From 530588a019b4a74f09180680c9e3961bf649ec89 Mon Sep 17 00:00:00 2001 From: Andrey Mas <67960725+an664@users.noreply.github.com> Date: Fri, 9 Oct 2026 05:28:15 +0400 Subject: [PATCH] add completed core sharing certificate --- .github/workflows/completed-core-sharing.yml | 29 + research/completed-core-sharing/MANIFEST.json | 86 + research/completed-core-sharing/NOTICE | 26 + research/completed-core-sharing/PROOF.md | 276 + research/completed-core-sharing/README.md | 104 + .../completed-core-sharing/certificate.json | 437 + .../certificates/copied-centers-network.json | 684 + .../tree/scripts/structured_bulk_assembly.py | 103 + .../inputs/research/optimization.py | 187 + .../research/pr-foundations-mrp-control.json | 16 + .../pr-foundations-mrp-interface.json | 49 + .../research/pr-foundations-mrp-interface.py | 43 + .../research/pr-foundations-mrp-interface.txt | 92 + .../research/pr-foundations-mrp-phase.json | 953 + .../research/pr-foundations-mrp-phase.py | 99 + 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+ fail-fast: false + matrix: + python-version: ['3.11', '3.14'] + steps: + - uses: actions/checkout@3d3c42e5aac5ba805825da76410c181273ba90b1 # v7 + with: + persist-credentials: false + - uses: actions/setup-python@5fda3b95a4ea91299a34e894583c3862153e4b97 # v7 + with: + python-version: ${{ matrix.python-version }} + - name: Replay construction, exact certificate and corruption controls + run: python3 research/completed-core-sharing/verify.py + - name: Require frozen inputs to remain unchanged + run: git diff --exit-code diff --git a/research/completed-core-sharing/MANIFEST.json b/research/completed-core-sharing/MANIFEST.json new file mode 100644 index 0000000000..45fbd69202 --- /dev/null +++ b/research/completed-core-sharing/MANIFEST.json @@ -0,0 +1,86 @@ +{ + "scope": "PR117 and signed MRP87; conditional on PROOF.md interfaces", + "sha256": { + "NOTICE": "e78d0d18f40776db3e482cf33930c8db073edf4da6cf6b3e5c96b7101e39a4c2", + "PROOF.md": 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It composes and extends +the credited public constructions listed in README.md and PROOF.md. It does +not claim independent external peer review, authorship by predecessor +contributors, or an official OpenAI result or endorsement. + +Original source files and notices are retained without attribution changes +under inputs/ and licenses/. Apache-2.0 remains applicable. The source-level +credit to Zhihao Chen in the local physical-ledger adaptation identifies the +inherited PR97 ledger; this local adaptation was not authored or reviewed +by him unless separately stated in the public source. + +The exact PR117 source pin, source hashes and original README identify +eumemic's producer and integration, with Anthropic Claude assistance. +The round-seven files retain Swapnil Jain's license and notice. Earlier +copied-center, producer, analytic, tape and semantic contributors retain +all attribution in the preserved notices. No license or predecessor notice +is superseded by this file. + +The explicit resolvable-packing generator implements the construction of +Xiande Zhang and Gennian Ge, Journal of Combinatorial Designs 18 (2010), +209-223, DOI 10.1002/jcd.20234, Lemmas 2.2 and 2.4. Their paper is not +redistributed. The signed partial grouping and its finite checks are +included in this contribution. diff --git a/research/completed-core-sharing/PROOF.md b/research/completed-core-sharing/PROOF.md new file mode 100644 index 0000000000..bb84b01291 --- /dev/null +++ b/research/completed-core-sharing/PROOF.md @@ -0,0 +1,276 @@ +# Completed-core sharing with a resolvable triple partition + +This is a conditional finite construction over the PR117 producer at commit +cbb05ce504d571546d9b7794c186a613c659c3bf. It uses the interfaces inherited from +PR104: the arbitrary-dirty carrier compiler, copied rational centers, +translated complex endpoints, paid binary address adapters, and the semantic +precision and fixed-tape recursion theorems. The stopped bit layer, all-size +analytic estimates, eligible-prime/field setup and recovery interfaces remain +inherited. The exact coupled exponent and its strict inequalities are checked +separately by the package verifier. This proof does not claim a dense execution +of every Gaussian transform matrix or an unconditional multiplication theorem. + +## 1. The completed-core contract and its PR117 binding + +Fix one outer triple label $b$. A logical core acts on data $d$ and all its +original dirty auxiliary values $a$ as + +\[ + (d,a)\longmapsto(L_b d,a). +\] + +The auxiliary block is the identity on **each original role**, with no +data/auxiliary or cross-auxiliary mixing. No original auxiliary is assumed zero. +Let $M$ be the product of carrier shears, $V$ the source injection, and $J$ the +combined rational side/center readout. The transparent word applies, in order, + +\[ + M;\ -J;\ M^{-1};\ V;\ M;\ J;\ M^{-1};\ -V. +\] + +Its target increment is +$-JMa+JM(a+Vx)=JMVx$, and its inverse cleanup returns every auxiliary +individually. Thus $JMV=I$ proves the displayed contract for arbitrary +Gaussian-rational dirty inputs, including correlated inputs. + +The PR117 producer retains the exact disjoint and intersection-two outputs, +24 disjoint centers $A_i$, and decoder/scatter + +\[ + T=\frac1{21}\sum_i A_i,\qquad + T-\frac12\sum_{i\in S}A_i. +\] + +The $A_i$ sum input triples avoiding coordinate $i$. For an input meeting $S$ +in $j$ coordinates, this center expression has coefficient $(j-1)/2$. +Adding half the disjoint output and subtracting half the intersection-two +output gives + +\[ + \frac{j-1+[j=0]-[j=2]}2=[j=3]. +\] + +The replay checks these supports over the integers, all carrier matches and +all actual source-to-carrier routing. There are 91770 additions, 8120 roots +and 71185 matched uses, giving + +\[ + R=91770+8120-71185=28705. +\] + +The upstream frame ledger alone is not a signed scalar replay: its addition +events omit signs, and its center incidence placeholders are not the rational +scatter coefficients. The additional audit explicitly binds every operand +to the DAG, every side root and coefficient to its target, and every center +to its excluded coordinate. It evaluates all source indicators through the +actual carrier gates and verifies every intended readout support. This +establishes $JMV=I$ for the actual scalar word. Four arbitrary-dirty integer +cases in each direction also check the signed word and its literal inverse; +these eight finite tests supplement, rather than replace, the universal +inverse-word argument above. + +The physical frame replay checks 778984 events, including 236340 moves, with +no frame violation or reflected continuity break. It verifies the exact paid +histogram, local zero source frames and local full pre-exterior sink frames +for every original auxiliary. Each terminal exterior follows the complete +cleanup word; it is not an internal return edge. + +Write $C_U$ for the actual partial complex transform on a nondegenerate binary +address subspace $U$, and $F$ for the full address space. Telescoping the gate +frames gives, before the terminal exterior, dirty residual $C_A$ in stage one, +where $A=\mathbf F_2^{24}\otimes\langle t_b\rangle$. Stage two has source +$C_{A^\perp}$ and pre-exterior sink $C_F$, hence residual + +\[ + C_F C_{A^\perp}^{-1}=C_A,\qquad + A=\langle t_b\rangle\otimes\mathbf F_2^{24}. +\] + +The source inverse is essential. Reversing the logical shear does not turn +this auxiliary residual into $C_A^{-1}$. Translated endpoint signs, temporary +center copies and data corrections remain those of the inherited compiler. + +## 2. Actual phases and completed-core sharing + +In a common Walsh coordinate system, + +\[ + C_U=H^{-1}\operatorname{diag}(i^{q_U(x)})H,\qquad + q_U(x)=\operatorname{wt}(P_Ux)\pmod4. +\] + +For orthogonal nondegenerate $U,V$, their projected vectors are orthogonal, so + +\[ + \operatorname{wt}(u+v) + =\operatorname{wt}(u)+\operatorname{wt}(v) + -2|\operatorname{supp}(u)\cap\operatorname{supp}(v)| + =\operatorname{wt}(u)+\operatorname{wt}(v)\pmod4. +\] + +Consequently $C_UC_V=C_{U\oplus V}$ exactly, including its scalar phase. +The actual weight modulo four matters: a triple line has active phase $-i$. + +Partition the 2024 triple labels into the supplied 87 groups $J$, each with +binary Gram matrix $I$. For each stage and group allocate $R$ original dirty +streams, replacing the old role index $(\mathrm{stage},b,u)$ by + +\[ + (\mathrm{stage},J,u),\qquad b\in J. +\] + +This is a new input allocation, not an aliasing of independent old values. +Different roles within one core and the two stage banks remain distinct. +Keep every original scalar gate, internal transformation, temporary copied +center and data correction. Run the complete cores of each group consecutively, +omitting only their terminal auxiliary exteriors. + +Within a stage, distinct outer labels use disjoint data fibres. Their grouping +therefore preserves the data map. Each completed core is block diagonal and +accepts every physical scratch state, including the transformed state left by +earlier cores. No residual is commuted through an internal gate, no clean +scratch is assumed, and no inter-core frame conversion is inserted for free. + +After a group, each shared role has residual $C_{G_J}$, where + +\[ + G_J=\bigoplus_{b\in J}A_b,\qquad \dim G_J=24|J|. +\] + +Apply $C_{G_J^\perp}$ to that role. The total action is exactly $C_F$. +A group of size 24 needs no correction. The argument is a whole-state linear +identity, valid with arbitrary spectators and parallel address columns. +The inherited interstage data macros, rank-one copied endpoint corrections, +data signs and bank normalization are retained. + +## 3. The signed 87-group partition and its paid adapters + +The explicit packing instantiates Lemmas 2.2 and 2.4 of Xiande Zhang and +Gennian Ge, *Maximal resolvable packings and minimal resolvable coverings of +triples by quadruples*, Journal of Combinatorial Designs 18 (2010), 209-223, +[DOI 10.1002/jcd.20234](https://doi.org/10.1002/jcd.20234); +[primary author copy](https://staff.ustc.edu.cn/~drzhangx/papers/mrpacking.pdf). +The supplied generator implements and exhaustively checks the finite +construction; no external implementation or redistributed paper is needed. + +There are 83 full classes, each consisting of six disjoint quadruples. +Replacing each quadruple by its four triple faces gives an orthonormal +24-vector group. The 32 remaining triples lie in four disjoint six-point +sets, choosing one endpoint from each of three fixed pairs in each set. + +For the signed variant, fix choices $c,d$ in the latter two pairs and let the +first pair be $\{a,b\}$. Group the two triples $\{a,c,d\},\{b,c,d\}$. +Their orthonormal complement inside that six-point set consists of the other +two tetrahedron faces $\{a,b,c\},\{a,b,d\}$ and the two unused unit coordinates. +Combining corresponding pairs from all four six-point sets yields four groups +of eight triples, each with an explicit 16-vector complement: eight vectors +of weight three and eight unit vectors. This is the accepted signed variant; +it does not use the wholly alternating complements of the disjoint-pair variant. + +The phase checker verifies exact coverage, every Gram entry of each completed +24-vector basis, the actual projections and all quadratic phase coefficients +on zero, the coordinate vectors and their pairwise sums (301 points). +These points determine a weight-of-linear-map quadratic modulo four. A direct +phase proof is also available: on one tetrahedron, at input weights +$0,1,2,3,4$, the numbers of odd face parities are $0,3,2,1,4$. +Three times those counts equal the original weight modulo four. Thus every +full group has exactly the full phase, with no leftover linear character. +The partial groups and their complementary faces have the same identity; +the unused units supply their ordinary positive phases. + +In the displayed complement basis the operator is eight $C^{-1}$ directions +and eight $C$ directions. With + +\[ + C=\frac12\begin{pmatrix}1+i&1-i\\1-i&1+i\end{pmatrix}, + \qquad Z=\operatorname{diag}(1,-1),\qquad C^{-1}=-iZCZ, +\] + +one positive width-16 child, paid diagonal $Z$ signs and paid binary orthogonal +basis adapters implement the complement. The scalar $(-i)^8=1$ already before +tensoring with the other 24-dimensional factor. Hence either stage orientation +uses one width-384 child per nonzero complement, with spectators unchanged. +The inherited binary-address compiler pays the adapters and signs as local +work; they are not extra Gaussian children or free tape permutations. + +The new outer complements must be distinguished from the producer's 3308 +internal alternating rank-two residuals. Their actual four-term Gauss sums +are $+2$ in 1284 cases and $-2$ in 2024 cases. They retain the inherited +general rank-two Gauss normal form, including its binary adapters and unit +phases. They are not replaced by two positive orthonormal directions. +No new odd divisor or recursive rank is introduced by either type of adapter. + +## 4. Complete child list and allocation + +Let $h=24$, $m=576$, $v=2024$, $N=v^2=4096576$ and $\ell=552$. +The new allocation is + +\[ + W=2N+2(87)R=13187822. +\] + +The copied-center histogram $H'_r$ replaces 24 rank-24 original transitions +by rank-one transitions and retains every rank-23 copy transform. Its mass is + +\[ + \sum_r rH'_r=hR+\ell=689472. +\] + +All recursive children are: + +| Class | Multiplicity | Width | +|---|---:|---:| +| Shared-role complement | 229640 | 384 | +| Internal copied-center | $2vH'_r$ | $r>0$ | +| Data macro | $2N$ | 529 | +| Data front | $4N$ | 23 | +| Endpoint copy | $N$ | 1 | + +The exterior multiplicity is $2R\cdot4$. The $2R\cdot83=4765030$ zero-rank +bridges are omitted. All other child classes are unchanged. Since the groups +cover all $v$ labels, the complete list has + +\[ + s=Wm-N+2v\ell=7594323392,\qquad Wm-s=1862080. +\] + +The largest child is 529. The finite role map supplies a schedule on $W$ +equal-volume streams, so each child has volume fraction $1/W$. +Complete-row padding and depth-first recursion use this new allocation; +the old stream count cannot be used with the new denominator. + +## 5. Shared histories, the odd grid and coefficient height + +A completed core is Gaussian dyadic: its data action is a framed integer shear +and its dirty block is $C_A$. The local divisor 21 cancels exactly on completion. +Sequentially reused scratch therefore preserves its existing odd-denominator +exponent. The new complement adapters are permutations and unit signs and +introduce no odd denominator or coefficient growth. + +There are still the same $2v$ cores and core scalar gates at each node. +The increased PR117 scalar count is retained: + +\[ + g_h=592224,\qquad G_0=N+2v(g_h+2h)=2401613632. +\] + +The exact common grid $2^{-P}21^{-K}$, with $K=G_0(D+1)$, covers the active +chain of unfinished calls of depth $D$. No child is rounded or re-encoded. +At the outer return the exact full tensor operation on every original role +is Gaussian dyadic, allowing exact odd-grid unscaling. + +Binary height and magnitude can accumulate across completed cores. The +semantic bound charges the sum of **all** child widths $sf$, every local +scalar operation and one unfinished child at an intermediate peak. It does +not rely on a path confined to one old scratch bank. The verifier retains +the full unreused PR117 semantic constants and checks local charges, +completed-child induction, odd-grid width and stock reserves for + +\[ + (W,s,\text{largest child})=(13187822,7594323392,529). +\] + +The new sharing and signed-complement composition introduce no additional +physical premise. The exact recurrence, stopped-bit transfer and coupled +assembly remain separately checked under the inherited analytic, physical, +tape, field/prime and recovery interfaces stated at the start. diff --git a/research/completed-core-sharing/README.md b/research/completed-core-sharing/README.md new file mode 100644 index 0000000000..ae96e5eecb --- /dev/null +++ b/research/completed-core-sharing/README.md @@ -0,0 +1,104 @@ +# Completed-core scratch sharing + +Under the inherited PR104/PR117 interfaces, this finite construction certifies + +\[ +T(n)=O\!\left(n(\log n)^{1-\kappa}\right),\qquad +\kappa=\frac{12310001053253}{10^{17}}=0.00012310001053253>2^{-13}. +\] + +The contribution shares complex scratch banks **between completed cores** +whose outer triple labels are binary-orthogonal. An explicit partition of all +2024 triples into 83 groups of 24 and four groups of eight reduces the +allocation to 13,187,822 original streams. Every internal operation is retained, +and each partial group pays an explicit signed complement transform for every +shared role. The complex supplier is PR117's regenerated all-disjoint producer +with 28,705 roles. The bit supplier is the included improved deferred word +with its stopped opposite-bank compiler. + +The result is conditional. [PROOF.md](PROOF.md) gives the composition, actual +phase signs, new allocation and precision argument. [certificate.json](certificate.json) +contains the complete exact profile, moment bounds, three row reserves and +all 47 strict constraints plus seven saving margins. No unconditional +multiplication theorem or full expanded Gaussian tape-word execution is claimed. + +## Verify + +From the repository root: + +```sh +python3 research/completed-core-sharing/verify.py +``` + +Requirements: Python 3.10+, a C++17 compiler available as `c++`, and a POSIX +environment. Only the standard library and local pinned sources are used. +The verifier does not install packages or access the network. Do not use `-O`. + +The default command verifies every frozen input hash, then uses a temporary +copy for all generated files. It regenerates the PR117 complex producer and +legal carrier matching; checks the final bit frame geometry; replays all +1,076,483 literal events on all 32,408 formal columns forward and reflected; +and compares decompressed event bytes to the saved word. It reconstructs the +87-group partition and checks its actual phases, explicit signed complement +bases, complete child list, opposite-bank algebra and signed core transfer. +The public PR117 frame ledger alone omits scalar signs; the included separate +source-to-target and inverse-word proof supplies the required scalar linkage. + +All arithmetic bounds are rational. A separate 64-term/degree12 interval +calculation checks the accepted 50-term/degree8 arithmetic. No floating root +is a proof input. Corruption controls reject a coverage-preserving +nonorthogonal group swap, a missing bit scatter, an omitted paid child and +the next kappa grid point. Submitted files remain read-only; gzip timestamps +and elapsed timings are not treated as mathematical data. + +## Profile and scope + +The exact complex saving is 0.0001231305483517511358. The coarse bit saving +is 0.0001245362098479795607; the stopped ordinary wrapper gives +0.0001244501335381315811393. The assembly uses beta=10^-6, eta=10^-16 and +the original-prefix margins. Maximum children 528 and 529 require halving +degrees 367 and 9. All three row reserves are included: degree 22000 exceeds +the required exponent by 20773/25. PR117's scalar count is retained in +G=2,401,613,632 and its conservative semantic guard. + +The proof consumes the transparent individually restored dirty core, paid +copied-center/bit adapters, stopped ordinary-leaf interface, semantic precision, +ordered-affine streaming, analytic/prime setup and exact recovery contracts. +The verifier regenerates PR117's complex producer; its separate bit producer +is not used. The full Gaussian compiler is supported by the stated operator +proof and inherited interfaces. Full repository verification is a separate +command; this script is the focused contribution check. + +For a fixed public comparison, this kappa is 17.8059% above +[PR117](https://github.com/CrocSwap/integer-mult-bounds/pull/117) at +`cbb05ce504d571546d9b7794c186a613c659c3bf`, whose kappa is 0.0001044939. +The public frontier check at 2026-10-09 01:14 UTC also found +[PR122](https://github.com/CrocSwap/integer-mult-bounds/pull/122), at +`b1a6f24e57141637b3ff040d6f2ce9d896ffb9bb`, claiming the coupled conditional +kappa 0.00010941620808215. This certificate is 12.5062% above that value. +PR122's verifier was not replayed here. These are pinned comparisons, not a +claim of global optimality or priority over concurrent work. + +## Provenance + +The partition implements the construction of Xiande Zhang and Gennian Ge, +*Maximal resolvable packings and minimal resolvable coverings of triples by +quadruples*, Journal of Combinatorial Designs 18 (2010), 209-223, Lemmas 2.2 +and 2.4: [DOI 10.1002/jcd.20234](https://doi.org/10.1002/jcd.20234), +[author-hosted paper](https://staff.ustc.edu.cn/~drzhangx/papers/mrpacking.pdf). +The generator and independently checked finite witness are included; the +paper is not redistributed. + +Credit eumemic for PR117's producer and integration; icekylinx for PR104's +rational centers and stopped compiler; Rohan Arun for PR107's arithmetic and +predecessor producer work; Avi Eisenberg and Rohan Gupta for the interval and +dual-suffix producer lineages; Swapnil Jain for the deferred construction; +Zhihao Chen for the reflected/signed, physical-ledger and semantic interfaces; +and predecessor authors identified in the retained notices. Source files and +receipts retain their original names under `inputs/` to preserve proof +bindings. [MANIFEST.json](MANIFEST.json) records their exact bytes. + +This local composition and verification were prepared with substantial +OpenAI Codex assistance. This is not an OpenAI endorsement or independent +external peer review. Original notices remain intact; see [NOTICE](NOTICE) +and `licenses/`. Search histories and generated binaries are excluded. diff --git a/research/completed-core-sharing/certificate.json b/research/completed-core-sharing/certificate.json new file mode 100644 index 0000000000..ad5534790a --- /dev/null +++ b/research/completed-core-sharing/certificate.json @@ -0,0 +1,437 @@ +{ + "kappa": "12310001053253/100000000000000000", + "kappa_decimal": "0.00012310001053253", + "status": "Conditional on the inherited interfaces stated in PROOF.md", + "coarse_bit": { + "saving": "1245362098479795607/10000000000000000000000", + "decimal": "0.0001245362098479795607", + "moment_gap_lower": "40925585448991303/10000000000000000000000000000000000000000", + "next_grid_rejected": "155670262309974451/1250000000000000000000", + "next_grid_excess_lower": "147146990225708609/10000000000000000000000000000000000000000" + }, + "ordinary_bit": "1244501335381315811393/10000000000000000000000000", + "ordinary_leaf": "384599/10000000000", + "theta": "1/1000", + "complex_moment": { + "saving": "615652741758755679/5000000000000000000000", + "decimal": "0.0001231305483517511358", + "moment_gap_lower": "754838593937636459/5000000000000000000000000000000000000000", + "next_grid_rejected": "1231305483517511359/10000000000000000000000", + "next_grid_excess_lower": "481747002555402313/10000000000000000000000000000000000000000" + }, + "complex_profile": { + "dimensions": [ + 24, + 24 + ], + "m": 576, + "N": 4096576, + "B1": 2497335, + "B2": 2497335, + "W": 13187822, + "L": 2234496, + "total_rank": 7594323392, + "deficit": 1862080, + "maxchild": 529, + "copied_histogram": [ + 16754, + 100065, + 67249, + 17471, + 10036, + 4698, + 2549, + 2766, + 7011, + 878, + 10867, + 2385, + 788, + 493, + 420, + 661, + 140, + 431, + 1365, + 1442, + 565, + 0, + 12, + 24, + 0 + ], + "child_multiplicities": { + "1": 409159696, + "2": 272223952, + "3": 70722608, + "4": 40625728, + "5": 19017504, + "6": 10318352, + "7": 11196768, + "8": 28380528, + "9": 3554144, + "10": 43989616, + "11": 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b/research/completed-core-sharing/inputs/research/current-public-main/tree/certificates/copied-centers-network.json @@ -0,0 +1,684 @@ +{ + "adopted_sources": { + "files": { + "PROVENANCE.json": "27df488b36b4fa599b6e6b92408a4b37169125f40918c6ff29bb035e4342a7d4", + "README.md": "add72b080a24707aeda0d7a9ab8147003e3dc972575954d597b078aa82fb9619", + "SOURCES.json": "fd12f8ce03a9f504cbf62351e8f5f09b6209e6f9929081f7ad24a8e55cf09d64", + "pr29/LICENSE": "c95bae1d1ce0235ecccd3560b772ec1efb97f348a79f0fbe0a634f0c2ccefe2c", + "pr29/NOTICE": "1b4512d2fe2063aca8e59529f5f1552641b41128872fefa1f3411c991097a49f", + "pr29/SOURCE.json": "b2b71c863ebdb37c4110a13136490b1ee573258a4bc5ec0f72e725513d3896f3", + "pr29/paureel-direct-transfer.tex": "573bbc0ca0799dc255febb4dd35fba1549f3771480a32aa8e181ff62bc7cb253", + "pr29/two-stage-16-note.tex": "e01fc480181fb00d90599e002126b06056e5e574f97fd1d5698cdedb9097b54d", + "pr33/LICENSE": "c95bae1d1ce0235ecccd3560b772ec1efb97f348a79f0fbe0a634f0c2ccefe2c", + "pr33/NOTICE": 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Copied-stream scheduling, simultaneous basis existence, analytic and tape interfaces remain written proof dependencies.", + "source_sha256": { + "certificates/copied-centers-bit-axes.json": "ed307cef595091b11ba8f8e6ff11302ad8db190227a2fbf34c232fd680206254", + "certificates/copied-centers-complex-input.json": "91a9e54b455ecc36c3150abcf4a1c9138691c8faab464b5ce159ba8e376764e7", + "certificates/copied-centers-corner-25-23.json": "23b0540ddc1d98a775383bfc65c7cf512aad86b399bf71167220b2a8182f5610", + "certificates/copied-centers-input.json": "5f8a57b1a4dd3f271d4e859ad350db3674b74f744127e74a989e7790718cea24", + "notes/copied-centers-assembly.tex": "00117892971ae766188ace0af03030c44164fda105e42b70d84f52c3339a7dcb", + "notes/copied-centers-bit.tex": "ccc8191ddb51698251ed4461a4c26104501b9b2ee37ce3cbe82fa73e85ae40dd", + "notes/copied-centers-complex.tex": "18eac6d5c5755e53230c0c12a633f38b6ce9666ef0322c1aff79394f2952af72", + "notes/copied-centers-lemma.tex": "d0ce6d3d504996aadb098227885224e48df46101daec8893523a0a8b7364d8fe", + "notes/copied-centers-note.tex": "1099559bea3090399a2496bfb8fdf8966ac39d22fd413e35643af5ee0bb08556", + "references/copied-centers/MANIFEST.json": "5636f7beb34ae439f076d36e13d95d3057ce41ccbdba9da63d7727198b093ccb", + "scripts/copied_centers/README.md": "8d348a28fc11615fb686f7d47548db06a5000378b54e0e47438d17292b5942b9", + "scripts/copied_centers/__init__.py": "13db4f09038a2ff5335cbd4dbd93274b0fb16b3c7b51e4de67cbb2801a3f78e1", + "scripts/copied_centers/corners.py": "9eecdc39c67cc18c806a33f0be03986c28591d322881fd60c11f52c625c8067b", + "scripts/copied_centers/physical.py": "837345d1f8753eab0e70f105b1d1bb0db965b993da037b1825ddef3672609d7d", + "scripts/copied_centers_network.py": "409ebfbd8a41c4c4d089aa0949fcf5a949415dc26f57440ffd48b7bd8881e6a9", + "scripts/copied_centers_producer.py": "33afa6fe25677e13656fa8a200a25ed3510ef70c1ff9f1186612cbd9ee75d209", + "scripts/partial_swap_network.py": "acdd81b4dea2815f8838a0c3ea8ac4968f2bc13fd7c99173473d865779096782", + "scripts/structured_bulk_assembly.py": "e99467e14211fba699878ed036e1e2362eb8e395dc22f9ecdcecc7fbf2cc736d" + }, + "status": "Conditional copied-center multiplication witness" +} diff --git a/research/completed-core-sharing/inputs/research/current-public-main/tree/scripts/structured_bulk_assembly.py b/research/completed-core-sharing/inputs/research/current-public-main/tree/scripts/structured_bulk_assembly.py new file mode 100644 index 0000000000..b76f9cb5a4 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/current-public-main/tree/scripts/structured_bulk_assembly.py @@ -0,0 +1,103 @@ +#!/usr/bin/env python3 +"""Copyright 2026 icekylinx. Apache-2.0. +Substantial OpenAI GPT-6 Astra and Codex assistance. + +Exact finite bridge and assembly for the round-three networks. + +Adapted parameter calculation and semantic/product-row proof from PR23, +Zhihao Chen (jacklightChen), which attributes routing, phase-cell inverse +and bulk resampling to the RaD project (hipotures), commit +45d9b60355872041f9275f77c057514def0d45bc. This file does not regenerate, +audit, or substitute for the finite-network or analytic source proofs. +""" +from fractions import Fraction as Q + +def js(x): + if isinstance(x,Q):return str(x) + if isinstance(x,dict):return {str(k):js(v) for k,v in x.items()} + if isinstance(x,(tuple,list)):return [js(v) for v in x] + return x + +def halving(m,r): + assert 0=s+E and 2*B+18Q(coeff*51,25) + return dict(bit=dict(m=bit_m,W=bit_W,maxchild=bit_maxchild, + halving_degree=db,wire_bits=wb), + complex=dict(m=m,W=W,s=s,maxchild=r,halving_degree=dc, + wire_bits=wc,scalar_terms=scalar_terms,scalar_group_upper=G), + semantic=dict(E=E,literal_charge=charge,strict_literal_gap=E-charge, + B=B,C0=C0,C1=1,induction_gap=2*B*(m-r)-s-E), + rows=dict(coefficient=coeff,degree=degree,suffix_slope=4*degree, + degree_gap=Q(degree)-Q(coeff*51,25), + contract='W_complex^D_complex * W_bit^D_bit; preceding row prefix, single complete-row padding, nested bit stock restored')) + +def assembly(bit_saving,complex_saving,bridge,kappa,eta=Q(1,10**8),beta=Q(1,4)): + a,b=bit_saving,complex_saving + tau,sigma=1-a,1-b + q=a*(1-2*eta); lp=1-q; lam=(tau+lp)/2 + c=q*(1+eta); eps=(1-eta)/(1+c+q) + minimum=eps*q; r=(minimum+1-eps)/2; delta=eta/8 + internal=tau+(1-beta)*max(sigma-tau,Q(0));leaf=sigma+beta*(1-sigma) + margins=dict(original_prefix=1-eps*(1+c),coordinate_movement=a, + compact_phase_layer=minimum,bulk_exposure=a, + Gaussian_arithmetic=min(1-eps-delta,r-delta), + scalar_work=1-eps-delta,dimension=eps) + slacks=dict(bit_positive=a,complex_above_bit=b-a, + complex_below_one_over32=Q(1,32)-b,beta_positive=beta, + beta_below_one=1-beta,leaf_saving_above_bit=(1-beta)*b-a, + q_positive=q,q_below_internal=1-internal-q,q_below_leaf=1-leaf-q, + c_positive=c,c_below_one=1-c,q_below_reservations=c-q, + lambda_above_tau=lam-tau,lambda_above_sigma=lam-sigma, + lambda_above_internal=lam-internal,lambda_prime_above_lambda=lp-lam, + compact_leaf=lp-leaf,compact_reservations=lp-(1-c), + lambda_prime_below_one=q,epsilon_positive=eps,epsilon_below_one=1-eps, + guard_width=1-eps,K_geometry=1-eps*(1+c),K_dominates_log=eps*c, + record_suffix=1-eps,phase_local=1-eps-delta,phase_boundary=r-delta, + gamma_sublinear=1-eps-r,cell_above_band=eps-(1-r)/2, + prime_interval_packing=1-eps,alpha_positive=r,alpha_below_one=1-r, + alpha_below_one_fourth=Q(1,4)-r,delta_positive=delta, + delta_below_one_eighth=Q(1,8)-delta,short_record_fallback=eps-a, + small_field_exposure=1-eps-minimum, + artificial_boundary=8-eps+r-delta-minimum, + literal_scalar_guard=Q(bridge['semantic']['strict_literal_gap']), + row_product_gap=bridge['rows']['degree_gap']) + slacks.update({name+'_above_kappa':val-kappa for name,val in margins.items()}) + assert all(v>0 for v in slacks.values()),{k:str(v) for k,v in slacks.items() if v<=0} + assert min(margins.values())==minimum + assert margins['original_prefix']-minimum==eta + return dict(parameters=dict(a_bit=a,a_complex=b,tau=tau,sigma=sigma, + eta=eta,beta=beta,q=q,c=c,epsilon=eps,lambda_=lam, + lambda_prime=lp,alpha_squared_power=r,delta=delta, + C0=bridge['semantic']['C0'],C1=1,kappa=kappa), + strict_constraints=slacks,margins=margins,minimum_margin=minimum, + absorption_gap=minimum-kappa, + recurrence=dict(internal=internal,leaf=leaf,reservations=1-c)) diff --git a/research/completed-core-sharing/inputs/research/optimization.py b/research/completed-core-sharing/inputs/research/optimization.py new file mode 100644 index 0000000000..7f37b633d5 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/optimization.py @@ -0,0 +1,187 @@ +"""Historical round-four refinement, superseded by optimization-round5.py. +Independent exact arithmetic refinement of the pinned PR24 histogram. +Only Python stdlib; input is a local JSON file. No downloaded code is imported. +""" +from fractions import Fraction as F +from decimal import Decimal as D, localcontext +from math import factorial +from pathlib import Path +from hashlib import sha256 +import json + +ROOT=Path(__file__).resolve().parents[1] +SOURCE=ROOT/'sources/swapnil/certificates/external/pr24-bit-network.json' + +def ln_interval(x, terms=50): + """Atanh series after dyadic reduction, with exact rational remainder.""" + assert x >= 1 + k=0 + while x>=2: + x/=2 + k+=1 + def series(y): + z=(y-1)/(y+1) + s=sum((z**(2*j+1)/F(2*j+1) for j in range(terms)),F(0))*2 + e=2*z**(2*terms+1)/(F(2*terms+1)*(1-z*z)) + return s,s+e + lo,hi=series(x) + lo2,hi2=series(F(2)) + return lo+k*lo2,hi+k*hi2 + +def ceil_grid(x,g=10**40): + return F(-(-x.numerator*g//x.denominator),g) + +def floor_grid(x,g=10**40): + return F(x.numerator*g//x.denominator,g) + +def exp_interval(x, terms=6): + """Terms 0 through 6, then a geometric upper bound on the tail.""" + assert 0<=x<1 + s=sum((x**j/F(factorial(j)) for j in range(terms+1)),F(0)) + first=x**(terms+1)/factorial(terms+1) + rem=first/(1-x/F(terms+2)) + return s,s+rem + +def inputs(): + data=json.loads(SOURCE.read_text()) + c=data['counts']; W,m,s=c['W'],c['m'],c['total_rank'] + hist=data['child_width_multiplicities'] + assert sum(r*n for r,n in hist)==s + assert W*m-s==c['deficit'] + assert all(1<=r0 for r,n in hist) + logs=[] + for r,n in hist: + lo,hi=ln_interval(F(m,r)) + logs.append((F(r*n,W*m),floor_grid(lo),ceil_grid(hi))) + return data, logs + +def verify_complex(): + """Recheck the regenerated complex histogram and certify its published saving.""" + source=ROOT/'research/complex-h28-source-frames.json' + data=json.loads(source.read_text()) + hist={int(r):n for r,n in data['hist'].items()} + W,m,s=data['W'],data['m'],data['s'] + assert data['checker']['bad']==0 and data['sum_ok'] + assert sum(r*n for r,n in hist.items())==s + assert all(1<=r0 for r,n in hist.items()) + logs=[] + for r,n in hist.items(): + lo,hi=ln_interval(F(m,r)) + logs.append((F(r*n,W*m),floor_grid(lo),ceil_grid(hi))) + a=F(4079603,250000000000) + _,upper=moment_interval(a,logs) + assert upper<1 + return a,data,dict(source=str(source.relative_to(ROOT)),sha256=sha256(source.read_bytes()).hexdigest(), + a_c=str(a),moment_upper_gap=str(1-upper),moment_upper_gap_decimal=dec(1-upper), + input_label_checker=data['checker']) + +def moment_interval(a, logs): + lo=hi=F(0) + for w,L,U in logs: + lo+=w*exp_interval(a*L)[0] + hi+=w*exp_interval(a*U)[1] + return lo,hi + +def dec(q): + with localcontext() as ctx: + ctx.prec=50 + return str(D(q.numerator)/D(q.denominator)) + +def assembly(a,ac,m_c,s_c,beta=F(1,1000)): + """Optimized rational parameters, checked against every round3 row.""" + assert (1-beta)*ac>a + tau=1-a; sigma=1-ac + chi=tau+(1-beta)*max(sigma-tau,F(0)) + leaf=sigma+beta*(1-sigma) + guard_gap=F(1,10**25) + lam=max(tau,sigma,chi)+guard_gap + lamp=max(lam,leaf)+guard_gap + # Explicit integer upper bound on 2+m_c*ln(s_c). + _,ln_s=ln_interval(F(s_c)) + C1=F(2)+ceil_grid(m_c*ln_s,g=1) + eps=F(1,1)/(2-lamp)-F(1,10**25) + x=C1+2 + y=eps + delta=F(1,10**30)/(1+x) + mu=(1-eps)/(2*(1+x)) + poly=(1+x)*delta + constraints={ + 'lambda above tau sigma chi':lam-max(tau,sigma,chi), + 'lambda_prime above lambda and leaf':lamp-max(lam,leaf), + 'lambda_prime below one':1-lamp, + 'beta in (0,1)':min(beta,1-beta), + 'guard eps C1 < 1+x':1+x-eps*C1, + 'precision 2eps+y < 1+x':1+x-2*eps-y, + 'sub-block coupling y>=eps':F(1) if y>=eps else F(-1), + 'reservations':lamp-(2*eps-1)/eps, + 'record regime eps<1':1-eps, + 'record parameter mu positive':mu, + 'record parameter mu<(1-eps)/(1+x)':(1-eps)/(1+x)-mu, + 'delta in (0,1/8)':min(delta,F(1,8)-delta), + } + margins={ + 'prefix moves and top individual round':1-eps, + 'simultaneous butterflies':eps*(1-lamp), + 'fine-bit exposures':1-eps-poly, + 'Gaussian maps':1-eps-poly, + 'chirps twists scalar products':1-eps-poly, + 'packed polynomial products':eps, + 'individually processed reserved axes':1-eps-poly, + 'CRT axis reversal':max(eps,1-eps)*(1-tau), + } + k=floor_grid(min(margins.values())-F(1,10**25),10**21) + assert all(v>0 for v in constraints.values()) + assert all(v>k for v in margins.values()) + simple_k=F(119722292675,10**16) + assert all(v>simple_k for v in margins.values()) + return dict(a_b=str(a),a_c=str(ac),beta=str(beta),kappa=str(k),kappa_decimal=dec(k), + simple_kappa=str(simple_k),simple_kappa_decimal=dec(simple_k), + eps=str(eps),lambda_=str(lam),lambda_prime=str(lamp),x=str(x),y=str(y),delta=str(delta),mu=str(mu),C1=str(C1), + constraints={n:str(v) for n,v in constraints.items()},margins={n:str(v) for n,v in margins.items()},binding=min(margins,key=margins.get)) + +if __name__=='__main__': + data,logs=inputs() + original=ROOT/'research/pr24-original.json' + assert sha256(original.read_bytes()).hexdigest()==data['source']['sha256'] + original_data=json.loads(original.read_text()) + assert all(original_data['bit']['counts'][k]==v for k,v in data['counts'].items()) + assert original_data['bit']['child_width_multiplicities']==data['child_width_multiplicities'] + ac,complex_data,complex_result=verify_complex() + grid=10**22 + lower,upper=119723724000000000,119723730000000000 + assert moment_interval(F(lower,grid),logs)[1]<1 + assert moment_interval(F(upper,grid),logs)[0]>1 + while upper-lower>1: + mid=(upper+lower)//2 + lo,hi=moment_interval(F(mid,grid),logs) + if hi<1: lower=mid + elif lo>1: upper=mid + else: raise ValueError('Need tighter rational bounds') + a_lo,a_hi=F(lower,grid),F(upper,grid) + # kappa < min(eps*a_b,1-eps) implies a_b > kappa/(1-kappa). + # At kappa=2^-16 the required a_b already makes the moment exceed one. + impossible_k=F(1,2**16) + impossible_a=impossible_k/(1-impossible_k) + negative_gap=moment_interval(impossible_a,logs)[0]-1 + assert negative_gap>0 + result={'status':'Historical round-four refinement; superseded by optimization-round5.json', + 'source':data['source'],'moment_root_lower':str(a_lo),'moment_root_upper':str(a_hi), + 'moment_root_lower_decimal':dec(a_lo),'moment_root_upper_decimal':dec(a_hi), + 'moment_gap_at_lower':dec(1-moment_interval(a_lo,logs)[1]), + 'moment_gap_at_upper':dec(moment_interval(a_hi,logs)[0]-1), + 'assembly_ceiling_upper':str(a_hi/(1+a_hi)),'assembly_ceiling_upper_decimal':dec(a_hi/(1+a_hi)), + 'complex':complex_result, + 'negative_control':dict(kappa=str(impossible_k),required_a_b=str(impossible_a), + moment_lower_gap=str(negative_gap),moment_lower_gap_decimal=dec(negative_gap)), + 'assembly':assembly(a_lo,ac,complex_data['m'],complex_data['s'])} + prior=F(59861145819,5*10**15) + k=F(result['assembly']['kappa']) + result['prior_kappa']=str(prior) + result['absolute_improvement']=str(k-prior) + result['relative_improvement_decimal']=dec(k/prior-1) + out=ROOT/'research/optimization.json' + out.write_text(json.dumps(result,indent=2)+'\n') + print(json.dumps({k:v for k,v in result.items() if k not in ('assembly','complex','negative_control')},indent=2)) + print('COMPLEX GAP',complex_result['moment_upper_gap_decimal']) + print('NEGATIVE CONTROL GAP',result['negative_control']['moment_lower_gap_decimal']) + print('ASSEMBLY',result['assembly']['kappa'],result['assembly']['kappa_decimal']) diff --git a/research/completed-core-sharing/inputs/research/pr-foundations-mrp-control.json b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-control.json new file mode 100644 index 0000000000..2981b34936 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-control.json @@ -0,0 +1,16 @@ +{ + "status": "PASS nonorthogonal corruption rejected by actual Gram check, not hash", + "canonical_partition_sha256": "9117d3f010354fa2f32d5c5fb324b280977e82e76060a70a867767a90989ccaa", + "checker_sha256": "5eced9b0b7004a5976d3a6c4da75552f61302551edc5b787f81e0a2e75b55505", + "swapped_groups": [ + 0, + 1 + ], + "swapped_positions": [ + 0, + 0 + ], + "coverage_and_sizes_preserved": true, + "rejection": "non-orthonormal completed group basis", + "canonical_receipt_unchanged": true +} diff --git a/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.json b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.json new file mode 100644 index 0000000000..28561c77f8 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.json @@ -0,0 +1,49 @@ +{ + "status": "PASS PR117 signed-MRP87 completed-core transfer and complete physical child list", + "core_interface_receipt_sha256": "9358825a1b29a770e23e70118cc24a659fb40bc865099ce8f77110ba31881b53", + "physical_scalar_receipt_sha256": "a95f8002acfbd0b98b548c351adad1ec6110bd5133d10fa141072be0c5715f3d", + "partition_sha256": "9117d3f010354fa2f32d5c5fb324b280977e82e76060a70a867767a90989ccaa", + "phase_receipt_sha256": "2ab3ebd4c86d7ae8f2e509f68d2a4bdde86ac2b315be7cc024e87ad7b055cf3b", + "h": 24, + "m": 576, + "v": 2024, + "R": 28705, + "groups": 87, + "W": 13187822, + "rank_mass": 7594323392, + "deficit": 1862080, + "max_child": 529, + "copied_internal_rank_mass": 689472, + "exterior_histogram": { + "384": 229640 + }, + "g_h": 592224, + "G0": 2401613632, + "complete_child_multiplicities": { + "1": 409159696, + "2": 272223952, + "3": 70722608, + "4": 40625728, + "5": 19017504, + "6": 10318352, + "7": 11196768, + "8": 28380528, + "9": 3554144, + "10": 43989616, + "11": 9654480, + "12": 3189824, + "13": 1995664, + "14": 1700160, + "15": 2675728, + "16": 566720, + "17": 1744688, + "18": 5525520, + "19": 5837216, + "20": 2287120, + "22": 48576, + "23": 16483456, + "384": 229640, + "529": 8193152 + }, + "scope": "The unchanged PR117 core interface and new signed partition phase proof are bound separately; exact moments/assembly remain separate" +} diff --git a/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.py b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.py new file mode 100644 index 0000000000..f4200b4175 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-interface.py @@ -0,0 +1,43 @@ +"""Independently rebuild the complete PR117 signed-MRP87 child profile.""" +from pathlib import Path +from collections import Counter +import hashlib,json +HERE=Path(__file__).resolve().parent +read=lambda p:json.loads(p.read_text()) +sha=lambda p:hashlib.sha256(p.read_bytes()).hexdigest() +row=read(HERE/'pr117-public/tree/certificates/deferred-product-complex-input.json') +core_path=HERE/'round8-foundations-reuse117-interface.json';core=read(core_path) +ledger_path=HERE/'round8-foundations-reuse117-ledger.json' +assert core['physical_scalar_receipt_sha256']==sha(ledger_path) +assert core['producer_receipt_sha256']==sha(HERE/'round8-optimize-reuse117-producer.json') +assert (row['h'],row['v'],row['R'],row['loss'])==(24,2024,28705,552) +phase_path=HERE/'pr-foundations-mrp-phase.json';phase=read(phase_path) +partition=HERE/'pr-network-mrp24-signed.json' +assert phase['partition_sha256']==sha(partition)=='9117d3f010354fa2f32d5c5fb324b280977e82e76060a70a867767a90989ccaa' +for key in ['all_triples_once','all_actual_Z4_phase_identities','all_complement_bases_explicit', + 'all_tensor_scalar_phases_one','exact_inverse_direction_identity','exact_gaussian_composition', + 'exact_stage2_gauge','wrong_source_sign_negative_control']:assert phase[key] +h=24;v=2024;R=28705;ell=552;m=h*h;N=v*v +H=row['histogram'][:] +assert sum(r*n for r,n in enumerate(H))==h*R+2*ell +assert H[h]==h;H[h]-=h;H[1]+=h +assert sum(r*n for r,n in enumerate(H))==h*R+ell +hist=Counter({r:2*v*n for r,n in enumerate(H) if r and n}) +hist[(h-1)**2]+=2*N;hist[h-1]+=4*N;hist[1]+=N +groups=read(partition)['groups'];assert Counter(map(len,groups))=={24:83,8:4} +for G in groups: + if len(G)(stage,group(b),u), with different stage banks +and no identification of roles inside a core. Every scalar, internal, +center-copy, data-front, macro and endpoint-copy operation is retained. + +Because only completed cores share a stream, the whole-state identity +applies to any transformed dirty input. Their data fibres are disjoint +within each stage. No residual is pushed through internal gates, no free +frame conversion is assumed, and no intermediate dirty input is reset. +The completed core has residual C_A in BOTH stages, using the actual +source inverse in stage two. Each group's complement then restores the +full selected-axis C operation on every newly allocated original role. + +pr-foundations-mrp-interface.py independently rebuilds the complete child +list from PR117's exact row, binds the signed/core and phase receipts, and +checks the following totals: + R=28705; groups=87; W=13187822; + s=7594323392; deficit=1862080; largest child=529. +The only new exterior class is 229640 children of width384. There are +4765030 omitted zero-rank bridges. Internal copied-center mass remains +689472=24R+552; all other child classes are unchanged. + +The increased PR117 scalar bound remains g_h=592224 and G0=2401613632. +The exact odd grid and shared-history height argument are unchanged from +the accepted PR117 transfer audit: completed cores are Gaussian dyadic; +only unfinished calls accumulate divisor21; binary height charges all +children, not an old independent-bank path. Paid binary permutations and +unit signs introduce no new coefficient growth. The largest child falls +from552 to529, which must be reflected in the separate stock/assembly +certificate if using a sharper depth constant. + +Readiness +--------- +There is no unresolved NEW mathematical premise for this signed-MRP87 +composition. Receipt generation and package integration are distinct from +proof obligations. The inherited opposite-bank, stopped transfer, all-size +analytic/physical/tape, field/prime and recovery interfaces remain explicit +conditions. The package must not present an unconditional theorem or claim +a dense execution of every Gaussian transform matrix. The numerical +coupled exponent and all strict inequalities are certified separately. diff --git a/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.json b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.json new file mode 100644 index 0000000000..bae95cc643 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.json @@ -0,0 +1,953 @@ +{ + "status": "PASS signed MRP87 actual phases, explicit paid complement adapters and stage-two signs", + "partition_sha256": "9117d3f010354fa2f32d5c5fb324b280977e82e76060a70a867767a90989ccaa", + "groups": 87, + "group_size_histogram": { + "24": 83, + "8": 4 + }, + "all_triples_once": true, + "all_full_basis_Gram_entries_checked": 50112, + "phase_coefficient_points_per_group": 301, + "all_actual_Z4_phase_identities": true, + "all_complement_bases_explicit": true, + "all_tensor_scalar_phases_one": true, + "exact_inverse_direction_identity": true, + 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], + "positive_C_axes": [ + 2, + 3, + 6, + 7, + 10, + 11, + 14, + 15 + ], + "tensor_width": 384, + "tensor_scalar_phase_exponent_mod4": 0 + }, + { + "group": 86, + "size": 8, + "complement_basis": [ + 49, + 41, + 2, + 4, + 3136, + 2624, + 128, + 256, + 200704, + 167936, + 8192, + 16384, + 12845056, + 10747904, + 524288, + 1048576 + ], + "negative_C_axes": [ + 0, + 1, + 4, + 5, + 8, + 9, + 12, + 13 + ], + "positive_C_axes": [ + 2, + 3, + 6, + 7, + 10, + 11, + 14, + 15 + ], + "tensor_width": 384, + "tensor_scalar_phase_exponent_mod4": 0 + } + ], + "scope": "Geometry and phase are standalone; numerical R comes from separately replayed PR117 producer" +} diff --git a/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.py b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.py new file mode 100644 index 0000000000..81db2365c2 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr-foundations-mrp-phase.py @@ -0,0 +1,99 @@ +"""Standalone exact signed-MRP87 phase, complement and Gaussian checks; stdlib.""" +from pathlib import Path +from itertools import combinations +from collections import Counter +import hashlib,json,sys + +path=Path(sys.argv[1]) if len(sys.argv)>1 else Path(__file__).with_name('pr-network-mrp24-signed.json') +raw=path.read_bytes();data=json.loads(raw) +digest=hashlib.sha256(raw).hexdigest() +h=24;triples=list(combinations(range(h),3));masks=[sum(1<>k)&1]) for k in range(3))) + U=tuple(sorted(point(g,factors[0][k][1-((bits>>k)&1)]) for k in range(3))) + G.extend([index[T],index[U]]) + groups.append(G) + +assert Counter(map(len,groups))==Counter({24:83,8:4}) +assert Counter(it.chain.from_iterable(groups))==Counter(range(2024)) +gram_checks=0 +for G in groups: + masks=[sum(1<

>1]) + G.extend(index[tuple(sorted(T))] for T in [(a,c,d),(b,c,d)]) + basis.extend([[a,b,c],[a,b,d], + [point(g,factors[0][1][1-(bits&1)])], + [point(g,factors[0][2][1-(bits>>1)])]]) + signed_groups.append(sorted(G));complements.append(basis) + all_vectors=[sum(1<

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uses: actions/checkout@3d3c42e5aac5ba805825da76410c181273ba90b1 # v7\n with:" + }, + { + "sha": "9f2cc673123983169f2848d5057ae07462aa09c8", + "filename": "Makefile", + "status": "modified", + "additions": 9, + "deletions": 0, + "changes": 9, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/Makefile", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/Makefile", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/Makefile?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -23,6 +23,7 @@ verify:\n \t$(MAKE) verify-positive\n \t$(MAKE) verify-joint\n \t$(MAKE) verify-pair\n+\t$(MAKE) verify-deferred-product\n \t$(MAKE) verify-tests\n \n verify-community: community-audit-check community-followup-check copied-reversed-producer copied-reversed-check copied-fixed-reversed-producer copied-fixed-reversed-check\n@@ -438,3 +439,11 @@ stopped-product-certificate:\n \tpython3 scripts/stopped_product_network.py\n \n stopped-product-verify: stopped-product-producer stopped-product-certificate\n+\n+.PHONY: deferred-product-verify verify-deferred-product\n+verify-deferred-product: deferred-product-verify\n+deferred-product-verify:\n+\tpython3 scripts/deferred_product_bit_checks.py\n+\tpython3 scripts/deferred_product_complex.py\n+\tpython3 scripts/deferred_product_complex_frames.py\n+\tpython3 scripts/deferred_product_network.py certificates/deferred-product-complex-input.json certificates/deferred-product-network.json" + }, + { + "sha": "f7343a16289ee2691e7dbc592e4c27179eba84ea", + "filename": "NOTICE", + "status": "modified", + "additions": 5, + "deletions": 0, + "changes": 5, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/NOTICE", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/NOTICE", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/NOTICE?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -319,3 +319,8 @@ copied-center proofs. The selected two-stage topology retains Aurel Prosz\n (Paureel), Swapnil Jain and Zhihao Chen's credits; the semantic assembly\n retains PR #21/#23 and RaD's attribution. Paired producers, carrier matching,\n original source notices and each imported license remain unchanged.\n+\n+Deferred product (research/deferred-product, scripts/deferred_product*, certificates/deferred-product-*):\n+copyright 2026 eumemic, Apache-2.0, prepared with Anthropic Claude assistance. The bit word, its ledgers and\n+checks are PR #97's import of Swapnil Jain's round-seven research (research/deferred-signed, its LICENSE and\n+NOTICE retained); scripts/deferred_product/replayed.py adapts PR #104's stopped_product/complex.py (icekylinx)." + }, + { + "sha": "f2e3b79ca2f083db30e382933625f1b2c2737267", + "filename": "README.md", + "status": "modified", + "additions": 9, + "deletions": 0, + "changes": 9, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/README.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/README.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/README.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -3,6 +3,15 @@\n **Community research maintained by Douglas Colkitt \u2014 conditional on the original\n OpenAI #109 framework.**\n \n+## Deferred bit word under stopped-product accounting\n+\n+[research/deferred-product](research/deferred-product/README.md) gives\n+**\u03ba = 1044939/10^10 = 1.044939\u00d710^-4**. It combines Swapnil Jain's round-seven deferred\n+bit word (PR #97, with jacklightChen's ledgers), charged by icekylinx's one-child stopped-product\n+rule (PR #104), with a new h=24 complex producer that uses 28,705 roles in PR #104's framework.\n+Run `make deferred-product-verify`. eumemic prepared the complex producer and the integration\n+with Anthropic Claude assistance.\n+\n ## Stopped product-ring extension\n \n The new construction contributed by **icekylinx**, extending merged" + }, + { + "sha": "a5b0598e4c328acef11baaa32852acdbfc97eeef", + "filename": "certificates/deferred-product-complex-dag.json.gz", + "status": "added", + "additions": 0, + "deletions": 0, + "changes": 0, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/certificates%2Fdeferred-product-complex-dag.json.gz", + "raw_url": 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"certificates/deferred-product-network.json", + "status": "added", + "additions": 478, + "deletions": 0, + "changes": 478, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/certificates%2Fdeferred-product-network.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/certificates%2Fdeferred-product-network.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/certificates%2Fdeferred-product-network.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,478 @@\n+{\n+ \"a_complex\": \"26129/250000000\",\n+ \"assembly\": {\n+ \"absorption_gap\": \"622783629289782438948054313869/12502612894847906576432210511290000000000\",\n+ \"margins\": {\n+ \"Gaussian_arithmetic\": \"156777439829236650689342356778948871/1000209031587832526114576840903200000000\",\n+ \"bulk_exposure\": \"26128948871/250000000000000\",\n+ 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\"lambda_above_internal\": \"26128948871/25000000000000000000000\",\n+ \"lambda_above_sigma\": \"5139028948871/25000000000000000000000\",\n+ \"lambda_above_tau\": \"26128948871/25000000000000000000000\",\n+ \"lambda_prime_above_lambda\": \"26128948871/25000000000000000000000\",\n+ \"lambda_prime_below_one\": \"1306447417421051129/12500000000000000000000\",\n+ \"leaf_saving_above_bit\": \"1/10000000000\",\n+ \"literal_scalar_guard\": \"1031457655662612293186769340668\",\n+ \"original_prefix_above_kappa\": \"125648912577768848203270159426769/12502612894847906576432210511290000000000\",\n+ \"phase_boundary\": \"156777439829236650689342356778948871/1000209031587832526114576840903200000000\",\n+ \"phase_local\": \"209040337571236629786183259978948871/1000209031587832526114576840903200000000\",\n+ \"prime_interval_packing\": \"261301984790657643221051129/1250261289484790657643221051129\",\n+ \"q_below_internal\": \"26128948871/12500000000000000000000\",\n+ \"q_below_leaf\": 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\"degree\": 22000,\n+ \"degree_gap\": \"1676/5\",\n+ \"suffix_slope\": 88000\n+ },\n+ \"semantic\": {\n+ \"B\": 1031531976569127429157544027776,\n+ \"C0\": 19612721086794747362548571317438973216103734289332153416817836032,\n+ \"C1\": 1,\n+ \"E\": 1031531976569127429085896678464,\n+ \"exact_grid\": \"One common dyadic grid times the fixed odd divisor to K=G*(D_complex+1); no child rounding\",\n+ \"fixed_odd_divisor\": 21,\n+ \"induction_gap\": 48482002898748989170404569305472,\n+ \"literal_charge\": 74320906515135899127337796,\n+ \"strict_literal_gap\": 1031457655662612293186769340668\n+ }\n+ },\n+ \"kappa\": \"1044939/10000000000\",\n+ \"next_kappa_rejection\": \"{'compact_phase_layer_above_kappa': '-31373883009750410934758336863/625130644742395328821610525564500000000'}\",\n+ \"ordinary_bit_saving\": \"1240189553/10000000000000\",\n+ \"status\": \"Conditional stopped product-ring multiplication witness: deferred bit word, selected complex row\"\n+}" + }, + { + "sha": 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\"2ed658f05365b28825e24a6e7bac9fc9cc015d5a5d63d9579f4ac6e0640ae559\",\n+ \"certificate_sha256\": \"0c7222cd8184d9f2cf8ac39c72c14acae3b099d25939cecdb2208c2f57811ded\",\n \"kappa\": \"4764513337/100000000000000\",\n \"margins\": 7,\n \"producer_words_regenerated_and_matched\": true," + }, + { + "sha": "a9d3b9856ab18cfdc73d536bb93f97c28c8ec26f", + "filename": "research/deferred-product/PROOF.md", + "status": "added", + "additions": 114, + "deletions": 0, + "changes": 114, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-product%2FPROOF.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-product%2FPROOF.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-product%2FPROOF.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,114 @@\n+# Deferred bit word under one-child accounting: finite certificate and scope\n+\n+## 1. Claim\n+\n+Under the analytic and fixed-tape interfaces retained by PR #104,\n+\n+$$\n+\\kappa=\\frac{1044939}{10^{10}}=1.044939\\times10^{-4}.\n+$$\n+\n+The witness has three parts.\n+\n+- **Bit side.** Swapnil Jain's round-seven deferred word at h = 23 (PR #97 import,\n+ `research/deferred-signed/`), charged by PR #104's one-child rule.\n+- **Complex side.** A new h = 24 producer with all 24 centers disjoint (decoder \u03a3 A_i / 21),\n+ in PR #104's complex framework.\n+- **Assembly.** PR #104's stopped-product assembly at its own PHASE_STOP = 10^-6.\n+\n+`scripts/deferred_product_network.py` checks the claim:\n+\n+- coarse bit saving 620523/(5\u00b710^9), via PR #104's coarse enclosure;\n+- ordinary saving 0.999\u00b7coarse + 0.001\u00b7OLD;\n+- complex saving 26129/(2.5\u00b710^8), via PR #104's sharp moment;\n+- 47 strict constraints and 7 margins;\n+- the next \u03ba grid point is rejected.\n+\n+The complex side binds.\n+\n+## 2. Every bit residual is a projector residual\n+\n+PR #104's rule (`notes/stopped-product-factorization.tex`) makes every proper rank-r projector\n+residual ONE child of width r. It needs one common generic rational basis for the finite list\n+of residuals, together with the opposite-bank convention diag(I, C_n).\n+\n+The round-seven word charges only the following, per stage and invocation. Each is the\n+difference of nested G-orthogonal projectors (G = I \u2212 J/9), or a commuting-idempotent endpoint\n+in the partial-swap form D_A.\n+\n+- Slot chains: start frames, lifted node frames U_n, late-copy intersections, root frames, F.\n+ All are nested and G-nondegenerate (`check_lifted.py`, `check_frames.py` part X).\n+- Slot exteriors:\n+ - stage one: E_1 = I \u2212 (I \u2212 \u03c3_u)\u2297Q, from D_(I\u2212A) D_T = D_(E_1) with A = \u03c3_u\u2297Q \u2264 T = I\u2297Q;\n+ - stage two: E_2 = (I \u2212 P)\u2297I + P\u2297\u03c3_u.\n+ Plain slots have \u03c3_u = 0. The rank is m \u2212 r_u with r_u = h \u2212 dim \u03c3_u (#97 PROOF.md).\n+- Centre copies U_c \u2192 0, of rank h \u2212 1.\n+- y_T chains 0 \u2192 \u03c3 levels \u2192 t_T^\u22a5 and X_S chains \u27e8t_S\u27e9 \u2192 s_i \u2192 F. These are nested in time\n+ order and nondegenerate (`check_frames.py` part Q).\n+- Data connectors (I \u2212 P)\u2297(I \u2212 Q), of rank (h\u22121)\u00b2, and one rank-one copy correction per pair.\n+\n+Garbage readouts y_T \u2212= C_{T,u} z_u are scalar gates at common frames and carry no residual.\n+Nothing else is charged.\n+\n+For each projector the leading principal minors of sizes 1, \u2026, r are nonzero for a generic\n+basis; similarity to diag(I_r, 0) gives a witness. The list is finite, so PR #104's argument\n+gives one common rational basis. Stage two is the complement time-reversal, with the same\n+residual multiset; #97's `round7_literal_frame_ledger.py` checks reflected continuity and the\n+event histogram.\n+\n+## 3. Child list and moment\n+\n+Each stage and invocation contributes:\n+\n+- a child [m \u2212 r_u] for every slot;\n+- a child [r] for every slot chain step and every y_T and X_S chain step;\n+- h children [h \u2212 1] for the centre copies.\n+\n+Globally there are 2N connectors [(h\u22121)\u00b2] and N corrections [1]. With\n+m = 529, v = 1771, R = 28866, N = v\u00b2, W = 2N + 2vR = 108516254 and L = 2vh(h\u22121), the rank sum is\n+\n+ s = Wm \u2212 N + L = 57403754177,\n+\n+as in #97. The largest child is 528, a gauged exterior with r_u = 1. The coarse saving is the\n+largest 10^-10 grid point accepted by PR #104's `coarse_moment` enclosure; the next point fails.\n+PR #104's stopped-adapter conversion then gives the ordinary saving AB.\n+\n+## 4. Complex producer\n+\n+`certificates/deferred-product-complex-dag.json.gz` lists the operand pairs and roots of an\n+h = 24 paired-triple / pair-star / centre-disjoint producer with 91,770 additions.\n+`scripts/deferred_product/replayed.py` recomputes every support, label and rank and runs PR #104's\n+complex checks (root supports, the \u00f721 decoder and scatter identity, nesting, nondegeneracy).\n+\n+PR #104's unchanged matcher then gives:\n+\n+- R = 28,705 roles (PR #104's producer: 44,918);\n+- the histogram in `certificates/deferred-product-complex-input.json`;\n+- a_c = 26129/(2.5\u00b710^8) under PR #104's profile and sharp moment.\n+\n+The 3,308 alternating rank-2 residuals use the one-child Gauss normal form that PR #104\n+already states for all binary residuals. An independent gate-frame replay of the full signed\n+two-stage word gave:\n+\n+- 0 violations once alternating residuals are allowed;\n+- reflected continuity;\n+- a histogram equal to the row.\n+\n+## 5. Bridge, assembly and scope\n+\n+PR #104's bridge is reused with one change. The maximum bit child is 528, so the coarse halving\n+degree is 367, and the product row stock is the smallest multiple of 1000 above (51/25) times\n+the coefficient (p^22000), by `copied_centers_network.py`'s rule. The stock enters only the\n+row-product slack and eventual cutoffs.\n+\n+The assembly bit is min(AB, (1 \u2212 PHASE_STOP)\u00b7a_c \u2212 10^-10), which is complex-bound here.\n+\n+PR #104's written interfaces remain assumptions:\n+\n+- opposite-bank factorization and atom streaming;\n+- ordinary conversion;\n+- the common odd-denominator grid;\n+- the retained analytic and tape transfer.\n+\n+This is a finite conditional certificate. It makes no claim of global optimality, practical\n+speedup, or a formalized theorem." + }, + { + "sha": "5bb63d08557484e442e059c2b0832aeffe407e60", + "filename": "research/deferred-product/README.md", + "status": "added", + "additions": 37, + "deletions": 0, + "changes": 37, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-product%2FREADME.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-product%2FREADME.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-product%2FREADME.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,37 @@\n+# Deferred bit word and a new complex producer under stopped-product accounting\n+\n+**\u03ba = 1044939/10^10 = 1.044939\u00d710^-4**, conditional on PR #104's retained interfaces. This is\n+**+34.06% over PR #104** (7.79476\u00d710^-5).\n+\n+- **Bit side.** Swapnil Jain's round-seven deferred word (PR #97's import, h = 23) is charged\n+ by PR #104's one-child rule. Every residual is a nested projector residual, so each counts\n+ as one child. The coarse saving is 620523/(5\u00b710^9) = 1.2410\u00d710^-4, and the ordinary saving\n+ after stopping is 1.2402\u00d710^-4.\n+- **Complex side.** A new h = 24 producer with all 24 centers disjoint uses 28,705 roles,\n+ against 44,918 for PR #104's producer. That gives a_c = 26129/(2.5\u00b710^8) = 1.0452\u00d710^-4 in\n+ PR #104's framework, and this side binds.\n+- **Assembly.** PR #104's assembly runs at PHASE_STOP = 10^-6. The largest bit child is 528,\n+ so the bit halving degree is 367 and the row stock p^22000.\n+\n+```sh\n+make deferred-product-verify\n+```\n+\n+The target does the following:\n+\n+1. Replays #97's literal ledger (both shears, reflected continuity, event histogram).\n+2. Runs Swapnil Jain's exact frame check.\n+3. Rebuilds the complex row from the shipped DAG with PR #104's unchanged matcher.\n+ It then replays the complete signed two-stage complex word at gate level: nesting, whole\n+ residuals, reflection, and a paid histogram equal to the row's profile. The 3,308\n+ alternating rank-2 residuals use PR #104's one-child Gauss normal form.\n+4. Recomputes the one-child list, both moments and the assembly.\n+\n+[PROOF.md](PROOF.md) lists the preconditions and the scope.\n+\n+Credits:\n+\n+- **Bit network:** Swapnil Jain (round seven).\n+- **Ledgers and integration:** jacklightChen (PR #97).\n+- **Stopped-product accounting, framework and assembly:** icekylinx (PR #104), on its retained lineage.\n+- **Complex producer and this integration:** eumemic, with Anthropic Claude assistance." + }, + { + "sha": "d96717353e80003b5c43c45e966c3afb87c17387", + "filename": "research/deferred-signed/PROOF.md", + "status": "added", + "additions": 245, + "deletions": 0, + "changes": 245, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FPROOF.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FPROOF.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2FPROOF.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,245 @@\n+# Deferred bit endpoints and a signed two-stage complex interface\n+\n+Under the analytic and fixed finite-alphabet multitape interfaces already\n+retained by main, the networks in this package give the conditional bound\n+\n+\\[\n+T(n)=O\\bigl(n(\\log n)^{1-\\kappa}\\bigr),\\qquad\n+\\kappa=63965813/10^{12}>2^{-14}.\n+\\]\n+\n+The finite checks do not formalize these inherited interfaces or establish an\n+unconditional integer-multiplication theorem. Repository integration validation\n+is recorded separately; mathematical certificates and validation receipts have\n+different purposes. This is not a current-record or global-priority claim.\n+\n+The scalar/frame inputs are Swapnil Jain's round7 bit network and round6 complex\n+network, pinned at `741e7aa078392553815df7926ee17ac5e25a8c38`. The original source,\n+notes, licenses and assistance disclosures are preserved in `swapnil-round7/`.\n+That source reports a slightly larger final number under its own analytic\n+stack. We instead use main's retained semantic guard and balanced assembly.\n+Our additions are explicit reflected scheduling, the commuting fan-order\n+clarification, gauged exits, a signed complex endpoint correction and a bridge\n+to the existing main interfaces. No separately researched local role saving is\n+added to these networks without recompilation.\n+\n+## Bit word, geometry and common basis\n+\n+The pinned producer at h=23 has v=1771 and R=28866. Its frozen supports, links,\n+deferred readouts, V leaves and rational frames are checked by the original\n+`check_word.py`, `check_frames.py` and `check_lifted.py`. In particular, the\n+deferred scratch slots are untouched before their deferred readout; their\n+entrance frames lie in every required target hyperplane. These are conditions\n+on the complete physical word, not just its ordinary-input support.\n+\n+`round7_literal_frame_ledger.py` expands that word into 1080616 events and\n+checks the forward shear on all 32408 ordinary/dirty F2 basis vectors. Gates\n+with several fan recipients are expanded in stable order of their starting\n+frame dimension. The recipients are distinct targets of the same unchanged\n+source, so these XORs commute. The separately checked chains prove nesting;\n+rank order alone is insufficient. This changes the internal order of160 fan\n+groups and avoids otherwise uncharged frame retreats, preserving their scalar\n+map and all costs. The imported source is left intact.\n+\n+Reverse time, complement the factor frames and exchange the data banks for\n+stage two. All ordinary gates retain their XOR direction after the exchange.\n+The new ledger checks continuity and the complete opposite shear; a logical\n+transpose alone would not prove this statement. A copied-center scatter is a\n+macro: copy the unchanged center, transport the copy, scatter and discard the\n+copy. Its reflection creates a new copy at the complemented source and moves\n+it to the complemented target. No unknown dirty register is erased.\n+\n+For an idempotent A write D_A=[[I-A,A],[A,I-A]]. Commuting idempotents satisfy\n+D_A D_B=D_(A+B-2AB). Let P,Q be the two rank-one triple projectors, sigma the\n+local auxiliary entrance projector of rank f, m=h\u00b2, and r=h-f. Stage one's\n+incoming gauge is A=sigma tensor Q, its last live frame is T=I tensor Q,\n+and its terminal gauge is I-A. Its exterior is\n+\n+\\[\n+E_1=I-T+A=I-(I-\\sigma)\\otimes Q,\\qquad\\operatorname{rank}E_1=m-r.\n+\\]\n+\n+Direct multiplication gives D_(I-A)D_T=D_E1 and D_(I-A)D_A=D_I. For stage two\n+put B=(I-P) tensor I and lift a factor frame K to B+P tensor K. Its entrance\n+is B, last live frame is I-P tensor sigma, terminal gauge is I-B, and\n+\n+\\[\n+E_2=B+P\\otimes\\sigma,\\qquad\\operatorname{rank}E_2=m-r.\n+\\]\n+\n+Again D_(I-B)D_(I-P tensor sigma)=D_E2 and D_(I-B)D_B=D_I. These are genuine\n+commuting-idempotent exits, not an assumption that all endpoint movements are\n+nested. Scalar dirty restoration and complementary gauges give the full\n+address swap. Both exteriors are charged as block m-2r and the inner(r,h)\n+profile of their complementary small residual.\n+\n+With U=P tensor Q, stage-one data ends at (I tensor Q,(I-P) tensor Q), while\n+stage two begins at (B+U,B). Each connector is (I-P) tensor (I-Q), of rank\n+(h-1)\u00b2, and both are charged. The final F2 scalar shear pair gives (y,x+y);\n+the temporary rank-one correction uses D_U D_I=D_(I-U) to remove the extra\n+term, retaining one paid rank-one child per pair.\n+\n+The common rational tensor basis and inner residual profiles use the preserved\n+`notes/flag-basis.tex`, `notes/partial-swap-batching.tex` and the round7 lifted\n+checks. The staircase corner adds runs h-2,h-5,1^6, alongside the outer block\n+m-4h+2. `check_stair.py` checks its finite witnesses and symbolic cut bounds.\n+The GL_h\u00d7GL_h family acts transitively on line pairs; nonzero polynomial\n+witnesses, together with identically imposed triangular zero conditions, give\n+a common rational point for the finite family. This is an existence argument,\n+not a claim that sampled pairs enumerate the family or that one modular basis\n+is already a common integer basis. Rational enumeration avoiding the finitely\n+many nonzero determinant polynomials is an effective fixed finite choice.\n+Its denominators and required minors exclude finitely many odd primes, as in\n+the retained transfer. All choices are independent of n. The two orientations\n+and newly gauged residuals occur among the checked inner families.\n+\n+The actual event histogram, including exits, connectors and corrections,\n+matches the pinned one with m=529, W=108516254 and s=57403754177. An independent\n+rational moment enclosure proves saving a_b=31987/500000000.\n+\n+## Complex scalar word and phases\n+\n+For the h24 paired triple-exclusion producer, let M be its invertible role\n+mixer, V the source injection and A the complete signed readout. The retained\n+totals are T and E_i=sum of triples avoiding i, for i=s+E and direct leaves obey A(e)<=8e. Prefix kernels and\n+outer normalization add at most18e, below the C0e allowance. Thus the same\n+fixed fine-grid proof yields C1=1; it does not concatenate temporary internal\n+excess of already completed children. E and C0 are large but fixed.\n+\n+The actual maximum child and width determine each least halving degree d_j\n+and bitlength w_j. Reserve the product W_c^D_c W_b^D_b, with\n+D_j=d_j ceil(log2(e)), rather than the maximum of the two stocks. The existing\n+physically preceding transformed prefix and one complete-row padding supply\n+the recomputed stock; nested bit stock is restored before another complex\n+child. Sequential temporary copies use this existing row field and do not\n+introduce a separately live recursive row reservation. The certificate gives\n+the exact coefficient and sufficient stock degree. These operations preserve\n+the fixed alphabet, fixed tape count and polynomial descriptor bounds of the\n+inherited interfaces; the number of fixed-role streams is not the number of\n+physical tapes.\n+\n+## Final exact combination\n+\n+Use beta=1/10 and eta=10^-8. The stopped complex saving (1-beta)a_c exceeds\n+a_b. Put q=a_b(1-2eta), c=q(1+eta), epsilon=(1-eta)/(1+c+q), lambda'=1-q,\n+lambda=((1-a_b)+lambda')/2, g=epsilon*q,\n+r=(g+1-epsilon)/2 and delta=eta/8. The inherited balanced combination now\n+has all47 strict constraints and all7 margins above63965813/10^12; the\n+next10^-12 grid point is rejected. This includes the recomputed scalar\n+charge, product-row gap, compact reservations, phase-cell separation, prime\n+packing and exact recovery allowances. A second moment implementation\n+checks both complete recursive histograms with exact rational logarithm and\n+exponential enclosures. Passing arithmetic does not by itself establish any\n+of the physical or analytic lemmas above.\n+\n+## Attribution and scope\n+\n+Zhihao Chen (jacklightChen): explicit reflected event ledgers, commuting\n+fan-order clarification, nonzero auxiliary endpoint proof, signed complex\n+phase controls and corrected rank-one endpoint, and integration with the\n+retained balanced semantic assembly, with Codex assistance. Subsequent work\n+using these specific contributions should explicitly acknowledge Zhihao Chen.\n+Historical GPT-6 Astra assistance attribution on PR7/PR23/PR29 remains;\n+no claim about the current runtime model is made.\n+\n+Swapnil Jain supplies deferred readouts, V leaves, lifted frames, the h24\n+producer, common flag/staircase family and frozen witnesses, with the original\n+Claude assistance disclosure. Avi Eisenberg/ikeboy PR62 supplies interval\n+strips and core-aware pair assembly; RaD/hipotures PR41 supplies alternating\n+order/links, and Rohan Arun PR44 the weighted-link precedent. Aurel Prosz/\n+Paureel supplies two-stage/complement scheduling; icekylinx PR36 supplies\n+copied-center and bridge precedents; James Chang PR34 supplies balanced\n+combination and reversed geometry; Zhihao Chen PR23/PR29 and RaD supply\n+semantic precision, bulk routing and transfer. All earlier author, license\n+and AI disclosures in the preserved source and main remain in force." + }, + { + "sha": "58791689052f575743783a830ce7a2638968bd91", + "filename": "research/deferred-signed/README.md", + "status": "added", + "additions": 54, + "deletions": 0, + "changes": 54, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FREADME.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FREADME.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2FREADME.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,54 @@\n+# Deferred endpoints and signed complex transfer\n+\n+This package integrates Swapnil Jain's pinned round7 bit network and round6\n+complex network with main's balanced semantic assembly, yielding the conditional\n+certificate **\u03ba=63965813/10^12 > 2^-14**. See [PROOF.md](PROOF.md) for the\n+complete changed-interface argument and inherited assumptions. This package\n+does not replace the repository's maintainer-reviewed release.\n+\n+New work by Zhihao Chen (jacklightChen), with Codex assistance, supplies explicit\n+reflected schedules, a commuting fan-order clarification, nonzero auxiliary\n+endpoint accounting, signed complex phase correction, and the enlarged semantic\n+and row-stock bridge. The original source and all author/license/AI disclosures\n+remain under `swapnil-round7/`; predecessor credit is detailed in the proof.\n+Future research using these specific additions should acknowledge Zhihao Chen.\n+Historical GPT-6 Astra assistance remains attributed to the earlier contributions;\n+no current runtime model or global-first claim is made.\n+\n+Swapnil's preserved source reports a slightly larger final value under its own\n+analytic stack. Our contribution is the explicit interface audit and integration\n+with the retained main assumptions, not a claim to surpass that reported value.\n+Previously explored local terminal-sharing/minimal-frame gains are not added\n+to this package without recompilation.\n+\n+From the repository root:\n+\n+```sh\n+make deferred-signed-verify\n+python3 research/deferred-signed/verify.py --replay-own\n+python3 research/deferred-signed/verify.py --replay\n+make verify\n+```\n+\n+The first command checks all source pins, the exact moments, saved finite\n+evidence and independently regenerates the complete assembly. `--replay-own`\n+reconstructs both literal ledgers and the exact tensor/signed controls;\n+`--replay` additionally runs the original finite bit geometry and staircase\n+checks. Replay uses temporary directories and leaves frozen evidence intact.\n+The rational tensor control requires SymPy; the other new drivers use the\n+standard library. CI installs the pinned dependency for replay.\n+\n+`validation-prior/` preserves the original executed audit sources and measured\n+native receipts. The portability checker permits only two documented path\n+substitutions; it does not silently treat different mathematical code as an\n+already-passed check. Machine elapsed times are excluded from regenerated\n+mathematical-output comparisons. The `new_multiplication_bound: false` fields\n+in these historical receipts accurately record their scope when run; the\n+conditional integration argument is supplied separately by this package.\n+\n+The common rational bit basis is established by nonvanishing polynomial\n+witnesses on a finite irreducible family, not by pretending sampled modular\n+pairs are an enumeration. Complex dirty restoration follows the exact h24\n+support identity and invertible commutator argument, with full small controls\n+and a full h24 physical event/frame ledger. There is no dense h24 coefficient\n+matrix replay and no claim that finite tests formalize the entire theorem." + }, + { + "sha": "3521d3c5cdba3a93b29cd7e9b2603caa37f4b705", + "filename": "research/deferred-signed/SOURCE.json", + "status": "added", + "additions": 144, + "deletions": 0, + "changes": 144, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FSOURCE.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2FSOURCE.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2FSOURCE.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,144 @@\n+{\n+ \"base_main\": \"56b66d58297deca1d7dd130247d720e960f77a37\",\n+ \"foreign_head\": \"741e7aa078392553815df7926ee17ac5e25a8c38\",\n+ \"files\": {\n+ \".github/workflows/verify.yml\": 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],\n+ \"ordered_zero_checks\": 346\n+ }\n+ ]\n+ }\n+ },\n+ \"second_run\": {\n+ \"started_at\": \"2026-10-08T22:16:45.151686+00:00\",\n+ \"finished_at\": \"2026-10-08T22:23:00.045528+00:00\",\n+ \"elapsed\": 374.8928947080858,\n+ \"exit\": 2,\n+ \"completed\": [\n+ \"skip-suffix producer tail\",\n+ \"skip-suffix-check\",\n+ \"verify-clones\",\n+ \"verify-positive\",\n+ \"skip-frame-verify\"\n+ ],\n+ \"stop\": \"joint-dual source check detected changed root Makefile and README pins; native pin script refreshed exactly these two entries\"\n+ },\n+ \"final_run\": {\n+ \"started_at\": \"2026-10-08T22:25:08.438718+00:00\",\n+ \"finished_at\": \"2026-10-08T22:34:00.594564+00:00\",\n+ \"elapsed\": 532.1481093750335,\n+ \"commands\": [\n+ [\n+ \"make\",\n+ \"joint-dual-verify\"\n+ ],\n+ [\n+ \"python3\",\n+ \"scripts/audit_joint_candidate.py\",\n+ \"--check\",\n+ \"docs/research/community-round2-arithmetic.json\"\n+ ],\n+ [\n+ \"make\",\n+ \"verify-pair\",\n+ \"deferred-signed-verify\",\n+ \"verify-tests\"\n+ ]\n+ ],\n+ \"all_exit_zero\": true\n+ },\n+ \"inherited_changes_only\": {\n+ \"research/joint-dual/SOURCE.json\": [\n+ \"Makefile\",\n+ \"README.md\"\n+ ],\n+ \"certificates/joint-dual-kappa.json\": [\n+ \"source_manifest_sha256\"\n+ ],\n+ \"certificates/joint-dual-validation.json\": [\n+ \"certificate_sha256\"\n+ ]\n+ },\n+ \"log_sha256\": {\n+ \"submission-regression.log\": \"ea3526f143fe24ab7228433efc9b91dc2692b85324d65d7447efd66fbc27c8fe\",\n+ \"submission-regression-resume.log\": \"e79a96b8a35f74b0cca7252b58b099227b317c6ff48f08748b96af933a4e9240\",\n+ \"submission-regression-final.log\": \"352cf4cd9f5ff1f4b8e4242636c9ac9cb32677719270c9cfa25a612c95b5ae5f\",\n+ \"submission-focused.log\": \"3ae6ef97fa283745f28e3532a7b641677fa30d29967a9ced64c6843d1a0286e9\"\n+ },\n+ \"total_regression_seconds\": 2074.1535154992016,\n+ \"reproduce\": \"make verify; OpenMP-capable CXX is required by inherited skip-suffix producer. On this macOS host CXX=/usr/local/bin/g++-14 was used for that unchanged producer tail.\",\n+ \"scope\": \"Finite conditional checks and inherited regression coverage; not formal verification of the complete multiplication theorem.\"\n+}" + }, + { + "sha": "833fbded74951c775043573f19f5288e8f7c2de3", + "filename": "research/deferred-signed/check_complex_identity.py", + "status": "added", + "additions": 35, + "deletions": 0, + "changes": 35, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fcheck_complex_identity.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fcheck_complex_identity.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fcheck_complex_identity.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,35 @@\n+#!/usr/bin/env python3\n+\"\"\"Exact h24 AMV=I and retained-total support identity, on every coefficient.\n+Zhihao Chen / Codex; repeats the preserved earlier check without path coupling.\n+\"\"\"\n+import sys\n+from pathlib import Path\n+from collections import defaultdict\n+HERE=Path(__file__).resolve().parent\n+sys.path.insert(0,str(HERE/'swapnil-round7/independent/complex-twostage'))\n+from producer import NStar3\n+def main():\n+ assert __debug__\n+ c=NStar3(24);v=len(c.triples);packed={}\n+ for n in sorted(c.active):\n+ if c.args[n]:\n+ a,b=c.args[n];assert not c.sup[a]&c.sup[b]\n+ assert c.sup[n]==c.sup[a]|c.sup[b];packed[n]=packed[a]+packed[b]\n+ else:packed[n]=1<<(8*(n-1))\n+ terms=defaultdict(list)\n+ for T,n,cf in c.pieces:terms[T].append((n,cf))\n+ totals=dict(c.retained);star=packed[totals[('*',)]]\n+ assert c.sup[totals[('*',)]]==(1<>i&1 and q>>j&1)\n+ def parity(a):return a.bit_count()&1\n+ def tq(z):return sum(q<<(i*h) for i in range(h) if parity((z>>(i*h))&q))\n+ def pi(z):\n+ col=0\n+ for j in range(h):\n+ if parity(sum(((z>>(i*h+j))&1)<>i&1)\n+ bad_no_inverse=bad_no_wrapper=0\n+ # Fourth roots represented exactly as Gaussian integer pairs.\n+ units=((1,0),(0,1),(-1,0),(0,-1))\n+ def mul(a,b):return (a[0]*b[0]-a[1]*b[1],a[0]*b[1]+a[1]*b[0])\n+ add=lambda a,b:(a[0]+b[0],a[1]+b[1])\n+ neg=lambda a:(-a[0],-a[1])\n+ for z in range(1<=v and t<2*v and d==2);del omitted[idx]\n+ assert not replay(v,k['size'],omitted)[0]\n+ rows.append(dict(h=h,roles=k['size'],formal_basis=2*v+k['size'],events=len(ops),forward=True,inverse_opposite=True,coefficient_bound=max(ba,bb),negative_controls=2))\n+ out=dict(rows=rows,phase=phases(),elapsed=time.monotonic()-st,limit_seconds=120,\n+ scope='Complete exact dyadic small scalar words and all-address tensor phase controls. General commutator/phase argument in report. No h24 physical trace, precision/tape or final assembly certification.',new_multiplication_bound=False)\n+ (HERE/'round6-complex-interface-controls.json').write_text(json.dumps(out,indent=2)+'\\n');print(json.dumps(out,indent=2));signal.alarm(0)\n+if __name__=='__main__':main()" + }, + { + "sha": "9f1b5b3e3a4daa1f42ae29af073fc07661880095", + "filename": "research/deferred-signed/round6_complex_literal_ledger.py", + "status": "added", + "additions": 129, + "deletions": 0, + "changes": 129, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fround6_complex_literal_ledger.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fround6_complex_literal_ledger.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fround6_complex_literal_ledger.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,129 @@\n+#!/usr/bin/env python3\n+\"\"\"Actual h24 signed events, copied centers, reflected frames and paid ranks.\n+Zhihao Chen / Codex audit of Swapnil Jain's Apache-2.0 pinned round6 producer.\n+Frame labels are binary subspaces; complex phases use the separately proved\n+q_U and inverse-rank-one endpoint identities, not XOR cancellation.\n+\"\"\"\n+import sys,json,time,signal,gzip,hashlib\n+from pathlib import Path\n+from collections import Counter\n+from array import array\n+HERE=Path(__file__).resolve().parent\n+sys.path.insert(0,str(HERE/'swapnil-round7/independent/complex-twostage'))\n+from producer import NStar3,compile_roles\n+from frames import Checker,echelon,perp_in,ok_res\n+\n+def main():\n+ st=time.monotonic()\n+ def stop(*_):raise TimeoutError('180s event ledger limit')\n+ signal.signal(signal.SIGALRM,stop);signal.alarm(180)\n+ h=24;c=NStar3(h);k=compile_roles(c);ch=Checker(c)\n+ v=len(c.triples);R=k['size'];size=2*v+R;off=2*v;m=h*h\n+ bases=[];ids={};dims=[]\n+ def key(b):\n+ b=tuple(sorted(echelon(b).values()))\n+ if b not in ids:ids[b]=len(bases);bases.append(b);dims.append(len(b))\n+ return ids[b]\n+ zero=key([]);F=key([1<0\n+ events.extend((0,reg,old,f,r));H['aux' if reg>=off else 'data'][r]+=1;cur[reg]=f\n+ def add(t,s,n=1,d=1):\n+ assert cur[t]==cur[s];events.extend((1,t,s,n,d))\n+ def mix(mode,inverse=False):\n+ for n,ins,outs in reversed(k['gates']) if inverse else k['gates']:\n+ f=zero if mode=='low' else F if mode=='high' else nk[n]\n+ for q in sorted(set(ins+outs)):move(off+q,f)\n+ if inverse:\n+ for q in reversed(outs[1:]):add(off+q,off+outs[0],-1)\n+ if len(ins)==2:add(off+ins[0],off+ins[1],-1)\n+ else:\n+ if len(ins)==2:add(off+ins[0],off+ins[1])\n+ for q in outs[1:]:add(off+q,off+outs[0])\n+ def inject(sign,high):\n+ for i,(T,n,cf) in enumerate(c.pieces):\n+ t=c.tid[T];s=off+k['pout'][i];f=hyper[t] if high else zero\n+ move(s,f);move(v+t,f);add(v+t,s,sign*cf,2)\n+ terms={name:[] for name in k['rout']}\n+ for j,T in enumerate(c.triples):\n+ if h-1 not in T:\n+ terms[('*',)].append((v+j,2));selected=T;sg=-1\n+ else:\n+ terms[('*',)].append((v+j,5-h));selected=[i for i in range(h-1) if i not in T];sg=1\n+ for i in selected:terms[('E',i)].append((v+j,sg))\n+ def center(sign,copied=False):\n+ for name,sl in k['rout'].items():\n+ reg=off+sl\n+ for t,n in terms[name]:assert cur[t]==zero\n+ if copied:\n+ # Fresh copy retains its source frame and is moved to zero;\n+ # original arbitrary-dirty role remains at its live frame.\n+ f=cur[reg];assert ok_res(list(bases[f]));r=dims[f]\n+ copies.append(dict(source=reg,frame=f,target_frame=zero,terms=terms[name]))\n+ events.extend((2,reg,f,len(copies)-1,r));H['center'][r]+=1\n+ else:\n+ move(reg,zero)\n+ for t,n in terms[name]:add(t,reg,sign*n,2)\n+ def source(sign,high):\n+ for T,sl in k['src'].items():\n+ t=c.tid[T];f=F if high else line[t]\n+ move(off+sl,f);move(t,f);add(off+sl,t,sign)\n+ mix('low');center(-1);inject(-1,False);mix('low',True)\n+ source(1,False);mix('label');center(1,True);inject(1,True)\n+ mix('high',True);source(-1,True)\n+ for s in range(R):move(off+s,F)\n+ assert cur[:v]==[F]*v and cur[v:off]==hyper and cur[off:]==[F]*R\n+ assert sum(r*n for r,n in H['aux'].items())==R*h\n+ assert sum(r*n for r,n in H['data'].items())==2*v*(h-1)\n+ assert sum(r*n for r,n in H['center'].items())==(h-1)**2+h\n+ # Explicit time-reversed signed word with complement labels and bank swap.\n+ bank=lambda s:s+v if s=s+E\n+ bit=json.loads((HERE/'round7-literal-ledger/result.json').read_text());bh={int(t):n for t,n in bit['histogram'].items()}\n+ bm=529;bW=108516254;br=max(bh)\n+ db,dc=halving(bm,br),halving(m,r);co=bW.bit_length()*db+W.bit_length()*dc\n+ degree=1000*((co*51)//25000+1)\n+ bridge=dict(bit=dict(m=bm,W=bW,maxchild=br,halving_degree=db),complex=dict(m=m,W=W,s=s,maxchild=r,halving_degree=dc),\n+ semantic=dict(E=E,literal_charge=charge,strict_literal_gap=E-charge,B=B,C0=C0,C1=1),rows=dict(coefficient=co,degree=degree,degree_gap=Q(degree)-Q(co*51,25)))\n+ ab=Q(31987,500000000);ac=Q(36926111,500000000000);eta=Q(1,10**8)\n+ q=ab*(1-2*eta);cc=q*(1+eta);eps=(1-eta)/(1+cc+q)\n+ upper=eps*q;kap=Q((upper*10**12).__floor__(),10**12)\n+ cert=assembly(ab,ac,bridge,kap,eta=eta,beta=Q(1,10));assert kap>Q(1,16384)\n+ rejected=False\n+ try:assembly(ab,ac,bridge,kap+Q(1,10**12),eta=eta,beta=Q(1,10))\n+ except AssertionError:rejected=True\n+ assert rejected\n+ out=dict(candidate_kappa=kap,dyadic_gap=kap-Q(1,16384),literal_word_events=word,scalar_group_bound=G,\n+ scalar_coefficient_max=Q(19,2),bridge=bridge,assembly=cert,next_grid_rejected=rejected,\n+ strict_constraint_count=len(cert['strict_constraints']),margin_count=len(cert['margins']),\n+ source_assembly_sha256=hashlib.sha256((HERE.parents[1]/'scripts/structured_bulk_assembly.py').read_bytes()).hexdigest(),\n+ status='Arithmetic candidate only. New complex literal/phase checks, full h24 physical accounting, finite bridge applicability and inherited analytic/tape conditions require integration proof before a multiplication claim.',new_multiplication_bound=False)\n+ (HERE/'round7-balanced-assembly-candidate.json').write_text(json.dumps(js(out),indent=2)+'\\n')\n+ print(json.dumps(js({k:out[k] for k in ['candidate_kappa','dyadic_gap','literal_word_events','scalar_group_bound','strict_constraint_count','margin_count','next_grid_rejected','new_multiplication_bound']}),indent=2))\n+if __name__=='__main__':main()" + }, + { + "sha": "aa0de9ed8a4467008200617e74dd7c8a5b1d370a", + "filename": "research/deferred-signed/round7_literal_frame_ledger.py", + "status": "added", + "additions": 166, + "deletions": 0, + "changes": 166, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fround7_literal_frame_ledger.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fround7_literal_frame_ledger.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fround7_literal_frame_ledger.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,166 @@\n+#!/usr/bin/env python3\n+\"\"\"Explicit forward and reflected frame/event ledger of pinned round-seven.\n+Zhihao Chen / Codex audit. Exact nesting of the supplied chains is inherited\n+from the separately run frame/lifted checkers, not inferred from ranks here.\n+Copied-center moves are temporary macros, not erased arbitrary scratch.\n+\"\"\"\n+import sys,json,signal,time,hashlib,gzip\n+from pathlib import Path\n+from collections import defaultdict,Counter\n+from array import array\n+HERE=Path(__file__).resolve().parent;ROOT=HERE/'swapnil-round7'\n+sys.path.insert(0,str(ROOT/'independent/deferred-readout'))\n+import deferred as dr\n+\n+def main():\n+ started=time.monotonic()\n+ def stop(*_):raise TimeoutError('180 second literal ledger limit')\n+ signal.signal(signal.SIGALRM,stop);signal.alarm(180)\n+ W,D=dr.load(23);S=dr.Schedule(W,D);v,R,h=S.v,S.R,S.h;size=2*v+R\n+ co=S.adjoint();sel=S.sel;ops=S.ops;prev={};pred=defaultdict(list);last={}\n+ for i,op in enumerate(ops):\n+ for s in S.touch(op):\n+ if s in prev:pred[i].append(prev[s])\n+ prev[s]=i;last[s]=i\n+ ph=set();stack=[last[s] for s in S.ret]\n+ while stack:\n+ i=stack.pop()\n+ if i in ph:continue\n+ ph.add(i);stack.extend(pred[i])\n+ assert not any(set(S.touch(ops[i]))&sel for i in ph)\n+ keys=[];ids={};dims=[]\n+ def norm(k):\n+ if k[0]=='out':return ('out',0,tuple(k[2]))\n+ return k\n+ def key(k):\n+ k=norm(k)\n+ if k not in ids:\n+ ids[k]=len(keys);keys.append(k);dims.append(S.dim(k))\n+ return ids[k]\n+ z,F=key(('0',)),key(('F',))\n+ paths=[None]*size\n+ for n,ss in S.xs:paths[n-1]=[key(('n',n))]+[key(('v',s)) for s in ss]+[F]\n+ y=[[] for _ in range(v)]\n+ for s in S.readout:\n+ for t,c in co[s].items():\n+ if c&1:y[t].append(key(('sigma',s)))\n+ for t,T in enumerate(S.trip):paths[v+t]=[z]+y[t]+[key(('out',0,T))]\n+ for s in range(R):paths[2*v+s]=[key(k) for k in S.chain_keys(s)]\n+ assert all(p and all(dims[b]>=dims[a] for a,b in zip(p,p[1:])) for p in paths)\n+ pos=[0]*size;current=[p[0] for p in paths];initial=current[:]\n+ # Fixed-width event records: kind, register/destination, source-or-old,\n+ # new-or-common, rank. kind=0 move,1 xor,2 temporary copied-center macro.\n+ events=array('i');rank_hist={k:Counter() for k in ('aux','data','center')}\n+ bits=[1<=0\n+ emit(0,s,a,b,r);rank_hist['aux' if s>=2*v else 'data'][r]+=1\n+ pos[s]+=1;current[s]=b\n+ def xor(t,s):\n+ assert current[t]==current[s],('gate frames',t,s,keys[current[t]],keys[current[s]])\n+ emit(1,t,s,current[t]);bits[t]^=bits[s]\n+ def readout(s):\n+ aux=2*v+s;f=key(('sigma',s)) if s in sel else z\n+ assert current[aux]==f\n+ for t,c in sorted(co[s].items()):\n+ if c&1:move(v+t,f);xor(v+t,aux)\n+ def source(s,active):\n+ frame=key(('v',s)) if active else F\n+ move(2*v+s,frame);move(S.srcop[s]-1,frame);xor(2*v+s,S.srcop[s]-1)\n+ reordered_fans=[]\n+ def operation(i,active):\n+ op=ops[i]\n+ if op[0]=='add':\n+ _,p,o,n=op;frame=key(('n',n)) if active else F\n+ move(2*v+p,frame);move(2*v+o,frame);xor(2*v+p,2*v+o)\n+ elif op[0]=='fan':\n+ # Scalar fan targets commute. The archive groups copies whose\n+ # physical start frames differ; execute them in frame-chain order.\n+ targets=sorted(op[2],key=lambda s:S.dim(S.start_key(s))) if active else op[2]\n+ if active and tuple(targets)!=tuple(op[2]):reordered_fans.append(i)\n+ for s in targets:\n+ frame=key(S.start_key(s)) if active else F\n+ move(2*v+op[1],frame);move(2*v+s,frame);xor(2*v+s,2*v+op[1])\n+ for s in range(R):\n+ if s not in sel:readout(s)\n+ early=sorted(set(S.srcop)-sel,key=lambda s:(S.srcop[s],len(S.vstart[s]),s))\n+ for s in early:source(s,True)\n+ first=[i for i in range(len(ops)) if i in ph and ops[i][0]!='src']\n+ rest=[i for i in range(len(ops)) if i not in ph and ops[i][0]!='src']\n+ centers={}\n+ for i in first:operation(i,True)\n+ for s,c in S.ret.items():\n+ a=2*v+s;f=key(('ret',c));move(a,f)\n+ targets=[v+t for t,T in enumerate(S.trip) if c in T]\n+ assert all(current[t]==z for t in targets)\n+ centers[a]=targets;emit(2,a,f,z,h-1);rank_hist['center'][h-1]+=1\n+ for t in targets:bits[t]^=bits[a]\n+ for s in S.readout:readout(s)\n+ for s in S.late_v:source(s,True)\n+ for i in rest:operation(i,True)\n+ for s,(c,T) in S.out.items():\n+ t=S.tid[T];f=key(('out',0,T));move(2*v+s,f);move(v+t,f);xor(v+t,2*v+s)\n+ for i in reversed(first+rest):operation(i,False)\n+ for s in S.srcop:source(s,False)\n+ for s in range(R):move(2*v+s,F)\n+ assert all(bits[i]==((1<=h-3) for i in range(h)]))\n+ K=s.kronecker_product;m=h*h;J=s.eye(m);U=K(P,Q);B=K(I-P,I);T=K(I,Q)\n+ C=K(I-P,I-Q)\n+ X1=T;Y1=K(I-P,Q);X2=B+U;Y2=B\n+ assert X2-X1==Y2-Y1==C and C*C==C and C.rank()==(h-1)**2\n+ assert D(X2)*D(X1)==D(C) and D(Y2)*D(Y1)==D(C)\n+ assert D(U)*D(J)==D(J-U)\n+ for f in range(h+1):\n+ sigma=proj(I[:,:f]);A=K(sigma,Q)\n+ exit1=J-T+A;end1=J-A\n+ live2=J-K(P,sigma);end2=J-B;exit2=B+K(P,sigma)\n+ assert exit1*exit1==exit1 and exit2*exit2==exit2\n+ assert exit1.rank()==exit2.rank()==m-h+f\n+ assert D(end1)*D(T)==D(exit1)\n+ assert D(end2)*D(live2)==D(exit2)\n+ assert D(end1)*D(A)==D(J) and D(end2)*D(B)==D(J)\n+ if f:\n+ assert D(end1)*D(T)!=D(J-T);bad_controls+=1\n+ rows.append(dict(h=h,sigma_rank=f,exterior_rank=m-h+f,all_identities=True))\n+ out=dict(rows=rows,negative_omitted_sigma_rejected=bad_controls,\n+ data_connectors_per_pair=2,connector_rank_formula='(h-1)^2',correction_rank=1,\n+ elapsed=time.monotonic()-st,limit_seconds=120,\n+ scope='Exact rational finite controls of general tensor identities; not a full all-size compiler, complex phase/precision or final multiplication theorem.',new_multiplication_bound=False)\n+ (HERE/'round7-tensor-endpoint-controls.json').write_text(json.dumps(out,indent=2)+'\\n')\n+ signal.alarm(0);print(json.dumps(out,indent=2))\n+if __name__=='__main__':main()" + }, + { + "sha": "fcaeafddb14b5916950724f02f3be328f0c36ddf", + "filename": "research/deferred-signed/swapnil-round7/.gitignore", + "status": "added", + "additions": 2, + "deletions": 0, + "changes": 2, + "blob_url": 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"changes": 47, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FMakefile", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FMakefile", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2FMakefile?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,47 @@\n+.PHONY: verify roles round4 round7 lean notes\n+verify:\n+\tpython3 scripts/check_identities.py\n+\tpython3 scripts/check_segmented_inverse.py\n+\tpython3 scripts/check_subblock_inverse.py\n+\tpython3 scripts/check_reuse_inverse.py\n+\tpython3 scripts/check_reuse_inverse.py 113 128 8 120 50\n+\t! python3 scripts/check_reuse_inverse.py 241 256 17 150 60 1\n+\tpython3 scripts/check_gs_path.py\n+\tpython3 scripts/check_fine_field.py\n+\tpython3 scripts/certificate.py\n+\tpython3 -m unittest discover -s tests -v\n+\n+roles:\n+\tcd independent/pr7-role-counts && python3 export.py 26 /tmp/local26.txt && clang++ -O2 -std=c++17 global.cpp -o /tmp/global && /tmp/global 28 /tmp/local26.txt && python3 complexside.py 28\n+\n+round4:\n+\tpython3 independent/complex-network/fullbatch_hist.py 28 /tmp/fb28sf.json sf\n+\tpython3 scripts/certificate_round4.py /tmp/fb28sf.json\n+\tpython3 independent/two-stage-bit/checkside.py 47\n+\n+round7:\n+\tpython3 scripts/certificate_round7.py\n+\tpython3 independent/deferred-readout/check_word.py 23\n+\tpython3 independent/deferred-readout/check_frames.py 23\n+\tpython3 independent/deferred-readout/check_lifted.py 23\n+\tpython3 independent/deferred-readout/check_stair.py 23\n+\tpython3 independent/deferred-readout/check_stair.py 23 --control | grep -q 'certified=False'\n+\n+lean:\n+\tpython3 lean/gen.py\n+\tlean lean/Round5.lean\n+\tpython3 lean/gen.py round6-histograms.json Round6.lean\n+\tlean lean/Round6.lean\n+\tpython3 lean/dump7.py\n+\tpython3 lean/gen.py round7-histograms.json Round7.lean\n+\tlean lean/Round7.lean\n+\n+notes:\n+\ttectonic -X compile --outdir artifacts notes/segmented-inverse.tex\n+\ttectonic -X compile --outdir artifacts notes/stack-notes.tex\n+\ttectonic -X compile --outdir artifacts notes/fine-field-lemma.tex\n+\ttectonic -X compile --outdir artifacts notes/partial-swap-batching.tex\n+\ttectonic -X compile --outdir artifacts notes/round3-combination.tex\n+\ttectonic -X compile --outdir artifacts notes/data-edge-batching.tex\n+\ttectonic -X compile --outdir artifacts notes/complex-source-frames.tex\n+\ttectonic -X compile --outdir artifacts notes/deferred-readout.tex" + }, + { + "sha": "be2e7e5a9838fe7e284aff3babc864455c2281d2", + "filename": "research/deferred-signed/swapnil-round7/NOTICE", + "status": "added", + "additions": 36, + "deletions": 0, + "changes": 36, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FNOTICE", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FNOTICE", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2FNOTICE?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,36 @@\n+Past the a_b/2 ceiling for integer multiplication\n+Copyright 2026 Swapnil Jain\n+\n+This work builds on, and does not modify, the following:\n+\n+- OpenAI, \"Integer multiplication below n log n\" (September 23, 2026), pinned at\n+ commit adc7f1241b42e322a6451854ab7e4b4c146bf78a of github.com/openai/math.\n+- Douglas Colkitt, github.com/CrocSwap/integer-mult-bounds (Apache-2.0), commit\n+ 6e564879f51ae16f23d392e9e196c605f36d90df: compact controls and the conditional\n+ 83/10^12 witness.\n+- Prior published results this witness assumes and cites (citations of prior work,\n+ not collaborators), from open pull requests on that repository:\n+ #3 and #5 (eumemic: compressed complex network, fast Gaussian resampling),\n+ #4 (dleen), #6 (eumemic), #7 (Zhihao Chen / jacklightChen: ternary five-subset\n+ networks, a_b = 3/(4*10^8), a_c = 39/10^9),\n+ #10 (icekylinx: batched recursion, controlled projector basis, whole-residual\n+ complex children, Gaussian input-error correction),\n+ #13 (eumemic: auxiliary source frames, third whole-residual complex class),\n+ #15 (eumemic, head a17cab3: full complex batching of every residual rank),\n+ #18 (icekylinx, head f2ab41a: partial-swap networks, producers and common rational basis),\n+ #21 (jacklightChen, head 5ba6cf0: translated partial-swap frames; it also contains, independently\n+ and earlier in public, the complex source-frame translation we use),\n+ #16 (jacklightChen: nested controlled bases) and #29 (jacklightChen: controlled inner basis compiling local\n+ edges as blocks), related to our flag basis and side-role batching, which were developed independently,\n+ #36 (icekylinx: copied retained centres, used on both our interchanges in rounds six and seven),\n+ #62 (ikeboy: interval strips and core-aware pair assembly; its producer builds our round-seven side program),\n+ #41 (RaD / hipotures: the alternating order and links, used in that side program),\n+ #44 (rohanarun: weighted matching, which our moment-weighted choice of links follows),\n+ #24 (icekylinx, head ed90fd9: endpoint-gauge bit network; certificates/external/pr24-bit-network.json\n+ extracts its published counts and child-width multiplicities, Apache-2.0).\n+- Aurel Prosz (Paureel), github.com/Paureel/integer-mult-bounds commit c82d09e:\n+ the two-stage motif with partial-swap frames and charged endpoint correction, and its complement-frame\n+ construction, which our lifted frames follow in round seven.\n+\n+Research, implementation and drafting were done with assistance from Claude\n+(Anthropic). AI assistance is not independent review." + }, + { + "sha": "09708066640450a0aea89976579b5aba82098ac1", + "filename": "research/deferred-signed/swapnil-round7/README.md", + "status": "added", + "additions": 211, + "deletions": 0, + "changes": 211, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FREADME.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2FREADME.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2FREADME.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,211 @@\n+# Integer multiplication: a conditional witness above 2^-14\n+\n+**Conditional research draft by Swapnil Jain.**\n+\n+This draft builds on OpenAI's *Integer multiplication below n log n* and on Douglas\n+Colkitt's [integer-mult-bounds](https://github.com/CrocSwap/integer-mult-bounds). In\n+that model (a fixed finite alphabet and a fixed number of one-dimensional tapes),\n+it gives the conditional witness\n+\n+$$\n+T(n)=O\\!\\left(n(\\log n)^{1-\\kappa}\\right),\\qquad\n+\\boxed{\\kappa=\\frac{1599247689723}{2.5\\times10^{16}}\\approx6.39699\\times10^{-5}>2^{-14}}.\n+$$\n+\n+That is about 1.74 times our round-six witness `3.66657e-5`, 4.13 times our round-five witness `1.54788e-5`,\n+5.34 times our round-four witness `1.19722e-5`, and about 8500 times our first witness `7499/10^12`. These figures\n+compare asymptotic exponents, not practical runtimes.\n+\n+## Round seven\n+\n+`scripts/certificate_round7.py` rebuilds the bit side's child-width histogram from a frozen schedule\n+(`certificates/round7/`, about 2.3 MB compressed) and certifies it; the complex side is round six's. The bit side at\n+`h = 23` (`notes/deferred-readout.tex`):\n+\n+- **PR #62's producer** (interval strips and core-aware pair assembly), with PR #41's alternating order and links\n+ and a moment-weighted choice of links after PR #44's weighted matching, builds the side program\n+ (`R = 28866` slots).\n+- **Lifted frames and late copies.** Every addition acts at `M_n = span(n) + (U_n cap F_j)`, after Paureel's\n+ complement-frame construction, and a node with several free uses copies itself late, at the intersection of the\n+ frames of its remaining users, so the copy starts higher up its chain.\n+- **Deferred readouts (B-defer).** The second pass of stage one runs in two phases: first everything the retained\n+ totals need (their copies then read every target at `0`), then every slot that phase did not touch reads its\n+ garbage out at a nonzero frame `sigma_u` inside its start frame and every target's `t_T^perp`. Only the order of\n+ the word changes; it is still a mirror. Readouts go in increasing `dim sigma_u`, which keeps every target's frame\n+ sequence nested.\n+- **V leaves.** Each use of a leaf gets its own `V` gate on the data wire `X_S`, as a late copy there: the use slot\n+ starts at the intersection `s_i` of the frames of the remaining uses, and the deferred `V` gates follow in\n+ increasing dimension.\n+\n+The rank sum is exactly round six's budget `s = Wm - N + L`. With the staircase data-entrance corner (runs\n+`h-2, h-5, 1^6`) this certifies `a_b = 31987/(5*10^8)` and `kappa = 1599247689723/(2.5*10^16)`; with the\n+round-six entrance corner, `a_b = 12599/(2*10^8)` and `kappa = 6299103187973/10^17 > 2^-14`.\n+\n+The checks are standard-library Python, one process each (`make round7`, about 25 minutes and at most 1.2 GB of memory):\n+\n+- `independent/deferred-readout/check_word.py` replays the reordered word over F2 and over Z with arbitrary\n+ scratch, checks that the schedule computes the side DAG, the phase split and the ordering rule, with negative\n+ controls;\n+- `check_frames.py` rebuilds every frame exactly over Q and checks the deferred and V-leaf frames, the nesting of\n+ every target and data chain in time order, G-nondegeneracy, the side lemma on every new high-rank step, and the\n+ histogram, with negative controls;\n+- `check_lifted.py` checks the base side program: DAG, compilation, dirty-scratch replay, exact frame dimensions,\n+ nesting facts, G-nondegeneracy and the side lemma on all of its high-rank steps;\n+- `check_stair.py` certifies the staircase entrance corner at the same integer point.\n+\n+Stage two is the complement time-reversal of stage one, as in round six; this is assumed, not machine-checked. The\n+moment certificates and both assemblies are also checked in Lean 4's kernel (`lean/Round7.lean`, `make lean`).\n+\n+## Round six (previous witness, `3666565558019/10^17`)\n+\n+`scripts/certificate_round6.py` (bit side) and `independent/complex-twostage/` (complex side) assemble the witness:\n+\n+- **Copied centres** (`notes/copied-centres.tex`), after PR #36's copied retained-centre schedule. A centre must be\n+ read at `D0` by the second scatter and then gathered at `D1`; instead, a temporary copy goes down to `D0` for the\n+ reads and is erased, and the original never leaves `D1`. Each centre loses one rank-`h` return per stage, the rank\n+ budget becomes `s = Wm - N + L`, and the deficit `v(v - 2h^2)` is positive at much smaller `h`. On our bit\n+ interchange (flag basis, gm side circuit, side roles batched one level down, data-entrance run) this certifies\n+ `a_b = 34919/10^9` at `h = 25`.\n+- **Retained point totals** replace the direct centre wires: each total is a side role built from existing side\n+ nodes, its copy pays rank `h-1` and the original rank `1`, so the loss per centre drops from `h` to `h-1` and the\n+ centre roles leave `W` (`independent/two-stage-bit/rtgm.py`). This certifies `a_b = 36667/10^9` at `h = 23`.\n+- **The two-stage complex interchange** with our pair-exclusion producer, copied retained centres, complex data-edge\n+ batching and every residual batched as one whole-residual child, certifies `a_c = 36926111/(5*10^11)` at `h = 24`\n+ (`cd independent/complex-twostage && python3 run.py 24`: rank sum exact, labels 0 bad, `a_c >= 73861113/10^12`).\n+\n+The bit side binds: `kappa = 3666565558019/10^17`. Both moment certificates and the assembly are also checked in\n+Lean 4's kernel (`lean/Round6.lean`, `make lean`), as in round five.\n+\n+## Round five (previous witness, `309575208081/(2*10^16)`)\n+\n+`scripts/certificate_round5.py` assembles the witness from our own two-stage bit interchange (Paureel's\n+two-stage motif), with no outside bit network:\n+\n+- **A common flag basis** (`notes/flag-basis.tex`). One rational basis makes the corners of every auxiliary and\n+ centre edge of the two-stage motif lower triangular, in both stages at once, so each role's `h` corner\n+ transpositions become one contiguous run instead of `h` singleton calls. The same basis gives the data edges\n+ their batched profiles one level down, including one run of width `h-2` inside the data-entrance corner (a\n+ triangular corner plus a rank-one term). `independent/two-stage-bit/flagbasis.py` checks every edge class\n+ exactly, and `flag_existence.py` checks the nonvanishing conditions at the working dimensions `h = 46, 47`.\n+- **A cheaper side circuit** (`independent/two-stage-bit/gmside.py`): a global matching of the points shares\n+ pair sums and exclusion chains between centres, cutting the side roles at `h = 47` from 418678 to 403248;\n+ `checkgm.py` re-derives every support and output exactly.\n+- PR #7's complex network, fully batched with complex source frames, as in round four.\n+\n+- **Side roles batched one level down.** In the flag basis every side-role edge has the form `pi (x) P_b`, whose\n+ profile is that of the `h x h` idempotent `pi`: an edge of rank `r > h/2` becomes `h-r` singletons and one\n+ block of width `2r-h`. `independent/two-stage-bit/side_chains.py` derives every side role's frame chain from\n+ the compiled side program.\n+\n+The two moment certificates are also checked in Lean 4's kernel (`lean/Round5.lean`, `make lean`, core Lean\n+only): both child-width histograms sum to their total rank, the rational upper bounds on `ln(m/w)` are computed from\n+their series, the moment bound holds at the claimed savings, and the assembly (every constraint row and cost margin of\n+`scripts/certificate_round3.py`, with the guard constant bounded through the same ln series) gives the headline\n+`kappa`. The analytic facts behind those bounds (the atanh\n+tail and `(m/w)^a <= 1/(1 - a ln(m/w))`) are stated premises, not formalised.\n+\n+Together these certify `a_b = 15479/10^9` at `h = 47` and `kappa = 309575208081/(2*10^16) > 2^-16`.\n+\n+## Round four (previous witness, `59861145819/(5*10^15)`)\n+\n+`scripts/certificate_round4.py` assembles the witness from:\n+\n+- the stack below, which drives `eps` toward 1 (the bit side binds);\n+- PR #24's endpoint-gauge bit network, built on PR #18's partial-swap networks. We take its published\n+ counts and child-width multiplicities (`certificates/external/pr24-bit-network.json`), check the rank sum\n+ and deficit, and certify `a_b = 4788949/(4*10^11)` with our own moment bisection;\n+- PR #7's complex network at `h=28`, fully batched, with **complex source frames**\n+ (`notes/complex-source-frames.tex`): starting each stage-two auxiliary role in the phase frame of `D0`\n+ merges its entrance and exit into one child of rank `m-h`. Our histogram certifies\n+ `a_c = 4079603/(2.5*10^11)`, more than the bit side needs. PR #21 contains the same translation,\n+ independently and in a more complete form.\n+\n+The same script also reports a witness using only our own bit side: the two-stage interchange with\n+**data-edge batching** (`notes/data-edge-batching.tex`, `independent/two-stage-bit`). Both stage-two data\n+entrances have idempotent difference `Q1 (x) Q2`, of rank `(h-1)^2 > m/2`, so the partial-swap batching\n+lemma applies to them too; at `h=47` this certifies `a_b = 10033/10^9` and `kappa = 1003289933971/10^17`.\n+\n+## Round three (previous witness, `13086957581/(3.125*10^15)`)\n+\n+`notes/round3-combination.tex` assembles the witness from four components:\n+\n+- the stack below, which drives `eps` toward 1;\n+- a batched two-stage bit interchange, using the partial-swap batching lemma in\n+ `notes/partial-swap-batching.tex` (`a_b = 22157/(5*10^9)`);\n+- PR #7's complex network at `h=28`, fully batched as in PR #15 (every residual edge is one\n+ whole-residual child), rebuilt and certified independently in `independent/complex-network`\n+ (`a_c = 1048009/(2.5*10^11)`; this side binds);\n+- a coefficient-depth guard that needs no path-topology assumption.\n+\n+`scripts/certificate_round3.py` checks every row and constraint exactly.\n+\n+## The ceiling and how this gets past it\n+\n+After the recent pull requests, every witness is capped at about half the\n+bit-network saving, `kappa < a_b/2`. Three costs each tie a saving to either the\n+number of axes `d` or the axis width `l`, and `d*l ~ log n`:\n+\n+- the butterflies save on `d`;\n+- the chunk layout and the axis layout save on `l`.\n+\n+On top of that, the Gaussian precision budget `~8d^2` must fit in `O(log n)`.\n+\n+Five changes remove those caps.\n+\n+| Change | What it does | Note |\n+| --- | --- | --- |\n+| D. Longer digits | Digits of `(log n)^(1+x)` bits separate the precision budget from the address length. The volume stays `Theta(n)`. | `notes/stack-notes.tex` \u00a71 |\n+| B. Segmented inverse | Inside any wrap-free block, the Gaussian correction `N` is exactly `D_c T_c D_c^{-1}` for any centre `c`, and every `T_c` is a geometric rescaling of one Toeplitz matrix. Recentred sub-blocks keep the chirp precision bounded. Gohberg\u2013Semencul inverts each block, and Woodbury couples the cuts and wraps. With oversampling `1/(4 d L^eps)`, this replaces PR #5's `O(d)` Neumann terms per output (its counts are at most `30d`; the burn-in alone is about `1/theta = 4d`) with `O(1)` work per output. | `notes/segmented-inverse.tex` |\n+| C. One chunk per axis | `K = l - 1` is possible once compact controls remove the `K^tau` factor. The transform layout then needs no exchanges. | `notes/stack-notes.tex` \u00a72 |\n+| A. Fine-bit exposure | Only `O(log L)` low bits of an axis move innermost for resampling. The line passes stream over slabs. | `notes/stack-notes.tex` \u00a73 |\n+| E'. Permuted selected-bit swaps | Colkitt's selected-bit addition with a permuted pairing reverses the CRT axis order at cost `l (d log p)^tau`. | `notes/stack-notes.tex` \u00a74 |\n+\n+Only the combination moves the headline. D alone, for example, leaves PR #5's\n+Gaussian row capping `eps < 1/2`. The binding constraint is now the butterfly row,\n+`eps(1-lambda')`, at `eps = 0.9999`.\n+\n+## Evidence and scope\n+\n+| Component | Evidence |\n+| --- | --- |\n+| Parameters, margins, side constraints | Exact rational certificate (`scripts/certificate.py`) with negative controls |\n+| Closed form `X = n(n+2 beta_j)`, segment and recentred factorisations, cross-wrap bound `X >= 2` | Exact rational checks on five `(s,t)` pairs (`scripts/check_identities.py`) |\n+| Segmented inverse | Written proof (`notes/segmented-inverse.tex`); 260-digit comparisons against a direct solve, with cyclic indices, for whole segments (`scripts/check_segmented_inverse.py`), recentred sub-blocks (`scripts/check_subblock_inverse.py`), and the reuse path, which uses one stored inverse rescaled per block, elimination without pivoting, and a fixed-point negative control that must fail (`scripts/check_reuse_inverse.py`) |\n+| A, C, D, E' | Written arguments, each attacked by a refute-by-default check, with the resulting fixes in the notes |\n+| Prior results from PR #3, #5 and #7 on integer-mult-bounds (networks, chirped Gaussian lemma) | Assumed, and unmerged there. We recomputed PR #7's W, m, N, L, s, eta and their complex counterparts exactly from its formulas. An independent re-implementation (`independent/pr7-role-counts`, `make roles`) reproduces its h=28 role counts, 11840940 and 93838, exactly. The finite-alphabet version of the interchange lemmas that its ternary payloads need is proved in `notes/stack-notes.tex`, Appendix A. |\n+| Partial-swap batching (bit side) | Written proof (`notes/partial-swap-batching.tex`); exact Bruhat profiles on random, sparse and adversarial idempotents, and two-stage frames at h=6,7,8 (`independent/partial-swap`) |\n+| Fully batched complex saving | Independent rebuild of PR #7's producer, exact label checks (0 bad edges at h=28), the residual rank of every edge with an exact sum check against s, and a certified moment bisection (`independent/complex-network`) |\n+| PR #24's bit network | Its published counts and child-width multiplicities, pinned by commit and SHA-256; we check that the widths sum to the total rank, the deficit, and that every child is narrower than m, and certify the moment ourselves. We also re-derived its frame identities and confirmed it is compatible with our stack (separate bit and complex arities, crude guard, payload and prime choice); its producers and common basis are assumed |\n+| Data-edge batching (bit side) | Written proof (`notes/data-edge-batching.tex`): closed form `Q1 (x) Q2` checked in exact rationals; corners invertible under one common basis for every auxiliary edge and every data pair at h=6,7,8 (all 3136 pairs at h=8, `corners.py`); exact Bruhat profiles (`bruhat8.py`) |\n+| Two-stage side circuit at h=47 | Our generator (`independent/two-stage-bit/sidegen.py`) reproduces the published h=32 count, 123157, and an exact checker (`checkside.py`) verifies supports, disjoint children, common points and every output at h=28 to 50; `moment.py` builds the child histogram role by role and checks it sums to s |\n+| Complex source frames | Written proof (`notes/complex-source-frames.tex`); exact label and phase checks of every endpoint case (`independent/complex-network/sourceframe_labels.py`); a three-stage scalar simulation of PR #7's network with source frames, arbitrary scratch and a negative control (`sourceframe_sim.py`); the histogram option `sf` keeps the exact rank sum s |\n+| Round-seven bit side (deferred readouts, V leaves, lifted frames, late copies) | Frozen schedule and frames (`certificates/round7/`); stdlib replays over F2 and Z with arbitrary scratch, exact frame checks over Q, side lemma at one integer point, histogram rebuilt from the schedule, negative controls (`independent/deferred-readout/`); Lean kernel check of the moment certificates and assembly. Stage two as the complement time-reversal of stage one is assumed |\n+| Topology-free guard | Written argument (docstring of `scripts/certificate_round3.py`); the witness is stated with this guard |\n+| Prior results from PR #10, #13 and #15, and the two-stage motif | Assumed. We reproduced their rank moments, certified at least PR #15's fully batched saving from our own histogram, and found controlled-basis witnesses for PR #10 at h=8 to 14 |\n+| Full upstream multiplication theorem | Assumed |\n+| Independent review / formalisation | Not supplied |\n+\n+## Reproduce\n+\n+Requires Python 3.9 or newer, standard library only.\n+\n+```sh\n+python3 independent/complex-network/fullbatch_hist.py 28 /tmp/fb28sf.json sf # ~4 min\n+python3 scripts/certificate_round4.py /tmp/fb28sf.json\n+python3 independent/two-stage-bit/checkside.py 47\n+make verify # exact checks, numerical inverse checks, certificate, tests\n+make roles # independent recount of PR #7's role counts (clang++, ~1 GB)\n+make round7 # round-seven certificate and checks (~25 min)\n+make lean # Lean 4 kernel checks of rounds five to seven\n+make notes # PDF notes (tectonic)\n+```\n+\n+The PDFs are in `artifacts/`.\n+\n+## Attribution\n+\n+Author: **Swapnil Jain**. Research, implementation and drafting were done with\n+assistance from Claude (Anthropic). This builds on OpenAI's manuscript and Douglas\n+Colkitt's framework. It also uses published results from open pull requests on\n+Colkitt's repository, cited in `NOTICE`; those are citations of prior work, not\n+collaborators. 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1\": \"1/10000\",\n+ \"delta < 1/8\": \"124999/1000000\",\n+ \"prime intervals via PNT: eps < 1\": \"1/10000\"\n+ },\n+ \"margins\": {\n+ \"prefix moves and top individual round\": \"1/10000\",\n+ \"simultaneous butterflies\": \"374952501/50000000000000000\",\n+ \"fine-bit exposures (A)\": \"3/31250\",\n+ \"Gaussian maps (B)\": \"3/31250\",\n+ \"chirps, twists, scalar products\": \"3/31250\",\n+ \"packed polynomial products\": \"9999/10000\",\n+ \"individually processed reserved axes\": \"3/31250\",\n+ \"CRT axis reversal, best of E and pairwise swaps\": \"29997/4000000000000\"\n+ },\n+ \"assumptions\": \"PR #7 networks (a_b=3/(4*10^8), a_c=39/10^9); pinned upstream interfaces\"\n+}\n\\ No newline at end of file" + }, + { + "sha": "95a5da44ed26c34d3cb8dec581894a873ab5ade3", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/README.md", + "status": "added", + "additions": 22, + "deletions": 0, + "changes": 22, + "blob_url": 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piece and retained-total slots).\n+- `fullbatch_hist.py`: the three-stage invocation schedule with h+1 centre wires; it records the rank of\n+ every nonzero residual edge and checks that the ranks sum to s exactly.\n+- `fullbatch_cert.py`: treats every residual edge as one whole-residual child (PR #15's full batching),\n+ certifies a_c by exact bisection on the moment equation with certified upper bounds on ln (`bc.py`),\n+ reports the path bound, and evaluates kappa with `scripts/certificate_round3.py`.\n+\n+```sh\n+python3 fullbatch_hist.py 28 /tmp/fb28.json # ~4 min; label check, ranks, sum_ok\n+python3 fullbatch_cert.py /tmp/fb28.json\n+```\n+\n+At h=28 (m = 21952, R = 93867 with the centre wires, s = 45772350635112192) the labels check has 0 bad\n+edges, the rank sum equals s, and the certified saving is a_c = 1048009/(2.5*10^11) ~ 4.192e-6. With the\n+batched two-stage bit interchange (a_b = 22157/(5*10^9)) this gives kappa = 13086957581/(3.125*10^15)\n+~ 4.1878e-6 under both guards, with the simultaneous butterflies binding." + }, + { + "sha": "53e00de297d6f693c19c88425292647f594dac63", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/bc.py", + "status": "added", + "additions": 21, + "deletions": 0, + "changes": 21, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fbc.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fbc.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fbc.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,21 @@\n+\"\"\"Certified bounds on exp and ln, in exact rationals.\"\"\"\n+from fractions import Fraction as Q\n+from math import comb\n+from decimal import Decimal as D, getcontext\n+getcontext().prec = 80\n+\n+def exp_lower(U, k=10, terms=30):\n+ # positive Taylor partial sum of exp(U/2^k), squared k times, rounded down: rigorous lower bound\n+ x = U / 2**k; s = Q(0); t = Q(1)\n+ for j in range(1, terms): s += t; t = t * x / j\n+ for _ in range(k):\n+ s = s * s; s = Q(s.numerator * 10**40 // s.denominator, 10**40)\n+ return s\n+\n+def ln_upper(x, rel=Q(1, 10**9)):\n+ # rational U with exp(U) > x (so U > ln x), within ~rel of ln x\n+ lx = D(x.numerator).ln() - D(x.denominator).ln()\n+ den = 10**12\n+ U = Q(int(lx * den) + 1, den) * (1 + rel)\n+ assert exp_lower(U) > x\n+ return U" + }, + { + "sha": "103bbb7d271c2bfd05206a35aabd14986eaf9c0e", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/fullbatch_cert.py", + "status": "added", + "additions": 41, + "deletions": 0, + "changes": 41, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Ffullbatch_cert.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Ffullbatch_cert.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Ffullbatch_cert.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,41 @@\n+\"\"\"Certified fully batched complex saving from a residual histogram, and kappa on our stack with the\n+batched two-stage bit interchange (a_b = 22157/(5*10^9)).\"\"\"\n+import sys, json, math, os\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, HERE); sys.path.insert(0, os.path.join(HERE, '..', '..', 'scripts'))\n+from fractions import Fraction as Q\n+from bc import ln_upper, exp_lower\n+from certificate_round3 import evaluate\n+\n+def ln_up(x): # certified U > ln x, tight\n+ return ln_upper(Q(x), rel=Q(1,10**13))\n+\n+def cert(hist,W,m,s,grid=10**12):\n+ ws=[(Q(r*c,W*m), ln_up(Q(m,r))) for r,c in hist.items()]\n+ assert sum(r*c for r,c in hist.items())==s\n+ mom=lambda a: sum(w/(1-a*U) for w,U in ws)\n+ lo,hi=0,10**8\n+ assert mom(Q(hi,grid))>1\n+ while hi-lo>1:\n+ mid=(lo+hi)//2\n+ if all(Q(mid,grid)*U<1 for _,U in ws) and mom(Q(mid,grid))<1: lo=mid\n+ else: hi=mid\n+ return Q(lo,grid), 1-mom(Q(lo,grid))\n+\n+def sqrt_up(x,g=10**12):\n+ n=math.isqrt(x.numerator*g*g//x.denominator)+1; r=Q(n,g); assert r*r>x; return r\n+\n+def path_bound(m,h,A):\n+ q=m+6*h; assert Adim: s.desc.append(o-dim)\n+ s.dim[r]=dim\n+\n+def invocation(c,k,dims,stage,inverse,sf=False):\n+ h=c.h; m=h**3; v=len(c.triples); R=k['size']\n+ x={t:i for i,t in enumerate(c.triples)}; y={t:v+i for i,t in enumerate(c.triples)}\n+ side=lambda sl:2*v+sl\n+ ncent=h+1\n+ cent=tuple(range(2*v+R,2*v+R+ncent))\n+ a=h**(stage-1); low,high=(a-1)*h,a*h\n+ tr=Trace([a]*v+[a-1]*v+[h if stage==3 else 0]*(R+ncent))\n+ # Source frames (stage two only, notes/complex-source-frames.tex): an auxiliary role starts in D0, of dim\n+ # low, and its exit child to the sink wt+q_D0 has rank (m+low) - last dim. Input-pivot slots are left\n+ # at source 0: their first stage-two gate is the copy in the data frame, not a frame above D0, so\n+ # starting them at D0 would charge a descent and break the rank sum.\n+ keep=set(k['src'].values())|set(k['rout'].values())\n+ sfr={2*v+sl for sl in range(R) if sf and stage==2 and sl not in keep}\n+ for r in sfr: tr.dim[r]=low\n+ pieces={t:[] for t in c.triples}\n+ for i,sl in k['pout'].items(): pieces[c.pieces[i][0]].append(side(sl))\n+ def mix(md,rev=False):\n+ for n,ins,outs in (reversed(k['gates']) if rev else k['gates']):\n+ f={'low':low,'high':high,'label':low+dims[n],'complement':high-dims[n]}[md]\n+ tr.gate([side(q) for q in ins+outs],f)\n+ def inject(b,f):\n+ for t in c.triples: tr.gate([b[t]]+pieces[t],f)\n+ def copy(b,f):\n+ for t,sl in k['src'].items(): tr.gate((b[t],side(sl)),f)\n+ def central(b,f): tr.gate(tuple(b.values())+cent,f)\n+ if True:\n+ if not inverse:\n+ mix('low'); inject(y,low); mix('low',True); central(y,low)\n+ copy(x,low+1); central(x,high); central(y,low)\n+ mix('label'); inject(y,high-1); mix('high',True)\n+ central(x,high); copy(x,high)\n+ else:\n+ copy(y,a-1); central(y,low); mix('low'); inject(x,low+1)\n+ mix('complement',True); central(x,high); central(y,low)\n+ copy(y,high-1); central(x,high); mix('high'); inject(x,high)\n+ mix('high',True)\n+ for r in x.values(): tr.gate((r,),high)\n+ for r in y.values(): tr.gate((r,),high-1)\n+ for r in range(2*v,len(tr.dim)): tr.gate((r,),(m+low) if r in sfr else (h if stage==1 else m))\n+ return tr.hist, tr.desc\n+\n+def run(h,sf=False):\n+ c=Side(h)\n+ k=compile_roles(c); ch=Checker(c); chk=ch.run()\n+ dims={n:len(ch.label(n)) for n in c.active}\n+ H=Counter(); D=[]\n+ for st,inv in ((1,False),(2,True),(3,False)):\n+ hh,dd=invocation(c,k,dims,st,inv,sf); H.update(hh); D.append(sorted(Counter(dd).items()))\n+ v=len(c.triples); m=h**3; N=v**3; Rb=k['size']+h+1\n+ loss=h*(h+1)\n+ W=2*N+2*v*v*Rb; L=3*v*v*loss; s=W*m-2*N+2*L\n+ hist={r:n*v*v for r,n in sorted(H.items())}\n+ tot=sum(r*n for r,n in hist.items())\n+ return dict(h=h,checker=chk,R=Rb,W=W,s=s,m=m,sum_ok=(tot==s),tot=tot,desc=D,hist=hist)\n+\n+if __name__=='__main__':\n+ h=int(sys.argv[1]); out=sys.argv[2] if len(sys.argv)>2 else f'/tmp/fullbatch_hist_{h}.json'\n+ r=run(h,sf=len(sys.argv)>3 and sys.argv[3]=='sf')\n+ json.dump({**r,'hist':{str(a):b for a,b in r['hist'].items()}},open(out,'w'))\n+ print({k:v for k,v in r.items() if k!='hist'}); print(r['hist'])" + }, + { + "sha": "ec70ed13a59851c16202665dd34f667fde54708d", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/labels.py", + "status": "added", + "additions": 94, + "deletions": 0, + "changes": 94, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Flabels.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Flabels.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Flabels.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,94 @@\n+\"\"\"Exact binary label checks over F2^h (dot product) for a Side circuit.\n+labels: input -> ; node whose triples share one common pair and >=2 triples\n+-> span of its indicators (pair-star label); otherwise coordinate space of covered points.\"\"\"\n+import sys\n+from side import Side\n+\n+def echelon(vs):\n+ b={}\n+ for x in vs:\n+ for p,y in b.items():\n+ if x&p: x^=y\n+ if not x: continue\n+ p=x&-x\n+ for q in list(b):\n+ if b[q]&p: b[q]^=x\n+ b[p]=x\n+ return b\n+def red(b,x):\n+ for p,y in b.items():\n+ if x&p: x^=y\n+ return x\n+def dot(a,b): return bin(a&b).count('1')&1\n+def perp_in(V,U):\n+ \"\"\"basis of V \u2229 U^perp (V,U lists of basis vectors)\"\"\"\n+ k=len(U); rows=[]\n+ for i,v in enumerate(V):\n+ rows.append((sum(dot(v,u)<>i&1: x^=v\n+ out.append(x)\n+ return out\n+def nondeg(B):\n+ g=[sum(dot(a,b)<=2: B=list(echelon([s.tvec(i) for i in idx]).values()); assert len(B)==len(idx)\n+ else: X=c.cover(n); B=[1<

>p&1]\n+ B=sorted(echelon(B).values()); assert nondeg(B); s.lab[n]=B; return B\n+ def edge(s,U,V):\n+ key=(tuple(U),tuple(V))\n+ if key not in s.cache:\n+ bV=echelon(V); good=all(red(bV,u)==0 for u in U)\n+ s.cache[key]=good and ok_res(perp_in(V,U))\n+ return s.cache[key]\n+ def run(s):\n+ c=s.c; bad=0; n_e=0\n+ F=[1<

) perp ( (x) L (x) ),\n+so D0 = V(0), D1 = V(F). For an aux role with source frame q_D0 and sink frame wt + q_D0:\n+ entrance q_{V(L1)} - q_D0 should equal q_{(x)L1(x)} (rank dim L1)\n+ exit wt + q_D0 - q_{V(L2)} should equal q_G, G = D0 perp V(L2)^perp (rank m - dim L2)\n+G must be nondegenerate and nonalternating (orthonormal basis). Checked at random y, plus ranks.\"\"\"\n+import sys, random\n+from itertools import combinations\n+h = int(sys.argv[1]); m = h**3; rnd = random.Random(h)\n+def idx(i, j, k): return (i * h + j) * h + k\n+def tens(a, b, c): # bit vectors over F_2^h -> F_2^m\n+ x = 0\n+ for i in range(h):\n+ if a >> i & 1:\n+ for j in range(h):\n+ if b >> j & 1:\n+ for k in range(h):\n+ if c >> k & 1: x |= 1 << idx(i, j, k)\n+ return x\n+def dot(x, y): return bin(x & y).count('1') & 1\n+def span_basis(vs):\n+ b = {}\n+ for x in vs:\n+ for piv, y in b.items():\n+ if x >> piv & 1: x ^= y\n+ if x:\n+ piv = x.bit_length() - 1\n+ for q in list(b):\n+ if b[q] >> piv & 1: b[q] ^= x\n+ b[piv] = x\n+ return list(b.values())\n+class Proj:\n+ \"\"\"orthogonal projection onto span(basis) for the dot form; asserts nondegenerate\"\"\"\n+ def __init__(s, B):\n+ s.B = B; n = len(B)\n+ G = [sum(dot(a, b) << j for j, b in enumerate(B)) | (1 << (n + i)) for i, a in enumerate(B)]\n+ for col in range(n): # invert Gram (symmetric) by Gauss-Jordan\n+ r = next((r for r in range(col, n) if G[r] >> col & 1), None)\n+ assert r is not None, 'degenerate'\n+ G[col], G[r] = G[r], G[col]\n+ for rr in range(n):\n+ if rr != col and G[rr] >> col & 1: G[rr] ^= G[col]\n+ s.Gi = [g >> n for g in G]\n+ def __call__(s, x):\n+ c = sum(dot(b, x) << j for j, b in enumerate(s.B)); out = 0\n+ for i, b in enumerate(s.B):\n+ if bin(s.Gi[i] & c).count('1') & 1: out ^= b\n+ return out\n+def q(P, x): return bin(P(x)).count('1') % 4\n+def perp(B, n=m):\n+ \"\"\"basis of complement of span(B) in F_2^m (B nondegenerate): kernel of x -> (b.x)\"\"\"\n+ rows = list(B); piv = []\n+ # solve: vectors x with b.x=0 for all b; use reduced rows\n+ R = span_basis(rows); pivs = {r.bit_length() - 1: r for r in R}\n+ out = []\n+ for f in range(n):\n+ if f in pivs: continue\n+ x = 1 << f\n+ for pv, r in pivs.items():\n+ if dot(r, x): x ^= 1 << pv # r has its leading bit pv; adjust coordinate pv\n+ out.append(x)\n+ assert all(dot(r, x) == 0 for r in R for x in out) and len(out) == n - len(R)\n+ return out\n+T = [sum(1 << i for i in t) for t in combinations(range(h), 3)]\n+Fh = (1 << h) - 1\n+units = [1 << i for i in range(h)]\n+ok = True\n+for trial in range(3):\n+ tA, tB = rnd.choice(T), rnd.choice(T)\n+ Aperp = [u ^ (tA if dot(u, tA) else 0) for u in units] # spans t_A^perp (h-1 dim)\n+ Aperp = span_basis(Aperp)\n+ D0 = span_basis([tens(a, u, tB) for a in Aperp for u in units]); assert len(D0) == (h - 1) * h\n+ t = rnd.choice(T); tperp = span_basis([u ^ (t if dot(u, t) else 0) for u in units])\n+ cases = {'L=F (generic aux)': units, 'L=t^perp (piece)': tperp, 'L=0 (retained)': [], 'L=': [t]}\n+ PD0 = Proj(D0)\n+ ys = [rnd.getrandbits(m) for _ in range(20)]\n+ for name, L in cases.items():\n+ E = [tens(tA, l, tB) for l in L]\n+ V = D0 + E\n+ PV = Proj(V); PE = Proj(E) if E else (lambda x: 0)\n+ G = span_basis(D0 + perp(V)); PG = Proj(G)\n+ nonalt = any(dot(g, g) for g in G)\n+ ent = all((q(PV, y) - q(PD0, y) - (q(PE, y) if E else 0)) % 4 == 0 for y in ys)\n+ ex = all((bin(y).count('1') + q(PD0, y) - q(PV, y) - q(PG, y)) % 4 == 0 for y in ys)\n+ print(h, trial, name, 'dimV', len(V), 'entrance rank', len(E), 'entrance phase ok', ent,\n+ '| exit rank dim G', len(G), '= m-dimL', len(G) == m - len(L), 'nondeg+nonalt', nonalt,\n+ 'exit phase ok', ex, flush=True)\n+ ok &= ent and ex and nonalt and len(G) == m - len(L)\n+print('ALL OK', ok)" + }, + { + "sha": "ca684ec9badd9f4305d584f4786f6042d35b87e3", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/sourceframe_sim.py", + "status": "added", + "additions": 157, + "deletions": 0, + "changes": 157, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_sim.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_sim.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_sim.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,157 @@\n+\"\"\"Three-stage scalar simulation of the complex exchange with auxiliary source frames (PR #7 network).\n+\n+Network: side.Side(h) with roles.compile_roles, plus h+1 centre wires, under the PR #7 schedule\n+(fullbatch_hist.invocation): forward L,-J,L^-1,-R,V,G,R,L,J,L^-1,G^-1,V^-1 gives y <- y+x, the inverse\n+V,G,L,-J,L^-1,-R,G^-1,V^-1,R,L,J,L^-1 gives x <- x-y; stages forward/inverse/forward give the exchange.\n+\n+All phase frames D_phi = H^(x)m diag(i^phi) H^(x)m are diagonal in the Hadamard basis and every gate is a\n+scalar combination of wires, so the network is checked pointwise at a random y in F_2^m (m = h^3), exactly\n+mod p = 2^64-59 with i = sqrt(-1). Each gate gets an independent random common phase, data endpoints get\n+random phases and scratch is arbitrary. Scratch endpoints:\n+ stage-1/3 banks (shared between the stages), centre wires, input-pivot and retained slots: source 0, sink wt\n+ other stage-two side roles: source q_D0, sink wt + q_D0, with D0 = t_A^perp (x) F (x) \n+Pass: every scratch wire leaves as i^wt times its physical input, X -> -Y and Y -> X with the endpoint phases.\n+Usage: python3 sourceframe_sim.py h [seeds] (run beside side.py and roles.py).\"\"\"\n+import os, sys, random\n+sys.path.insert(0, os.path.dirname(os.path.abspath(__file__)))\n+from side import Side\n+from roles import compile_roles\n+\n+p = (1 << 64) - 59\n+g = next(a for a in range(2, 100) if pow(a, (p - 1) // 2, p) == p - 1)\n+IU = pow(g, (p - 1) // 4, p); assert IU * IU % p == p - 1\n+IP = [pow(IU, k, p) for k in range(4)]\n+HALF = pow(2, p - 2, p)\n+\n+\n+def par(x): return bin(x).count('1') & 1\n+\n+\n+def qD0(h, y, tA, tB):\n+ \"\"\"wt(P_D0 y) mod 4 for D0 = t_A^perp (x) F (x) ; y[i][j] is an h-bit int over the third index.\"\"\"\n+ tot = 0\n+ for j in range(h):\n+ z = sum(par(y[i][j] & tB) << i for i in range(h))\n+ if par(z & tA): z ^= tA # project along the first index onto t_A^perp\n+ tot += 3 * bin(z).count('1') # each surviving (i,j) carries t_B, of weight 3\n+ return tot % 4\n+\n+\n+class Invocation:\n+ \"\"\"Framed scalar operations on one bank: side slots 0..R-1, centre wires R..R+h (index R+h is '*').\"\"\"\n+\n+ def __init__(s, c, k, rnd):\n+ s.c, s.k, s.rnd, s.h, s.R = c, k, rnd, c.h, k['size']\n+ s.pieces = {t: [] for t in c.triples}\n+ for i, sl in k['pout'].items():\n+ S, _, cf = c.pieces[i]; s.pieces[S].append((sl, cf * HALF % p)) # side map weights are +-1/2\n+ s.cent = {i: [t for t in c.triples if i in t] for i in range(s.h)}\n+\n+ def gate(s, cells):\n+ \"\"\"Bring every (values, key, frames) cell to one fresh random common phase.\"\"\"\n+ ph = s.rnd.randrange(4)\n+ for val, key, fr in cells:\n+ d = (ph - fr[key]) % 4\n+ if d: val[key] = val[key] * IP[d] % p\n+ fr[key] = ph\n+\n+ def L(s, b, sign):\n+ r, rf = b\n+ for n, ins, outs in (s.k['gates'] if sign > 0 else reversed(s.k['gates'])):\n+ s.gate([(r, q, rf) for q in set(ins + outs)])\n+ if sign > 0:\n+ if len(ins) == 2: r[ins[0]] = (r[ins[0]] + r[ins[1]]) % p\n+ for o in outs[1:]: r[o] = (r[o] + r[outs[0]]) % p\n+ else:\n+ for o in outs[1:]: r[o] = (r[o] - r[outs[0]]) % p\n+ if len(ins) == 2: r[ins[0]] = (r[ins[0]] - r[ins[1]]) % p\n+\n+ def J(s, b, tgt, sg): # one injection gate per target\n+ r, rf = b; tv, tf = tgt\n+ for S, terms in s.pieces.items():\n+ if not terms: continue\n+ s.gate([(r, sl, rf) for sl, _ in terms] + [(tv, S, tf)])\n+ tv[S] = (tv[S] + sg * sum(cf * r[sl] for sl, cf in terms)) % p\n+\n+ def V(s, b, src, sg): # copy gates\n+ r, rf = b; xv, xf = src\n+ for t, sl in s.k['src'].items():\n+ s.gate([(r, sl, rf), (xv, t, xf)]); r[sl] = (r[sl] + sg * xv[t]) % p\n+\n+ def central(s, b, d): # one central gate: all of one data bank and every centre wire\n+ r, rf = b; dv, df = d\n+ s.gate([(dv, t, df) for t in s.c.triples] + [(r, s.R + i, rf) for i in range(s.h + 1)])\n+\n+ def G(s, b, src, sg):\n+ r = b[0]; xv = src[0]; s.central(b, src)\n+ for i in range(s.h): r[s.R + i] = (r[s.R + i] + sg * sum(xv[t] for t in s.cent[i])) % p\n+ r[s.R + s.h] = (r[s.R + s.h] + sg * sum(xv.values())) % p\n+\n+ def Rc(s, b, tgt, sg):\n+ r = b[0]; tv = tgt[0]; s.central(b, tgt)\n+ for t in s.c.triples:\n+ tv[t] = (tv[t] + sg * (sum(r[s.R + i] for i in t) - r[s.R + s.h]) * HALF) % p\n+\n+ def forward(s, b, x, y):\n+ s.L(b, 1); s.J(b, y, -1); s.L(b, -1); s.Rc(b, y, -1); s.V(b, x, 1); s.G(b, x, 1)\n+ s.Rc(b, y, 1); s.L(b, 1); s.J(b, y, 1); s.L(b, -1); s.G(b, x, -1); s.V(b, x, -1)\n+\n+ def inverse(s, b, y, x):\n+ s.V(b, y, 1); s.G(b, y, 1); s.L(b, 1); s.J(b, x, -1); s.L(b, -1); s.Rc(b, x, -1)\n+ s.G(b, y, -1); s.V(b, y, -1); s.Rc(b, x, 1); s.L(b, 1); s.J(b, x, 1); s.L(b, -1)\n+\n+\n+def run(c, k, seed, src_frame=True, sink_ok=True):\n+ \"\"\"Returns (data ok, scratch ok, invocations with nonzero q_D0, stage-two invocations).\"\"\"\n+ rnd = random.Random(seed); h = c.h; T = c.triples; tm = {t: sum(1 << q for q in t) for t in T}\n+ y = [[rnd.getrandbits(h) for _ in range(h)] for _ in range(h)]\n+ wt = sum(bin(y[i][j]).count('1') for i in range(h) for j in range(h)) % 4\n+ I = Invocation(c, k, rnd); W = k['size'] + h + 1\n+ keep = set(k['src'].values()) | set(k['rout'].values()) | set(range(k['size'], W))\n+ keys = [(a, b, d) for a in T for b in T for d in T]\n+ X = {a: rnd.randrange(p) for a in keys}; Y = {a: rnd.randrange(p) for a in keys}\n+ Xf = {a: rnd.randrange(4) for a in keys}; Yf = {a: rnd.randrange(4) for a in keys}\n+ X0, Y0, Xf0, Yf0 = dict(X), dict(Y), dict(Xf), dict(Yf)\n+ psiX = {a: rnd.randrange(4) for a in keys}; psiY = {a: rnd.randrange(4) for a in keys}\n+\n+ def bank(ph):\n+ v = [rnd.randrange(p) for _ in range(W)]; return [v, list(ph), list(v)]\n+ b1 = {(A, B): bank([0] * W) for A in T for B in T}\n+ q0 = {(A, B): qD0(h, y, tm[A], tm[B]) for A in T for B in T}\n+ b2 = {AB: bank([0 if (sl in keep or not src_frame) else q for sl in range(W)]) for AB, q in q0.items()}\n+\n+ def stage(st, fixed, bk, inv):\n+ key = [lambda t: (t,) + fixed, lambda t: (fixed[0], t, fixed[1]), lambda t: fixed + (t,)][st]\n+ xv = {t: X[key(t)] for t in T}; xf = {t: Xf[key(t)] for t in T}\n+ yv = {t: Y[key(t)] for t in T}; yf = {t: Yf[key(t)] for t in T}\n+ if inv: I.inverse(bk[:2], (yv, yf), (xv, xf))\n+ else: I.forward(bk[:2], (xv, xf), (yv, yf))\n+ for t in T: X[key(t)], Xf[key(t)], Y[key(t)], Yf[key(t)] = xv[t], xf[t], yv[t], yf[t]\n+\n+ partner = lambda t: tuple(sorted((q + 1) % h for q in t)) # stage-three reuse of the stage-one banks\n+ for A in T:\n+ for B in T: stage(0, (A, B), b1[A, B], False)\n+ for A in T:\n+ for B in T: stage(1, (A, B), b2[A, B], True)\n+ for A in T:\n+ for B in T: stage(2, (B, partner(A)), b1[A, B], False)\n+\n+ def sink(val, fr, i, target): return val[i] * IP[(target - fr[i]) % 4] % p\n+ ok_s = all(sink(v, f, i, wt) == v0[i] * IP[wt] % p for v, f, v0 in b1.values() for i in range(W))\n+ for AB, (v, f, v0) in b2.items():\n+ framed = lambda i: src_frame and sink_ok and i not in keep\n+ ok_s &= all(sink(v, f, i, (wt + q0[AB]) % 4 if framed(i) else wt) == v0[i] * IP[wt] % p for i in range(W))\n+ ok_d = all(sink(X, Xf, a, psiX[a]) == (-Y0[a] * IP[(psiX[a] - Yf0[a]) % 4]) % p and\n+ sink(Y, Yf, a, psiY[a]) == X0[a] * IP[(psiY[a] - Xf0[a]) % 4] % p for a in keys)\n+ return ok_d, ok_s, sum(1 for q in q0.values() if q), len(q0)\n+\n+\n+if __name__ == '__main__':\n+ h = int(sys.argv[1]); seeds = int(sys.argv[2]) if len(sys.argv) > 2 else 3\n+ c = Side(h); k = compile_roles(c)\n+ print('h', h, 'side roles', k['size'], 'centre wires', h + 1, 'source-framed per invocation',\n+ k['size'] - len(set(k['src'].values()) | set(k['rout'].values())), flush=True)\n+ for seed in range(seeds):\n+ print('seed', seed, 'source frames: (data ok, scratch ok, nonzero q_D0, invocations)', run(c, k, seed), flush=True)\n+ print('negative control, sink wt only (scratch must fail):', run(c, k, 100, sink_ok=False), flush=True)\n+ print('baseline, no source frames (must pass):', run(c, k, 101, src_frame=False), flush=True)" + }, + { + "sha": "965b9101c68167a245b17bbdf49f884b2f62d5db", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-network/sourceframe_trace.py", + "status": "added", + "additions": 159, + "deletions": 0, + "changes": 159, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_trace.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_trace.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-network%2Fsourceframe_trace.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,159 @@\n+\"\"\"Stage-two label check of the source-frame lemma on the PR #7 complex network (Side(h), h+1 centre wires).\n+\n+Traces every side role and centre wire through the stage-two (inverse) PR #7 schedule, assigning each gate its\n+binary frame (PR #7 construction, frames section), with a1 = A, a3 = B fixed:\n+ D(U) = (t_A^perp (x) F (x) ) perp ( (x) U (x) ), D0 = D(0);\n+ copy y a-1 uses the physical Y frame t_A^perp (x) (x) .\n+Every frame's dimension is checked against fullbatch_hist's. For each distinct (first, last) label pair of a\n+source-framed role it checks in F_2^m: D0 subset of both, entrance phase q_U - q_D0 = q_{L1} (rank dim L1),\n+exit phase wt + q_D0 - q_V = q_G with G = D0 + V^perp of dim m - dim L2, nondegenerate and nonalternating.\n+Input-pivot slots must fail D0 subset first label (the reason they are excluded). Usage: labcheck_pr7.py h.\"\"\"\n+import os, sys, random\n+sys.path.insert(0, os.path.dirname(os.path.abspath(__file__)))\n+from side import Side\n+from labels import Checker\n+from roles import compile_roles\n+\n+h = int(sys.argv[1]); m = h ** 3; rnd = random.Random(h)\n+def idx(i, j, k): return (i * h + j) * h + k\n+def tens(a, b, c):\n+ x = 0\n+ for i in range(h):\n+ if a >> i & 1:\n+ for j in range(h):\n+ if b >> j & 1:\n+ for k in range(h):\n+ if c >> k & 1: x |= 1 << idx(i, j, k)\n+ return x\n+def dot(x, y): return bin(x & y).count('1') & 1\n+def span_basis(vs):\n+ b = {}\n+ for x in vs:\n+ for piv, y in b.items():\n+ if x >> piv & 1: x ^= y\n+ if x:\n+ piv = x.bit_length() - 1\n+ for q in list(b):\n+ if b[q] >> piv & 1: b[q] ^= x\n+ b[piv] = x\n+ return b\n+def contains(big, small):\n+ b = span_basis(big)\n+ for x in small:\n+ for piv, y in b.items():\n+ if x >> piv & 1: x ^= y\n+ if x: return False\n+ return True\n+class Proj:\n+ def __init__(s, B):\n+ s.B = B; n = len(B)\n+ G = [sum(dot(a, b) << j for j, b in enumerate(B)) | (1 << (n + i)) for i, a in enumerate(B)]\n+ for col in range(n):\n+ r = next((r for r in range(col, n) if G[r] >> col & 1), None)\n+ assert r is not None, 'degenerate'\n+ G[col], G[r] = G[r], G[col]\n+ for rr in range(n):\n+ if rr != col and G[rr] >> col & 1: G[rr] ^= G[col]\n+ s.Gi = [g >> n for g in G]\n+ def __call__(s, x):\n+ c = sum(dot(b, x) << j for j, b in enumerate(s.B)); out = 0\n+ for i, b in enumerate(s.B):\n+ if bin(s.Gi[i] & c).count('1') & 1: out ^= b\n+ return out\n+def q(P, x): return bin(P(x)).count('1') % 4\n+def perp(B):\n+ R = list(span_basis(B).items()); out = []\n+ pivs = {pv for pv, _ in R}\n+ for f in range(m):\n+ if f in pivs: continue\n+ x = 1 << f\n+ for pv, r in R:\n+ if dot(r, x): x ^= 1 << pv\n+ out.append(x)\n+ return out\n+def _perp_small(U):\n+ rows = list(span_basis(U).items()); out = []\n+ pivs = {pv for pv, _ in rows}\n+ for f in range(h):\n+ if f in pivs: continue\n+ x = 1 << f\n+ for pv, r in rows:\n+ if dot(r, x): x ^= 1 << pv\n+ out.append(x)\n+ return out\n+\n+c = Side(h); k = compile_roles(c); ch = Checker(c); assert ch.run()['bad'] == 0\n+R = k['size']; F = [1 << i for i in range(h)]; a = h; low, high = (a - 1) * h, a * h\n+lab = {n: ch.label(n) for n in c.active}\n+# trace: frame descriptors ('U', basis tuple) or ('Ydata', T); dims checked against fullbatch_hist\n+first = {}; last = {}\n+def touch(slot, desc, dim):\n+ got = (low + len(span_basis(list(desc[1])))) if desc[0] == 'U' else a - 1\n+ assert got == dim, (desc, got, dim)\n+ first.setdefault(slot, desc); last[slot] = desc\n+U = lambda B: ('U', tuple(sorted(span_basis(list(B)).values())))\n+cent = range(R, R + h + 1)\n+pieces = {t: [] for t in c.triples}\n+for i, sl in k['pout'].items(): pieces[c.pieces[i][0]].append(sl)\n+def mix(md, rev=False):\n+ for n, ins, outs in (reversed(k['gates']) if rev else k['gates']):\n+ L = {'low': [], 'high': F, 'complement': _perp_small(lab[n])}[md]\n+ dim = {'low': low, 'high': high, 'complement': high - len(lab[n])}[md]\n+ for sl in set(ins + outs): touch(sl, U(L), dim)\n+def inject(f, line):\n+ for t in c.triples:\n+ tm = sum(1 << q for q in t)\n+ for sl in pieces[t]: touch(sl, U([tm] if line else F), f)\n+def copy_y(f, data):\n+ for t, sl in k['src'].items():\n+ tm = sum(1 << q for q in t)\n+ touch(sl, ('Ydata', t) if data else U(_perp_small([tm])), f)\n+def central(L, f):\n+ for sl in cent: touch(sl, U(L), f)\n+# stage-two inverse schedule, exactly as fullbatch_hist.invocation(inverse=True)\n+copy_y(a - 1, True); central([], low); mix('low'); inject(low + 1, True)\n+mix('complement', True); central(F, high); central([], low)\n+copy_y(high - 1, False); central(F, high); mix('high'); inject(high, False)\n+mix('high', True)\n+\n+keep = set(k['src'].values()) | set(k['rout'].values()) | set(cent)\n+framed = [sl for sl in range(R) if sl not in keep]\n+pairs = {}\n+for sl in framed: pairs.setdefault((first[sl], last[sl]), []).append(sl)\n+src_firsts = {first[sl][0] for sl in k['src'].values()}\n+print('h', h, 'roles', R, 'source-framed', len(framed), 'distinct (first,last) label pairs', len(pairs),\n+ 'input-pivot first frames', src_firsts, flush=True)\n+\n+T3 = [sum(1 << i for i in t) for t in c.triples]\n+ok = True\n+for trial in range(3):\n+ tA, tB = rnd.choice(T3), rnd.choice(T3)\n+ Aperp = list(span_basis([u ^ (tA if dot(u, tA) else 0) for u in F]).values())\n+ D0 = list(span_basis([tens(x, u, tB) for x in Aperp for u in F]).values()); assert len(D0) == low\n+ PD0 = Proj(D0)\n+ def space(desc):\n+ if desc[0] == 'Ydata':\n+ tm = sum(1 << q for q in desc[1]); return [tens(x, tm, tB) for x in Aperp], None\n+ E = [tens(tA, l, tB) for l in desc[1]]; return D0 + E, E\n+ ys = [rnd.getrandbits(m) for _ in range(20)]\n+ for (f, l), sls in pairs.items():\n+ Uf, E1 = space(f); Vl, E2 = space(l)\n+ inc = contains(Uf, D0) and contains(Vl, D0)\n+ PU, PV = Proj(list(span_basis(Uf).values())), Proj(list(span_basis(Vl).values()))\n+ PE = Proj(E1) if E1 else (lambda x: 0)\n+ Gs = list(span_basis(D0 + perp(Vl)).values()); PG = Proj(Gs)\n+ ent = all((q(PU, y) - q(PD0, y) - q(PE, y)) % 4 == 0 for y in ys)\n+ ex = all((bin(y).count('1') + q(PD0, y) - q(PV, y) - q(PG, y)) % 4 == 0 for y in ys)\n+ nonalt = any(dot(x, x) for x in Gs); rk = len(Gs) == m - len(E2)\n+ print(' trial', trial, 'first dim L1', len(E1), 'last dim L2', len(E2), 'roles', len(sls),\n+ '| D0 in both', inc, 'entrance ok', ent, 'exit ok', ex, 'exit rank', len(Gs), 'm-dimL2', rk,\n+ 'nonalt', nonalt, flush=True)\n+ ok &= inc and ent and ex and nonalt and rk\n+ # excluded roles: an input pivot's first stage-two label must not contain D0\n+ sp, _ = space(first[k['src'][c.triples[0]]])\n+ neg = not contains(sp, D0); print(' trial', trial, 'input-pivot first label excludes D0 (expected):', neg)\n+ ok &= neg\n+ # centre wires: first D0, last D1 as well (they keep source 0 regardless)\n+ cf = {(first[s], last[s]) for s in cent}; print(' centre (first,last) dims',\n+ [(len(x[1]), len(y[1])) for x, y in cf])\n+print('ALL OK', ok)" + }, + { + "sha": "bb6879adcd3b2a0c78afba69ea05ed154e4b786b", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-twostage/cert.py", + "status": "added", + "additions": 44, + "deletions": 0, + "changes": 44, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fcert.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fcert.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fcert.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,44 @@\n+\"\"\"Certified complex saving a_c from a residual histogram {rank r: count n_r}, exact rationals only.\n+\n+Moment condition (PR #10 batched recursion, sigma = 1 - a): sum_r n_r r^sigma / (W m^sigma) < 1.\n+Write it as M(a) = sum_r w_r (m/r)^a, w_r = r n_r / (W m) (so sum_r w_r = s/(W m) < 1).\n+We bound (m/r)^a <= exp(a U_r) with a rational U_r >= ln(m/r), and exp(x) <= 1 + x + x^2/2 + x^3/(6(1 - x/4))\n+for 0 <= x < 4 (the Taylor tail sum_{j>=3} x^j/j! is dominated by the geometric series x^3/6 sum (x/4)^i).\n+ln upper bounds: ln y = k ln 2 + ln(y/2^k), y/2^k in [1, 2); ln z = 2 atanh((z-1)/(z+1)), atanh truncated after\n+K odd terms with the tail bounded by u^(2K+1) / ((2K+1)(1-u^2)); every term is exact, rounded up to 10^-40.\n+a_c = largest grid point a with M(a) < 1 (binary search; M is increasing in a).\n+Usage: imported by run.py (cert(hist, W, m) -> (a_c, 1 - M(a_c))).\"\"\"\n+from fractions import Fraction as Q\n+\n+PREC = 10 ** 40\n+\n+def up(x): return Q(-((-x.numerator * PREC) // x.denominator), PREC) # round up to the 10^-40 grid\n+\n+def atanh_up(u, K=40):\n+ s = Q(0); p = u\n+ for k in range(K): s += p / (2 * k + 1); p *= u * u\n+ return s + p / ((2 * K + 1) * (1 - u * u)) # p = u^(2K+1)\n+\n+LN2 = up(2 * atanh_up(Q(1, 3)))\n+\n+def ln_up(y):\n+ y = Q(y); assert y >= 1\n+ k = 0\n+ while y >= 2: y /= 2; k += 1\n+ return up(k * LN2 + 2 * atanh_up((y - 1) / (y + 1)))\n+\n+def exp_up(x):\n+ assert 0 <= x < 4\n+ return 1 + x + x * x / 2 + x ** 3 / (6 * (1 - x / 4))\n+\n+def moment(ws, a): return sum(w * exp_up(a * U) for w, U in ws)\n+\n+def cert(hist, W, m, grid=10 ** 12):\n+ ws = [(Q(r * n, W * m), ln_up(Q(m, r))) for r, n in hist.items()]\n+ lo, hi = 0, grid // 1000 # a < 10^-3 (far above any saving here)\n+ assert moment(ws, Q(hi, grid)) > 1\n+ while hi - lo > 1:\n+ mid = (lo + hi) // 2\n+ if moment(ws, Q(mid, grid)) < 1: lo = mid\n+ else: hi = mid\n+ a = Q(lo, grid); return a, 1 - moment(ws, a)" + }, + { + "sha": "45126062136d58f2d4fedcf549f40cd95d456c7f", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-twostage/frames.py", + "status": "added", + "additions": 92, + "deletions": 0, + "changes": 92, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fframes.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fframes.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fframes.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,92 @@\n+\"\"\"Binary frame labels of the complex producer over F2^h with the dot product, and the residual checks.\n+\n+Label of a node (a subspace of F2^h, h = points): an input triple t -> ; a node whose >= 2 triples share a common\n+pair -> span of their indicator vectors; otherwise the coordinate space of the covered points.\n+A frame change U -> V is a valid whole-residual child iff U, V are nested and the residual (larger \u2229 smaller^perp)\n+is nondegenerate and nonalternating (has an orthonormal basis). The checker verifies, for every active node,\n+ - the label itself as the entry residual from the low frame 0 (also: the copied-centre COPY transform L -> 0),\n+ - its complement in F = F2^h as the exit residual to the high frame (also: the copied-centre DIRECT move L -> F),\n+ - every producer edge (argument label -> node label) and piece edge (node label -> t_S^perp).\n+Two-stage lifts preserve this: stage-one frames are L (x) t, stage-two frames D0 + t (x) L, D0 = t^perp (x) F; for a\n+weight-3 triple t (t.t = 1, odd weight) the lifted residual R (x) t, resp. t (x) R, is nondegenerate and\n+nonalternating iff R is (Gram matrix is unchanged; wt(r (x) t) = 3 wt(r) is odd iff wt(r) is).\n+Usage: python3 frames.py 24 (prints edges checked and bad count)\"\"\"\n+import sys\n+\n+\n+def echelon(vs):\n+ b = {}\n+ for x in vs:\n+ for p, y in b.items():\n+ if x & p: x ^= y\n+ if not x: continue\n+ p = x & -x\n+ for q in list(b):\n+ if b[q] & p: b[q] ^= x\n+ b[p] = x\n+ return b\n+def red(b, x):\n+ for p, y in b.items():\n+ if x & p: x ^= y\n+ return x\n+def dot(a, b): return bin(a & b).count('1') & 1\n+def perp_in(V, U):\n+ \"\"\"basis of span(V) \u2229 U^perp.\"\"\"\n+ rows = [(sum(dot(v, u) << j for j, u in enumerate(U)), 1 << i) for i, v in enumerate(V)]\n+ for col in range(len(U)):\n+ bit = 1 << col\n+ idx = next((i for i, (a, _) in enumerate(rows) if a & bit), None)\n+ if idx is None: continue\n+ pa, pb = rows.pop(idx)\n+ rows = [(a ^ pa, b ^ pb) if a & bit else (a, b) for a, b in rows]\n+ out = []\n+ for a, b in rows:\n+ x = 0\n+ for i, v in enumerate(V):\n+ if b >> i & 1: x ^= v\n+ out.append(x)\n+ return out\n+def nondeg(B):\n+ return len(echelon([sum(dot(a, b) << j for j, b in enumerate(B)) for a in B])) == len(B)\n+def ok_res(R):\n+ \"\"\"nondegenerate and nonalternating (some odd-weight vector), i.e. an orthonormal basis exists.\"\"\"\n+ return (not R) or (nondeg(R) and any(bin(x).count('1') & 1 for x in R))\n+\n+\n+class Checker:\n+ def __init__(s, c): s.c = c; s.h = c.h; s.cache = {}; s.lab = {}\n+ def tvec(s, i): return sum(1 << p for p in s.c.triples[i])\n+ def label(s, n):\n+ if n in s.lab: return s.lab[n]\n+ c = s.c; sp = c.sup[n]; idx = []\n+ while sp:\n+ lo = sp & -sp; idx.append(lo.bit_length() - 1); sp ^= lo\n+ if len(idx) == 1: B = [s.tvec(idx[0])]\n+ else:\n+ common = set(c.triples[idx[0]])\n+ for i in idx[1:]: common &= set(c.triples[i])\n+ if len(common) >= 2: B = list(echelon([s.tvec(i) for i in idx]).values()); assert len(B) == len(idx)\n+ else: X = c.cover(n); B = [1 << p for p in range(s.h) if X >> p & 1]\n+ B = sorted(echelon(B).values()); s.lab[n] = B; return B\n+ def edge(s, U, V):\n+ key = (tuple(U), tuple(V))\n+ if key not in s.cache:\n+ bV = echelon(V)\n+ s.cache[key] = all(red(bV, u) == 0 for u in U) and ok_res(perp_in(V, U))\n+ return s.cache[key]\n+ def run(s):\n+ c = s.c; bad = 0; n_e = 0; F = [1 << p for p in range(s.h)]\n+ for n in c.active:\n+ L = s.label(n)\n+ n_e += 2; bad += (not (nondeg(L) and ok_res(L))) + (not ok_res(perp_in(F, L))) # entry / exit residuals\n+ if c.args[n]:\n+ for a in c.args[n]:\n+ n_e += 1; bad += not s.edge(s.label(a), L)\n+ for S, n, _ in c.pieces:\n+ n_e += 1; bad += not s.edge(s.label(n), perp_in(F, [sum(1 << p for p in S)]))\n+ return dict(edges=n_e, bad=bad, labels=len(s.lab))\n+\n+\n+if __name__ == '__main__':\n+ from producer import NStar3\n+ for h in map(int, sys.argv[1:]): print(h, Checker(NStar3(h)).run(), flush=True)" + }, + { + "sha": "30fc761818781e881962cbab3efcb0547e1173a1", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-twostage/hist.py", + "status": "added", + "additions": 109, + "deletions": 0, + "changes": 109, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fhist.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fhist.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fhist.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,109 @@\n+\"\"\"Residual-rank histogram of the two-stage complex network (m = h^2) on the NStar3 producer with retained totals,\n+optionally with copied retained centres; every nonzero residual is one whole-residual child (full batching).\n+\n+Network. Each stage runs v = C(h,3) invocations of the producer's role network on a bank of R auxiliary roles.\n+Forward invocation (y <- y + x), single-factor frame dims (low 0, high h, label = dim of the node label):\n+ mix(low) sret(low) inject(low) mix(low,rev) copy(line=1) mix(label) sret(low) inject(t^perp=h-1) mix(high,rev) copy(F=h)\n+ mix = every addition gate on its role slots; inject = pieces into y[t]; copy = x[t] into its source slot;\n+ sret = the retained-total scatter into y[S] (reads the h retained roles).\n+Stage 1: forward per fixed a2, frames L (x) t_a2, dim = d. Stage 2: the inverse (op list and gates reversed, labels\n+complemented in F) per fixed a1, frames D0 + t_a1 (x) L^perp, dim = m - d; source = Y, target = X.\n+Endpoints: every auxiliary role 0 -> ... -> m per invocation (arbitrary scratch restored); X: U (dim 1) -> m,\n+Y: 0 -> m-1; plus one rank-one endpoint-correction child per data pair. Frames are nested along every role\n+(frames.py, and the explicit simulation), so each edge's rank is the dimension difference.\n+Copied centres (PR #36 lemma): in the second sret (forward op 6, stage-two op 3) each retained role is read from a\n+transformed copy; the original moves directly from its previous frame p to its next frame q. The copy is charged\n+|p - lo| in stage 1 (copy made before the original moves) and |q - lo| in stage 2 (original moves first).\n+Total rank s = W m - N + 2L, or W m - N + L with copies, W = 2N + 2vR, L = 2v((h-1)^2 + h), N = v^2.\n+Usage: python3 hist.py 24 copy (prints the histogram and the sum check)\"\"\"\n+import sys\n+from collections import Counter\n+from producer import NStar3, compile_roles\n+\n+DESIG = 6 # index of the copied scatter op in the forward op list\n+\n+\n+def label_dims(c):\n+ \"\"\"dim of the frame label of every active node, from supports: 1 for an input; the number of triples when\n+ they share a common pair; else the number of covered points (see frames.Checker.label).\"\"\"\n+ out = {}\n+ for n in c.active:\n+ sp = c.sup[n]; k = bin(sp).count('1')\n+ if k == 1: out[n] = 1; continue\n+ common = (1 << c.h) - 1; i = 0\n+ while sp:\n+ if sp & 1: common &= sum(1 << p for p in c.triples[i])\n+ sp >>= 1; i += 1\n+ out[n] = k if bin(common).count('1') >= 2 else bin(c.cover(n)).count('1')\n+ return out\n+\n+\n+def forward_ops(c, kk, dl):\n+ \"\"\"list of ops; op = list of (roles, single-factor dim). Roles: ('s', slot), ('x', t), ('y', t).\"\"\"\n+ h = c.h; T = c.triples\n+ pieces = {t: [] for t in T}\n+ for i, sl in kk['pout'].items(): pieces[c.pieces[i][0]].append(sl)\n+ rout = kk['rout']\n+ def mix(mode, rev=False):\n+ g = list(reversed(kk['gates'])) if rev else kk['gates']\n+ return [(tuple(('s', q) for q in set(ins + outs)), {'low': 0, 'high': h}.get(mode, dl.get(n))) for n, ins, outs in g]\n+ def sret():\n+ out = []\n+ for S in T: # the retained totals that the scatter identity uses for y[S]\n+ names = [('*',)] + ([('E', i) for i in S] if h - 1 not in S else [('E', i) for i in range(h - 1) if i not in S])\n+ out.append((tuple([('y', S)] + [('s', rout[nm]) for nm in names]), 0))\n+ return out\n+ inject = lambda d: [(tuple([('y', t)] + [('s', q) for q in pieces[t]]), d) for t in T if pieces[t]]\n+ copy = lambda d: [((('x', t), ('s', sl)), d) for t, sl in kk['src'].items()]\n+ return [mix('low'), sret(), inject(0), mix('low', True), copy(1), mix('label'), sret(), inject(h - 1),\n+ mix('high', True), copy(h)]\n+\n+\n+def build(h, copied):\n+ c = NStar3(h); kk = compile_roles(c); dl = label_dims(c)\n+ T = c.triples; v = len(T); m = h * h; N = v * v; R = kk['size']\n+ f = forward_ops(c, kk, dl)\n+ r = [[(roles, h - d) for roles, d in reversed(op)] for op in reversed(f)]\n+ ret = {('s', q) for q in kk['rout'].values()}\n+ H = Counter(); data = {}\n+ for stage, ops, lift, desig in ((1, f, lambda d: d, DESIG), (2, r, lambda d: m - h + d, len(f) - 1 - DESIG)):\n+ cur = {}; dd = {}; pend = set(); done = set(); Hs = Counter()\n+ for oi, op in enumerate(ops):\n+ for roles, d in op:\n+ D = lift(d)\n+ for ro in roles:\n+ if ro[0] in ('x', 'y'): dd.setdefault(ro, []).append(D); continue\n+ p = cur.get(ro, 0)\n+ if copied and ro in ret and oi == desig:\n+ # one copy per retained role serves all of this op's scatter reads\n+ if ro not in done:\n+ done.add(ro)\n+ if stage == 1: Hs[abs(p - D)] += p != D # copy made at p, original stays at p\n+ else: pend.add(ro); lo2 = D # copy charged once q is known\n+ continue\n+ if ro in pend: # stage 2: q = this frame\n+ pend.discard(ro); Hs[abs(lo2 - D)] += lo2 != D\n+ if p != D: Hs[abs(p - D)] += 1\n+ cur[ro] = D\n+ assert len(cur) == R and not pend\n+ for ro, p in cur.items(): Hs[m - p] += p != m # auxiliary endpoint: full frame\n+ for k_, n_ in Hs.items(): H[k_] += v * n_ # dims do not depend on the fixed index\n+ data[stage] = dd\n+ # data pairs (a1, a2): X = stage-1 'x' of a1 then stage-2 target ('y') of a2; Y = stage-1 'y' then stage-2 'x'\n+ p1 = Counter((tuple(data[1].get(('x', t), [])), tuple(data[1].get(('y', t), []))) for t in T)\n+ p2 = Counter((tuple(data[2].get(('y', t), [])), tuple(data[2].get(('x', t), []))) for t in T)\n+ for (x1, y1), n1 in p1.items():\n+ for (x2, y2), n2 in p2.items():\n+ for sq in ([1, *x1, *x2, m], [0, *y1, *y2, m - 1]):\n+ for a, b in zip(sq, sq[1:]):\n+ if a != b: H[abs(b - a)] += n1 * n2\n+ H[1] += N # endpoint correction children\n+ W = 2 * N + 2 * v * R; L = 2 * v * ((h - 1) ** 2 + h); s = W * m - N + (L if copied else 2 * L)\n+ tot = sum(k_ * n_ for k_, n_ in H.items())\n+ return dict(h=h, v=v, m=m, N=N, R=R, W=W, L=L, s=s, hist={k_: n_ for k_, n_ in sorted(H.items()) if n_}, sum=tot, sum_ok=tot == s,\n+ maxrank=max(H), c=c)\n+\n+\n+if __name__ == '__main__':\n+ h = int(sys.argv[1]); copied = len(sys.argv) > 2 and sys.argv[2] == 'copy'\n+ d = build(h, copied); d.pop('c'); print(d)" + }, + { + "sha": "10d2110f9bf25a857f5b7fef76bb95fa367d3eac", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-twostage/producer.py", + "status": "added", + "additions": 233, + "deletions": 0, + "changes": 233, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fproducer.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fproducer.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Fproducer.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,233 @@\n+\"\"\"NStar3: the pair-exclusion complex side producer with retained totals (h even).\n+\n+An addition circuit over the binomial(h,3) triple inputs x_t. It emits signed pieces (S, node, coef) whose\n+half-weighted sum, plus the retained-total scatter, is x_S, and retains the h totals\n+E_i = sum_{t not containing i} x_t (i < h-1) and T = sum_t x_t. Nodes are interned by their support (set of\n+triples), so an equal sum is never built twice. Structure:\n+ triple() recursive triple exclusion over point pairs (groups), giving every 'exclusion' sum\n+ sum_{t disjoint from S} x_t for |S| <= 3;\n+ block() pair-exclusion block (one point excluded, one pair excluded), with an 8-addition 3-point base;\n+ stars minus pieces from group-level leave-one-out vectors shared across pairs (two_vec).\n+Usage: python3 producer.py 24 (prints the circuit size R)\"\"\"\n+import sys\n+from itertools import combinations\n+from collections import defaultdict\n+sys.setrecursionlimit(10000)\n+\n+\n+class NStar3:\n+ def __init__(s, h, base=4):\n+ assert h % 2 == 0 and h >= 8, 'groups are point pairs: h even, h >= 8'\n+ s.h = h; s.base = base\n+ s.triples = list(combinations(range(h), 3)); s.tid = {t: i for i, t in enumerate(s.triples)}\n+ s.sup = [0]; s.args = [None]; s.look = {} # node 0 is the empty sum; node i+1 is input triple i\n+ for i, t in enumerate(s.triples): s.sup.append(1 << i); s.args.append(None)\n+ s.cov = {}; s.pieces = []; s.retained = []; s.twos = {}\n+ s.top = True\n+ w = {t: s.tid[t] + 1 for t in s.triples}\n+ s.results = s.triple(list(range(h)), w)\n+ for S in s.triples: s.emit(S, s.results[S], 1)\n+ for i in range(h - 1): s.retained.append((('E', i), s.results[(i,)]))\n+ s.retained.append((('*',), s.results[()]))\n+ s.star_pieces()\n+ s.prune()\n+\n+ # node store: interned by support; a sum of two nodes must not share triples (no cancellation)\n+ def add(s, a, b):\n+ if not a: return b\n+ if not b: return a\n+ assert not s.sup[a] & s.sup[b], 'cancellation'\n+ key = s.sup[a] | s.sup[b]; n = s.look.get(key)\n+ if n is None:\n+ n = len(s.sup); s.look[key] = n; s.sup.append(key); s.args.append((a, b))\n+ return n\n+ def total(s, vals):\n+ if not vals: return 0\n+ if len(vals) == 1: return vals[0]\n+ k = len(vals) // 2\n+ return s.add(s.total(vals[:k]), s.total(vals[k:]))\n+ def vector(s, vals):\n+ \"\"\"total and all leave-one-out sums, by prefix/suffix chains.\"\"\"\n+ n = len(vals); pre = [0]\n+ for x in vals: pre.append(s.add(pre[-1], x))\n+ suf = [0] * (n + 1)\n+ for i in range(n - 1, -1, -1): suf[i] = s.add(vals[i], suf[i + 1])\n+ return pre[-1], [s.add(pre[i], suf[i + 1]) for i in range(n)]\n+ def grouping(s, pts): return [pts[i:i + 2] for i in range(0, len(pts), 2)]\n+ def x(s, *p): return s.tid[tuple(sorted(p))] + 1\n+\n+ # pair-exclusion block: total, one point excluded, one pair excluded ---------------------------\n+ def block(s, points, edges, weights):\n+ T = s.total; A = s.add\n+ if len(points) == 3: # 8-addition base: the three pair sums share q1, q2, q3\n+ p1, p2, p3 = points; e = lambda a, b: edges[tuple(sorted((a, b)))]; wt = weights\n+ q1 = A(e(p2, p3), wt[p2]); q2 = A(e(p1, p3), wt[p3]); q3 = A(e(p1, p2), wt[p1])\n+ O = {p1: A(q1, wt[p3]), p2: A(q2, wt[p1]), p3: A(q3, wt[p2])}\n+ tot = A(O[p1], A(q3, e(p1, p3)))\n+ return tot, O, {(p1, p2): wt[p3], (p1, p3): wt[p2], (p2, p3): wt[p1]}\n+ if len(points) <= 4:\n+ tot = lambda om: T([x for p, x in edges.items() if not set(p) & set(om)] + [x for p, x in weights.items() if p not in om])\n+ return tot(()), {a: tot((a,)) for a in points}, {(a, b): tot((a, b)) for a, b in combinations(points, 2)}\n+ groups = s.grouping(points); ng = len(groups); e = lambda a, b: edges[tuple(sorted((a, b)))]\n+ coarse = {(i, j): T([e(a, b) for a in groups[i] for b in groups[j]]) for i, j in combinations(range(ng), 2)}\n+ wt = {i: T([weights[a] for a in g] + [e(a, b) for a, b in combinations(g, 2)]) for i, g in enumerate(groups)}\n+ total, outside, far = s.block(list(range(ng)), coarse, wt)\n+ strips = {}; sums = {}\n+ for i, g in enumerate(groups):\n+ other = [j for j in range(ng) if j != i]\n+ for a in g:\n+ carry = T([weights[u] for u in g if u != a])\n+ vals = [T([e(u, v) for u in g if u != a for v in groups[j]]) for j in other]\n+ st, one = s.vector([carry] + vals)\n+ strips[a] = {j: z for j, z in zip(other, one[1:])}; sums[a] = st\n+ out = {}; single = {a: s.add(outside[i], sums[a]) for i, g in enumerate(groups) for a in g}\n+ for i, g in enumerate(groups):\n+ for a, b in combinations(g, 2): out[a, b] = outside[i]\n+ for i, j in combinations(range(ng), 2):\n+ for a in groups[i]:\n+ left = s.add(far[i, j], strips[a][j])\n+ for b in groups[j]:\n+ cross = T([e(u, v) for u in groups[i] if u != a for v in groups[j] if v != b])\n+ out[a, b] = s.add(left, s.add(strips[b][i], cross))\n+ return total, single, out\n+\n+ # recursive triple exclusion ---------------------------------------------------------------------\n+ def triple(s, pts, w):\n+ top = s.top; s.top = False\n+ T = s.total\n+ subsets = [c for k in range(4) for c in combinations(pts, k)]\n+ if len(pts) <= s.base:\n+ return {c: T([v for t, v in w.items() if not set(c) & set(t)]) for c in subsets}\n+ groups = s.grouping(pts); ng = len(groups)\n+ gof = {u: i for i, g in enumerate(groups) for u in g}\n+ cp = defaultdict(list)\n+ for t, v in w.items(): cp[tuple(sorted({gof[u] for u in t}))].append(v)\n+ coarse = {c: T(xs) for c, xs in cp.items() if not (top and len(c) == 2)}\n+ if top:\n+ # a two-group coarse item is the union of two free star prefixes {u,v,pu},{u,v,pv}\n+ for (i, j) in [c for c in cp if len(c) == 2]:\n+ (i0, i1), (j0, j1) = groups[i], groups[j]\n+ coarse[i, j] = s.add(s.add(s.x(i0, j0, i1), s.x(i0, j0, j1)), s.add(s.x(i1, j1, i0), s.x(i1, j1, j0)))\n+ oc = s.triple(list(range(ng)), coarse)\n+ one = {}\n+ for u in pts:\n+ g = gof[u]; others = [j for j in range(ng) if j != g]\n+ pieces = defaultdict(list)\n+ for t, v in w.items():\n+ if u not in t: continue\n+ rest = [a for a in t if a != u]\n+ if any(gof[a] == g for a in rest): continue\n+ pieces[tuple(sorted({gof[a] for a in rest}))].append(v)\n+ coeff = {c: T(xs) for c, xs in pieces.items()}\n+ edges = {c: coeff.get(c, 0) for c in combinations(others, 2)}\n+ weights = {j: coeff.get((j,), 0) for j in others}\n+ tot, single, pair = s.block(others, edges, weights)\n+ const = coeff.get((), 0)\n+ one[u] = {(): s.add(const, tot)}\n+ one[u].update({(j,): s.add(const, x) for j, x in single.items()})\n+ one[u].update({c: s.add(const, x) for c, x in pair.items()})\n+ two = {}\n+ for u, v in combinations(pts, 2):\n+ i, j = gof[u], gof[v]\n+ if i == j: continue\n+ others = [k for k in range(ng) if k not in (i, j)]\n+ vals = [T([w.get(tuple(sorted((u, v, a))), 0) for a in groups[k]]) for k in others]\n+ tot, leave = s.vector([w.get((u, v), 0)] + vals)\n+ two[u, v] = {(): tot} | {(k,): x for k, x in zip(others, leave[1:])}\n+ res = {}\n+ for ex in subsets:\n+ E = set(ex); G = tuple(sorted({gof[a] for a in E}))\n+ surv = [u for i in G for u in groups[i] if u not in E]\n+ pc = {(): oc[G]}\n+ for u in surv: pc[u,] = one[u][tuple(i for i in G if i != gof[u])]\n+ for u, v in combinations(surv, 2): pc[u, v] = two[u, v][tuple(i for i in G if i not in (gof[u], gof[v]))]\n+ if len(surv) == 3:\n+ pc[tuple(surv)] = w.get(tuple(surv), 0)\n+ a, b, c = surv; order = [(), (a,), (b,), (a, b), (c,), (a, c), (b, c), (a, b, c)]\n+ else: order = [c for k in range(len(surv) + 1) for c in combinations(surv, k)]\n+ res[ex] = T([pc[c] for c in order])\n+ return res\n+\n+ # minus pieces (pair stars) from shared group-level leave-one-out vectors -----------------------\n+ def two_vec(s, u, v):\n+ \"\"\"leave-one-group-out vector of star(u,v) over groups other than g(u), g(v).\"\"\"\n+ key = (min(u, v), max(u, v))\n+ if key in s.twos: return s.twos[key]\n+ h = s.h; ng = (h + 1) // 2\n+ others = [k for k in range(ng) if k not in (u // 2, v // 2)]\n+ vals = [s.total([s.x(u, v, a) for a in range(2 * k, min(2 * k + 2, h))]) for k in others]\n+ tot, leave = s.vector(vals)\n+ r = {(): tot} | {(k,): x for k, x in zip(others, leave)}\n+ s.twos[key] = r; return r\n+ def star_pieces(s):\n+ # star(u,v) minus {c} = {u,v,c'} + B_k with B_k = two[u,v](k) + PP_uv, shared by {u,v,c} and {u,v,c'}\n+ h = s.h\n+ for a, b in combinations(range(h), 2):\n+ tw = s.two_vec(a, b)\n+ if a // 2 == b // 2:\n+ for c in range(h):\n+ if c // 2 == a // 2: continue\n+ S = tuple(sorted((a, b, c)))\n+ s.emit(S, s.x(a, b, c ^ 1), -1); s.emit(S, tw[(c // 2,)], -1)\n+ continue\n+ pa, pb = a ^ 1, b ^ 1\n+ PP = s.add(s.x(a, b, pa), s.x(a, b, pb))\n+ for c in range(h):\n+ if c in (a, b): continue\n+ S = tuple(sorted((a, b, c)))\n+ if c == pa: s.emit(S, s.x(a, b, pb), -1); s.emit(S, tw[()], -1)\n+ elif c == pb: s.emit(S, s.x(a, b, pa), -1); s.emit(S, tw[()], -1)\n+ else: s.emit(S, s.x(a, b, c ^ 1), -1); s.emit(S, s.add(tw[(c // 2,)], PP), -1)\n+\n+ def cover(s, n):\n+ \"\"\"bitmask of the points covered by the triples of node n.\"\"\"\n+ if n not in s.cov:\n+ sp = s.sup[n]; m = 0\n+ while sp:\n+ lo = sp & -sp; m |= sum(1 << p for p in s.triples[lo.bit_length() - 1]); sp ^= lo\n+ s.cov[n] = m\n+ return s.cov[n]\n+ def emit(s, S, n, coef):\n+ # a piece whose cover together with S is every point would need a full label: split it into its arguments\n+ if not n: return\n+ Sm = sum(1 << p for p in S)\n+ if s.cover(n) | Sm == (1 << s.h) - 1:\n+ a, b = s.args[n]; s.emit(S, a, coef); s.emit(S, b, coef)\n+ else: s.pieces.append((S, n, coef))\n+ def prune(s):\n+ s.active = set(); st = [n for _, n, _ in s.pieces] + [n for _, n in s.retained]\n+ while st:\n+ n = st.pop()\n+ if n in s.active: continue\n+ s.active.add(n)\n+ if s.args[n]: st.extend(s.args[n])\n+ s.additions = sum(1 for n in s.active if s.args[n])\n+ s.roles = s.additions + len(s.pieces) + len(s.retained) # R: one role slot per use of a node\n+\n+\n+def compile_roles(c):\n+ \"\"\"Role slots: every node gets one output slot per user (gate argument, piece, retained total).\"\"\"\n+ users = {x: [] for x in c.active}\n+ for n in sorted(c.active):\n+ if c.args[n]:\n+ for pos, x in enumerate(c.args[n]): users[x].append(('g', n, pos))\n+ for i, (_, n, _) in enumerate(c.pieces): users[n].append(('p', i))\n+ for name, n in c.retained: users[n].append(('r', name))\n+ edge = {}; src = {}; pout = {}; rout = {}; gates = []; size = 0\n+ for n in sorted(c.active):\n+ if c.args[n]: ins = (edge[n, 0], edge[n, 1]); piv = ins[0]\n+ else: piv = size; size += 1; ins = (piv,); src[c.triples[n - 1]] = piv\n+ outs = (piv,) + tuple(range(size, size + len(users[n]) - 1)); size += len(users[n]) - 1\n+ assert len(set(ins)) == len(ins) and set(ins) & set(outs) == {piv}\n+ gates.append((n, ins, outs))\n+ for u, sl in zip(users[n], outs):\n+ if u[0] == 'g': edge[u[1], u[2]] = sl\n+ elif u[0] == 'p': pout[u[1]] = sl\n+ else: rout[u[1]] = sl\n+ assert size == c.roles\n+ return dict(size=size, gates=gates, src=src, pout=pout, rout=rout)\n+\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ c = NStar3(h); print(dict(h=h, v=len(c.triples), additions=c.additions, pieces=len(c.pieces), R=c.roles), flush=True)" + }, + { + "sha": "fe438f91656df7dc6b236d7b2000261282776228", + "filename": "research/deferred-signed/swapnil-round7/independent/complex-twostage/run.py", + "status": "added", + "additions": 23, + "deletions": 0, + "changes": 23, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Frun.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Frun.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fcomplex-twostage%2Frun.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,23 @@\n+\"\"\"Round-six complex saving: two-stage complex network, NStar3 producer with retained totals, copied retained\n+centres, full batching. Prints the circuit size, the frame/label check (0 bad), the histogram sum check (== s),\n+the largest child (crude guard needs <= m - 1) and the certified a_c; writes the histogram to hist_.json.\n+Usage: python3 run.py 24\"\"\"\n+import sys, json, time\n+from hist import build\n+from frames import Checker\n+from cert import cert\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ t0 = time.time()\n+ d = build(h, copied=True); c = d.pop('c')\n+ print(dict(h=h, v=d['v'], m=d['m'], R=d['R'], W=d['W'], s=d['s'], hist_sum=d['sum'], sum_ok=d['sum_ok'],\n+ maxrank=d['maxrank'], guard_ok=d['maxrank'] <= d['m'] - 1), flush=True)\n+ ch = Checker(c); dims = {n: len(ch.label(n)) for n in c.active}\n+ from hist import label_dims\n+ assert dims == label_dims(c), 'histogram label dims differ from the explicit labels'\n+ print('labels', ch.run(), flush=True)\n+ a, gap = cert(d['hist'], d['W'], d['m'])\n+ print(dict(a_c=str(a), a_c_float=float(a), moment_gap=float(gap), secs=round(time.time() - t0)), flush=True)\n+ json.dump(dict(h=h, m=d['m'], W=d['W'], s=d['s'], hist={str(k): n for k, n in d['hist'].items()}),\n+ open(f'hist_{h}.json', 'w'))" + }, + { + "sha": "f22b6998f9415dd0b081a146f00e5c30065d6689", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/check_frames.py", + "status": "added", + "additions": 262, + "deletions": 0, + "changes": 262, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_frames.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_frames.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_frames.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,262 @@\n+\"\"\"Round-seven check, part 2 (stdlib only): every frame of the reordered word, exactly over Q.\n+\n+The base frames (lifted node frames M_n, late-copy intersections, root frames t_T^perp and U_c) are rebuilt from the\n+witness with check_lifted.py's exact machinery. The design-B frames (deferred readout frames sigma_u, V-leaf starts\n+s_i) are the primitive integer bases of the data file. Checked:\n+ X. the frame dimensions recorded in the data file (node frames, late-copy intersections) equal the exact ones; every\n+ slot's node list moves along slot successors of the witness (gate uses and links, for which check_lifted.py proves\n+ nesting), its first node is where its start says, its last node reaches its root frame directly;\n+ Q. sigma_u <= F0(u) (the slot's start frame); sigma_u <= t_T^perp for every target of u (Z supports, a superset of\n+ the F2 supports); on every y_T the deferred levels are nested in time order (readout order); t_S <= s_i <= N_i\n+ (the first frame of the use); every X_S chain , early V frames, deferred V frames, F is nested in time order;\n+ G = I - J/9 nondegenerate on every new frame (Gram determinant nonzero mod a prime, so nonzero over Z);\n+ S. side lemma at check_lifted's integer point (U, V of point(h, 1), the point of check_stair.py too): every distinct\n+ high-rank step (2r > h) of the reordered word that check_lifted.py does not already cover (slot starts, gauged\n+ corners sigma_u -> F, y_T and X_S chain steps, base steps that only the new schedule uses) has the generic\n+ north-east pivots under both conjugations, mod 2^31-1;\n+ F. the child-width histogram rebuilt from the exact dimensions (Z and F2 y supports), rank sum s = W m - N + L,\n+ moment certificate and kappa, with the round-six and the staircase entrance corners;\n+ N. negative controls: reversed readout order, readouts at F0(u) instead of sigma_u, perturbed sigma frames, X_S\n+ chains with the deferred V gates first, side lemma with U = V = I.\n+Usage: python3 check_frames.py [h]\"\"\"\n+import sys, os, time, random\n+from fractions import Fraction as Fr\n+from math import gcd\n+from collections import Counter, defaultdict\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path[:0] = [HERE, os.path.join(HERE, '..', '..', 'scripts'), os.path.join(HERE, '..', 'two-stage-bit')]\n+import check_lifted as cl\n+import deferred as dr\n+from linalg import null_exact, rank_mod, inv_mod_matrix, rightmost_pivots, predicted, Q31, Echelon\n+\n+T0 = time.time()\n+def log(*a): print('[%5.0fs]' % (time.time() - T0), *a, flush=True)\n+OK = {}\n+def report(name, ok):\n+ OK[name] = bool(ok); log('%-100s %s' % (name, 'PASS' if ok else 'FAIL'))\n+\n+\n+def prim(r):\n+ r = [Fr(x) for x in r]; den = 1\n+ for x in r: den = den * x.denominator // gcd(den, x.denominator)\n+ z = [int(x * den) for x in r]; g = 0\n+ for x in z: g = gcd(g, x)\n+ return [x // g for x in z] if g else z\n+\n+\n+class ModQ7(cl.ModQ):\n+ \"\"\"check_lifted's mod-q frames, extended by the design-B frames ('sigma', s) and ('v', s) (integer bases).\"\"\"\n+ def __init__(self, fr, ld, extra, control=False):\n+ super().__init__(fr, ld, control); self.extra = extra\n+\n+ def basis(self, key):\n+ if key[0] in ('sigma', 'v') and key not in self.bcache:\n+ E = Echelon(self.q)\n+ for r in self.extra[key]: E.insert([x % self.q for x in r])\n+ if len(E.rows) != len(self.extra[key]): self.dimfail += 1\n+ self.bcache[key] = E.rows\n+ return super().basis(key)\n+\n+\n+def main(h=23):\n+ W, D = dr.load(h); S = dr.Schedule(W, D); trip = S.trip; tv = lambda T: [int(q in T) for q in range(h)]\n+ FULL = [[int(i == j) for j in range(h)] for i in range(h)]\n+ pr = cl.Prog(W); bas, dn = cl.spans(pr); users = cl.users_of(pr, dn)\n+ fr = cl.Frames(pr, dn, bas, users); fr.cobases(); d, _ = fr.dims(); ld, _ = cl.late_frames(fr, pr, users)\n+ log('exact base frames: %d node frames (%d lifted), %d late-copy intersections' % (len(d), len(pr.j), len(ld)))\n+\n+ # ------------------------------------------------------------------ X. recorded dims, slot paths\n+ okd = all(S.node_dims[n] == d[n] for n in pr.act) and len(S.node_dims) == len(pr.act)\n+ okd &= all(S.late_dims[n, lt] == ld[('c', n, lt)] for (n, lt) in S.late_dims) and len(S.late_dims) == len(ld)\n+ report('X. recorded frame dims == exact dims (%d node frames, %d late-copy intersections)' % (len(d), len(ld)), okd)\n+ def ukey(n, k):\n+ u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else cl.root_key(u)\n+ badp = 0\n+ for s in range(S.R):\n+ hl = S.hold[s]\n+ for a, b in zip(hl, hl[1:]): badp += b not in fr.succ[a]\n+ root = [k for k in S.chain_keys(s) if k[0] in ('out', 'ret')]\n+ if root: badp += fr.rid[root[0]] not in fr.droots[hl[-1]]\n+ st = S.start[s]\n+ if st[0] == 'fresh': # a copy starts at the use it serves\n+ nxt = ('n', hl[1]) if len(hl) > 1 else root[0]\n+ badp += ukey(hl[0], st[2]) != nxt\n+ report('X. every slot moves along slot successors of the witness, starts at its use, ends at its root (%d slots)' % S.R,\n+ badp == 0)\n+\n+ # ------------------------------------------------------------------ exact frames\n+ _eb = {}\n+ def exact(key):\n+ if key not in _eb:\n+ k = key[0]\n+ if k == 'sigma': B = S.sigma[key[1]]\n+ elif k == 'v': B = S.vstart[key[1]]\n+ elif k == '0': B = []\n+ elif k == 'F': B = FULL\n+ elif k == 'c':\n+ n, lt = key[1], key[2]\n+ B = exact(ukey(n, lt[-1]))\n+ for kk in reversed(lt[:-1]): B = fr.intersect_exact(exact(ukey(n, kk)), B)\n+ B = [prim(r) for r in B]; assert len(B) == ld[key]\n+ else: B = [prim(r) for r in fr.exact_basis(key)]\n+ _eb[key] = B\n+ return _eb[key]\n+ _nz = {}\n+ def nullZ(B):\n+ kb = tuple(map(tuple, B))\n+ if kb not in _nz: _nz[kb] = [prim(z) for z in null_exact(B, h)] if B else FULL\n+ return _nz[kb]\n+ def inside(A, B):\n+ if not A or len(B) == h: return True\n+ return all(sum(a * z for a, z in zip(ra, rz)) == 0 for ra in A for rz in nullZ(B))\n+ def nondeg(B, p=Q31): # det(9 B G B^T) != 0 mod p => != 0 over Z\n+ if not B or len(B) == h: return True\n+ sm = [sum(b) for b in B]\n+ Gr = [[9 * sum(x * y for x, y in zip(a, b)) - sa * sb for b, sb in zip(B, sm)] for a, sa in zip(B, sm)]\n+ return rank_mod(Gr, p) == len(B)\n+ gout = {T: [9 * x - 3 for x in tv(T)] for T in trip}\n+ tperp = lambda T: ('out', T[0], T) # t_T^perp is the root frame of every output (c, T)\n+\n+ # ------------------------------------------------------------------ Q. exact facts\n+ indep = all(rank_mod(B, Q31) == len(B) for B in list(S.sigma.values()) + list(S.vstart.values()))\n+ report('Q. sigma_u and s_i bases independent (rank mod 2^31-1 == row count; %d + %d frames, max |entry| %d)' % (\n+ len(S.sigma), len(S.vstart), max(abs(x) for B in list(S.sigma.values()) + list(S.vstart.values()) for r in B for x in r)), indep)\n+ sel = S.readout; F0 = {s: S.start_key(s) for s in range(S.R)}\n+ report('Q. sigma_u <= F0(u) exactly (%d deferred slots)' % len(sel), all(inside(S.sigma[s], exact(F0[s])) for s in sel))\n+ CZ = S.adjoint(); CF = [{t: 1 for t, x in dd.items() if x % 2} for dd in CZ]\n+ capbad = sum(1 for s in sel for t in CZ[s] if any(sum(a * g for a, g in zip(r, gout[trip[t]])) for r in S.sigma[s]))\n+ report('Q. sigma_u <= t_T^perp exactly for every Z-support target (a superset of the F2 targets)', capbad == 0)\n+ def ychains(co, order, frame=lambda s: S.sigma[s], limit=None):\n+ byT = defaultdict(list)\n+ for s in order:\n+ for t in co[s]: byT[t].append(s)\n+ bad = 0; levels = {}\n+ for t, ss in list(byT.items())[:limit]:\n+ seq = [frame(s) for s in ss]\n+ for A, B in zip(seq, seq[1:]):\n+ if A is B: continue\n+ if len(A) > len(B) or not inside(A, B): bad += 1\n+ lv = []\n+ for s in ss:\n+ if not lv or S.f[lv[-1]] != S.f[s]: lv.append(s)\n+ levels[t] = lv\n+ return bad, levels\n+ bZ, levZ = ychains(CZ, sel); bF, levF = ychains(CF, sel)\n+ report('Q. deferred levels on every y_T nested in time order, exactly (Z targets %d bad, F2 targets %d bad)' % (bZ, bF),\n+ bZ == 0 and bF == 0)\n+ nd = sum(1 for B in list(S.sigma.values()) + list(S.vstart.values()) if not nondeg(B))\n+ report('Q. G nondegenerate on every sigma_u and s_i (Gram det != 0 mod 2^31-1 => over Z)', nd == 0)\n+ bad_t = bad_n = 0\n+ for s, n in S.srcop.items():\n+ bad_t += not inside([tv(trip[n - 1])], S.vstart[s])\n+ N1 = S.chain_keys(s)[2] # first frame of the use after its start\n+ bad_n += not inside(S.vstart[s], exact(N1))\n+ report('Q. V leaves exactly: t_S <= s_i (%d bad), s_i <= N_i, the first frame of the use (%d bad), %d slots' % (\n+ bad_t, bad_n, len(S.srcop)), bad_t == bad_n == 0)\n+ def xchains(order_fn):\n+ bad = 0; steps = []\n+ for n, us in S.xs:\n+ seq = [[tv(trip[n - 1])]] + [S.vstart[s] for s in order_fn(us)] + [FULL]\n+ keys = [('n', n)] + [('v', s) for s in order_fn(us)] + [('F',)]\n+ for (A, ka), (B, kb) in zip(zip(seq, keys), zip(seq[1:], keys[1:])):\n+ if len(A) > len(B) or not inside(A, B): bad += 1\n+ steps.append(keys)\n+ return bad, steps\n+ bx, xkeys = xchains(lambda us: us)\n+ report('Q. X_S chains nested exactly in time order (, early V gates, deferred V gates, F; %d leaves)' % len(S.xs), bx == 0)\n+\n+ # ------------------------------------------------------------------ S. side lemma on the new high-rank steps\n+ ops0, chains0, _, R0 = cl.compile_(pr, dn, users)\n+ def dimof0(k):\n+ if k == ('0',): return 0\n+ if k == ('F',): return h\n+ if k[0] in ('out', 'ret'): return h - 1\n+ if k[0] == 'c': return ld[k]\n+ return d[k[1]]\n+ _, base_steps = cl.chain_steps(chains0, dimof0, h)\n+ base_frames = {k for e in base_steps for k in e}\n+ def dimx(k): return len(exact(k)) if k[0] in ('sigma', 'v') else dimof0(k)\n+ new = {}\n+ def add_chain(keys, kind):\n+ prev = keys[0]; pd = dimx(prev)\n+ for k in keys[1:]:\n+ dk = dimx(k)\n+ if dk > pd:\n+ if (prev, k) not in base_steps and 2 * (dk - pd) > h: new.setdefault((prev, k), (dk - pd, kind))\n+ prev, pd = k, dk\n+ else: prev = k\n+ for s in range(S.R):\n+ add_chain(S.chain_keys(s), 'slot')\n+ if S.f[s]: add_chain([('sigma', s), ('F',)], 'corner')\n+ for t, lv in levZ.items():\n+ add_chain([('0',)] + [('sigma', s) for s in lv] + [tperp(trip[t])], 'ydata')\n+ for t, lv in levF.items():\n+ add_chain([('0',)] + [('sigma', s) for s in lv] + [tperp(trip[t])], 'ydata')\n+ for keys in xkeys: add_chain(keys, 'xdata')\n+ extra = {('sigma', s): B for s, B in S.sigma.items()}; extra.update({('v', s): B for s, B in S.vstart.items()})\n+ mq = ModQ7(fr, ld, extra)\n+ used = {k for e in new for k in e} - base_frames\n+ ndq = sum(1 for k in used if not mq.nondeg(k))\n+ report('S. frames used only by the new steps: %d, G-degenerate mod 2^31-1 %d, reduction dimension mismatches %d' % (\n+ len(used), ndq, mq.dimfail), ndq == 0 and mq.dimfail == 0)\n+ pr_ = predicted(h); q = mq.q\n+ def lemma(items, m):\n+ bad = 0\n+ for (A, B), (r, _) in items:\n+ QA, QB = m.conjugated(A), m.conjugated(B)\n+ for t in range(2):\n+ a, b = QA[t], QB[t]\n+ M = [[(b[i * h + c] - a[i * h + c]) % q for c in range(h)] for i in range(h)]\n+ if rightmost_pivots(M, q) != pr_[r]: bad += 1\n+ return bad\n+ items = sorted(new.items(), key=lambda e: (str(e[0][1]), str(e[0][0])))\n+ badL = lemma(items, mq)\n+ report('S. side lemma (generic NE pivots, both conjugations, mod 2^31-1) on all %d new high-rank steps %s' % (\n+ len(items), dict(Counter(k for _, k in new.values()))), badL == 0)\n+\n+ # ------------------------------------------------------------------ F. histogram from exact dims\n+ import moment\n+ from certificate_round3 import evaluate\n+ def dim_exact(k): return dimx(k)\n+ rk = dr.chain_ranks(S, dim_exact)\n+ xd = S.xdata(lambda s: len(exact(('v', s))))\n+ okx = all(sum(x) == h - 1 for x in xd)\n+ ylZ = S.ylevels(CZ); ylF = {t: sorted({S.f[s] for s in sel if t in CF[s]}) for t in range(S.v)}\n+ res = {}\n+ for corner_name, corner in (('round-six corner', dr.ROUND6_CORNER(h)), ('staircase corner', dr.STAIRCASE_CORNER(h))):\n+ for yname, yl in (('Z', ylZ), ('F2', ylF)):\n+ c = dr.histogram(S, rk, yl, xd, corner)\n+ rs = sum(w * n for w, n in c['hist'].items())\n+ a, _ = moment.certify(c)\n+ k = evaluate(a, Fr(36926111, 5 * 10**11), Fr(1, 1000), 'crude', m_c=576, s_c=119453132304)\n+ res[corner_name, yname] = (a, k['kappa'], k['ok'], rs == c['s'] and max(c['hist']) < c['m'])\n+ for corner_name in ('round-six corner', 'staircase corner'):\n+ (aZ, kZ, oZ, sZ), (aF, kF, oF, sF) = res[corner_name, 'Z'], res[corner_name, 'F2']\n+ report('F. %s: rank sum == s (Z and F2 y supports), a_b = %s (%.6e), kappa = %s (%.7e) ok=%s, F2 a_b = %s' % (\n+ corner_name, aZ, float(aZ), kZ, float(kZ), oZ, aF), sZ and sF and oZ and oF and okx)\n+ report('F. claims: a_b 12599/200000000, kappa 6299103187973/10^17; staircase a_b 31987/500000000, kappa 1599247689723/(2.5*10^16)',\n+ res['round-six corner', 'Z'][:2] == (Fr(12599, 200000000), Fr(6299103187973, 10**17)) and\n+ res['staircase corner', 'Z'][:2] == (Fr(31987, 500000000), Fr(1599247689723, 25 * 10**15)))\n+\n+ # ------------------------------------------------------------------ N. negative controls\n+ bZr, _ = ychains(CZ, list(reversed(sel)))\n+ report('N. NEG reversed readout order breaks the y_T chains (%d bad)' % bZr, bZr > 0)\n+ bF0, _ = ychains(CF, sorted(sel, key=lambda s: (dimx(F0[s]), s)), frame=lambda s: exact(F0[s]), limit=300)\n+ report('N. NEG readouts at F0(u) instead of sigma_u break the y_T chains (%d breaks on 300 targets)' % bF0, bF0 > 0)\n+ rng = random.Random(5); pert = tot = 0\n+ for s in [s for s in sel if dimx(F0[s]) < h][:200]:\n+ B = [r[:] for r in S.sigma[s]]; B[0] = [x + rng.randint(1, 3) for x in B[0]]; tot += 1\n+ pert += not inside(B, exact(F0[s]))\n+ report('N. NEG perturbed sigma frames fail sigma <= F0 (%d / %d)' % (pert, tot), tot and pert >= 0.9 * tot)\n+ early = set(S.srcop) - S.sel\n+ bxr, _ = xchains(lambda us: [s for s in us if s not in early] + [s for s in us if s in early])\n+ report('N. NEG deferred V gates before the early ones break the X_S chains (%d bad)' % bxr, bxr > 0)\n+ mq0 = ModQ7(fr, ld, extra, control=True)\n+ badc = lemma(items[:300], mq0)\n+ report('N. NEG side lemma with U = V = I fails (%d / %d)' % (badc, 2 * min(300, len(items))), badc > 0)\n+ log('ALL %s' % ('PASS' if all(OK.values()) else 'FAIL: ' + str([k for k, x in OK.items() if not x])))\n+ return all(OK.values())\n+\n+\n+if __name__ == '__main__':\n+ sys.exit(0 if main(int(sys.argv[1]) if len(sys.argv) > 1 else 23) else 1)" + }, + { + "sha": "4a19240e2fe5f55891d842fd451bd0cb24e4ae76", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/check_lifted.py", + "status": "added", + "additions": 677, + "deletions": 0, + "changes": 677, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_lifted.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_lifted.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_lifted.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,677 @@\n+\"\"\"Release check (stdlib only) of the lifted-frame + late-copy bit side program, stacked with the staircase corner.\n+\n+Input: certificates/round7/witness_.json.gz: the side DAG (leaves = triples of [h], additions), outputs (c, T),\n+retained totals, links (donor x -> use (y, k)), the flag matrix F (integer h x h), the lift index j(n) of every\n+lifted addition and the late-copy decisions (early users, ordered late users) per node.\n+\n+What is checked, from the witness alone:\n+ A. DAG semantics: disjoint supports; output (c,T) support = {S : c in S, S cap T = {c}}; retained = star(c).\n+ B. Compile: one slot per role, schedule order (dim span, id), links hand the donor's non-pivot slot to the linked\n+ use; late copies: the pivot of n climbs C_1 <= ... <= C_k (C_i = frames of users late[i:] intersected) and the\n+ copy for late user i is a gate (pivot, fresh slot) at C_i, placed in time as LATE as possible (just before the\n+ first of: its user's gate, the pivot's consumer gate, the next copy's slot). R = adds + outputs + retained - links.\n+ C. Dirty-scratch replay of the compiled program: word L J L^-1 V L J L^-1 V^-1 and its mirror, arbitrary scratch,\n+ over F2 and over Z, reads at the slot's last touch and at the end; targets must receive J L V x exactly\n+ (DAG values) and every slot is restored; over F2 every target also receives exactly x_T.\n+ D. Frames (exact over Q). Frame of addition n: M_n = span(n) + (U_n cap F_j(n)), U_n = common kernel of the root\n+ covectors reachable from n ((9I-J) t_T for an output to Y_T, 1 - 3 e_c for a retained use of c), F_j = first j\n+ rows of F. Nesting is a THEOREM given the combinatorial facts checked here:\n+ j(n) <= j(t) on every slot successor pair n -> t; span(x) <= span(t) on every link pair (exact);\n+ span(n) <= every root frame n reaches directly (exact integer dot products); F invertible.\n+ Then U_n <= U_t, so M_n <= M_t, M_n <= U_n <= every reachable root frame, and every late-copy frame C_i\n+ (an intersection of frames that all contain M_n) is nested. Dimensions (exact, see linalg.py):\n+ dim M_n = rank[span(n); F_j] - rank(K_n F_j^T) (modular law; span(n) <= U_n; K_n spans the root covectors),\n+ with ranks by mod-p + Hadamard certificates, Bareiss when the mod-p rank is not full; late-copy intersections by\n+ exact Fraction bases. Rank of every chain step = difference of dimensions (nested), histogram vs claim.\n+ E. Frame reductions mod q = 2^31-1 (dimension-matched, so they are the reductions of the rational frames),\n+ G = I - J/9 nondegenerate on every frame of every step (Gram matrix invertible mod q => over Q), and the side\n+ lemma at ONE integer point (U, V of point_UV(h, 1), the random stream of independent/two-stage-bit/flag_existence.py): for every distinct step A -> B of\n+ rank r with 2r > h (retained copy edges 0 -> U_c included), U^T (P_B - P_A) U^-T and V^T (..) V^-T have the\n+ generic north-east pivots of f_r. (NE ranks mod q <= over Q <= f_r, so equality mod q proves it over Q.)\n+ F. Certificate: rt_histogram with the round-6 entrance corner and with the staircase corner (m-4h+2, h-2, h-5, 1^6),\n+ rank sum == s, moment.certify (exact), kappa = certificate_round3.evaluate(a_b, round-6 complex values).\n+Negative controls (CONTROL=1): see controls().\n+Usage: python3 check_lifted.py h [--no-generic]\"\"\"\n+import sys, os, json, random, time\n+from itertools import combinations\n+from collections import Counter, OrderedDict\n+from fractions import Fraction as Fr\n+from array import array\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, HERE)\n+from linalg import *\n+\n+T0 = time.time()\n+def load_witness(h):\n+ import gzip\n+ with gzip.open(os.path.join(HERE, '..', '..', 'certificates', 'round7', 'witness_%d.json.gz' % h), 'rt') as fh:\n+ return json.load(fh)\n+\n+\n+def log(*a):\n+ print('[%5.0fs]' % (time.time() - T0), *a, flush=True)\n+\n+\n+# ----------------------------------------------------------------------------------------------- A. DAG\n+class Prog:\n+ def __init__(self, W):\n+ self.W = W; h = self.h = W['h']\n+ self.trip = list(combinations(range(h), 3)); v = self.v = len(self.trip)\n+ self.args = {int(n): (tuple(a) if a else None) for n, a in W['args'].items()}\n+ self.act = sorted(self.args)\n+ for n in self.act:\n+ if self.args[n] is None: assert 1 <= n <= v and tuple(W['leaf'][str(n)]) == self.trip[n - 1]\n+ else: assert all(a < n and a in self.args for a in self.args[n]), n\n+ self.sup = {}\n+ for n in self.act:\n+ if self.args[n] is None: self.sup[n] = 1 << (n - 1)\n+ else:\n+ a, b = self.args[n]; assert not self.sup[a] & self.sup[b], 'overlapping supports'\n+ self.sup[n] = self.sup[a] | self.sup[b]\n+ self.outputs = {(c, tuple(T)): n for c, T, n in W['outputs']}\n+ self.retained = {c: n for c, n in W['retained']}\n+ star = [sum(1 << i for i, t in enumerate(self.trip) if q in t) for q in range(h)]\n+ assert len(self.outputs) == 3 * v and len(self.retained) == h\n+ for (c, T), n in self.outputs.items():\n+ A, B = [q for q in T if q != c]; assert c in T and self.sup[n] == star[c] & ~star[A] & ~star[B]\n+ for c, n in self.retained.items(): assert self.sup[n] == star[c]\n+ roots = set(self.outputs.values()) | set(self.retained.values()); reach = set(); st = list(roots)\n+ while st:\n+ n = st.pop()\n+ if n in reach: continue\n+ reach.add(n)\n+ if self.args[n]: st.extend(self.args[n])\n+ assert reach == set(self.act), 'inactive nodes in witness'\n+ self.mL = {x: (y, k) for x, y, k in W['links']}\n+ self.j = {int(n): j for n, j in W['j'].items()}\n+ self.late = {int(n): (list(e), list(l)) for n, (e, l) in W['late'].items()}\n+ self.F = W['flag']\n+\n+\n+def trow(h, S): return [int(q in S) for q in range(h)]\n+\n+\n+def spans(pr):\n+ \"\"\"independent triple subsets (exact: 0/1 rows with three ones, every minor < 3^(h/2) < Q31) and dims.\"\"\"\n+ h = pr.h; assert 3 ** h < Q31 ** 2\n+ bas = {}; dn = {}\n+ for n in pr.act:\n+ if pr.args[n] is None: bas[n] = (n - 1,); dn[n] = 1; continue\n+ a, b = pr.args[n]; E = Echelon(Q31); keep = []\n+ for i in bas[a] + bas[b]:\n+ if len(E) == h: break\n+ if E.insert(trow(h, pr.trip[i])): keep.append(i)\n+ bas[n] = tuple(keep); dn[n] = len(keep)\n+ return bas, dn\n+\n+\n+def users_of(pr, dn):\n+ key = lambda n: (dn[n], n); users = {n: [] for n in pr.act}\n+ for n in sorted(pr.act, key=key):\n+ if pr.args[n]:\n+ for pos, x in enumerate(pr.args[n]): users[x].append(('gate', n, pos))\n+ for (c, T), n in sorted(pr.outputs.items()): users[n].append(('out', (c, T)))\n+ for c, n in sorted(pr.retained.items()): users[n].append(('ret', c))\n+ return users\n+\n+\n+# ----------------------------------------------------------------------------------------------- B. compile\n+def root_key(u): return ('out',) + u[1] if u[0] == 'out' else ('ret', u[1])\n+\n+\n+def compile_(pr, dn, users, late=True, defer=True, tamper=None):\n+ \"\"\"returns ops (scalar program), chains (frame keys per slot), reads, R. tamper: negative-control hooks.\"\"\"\n+ key = lambda n: (dn[n], n); order = sorted(pr.act, key=key); gpos = {n: i for i, n in enumerate(order)}\n+ linked = {r: x for x, r in pr.mL.items()}\n+ chains = []; edge = {}; reads = []; ops = []; deferred = []\n+ def new(first): chains.append(list(first)); return len(chains) - 1\n+ def assign(s, n, k):\n+ u = users[n][k]\n+ if u[0] == 'gate': edge[u[1], u[2]] = s\n+ else:\n+ chains[s] += [root_key(u), ('F',)]\n+ reads.append((s, [u[1][1]] if u[0] == 'out' else [T for T in pr.trip if u[1] in T]))\n+ def ufr(n, k):\n+ u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u)\n+ for n in order:\n+ if pr.args[n] is None:\n+ piv = new([('0',), ('n', n)]); ops.append(('src', piv, n, n))\n+ else:\n+ a, b = pr.args[n]; sa, sb = edge.pop((n, 0)), edge.pop((n, 1))\n+ if n in pr.mL and pr.mL[n][0] == a: sa, sb = sb, sa # the linked operand stays on the non-pivot\n+ piv, oth = sa, sb\n+ chains[piv].append(('n', n)); chains[oth].append(('n', n)); ops.append(('add', piv, oth, n))\n+ if n in pr.mL: y, k = pr.mL[n]; assign(oth, y, k)\n+ else: chains[oth].append(('F',))\n+ ks = [k for k in range(len(users[n])) if (n, k) not in linked]\n+ if late and n in pr.late:\n+ early, lt = pr.late[n]; assert sorted(early + lt) == ks, ('bad late decision', n)\n+ else: early, lt = ks[1:], [ks[0]]\n+ for k in early:\n+ f = new([('0',), ('n', n)]); ops.append(('copy', piv, f, n)); assign(f, n, k)\n+ for i, k in enumerate(lt):\n+ Ck = ufr(n, k) if i == len(lt) - 1 else ('c', n, tuple(lt[i:]))\n+ if tamper == 'nointersect' and i < len(lt) - 1: Ck = ufr(n, k)\n+ chains[piv].append(Ck)\n+ if i < len(lt) - 1:\n+ f = new([('0',), Ck]); deferred.append((n, i, f, k, lt[-1])); assign(f, n, k)\n+ k = lt[-1]\n+ if users[n][k][0] == 'gate': edge[users[n][k][1], users[n][k][2]] = piv\n+ else: assign(piv, n, k)\n+ assert not edge\n+ # place deferred copies: as late as possible, in order, before the user's gate and the pivot consumer's gate\n+ INF = len(order); byn = {}\n+ for (n, i, f, k, kl) in deferred: byn.setdefault(n, []).append((i, f, k, kl))\n+ ins = {}\n+ for n, lst in byn.items():\n+ lst.sort(); D = []\n+ for i, f, k, kl in lst:\n+ u, ul = users[n][k], users[n][kl]\n+ d = min(gpos[u[1]] if u[0] == 'gate' else INF, gpos[ul[1]] if ul[0] == 'gate' else INF)\n+ D.append(d)\n+ for t in range(len(D) - 2, -1, -1): D[t] = min(D[t], D[t + 1])\n+ for (i, f, k, kl), d in zip(lst, D):\n+ if not defer: d = gpos[n] + 1 # immediate copy (still a valid program)\n+ if tamper == 'aftercons' and n == tamper_node[0] and i == 0:\n+ ul = users[n][kl]; d = gpos[ul[1]] + 1 # copy AFTER the pivot was consumed\n+ ins.setdefault(d, []).append((n, i, f))\n+ pivslot = {}\n+ for o in ops:\n+ if o[0] in ('src', 'add'): pivslot[o[3]] = o[1]\n+ out = []\n+ for o in ops:\n+ if o[0] in ('src', 'add'):\n+ for (n, i, f) in sorted(ins.get(gpos[o[3]], []), key=lambda z: (gpos[z[0]], z[1])):\n+ out.append(('copy', pivslot[n], f, n))\n+ out.append(o)\n+ for (n, i, f) in sorted(ins.get(INF, []) + [z for d, zs in ins.items() if d > INF for z in zs], key=lambda z: (gpos[z[0]], z[1])):\n+ out.append(('copy', pivslot[n], f, n))\n+ if tamper == 'dropcopy':\n+ idx = next(i for i, o in enumerate(out) if o[0] == 'copy' and o[3] in pr.late); out.pop(idx)\n+ R = len(chains); adds = sum(1 for n in pr.act if pr.args[n])\n+ assert R == adds + len(pr.outputs) + len(pr.retained) - len(pr.mL), 'role count'\n+ return out, chains, reads, R\n+\n+tamper_node = [None]\n+\n+\n+# ----------------------------------------------------------------------------------------------- C. replay\n+def replay(pr, ops, reads, R, ring, rng, mirror=False, midread=True):\n+ trip, v = pr.trip, pr.v; tid = {T: i for i, T in enumerate(trip)}\n+ mod = (lambda z: z & 1) if ring == 2 else (lambda z: z)\n+ last = {}\n+ for i, o in enumerate(ops):\n+ last[o[1]] = i\n+ if o[0] != 'src': last[o[2]] = i\n+ readers = {}\n+ for s, Ts in reads: readers.setdefault(last[s] if midread else len(ops) - 1, []).append((s, Ts))\n+ x = [rng.randrange(-10**6, 10**6) for _ in range(v)]\n+ a0 = [rng.randrange(-10**6, 10**6) for _ in range(R)]; y0 = [rng.randrange(-10**6, 10**6) for _ in range(v)]\n+ a = list(a0); y = list(y0); src = [(o[1], o[2]) for o in ops if o[0] == 'src']\n+ def L(sg=None):\n+ for i, o in enumerate(ops):\n+ if o[0] == 'add': a[o[1]] += a[o[2]]\n+ elif o[0] == 'copy': a[o[2]] += a[o[1]]\n+ if sg is not None:\n+ for s, Ts in readers.get(i, ()):\n+ for T in Ts: y[tid[T]] += sg * a[s]\n+ def Li():\n+ for o in reversed(ops):\n+ if o[0] == 'add': a[o[1]] -= a[o[2]]\n+ elif o[0] == 'copy': a[o[2]] -= a[o[1]]\n+ def V(sg):\n+ for s, n in src: a[s] += sg * x[n - 1]\n+ if not mirror: L(-1); Li(); V(+1); L(+1); Li(); V(-1)\n+ else: V(+1); L(+1); Li(); V(-1); L(-1); Li()\n+ if any(mod(p - q) for p, q in zip(a, a0)): return False\n+ val = {}\n+ for n in pr.act: val[n] = x[n - 1] if pr.args[n] is None else val[pr.args[n][0]] + val[pr.args[n][1]]\n+ want = list(y0)\n+ for (c, T), n in pr.outputs.items(): want[tid[T]] += val[n]\n+ for c, n in pr.retained.items():\n+ for T in trip:\n+ if c in T: want[tid[T]] += val[n]\n+ if any(mod(p - q) for p, q in zip(y, want)): return False\n+ if ring == 2 and any(mod(y[i] - y0[i] - x[i]) for i in range(v)): return False\n+ return True\n+\n+\n+# ----------------------------------------------------------------------------------------------- D. frames\n+class Frames:\n+ def __init__(self, pr, dn, bas, users):\n+ self.pr = pr; self.dn = dn; self.bas = bas; self.users = users; h = self.h = pr.h\n+ self.rootcov = {}\n+ for (c, T) in pr.outputs: self.rootcov[('out', c, T)] = [9 * int(q in T) - 3 for q in range(h)]\n+ for c in pr.retained: self.rootcov[('ret', c)] = [1 - 3 * int(q == c) for q in range(h)]\n+ rid = {k: i for i, k in enumerate(sorted(self.rootcov))}; self.rkeys = sorted(self.rootcov)\n+ self.rid = rid\n+ # slot successors (same for base and late compile: every free use of n is reached by one slot from n,\n+ # a donor's non-pivot slot goes on to its linked use) and direct roots\n+ linked = {r: x for x, r in pr.mL.items()}\n+ self.succ = {n: set() for n in pr.act}; self.droots = {n: set() for n in pr.act}\n+ def to(n, use):\n+ if use[0] == 'gate': self.succ[n].add(use[1])\n+ else: self.droots[n].add(rid[root_key(use)])\n+ for n in pr.act:\n+ for k, u in enumerate(users[n]):\n+ if (n, k) not in linked: to(n, u)\n+ if n in pr.mL: y, k = pr.mL[n]; to(n, users[y][k])\n+\n+ def check_structure(self):\n+ \"\"\"combinatorial / exact facts behind the nesting theorem.\"\"\"\n+ pr, h = self.pr, self.h; bad_j = bad_link = bad_root = 0\n+ J = lambda n: self.pr.j.get(n, 0)\n+ for n in pr.act:\n+ if pr.args[n] is None: assert J(n) == 0\n+ for t in self.succ[n]:\n+ if J(n) > J(t): bad_j += 1\n+ for x, (y, k) in pr.mL.items(): # span(x) <= span(linked use target)\n+ u = self.users[y][k]\n+ if u[0] == 'gate':\n+ t = u[1]; E = Echelon(Q31)\n+ for i in self.bas[t]: E.insert(trow(h, pr.trip[i]))\n+ if not all(E.contains(trow(h, pr.trip[i])) for i in self.bas[x]): bad_link += 1\n+ for n in pr.act: # span(n) <= direct root frames\n+ for r in self.droots[n]:\n+ g = self.rootcov[self.rkeys[r]]\n+ if any(sum(gq * tq for gq, tq in zip(g, trow(h, pr.trip[i]))) for i in self.bas[n]): bad_root += 1\n+ # F invertible over Q (a nonzero determinant mod a prime)\n+ F_ok = rank_mod(self.pr.F, Q31) == h\n+ return bad_j, bad_link, bad_root, F_ok\n+\n+ def cobases(self):\n+ \"\"\"K_n: independent subset of the root covectors reachable from n, spanning all of them over Q\n+ (selection mod M127, valid by the Hadamard certificate on root covectors).\"\"\"\n+ pr, h = self.pr, self.h\n+ rows = [self.rootcov[k] for k in self.rkeys]\n+ mx = max(sum(x * x for x in r) for r in rows); assert mx ** h < M127 ** 2, 'Hadamard bound for K'\n+ key = lambda n: (self.dn[n], n); K = {}\n+ for n in sorted(pr.act, key=key, reverse=True):\n+ cand = sorted(self.droots[n]); srcs = sorted((K[t] for t in self.succ[n]), key=len, reverse=True)\n+ cap = h - self.dn[n] # span(n) <= U_n\n+ if not cand and len(srcs) == 1: K[n] = srcs[0]; continue\n+ E = Echelon(M127); keep = []\n+ seq = list(srcs[0]) if srcs else []\n+ for r in seq: E.insert(rows[r]); keep.append(r) # srcs[0] is already independent\n+ for lst in [cand] + srcs[1:]:\n+ for r in lst:\n+ if len(keep) >= cap: break\n+ if E.insert(rows[r]): keep.append(r)\n+ K[n] = tuple(keep)\n+ self.K = K\n+ return K\n+\n+ def dims(self):\n+ \"\"\"exact dim of every addition frame M_n.\"\"\"\n+ pr, h = self.pr, self.h; F = pr.F; d = dict(self.dn); stats = Counter()\n+ rows = [self.rootcov[k] for k in self.rkeys]\n+ self.KF = {}\n+ for n, j in pr.j.items():\n+ Fj = F[:j]; K = [rows[r] for r in self.K[n]]\n+ KF = [[sum(a * b for a, b in zip(kr, fr)) for fr in Fj] for kr in K]\n+ SF = [trow(h, pr.trip[i]) for i in self.bas[n]] + Fj\n+ r1 = self._rank(SF, min(len(SF), h), stats, 'SF'); r2 = self._rank(KF, min(len(K), j), stats, 'KF')\n+ d[n] = r1 - r2; self.KF[n] = (r2, KF)\n+ assert self.dn[n] <= d[n] <= h - len(K)\n+ self.d = d\n+ return d, stats\n+\n+ @staticmethod\n+ def _rank(M, full, stats, tag):\n+ if not M or full == 0: return 0\n+ r = rank_mod(M, Q31)\n+ if r == full: stats[tag + ' full mod q'] += 1; return r # rank mod q <= rank over Q <= full\n+ if hadamard_ok(M, M521): stats[tag + ' M521'] += 1; return rank_mod(M, M521)\n+ stats[tag + ' Bareiss'] += 1; return rank_exact(M)\n+\n+ # exact rational bases, used for the late-copy intersections\n+ def exact_basis(self, key):\n+ pr, h = self.pr, self.h\n+ if key[0] in ('out', 'ret'):\n+ return null_exact([self.rootcov[key]], h)\n+ n = key[1]\n+ S = [trow(h, pr.trip[i]) for i in self.bas[n]]\n+ j = pr.j.get(n, 0)\n+ if not j: return S\n+ _, KF = self.KF[n]; F = pr.F[:j]\n+ X = null_exact(KF, j) if KF else [[int(i == t) for t in range(j)] for i in range(j)]\n+ vecs = S + [[sum(c * F[i][q] for i, c in enumerate(x)) for q in range(h)] for x in X]\n+ # independent subset: rows independent mod q are independent over Q; d of them span M_n (dim M_n = d exactly)\n+ E = Echelon(Q31); out = []\n+ for vv in vecs:\n+ if E.insert(vv): out.append(vv)\n+ assert len(out) == self.d[n], ('exact basis dim', n, len(out), self.d[n])\n+ return out\n+\n+ def intersect_exact(self, A, B):\n+ h = self.h\n+ if not A or not B: return []\n+ # z = (x, y): x A = y B <=> [A; -B]^T z = 0\n+ M = [[A[i][q] for i in range(len(A))] + [-B[i][q] for i in range(len(B))] for q in range(h)]\n+ Z = null_exact(M, len(A) + len(B))\n+ # A and B are bases, so z -> x A is injective on the null space: the images are a basis of A cap B\n+ return [[sum(z[i] * A[i][q] for i in range(len(A))) for q in range(h)] for z in Z]\n+\n+\n+def late_frames(fr, pr, users):\n+ \"\"\"exact dims of every late-copy intersection frame ('c', n, late users).\"\"\"\n+ cache = {}; dims = {}\n+ def eb(k):\n+ if k not in cache: cache[k] = fr.exact_basis(k)\n+ return cache[k]\n+ def ufr(n, k):\n+ u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u)\n+ for n, (early, lt) in pr.late.items():\n+ for i in range(len(lt) - 1):\n+ B = eb(ufr(n, lt[-1]))\n+ for k in reversed(lt[i:-1]): B = fr.intersect_exact(eb(ufr(n, k)), B)\n+ dims[('c', n, tuple(lt[i:]))] = len(B)\n+ return dims, cache\n+\n+\n+def chain_steps(chains, dimof, h):\n+ rk = Counter(); steps = {}\n+ for ch in chains:\n+ prev = ch[0]; pd = dimof(prev)\n+ for k in ch[1:]:\n+ dk = dimof(k)\n+ assert dk >= pd, ('decreasing chain', prev, k, pd, dk)\n+ if dk > pd: rk[dk - pd] += 1; steps[prev, k] = dk - pd; prev, pd = k, dk\n+ else: prev = k # equal dims, nested => equal frames\n+ assert pd == h\n+ return rk, steps\n+\n+\n+# ----------------------------------------------------------------------------------------------- E. mod-q frames, side lemma\n+def point_UV(h, seed):\n+ \"\"\"the U, V drawn by independent/two-stage-bit/flag_existence.py with this seed (same random stream).\"\"\"\n+ CR = 10**6; rng = random.Random(seed)\n+ nz = lambda: rng.choice([-1, 1]) * rng.randint(1, CR)\n+ for b in range(h):\n+ for i in range(h):\n+ for jj in range(h):\n+ if i <= b and jj <= b: nz()\n+ for b in range(h):\n+ for i in range(h):\n+ for jj in range(h):\n+ if i >= b and jj >= b: nz()\n+ U = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)]\n+ V = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)]\n+ return U, V\n+\n+\n+class ModQ:\n+ def __init__(self, fr, latedims, control=False):\n+ self.fr = fr; self.h = h = fr.h; self.q = q = Q31; self.latedims = latedims\n+ U, V = point_UV(h, 1)\n+ if control: U = [[int(i == k) for k in range(h)] for i in range(h)]; V = [r[:] for r in U]\n+ self.conj = []\n+ for A in (U, V):\n+ Ai = inv_mod_matrix(A, q); assert Ai is not None\n+ self.conj.append(([list(c) for c in zip(*A)], Ai)) # columns of A, rows of A^-1\n+ self.inv9 = pow(9, q - 2, q); self.bcache = {}; self.qcache = OrderedDict(); self.cap = 6000\n+ self.degenerate = 0; self.dimfail = 0\n+\n+ def basis(self, key):\n+ if key in self.bcache: return self.bcache[key]\n+ fr, h, q = self.fr, self.h, self.q; pr = fr.pr\n+ if key == ('0',): B = []\n+ elif key == ('F',): B = [[int(i == t) for t in range(h)] for i in range(h)]\n+ elif key[0] in ('out', 'ret'): B = null_mod([fr.rootcov[key]], h, q)\n+ elif key[0] == 'c':\n+ n, lt = key[1], key[2]\n+ B = None\n+ for k in lt:\n+ u = fr.users[n][k]; kk = ('n', u[1]) if u[0] == 'gate' else root_key(u)\n+ Bk = self.basis(kk)\n+ B = Bk if B is None else self._cap(B, Bk)\n+ if len(B) != self.latedims[key]: self.dimfail += 1\n+ else:\n+ n = key[1]; S = [trow(h, pr.trip[i]) for i in fr.bas[n]]; j = pr.j.get(n, 0)\n+ E = Echelon(q)\n+ for r in S: E.insert(r)\n+ if j:\n+ r2, KF = fr.KF[n]\n+ if KF and rank_mod(KF, q) != r2: self.dimfail += 1\n+ X = null_mod(KF, j, q) if KF else [[int(i == t) for t in range(j)] for i in range(j)]\n+ Fj = pr.F[:j]\n+ for x in X: E.insert([sum(c * Fj[i][t] for i, c in enumerate(x)) % q for t in range(h)])\n+ B = E.rows\n+ if len(B) != fr.d[n]: self.dimfail += 1\n+ self.bcache[key] = B\n+ return B\n+\n+ def _cap(self, A, B):\n+ q, h = self.q, self.h\n+ if not A or not B: return []\n+ M = [[A[i][t] for i in range(len(A))] + [(-B[i][t]) % q for i in range(len(B))] for t in range(h)]\n+ Z = null_mod(M, len(A) + len(B), q); E = Echelon(q)\n+ for z in Z: E.insert([sum(z[i] * A[i][t] for i in range(len(A))) % q for t in range(h)])\n+ return E.rows\n+\n+ def gram_inv(self, B):\n+ q = self.q; BG = [[(x - sum(b) * self.inv9) % q for x in b] for b in B]\n+ Gr = [[sum(x * y for x, y in zip(bg, c)) % q for c in B] for bg in BG]\n+ return BG, inv_mod_matrix(Gr, q)\n+\n+ def nondeg(self, key):\n+ B = self.basis(key)\n+ if not B or len(B) == self.h: return True\n+ return self.gram_inv(B)[1] is not None\n+\n+ def conjugated(self, key):\n+ \"\"\"(U^T P U^-T, V^T P V^-T) for the G-orthogonal projector P onto the frame, flattened.\"\"\"\n+ if key in self.qcache: self.qcache.move_to_end(key); return self.qcache[key]\n+ h, q = self.h, self.q; B = self.basis(key)\n+ if not B: out = (array('q', [0] * h * h),) * 2\n+ elif len(B) == h: I = array('q', [int(i == t) for i in range(h) for t in range(h)]); out = (I, I)\n+ else:\n+ BG, Gi = self.gram_inv(B)\n+ if Gi is None: raise ZeroDivisionError(key)\n+ res = []\n+ for Acols, Ai in self.conj:\n+ LU = [[sum(x * y for x, y in zip(ac, b)) % q for b in B] for ac in Acols] # A^T B^T (h x d)\n+ RU = [[sum(x * y for x, y in zip(bg, ai)) % q for ai in Ai] for bg in BG] # B G A^-T (d x h)\n+ Mi = matmul(Gi, RU, q)\n+ Mt = list(zip(*Mi))\n+ res.append(array('q', [sum(x * y for x, y in zip(l, c)) % q for l in LU for c in Mt]))\n+ out = tuple(res)\n+ self.qcache[key] = out\n+ if len(self.qcache) > self.cap: self.qcache.popitem(last=False)\n+ return out\n+\n+\n+def side_lemma(mq, steps, h, retained):\n+ q = mq.q; pr_ = predicted(h); E = dict((k, r) for k, r in steps.items() if 2 * r > h)\n+ for c in retained: E[('0',), ('ret', c)] = h - 1 # retained copy edges 0 -> U_c\n+ keys = sorted(E, key=lambda e: (str(e[1]), str(e[0]))) # group by target frame (cache reuse)\n+ bad = 0; n = 0\n+ for (A, B) in keys:\n+ r = E[A, B]; QA, QB = mq.conjugated(A), mq.conjugated(B)\n+ for t in range(2):\n+ a, b = QA[t], QB[t]\n+ M = [[(b[i * h + c] - a[i * h + c]) % q for c in range(h)] for i in range(h)]\n+ if rightmost_pivots(M, q) != pr_[r]: bad += 1\n+ n += 1\n+ if n % 5000 == 0: log(' side lemma %d/%d, failures %d' % (n, len(keys), bad))\n+ return bad, len(keys)\n+\n+\n+# ----------------------------------------------------------------------------------------------- F. certificate\n+K_REPO = os.path.normpath(os.path.join(HERE, '..', '..'))\n+sys.path[:0] = [K_REPO + '/scripts', K_REPO + '/independent/two-stage-bit']\n+\n+\n+def inner_children(r, h): return [1] * (h - r) + [2 * r - h] if 2 * r > h else [1] * r\n+\n+\n+def rt_histogram(h, R, rk, corner):\n+ \"\"\"cert_rt.rt_histogram with the data-entrance corner profile 'corner' (round six: [h-2] + [1]*(h+1)).\"\"\"\n+ from math import comb\n+ v, m = comb(h, 3), h * h; N = v * v; A = v * R; H = Counter()\n+ assert sum(r * n for r, n in rk.items()) == h * R and sum(corner) == 2 * h - 1\n+ for _ in range(2):\n+ H[m - 2 * h] += A; H[h] += A\n+ for r, n in rk.items():\n+ for w in inner_children(r, h): H[w] += v * n\n+ for w in inner_children(h - 1, h): H[w] += v * h\n+ H[m - 4 * h + 2] += 2 * N\n+ for w in corner: H[w] += 2 * N\n+ for _ in range(2): H[h - 2] += 2 * N; H[1] += 2 * N\n+ H[1] += N\n+ W = 2 * N + 2 * A; L = 2 * v * h * (h - 1); s = W * m - N + L\n+ H = {w: c for w, c in H.items() if c}\n+ assert sum(w * c for w, c in H.items()) == s and max(H) <= m - 1\n+ return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=H)\n+\n+\n+def certificate(h, R, rk):\n+ import moment\n+ from certificate_round3 import evaluate\n+ out = {}\n+ for name, corner in (('round6 corner', [h - 2] + [1] * (h + 1)), ('staircase', [h - 2, h - 5] + [1] * 6)):\n+ c = rt_histogram(h, R, rk, corner)\n+ if c['W'] * c['m'] <= c['s']: out[name] = ('no deficit', c['s']); continue\n+ a, root = moment.certify(c)\n+ k = evaluate(a, Fr(36926111, 5 * 10**11), Fr(1, 1000), 'crude', m_c=576, s_c=119453132304)\n+ out[name] = (a, root, c['s'], c['W'], k['kappa'], k['ok'])\n+ return out\n+\n+\n+# ----------------------------------------------------------------------------------------------- main\n+def main(h, generic=True, control=False):\n+ W = load_witness(h)\n+ pr = Prog(W); log('h=%d: A. DAG semantics OK (%d nodes, %d additions, %d links, %d lifted, %d late)' % (\n+ h, len(pr.act), sum(1 for n in pr.act if pr.args[n]), len(pr.mL), len(pr.j), len(pr.late)))\n+ bas, dn = spans(pr); users = users_of(pr, dn)\n+ ops, chains, reads, R = compile_(pr, dn, users)\n+ log('B. compiled: R=%d (claimed %d), ops %d, late copies %d' % (R, W['claimed']['R'], len(ops),\n+ sum(len(l) - 1 for _, l in pr.late.values())))\n+ assert R == W['claimed']['R']\n+ rng = random.Random(h)\n+ res = {(ring, mir, mid): all(replay(pr, ops, reads, R, ring, rng, mir, mid) for _ in range(2))\n+ for ring in (2, 0) for mir in (False, True) for mid in (True, False)}\n+ log('C. dirty-scratch replay (F2/Z x word/mirror x midread/endread): %s' % ('ALL OK' if all(res.values()) else res))\n+ fr = Frames(pr, dn, bas, users)\n+ bj, bl, br, Fok = fr.check_structure()\n+ log('D. nesting facts: j-monotone failures %d, link span failures %d, root containment failures %d, F invertible %s'\n+ % (bj, bl, br, Fok))\n+ fr.cobases(); log(' co-bases K_n done')\n+ d, st = fr.dims(); log(' lifted frame dims exact: %s' % dict(st))\n+ nU = sum(1 for n in pr.j if d[n] == h - len(fr.K[n]))\n+ log(' every lifted frame is the largest admissible frame U_n: %s (%d / %d; the flag only switches span -> U_n)'\n+ % (nU == len(pr.j), nU, len(pr.j)))\n+ ld, ecache = late_frames(fr, pr, users); log(' late-copy intersections exact: %d frames' % len(ld))\n+ def dimof(k):\n+ if k == ('0',): return 0\n+ if k == ('F',): return h\n+ if k[0] in ('out', 'ret'): return h - 1\n+ if k[0] == 'c': return ld[k]\n+ return d[k[1]]\n+ rk, steps = chain_steps(chains, dimof, h)\n+ claimed = Counter({int(r): c for r, c in W['claimed']['rk'].items()})\n+ log(' chain steps: sum of ranks %d = h R %d: %s; histogram equals claim: %s; distinct steps %d (2r>h: %d)' % (\n+ sum(r * c for r, c in rk.items()), h * R, sum(r * c for r, c in rk.items()) == h * R, rk == claimed,\n+ len(steps), sum(1 for r in steps.values() if 2 * r > h)))\n+ out = dict(h=h, R=R, replay=all(res.values()), struct=(bj, bl, br, Fok), hist_ok=rk == claimed, rk=rk)\n+ if generic:\n+ mq = ModQ(fr, ld, control)\n+ frames_used = {k for e in steps for k in e} | {('ret', c) for c in pr.retained}\n+ nd = sum(1 for k in frames_used if not mq.nondeg(k))\n+ log('E. frames used %d: G-degenerate %d, reduction dimension mismatches %d' % (len(frames_used), nd, mq.dimfail))\n+ bad, ne = side_lemma(mq, steps, h, pr.retained)\n+ log(' side lemma at one integer point%s: failures %d over %d distinct high-rank steps x 2 conjugations' % (\n+ ' (CONTROL U=V=I)' if control else '', bad, ne))\n+ out.update(degenerate=nd, dimfail=mq.dimfail, side_bad=bad, side_n=ne)\n+ for name, val in certificate(h, R, rk).items():\n+ if val[0] == 'no deficit': log('F. %s: no deficit at this h (s=%d), certificate n/a' % (name, val[1])); continue\n+ a, root, s, Wr, kap, ok = val\n+ log('F. %s: s=%d W=%d a_b=%s (%.6e, root %.6e) kappa=%s (%.7e) ok=%s' % (name, s, Wr, a, float(a), root, kap,\n+ float(kap), ok))\n+ out[name] = (a, kap, ok)\n+ return out, pr, dn, users\n+\n+\n+\n+\n+# ----------------------------------------------------------------------------------------------- negative controls\n+def controls(h, nsample=40):\n+ \"\"\"Each must FAIL (or differ) for the check to have teeth:\n+ (a) one late copy moved to just after its pivot's consumer gate: replay must fail;\n+ (b) one late copy dropped: replay must fail;\n+ (c) pivot chain without intersections (C_i := frame of user i alone): exhibit non-nested consecutive pivot frames;\n+ (d) M_n rebuilt from an independent flag F' on targets strictly between span and U (vacuous for this\n+ witness: every lifted frame equals U_n, so the flag is only a switch and nesting needs no common flag);\n+ (e) side lemma at U = V = I on the first high-rank steps: generic pivots must fail;\n+ (f) no late copies (lifted frames only): histogram must change.\"\"\"\n+ W = load_witness(h)\n+ pr = Prog(W); bas, dn = spans(pr); users = users_of(pr, dn); rng = random.Random(7)\n+ key = lambda n: (dn[n], n); linked = {r: x for x, r in pr.mL.items()}\n+ cand = [n for n, (e, lt) in pr.late.items() if users[n][lt[-1]][0] == 'gate']\n+ fails = 0; tried = 0\n+ for n in cand[:nsample]:\n+ tamper_node[0] = n; ops, ch, rd, R = compile_(pr, dn, users, tamper='aftercons')\n+ ok = all(replay(pr, ops, rd, R, ring, rng) for ring in (2, 0)); tried += 1; fails += not ok\n+ log('(a) late copy moved after the pivot consumer: replay failed %d / %d (must be all)' % (fails, tried))\n+ ops, ch, rd, R = compile_(pr, dn, users, tamper='dropcopy')\n+ log('(b) one late copy dropped: replay correct %s (must be False)' % all(replay(pr, ops, rd, R, ring, rng) for ring in (2, 0)))\n+ fr = Frames(pr, dn, bas, users); fr.cobases(); d, _ = fr.dims(); d = dict(d); ld, _ = late_frames(fr, pr, users)\n+ mq = ModQ(fr, ld)\n+ def inside(A, B):\n+ E = Echelon(mq.q)\n+ for r in mq.basis(B): E.insert(r)\n+ return all(E.contains(r) for r in mq.basis(A))\n+ def ufr(n, k):\n+ u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u)\n+ bad = tot = 0\n+ for n, (e, lt) in pr.late.items():\n+ for i in range(len(lt) - 1):\n+ tot += 1; bad += not inside(ufr(n, lt[i]), ufr(n, lt[i + 1]))\n+ log('(c) pivot chain through user frames without intersections: non-nested consecutive frames %d / %d '\n+ '(the intersections are needed)' % (bad, tot))\n+ # (d) the common flag is essential: rebuild M_n with an independent flag F' (same j(n)) and test M_n <= M_t\n+ pairs = [(n, t) for n in pr.j for t in fr.succ[n] if pr.j.get(t, 0) > 0 and dn[t] < d[t] < h - len(fr.K[t])]\n+ rng.shuffle(pairs); bad = tot = 0; r2 = random.Random(99)\n+ Fp = [[r2.randint(-50, 50) for _ in range(h)] for _ in range(h)]\n+ for n, t in pairs[:nsample]:\n+ j = pr.j[n]; K = [fr.rootcov[fr.rkeys[r]] for r in fr.K[n]]\n+ KF = [[sum(a * b for a, b in zip(kr, fl)) for fl in Fp[:j]] for kr in K]\n+ if KF and rank_mod(KF, mq.q) != fr._rank(KF, min(len(K), j), Counter(), 'KF'): continue\n+ X = null_mod(KF, j, mq.q) if KF else [[int(i == c) for c in range(j)] for i in range(j)]\n+ E = Echelon(mq.q)\n+ for r in mq.basis(('n', t)): E.insert(r)\n+ vecs = [[sum(c * Fp[i][q] for i, c in enumerate(x)) % mq.q for q in range(h)] for x in X]\n+ tot += 1; bad += not all(E.contains(v) for v in vecs)\n+ log(\"(d) M_n rebuilt with an independent flag F': M_n not inside M_t on %d / %d lifted successor pairs (targets strictly between span and U)\" % (bad, tot))\n+ ops, chains, reads, R = compile_(pr, dn, users)\n+ fr2 = Frames(pr, dn, bas, users); fr2.cobases(); d2, _ = fr2.dims(); ld2, _ = late_frames(fr2, pr, users)\n+ dimof = lambda k: 0 if k == ('0',) else h if k == ('F',) else h - 1 if k[0] in ('out', 'ret') else ld2[k] if k[0] == 'c' else d2[k[1]]\n+ rk, steps = chain_steps(chains, dimof, h)\n+ mqs = ModQ(fr2, ld2); smp = list(steps); random.Random(5).shuffle(smp); nb = 0\n+ for A, B in smp[:3000]:\n+ E = Echelon(mqs.q)\n+ for r in mqs.basis(B): E.insert(r)\n+ nb += not all(E.contains(r) for r in mqs.basis(A))\n+ log('(g) sanity (positive): 3000 sampled chain steps A -> B with A inside B mod q: failures %d' % nb)\n+ mq0 = ModQ(fr2, ld2, control=True); pr_ = predicted(h); hi = [(e, r) for e, r in steps.items() if 2 * r > h][:300]\n+ nb = 0\n+ for (A, B), r in hi:\n+ QA, QB = mq0.conjugated(A), mq0.conjugated(B)\n+ M = [[(QB[0][i * h + c] - QA[0][i * h + c]) % mq0.q for c in range(h)] for i in range(h)]\n+ nb += rightmost_pivots(M, mq0.q) != pr_[r]\n+ log('(e) side lemma with U = V = I: failures %d / %d (must be most)' % (nb, len(hi)))\n+ ops, chains0, reads, R = compile_(pr, dn, users, late=False)\n+ rk0, _ = chain_steps(chains0, dimof, h)\n+ log('(f) without late copies: histogram differs %s; certificate %s' % (rk0 != rk, {k: v[0] for k, v in certificate(h, R, rk0).items()}))\n+\n+\n+if __name__ == '__main__':\n+ h = int(sys.argv[1])\n+ if '--controls' in sys.argv: controls(h)\n+ else:\n+ out = main(h, generic='--no-generic' not in sys.argv)[0]\n+ ok = out['replay'] and out['struct'][:3] == (0, 0, 0) and out['struct'][3] and out['hist_ok']\n+ ok &= out.get('degenerate', 0) == 0 and out.get('dimfail', 0) == 0 and out.get('side_bad', 0) == 0\n+ ok &= all(v[2] for k, v in out.items() if k in ('round6 corner', 'staircase'))\n+ log('ALL %s' % ('PASS' if ok else 'FAIL'))\n+ sys.exit(0 if ok else 1)" + }, + { + "sha": "d3d1dea1a9a42601410fb5cd3edc5888d63d217b", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/check_stair.py", + "status": "added", + "additions": 194, + "deletions": 0, + "changes": 194, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_stair.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_stair.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_stair.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,194 @@\n+\"\"\"Staircase data-entrance corner certificate (stdlib only).\n+\n+Sparse flag family + staircase cells:\n+ rows lambda_b = E(b,b) (b < h-1), lambda_{h-1} = al E(h-1,0) + be E(0,h-1); E(RC[t]) (staircase rows)\n+ cols E(CC[t]) (staircase columns); mu_j = a_j E(j,j+1) + b_j E(j+1,j) (j < h-1), mu_{h-1} = E(h-1,h-1)\n+Checks:\n+ 1. the sparse R_b, C_b are flag-family members (supports, zero diagonal entries) with all trace conditions;\n+ the flag diagonal factors f1..f4 are nonzero on every line at the point (U, V of point(h, 1)) and the inner corners\n+ of the rank-(h-1) data classes are nonzero, so the flag-basis lemmas (lower-triangular corners, side lemma) apply\n+ to this family at the SAME U, V where check_lifted.py verifies the side lemma;\n+ 2. upper bound, identically in all parameters: for every north-east block of the (2h-1)x(2h-1) entrance corner,\n+ rank <= min vertex cut of the rows-terms-cols graph (max flow, cut re-verified);\n+ 3. lower bound at one point: the corner at sampled line pairs has rightmost pivots whose NE rank function equals the\n+ upper bound on every nontrivial block, and is invertible; its runs are (h-2, h-5, 1^6).\n+So the entrance compiles to m-4h+2 and runs (h-2, h-5, 1^6) on a Zariski-open set (partial-swap lemma).\n+Negative control (--control): random elementary cells instead of the staircase must NOT certify.\n+--ij: fixed explicit axis bases U = V = I + J instead of point(h, 1).\n+Usage: python3 check_stair.py h [npairs] [--control] [--ij]\"\"\"\n+import sys, random\n+from itertools import combinations\n+from collections import deque\n+sys.path.insert(0, __import__('os').path.dirname(__import__('os').path.abspath(__file__)))\n+from linalg import inv_mod_matrix, rightmost_pivots\n+from check_lifted import point_UV\n+\n+P = 67108859 # the prime of round six's draws (sparse parameters depend on it)\n+def iv(x): return pow(x % P, P - 2, P)\n+\n+\n+def design(h, kind='stair'):\n+ if kind == 'stair':\n+ RC = [(0, 3)] + [(r + 1, r - 1) for r in range(1, h - 1)]\n+ CC = [(c + 1, c + 3) for c in range(h - 3)] + [(0, h - 3), (0, h - 2)]\n+ return RC, CC\n+ reserved = {(b, b) for b in range(h)} | {(h - 1, 0), (0, h - 1)}\n+ for j in range(h - 1): reserved |= {(j, j + 1), (j + 1, j)}\n+ free = sorted(set((i, j) for i in range(h) for j in range(h)) - reserved)\n+ rng = random.Random(kind); cells = rng.sample(free, 2 * h - 2)\n+ return cells[:h - 1], cells[h - 1:]\n+\n+\n+def structure(h, RC, CC):\n+ rows = [{(b, b)} for b in range(h - 1)] + [{(h - 1, 0), (0, h - 1)}] + [{c} for c in RC]\n+ cols = [{c} for c in CC] + [{(j, j + 1), (j + 1, j)} for j in range(h - 1)] + [{(h - 1, h - 1)}]\n+ for f in rows:\n+ for g in cols: assert not (f & g), 'identity term would not vanish'\n+ assert len(set().union(*rows) | set().union(*cols)) == sum(map(len, rows)) + sum(map(len, cols)), 'cells reused'\n+ terms = []\n+ for l in range(h): terms.append(({i for i, f in enumerate(rows) if any(c[1] == l for c in f)},\n+ {j for j, g in enumerate(cols) if any(c[1] == l for c in g)}))\n+ for k in range(h): terms.append(({i for i, f in enumerate(rows) if any(c[0] == k for c in f)},\n+ {j for j, g in enumerate(cols) if any(c[0] == k for c in g)}))\n+ terms.append((set(range(len(rows))), set(range(len(cols)))))\n+ return rows, cols, terms\n+\n+\n+def cut_bound(rows_, cols_, terms):\n+ T = [(sr & rows_, sc & cols_) for sr, sc in terms]\n+ nodes = [('r', r) for r in rows_] + [('t', t) for t in range(len(T))] + [('c', c) for c in cols_]\n+ idx = {nd: i for i, nd in enumerate(nodes)}\n+ BIG = 10**6; N = 2 * len(nodes) + 2; S_, K_ = N - 2, N - 1; cap = {}; adj = [[] for _ in range(N)]\n+ def add(a, b, c):\n+ if (a, b) not in cap: adj[a].append(b); adj[b].append(a); cap[a, b] = 0; cap.setdefault((b, a), 0)\n+ cap[a, b] += c\n+ for nd, k in idx.items(): add(2 * k, 2 * k + 1, 1)\n+ for r in rows_: add(S_, 2 * idx['r', r], BIG)\n+ for c in cols_: add(2 * idx['c', c] + 1, K_, BIG)\n+ for t, (sr, sc) in enumerate(T):\n+ if not sr or not sc: continue\n+ for r in sr: add(2 * idx['r', r] + 1, 2 * idx['t', t], BIG)\n+ for c in sc: add(2 * idx['t', t] + 1, 2 * idx['c', c], BIG)\n+ flow = 0\n+ while True:\n+ par = {S_: None}; dq = deque([S_])\n+ while dq and K_ not in par:\n+ a = dq.popleft()\n+ for b in adj[a]:\n+ if b not in par and cap[a, b] > 0: par[b] = a; dq.append(b)\n+ if K_ not in par: break\n+ b = K_\n+ while par[b] is not None: a = par[b]; cap[a, b] -= 1; cap[b, a] += 1; b = a\n+ flow += 1\n+ reach = set(par)\n+ cut = [nd for nd, k in idx.items() if 2 * k in reach and 2 * k + 1 not in reach]\n+ R0 = {x for t_, x in cut if t_ == 'r'}; T0 = {x for t_, x in cut if t_ == 't'}; C0 = {x for t_, x in cut if t_ == 'c'}\n+ assert len(cut) == flow\n+ for t, (sr, sc) in enumerate(T): # the cut is a certificate: every other term is covered\n+ if t in T0: continue\n+ assert not (sr - R0) or not (sc - C0), 'cut misses a term'\n+ return flow\n+\n+\n+def sparse_params(h, rng):\n+ nz = lambda: rng.randrange(1, P)\n+ return dict(al=nz(), be=nz(), a=[nz() for _ in range(h - 1)], b=[nz() for _ in range(h - 1)])\n+\n+\n+def runs(pc):\n+ pts = sorted((i, c) for i, c in enumerate(pc) if c >= 0); out = []; prev = None\n+ for i, c in pts:\n+ if prev and i == prev[0] + 1 and c == prev[1] + 1: out[-1] += 1\n+ else: out.append(1)\n+ prev = (i, c)\n+ return out\n+\n+\n+def mv(A, x): return [sum(a * b for a, b in zip(r, x)) % P for r in A]\n+\n+\n+def flag_factors(h, sp, U, V, Ui, Vi):\n+ \"\"\"check 1: family membership, trace conditions, f1..f4 and inner corners nonzero on every line.\"\"\"\n+ R = [[[0] * h for _ in range(h)] for _ in range(h)]; C = [[[0] * h for _ in range(h)] for _ in range(h)]\n+ for b in range(h - 1): R[b][b][b] = 1\n+ R[h - 1][h - 1][0] = sp['al']; R[h - 1][0][h - 1] = sp['be']\n+ for j in range(h - 1): C[j][j][j + 1] = sp['a'][j]; C[j][j + 1][j] = sp['b'][j]\n+ C[h - 1][h - 1][h - 1] = 1\n+ for b in range(h):\n+ assert all(R[b][i][k] == 0 for i in range(h) for k in range(h) if i > b or k > b)\n+ assert all(C[b][i][k] == 0 for i in range(h) for k in range(h) if i < b or k < b)\n+ if b < h - 1: assert C[b][b][b] == 0\n+ assert R[h - 1][h - 1][h - 1] == 0\n+ for i in range(h):\n+ for j in range(h):\n+ assert sum(R[i][a][b] * C[j][a][b] for a in range(h) for b in range(h)) % P == 0, 'trace condition'\n+ UT = [list(c) for c in zip(*U)]; VT = [list(c) for c in zip(*V)]\n+ Rrow = [R[k][k] for k in range(h)]; Crow = [C[k][k] for k in range(h)]\n+ Rcol = [[R[k][i][k] for i in range(h)] for k in range(h)]; Ccol = [[C[k][i][k] for i in range(h)] for k in range(h)]\n+ zeros = inner = 0; i9 = iv(9); i2 = iv(2); lines = 0\n+ for t in combinations(range(h), 3):\n+ tv = [int(q in t) for q in range(h)]; g = [(x - 3 * i9) * i2 % P for x in tv]\n+ a, b, c, d = mv(VT, tv), mv(Vi, g), mv(UT, tv), mv(Ui, g)\n+ for M, x in ((Rrow, a), (Crow, b), (Rcol, c), (Ccol, d)):\n+ zeros += sum(1 for v in mv(M, x) if v == 0)\n+ inner += (c[0] * d[h - 1] % P == 0) + (a[0] * b[h - 1] % P == 0); lines += 1\n+ return lines, zeros, inner\n+\n+\n+def corner_at(h, rows, cols, p, xi, v, nu):\n+ \"\"\"rows . (q1 (x) q2) . cols, (q1 (x) q2) vec G = vec(q1 G q2^T), q1 = I - p xi^T, q2 = I - v nu^T.\"\"\"\n+ q1 = [[(int(i == k) - p[i] * xi[k]) % P for k in range(h)] for i in range(h)]\n+ q2 = [[(int(i == k) - v[i] * nu[k]) % P for k in range(h)] for i in range(h)]\n+ out = [[0] * len(cols) for _ in rows]\n+ for j, col in enumerate(cols):\n+ G = [[0] * h for _ in range(h)]\n+ for (a, b), val in col.items(): G[a][b] = val % P\n+ qG = [[sum(q1[i][k] * G[k][l] for k in range(h)) % P for l in range(h)] for i in range(h)]\n+ Y = [[sum(qG[i][l] * q2[k][l] for l in range(h)) % P for k in range(h)] for i in range(h)]\n+ for i, row in enumerate(rows):\n+ out[i][j] = sum(val * Y[a][b] for (a, b), val in row.items()) % P\n+ return out\n+\n+\n+def main(h, npairs=20, kind='stair', seed=1, ij=False):\n+ RC, CC = design(h, kind); n = 2 * h - 1\n+ _, _, terms = structure(h, RC, CC)\n+ U, V = point_UV(h, seed)\n+ if ij: U = [[1 + int(i == k) for k in range(h)] for i in range(h)]; V = [r[:] for r in U] # fixed U = V = I + J\n+ U = [[x % P for x in r] for r in U]; V = [[x % P for x in r] for r in V]\n+ Ui, Vi = inv_mod_matrix(U, P), inv_mod_matrix(V, P)\n+ sp = sparse_params(h, random.Random(1000 + seed))\n+ lines, zeros, inner = flag_factors(h, sp, U, V, Ui, Vi)\n+ print('1. sparse flag family: trace conditions OK; f1..f4 zeros %d over %d lines x %d rows; inner-corner zeros %d'\n+ % (zeros, lines, h, inner), flush=True)\n+ rows = [{(b, b): 1} for b in range(h - 1)] + [{(h - 1, 0): sp['al'], (0, h - 1): sp['be']}] + [{c: 1} for c in RC]\n+ cols = [{c: 1} for c in CC] + [{(j, j + 1): sp['a'][j], (j + 1, j): sp['b'][j]} for j in range(h - 1)] + [{(h - 1, h - 1): 1}]\n+ trip = list(combinations(range(h), 3)); prng = random.Random(seed + 7); UT = [list(c) for c in zip(*U)]; VT = [list(c) for c in zip(*V)]\n+ i9 = iv(9); i2 = iv(2); pats = {}\n+ def line(t, AT, Ai):\n+ tv = [int(i in t) for i in range(h)]; g = [(x - 3 * i9) * i2 % P for x in tv]\n+ return mv(AT, tv), mv(Ai, g)\n+ for _ in range(npairs):\n+ t1, t2 = prng.choice(trip), prng.choice(trip)\n+ p, xi = line(t1, UT, Ui); v, nu = line(t2, VT, Vi)\n+ pc = tuple(rightmost_pivots(corner_at(h, rows, cols, p, xi, v, nu), P)); pats[pc] = pats.get(pc, 0) + 1\n+ pc = list(max(pats, key=pats.get))\n+ rho = [[sum(1 for r in range(i + 1) if pc[r] >= j) for j in range(n)] for i in range(n)]\n+ certs = above = 0\n+ for i in range(n):\n+ for j in range(n):\n+ if rho[i][j] == min(i + 1, n - j): continue\n+ ub = cut_bound(set(range(i + 1)), set(range(j, n)), terms); certs += 1\n+ assert ub >= rho[i][j]\n+ above += ub > rho[i][j]\n+ ok = above == 0 and -1 not in pc and len(pats) == 1 and zeros == 0 and inner == 0\n+ print('2-3. %d pairs, distinct pivot patterns %d; runs %s invertible %s; nontrivial NE blocks %d, symbolic bound '\n+ 'above evaluated rank on %d' % (npairs, len(pats), runs(pc), -1 not in pc, certs, above), flush=True)\n+ print('RESULT h=%d kind=%s runs=%s certified=%s' % (h, kind, sorted(runs(pc), reverse=True), ok), flush=True)\n+ return ok, sorted(runs(pc), reverse=True)\n+\n+\n+if __name__ == '__main__':\n+ h = int(sys.argv[1]); npairs = int(sys.argv[2]) if len(sys.argv) > 2 and sys.argv[2].isdigit() else 20\n+ ok, _ = main(h, npairs, 'rand1' if '--control' in sys.argv else 'stair', ij='--ij' in sys.argv)\n+ sys.exit(0 if ok or '--control' in sys.argv else 1)" + }, + { + "sha": "7db40994e4d74afe191c3fd8ac5c9acc9b438eeb", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/check_word.py", + "status": "added", + "additions": 193, + "deletions": 0, + "changes": 193, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_word.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_word.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fcheck_word.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,193 @@\n+\"\"\"Round-seven check, part 1 (stdlib only): the reordered stage-1 word, as scalars. No frames are used here.\n+\n+From certificates/round7/{witness,deferred}_23.json.gz:\n+ A. side DAG from the definitions (disjoint additions, out(c,T) = {S : S cap T = {c}}, retained(c) = star(c));\n+ the schedule computes it: replaying the ops symbolically, every addition reads its two operands from the two slots\n+ it names, a linked operand stays on the non-pivot slot, every addition runs once, the node lists of every slot\n+ follow the replay, copies start where their source is, and every output / retained slot ends holding its node;\n+ B. garbage coefficients of every slot (the transpose sweep of L applied to the root reads), over Z and over F2;\n+ C. phase 1 = the ops that must precede the retained-total completions under per-slot sequence precedence; no\n+ deferred slot is read or written in phase 1, the retained slots complete in phase 1 and are not touched again,\n+ every V gate precedes its slot's first touch by L; the release rule: deferred readouts in increasing dim sigma_u,\n+ deferred V gates in increasing dim s_i, each X_S ordered as its early V gates then its deferred V gates;\n+ D. the stage-1 word of B-defer with V leaves, every event placed in time:\n+ readouts of the non-deferred slots (at 0), the early V gates, phase 1 of L, the centre copies read every target\n+ containing their centre, the deferred readouts in order, the deferred V gates, the rest of L, the output reads,\n+ L^-1, V^-1;\n+ replayed with arbitrary scratch and data over F2 and over Z (exact integer readout coefficients): every slot is\n+ restored and every target receives its definition sum (over F2 exactly x_T); negative controls must break it.\n+Usage: python3 check_word.py [h]\"\"\"\n+import sys, os, random, time\n+from collections import defaultdict\n+sys.path.insert(0, os.path.dirname(os.path.abspath(__file__)))\n+import deferred as dr\n+\n+T0 = time.time()\n+def log(*a): print('[%5.0fs]' % (time.time() - T0), *a, flush=True)\n+OK = {}\n+def report(name, ok):\n+ OK[name] = bool(ok); log('%-100s %s' % (name, 'PASS' if ok else 'FAIL'))\n+\n+\n+def main(h=23):\n+ W, D = dr.load(h); S = dr.Schedule(W, D)\n+ trip, v, R, tid, ops, args = S.trip, S.v, S.R, S.tid, S.ops, S.args\n+ act = sorted(args)\n+ # ------------------------------------------------------------------ A. DAG and schedule semantics\n+ star = [sum(1 << i for i, T in enumerate(trip) if q in T) for q in range(h)]\n+ sup = {}; okA = True\n+ for n in act:\n+ if args[n] is None: okA &= 1 <= n <= v and tuple(W['leaf'][str(n)]) == trip[n - 1]; sup[n] = 1 << (n - 1)\n+ else:\n+ a, b = args[n]; okA &= a < n and b < n and not (sup[a] & sup[b]); sup[n] = sup[a] | sup[b]\n+ outputs = {(c, tuple(T)): n for c, T, n in W['outputs']}; retained = {c: n for c, n in W['retained']}\n+ for (c, T), n in outputs.items():\n+ A_, B_ = [q for q in T if q != c]\n+ okA &= c in T and sup[n] == star[c] & ~star[A_] & ~star[B_]\n+ okA &= len(outputs) == 3 * v and sorted(retained) == list(range(h)) and all(sup[n] == star[c] for c, n in retained.items())\n+ report('A. disjoint additions; out(c,T) = {S: S cap T = {c}}; retained(c) = star(c) (%d outputs, %d totals)' % (\n+ len(outputs), len(retained)), okA)\n+ mL = {x: (y, k) for x, y, k in W['links']}\n+ val = {}; pos = [0] * R; seen = set(); okS = True; started = set()\n+ for op in ops:\n+ if op[0] == 'src':\n+ s, n = op[1], op[2]; okS &= s not in started and args[n] is None and S.hold[s][0] == n\n+ val[s] = n; started.add(s)\n+ elif op[0] == 'fan':\n+ p = op[1]; okS &= p in started\n+ for g in op[2]:\n+ okS &= g not in started and S.hold[g][0] == val[p] and S.start[g][0] == 'fresh' and S.start[g][1] == val[p]\n+ val[g] = val[p]; started.add(g)\n+ else:\n+ _, p, o, n = op; okS &= n not in seen and args[n] is not None and p in started and o in started; seen.add(n)\n+ okS &= (val[p], val[o]) in (args[n], args[n][::-1])\n+ if n in mL: okS &= mL[n][0] == val[o] # the linked operand stays on the non-pivot\n+ for s_ in (p, o): # both wires pass the gate of n\n+ okS &= pos[s_] + 1 < len(S.hold[s_]) and S.hold[s_][pos[s_] + 1] == n; pos[s_] += 1\n+ val[p] = n\n+ okS &= seen == {n for n in act if args[n] is not None} and len(started) == R\n+ okS &= all(pos[s] == len(S.hold[s]) - 1 for s in range(R))\n+ okS &= all(val[s] == outputs[cT] for s, cT in S.out.items()) and all(val[s] == retained[c] for s, c in S.ret.items())\n+ okS &= sorted(S.out.values()) == sorted(outputs) and sorted(S.ret.values()) == list(range(h))\n+ okS &= R == len(seen) + len(outputs) + len(retained) - len(mL)\n+ report('A. schedule computes the DAG: %d ops, R = adds + outputs + totals - links = %d, node lists follow the replay' % (\n+ len(ops), R), okS)\n+\n+ # ------------------------------------------------------------------ B. coefficients\n+ CZ = S.adjoint(); CF = [{t: 1 for t, x in d.items() if x % 2} for d in CZ]\n+ report('B. garbage coefficients by the transpose sweep: %d nonzero over Z, %d odd' % (\n+ sum(len(d) for d in CZ), sum(len(d) for d in CF)), all(x > 0 for d in CZ for x in d.values()))\n+\n+ # ------------------------------------------------------------------ C. phase 1 and the release rule\n+ prev = {}; pred = defaultdict(list); first = {}; last = {}\n+ for i, op in enumerate(ops):\n+ for s in S.touch(op):\n+ if s in prev: pred[i].append(prev[s])\n+ prev[s] = i; first.setdefault(s, i); last[s] = i\n+ Anc = set(); st = [last[s] for s in S.ret]\n+ while st:\n+ i = st.pop()\n+ if i in Anc: continue\n+ Anc.add(i); st.extend(pred[i])\n+ sel = S.sel; srcop = S.srcop\n+ srcidx = {o[1]: i for i, o in enumerate(ops) if o[0] == 'src'}\n+ okC = not any(set(S.touch(ops[i])) & sel for i in Anc)\n+ okC &= all(last[s] in Anc for s in S.ret)\n+ okC &= all(s not in first or srcidx[s] < first[s] for s in srcop)\n+ report('C. deferred slots (%d, %d of them V leaves) untouched by phase 1 (%d of %d ops); totals complete in phase 1' % (\n+ len(sel), len(sel & set(srcop)), len(Anc), len(ops)), okC)\n+ dimv = {s: len(B) for s, B in S.vstart.items()}\n+ late_V = [s for s in S.late_v]; early = set(srcop) - sel\n+ okR = S.readout == sorted(sel, key=lambda s: (S.f[s], s)) and all(S.f[s] > 0 for s in sel)\n+ okR &= set(late_V) == sel & set(srcop) and late_V == sorted(late_V, key=lambda s: (dimv[s], s))\n+ posl = {s: i for i, s in enumerate(late_V)}; okX = True; leaves = defaultdict(list)\n+ for s, n in srcop.items(): leaves[n].append(s)\n+ okX &= sorted(n for n, _ in S.xs) == sorted(leaves)\n+ for n, us in S.xs:\n+ e = sorted((s for s in leaves[n] if s in early), key=lambda s: (dimv[s], s))\n+ l = sorted((s for s in leaves[n] if s in sel), key=lambda s: posl[s])\n+ okX &= us == e + l\n+ report('C. release rule: readouts by dim sigma_u, deferred V gates by dim s_i, X_S = early then deferred V gates', okR and okX)\n+\n+ # ------------------------------------------------------------------ D. the word\n+ ph1 = [i for i in range(len(ops)) if i in Anc and ops[i][0] != 'src']\n+ rest = [i for i in range(len(ops)) if i not in Anc and ops[i][0] != 'src']\n+ early_V = sorted(early, key=lambda s: (srcop[s], dimv[s], s))\n+ def expected(x):\n+ want = [0] * v\n+ for (c, T), n in outputs.items():\n+ A_, B_ = [q for q in T if q != c]\n+ want[tid[T]] += sum(x[i] for i, Sx in enumerate(trip) if c in Sx and A_ not in Sx and B_ not in Sx)\n+ for c in range(h):\n+ tot = sum(x[i] for i, Sx in enumerate(trip) if c in Sx)\n+ for t, T in enumerate(trip):\n+ if c in T: want[t] += tot\n+ return want\n+ selist = S.readout\n+ def word(ring, rng, ctl=None):\n+ mod = (lambda z: z & 1) if ring == 2 else (lambda z: z)\n+ co = CF if ring == 2 or ctl == 'f2coef_in_Z' else CZ\n+ x = [rng.randrange(-10**6, 10**6) for _ in range(v)]\n+ a0 = [rng.randrange(-10**6, 10**6) for _ in range(R)]; y0 = [rng.randrange(-10**6, 10**6) for _ in range(v)]\n+ a = list(a0); y = list(y0)\n+ drop = selist[len(selist) // 2] if ctl == 'drop' else None\n+ def readout(s):\n+ for t, c in co[s].items():\n+ if s == drop and t == min(co[s]): continue\n+ y[t] -= c * a[s]\n+ def runop(i):\n+ op = ops[i]\n+ if op[0] == 'add': a[op[1]] += a[op[2]]\n+ elif op[0] == 'fan':\n+ for g in op[2]: a[g] += a[op[1]]\n+ late_slot = early_slot = None\n+ if ctl == 'late_readout': # one deferred slot reads out right after its first modifying touch\n+ late_slot = next(s for s in selist if ops[first[s]][0] == 'fan' and s in ops[first[s]][2] or\n+ ops[first[s]][0] == 'add' and ops[first[s]][1] == s)\n+ if ctl == 'phase1_slot': # a slot modified in phase 1 treated as deferred\n+ early_slot = next(s for s in range(R) if s not in sel and s not in srcop and any(\n+ (ops[i][0] == 'add' and ops[i][1] == s) or (ops[i][0] == 'fan' and s in ops[i][2]) for i in ph1))\n+ for s in range(R):\n+ if s not in sel and s != early_slot: readout(s)\n+ for s in early_V: a[s] += x[srcop[s] - 1]\n+ if ctl == 'V_before_readout': a[late_V[0]] += x[srcop[late_V[0]] - 1]\n+ done = []\n+ for i in ph1: runop(i); done.append(i)\n+ for s, c in S.ret.items(): # centre copies: the totals are complete; read every T with c in T\n+ for t, T in enumerate(trip):\n+ if c in T: y[t] += a[s]\n+ if early_slot is not None: readout(early_slot)\n+ for s in selist:\n+ if s != late_slot: readout(s)\n+ for s in late_V:\n+ if not (ctl == 'V_before_readout' and s == late_V[0]): a[s] += x[srcop[s] - 1]\n+ for i in rest:\n+ runop(i); done.append(i)\n+ if late_slot is not None and i == first[late_slot]: readout(late_slot)\n+ for s, (c, T) in S.out.items(): y[tid[T]] += a[s]\n+ for i in reversed(done):\n+ op = ops[i]\n+ if op[0] == 'add': a[op[1]] -= a[op[2]]\n+ elif op[0] == 'fan':\n+ for g in op[2]: a[g] -= a[op[1]]\n+ for s, n in srcop.items(): a[s] -= x[n - 1]\n+ if any(mod(p - q) for p, q in zip(a, a0)): return False\n+ want = expected(x)\n+ if any(mod(y[t] - y0[t] - want[t]) for t in range(v)): return False\n+ if ring == 2 and any(mod(y[t] - y0[t] - x[t]) for t in range(v)): return False\n+ return True\n+ rng = random.Random(20261009)\n+ report('D. scalar identity over F2 (3 random scratch/data): scratch restored, y_T += x_T and == definition sums',\n+ all(word(2, rng) for _ in range(3)))\n+ report('D. scalar identity over Z, exact integer readout coefficients', word(0, rng))\n+ for ctl in ('drop', 'late_readout', 'V_before_readout', 'phase1_slot'):\n+ # one F2 trial can miss a fault whose error term is even, so 8 trials (any failure = broken)\n+ report('D. NEG control %-18s breaks the identity (F2, 8 trials; and Z)' % ctl,\n+ not all(word(2, rng, ctl) for _ in range(8)) and not word(0, rng, ctl))\n+ report('D. NEG control F2 coefficients used over Z break the Z identity', not word(0, rng, 'f2coef_in_Z'))\n+ log('ALL %s' % ('PASS' if all(OK.values()) else 'FAIL: ' + str([k for k, x in OK.items() if not x])))\n+ return all(OK.values())\n+\n+\n+if __name__ == '__main__':\n+ sys.exit(0 if main(int(sys.argv[1]) if len(sys.argv) > 1 else 23) else 1)" + }, + { + "sha": "b77bb4861c38b731e5b41a17af8fc1b63b56ec42", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/deferred.py", + "status": "added", + "additions": 188, + "deletions": 0, + "changes": 188, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fdeferred.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fdeferred.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Fdeferred.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,188 @@\n+\"\"\"Shared reader and accounting for the round-seven bit side (stdlib only).\n+\n+Frozen inputs (certificates/round7/):\n+ witness_23.json.gz the base side program: DAG (leaves = triples of [h], additions), outputs (c, T), retained\n+ totals, links, the flag matrix, the lift index j(n) of every lifted addition and the late-copy\n+ decisions; checked by check_lifted.py;\n+ deferred_23.json.gz the reordered stage-1 word: the slot schedule (ops, the node held by every slot over time,\n+ slot starts, output and retained slots), the deferred readout frames sigma_u, the V-leaf start\n+ frames s_i (both as primitive integer bases), the readout order, the X_S order of every leaf,\n+ the order of the deferred V gates, and the dimension of every node frame and late-copy\n+ intersection (re-derived exactly by check_frames.py).\n+\n+Ops: ['add', piv, oth, n] a[piv] += a[oth], the addition of node n; ['fan', piv, [f...]] a[f] += a[piv] for fresh\n+slots f (copies); ['src', s, n] the V gate a[s] += x_S of leaf n (applied outside L, see check_word.py).\"\"\"\n+import gzip, json, os\n+from collections import Counter, defaultdict\n+from itertools import combinations\n+from math import comb\n+\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+ROOT = os.path.normpath(os.path.join(HERE, '..', '..'))\n+DATA = os.path.join(ROOT, 'certificates', 'round7')\n+\n+\n+def load_json(name):\n+ with gzip.open(os.path.join(DATA, name), 'rt') as fh:\n+ return json.load(fh)\n+\n+\n+def load(h=23, witness=None, data=None):\n+ \"\"\"the base witness and the design-B data of one round-seven witness (default: the files of h).\"\"\"\n+ W = load_json(witness or 'witness_%d.json.gz' % h); D = load_json(data or 'deferred_%d.json.gz' % h)\n+ assert W['h'] == D['h'] == h\n+ return W, D\n+\n+\n+class Schedule:\n+ \"\"\"The design-B schedule in convenient form.\"\"\"\n+ def __init__(self, W, D):\n+ self.h = h = D['h']; self.R = D['R']; self.trip = list(combinations(range(h), 3)); self.v = len(self.trip)\n+ self.tid = {T: i for i, T in enumerate(self.trip)}\n+ self.args = {int(n): (tuple(a) if a else None) for n, a in W['args'].items()}\n+ self.ops = [tuple(o[:2]) + (tuple(o[2]),) if o[0] == 'fan' else tuple(o) for o in D['ops']]\n+ self.hold = D['hold']; self.start = D['start']\n+ self.out = {s: (c, tuple(T)) for s, c, T in D['out']}\n+ self.ret = {s: c for s, c in D['ret']}\n+ self.srcop = {o[1]: o[2] for o in self.ops if o[0] == 'src'}\n+ self.readout = D['readout_order']; self.sel = set(self.readout)\n+ self.sigma = dict(zip(D['readout_order'], D['sigma']))\n+ self.f = [0] * self.R\n+ for s, B in self.sigma.items(): self.f[s] = len(B)\n+ self.vstart = dict(zip(D['vleaf_slots'], D['vleaf_start']))\n+ self.xs = [(n, us) for n, us in D['xs_order']]\n+ self.late_v = D['deferred_v_order']\n+ self.node_dims = {n: d for n, d in D['node_dims']}\n+ self.late_dims = {(n, tuple(lt)): d for n, lt, d in D['late_dims']}\n+ self.late = {int(n): (list(e), list(l)) for n, (e, l) in W['late'].items()}\n+ self.pivslot = {o[3]: o[1] for o in self.ops if o[0] == 'add'}\n+\n+ def touch(self, op):\n+ if op[0] == 'add': return [op[1], op[2]]\n+ if op[0] == 'fan': return [op[1]] + list(op[2])\n+ return []\n+\n+ def root_targets(self):\n+ rt = {}\n+ for s, (c, T) in self.out.items(): rt[s] = [self.tid[T]]\n+ for s, c in self.ret.items(): rt[s] = [t for t, T in enumerate(self.trip) if c in T]\n+ return rt\n+\n+ def adjoint(self):\n+ \"\"\"garbage coefficients over Z: cov[s][t] = coefficient of slot s's start value in target y_T at the end of L\n+ (the transpose sweep of L applied to the root reads); the F2 circuit uses their parities.\"\"\"\n+ cov = [dict() for _ in range(self.R)]\n+ for s, ts in self.root_targets().items():\n+ for t in ts: cov[s][t] = cov[s].get(t, 0) + 1\n+ def addto(d, e):\n+ for t, x in e.items(): d[t] = d.get(t, 0) + x\n+ for op in reversed(self.ops):\n+ if op[0] == 'add': addto(cov[op[2]], cov[op[1]])\n+ elif op[0] == 'fan':\n+ for g in op[2]: addto(cov[op[1]], cov[g])\n+ return cov\n+\n+ # ------------------------------------------------------------------ frame keys of every slot's chain\n+ def start_key(self, s):\n+ \"\"\"('v', s) for a V-leaf slot (start s_i), ('n', n0) for a base or early copy, ('c', n0, late suffix).\"\"\"\n+ n0 = self.hold[s][0]\n+ if self.args[n0] is None: return ('v', s)\n+ st = self.start[s]; k = st[2]; dec = self.late.get(n0)\n+ if dec is None or k in dec[0]: return ('n', n0)\n+ lt = dec[1]; return ('c', n0, tuple(lt[lt.index(k):]))\n+\n+ def chain_keys(self, s):\n+ \"\"\"frames of slot s in time order: [sigma_u | 0], start, then every later node it holds (with the pivot's\n+ late-copy intersections after a node it pivots), its root frame if any, F.\"\"\"\n+ ch = [('sigma', s) if s in self.sel else ('0',), self.start_key(s)]\n+ for idx, n in enumerate(self.hold[s]):\n+ if idx > 0: ch.append(('n', n))\n+ if self.args[n] is not None and self.pivslot.get(n) == s and n in self.late:\n+ lt = self.late[n][1]\n+ for i in range(len(lt) - 1): ch.append(('c', n, tuple(lt[i:])))\n+ if s in self.out: c, T = self.out[s]; ch.append(('out', c, T))\n+ if s in self.ret: ch.append(('ret', self.ret[s]))\n+ ch.append(('F',)); return ch\n+\n+ def dim(self, key):\n+ k = key[0]\n+ if k == '0': return 0\n+ if k == 'F': return self.h\n+ if k in ('out', 'ret'): return self.h - 1\n+ if k == 'n': return self.node_dims[key[1]]\n+ if k == 'c': return self.late_dims[key[1], key[2]]\n+ if k == 'sigma': return len(self.sigma[key[1]])\n+ if k == 'v': return len(self.vstart[key[1]])\n+ raise KeyError(key)\n+\n+ def ylevels(self, cov):\n+ \"\"\"deferred readout levels (dim sigma) on every target, from the garbage-coefficient supports.\"\"\"\n+ lev = defaultdict(set)\n+ for s in self.readout:\n+ for t in cov[s]: lev[t].add(self.f[s])\n+ return {t: sorted(lev[t]) for t in range(self.v)}\n+\n+ def xdata(self, dimof=None):\n+ dimof = dimof or (lambda s: len(self.vstart[s]))\n+ out = []\n+ for n, us in self.xs:\n+ ds = [1] + [dimof(s) for s in us] + [self.h]\n+ ds = [d for i, d in enumerate(ds) if i == 0 or d != ds[i - 1]]\n+ out.append([b - a for a, b in zip(ds, ds[1:])])\n+ return out\n+\n+\n+def inner(r, h):\n+ \"\"\"children of a rank-r chain step under the inner-corner lemma (one block of width 2r-h when 2r > h).\"\"\"\n+ return [1] * (h - r) + [2 * r - h] if 2 * r > h else [1] * r\n+\n+\n+def chain_ranks(S, dimof=None):\n+ \"\"\"multiset of chain-step ranks over all slots (dims must be monotone along every chain).\"\"\"\n+ dimof = dimof or S.dim; rk = Counter()\n+ for s in range(S.R):\n+ ds = [dimof(k) for k in S.chain_keys(s)]\n+ assert all(b >= a for a, b in zip(ds, ds[1:])), ('decreasing chain', s)\n+ assert ds[-1] == S.h\n+ for a, b in zip(ds, ds[1:]):\n+ if b > a: rk[b - a] += 1\n+ return rk\n+\n+\n+ROUND6_CORNER = lambda h: [h - 2] + [1] * (h + 1) # data-entrance corner runs, rounds six and seven\n+STAIRCASE_CORNER = lambda h: [h - 2, h - 5] + [1] * 6 # staircase corner (check_stair.py)\n+\n+\n+def histogram(S, rk, ylev, xdata, corner=None):\n+ \"\"\"child-width histogram of the batched two-stage bit interchange with deferred readouts and V leaves.\n+ Per stage (stage two is the complement time-reversal of stage one, same edge multiset), each of the v invocations:\n+ every slot u: its auxiliary edge of rank m - r_u (block m - 2 r_u) and its corner of rank r_u = h - dim sigma_u,\n+ both batched by the inner lemma, plus its chain steps;\n+ every centre: the copy's step U_c -> 0 of rank h-1;\n+ every target y_T: the chain 0 -> deferred levels -> t_T^perp (total rank h-1);\n+ every leaf X_S: its chain -> V-gate frames -> F (total rank h-1).\n+ Data: the entrance block m-4h+2 with its corner runs, one copy-correction singleton per pair.\"\"\"\n+ h, v, R = S.h, S.v, S.R; m = h * h; N = v * v; A = v * R; H = Counter()\n+ corner = corner or ROUND6_CORNER(h); assert sum(corner) == 2 * h - 1\n+ corners = Counter(h - S.f[s] for s in range(R))\n+ for _ in range(2):\n+ for r, c in corners.items():\n+ H[m - 2 * r] += v * c\n+ for w in inner(r, h): H[w] += v * c\n+ for r, c in rk.items():\n+ for w in inner(r, h): H[w] += v * c\n+ for _c in range(h):\n+ for w in inner(h - 1, h): H[w] += v\n+ for t in range(v):\n+ ds = sorted(set([0] + ylev[t] + [h - 1]))\n+ for a, b in zip(ds, ds[1:]):\n+ for w in inner(b - a, h): H[w] += v\n+ for xs in xdata:\n+ for x in xs:\n+ for w in inner(x, h): H[w] += v\n+ H[m - 4 * h + 2] += 2 * N\n+ for w in corner: H[w] += 2 * N\n+ H[1] += N\n+ H = {w: c for w, c in H.items() if c}\n+ Wd = 2 * N + 2 * A; L = 2 * v * h * (h - 1); s = Wd * m - N + L\n+ return dict(h=h, m=m, v=v, N=N, W=Wd, L=L, s=s, R=R, hist=H)" + }, + { + "sha": "a81cbaa61e2c09075f900546ec46833103b77ac1", + "filename": "research/deferred-signed/swapnil-round7/independent/deferred-readout/linalg.py", + "status": "added", + "additions": 176, + "deletions": 0, + "changes": 176, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Flinalg.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Flinalg.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fdeferred-readout%2Flinalg.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,176 @@\n+\"\"\"Stdlib exact linear algebra used by the release checks (no numpy).\n+\n+Ranks over Q are computed in one of two rigorous ways:\n+ * modulo a prime p with a Hadamard certificate: if every row of an integer matrix has squared norm n_i and\n+ prod_i max(1, n_i) < p^2, every minor has absolute value < p, so a minor is nonzero over Q iff it is nonzero\n+ mod p, and the rank mod p equals the rank over Q (hadamard_ok);\n+ * exactly, by fraction-free (Bareiss) elimination over Z (rank_exact) or Fraction elimination (null_exact).\n+Everything else is plain arithmetic modulo a prime.\"\"\"\n+from fractions import Fraction\n+from math import gcd\n+\n+Q31 = 2**31 - 1 # prime used for the point evaluation and frame reductions\n+M127 = 2**127 - 1 # Mersenne prime\n+M521 = 2**521 - 1 # Mersenne prime\n+\n+\n+def hadamard_ok(rows, p):\n+ \"\"\"True if prod of max(1, |row|^2) < p^2, i.e. every minor of the integer matrix is below p in absolute value.\"\"\"\n+ b = 1; p2 = p * p\n+ for r in rows:\n+ b *= max(1, sum(x * x for x in r))\n+ if b >= p2: return False\n+ return True\n+\n+\n+class Echelon:\n+ \"\"\"Row echelon basis mod p, built by insertion. Each stored row has a pivot (first nonzero, normalised to 1)\n+ and zeros in the pivot columns of all earlier rows, so reducing a new row against the rows in order is exact.\"\"\"\n+ __slots__ = ('p', 'rows', 'piv')\n+\n+ def __init__(self, p):\n+ self.p = p; self.rows = []; self.piv = []\n+\n+ def reduce(self, r):\n+ p = self.p; r = [x % p for x in r]\n+ for pc, b in zip(self.piv, self.rows):\n+ c = r[pc]\n+ if c: r = [(x - c * y) % p for x, y in zip(r, b)]\n+ return r\n+\n+ def insert(self, r):\n+ \"\"\"insert row; returns True if it was independent.\"\"\"\n+ r = self.reduce(r)\n+ for i, x in enumerate(r):\n+ if x:\n+ inv = pow(x, self.p - 2, self.p)\n+ self.rows.append([(y * inv) % self.p for y in r]); self.piv.append(i); return True\n+ return False\n+\n+ def contains(self, r):\n+ return not any(self.reduce(r))\n+\n+ def __len__(self): return len(self.rows)\n+\n+\n+def rank_mod(rows, p):\n+ E = Echelon(p)\n+ for r in rows: E.insert(r)\n+ return len(E)\n+\n+\n+def rank_exact(rows):\n+ \"\"\"exact rank over Q of an integer matrix (Bareiss fraction-free elimination).\"\"\"\n+ M = [list(r) for r in rows if any(r)]\n+ if not M: return 0\n+ n = len(M); k = len(M[0]); r = 0; prev = 1\n+ for c in range(k):\n+ i = next((i for i in range(r, n) if M[i][c]), None)\n+ if i is None: continue\n+ M[r], M[i] = M[i], M[r]\n+ pr = M[r]; a = pr[c]\n+ for t in range(r + 1, n):\n+ row = M[t]; b = row[c]\n+ M[t] = [(a * x - b * y) // prev for x, y in zip(row, pr)]\n+ prev = a; r += 1\n+ if r == n: break\n+ return r\n+\n+\n+def null_mod(A, k, p):\n+ \"\"\"basis of {x in F_p^k : A x = 0} (A: list of rows of length k).\"\"\"\n+ rows = [[x % p for x in r] for r in A]; piv = []; R = []\n+ for r in rows:\n+ for pc, b in zip(piv, R):\n+ c = r[pc]\n+ if c: r = [(x - c * y) % p for x, y in zip(r, b)]\n+ i = next((i for i, x in enumerate(r) if x), None)\n+ if i is None: continue\n+ inv = pow(r[i], p - 2, p); r = [(y * inv) % p for y in r]\n+ R = [[(x - b[i] * y) % p for x, y in zip(b, r)] if b[i] else b for b in R] # keep fully reduced\n+ R.append(r); piv.append(i)\n+ free = [c for c in range(k) if c not in piv]; out = []\n+ for f in free:\n+ x = [0] * k; x[f] = 1\n+ for pc, b in zip(piv, R): x[pc] = (-b[f]) % p\n+ out.append(x)\n+ return out\n+\n+\n+def null_exact(A, k):\n+ \"\"\"basis (integer vectors) of {x in Q^k : A x = 0}, by Fraction reduced row echelon form.\"\"\"\n+ R = []; piv = []\n+ for r0 in A:\n+ r = [Fraction(x) for x in r0]\n+ for pc, b in zip(piv, R):\n+ c = r[pc]\n+ if c: r = [x - c * y for x, y in zip(r, b)]\n+ i = next((i for i, x in enumerate(r) if x), None)\n+ if i is None: continue\n+ inv = 1 / r[i]; r = [y * inv for y in r]\n+ R = [[x - b[i] * y for x, y in zip(b, r)] if b[i] else b for b in R]\n+ R.append(r); piv.append(i)\n+ free = [c for c in range(k) if c not in piv]; out = []\n+ for f in free:\n+ x = [Fraction(0)] * k; x[f] = Fraction(1)\n+ for pc, b in zip(piv, R): x[pc] = -b[f]\n+ out.append(primitive(x))\n+ return out\n+\n+\n+def primitive(x):\n+ \"\"\"scale a rational vector to a primitive integer vector.\"\"\"\n+ den = 1\n+ for v in x: den = den * v.denominator // gcd(den, v.denominator)\n+ y = [int(v * den) for v in x]; g = 0\n+ for v in y: g = gcd(g, v)\n+ return [v // g for v in y] if g else y\n+\n+\n+def inv_mod_matrix(A, p):\n+ \"\"\"inverse of a square matrix mod p, or None if singular.\"\"\"\n+ n = len(A); M = [[x % p for x in A[i]] + [int(i == j) for j in range(n)] for i in range(n)]\n+ for c in range(n):\n+ i = next((i for i in range(c, n) if M[i][c]), None)\n+ if i is None: return None\n+ M[c], M[i] = M[i], M[c]\n+ inv = pow(M[c][c], p - 2, p); M[c] = [(x * inv) % p for x in M[c]]\n+ rc = M[c]\n+ for t in range(n):\n+ if t != c and M[t][c]:\n+ f = M[t][c]; M[t] = [(x - f * y) % p for x, y in zip(M[t], rc)]\n+ return [r[n:] for r in M]\n+\n+\n+def matmul(A, B, p):\n+ Bt = list(zip(*B))\n+ return [[sum(x * y for x, y in zip(r, c)) % p for c in Bt] for r in A]\n+\n+\n+def rightmost_pivots(Q, p):\n+ \"\"\"rows top to bottom: the rightmost nonzero column of the reduced row, then eliminate it below.\"\"\"\n+ M = [list(r) for r in Q]; n = len(M); out = [-1] * n\n+ for i in range(n):\n+ row = M[i]; c = next((j for j in range(len(row) - 1, -1, -1) if row[j]), -1)\n+ out[i] = c\n+ if c < 0: continue\n+ inv = pow(row[c], p - 2, p)\n+ for t in range(i + 1, n):\n+ f = M[t][c]\n+ if f:\n+ f = f * inv % p; M[t] = [(x - f * y) % p for x, y in zip(M[t], row)]\n+ return out\n+\n+\n+def predicted(h):\n+ \"\"\"pivot column per row of the generic north-east rank function f_r of a rank-r idempotent.\"\"\"\n+ pr = {}\n+ for r in range(1, h + 1):\n+ s = h - r\n+ f = lambda i, j: 0 if i < 0 or j >= h else min(i + 1, h - j, r, max(0, i - j + 1) + s)\n+ pc = [-1] * h\n+ for i in range(h):\n+ for j in range(h):\n+ if f(i, j) - f(i - 1, j) - f(i, j + 1) + f(i - 1, j + 1) == 1: pc[i] = j\n+ pr[r] = pc\n+ return pr" + }, + { + "sha": "536b9b40604d1391582b5e86ccc6aac64dc236d7", + "filename": "research/deferred-signed/swapnil-round7/independent/partial-swap/README.md", + "status": "added", + "additions": 10, + "deletions": 0, + "changes": 10, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2FREADME.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2FREADME.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2FREADME.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,10 @@\n+# Partial-swap batching checks\n+\n+These check the partial-swap factorization lemma (`notes/partial-swap-batching.tex`) and the two-stage\n+frames at small h.\n+\n+```sh\n+python3 test_factor.py # exact Bruhat profiles of S_p on random, sparse and adversarial idempotents\n+python3 frames.py # two-stage frames at h = 6, 7, 8: monotonicity, rank sums, selected edges, profiles\n+python3 moment.py # certified batched saving at h = 32\n+```" + }, + { + "sha": "9908b695e021f9069123e2bf15095caf1ccae337", + "filename": "research/deferred-signed/swapnil-round7/independent/partial-swap/factor.py", + "status": "added", + "additions": 65, + "deletions": 0, + "changes": 65, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ffactor.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ffactor.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ffactor.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,65 @@\n+\"\"\"Exact lower-lower Bruhat factorization A = L1 * Mon * L2 (L1, L2 lower triangular, Mon monomial)\n+by elimination, plus helpers. Rows top-to-bottom; pivot = rightmost nonzero entry of the current row.\"\"\"\n+from fractions import Fraction as Q\n+\n+def ident(n): return [[Q(int(i == j)) for j in range(n)] for i in range(n)]\n+def mul(A, B):\n+ Bt = list(zip(*B))\n+ return [[sum((a*b for a, b in zip(r, c) if a and b), Q(0)) for c in Bt] for r in A]\n+def rank(M):\n+ M = [r[:] for r in M]; rk = 0; cols = len(M[0]) if M else 0\n+ for c in range(cols):\n+ piv = next((i for i in range(rk, len(M)) if M[i][c] != 0), None)\n+ if piv is None: continue\n+ M[rk], M[piv] = M[piv], M[rk]\n+ for i in range(rk+1, len(M)):\n+ if M[i][c] != 0:\n+ f = M[i][c]/M[rk][c]; M[i] = [a-f*b for a, b in zip(M[i], M[rk])]\n+ rk += 1\n+ return rk\n+def inv(M):\n+ n = len(M); A = [r[:]+[Q(int(i == j)) for j in range(n)] for i, r in enumerate(M)]\n+ for c in range(n):\n+ p = next(i for i in range(c, n) if A[i][c] != 0); A[c], A[p] = A[p], A[c]\n+ f = A[c][c]; A[c] = [x/f for x in A[c]]\n+ for i in range(n):\n+ if i != c and A[i][c] != 0:\n+ g = A[i][c]; A[i] = [a-g*b for a, b in zip(A[i], A[c])]\n+ return [r[n:] for r in A]\n+\n+def bruhat(A, track=True):\n+ \"\"\"Return (piv, L1, Mon, L2) with A = L1 Mon L2; piv[i] = column of row i's pivot.\"\"\"\n+ n = len(A); M = [r[:] for r in A]\n+ L1 = ident(n) if track else None; L2 = ident(n) if track else None\n+ piv = [None]*n\n+ for i in range(n):\n+ c = max((j for j in range(n) if M[i][j] != 0), default=None)\n+ if c is None: raise ValueError('singular')\n+ piv[i] = c; a = M[i][c]\n+ for k in range(i+1, n): # rows below: row_k -= f row_i (left lower op)\n+ if M[k][c] != 0:\n+ f = M[k][c]/a; M[k] = [x-f*y for x, y in zip(M[k], M[i])]\n+ if track: # L1 <- L1 (I + f e_k e_i^T): col_i += f col_k\n+ for r in range(n):\n+ if L1[r][k]: L1[r][i] += f*L1[r][k]\n+ for j in range(c): # cols left: col_j -= g col_c (right lower op)\n+ if M[i][j] != 0:\n+ g = M[i][j]/a\n+ for r in range(n):\n+ if M[r][c]: M[r][j] -= g*M[r][c]\n+ if track: # L2 <- (I + g e_c e_j^T) L2: row_c += g row_j\n+ L2[c] = [x+g*y for x, y in zip(L2[c], L2[j])]\n+ assert sorted(piv) == list(range(n))\n+ return piv, L1, M, L2\n+\n+def swapmat(p):\n+ m = len(p)\n+ return [[Q(int(i == j))-p[i][j] for j in range(m)]+[p[i][j] for j in range(m)] for i in range(m)] + \\\n+ [[p[i][j] for j in range(m)]+[Q(int(i == j))-p[i][j] for j in range(m)] for i in range(m)]\n+\n+def predicted(p_corner_perm, m, k):\n+ \"\"\"Predicted involution: H_l <-> D_sigma(l) (l in L), H_i <-> D_i (i in M), fixed elsewhere.\"\"\"\n+ w = list(range(2*m))\n+ for l, r in p_corner_perm.items(): w[l] = m+r; w[m+r] = l\n+ for i in range(k, m-k): w[i] = m+i; w[m+i] = i\n+ return w" + }, + { + "sha": "31c8130c5946574fd6996a56dac246ee688bffb1", + "filename": "research/deferred-signed/swapnil-round7/independent/partial-swap/frames.py", + "status": "added", + "additions": 174, + "deletions": 0, + "changes": 174, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fframes.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fframes.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fframes.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,174 @@\n+\"\"\"Task 2: explicit two-stage bit frames at small h (Gram I-J/9 on F=Q^h, G(x)G on F(x)F).\n+Builds every role class's label chain per invocation from the notes' schedules, checks monotonicity\n+(including X_a: U_a -> F), edge ranks, the ranks exceeding m/2, the per-role rank sums against\n+s_edge = Wm - 2N + 2L, and the batching hypothesis (simultaneous invertible corners after one\n+conjugation S0; full Bruhat profile of S_p on the selected projectors).\"\"\"\n+import random, sys\n+from itertools import combinations\n+from fractions import Fraction as Q\n+from factor import rank, inv, mul, bruhat, swapmat, predicted\n+\n+def kron(A, B):\n+ return [[a*b for a in ra for b in rb] for ra in A for rb in B]\n+def T(A): return [list(r) for r in zip(*A)]\n+\n+class Space:\n+ \"\"\"Subspace of Q^n given by a list of basis row vectors (reduced).\"\"\"\n+ def __init__(self, vecs, n):\n+ self.n = n; M = [list(v) for v in vecs]; B = []\n+ for v in M:\n+ w = v[:]\n+ for b, c in B:\n+ if w[c]: f = w[c]/b[c]; w = [x-f*y for x, y in zip(w, b)]\n+ c = next((i for i, x in enumerate(w) if x), None)\n+ if c is not None: B.append((w, c))\n+ self.B = [b for b, _ in B]\n+ @property\n+ def dim(self): return len(self.B)\n+ def __le__(self, o): return Space(o.B+self.B, self.n).dim == o.dim\n+ def __add__(self, o): return Space(self.B+o.B, self.n)\n+ def __eq__(self, o): return self <= o and o <= self\n+\n+def tens(U, V): return Space([[a*b for a in u for b in w] for u in U.B for w in V.B], U.n*V.n)\n+\n+def perp(U, G, n):\n+ \"\"\"G-orthogonal complement of U in Q^n.\"\"\"\n+ if not U.B: return Space([[Q(int(i == j)) for j in range(n)] for i in range(n)], n)\n+ A = mul(U.B, G) # rows: functionals u^T G\n+ # null space of A\n+ M = [r[:] for r in A]; piv = []; r0 = 0\n+ for c in range(n):\n+ p = next((i for i in range(r0, len(M)) if M[i][c]), None)\n+ if p is None: continue\n+ M[r0], M[p] = M[p], M[r0]; f = M[r0][c]; M[r0] = [x/f for x in M[r0]]\n+ for i in range(len(M)):\n+ if i != r0 and M[i][c]: g = M[i][c]; M[i] = [x-g*y for x, y in zip(M[i], M[r0])]\n+ piv.append(c); r0 += 1\n+ free = [c for c in range(n) if c not in piv]; out = []\n+ for fcol in free:\n+ v = [Q(0)]*n; v[fcol] = Q(1)\n+ for i, c in enumerate(piv): v[c] = -M[i][fcol]\n+ out.append(v)\n+ return Space(out, n)\n+\n+def proj(U, G):\n+ \"\"\"G-orthogonal projector onto nondegenerate U (column convention: p x).\"\"\"\n+ n = U.n\n+ if not U.B: return [[Q(0)]*n for _ in range(n)]\n+ Bc = T(U.B) # n x d\n+ Gr = mul(mul(U.B, G), Bc) # d x d Gram\n+ assert rank(Gr) == len(Gr), 'degenerate label'\n+ return mul(mul(Bc, inv(Gr)), mul(U.B, G))\n+\n+def run(h, data_sample, side_sample, seed=1, bruhat_count=None):\n+ rng = random.Random(seed)\n+ m = h*h; trip = list(combinations(range(h), 3)); v = len(trip)\n+ G = [[Q(int(i == j))-Q(1, 9) for j in range(h)] for i in range(h)]\n+ G2 = kron(G, G)\n+ tv = [[Q(int(i in t)) for i in range(h)] for t in trip]\n+ F = Space([[Q(int(i == j)) for j in range(h)] for i in range(h)], h)\n+ zeroF = Space([], h); FF = tens(F, F); zero = Space([], m)\n+ line = [Space([x], h) for x in tv]; lperp = [perp(L, G, h) for L in line]\n+ edges = [] # (role class, from, to) per traced role\n+ def chain(name, labels):\n+ for a, b in zip(labels, labels[1:]):\n+ if a <= b: edges.append((name, b.dim-a.dim, a, b, 'up'))\n+ else:\n+ assert b <= a, (name, 'incomparable labels')\n+ edges.append((name, a.dim-b.dim, a, b, 'down'))\n+ # source spans: common point i, target T containing i, sources S with S cap T = {i}\n+ def rect(T_):\n+ i = rng.choice(T_)\n+ src = [s for s, t in enumerate(trip) if i in t and set(t) & set(trip[T_]) == {i}] if False else \\\n+ [s for s, t in enumerate(trip) if i in t and set(t) & set(T_) == {i}]\n+ S = rng.sample(src, rng.randint(1, min(4, len(src))))\n+ U = Space([tv[s] for s in S], h)\n+ return S, U\n+ batched = {}\n+ for a2 in range(v): # stage 1, fixed a2 (Q = line a2); D0 = 0, D1 = F (x) t_a2\n+ Qs = line[a2]; D0 = zero; D1 = tens(F, Qs)\n+ X = {a1: tens(line[a1], Qs) for a1 in range(v)}\n+ Y = {a1: tens(lperp[a1], Qs) for a1 in range(v)}\n+ for _ in range(side_sample):\n+ T_ = trip[rng.randrange(v)]; S, U = rect(T_)\n+ DU = tens(U, Qs); tY = trip.index(T_)\n+ for s in S:\n+ assert line[s] <= U and U <= lperp[tY]\n+ chain('s1 input-only', [zero, D0, X[S[0]], DU, D1, FF])\n+ chain('s1 output-only', [zero, D0, DU, Y[tY], D1, FF])\n+ chain('s1 center', [zero, D0, D1, D0, D1, FF])\n+ batched[('s1 aux', a2)] = (D1, FF)\n+ for a1 in range(v): # stage 2 reverse, fixed a1; D0 = t_a1^perp (x) F, D1 = F (x) F\n+ D0 = tens(lperp[a1], F); D1 = FF; P = line[a1]\n+ X = {a2: D0 + tens(P, line[a2]) for a2 in range(v)}\n+ Y = {a2: D0 + tens(P, lperp[a2]) for a2 in range(v)}\n+ for _ in range(side_sample):\n+ T_ = trip[rng.randrange(v)]; S, U = rect(T_); tY = trip.index(T_)\n+ DU = D0 + tens(P, U)\n+ # reverse: physical X are the rectangle's logical targets; physical roles swap descriptions\n+ chain('s2 input-only', [zero, D0, X[S[0]], DU, D1])\n+ chain('s2 output-only', [zero, D0, DU, Y[tY], D1])\n+ chain('s2 center', [zero, D0, D1, D0, D1])\n+ batched[('s2 aux', a1)] = (zero, D0)\n+ # data roles (sampled pairs a=(a1,a2)): stage-1 forward then stage-2 reverse\n+ pairs = [(rng.randrange(v), rng.randrange(v)) for _ in range(data_sample)]\n+ Xmono = True\n+ for a1, a2 in pairs:\n+ Ua = tens(line[a1], line[a2]); Uap = perp(Ua, G2, m)\n+ s1X = [Ua, tens(line[a1], line[a2]), tens(F, line[a2])] # V at X_t, G/V at D1\n+ s1Y = [zero, zero, tens(lperp[a1], line[a2])] # J,R at D0=0, J at Y_t\n+ D0 = tens(lperp[a1], F)\n+ s2X = [tens(F, line[a2]), D0 + tens(line[a1], line[a2]), FF] # J at X_t, R/J at D1\n+ s2Y = [tens(lperp[a1], line[a2]), D0, D0 + tens(line[a1], lperp[a2])] # V,G at D0, V at Y_t\n+ assert s1X[-1] == s2X[0] and s1Y[-1] == s2Y[0], 'interstage boundary mismatch'\n+ assert s2Y[-1] == Uap, 'Y terminal is not U_a^perp'\n+ Xch = s1X+s2X[1:]\n+ Xmono &= all(a <= b for a, b in zip(Xch, Xch[1:])) and Xch[0] == Ua and Xch[-1] == FF\n+ chain('data X', Xch); chain('data Y', s1Y+s2Y[1:])\n+ batched[('data', a1, a2)] = (tens(F, line[a2]), D0 + tens(line[a1], line[a2]))\n+ # summarize edges\n+ summary = {}\n+ for name, r, a, b, d in edges:\n+ summary.setdefault(name, {}).setdefault((d, r), 0); summary[name][(d, r)] += 1\n+ per_role = {}\n+ for name, r, a, b, d in edges: per_role.setdefault(name, 0); per_role[name] += r\n+ print('h=%d m=%d v=%d: X_a monotone U_a->F on %d sampled pairs: %s' % (h, m, v, len(pairs), Xmono))\n+ for name, d in summary.items(): print(' %-16s (direction, rank): count %s' % (name, dict(sorted(d.items()))))\n+ big = sorted({(name, r) for name, r, a, b, dd in edges if r > m//2})\n+ print(' edges with rank > m/2:', big, ' predicted aux m-h=%d, data m-2h+1=%d' % (m-h, m-2*h+1))\n+ # batching hypothesis on the selected projectors after ONE conjugation S0\n+ projs = {}\n+ for key, (U, V) in batched.items():\n+ p = [[x-y for x, y in zip(r1, r2)] for r1, r2 in zip(proj(V, G2), proj(U, G2))]\n+ assert mul(p, p) == p\n+ projs[key] = p\n+ while True:\n+ Lw = [[Q(rng.randint(-2, 2)) if j < i else Q(int(i == j)) for j in range(m)] for i in range(m)]\n+ Up = [[Q(rng.randint(-2, 2)) if j > i else Q(int(i == j)) for j in range(m)] for i in range(m)]\n+ S0 = mul(Lw, Up); S0i = inv(S0)\n+ conj = {k_: mul(mul(S0, p), S0i) for k_, p in projs.items()}\n+ bad = []\n+ unconj_bad = 0\n+ for k_, p in conj.items():\n+ a = m-rank([[Q(int(i == j))-x for j, x in enumerate(r)] for i, r in enumerate(p)])\n+ kk = m-a\n+ if rank([r[m-kk:] for r in p[:kk]]) < kk: bad.append(k_)\n+ if rank([r[m-kk:] for r in projs[k_][:kk]]) < kk: unconj_bad += 1\n+ print(' unconjugated selected projectors with singular corner: %d / %d' % (unconj_bad, len(projs)))\n+ print(' after one unimodular S0: singular corners %d / %d' % (len(bad), len(projs)))\n+ if not bad: break\n+ # full Bruhat profile of S_p on conjugated selected projectors\n+ keys = list(conj)\n+ if bruhat_count is not None: keys = rng.sample(keys, min(bruhat_count, len(keys)))\n+ okc = 0\n+ for k_ in keys:\n+ p = conj[k_]; Sp = swapmat(p); piv, L1, Mon, L2 = bruhat(Sp)\n+ assert mul(mul(L1, Mon), L2) == Sp\n+ a = sum(1 for i, c in enumerate(piv) if c > i); kk = m-a\n+ cp, *_ = bruhat([r[m-kk:] for r in p[:kk]], track=False)\n+ okc += piv == predicted({l: m-kk+cp[l] for l in range(kk)}, m, kk)\n+ print(' Bruhat profile == k corner swaps + one aligned width-t block on %d / %d selected projectors' % (okc, len(keys)))\n+ return per_role\n+\n+if __name__ == '__main__':\n+ h = int(sys.argv[1]); run(h, int(sys.argv[2]), int(sys.argv[3]), bruhat_count=(None if sys.argv[4] == 'all' else int(sys.argv[4])))" + }, + { + "sha": "1d0c379fb8490f6f51717888da5904c9c1168e44", + "filename": "research/deferred-signed/swapnil-round7/independent/partial-swap/moment.py", + "status": "added", + "additions": 48, + "deletions": 0, + "changes": 48, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fmoment.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fmoment.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Fmoment.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,48 @@\n+\"\"\"Exact batched moment for the two-stage bit network (independent of batched_two_stage.py).\n+Psi(1-a) = sum_i w_i exp(a log(1/r_i)) <= sum_i w_i/(1 - a l_i), l_i rigorous rational upper bounds.\"\"\"\n+from fractions import Fraction as Q\n+from math import comb, log\n+\n+def log_ub(x, terms=40):\n+ \"\"\"Rigorous upper bound for log x, x>1 rational: 2*sum z^(2j+1)/(2j+1) + tail, z=(x-1)/(x+1).\"\"\"\n+ x = Q(x); k = 0\n+ while x > 2: x /= 2; k += 1 # extract powers of two\n+ def at(z):\n+ s = sum(2*z**(2*j+1)/(2*j+1) for j in range(terms))\n+ return s + 2*z**(2*terms+1)/((2*terms+1)*(1-z*z))\n+ return k*at(Q(1, 3)) + (at((x-1)/(x+1)) if x > 1 else 0)\n+\n+def classes(h, R, data):\n+ v, m, c0 = comb(h, 3), h*h, h\n+ N = v*v; W = 2*N+2*v*(R+c0); L = 2*v*h*c0; s = W*m-N+2*L\n+ cl = [(2*v*(R+c0), m-2*h)] # aux: rank m-h -> h corners + block t=m-2h\n+ if data == 'correct': cl.append((2*N, m-4*h+2)) # stage-2 data entrances: rank m-2h+1 -> t=m-4h+2\n+ if data == 'as-script': cl.append((2*N, m-2*h))\n+ return dict(m=m, W=W, s=s, cl=cl)\n+\n+def bound(c, a):\n+ m, W, s = c['m'], c['W'], c['s']\n+ single = s-sum(B*t for B, t in c['cl'])\n+ tot = Q(single, W*m)/(1-a*log_ub(m))\n+ for B, t in c['cl']: tot += Q(B*t, W*m)/(1-a*log_ub(Q(m, t)))\n+ return tot\n+\n+def true_root(c):\n+ m, W, s = c['m'], c['W'], c['s']; single = s-sum(B*t for B, t in c['cl'])\n+ f = lambda a: single/(W*m)*m**a + sum(B*t/(W*m)*(m/t)**a for B, t in c['cl'])\n+ lo, hi = 0.0, 1e-3\n+ for _ in range(200):\n+ mid = (lo+hi)/2; lo, hi = (mid, hi) if f(mid) < 1 else (lo, mid)\n+ return lo\n+\n+if __name__ == '__main__':\n+ assert log_ub(1024) > Q(6931471805599453, 10**15)\n+ for data in ('none', 'correct', 'as-script'):\n+ c = classes(32, 123157, data)\n+ claim = Q(22157, 5*10**9)\n+ b = bound(c, claim)\n+ print('data=%-9s claimed a_b=%s: certified bound %.12f <1: %s, gap %.3e; true root a*=%.6e'\n+ % (data, claim, float(b), b < 1, float(1-b), true_root(c)))\n+ n = int(true_root(c)*10**10)+2\n+ while not bound(c, Q(n, 10**10)) < 1: n -= 1\n+ print(' largest certified a at 1e-10 grid: %s = %.4e' % (Q(n, 10**10), n/1e10))" + }, + { + "sha": "aa9f0200ad5fc1f51ecdb9e257d397fcb3cc25c0", + "filename": "research/deferred-signed/swapnil-round7/independent/partial-swap/test_factor.py", + "status": "added", + "additions": 102, + "deletions": 0, + "changes": 102, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ftest_factor.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ftest_factor.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpartial-swap%2Ftest_factor.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,102 @@\n+\"\"\"Task 1: exact checks of the partial-swap batching factorization.\n+For idempotent p (rank a, m/2D_sigma(l) (sigma = corner's own Bruhat\n+permutation), H_i<->D_i for i in M=[k, m-k), fixed elsewhere; and S_p = L1 (w D) L2 exactly.\n+Also implements the batched schedule mod a prime and compares with S_p x.\"\"\"\n+import random, sys\n+from fractions import Fraction as Q\n+from factor import bruhat, swapmat, predicted, mul, inv, rank, ident\n+\n+def rand_idem(m, a, rng, lo=-3, hi=3, kind='generic'):\n+ while True:\n+ S = [[Q(rng.randint(lo, hi)) for _ in range(m)] for _ in range(m)]\n+ if kind == 'sparse':\n+ S = [[x if rng.random() < .3 or i == j else Q(0) for j, x in enumerate(r)] for i, r in enumerate(S)]\n+ if rank(S) == m: break\n+ D = [[Q(int(i == j and i < a)) for j in range(m)] for i in range(m)]\n+ return mul(mul(S, D), inv(S))\n+\n+def corner(p, k): m = len(p); return [r[m-k:] for r in p[:k]]\n+\n+def check(p, sim_prime=None, rng=None):\n+ \"\"\"Return ('skip'|'ok'|'FAIL', info).\"\"\"\n+ m = len(p); a = rank(p); k = m-a\n+ assert mul(p, p) == p\n+ C = corner(p, k)\n+ S = swapmat(p)\n+ piv, L1, Mon, L2 = bruhat(S)\n+ assert mul(mul(L1, Mon), L2) == S, 'factorization identity'\n+ assert all(L1[i][j] == 0 for i in range(2*m) for j in range(i+1, 2*m))\n+ assert all(L2[i][j] == 0 for i in range(2*m) for j in range(i+1, 2*m))\n+ nontriv = sum(1 for i, c in enumerate(piv) if c > i)\n+ invol = all(piv[piv[i]] == i for i in range(2*m))\n+ if rank(C) < k:\n+ return 'singular', dict(nontriv=nontriv, a=a, invol=invol,\n+ aligned_mid=all(piv[i] == m+i for i in range(k, m-k)))\n+ cp, *_ = bruhat(C, track=False)\n+ sigma = {l: m-k+cp[l] for l in range(k)}\n+ ok = piv == predicted(sigma, m, k)\n+ if ok and sim_prime: # run the batched schedule over Z/q (field width b=1)\n+ q = sim_prime\n+ def md(x):\n+ return x.numerator*pow(x.denominator, -1, q) % q\n+ x = [rng.randrange(q) for _ in range(2*m)]\n+ y = [sum(md(L2[i][j])*x[j] for j in range(i+1)) % q for i in range(2*m)] # lower: earlier controls\n+ # monomial: out_i = Mon[i][piv[i]] * y[piv[i]]; done as: scale, k corner swaps, ONE block swap\n+ sc = [0]*(2*m)\n+ for i in range(2*m): sc[piv[i]] = md(Mon[i][piv[i]])\n+ y = [sc[j]*y[j] % q for j in range(2*m)] # unit diagonal scaling (column side)\n+ for l in range(k): y[l], y[sigma[l]+m] = y[sigma[l]+m], y[l] # k width-b corner swaps\n+ y[k:m-k], y[m+k:2*m-k] = y[m+k:2*m-k], y[k:m-k] # one contiguous width-(t b) interchange\n+ out = [sum(md(L1[i][j])*y[j] for j in range(i+1)) % q for i in range(2*m)]\n+ want = [sum(md(S[i][j])*x[j] for j in range(2*m)) % q for i in range(2*m)]\n+ assert out == want, 'mod-q schedule mismatch'\n+ return ('ok' if ok else 'FAIL'), dict(nontriv=nontriv, a=a)\n+\n+def denoms(M):\n+ d = 1\n+ for r in M:\n+ for x in r: d = d*x.denominator//__import__('math').gcd(d, x.denominator)\n+ return d\n+\n+if __name__ == '__main__':\n+ tally = {}\n+ rng = random.Random(2026)\n+ cases = []\n+ # all (m, a) with m in 3..12 and every a in (m/2, m), including a = floor(m/2)+1 (t = 1 or 2)\n+ for m in range(3, 13):\n+ for a in range(m//2+1, m):\n+ for rep in range(6): cases.append((m, a, 'generic'))\n+ for rep in range(3): cases.append((m, a, 'sparse'))\n+ for m, a, kind in cases:\n+ p = rand_idem(m, a, rng, kind=kind)\n+ st, info = check(p, sim_prime=1000003, rng=rng)\n+ tally[st] = tally.get(st, 0)+1\n+ if st == 'FAIL': print('FAIL', m, a, kind, info); sys.exit(1)\n+ if st == 'singular':\n+ tally.setdefault('singular_profiles', set()).add((info['nontriv'] == info['a'], info['invol'], info['aligned_mid']))\n+ print('random idempotents:', {k: v for k, v in tally.items()})\n+ # adversarial: corner singular by construction\n+ adv = {}\n+ for m in range(4, 11):\n+ for a in range(m//2+1, m):\n+ k = m-a\n+ # p = diag-type: coordinate projector onto first a coords (corner is zero)\n+ p = [[Q(int(i == j and i < a)) for j in range(m)] for i in range(m)]\n+ st, info = check(p); adv.setdefault('coordinate', []).append((m, a, st, info['nontriv'], info['aligned_mid']))\n+ # projector whose kernel misses the last k coordinates (U_L singular): q = UV with U_L rank-deficient\n+ while True:\n+ U = [[Q(rng.randint(-2, 2)) for _ in range(k)] for _ in range(m)]\n+ U[0] = [Q(0)]*k # first row of U zero -> U_L singular\n+ V = [[Q(rng.randint(-2, 2)) for _ in range(m)] for _ in range(k)]\n+ VU = mul(V, U)\n+ if rank(U) == k and rank(VU) == k: break\n+\n+ qq = mul(mul(U, inv(VU)), V)\n+ p = [[Q(int(i == j))-qq[i][j] for j in range(m)] for i in range(m)]\n+ st, info = check(p); adv.setdefault('U_L singular', []).append((m, a, st, info['nontriv'], info['aligned_mid']))\n+ for k_, v in adv.items():\n+ bad_aligned = [x for x in v if not x[4]]\n+ print('adversarial', k_, ': all singular corners =', all(x[2] == 'singular' for x in v),\n+ '| nontriv==a in', sum(x[3] == x[1] for x in v), '/', len(v),\n+ '| middle NOT aligned in', len(bad_aligned), '/', len(v), 'e.g.', bad_aligned[:2])" + }, + { + "sha": "390bb577fd4ec1fa774ded95887ce5855adc17e7", + "filename": "research/deferred-signed/swapnil-round7/independent/pr7-role-counts/README.md", + "status": "added", + "additions": 17, + "deletions": 0, + "changes": 17, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2FREADME.md", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2FREADME.md", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2FREADME.md?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,17 @@\n+# Independent recount of PR #7's role counts\n+\n+This is an independent re-implementation, written from the construction note of\n+CrocSwap/integer-mult-bounds PR #7. It recounts the bit-producer and complex-producer roles\n+that our witness assumes. No code from that PR is executed.\n+\n+```sh\n+python3 export.py 26 /tmp/local26.txt # local paired degree-three producer, n = h - 2\n+clang++ -O2 -std=c++17 global.cpp -o /tmp/global\n+/tmp/global 28 /tmp/local26.txt # merging, star resynthesis, rebuild check (~1 GB)\n+python3 complexside.py 28 # complex producer\n+python3 local.py 8 10 12 # exact small-h support checks\n+```\n+\n+Expected values: 11240978 merged additions, 10857762 final additions, 983178 output uses,\n+11840940 bit roles; and 61022 additions plus 32816 injections, giving 93838 complex roles.\n+These match PR #7's certificate." + }, + { + "sha": "5dc785f5a0075dfe23d4b9d70056a6cc6c96f9a6", + "filename": "research/deferred-signed/swapnil-round7/independent/pr7-role-counts/complexside.py", + "status": "added", + "additions": 59, + "deletions": 0, + "changes": 59, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Fcomplexside.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Fcomplexside.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Fcomplexside.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,59 @@\n+\"\"\"Complex side: +1/2 * disjoint-triple sum (paired producer) and -1/2 * pair stars,\n+with pieces split while they cover every point outside the target.\"\"\"\n+import sys\n+from itertools import combinations\n+from local import Producer\n+h=int(sys.argv[1]); full=(1<\n+#include \n+#include \n+#include \n+#include \n+#include \n+#include \n+#include \n+#include \n+#include \n+#include \n+using namespace std;\n+typedef uint32_t U; typedef uint64_t V;\n+\n+struct K7 { array x{}; bool operator==(const K7&o)const{return x==o.x;} };\n+struct HK { size_t operator()(const K7&k)const{ V h=1469598103934665603ULL; for(V y:k.x){ y*=0x9E3779B97F4A7C15ULL; y^=y>>29; h=(h^y)*1099511628211ULL; } return h; } };\n+\n+int h, n, ni;\n+vector> trip; // local triples\n+int main(int argc,char**argv){\n+ h=atoi(argv[1]); const char* lf=argv[2]; int absorb = argc>3 ? atoi(argv[3]) : 1;\n+ FILE* f=fopen(lf,\"r\"); int na; fscanf(f,\"%d %d %d\",&n,&ni,&na); assert(n==h-2);\n+ trip.resize(ni); for(auto&t:trip) fscanf(f,\"%d %d %d\",&t[0],&t[1],&t[2]);\n+ vector> ladd(na); int maxid=ni;\n+ for(auto&r:ladd){ fscanf(f,\"%d %d %d\",&r[0],&r[1],&r[2]); maxid=max(maxid,r[0]); }\n+ vector,int>> lout(ni); for(auto&o:lout) fscanf(f,\"%d %d %d %d\",&o.first[0],&o.first[1],&o.first[2],&o.second);\n+ int ltotal; fscanf(f,\"%d\",<otal); fclose(f);\n+ // local supports (as bitsets over ni) and local cores\n+ int W=(ni+63)/64; unordered_map pos; vector> sup; vector lcore;\n+ auto getpos=[&](int id)->int{ auto it=pos.find(id); assert(it!=pos.end()); return it->second; };\n+ for(int i=0;i s(W,0); s[i/64]|=1ULL<<(i%64); sup.push_back(s);\n+ lcore.push_back((1U< s(W);\n+ for(int w=0;w>(i%64))&1; assert(in==((t&E)==0)); } }\n+ // residual lists per local node with nonempty local core\n+ int L=sup.size(); vector> resid(L); // for core1: pairs of local points (a*32+b); core2: single point\n+ for(int p=ni;p>(i%64))&1){ U t=((1U< fid; vector fmask; fmask.push_back(0);\n+ for(U m=0;m<(1U<> args(v+1,{0,0}); vector core(v+1); for(int i=1;i<=v;i++) core[i]=fmask[i];\n+ vector starm(v+1,0); // for core-4 nodes, residual point mask\n+ unordered_map m3; unordered_map m4; if(h==28){ m3.reserve(7000000); m4.reserve(4000000);}\n+ vector roots; vector> rootinfo; // (C mask, E mask or 0 for total, id)\n+ long long instances=0;\n+ for(int ca=0;ca ord;\n+ for(int x=0;x>x&1) && !(C>>(x+1)&1)){ ord.push_back(x); ord.push_back(x+1);}\n+ for(int x=0;x>x&1) && (C>>(x^1)&1)) ord.push_back(x);\n+ assert((int)ord.size()==n);\n+ auto mapm=[&](U lm){ U g=0; while(lm){int i=__builtin_ctz(lm); lm&=lm-1; g|=1U< gid(L);\n+ for(int i=0;isecond; else { id=args.size(); m3.emplace(k,id); args.push_back({(U)a,(U)b}); core.push_back(gc); starm.push_back(0);} }\n+ else { assert(nc==4); U rm=0; for(U r:resid[p]) rm|=1U<second; else { id=args.size(); m4.emplace(k,id); args.push_back({(U)a,(U)b}); core.push_back(gc); starm.push_back(rm);} }\n+ gid[p]=id; }\n+ for(auto&o:lout){ U E=mapm((1U< act(N,0); vector st(roots.begin(),roots.end()); long long actadds=0, actin=0;\n+ while(!st.empty()){U x=st.back(); st.pop_back(); if(act[x])continue; act[x]=1; if(args[x][0]){actadds++; assert(args[x][0] starsize; map> demand; vector isdem(N,0);\n+ for(size_t x=v+1;x,vector>> cache; long long oldst=0,newst=0;\n+ map>> starGates; map> starOrd; // gates in canonical coords\n+ for(auto& [B,ms]:starsize){ (void)ms; }\n+ for(auto& kv:demand){ U B=kv.first; vector ord;\n+ for(int x=0;x>x&1)&&!(B>>(x^1)&1)) ord.push_back(x);\n+ for(int x=0;x>x&1)&&(B>>(x^1)&1)) ord.push_back(x);\n+ assert((int)ord.size()==h-4);\n+ vector tg; for(U m:kv.second){ U z=0; for(int j=0;j<(int)ord.size();j++) if(m>>ord[j]&1) z|=1U<> terms; set nodes; for(U m:tg){ set s; for(int j=0;j>j&1){ s.insert(1U<> gates;\n+ while(true){ bool any=false; for(auto&t:terms) if(t.size()>1) any=true; if(!any) break;\n+ map,int> fr; for(auto&t:terms){ vector e(t.begin(),t.end()); for(size_t i=0;i best; bool have=false; int bf=0;\n+ for(auto& [p,c]:fr){ U u=p.first|p.second; if(!have){best=p;bf=c;have=true;continue;}\n+ U bu=best.first|best.second;\n+ auto key=make_tuple(-c,__builtin_popcount(u),u,p.first,p.second); auto bk=make_tuple(-bf,__builtin_popcount(bu),bu,best.first,best.second);\n+ if(key c; U s=0; for(U x:t) if((x&~nd)==0){c.push_back(x); s|=x;} if(c.size()>1 && s==nd){ for(U x:c) t.erase(x); t.insert(nd);} }\n+ }\n+ // independent validity check of the template\n+ set have; for(int j=0;jsecond.size();\n+ starGates[B]=it->second; starOrd[B]=vector(ord.begin(),ord.end()); }\n+ // stars that are active but have no demanded node would be fully removable\n+ long long undemanded=0; for(auto&[B,c]:starsize) if(!demand.count(B)) undemanded+=c;\n+ long long opt=actadds-oldst-undemanded+newst;\n+ printf(\"{\\\"stars_with_demand\\\":%zu,\\\"stars_total\\\":%zu,\\\"templates\\\":%zu,\\\"old_star_additions\\\":%lld,\\\"undemanded_star_additions\\\":%lld,\\\"new_star_additions\\\":%lld,\\\"optimized_additions\\\":%lld,\\\"output_uses\\\":%zu,\\\"roles\\\":%lld}\\n\",\n+ demand.size(),starsize.size(),cache.size(),oldst,undemanded,newst,opt,roots.size(),opt+(long long)roots.size());\n+ bool full=h<=16;\n+ // Rebuild the final DAG and check every coefficient exactly (small h).\n+ int FW=full?(v+63)/64:0; vector> fs; fs.push_back(vector(FW,0));\n+ for(int i=1;i<=v;i++){ vector s(FW,0); if(full) s[(i-1)/64]|=1ULL<<((i-1)%64); fs.push_back(s);}\n+ long long finaladds=0; vector remap(N,0); for(int i=1;i<=v;i++) remap[i]=i;\n+ auto addnode=[&](U a,U b){ vector s(FW); for(int w=0;w,U> starnode; // (B, global residual mask) -> final id\n+ for(auto&[B,gates]:starGates){ auto&ord=starOrd[B]; map loc; for(int j=0;j>j&1) gm|=1U<> coef(v+1, vector(v+1,0));\n+ for(size_t r=0;r>((i-1)%64))&1; bool exp= tot ? ((T&C)==C) : ((T&C)==C && (T&E)==0); assert(in==exp); }\n+ if(tot){ for(int s=1;s<=v;s++) if((fmask[s]&C)==C) for(int i=1;i<=v;i++) if((fs[id][(i-1)/64]>>((i-1)%64))&1) coef[s][i]+=1; }\n+ else { int s=fid.at(C|E); for(int i=1;i<=v;i++) if((fs[id][(i-1)/64]>>((i-1)%64))&1) coef[s][i]-=1; } }\n+ for(int s=1;s<=v;s++) for(int i=1;i<=v;i++){ int c=((coef[s][i]%3)+3)%3; assert(c==(s==i)); }\n+ printf(\"{\\\"h\\\":%d,\\\"final_dag_rebuilt\\\":true,\\\"every_root_support_exact\\\":true,\\\"combined_map_identity_mod3\\\":true,\\\"final_additions\\\":%lld}\\n\",h,finaladds);\n+}" + }, + { + "sha": "5e8157d957e67293c66f6793911ef77cf6581135", + "filename": "research/deferred-signed/swapnil-round7/independent/pr7-role-counts/local.py", + "status": "added", + "additions": 174, + "deletions": 0, + "changes": 174, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Flocal.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Flocal.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Fpr7-role-counts%2Flocal.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,174 @@\n+\"\"\"Independent re-implementation of the paired degree-three exclusion producer.\n+\n+Problem: points P (n of them), inputs x_U for 3-subsets U. For every E subset of\n+P with |E|<=3 produce D_E = sum of x_U with U disjoint from E, using only\n+disjoint (cancellation-free) additions. Nodes are interned by exact support.\n+\"\"\"\n+from itertools import combinations\n+from collections import defaultdict\n+\n+\n+class DAG:\n+ def __init__(self, nleaves):\n+ self.sup = [0] + [1 << i for i in range(nleaves)]\n+ self.args = [None] * (nleaves + 1)\n+ self.idx = {s: i for i, s in enumerate(self.sup)}\n+\n+ def add(self, a, b):\n+ if not a: return b\n+ if not b: return a\n+ sa, sb = self.sup[a], self.sup[b]\n+ assert sa & sb == 0\n+ s = sa | sb\n+ r = self.idx.get(s)\n+ if r is None:\n+ r = len(self.sup); self.idx[s] = r; self.sup.append(s); self.args.append((a, b))\n+ return r\n+\n+ def tot(self, xs):\n+ # balanced tree, first half = floor(len/2)\n+ xs = list(xs)\n+ if not xs: return 0\n+ if len(xs) == 1: return xs[0]\n+ m = len(xs) // 2\n+ return self.add(self.tot(xs[:m]), self.tot(xs[m:]))\n+\n+ def loo(self, xs):\n+ \"\"\"total and leave-one-out sums via prefix/suffix chains.\"\"\"\n+ n = len(xs); pre = [0]\n+ for x in xs: pre.append(self.add(pre[-1], x))\n+ suf = [0] * (n + 1)\n+ for i in range(n - 1, -1, -1): suf[i] = self.add(xs[i], suf[i + 1])\n+ return pre[n], [self.add(pre[i], suf[i + 1]) for i in range(n)]\n+\n+ def active(self, roots):\n+ seen = set(); st = list(roots)\n+ while st:\n+ x = st.pop()\n+ if not x or x in seen: continue\n+ seen.add(x)\n+ if self.args[x]: st.extend(self.args[x])\n+ return seen\n+\n+\n+def pairs_of(pts):\n+ return [pts[i:i + 2] for i in range(0, len(pts), 2)]\n+\n+\n+class Producer:\n+ def __init__(self, n, base=4, order_style='theirs'):\n+ self.n = n; self.base = base\n+ self.inputs = list(combinations(range(n), 3))\n+ self.d = DAG(len(self.inputs))\n+ w = {t: i + 1 for i, t in enumerate(self.inputs)}\n+ self.res = self.deg3(list(range(n)), w)\n+ self.outputs = {E: self.res[E] for E in self.inputs}\n+ self.total = self.res[()]\n+\n+ # degree <= 2 weighted exclusion: monomials are vertex weights (1 pt) and\n+ # edges (2 pts); returns total, exclude-one, exclude-two (pairs).\n+ def deg2(self, pts, edges, wts):\n+ d = self.d\n+ if len(pts) <= 4:\n+ def f(om):\n+ om = set(om)\n+ return d.tot([x for p, x in edges.items() if not (set(p) & om)] +\n+ [x for p, x in wts.items() if p not in om])\n+ return f(()), {a: f((a,)) for a in pts}, {(a, b): f((a, b)) for a, b in combinations(pts, 2)}\n+ gs = pairs_of(pts); k = len(gs)\n+ E = lambda a, b: edges[(a, b) if a < b else (b, a)]\n+ cedge = {(i, j): d.tot([E(a, b) for a in gs[i] for b in gs[j]]) for i, j in combinations(range(k), 2)}\n+ cw = {i: d.tot([wts[a] for a in g] + [E(a, b) for a, b in combinations(g, 2)]) for i, g in enumerate(gs)}\n+ T, out1, out2 = self.deg2(list(range(k)), cedge, cw)\n+ strip = {}; ssum = {}\n+ for i, g in enumerate(gs):\n+ oth = [j for j in range(k) if j != i]\n+ for a in g:\n+ rest = [u for u in g if u != a]\n+ carry = d.tot([wts[u] for u in rest])\n+ vals = [d.tot([E(u, v) for u in rest for v in gs[j]]) for j in oth]\n+ s, lo = d.loo([carry] + vals)\n+ ssum[a] = s; strip[a] = dict(zip(oth, lo[1:]))\n+ single = {a: d.add(out1[i], ssum[a]) for i, g in enumerate(gs) for a in g}\n+ pair = {}\n+ for i, g in enumerate(gs):\n+ for a, b in combinations(g, 2): pair[a, b] = out1[i]\n+ for i, j in combinations(range(k), 2):\n+ for a in gs[i]:\n+ left = d.add(out2[i, j], strip[a][j])\n+ for b in gs[j]:\n+ cross = d.tot([E(u, v) for u in gs[i] if u != a for v in gs[j] if v != b])\n+ pair[a, b] = d.add(left, d.add(strip[b][i], cross))\n+ return T, single, pair\n+\n+ def deg3(self, pts, w):\n+ d = self.d\n+ subs = [s for r in range(4) for s in combinations(pts, r)]\n+ if len(pts) <= self.base:\n+ return {s: d.tot([x for t, x in w.items() if not (set(s) & set(t))]) for s in subs}\n+ gs = pairs_of(pts); k = len(gs)\n+ gof = {u: i for i, g in enumerate(gs) for u in g}\n+ cparts = defaultdict(list)\n+ for t, x in w.items(): cparts[tuple(sorted({gof[u] for u in t}))].append(x)\n+ cw = {G: d.tot(xs) for G, xs in cparts.items()}\n+ RC = self.deg3(list(range(k)), cw)\n+ one = {}\n+ for u in pts:\n+ g = gof[u]; oth = [j for j in range(k) if j != g]\n+ parts = defaultdict(list)\n+ for t, x in w.items():\n+ if u not in t: continue\n+ rest = [a for a in t if a != u]\n+ if any(gof[a] == g for a in rest): continue\n+ parts[tuple(sorted({gof[a] for a in rest}))].append(x)\n+ c = {G: d.tot(xs) for G, xs in parts.items()}\n+ edges = {G: c.get(G, 0) for G in combinations(oth, 2)}\n+ wts = {j: c.get((j,), 0) for j in oth}\n+ T, s1, s2 = self.deg2(oth, edges, wts)\n+ c0 = c.get((), 0)\n+ one[u] = {(): d.add(c0, T)}\n+ one[u].update({(j,): d.add(c0, x) for j, x in s1.items()})\n+ one[u].update({G: d.add(c0, x) for G, x in s2.items()})\n+ two = {}\n+ for u, v in combinations(pts, 2):\n+ i, j = gof[u], gof[v]\n+ if i == j: continue\n+ oth = [q for q in range(k) if q not in (i, j)]\n+ vals = [d.tot([w.get(tuple(sorted((u, v, a))), 0) for a in gs[q]]) for q in oth]\n+ T, lo = d.loo([w.get((u, v), 0)] + vals)\n+ two[u, v] = {(): T}; two[u, v].update({(q,): x for q, x in zip(oth, lo[1:])})\n+ res = {}\n+ for Ex in subs:\n+ Es = set(Ex); G = tuple(sorted({gof[a] for a in Es}))\n+ surv = [u for i in G for u in gs[i] if u not in Es]\n+ pc = {(): RC[G]}\n+ for u in surv:\n+ pc[(u,)] = one[u][tuple(i for i in G if i != gof[u])]\n+ for u, v in combinations(surv, 2):\n+ pc[(u, v)] = two[u, v][tuple(i for i in G if i not in (gof[u], gof[v]))]\n+ if len(surv) == 3:\n+ a, b, c = surv\n+ pc[(a, b, c)] = w.get((a, b, c), 0)\n+ order = [(), (a,), (b,), (a, b), (c,), (a, c), (b, c), (a, b, c)]\n+ else:\n+ order = [s for r in range(len(surv) + 1) for s in combinations(surv, r)]\n+ res[Ex] = d.tot([pc[s] for s in order])\n+ return res\n+\n+ def check(self):\n+ \"\"\"Every output support equals the exact disjoint family; all adds disjoint.\"\"\"\n+ n = self.n\n+ for E, node in self.res.items():\n+ Es = set(E)\n+ exp = sum(1 << i for i, t in enumerate(self.inputs) if not (Es & set(t)))\n+ assert self.d.sup[node] == exp, E\n+ return True\n+\n+\n+if __name__ == '__main__':\n+ import sys, time\n+ for n in map(int, sys.argv[1:]):\n+ t = time.time(); p = Producer(n); p.check()\n+ act = p.d.active(p.outputs.values()); a1 = sum(1 for x in act if p.d.args[x])\n+ act2 = p.d.active(list(p.outputs.values()) + [p.total]); a2 = sum(1 for x in act2 if p.d.args[x])\n+ print(n, 'outputs-only additions', a1, 'with total', a2, 'time %.1f' % (time.time() - t), flush=True)" + }, + { + "sha": "f2c4ece08c01503a9ef42f67081b3abe0aab9321", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/bruhat8.py", + "status": "added", + "additions": 17, + "deletions": 0, + "changes": 17, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fbruhat8.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fbruhat8.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fbruhat8.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,17 @@\n+\"\"\"Exact Bruhat profile of S_p for data stage-2 entrance projectors p = Q_a1 (x) Q_a2 at h=8 after one S0.\"\"\"\n+import sys, random\n+sys.path.insert(0, __import__('os').path.join(__import__('os').path.dirname(__import__('os').path.abspath(__file__)), '..', 'partial-swap'))\n+from fractions import Fraction as Q\n+from factor import inv, mul, bruhat, swapmat, predicted\n+import corners as C\n+h = 8; m = h*h; trip, G, I, P, Qc = C.setup(h); v = len(trip); rng = random.Random(5)\n+Lw = [[Q(rng.randint(-2, 2)) if j < i else Q(int(i == j)) for j in range(m)] for i in range(m)]\n+Up = [[Q(rng.randint(-2, 2)) if j > i else Q(int(i == j)) for j in range(m)] for i in range(m)]\n+S = mul(Lw, Up); Si = inv(S); ok = 0; n = int(sys.argv[1])\n+for _ in range(n):\n+ a1, a2 = rng.randrange(v), rng.randrange(v); p = mul(mul(S, C.kron(Qc[a1], Qc[a2])), Si); k = 2*h-1\n+ piv, L1, Mon, L2 = bruhat(swapmat(p)); assert mul(mul(L1, Mon), L2) == swapmat(p)\n+ cp, *_ = bruhat([r[m-k:] for r in p[:k]], track=False)\n+ good = piv == predicted({l: m-k+cp[l] for l in range(k)}, m, k); ok += good\n+ print('pair', a1, a2, 'profile ok', good, flush=True)\n+print('h=8 data entrance exact Bruhat profile matches lemma: %d/%d' % (ok, n))" + }, + { + "sha": "9113ef8fe31f59ed446658e856318e03f44f062e", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/cert_rt.py", + "status": "added", + "additions": 38, + "deletions": 0, + "changes": 38, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcert_rt.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcert_rt.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcert_rt.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,38 @@\n+\"\"\"Certify a_b for the retained-total gm producer with copied retained centres (lever A), and the baseline\n+(direct centres, certificate_round6.copied_histogram) at the same h.\n+Usage: python3 cert_rt.py h...\"\"\"\n+import sys, os, json\n+from math import comb\n+import rtgm\n+MODE = os.environ.get('MODE', 'search'); MODE = True if MODE == 'local' else MODE\n+HERE = os.path.dirname(os.path.abspath(__file__)); sys.path[:0] = [os.path.join(HERE, '..', '..', 'scripts'), HERE]\n+import moment, certificate_round6 as c6\n+from certificate_round5 import inner_children\n+\n+def rt_histogram(h, R, rk):\n+ v, m = comb(h, 3), h * h; N = v * v; A = v * R; H = {}\n+ add = lambda w, c: H.__setitem__(w, H.get(w, 0) + c) if c else None\n+ assert sum(r * n for r, n in rk.items()) == h * R\n+ for _ in range(2):\n+ add(m - 2 * h, A); add(h, A) # selected aux edge (flag basis): block + corner run\n+ for r, n in rk.items():\n+ for w in inner_children(r, h): add(w, v * n) # side chains incl. retained slots (to U_c, then F)\n+ for w in inner_children(h - 1, h): add(w, v * h) # copy of each retained total: U_c -> D0, rank h-1\n+ add(m - 4 * h + 2, 2 * N); add(h - 2, 2 * N); add(1, (h + 1) * 2 * N)\n+ for _ in range(2):\n+ add(h - 2, 2 * N); add(1, 2 * N)\n+ add(1, N)\n+ W = 2 * N + 2 * A; L = 2 * v * h * (h - 1); s = W * m - N + L\n+ assert sum(w * n for w, n in H.items()) == s and W * m > s and max(H) <= m - 1\n+ return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=H)\n+\n+if __name__ == '__main__':\n+ res = {}\n+ for h in map(int, sys.argv[1:]):\n+ R, rk, C, G = rtgm.side_ranks(h, MODE)\n+ c = rt_histogram(h, R, rk); a, root = moment.certify(c)\n+ b = c6.copied_histogram(h); ab, rb = moment.certify(b)\n+ print('h=%d retained R=%d a_b=%s (%.6e) | direct R+h=%d a_b=%s (%.6e) | ratio %.4f' % (\n+ h, R, a, float(a), b['R'] + h, ab, float(ab), float(a / ab)), flush=True)\n+ res[h] = dict(R=R, a=str(a), s=c['s'], W=c['W'], L=c['L'], base=str(ab))\n+ json.dump(res, open('cert_rt_%s.json' % '_'.join(sys.argv[1:]), 'w'), indent=1)" + }, + { + "sha": "b5dd1bef63c86ab9acf49e9093fff704267ebd39", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/checkgm.py", + "status": "added", + "additions": 34, + "deletions": 0, + "changes": 34, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcheckgm.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcheckgm.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcheckgm.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,34 @@\n+\"\"\"Independent exact check of a global side DAG (no use of the generator's support table):\n+recompute every active node's support from the inputs, check disjoint operands, topological order,\n+a common point on every node, every designated output equal to {S : c in S, S cap (T-c) empty},\n+all 3v (centre, target) outputs present. Prints R = active additions + outputs.\"\"\"\n+import sys\n+from itertools import combinations\n+import gmside, orders\n+def check(h, order):\n+ trip,args,outputs=gmside.build(h,order); v=len(trip)\n+ assert len(outputs)==3*v and all(c in T for c,T in outputs)\n+ act=set(); st=list(outputs.values())\n+ while st:\n+ n=st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ sup={}\n+ for n in sorted(act):\n+ if args[n] is None:\n+ assert 1<=n<=v; sup[n]=1<<(n-1); continue\n+ x,y=args[n]; assert x= 2 and key in lookup:\n+ assert sup[lookup[key]] == s, 'sharing merged different supports'\n+ mp[nd] = lookup[key]; shared += 1; continue\n+ k = len(args); mp[nd] = k; args.append((x, y)); sup.append(s); core.append(co); union.append(un)\n+ if bin(co).count('1') >= 2: lookup[key] = k\n+ for (a, b), nd in loc.outputs.items():\n+ A, B = others[a], others[b]\n+ want = Mp[c] & ~Mp[A] & ~Mp[B]\n+ assert sup[mp[nd]] == want, 'wrong output'\n+ outputs[c, tuple(sorted((c, A, B)))] = mp[nd]\n+ assert len(outputs) == 3*v\n+ act = set(); st = list(outputs.values())\n+ while st:\n+ n = st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ # every active addition's operands are built before it (topological) and disjoint (checked above)\n+ assert all(x < n and y < n for n in act if args[n] for x, y in [args[n]])\n+ adds = sum(args[n] is not None for n in act)\n+ return adds+len(outputs), adds, len(outputs), shared\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ mine = check(h); theirs = sidegen.roles(h)\n+ print(h, mine[0], mine[1], mine[2], 'shared', mine[3], 'sidegen', theirs, 'MATCH' if mine[:3] == theirs else 'DIFF', flush=True)" + }, + { + "sha": "810144541f6811b2407df94b5ca95deb25f6ff6d", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/corners.py", + "status": "added", + "additions": 108, + "deletions": 0, + "changes": 108, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcorners.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcorners.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fcorners.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,108 @@\n+\"\"\"Independent corner check for the selected partial-swap projectors of the two-stage bit motif.\n+Closed forms (G = I - J/9, P_a = G-orthogonal projector on t_a, Q_a = I - P_a):\n+ aux s1 exit / s2 entrance : I(x)Q_a , Q_a(x)I rank m-h, k = h\n+ data s2 entrance X and Y : Q_a1 (x) Q_a2 rank m-2h+1, k = 2h-1\n+Part 1 (exact, Fractions): the closed forms equal proj(b)-proj(a) of the label chains.\n+Part 2 (mod prime, rigorous for invertibility): with ONE random unimodular S0, the k x k corner\n+(S0^-1 p S0)[L,R] is invertible for EVERY aux a and EVERY data pair (a1,a2). det != 0 mod q\n+implies det != 0 over Q (all denominators divide 6 and det S0 = 1).\"\"\"\n+import sys, random\n+from fractions import Fraction as Q\n+from itertools import combinations\n+\n+q = 2**61-1\n+\n+def mat_mul(A, B, mod=None):\n+ Bt = list(zip(*B))\n+ if mod: return [[sum(a*b for a, b in zip(r, c)) % mod for c in Bt] for r in A]\n+ return [[sum(a*b for a, b in zip(r, c)) for c in Bt] for r in A]\n+\n+def kron(A, B): return [[a*b for a in ra for b in rb] for ra in A for rb in B]\n+\n+def rank_mod(M, mod):\n+ M = [r[:] for r in M]; rk = 0; n = len(M[0]) if M else 0\n+ for c in range(n):\n+ p = next((i for i in range(rk, len(M)) if M[i][c] % mod), None)\n+ if p is None: continue\n+ M[rk], M[p] = M[p], M[rk]; iv = pow(M[rk][c], mod-2, mod)\n+ M[rk] = [x*iv % mod for x in M[rk]]\n+ for i in range(len(M)):\n+ if i != rk and M[i][c] % mod:\n+ g = M[i][c]; M[i] = [(x-g*y) % mod for x, y in zip(M[i], M[rk])]\n+ rk += 1\n+ return rk\n+\n+def setup(h):\n+ trip = list(combinations(range(h), 3))\n+ G = [[Q(int(i == j))-Q(1, 9) for j in range(h)] for i in range(h)]\n+ P = []\n+ for t in trip:\n+ u = [Q(int(i in t)) for i in range(h)]\n+ Gu = [sum(G[i][j]*u[j] for j in range(h)) for i in range(h)]\n+ d = sum(a*b for a, b in zip(u, Gu)); assert d == 2\n+ P.append([[u[i]*Gu[j]/d for j in range(h)] for i in range(h)])\n+ I = [[Q(int(i == j)) for j in range(h)] for i in range(h)]\n+ Qc = [[[I[i][j]-p[i][j] for j in range(h)] for i in range(h)] for p in P]\n+ return trip, G, I, P, Qc\n+\n+def part1(h, npairs, seed):\n+ sys.path.insert(0, __import__('os').path.join(__import__('os').path.dirname(__import__('os').path.abspath(__file__)), '..', 'partial-swap'))\n+ from frames import Space, tens, perp, proj\n+ trip, G, I, P, Qc = setup(h); v = len(trip); G2 = kron(G, G); m = h*h\n+ F = Space(I, h); FF = tens(F, F); zero = Space([], m)\n+ line = [Space([[Q(int(i in t)) for i in range(h)]], h) for t in trip]; lp = [perp(L, G, h) for L in line]\n+ rng = random.Random(seed)\n+ sub = lambda b, a: [[x-y for x, y in zip(r1, r2)] for r1, r2 in zip(proj(b, G2), proj(a, G2))]\n+ for a in rng.sample(range(v), min(v, 6)):\n+ assert sub(FF, tens(F, line[a])) == kron(I, Qc[a])\n+ assert sub(tens(lp[a], F), zero) == kron(Qc[a], I)\n+ for _ in range(npairs):\n+ a1, a2 = rng.randrange(v), rng.randrange(v); D0 = tens(lp[a1], F); want = kron(Qc[a1], Qc[a2])\n+ assert sub(D0+tens(line[a1], line[a2]), tens(F, line[a2])) == want # X entrance\n+ assert sub(D0, tens(lp[a1], line[a2])) == want # Y entrance\n+ print('h=%d part1: closed forms exact on %d aux and %d data pairs (X and Y)' % (h, min(v, 6), npairs), flush=True)\n+\n+def part2(h, seed, R=2):\n+ trip, G, I, P, Qc = setup(h); v = len(trip); m = h*h; rng = random.Random(seed)\n+ inv6 = pow(6, q-2, q)\n+ red = lambda x: (x.numerator % q) * pow(x.denominator % q, q-2, q) % q\n+ Qm = [[[red(x) for x in r] for r in A] for A in Qc]; Im = [[int(i == j) for j in range(h)] for i in range(h)]\n+ # S0 = Lw Up unimodular; S0^-1 = Up^-1 Lw^-1 computed mod q (exact integer inverse reduces correctly)\n+ Lw = [[rng.randint(-R, R) if j < i else int(i == j) for j in range(m)] for i in range(m)]\n+ Up = [[rng.randint(-R, R) if j > i else int(i == j) for j in range(m)] for i in range(m)]\n+ S = mat_mul(Lw, Up, q)\n+ def tri_inv(T, lower):\n+ n = len(T); X = [[0]*n for _ in range(n)]\n+ for c in range(n):\n+ X[c][c] = 1\n+ rows = range(c+1, n) if lower else range(c-1, -1, -1)\n+ for i in rows:\n+ js = range(c, i) if lower else range(i+1, c+1)\n+ X[i][c] = -sum(T[i][j]*X[j][c] for j in js) % q\n+ return X\n+ Si = mat_mul(tri_inv(Up, False), tri_inv(Lw, True), q)\n+ assert mat_mul(S, Si, q) == [[int(i == j) for j in range(m)] for i in range(m)]\n+ bad = {}\n+ def corner(p, k):\n+ top = Si[:k] # rows L of S^-1\n+ right = [r[m-k:] for r in S] # columns R of S\n+ return rank_mod(mat_mul(mat_mul(top, p, q), right, q), q) == k\n+ for a in range(v):\n+ if not corner(kron(Im, Qm[a]), h): bad['aux1'] = bad.get('aux1', 0)+1\n+ if not corner(kron(Qm[a], Im), h): bad['aux2'] = bad.get('aux2', 0)+1\n+ # data: corner = Si[L] (Qa1 (x) Qa2) S[:,R]; factor Qa1(x)Qa2 = (Qa1(x)I)(I(x)Qa2) for speed\n+ A1 = [mat_mul(Si[:2*h-1], kron(Qm[a], Im), q) for a in range(v)]\n+ B2 = [mat_mul(kron(Im, Qm[a]), [r[m-2*h+1:] for r in S], q) for a in range(v)]\n+ nd = 0\n+ for a1 in range(v):\n+ for a2 in range(v):\n+ nd += 1\n+ if rank_mod(mat_mul(A1[a1], B2[a2], q), q) < 2*h-1: bad['data'] = bad.get('data', 0)+1\n+ print('h=%d m=%d v=%d part2 (one S0, seed %d): aux checked %d, data pairs checked %d, singular corners %s'\n+ % (h, m, v, seed, 2*v, nd, bad or 0), flush=True)\n+ return not bad\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ if h <= 8: part1(h, 6, h)\n+ part2(h, 100+h)" + }, + { + "sha": "a6143f138385df59b936814ec33b4bb6611330ec", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/flag_existence.py", + "status": "added", + "additions": 94, + "deletions": 0, + "changes": 94, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflag_existence.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflag_existence.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflag_existence.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,94 @@\n+\"\"\"Mod-p evaluation at one random point of the flag-basis family, at h = 46, 47 (m = h^2).\n+A nonzero value mod p at an integer point proves the corresponding polynomial is not identically zero.\n+Checks: (1) aux/centre corner diagonal factors, every line; corner strictly-upper zero, sampled lines;\n+(2) inner-lemma corner A[0,h-1] for both data rank-(h-1) classes, every line;\n+(3) data entrance corner factors det1 (rows of S) and det2 (columns of S^-1), sampled pairs.\"\"\"\n+import sys, random\n+from itertools import combinations\n+p = (1 << 61)-1\n+h = int(sys.argv[1]); rng = random.Random(int(sys.argv[2])); m = h*h; CR = 10**6\n+iv = lambda x: pow(x % p, p-2, p)\n+nz = lambda: rng.choice([-1, 1])*rng.randint(1, CR)\n+def inv(A):\n+ n = len(A); M = [[x % p for x in r]+[int(i == j) for j in range(n)] for i, r in enumerate(A)]\n+ for c in range(n):\n+ k = next(i for i in range(c, n) if M[i][c]); M[c], M[k] = M[k], M[c]\n+ f = iv(M[c][c]); M[c] = [x*f % p for x in M[c]]\n+ for i in range(n):\n+ if i != c and M[i][c]: g = M[i][c]; M[i] = [(a-g*b) % p for a, b in zip(M[i], M[c])]\n+ return [r[n:] for r in M]\n+def det(A):\n+ M = [[x % p for x in r] for r in A]; n = len(M); d = 1\n+ for c in range(n):\n+ k = next((i for i in range(c, n) if M[i][c]), None)\n+ if k is None: return 0\n+ if k != c: M[c], M[k] = M[k], M[c]; d = -d\n+ d = d*M[c][c] % p; f = iv(M[c][c])\n+ for i in range(c+1, n):\n+ if M[i][c]: g = M[i][c]*f % p; M[i] = [(a-g*b) % p for a, b in zip(M[i], M[c])]\n+ return d % p\n+mm = lambda A, B: [[sum(a*b for a, b in zip(r, c)) % p for c in zip(*B)] for r in A]\n+T = lambda A: [list(r) for r in zip(*A)]\n+mv = lambda A, x: [sum(a*b for a, b in zip(r, x)) % p for r in A]\n+R = [[[nz() if i <= b and j <= b else 0 for j in range(h)] for i in range(h)] for b in range(h)]; R[h-1][h-1][h-1] = 0\n+C = []\n+for b in range(h):\n+ Cb = [[nz() if i >= b and j >= b else 0 for j in range(h)] for i in range(h)]\n+ if b < h-1: Cb[b][b] = 0\n+ for bb in range(b+1, h):\n+ Cb[b][bb] = 0\n+ s = sum(R[bb][i][j]*Cb[i][j] for i in range(b, bb+1) for j in range(b, bb+1)) % p\n+ Cb[b][bb] = -s*iv(R[bb][b][bb]) % p\n+ C.append(Cb)\n+for i in range(h): # trace conditions (all i, j), mod p\n+ for j in range(h): assert sum(R[i][x][y]*C[j][x][y] for x in range(h) for y in range(h)) % p == 0\n+U = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)]; V = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)]\n+Ui, Vi = inv(U), inv(V)\n+trip = list(combinations(range(h), 3)); v = len(trip)\n+inv9, inv2 = iv(9), iv(2)\n+def tg(t): # t = indicator, g = G t / (t^T G t) with G = I - J/9, t^T G t = 2\n+ tv = [int(i in t) for i in range(h)]; g = [(x - 3*inv9) * inv2 % p for x in tv]; return tv, g\n+UT, VT, UiT, ViT = T(U), T(V), T(Ui), T(Vi)\n+bad = 0\n+for t in trip:\n+ tv, g = tg(t)\n+ a, b = mv(VT, tv), mv(Vi, g) # I(x)P: x_beta = R_beta a, y_beta = C_beta b\n+ c, d = mv(UT, tv), mv(Ui, g) # P(x)I: R_beta^T c, C_beta^T d\n+ for be in range(h):\n+ f1 = sum(R[be][be][j]*a[j] for j in range(h)) % p; f2 = sum(C[be][be][j]*b[j] for j in range(h)) % p\n+ f3 = sum(R[be][i][be]*c[i] for i in range(h)) % p; f4 = sum(C[be][i][be]*d[i] for i in range(h)) % p\n+ bad += not (f1 and f2 and f3 and f4)\n+ # inner lemma corners: data s1 uses A = U^T Q U^-T (line of the Q factor), exit A' = V^T Q V^-T\n+ bad += not (c[0]*d[h-1] % p and a[0]*mv(Vi, g)[h-1] % p)\n+print('h=%d v=%d: lines with a zero diagonal or zero inner corner: %d' % (h, v, bad))\n+# explicit corners for sampled lines (lower-triangular check), both orientations\n+for t in rng.sample(trip, 3):\n+ tv, g = tg(t); a, b, c, d = mv(VT, tv), mv(Vi, g), mv(UT, tv), mv(Ui, g)\n+ X1 = [mv(R[be], a) for be in range(h)]; Y1 = [mv(C[be], b) for be in range(h)]\n+ X2 = [mv(T(R[be]), c) for be in range(h)]; Y2 = [mv(T(C[be]), d) for be in range(h)]\n+ up = sum(1 for i in range(h) for j in range(i+1, h) if sum(x*y for x, y in zip(X1[i], Y1[j])) % p or sum(x*y for x, y in zip(X2[i], Y2[j])) % p)\n+ print(' line %s: nonzero strictly-upper corner entries (both orientations): %d' % (t, up))\n+# data entrance factors\n+vecM = lambda M: [M[x][y] % p for x in range(h) for y in range(h)]\n+lam = [vecM(mm(mm(U, R[be]), VT)) for be in range(h)]\n+mu = [vecM(mm(mm(UiT, C[be]), Vi)) for be in range(h)]\n+dot = lambda x, y: sum(a*b for a, b in zip(x, y)) % p\n+assert all(dot(l, u) == 0 for l in lam for u in mu)\n+def proj_out(vs, basis): # random combos of vs projected to annihilate 'basis' vectors\n+ Gr = inv([[dot(x, y) for y in basis] for x in basis]); out = []\n+ for _ in range(h-1):\n+ f = [rng.randint(-CR, CR) for _ in range(m)]; cf = mv(Gr, [dot(f, y) for y in basis])\n+ out.append([(fi - sum(cj*y[k] for cj, y in zip(cf, basis))) % p for k, fi in enumerate(f)])\n+ return out\n+annmu = proj_out(None, mu) # functionals with f . mu_l = 0\n+kerlam = proj_out(None, lam) # vectors with lam_beta . w = 0\n+for _ in range(3):\n+ t1, t2 = rng.choice(trip), rng.choice(trip); tv1, g1 = tg(t1); tv2, g2 = tg(t2)\n+ i0 = next(i for i in range(h) if tv1[i]); j0 = next(i for i in range(h) if g1[i])\n+ E = lambda x, y: [x[i]*y[j] % p for i in range(h) for j in range(h)]\n+ e = lambda k: [int(i == k) for i in range(h)]\n+ Imb = [E(tv1, e(j)) for j in range(h)]+[E(e(i), tv2) for i in range(h) if i != i0]\n+ Rsp = [E(g1, e(j)) for j in range(h)]+[E(e(i), g2) for i in range(h) if i != j0]\n+ d1 = det([[dot(f, x) for x in Imb] for f in lam+annmu])\n+ d2 = det([[dot(f, x) for x in kerlam+mu] for f in Rsp])\n+ print(' pair %s %s: det1 %s, det2 %s' % (t1, t2, 'nonzero' if d1 else 'ZERO', 'nonzero' if d2 else 'ZERO'))" + }, + { + "sha": "98893c5a204513a784e783a5fd25b16570a75f39", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/flagbasis.py", + "status": "added", + "additions": 262, + "deletions": 0, + "changes": 262, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflagbasis.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflagbasis.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fflagbasis.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,262 @@\n+\"\"\"Children profiles of every two-stage bit edge class in ONE nested controlled basis S = T (I (x) K).\n+Coordinates (x, y), y fastest; T acts on the slow factor x by G_y on fibre y.\n+Basis modes:\n+ struct : G_y row 0 = row (y+1 mod h) of W^-1, G_y^-1 e_{h-1} = column y of W (W generic unimodular)\n+ -> stage-1 corner M[y,y'] = g_y . k_y' is the cyclic shift (the best possible: diag is forced 0)\n+ nested : generic unimodular G_y, K (negative control: stage-1 corners not merged)\n+ tensor : all G_y equal (negative control: stage-1 aux corner singular)\n+ dense : one generic unimodular S0 (negative control: no stage-2 structure)\n+Pivots of S_p are computed by the rightmost-pivot lower-lower elimination mod q (and exactly over Q at h=6 for\n+a sample, with factor.bruhat). A child is a maximal run H_i -> D_j, H_{i+1} -> D_{j+1}, ... (contiguous, same\n+order). 'other' counts Bruhat moves that are not H<->D transpositions (must be 0).\"\"\"\n+import sys, random\n+sys.path.insert(0, __import__('os').path.join(__import__('os').path.dirname(__import__('os').path.abspath(__file__)), '..', 'partial-swap'))\n+from fractions import Fraction as Q\n+from itertools import combinations\n+q = 2**61-1\n+\n+def red(x): return x.numerator % q * pow(x.denominator % q, q-2, q) % q\n+def mm(A, B):\n+ Bt = list(zip(*B)); return [[sum(a*b for a, b in zip(r, c)) % q for c in Bt] for r in A]\n+def kron(A, B): return [[a*b % q for a in ra for b in rb] for ra in A for rb in B]\n+def eye(n): return [[int(i == j) for j in range(n)] for i in range(n)]\n+\n+def piv_modq(A):\n+ \"\"\"Rightmost-pivot lower-lower elimination; returns {row: col} (singular rows have no pivot).\"\"\"\n+ M = [r[:] for r in A]; n = len(M); out = {}\n+ for i in range(n):\n+ r = M[i]; c = next((j for j in range(len(r)-1, -1, -1) if r[j]), None)\n+ if c is None: continue\n+ out[i] = c; iv = pow(r[c], q-2, q)\n+ for k in range(i+1, n):\n+ if M[k][c]:\n+ f = M[k][c]*iv % q; M[k] = [(x-f*y) % q for x, y in zip(M[k], r)]\n+ return out\n+\n+def swapmat(p):\n+ m = len(p)\n+ return [[(int(i == j)-p[i][j]) % q for j in range(m)]+p[i][:] for i in range(m)] + \\\n+ [p[i][:]+[(int(i == j)-p[i][j]) % q for j in range(m)] for i in range(m)]\n+\n+def children(p):\n+ \"\"\"Children widths of the partial swap S_p from its Bruhat involution (mod q).\"\"\"\n+ m = len(p); w = piv_modq(swapmat(p)); assert len(w) == 2*m\n+ other = sum(1 for i, c in w.items() if c != i and (i < m) == (c < m))\n+ inv_ok = all(w[c] == i for i, c in w.items())\n+ hd = sorted((i, c) for i, c in w.items() if i < m <= c)\n+ out = []; prev = None\n+ for i, c in hd:\n+ if prev and i == prev[0]+1 and c == prev[1]+1: out[-1] += 1\n+ else: out.append(1)\n+ prev = (i, c)\n+ return tuple(sorted(out, reverse=True)), other, inv_ok\n+\n+RR = 10**6 # generic coefficients: the lemma is a Zariski-open statement, small ranges hit coincidences\n+def unimod(n, rng, R=None):\n+ R = R or RR\n+ L = [[rng.randint(-R, R) if j < i else int(i == j) for j in range(n)] for i in range(n)]\n+ U = [[rng.randint(-R, R) if j > i else int(i == j) for j in range(n)] for i in range(n)]\n+ return [[sum(L[i][k]*U[k][j] for k in range(n)) for j in range(n)] for i in range(n)]\n+\n+def inv_int(A):\n+ \"\"\"Exact inverse of an integer matrix as Fractions.\"\"\"\n+ n = len(A); M = [[Q(x) for x in r]+[Q(int(i == j)) for j in range(n)] for i, r in enumerate(A)]\n+ for c in range(n):\n+ p = next(i for i in range(c, n) if M[i][c]); M[c], M[p] = M[p], M[c]\n+ f = M[c][c]; M[c] = [x/f for x in M[c]]\n+ for i in range(n):\n+ if i != c and M[i][c]: g = M[i][c]; M[i] = [a-g*b for a, b in zip(M[i], M[c])]\n+ return [r[n:] for r in M]\n+\n+def basis(h, mode, rng):\n+ \"\"\"Return S, S^-1 as exact Fraction matrices (m x m).\"\"\"\n+ m = h*h\n+ if mode == 'flag':\n+ return flag_basis(h, rng)\n+ if mode == 'dense':\n+ S = unimod(m, rng, 2); Si = inv_int(S); return [[Q(x) for x in r] for r in S], Si\n+ K = unimod(h, rng)\n+ if mode == 'struct':\n+ Wm = unimod(h, rng); Wi = inv_int(Wm); Gs = []\n+ for y in range(h):\n+ w = [Q(Wm[r][y]) for r in range(h)] # k_y = w_y : G_y w_y = e_{h-1}\n+ rows = [Wi[(y+1) % h]] # g_y = dual of w_{y+1}; g_y . w_y = 0\n+ j0 = next(j for j in range(h) if w[j]); u = [Q(int(j == j0))/w[j0] for j in range(h)]\n+ for _ in range(h-2):\n+ r = [Q(rng.randint(-RR, RR)) for _ in range(h)]; d = sum(a*b for a, b in zip(r, w))\n+ rows.append([a-d*b for a, b in zip(r, u)])\n+ r = [Q(rng.randint(-RR, RR)) for _ in range(h)]; d = sum(a*b for a, b in zip(r, w))\n+ rows.append([a-d*b+c for a, b, c in zip(r, u, u)])\n+ Gs.append(rows)\n+ elif mode == 'tensor':\n+ G0 = [[Q(x) for x in r] for r in unimod(h, rng)]; Gs = [G0]*h\n+ else:\n+ Gs = [[[Q(x) for x in r] for r in unimod(h, rng)] for _ in range(h)]\n+ Gi = [inv_int(G) if all(x.denominator == 1 for r in G for x in r) else None for G in Gs]\n+ Gi = [g if g is not None else inv_frac(G) for g, G in zip(Gi, Gs)]\n+ Ki = inv_int(K)\n+ S = [[Q(0)]*m for _ in range(m)]; Si = [[Q(0)]*m for _ in range(m)]\n+ # S = T (I (x) K): S[(x,y),(x',y')] = G_y[x,x'] K[y,y']; S^-1 = (I (x) K^-1) T^-1\n+ for x in range(h):\n+ for y in range(h):\n+ for x2 in range(h):\n+ g = Gs[y][x][x2]; gi = None\n+ for y2 in range(h):\n+ S[x*h+y][x2*h+y2] = g*K[y][y2]\n+ Si[x*h+y][x2*h+y2] = Ki[y][y2]*Gi[y2][x][x2]\n+ return S, Si\n+\n+def flag_basis(h, rng):\n+ \"\"\"First h rows of S <-> matrices U R_b V^T (R_b supported on [0..b]^2), last h columns of S^-1 <->\n+ U^-T C_b V^-1 (C_b supported on [b..h-1]^2). For b < b': R_b^T C_b' = 0 and R_b C_b'^T = 0 identically, so\n+ both stage corners are lower triangular. Trace conditions tr(R_i^T C_j) = 0 (all i, j) make S S^-1 = I.\"\"\"\n+ m = h*h; rnd = lambda: Q(rng.randint(1, RR))\n+ R = []\n+ for b in range(h):\n+ Rb = [[rnd() if i <= b and j <= b else Q(0) for j in range(h)] for i in range(h)]\n+ if b == h-1: Rb[b][b] = Q(0) # i = j trace condition R_b[b][b] C_b[b][b] = 0:\n+ R.append(Rb) # zero R at b = h-1, zero C below (else R_0 = 0)\n+ C = []\n+ for b in range(h):\n+ Cb = [[rnd() if i >= b and j >= b else Q(0) for j in range(h)] for i in range(h)]\n+ if b < h-1: Cb[b][b] = Q(0)\n+ for bb in range(b+1, h): # tr(R_bb^T C_b) = 0, slack entry (b, bb)\n+ Cb[b][bb] = Q(0)\n+ s = sum(R[bb][i][j]*Cb[i][j] for i in range(b, bb+1) for j in range(b, bb+1))\n+ Cb[b][bb] = -s/R[bb][b][bb]\n+ C.append(Cb)\n+ U = [[Q(x) for x in r] for r in unimod(h, rng)]; V = [[Q(x) for x in r] for r in unimod(h, rng)]\n+ Ui, Vi = inv_frac(U), inv_frac(V)\n+ mulq = lambda A, B: [[sum(a*b for a, b in zip(r, c)) for c in zip(*B)] for r in A]\n+ Tr = lambda A: [list(x) for x in zip(*A)]\n+ lam = [sum(mulq(mulq(U, Rb), Tr(V)), []) for Rb in R] # row-major vec, index x*h+y\n+ mu = [sum(mulq(mulq(Tr(Ui), Cb), Vi), []) for Cb in C]\n+ assert all(sum(a*b for a, b in zip(l, u)) == 0 for l in lam for u in mu)\n+ # X = [Z | W | mu] with lam Z = I_h, W a complement of span(mu) in ker(lam); S = X^-1\n+ ker = nullspace(lam, m); cur = [u[:] for u in mu]; W = []\n+ def rc(): # random kernel vector\n+ cf = [rng.randint(-3, 3) for _ in ker]\n+ return [sum(c*x for c, x in zip(cf, col)) for col in zip(*ker)]\n+ while len(W) < m-2*h: # generic complement (not the sparse nullspace basis)\n+ k = [Q(x) for x in rc()]\n+ if rank_frac(cur+[k]) > len(cur): cur.append(k); W.append(k)\n+ Lt = Tr(lam); Gm = mulq(lam, Lt); Z = Tr(mulq(Lt, inv_frac(Gm)))\n+ Z = [[a+b for a, b in zip(z, rc())] for z in Z] # generic preimages of e_1..e_h\n+ X = Tr(Z+W+mu); S = inv_frac(X)\n+ assert S[:h] == lam\n+ return S, X\n+\n+def nullspace(A, n):\n+ M = [r[:] for r in A]; piv = []; r0 = 0\n+ for c in range(n):\n+ p = next((i for i in range(r0, len(M)) if M[i][c]), None)\n+ if p is None: continue\n+ M[r0], M[p] = M[p], M[r0]; f = M[r0][c]; M[r0] = [x/f for x in M[r0]]\n+ for i in range(len(M)):\n+ if i != r0 and M[i][c]: g = M[i][c]; M[i] = [x-g*y for x, y in zip(M[i], M[r0])]\n+ piv.append(c); r0 += 1\n+ out = []\n+ for fc in [c for c in range(n) if c not in piv]:\n+ v = [Q(0)]*n; v[fc] = Q(1)\n+ for i, c in enumerate(piv): v[c] = -M[i][fc]\n+ out.append(v)\n+ return out\n+\n+def rank_frac(A):\n+ M = [r[:] for r in A]; rk = 0\n+ for c in range(len(M[0])):\n+ p = next((i for i in range(rk, len(M)) if M[i][c]), None)\n+ if p is None: continue\n+ M[rk], M[p] = M[p], M[rk]\n+ for i in range(rk+1, len(M)):\n+ if M[i][c]: f = M[i][c]/M[rk][c]; M[i] = [a-f*b for a, b in zip(M[i], M[rk])]\n+ rk += 1\n+ return rk\n+\n+def inv_frac(A):\n+ n = len(A); M = [r[:]+[Q(int(i == j)) for j in range(n)] for i, r in enumerate(A)]\n+ for c in range(n):\n+ p = next(i for i in range(c, n) if M[i][c]); M[c], M[p] = M[p], M[c]\n+ f = M[c][c]; M[c] = [x/f for x in M[c]]\n+ for i in range(n):\n+ if i != c and M[i][c]: g = M[i][c]; M[i] = [a-g*b for a, b in zip(M[i], M[c])]\n+ return [r[n:] for r in M]\n+\n+def setup(h):\n+ trip = list(combinations(range(h), 3))\n+ G = [[Q(int(i == j))-Q(1, 9) for j in range(h)] for i in range(h)]\n+ def projU(vecs): # G-orthogonal projector onto span(vecs) (column convention)\n+ if not vecs: return [[Q(0)]*h for _ in range(h)]\n+ B = []\n+ for v in vecs: # keep an independent subset\n+ if rank_frac(B+[list(v)]) > len(B): B.append(list(v))\n+ Bc = list(map(list, zip(*B)))\n+ GB = [[sum(G[i][k]*Bc[k][j] for k in range(h)) for j in range(len(B))] for i in range(h)]\n+ Gr = [[sum(B[a][k]*GB[k][b] for k in range(h)) for b in range(len(B))] for a in range(len(B))]\n+ Gri = inv_frac(Gr)\n+ BtG = [[sum(B[a][k]*G[k][j] for k in range(h)) for j in range(h)] for a in range(len(B))]\n+ X = [[sum(Bc[i][a]*Gri[a][b] for a in range(len(B))) for b in range(len(B))] for i in range(h)]\n+ return [[sum(X[i][b]*BtG[b][j] for b in range(len(B))) for j in range(h)] for i in range(h)]\n+ tv = [[Q(int(i in t)) for i in range(h)] for t in trip]\n+ P = [projU([t]) for t in tv]\n+ I = [[Q(int(i == j)) for j in range(h)] for i in range(h)]\n+ Qc = [[[I[i][j]-p[i][j] for j in range(h)] for i in range(h)] for p in P]\n+ return trip, tv, G, P, Qc, I, projU\n+\n+def run(h, mode, seed, npairs, nside, exact_sample=0):\n+ rng = random.Random(seed); m = h*h\n+ trip, tv, G, P, Qc, I, projU = setup(h); v = len(trip)\n+ S, Si = basis(h, mode, rng)\n+ Sm = [[red(x) for x in r] for r in S]; Sim = [[red(x) for x in r] for r in Si]\n+ assert mm(Sm, Sim) == eye(m)\n+ Rm = lambda A: [[red(x) for x in r] for r in A]\n+ Pm = [Rm(p) for p in P]; Qm = [Rm(p) for p in Qc]; Im = eye(h)\n+ def conj(A): return mm(mm(Sm, A), Sim)\n+ res = {}\n+ def rec(name, A, rank):\n+ ch = children(conj(A)); res.setdefault(name, {}); key = (rank,)+ch\n+ res[name][key] = res[name].get(key, 0)+1\n+ for a in range(v):\n+ rec('s1 aux exit I(x)Q_b', kron(Im, Qm[a]), m-h)\n+ rec('s1 centre I(x)P_b', kron(Im, Pm[a]), h)\n+ rec('s2 aux entr Q_a(x)I', kron(Qm[a], Im), m-h)\n+ rec('s2 centre P_a(x)I', kron(Pm[a], Im), h)\n+ for _ in range(npairs):\n+ a1, a2 = rng.randrange(v), rng.randrange(v)\n+ rec('data s1 Q_a1(x)P_a2', kron(Qm[a1], Pm[a2]), h-1)\n+ rec('data s2 entr Q_a1(x)Q_a2', kron(Qm[a1], Qm[a2]), m-2*h+1)\n+ rec('data s2 exit P_a1(x)Q_a2', kron(Pm[a1], Qm[a2]), h-1)\n+ for _ in range(nside): # side edges: pi = P_V - P_U for nested source spans / target complements\n+ T_ = trip[rng.randrange(v)]; i = rng.choice(T_)\n+ src = [s for s, t in enumerate(trip) if i in t and set(t) & set(T_) == {i}]\n+ Ss = rng.sample(src, rng.randint(1, len(src)))\n+ U = [tv[s] for s in Ss]; PU = projU(U)\n+ PT = P[trip.index(T_)]; PYt = [[I[r][c]-PT[r][c] for c in range(h)] for r in range(h)]\n+ dU = sum(1 for _ in range(1)) # placeholder\n+ b = rng.randrange(v)\n+ for nm, pi in (('U->F', [[I[r][c]-PU[r][c] for c in range(h)] for r in range(h)]),\n+ ('U->Yt', [[PYt[r][c]-PU[r][c] for c in range(h)] for r in range(h)]),\n+ ('0->U', PU)):\n+ pim = Rm(pi); rk = len(piv_modq(pim))\n+ rec('s1 side %-5s pi(x)P_b' % nm, kron(pim, Pm[b]), rk)\n+ rec('s2 side %-5s P_a(x)pi' % nm, kron(Pm[b], pim), rk)\n+ if exact_sample: # exact Q check of the S_p Bruhat involution on a sample of edges\n+ from factor import bruhat, swapmat as swq, mul\n+ ok = 0; tot = 0\n+ for a in rng.sample(range(v), exact_sample):\n+ for A in (kronQ(I, Qc[a]), kronQ(I, P[a]), kronQ(Qc[a], I), kronQ(P[a], I)):\n+ pp = mul(mul(S, A), Si); piv, *_ = bruhat(swq(pp), track=False)\n+ wq = piv_modq(swapmat(Rm(pp))); tot += 1; ok += all(piv[i] == wq[i] for i in range(2*m))\n+ res['_exact Q == mod q Bruhat'] = {(ok, tot): 1}\n+ return res\n+\n+def kronQ(A, B): return [[a*b for a in ra for b in rb] for ra in A for rb in B]\n+\n+if __name__ == '__main__':\n+ h, mode, seed, npairs, nside = int(sys.argv[1]), sys.argv[2], int(sys.argv[3]), int(sys.argv[4]), int(sys.argv[5])\n+ ex = int(sys.argv[6]) if len(sys.argv) > 6 else 0\n+ RR = int(sys.argv[7]) if len(sys.argv) > 7 else 10**6\n+ res = run(h, mode, seed, npairs, nside, ex)\n+ print('h=%d m=%d mode=%s seed=%d key = (rank, child widths..., other-moves, involution-ok): count' % (h, h*h, mode, seed))\n+ for k in sorted(res):\n+ print(' %-28s' % k, dict(sorted(res[k].items())), flush=True)" + }, + { + "sha": "69862f57d00c67c575e51be323b2db351796172a", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/gmside.py", + "status": "added", + "additions": 33, + "deletions": 0, + "changes": 33, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fgmside.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fgmside.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fgmside.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,33 @@\n+\"\"\"Global-matching side circuit (\"gm\"): Paureel's paired exclusion circuit on h-1 points (sidegen.Excl),\n+lifted to every centre c with the point order of orders.gm, sharing every node whose exact global support\n+(set of triples) is already built. Emits the global DAG: inputs 1..v (triples), args[k]=(x,y), outputs.\"\"\"\n+import sys\n+sys.path.insert(0, __import__('os').path.dirname(__import__('os').path.abspath(__file__)))\n+from itertools import combinations\n+import sidegen, orders\n+def build(h, order=orders.gm):\n+ loc=sidegen.Excl(h-1)\n+ trip=list(combinations(range(h),3)); idx={t:i+1 for i,t in enumerate(trip)}; v=len(trip)\n+ sup=[0]+[1<F or stage-2 entrance 0->D0)\n+ centre aux role : ranks sum to m+2h (central return h counted, plus one extra up-edge h), one edge m-h\n+ data role X / Y : U_a -> ... -> F and 0 -> ... -> U_a^perp, ranks h-1, h-1, m-2h+1, sum m-1\n+ copy correction : one rank-one child per data pair\n+Batching (partial-swap lemma): an edge of rank r > m/2 becomes (m-r) singletons + one block of width 2r-m.\n+Condition: (1/W) * sum_children (width/m)^(1-a) < 1.\"\"\"\n+import sys\n+from fractions import Fraction as Q\n+from math import comb, log\n+\n+def R_of(h):\n+ # side roles per invocation from our generator (additions + outputs)\n+ import os\n+ sys.path.insert(0, os.path.dirname(os.path.abspath(__file__)))\n+ from sidegen import roles\n+ return roles(h)[0]\n+\n+def ln_upper(x):\n+ \"\"\"Rigorous rational upper bound of ln x for rational x > 1: ln x = k ln2 + ln y, y in (1,2];\n+ ln y = 2 atanh z, z=(y-1)/(y+1) <= 1/3; partial sum + geometric tail bound.\"\"\"\n+ x = Q(x); assert x > 1\n+ k = 0\n+ while x > 2: x /= 2; k += 1\n+ def two_atanh_up(z, n=30):\n+ s = sum(z**(2*j+1)/(2*j+1) for j in range(n))\n+ tail = z**(2*n+1)/((2*n+1)*(1-z*z))\n+ return 2*(s+tail)\n+ return k*two_atanh_up(Q(1, 3)) + (two_atanh_up((x-1)/(x+1)) if x > 1 else 0)\n+\n+def histogram(h, R, data_batch):\n+ \"\"\"Exact multiset {width: count} of children, built role by role (not from s).\"\"\"\n+ v, m, c0 = comb(h, 3), h*h, h; N = v*v\n+ hist = {}\n+ def add(w, c): hist[w] = hist.get(w, 0)+c\n+ def edge(r, cnt, batch):\n+ if batch and 2*r > m: add(1, (m-r)*cnt); add(2*r-m, cnt)\n+ else: add(1, r*cnt)\n+ A = v*(R+c0) # aux roles per stage (v invocations, R side + c0 centre each)\n+ for _stage in range(2):\n+ edge(m-h, A, True) # the selected aux edge\n+ edge(h, v*R, False) # rest of each side role: m-(m-h)\n+ edge(3*h, v*c0, False) # rest of each centre role: m+2h-(m-h)\n+ # data: two roles per pair; stage-2 entrance m-2h+1 plus two edges of h-1\n+ edge(m-2*h+1, 2*N, data_batch); edge(2*(h-1), 2*N, False)\n+ add(1, N) # copy correction\n+ W = 2*N+2*A; L = 2*v*h*c0\n+ s = sum(w*c for w, c in hist.items())\n+ assert s == W*m-N+2*L, 'rank sum mismatch'\n+ assert W*m-s == v*(v-4*h*c0)\n+ return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=hist)\n+\n+def F_upper(c, a, lu):\n+ m, W = c['m'], c['W']; tot = Q(0)\n+ for w, cnt in c['hist'].items():\n+ # (w/m)^(1-a) = (w/m) * (m/w)^a <= (w/m) / (1 - a ln(m/w))\n+ l = lu[w]; assert a*l < 1\n+ tot += Q(cnt*w, m)/(1-a*l)\n+ return tot/W\n+\n+def F_float(c, a):\n+ m, W = c['m'], c['W']\n+ return sum(cnt*(w/m)**(1-a) for w, cnt in c['hist'].items())/W\n+\n+def certify(c, den=10**9):\n+ lo, hi = 0.0, 0.05\n+ for _ in range(200):\n+ mid = (lo+hi)/2\n+ lo, hi = (mid, hi) if F_float(c, mid) < 1 else (lo, mid)\n+ lu = {w: ln_upper(Q(c['m'], w)) for w in c['hist']}\n+ n = int(lo*den)+1\n+ while not F_upper(c, Q(n, den), lu) < 1: n -= 1\n+ assert F_upper(c, Q(n, den), lu) < 1\n+ return Q(n, den), lo\n+\n+if __name__ == '__main__':\n+ assert ln_upper(1024) > Q(6931471805599453, 10**15) and ln_upper(1024) < Q(6931471805599454, 10**15)\n+ for arg in sys.argv[1:]:\n+ h, db = arg.split(':'); h = int(h); db = db == '1'\n+ c = histogram(h, R_of(h), db); a, root = certify(c)\n+ print('h=%d data_batch=%d v=%d m=%d R=%d N=%d W=%d L=%d s=%d a_b=%s (=%.6e) root %.6e hist=%s'\n+ % (h, db, c['v'], c['m'], c['R'], c['N'], c['W'], c['L'], c['s'], a, float(a), root,\n+ sorted(c['hist'].items())), flush=True)" + }, + { + "sha": "86df1026f34ea313176aa06fe264d3e6b6469875", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/orders.py", + "status": "added", + "additions": 42, + "deletions": 0, + "changes": 42, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Forders.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Forders.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Forders.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,42 @@\n+def natural(h,c): return [j for j in range(h) if j!=c]\n+def gmatch_end(h,c):\n+ # global pairs (0,1),(2,3)..; h odd -> last point z=h-1 singleton. centre's partner moved next to z at end\n+ z=h-1\n+ if c==z: return list(range(h-1))\n+ cs=c^1\n+ return [j for j in range(h-1) if j not in (c,cs)]+[z,cs]\n+def gmatch_front(h,c):\n+ z=h-1\n+ if c==z: return list(range(h-1))\n+ cs=c^1\n+ return [z,cs]+[j for j in range(h-1) if j not in (c,cs)]\n+def gmatch_mid(h,c):\n+ z=h-1\n+ if c==z: return list(range(h-1))\n+ cs=c^1; r=[j for j in range(h-1) if j not in (c,cs)]; m=(len(r)//4)*2\n+ return r[:m]+[z,cs]+r[m:]\n+def rot(h,c): return [(c+k)%h for k in range(1,h)]\n+def gm(h,c):\n+ # global matching (0,1),(2,3),...; odd h: z=h-1 joins the centre's partner at the end; even h: partner alone at end\n+ if h%2:\n+ z=h-1\n+ if c==z: return list(range(h-1))\n+ cs=c^1; return [j for j in range(h-1) if j not in (c,cs)]+[z,cs]\n+ cs=c^1; return [j for j in range(h) if j not in (c,cs)]+[cs]\n+def gmf(h,c):\n+ if h%2:\n+ z=h-1\n+ if c==z: return list(range(h-1))\n+ cs=c^1; return [z,cs]+[j for j in range(h-1) if j not in (c,cs)]\n+ cs=c^1; return [cs]+[j for j in range(h) if j not in (c,cs)]\n+def gmm(h,c):\n+ r=gm(h,c); \n+ if h%2 and c==h-1: return r\n+ k=2 if h%2 else 1; sp=r[-k:]; r=r[:-k]; m=(len(r)//4)*2\n+ return r[:m]+sp+r[m:]\n+def gmrev(h,c):\n+ # global matching but pairs listed in reverse order (tests order dependence)\n+ r=gm(h,c); k=2 if h%2 else 1\n+ if h%2 and c==h-1: return r[::-1]\n+ body=r[:-k]; pairs=[body[i:i+2] for i in range(0,len(body),2)][::-1]\n+ return [x for p in pairs for x in p]+r[-k:]" + }, + { + "sha": "c82f44c84acc59f4ac0f4b2cf16e6c2815acbe04", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/rtgm.py", + "status": "added", + "additions": 159, + "deletions": 0, + "changes": 159, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Frtgm.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Frtgm.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Frtgm.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,159 @@\n+\"\"\"Retained-total gm producer for the two-stage bit motif (lever A).\n+\n+The gm side circuit (gmside / side_chains) with the h direct centre wires replaced by retained point totals\n+P_c = sum{x_S : c in S}: per centre c, the local pair-exclusion block's grand total (sum of all pairs on the h-1\n+other points) is lifted like every other node, with exact-support sharing, and given one designated terminal\n+use (\"retained output\"). Roles = additions + side outputs + retained uses (compile_ as side_chains, the retained\n+use is an output user ordered after the side outputs).\n+\n+Chains: a side output slot ends 0 < ... < t_T^perp (h-1) < F; a retained slot ends at span(P_c) = U_c\n+(dim h-1, Gram nondegenerate) and then F (rank 1); its copy (PR #36 copied centre) pays U_c -> D0 (rank h-1).\n+Usage: python3 rtgm.py h... (prints R, additions, retained extra additions, chain summary)\"\"\"\n+import sys, os\n+HERE = os.path.dirname(os.path.abspath(__file__)); K = os.path.join(HERE, '..', '..')\n+sys.path[:0] = [os.path.join(K, 'scripts'), HERE]\n+sys.setrecursionlimit(100000)\n+from itertools import combinations\n+from collections import Counter\n+import sidegen, orders, side_chains\n+\n+\n+def build(h, order=orders.gm, exact=False, retain=True):\n+ loc = sidegen.Excl(h - 1)\n+ tot = loc.pairblock(list(range(h - 1)))[0] # same node ids (add() dedups by support)\n+ assert loc.support[tot] == (1 << len(loc.inputs)) - 1\n+ need = set(loc.active)\n+ if retain is True:\n+ st = [tot]\n+ while st:\n+ x = st.pop()\n+ if not x or x in need: continue\n+ need.add(x)\n+ if loc.args[x]: st.extend(loc.args[x])\n+ dl = {nd: side_chains.graph_rank([p for i, p in enumerate(loc.inputs) if loc.support[nd] >> i & 1]) for nd in need}\n+ trip = list(combinations(range(h), 3)); v = len(trip); var = {t: i + 1 for i, t in enumerate(trip)}\n+ args = [None] * (v + 1); dn = [0] + [1] * v\n+ sup = [0] + [1 << i for i in range(v)]; look = {}; outputs = {}; retained = {}\n+ for c in range(h):\n+ pts = order(h, c); mp = {}\n+ for nd in sorted(need):\n+ if loc.args[nd] is None:\n+ a, b = loc.inputs[nd - 1]; mp[nd] = var[tuple(sorted((c, pts[a], pts[b])))]; continue\n+ a, b = (mp[x] for x in loc.args[nd])\n+ assert not sup[a] & sup[b]\n+ s = sup[a] | sup[b]; k = look.get(s)\n+ if k is None:\n+ k = len(sup); sup.append(s); args.append((a, b)); dn.append(dl[nd]); look[s] = k\n+ else:\n+ assert dn[k] == dl[nd]\n+ mp[nd] = k\n+ for (x, y), nd in loc.outputs.items():\n+ outputs[c, tuple(sorted((c, pts[x], pts[y])))] = mp[nd]\n+ if retain is True: retained[c] = mp[tot]\n+ if retain == 'search': # cheapest totals: star(c) = (x + y) + z over active gm nodes\n+ retained = search_totals(h, trip, args, dn, sup, outputs)\n+ roots = list(outputs.values()) + list(retained.values())\n+ act = set(); st = list(roots)\n+ while st:\n+ n = st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ return dict(h=h, trip=trip, args=args, dn=dn, outputs=outputs, retained=retained, active=act, sup=sup)\n+\n+\n+def search_totals(h, trip, args, dn, sup, outputs):\n+ \"\"\"For every centre, star(c) as a disjoint union of the fewest active gm nodes (1 or 2 new additions,\n+ largest node first); appends the new nodes to args/dn/sup and returns {c: node}.\"\"\"\n+ act = set(); st = list(outputs.values())\n+ while st:\n+ n = st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ bysup = {sup[n]: n for n in act}; pc = lambda s: bin(s).count('1'); out = {}\n+ def new(a, b, c):\n+ assert not sup[a] & sup[b]\n+ s = sup[a] | sup[b]\n+ if s in bysup: return bysup[s]\n+ pairs = [tuple(q for q in trip[i] if q != c) for i in range(len(trip)) if s >> i & 1]\n+ k = len(sup); sup.append(s); args.append((a, b)); dn.append(side_chains.graph_rank(pairs)); bysup[s] = k\n+ return k\n+ for c in range(h):\n+ star = sum(1 << i for i, t in enumerate(trip) if c in t)\n+ subs = sorted([n for n in act if sup[n] & ~star == 0], key=lambda n: (-pc(sup[n]), n))\n+ best = None\n+ for x in subs:\n+ if star ^ sup[x] in bysup: best = (x, bysup[star ^ sup[x]]); break\n+ if best is None:\n+ for i, x in enumerate(subs):\n+ rem = star ^ sup[x]\n+ if pc(rem) > 2 * pc(sup[x]): break\n+ for y in subs[i:]:\n+ if sup[y] & ~rem == 0 and (rem ^ sup[y]) in bysup: best = (x, y, bysup[rem ^ sup[y]]); break\n+ if best: break\n+ if best is None: # greedy exact cover, largest active node first\n+ rem = star; best = []\n+ while rem:\n+ x = next(n for n in subs if sup[n] & ~rem == 0); best.append(x); rem ^= sup[x]\n+ acc = best[0]\n+ for x in best[1:]: acc = new(acc, x, c)\n+ out[c] = acc\n+ assert sup[out[c]] == star and dn[out[c]] == h - 1\n+ return out\n+\n+\n+def compile_(G):\n+ \"\"\"side_chains.compile_ with retained uses as extra output users (after the side outputs).\"\"\"\n+ args, act, outputs, retained = G['args'], G['active'], G['outputs'], G['retained']\n+ users = {x: [] for x in act}\n+ for n in sorted(act):\n+ if args[n]:\n+ for pos, x in enumerate(args[n]): users[x].append(('gate', n, pos))\n+ for tgt, n in sorted(outputs.items()): users[n].append(('output', tgt))\n+ for c, n in sorted(retained.items()): users[n].append(('retained', c))\n+ edge = {}; out = {}; ret = {}; size = 0; hold = []\n+ for n in sorted(act):\n+ if args[n]:\n+ pivot = edge[n, 0]; ins = (edge[n, 0], edge[n, 1])\n+ else:\n+ pivot = size; size += 1; ins = (pivot,); hold.append([])\n+ outs = (pivot,) + tuple(range(size, size + len(users[n]) - 1))\n+ for _ in range(len(users[n]) - 1): hold.append([])\n+ size += len(users[n]) - 1\n+ for s in set(ins + outs): hold[s].append(n)\n+ for u, s in zip(users[n], outs):\n+ if u[0] == 'gate': edge[u[1], u[2]] = s\n+ elif u[0] == 'output': out[s] = u[1]\n+ else: ret[s] = u[1]\n+ adds = sum(1 for n in act if args[n])\n+ assert size == adds + len(outputs) + len(retained)\n+ return dict(roles=size, hold=hold, out=out, ret=ret, adds=adds)\n+\n+\n+def chain_dims(G, C, s):\n+ h = G['h']; dn = G['dn']; d = [0]\n+ for n in C['hold'][s]:\n+ if dn[n] != d[-1]: d.append(dn[n])\n+ if s in C['out']: d.append(h - 1)\n+ if s in C['ret']: assert d[-1] == h - 1, (s, d)\n+ d.append(h)\n+ assert all(a < b for a, b in zip(d, d[1:])), (s, d)\n+ return d\n+\n+\n+def side_ranks(h, retain='search'):\n+ G = build(h, retain=retain); C = compile_(G); rk = Counter()\n+ for s in range(C['roles']):\n+ d = chain_dims(G, C, s)\n+ for a, b in zip(d, d[1:]): rk[b - a] += 1\n+ return C['roles'], rk, C, G\n+\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ R0, rk0, C0, _ = side_ranks(h, False)\n+ for mode in (True, 'search'):\n+ R1, rk1, C1, G1 = side_ranks(h, mode)\n+ print('h=%d %s gm R=%d adds=%d | retained R=%d adds=%d (+%d adds, +%d roles; old R+h=%d)' % (\n+ h, mode, R0, C0['adds'], R1, C1['adds'], C1['adds'] - C0['adds'], R1 - R0, R0 + h), flush=True)" + }, + { + "sha": "d08377f94ea85799a1aadac6aef69df4607297fe", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/side_chains.py", + "status": "added", + "additions": 138, + "deletions": 0, + "changes": 138, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fside_chains.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fside_chains.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fside_chains.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,138 @@\n+\"\"\"Exact side-role frame chains of the two-stage bit motif, from the real compiled side program.\n+\n+Producer: Paureel's paired exclusion circuit on h-1 points (sidegen.Excl), lifted to every centre c with a\n+point order (orders.natural = sidegen, orders.gm = global matching), sharing a node iff |core|>=2 and its\n+(core, union) key exists. (For |core|>=2 the support is {T : core in T, T - core in union - core}, so this is\n+exact-support sharing; gmside.build's exact-support rule gives the same DAG.)\n+\n+Compiler: Paureel's ExclusionCircuit.compile (scripts/exclusion_circuit.py @ c82d09e), re-implemented:\n+every active node has a gate (ins, outs); pivot = slot of operand 0 (a leaf allocates a fresh source slot);\n+outs = pivot + one fresh slot per further user; users are gates in node order (operand position) then outputs\n+in sorted (centre, target) order; outs[k] goes to users[k]. Roles = additions + outputs.\n+\n+Frames (two-stage-construction.tex + shared_point_circuit.verify_frames): a gate at node n uses the source-span\n+frame span(n) = span{t_S : S in supp n} on every slot it touches (forward invocation); a source slot is copied\n+at = span(leaf); an output slot is injected at its target-line complement t_T^perp; early mixers at\n+D0 (= 0 in stage 1), cleanup at D1 (= F). Reverse invocation (stage 2): orthogonal complements in reverse order;\n+the edge idempotents P_{U2}-P_{U1} are literally the same set (complement chain of a G-orthogonal flag).\n+So per slot, factor-space chain: 0 < [] <= span(n_0) <= ... <= span(n_k) < [t_T^perp] < F, tensored with\n+P_b (stage 1, second factor fixed triple b) or P_b (x) . (stage 2).\"\"\"\n+import sys, os\n+sys.path.insert(0, os.path.dirname(os.path.abspath(__file__)))\n+sys.setrecursionlimit(100000)\n+from itertools import combinations\n+import sidegen, orders\n+\n+\n+def graph_rank(pairs):\n+ adj = {}\n+ for a, b in pairs: adj.setdefault(a, []).append(b); adj.setdefault(b, []).append(a)\n+ col = {}; bip = 0\n+ for s in adj:\n+ if s in col: continue\n+ col[s] = 0; st = [s]; ok = True\n+ while st:\n+ u = st.pop()\n+ for w in adj[u]:\n+ if w not in col: col[w] = 1-col[u]; st.append(w)\n+ elif col[w] == col[u]: ok = False\n+ bip += ok\n+ return len(adj)-bip\n+\n+ORDERS = {'nat': orders.natural, 'gm': orders.gm}\n+\n+def build(h, order, exact=False):\n+ loc = sidegen.Excl(h-1)\n+ dl = {nd: graph_rank([p for i, p in enumerate(loc.inputs) if loc.support[nd] >> i & 1]) for nd in loc.active}\n+ trip = list(combinations(range(h), 3)); v = len(trip); var = {t: i+1 for i, t in enumerate(trip)}\n+ args = [None]*(v+1); core = [0]+[sum(1 << i for i in t) for t in trip]; union = list(core); dn = [0]+[1]*v\n+ sup = [0]+[1 << i for i in range(v)] if exact else None\n+ lookup = {}; outputs = {}\n+ for c in range(h):\n+ pts = order(h, c); mp = {}\n+ for nd in sorted(loc.active):\n+ if loc.args[nd] is None:\n+ a, b = loc.inputs[nd-1]; mp[nd] = var[tuple(sorted((c, pts[a], pts[b])))]; continue\n+ a, b = (mp[x] for x in loc.args[nd])\n+ co = core[a] & core[b]; un = union[a] | union[b]; key = (co, un)\n+ assert co >> c & 1\n+ if bin(co).count('1') >= 2 and key in lookup:\n+ k = lookup[key]; assert dn[k] == dl[nd]; mp[nd] = k\n+ if exact: assert sup[k] == sup[a] | sup[b]\n+ continue\n+ k = len(args); mp[nd] = k; args.append((a, b)); core.append(co); union.append(un); dn.append(dl[nd])\n+ if exact: assert not sup[a] & sup[b]; sup.append(sup[a] | sup[b])\n+ if bin(co).count('1') >= 2: lookup[key] = k\n+ for (x, y), nd in loc.outputs.items():\n+ outputs[c, tuple(sorted((c, pts[x], pts[y])))] = mp[nd]\n+ act = set(); st = list(outputs.values())\n+ while st:\n+ n = st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ return dict(h=h, trip=trip, args=args, dn=dn, outputs=outputs, active=act, sup=sup)\n+\n+def compile_(G):\n+ args, act, outputs = G['args'], G['active'], G['outputs']\n+ users = {x: [] for x in act}\n+ for n in sorted(act):\n+ if args[n]:\n+ for pos, x in enumerate(args[n]): users[x].append(('gate', n, pos))\n+ for tgt, n in sorted(outputs.items()): users[n].append(('output', tgt))\n+ edge = {}; src = {}; out = {}; size = 0; hold = [] # hold[slot] = nodes whose gate touched the slot\n+ for n in sorted(act):\n+ if args[n]:\n+ ins = (edge[n, 0], edge[n, 1]); pivot = ins[0]\n+ else:\n+ pivot = size; size += 1; ins = (pivot,); src[pivot] = n; hold.append([])\n+ outs = (pivot,)+tuple(range(size, size+len(users[n])-1))\n+ for _ in range(len(users[n])-1): hold.append([])\n+ size += len(users[n])-1\n+ for s in set(ins+outs): hold[s].append(n)\n+ for u, s in zip(users[n], outs):\n+ if u[0] == 'gate': edge[u[1], u[2]] = s\n+ else: out[s] = u[1]\n+ adds = sum(1 for n in act if args[n])\n+ assert size == adds+len(outputs)\n+ return dict(roles=size, hold=hold, src=src, out=out, adds=adds)\n+\n+def chain_dims(G, C, s):\n+ \"\"\"Factor-space dimension chain of slot s (stage-1 forward order), from 0 to h.\"\"\"\n+ h = G['h']; dn = G['dn']; d = [0]\n+ for n in C['hold'][s]:\n+ if dn[n] != d[-1]: d.append(dn[n])\n+ if s in C['out']: d.append(h-1)\n+ d.append(h)\n+ assert all(a < b for a, b in zip(d, d[1:])), (s, d)\n+ return d\n+\n+def chain_type(G, C, s):\n+ \"\"\"(source?, output?, number of nodes held, retired-by-operand-1?)\"\"\"\n+ hold = C['hold'][s]; args = G['args']\n+ last = hold[-1]\n+ retire = s not in C['out'] and len(hold) >= 1 and args[last] is not None and False\n+ return ('src' if s in C['src'] else 'fresh', 'out' if s in C['out'] else 'retire', len(hold))\n+\n+def inner(r, h):\n+ \"\"\"Inner lemma prediction for a rank-r edge pi (x) P_b: children widths.\"\"\"\n+ if 2*r > h: return [1]*(h-r)+([2*r-h] if 2*r > h else [])\n+ return [1]*r\n+\n+if __name__ == '__main__':\n+ from collections import Counter\n+ prod = sys.argv[1]\n+ for h in map(int, sys.argv[2:]):\n+ G = build(h, ORDERS[prod]); C = compile_(G)\n+ ranks = Counter(); types = Counter(); prof = Counter(); seqs = Counter()\n+ for s in range(C['roles']):\n+ d = chain_dims(G, C, s); rr = tuple(b-a for a, b in zip(d, d[1:]))\n+ seqs[rr] += 1; types[chain_type(G, C, s)[:2]] += 1\n+ for r in rr:\n+ ranks[r] += 1\n+ for w in inner(r, h): prof[w] += 1\n+ sing = prof[1]\n+ print('%s h=%d R=%d adds=%d outputs=%d slot types %s singletons/slot %.3f blocks %s' % (\n+ prod, h, C['roles'], C['adds'], len(G['outputs']), dict(types), sing/C['roles'],\n+ sorted((w, c) for w, c in prof.items() if w > 1)), flush=True)\n+ print(' top rank sequences', seqs.most_common(12), flush=True)" + }, + { + "sha": "7ab495d87c762cfc00e485711d5f5d58d97e3fc1", + "filename": "research/deferred-signed/swapnil-round7/independent/two-stage-bit/sidegen.py", + "status": "added", + "additions": 104, + "deletions": 0, + "changes": 104, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fsidegen.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fsidegen.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Findependent%2Ftwo-stage-bit%2Fsidegen.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,104 @@\n+\"\"\"Our own paired-bit side generator (re-implemented from the two-stage notes' description:\n+paired exclusion circuit on h-1 points + cross-common-point sharing). Roles R = additions + outputs.\n+Self-checks: disjoint supports for every addition, exact pair-exclusion outputs.\"\"\"\n+import sys\n+from itertools import combinations\n+sys.setrecursionlimit(10000)\n+\n+class Excl:\n+ def __init__(self, n):\n+ self.n = n; self.inputs = list(combinations(range(n), 2))\n+ self.support = [0]+[1 << i for i in range(len(self.inputs))]\n+ self.args = [None]*len(self.support)\n+ self.lookup = {s: i for i, s in enumerate(self.support)}\n+ self.var = {p: i+1 for i, p in enumerate(self.inputs)}\n+ _, _, self.outputs = self.pairblock(list(range(n)))\n+ self.active = set(); st = list(self.outputs.values())\n+ while st:\n+ x = st.pop()\n+ if not x or x in self.active: continue\n+ self.active.add(x)\n+ if self.args[x]: st.extend(self.args[x])\n+ def add(self, a, b):\n+ if not a: return b\n+ if not b: return a\n+ assert not self.support[a] & self.support[b]\n+ s = self.support[a] | self.support[b]\n+ if s in self.lookup: return self.lookup[s]\n+ k = len(self.support); self.lookup[s] = k; self.support.append(s); self.args.append((a, b)); return k\n+ def total(self, vals):\n+ if not vals: return 0\n+ if len(vals) == 1: return vals[0]\n+ h = len(vals)//2; return self.add(self.total(vals[:h]), self.total(vals[h:]))\n+ def loo(self, vals): # total and leave-one-out via prefix/suffix\n+ n = len(vals); pre = [0]\n+ for x in vals: pre.append(self.add(pre[-1], x))\n+ suf = [0]*(n+1)\n+ for i in range(n-1, -1, -1): suf[i] = self.add(vals[i], suf[i+1])\n+ return pre[-1], [self.add(pre[i], suf[i+1]) for i in range(n)]\n+ def pairblock(self, pts):\n+ return self.block(pts, {(a, b): self.var[a, b] for a, b in combinations(pts, 2)}, {a: 0 for a in pts})\n+ def block(self, pts, edges, wts):\n+ if len(pts) <= 4:\n+ tot = lambda om: self.total([x for p, x in edges.items() if not set(p) & set(om)]+[x for p, x in wts.items() if p not in om])\n+ return tot(()), {a: tot((a,)) for a in pts}, {(a, b): tot((a, b)) for a, b in combinations(pts, 2)}\n+ gr = [pts[i:i+2] for i in range(0, len(pts), 2)]; ng = len(gr)\n+ e = lambda a, b: edges[tuple(sorted((a, b)))]\n+ coarse = {(i, j): self.total([e(a, b) for a in gr[i] for b in gr[j]]) for i, j in combinations(range(ng), 2)}\n+ wt = {i: self.total([wts[a] for a in g]+[e(a, b) for a, b in combinations(g, 2)]) for i, g in enumerate(gr)}\n+ total, outside, far = self.block(list(range(ng)), coarse, wt)\n+ strips = {}; sums = {}\n+ for i, g in enumerate(gr):\n+ other = [j for j in range(ng) if j != i]\n+ for a in g:\n+ carry = self.total([wts[u] for u in g if u != a])\n+ vals = [self.total([e(u, w) for u in g if u != a for w in gr[j]]) for j in other]\n+ st, one = self.loo([carry]+vals)\n+ strips[a] = dict(zip(other, one[1:])); sums[a] = st\n+ out = {}\n+ single = {a: self.add(outside[i], sums[a]) for i, g in enumerate(gr) for a in g} # omit one vertex\n+ for i, g in enumerate(gr):\n+ for a, b in combinations(g, 2): out[a, b] = outside[i]\n+ for i, j in combinations(range(ng), 2):\n+ for a in gr[i]:\n+ left = self.add(far[i, j], strips[a][j])\n+ for b in gr[j]:\n+ cross = self.total([e(u, w) for u in gr[i] if u != a for w in gr[j] if w != b])\n+ out[a, b] = self.add(left, self.add(strips[b][i], cross))\n+ return total, single, out\n+\n+def roles(h):\n+ loc = Excl(h-1)\n+ for (a, b), nd in loc.outputs.items(): # exact pair-exclusion check\n+ assert loc.support[nd] == sum(1 << i for i, p in enumerate(loc.inputs) if a not in p and b not in p)\n+ for nd in loc.active:\n+ if loc.args[nd]:\n+ x, y = loc.args[nd]; assert not loc.support[x] & loc.support[y]\n+ inputs = list(combinations(range(h), 3)); var = {t: i+1 for i, t in enumerate(inputs)}\n+ args = [None]*(len(inputs)+1); core = [0]+[sum(1 << i for i in t) for t in inputs]; union = list(core)\n+ points = [[j for j in range(h) if j != i] for i in range(h)]\n+ lookup = {}; outputs = {}\n+ for c in range(h):\n+ mp = {}\n+ for nd in sorted(loc.active):\n+ if loc.args[nd] is None:\n+ a, b = loc.inputs[nd-1]; mp[nd] = var[tuple(sorted((c, points[c][a], points[c][b])))]; continue\n+ a, b = (mp[x] for x in loc.args[nd])\n+ co = core[a] & core[b]; un = union[a] | union[b]; key = (co, un)\n+ if bin(co).count(\"1\") >= 2 and key in lookup: mp[nd] = lookup[key]; continue\n+ k = len(args); mp[nd] = k; args.append((a, b)); core.append(co); union.append(un)\n+ if bin(co).count(\"1\") >= 2: lookup[key] = k\n+ for pair, nd in loc.outputs.items():\n+ outputs[c, tuple(sorted((c, *(points[c][x] for x in pair))))] = mp[nd]\n+ act = set(); st = list(outputs.values())\n+ while st:\n+ n = st.pop()\n+ if n in act: continue\n+ act.add(n)\n+ if args[n]: st.extend(args[n])\n+ adds = sum(args[n] is not None for n in act)\n+ return adds+len(outputs), adds, len(outputs)\n+\n+if __name__ == '__main__':\n+ for h in map(int, sys.argv[1:]):\n+ print(h, roles(h), flush=True)" + }, + { + "sha": "2577a55fb158a46bb7c82db5e7f53587c5b5e91b", + "filename": "research/deferred-signed/swapnil-round7/lean/Round5.lean", + "status": "added", + "additions": 81, + "deletions": 0, + "changes": 81, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound5.lean", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound5.lean", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound5.lean?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,81 @@\n+set_option maxRecDepth 100000\n+-- Generated by gen.py. Rationals are pairs (numerator, denominator) of naturals, denominators positive.\n+abbrev Q := Nat \u00d7 Nat\n+\n+def norm (a : Q) : Q := let g := Nat.gcd a.1 a.2; if g = 0 then a else (a.1 / g, a.2 / g)\n+def qadd (a b : Q) : Q := norm (a.1 * b.2 + b.1 * a.2, a.2 * b.2)\n+def qmul (a b : Q) : Q := norm (a.1 * b.1, a.2 * b.2)\n+def qdiv (a b : Q) : Q := norm (a.1 * b.2, a.2 * b.1)\n+-- a - b, defined when b <= a\n+def qsub (a b : Q) : Q := norm (a.1 * b.2 - b.1 * a.2, a.2 * b.2)\n+def qlt (a b : Q) : Bool := a.1 * b.2 < b.1 * a.2\n+def qpow (a : Q) : Nat \u2192 Q\n+ | 0 => (1, 1)\n+ | k + 1 => qmul a (qpow a k)\n+\n+-- 2 * (sum_{j (0, 1)\n+ | j + 1 => qadd (atanhSum z j) (qdiv (qpow z (2 * j + 1)) (2 * j + 1, 1))\n+def twoAtanhUp (z : Q) (n : Nat) : Q :=\n+ qmul (2, 1) (qadd (atanhSum z n) (qdiv (qpow z (2 * n + 1)) (qmul (2 * n + 1, 1) (qsub (1, 1) (qmul z z)))))\n+\n+-- halve x until x <= 2, counting the halvings (fuel bounds the loop)\n+def halve (x : Q) (k : Nat) : Nat \u2192 Q \u00d7 Nat\n+ | 0 => (x, k)\n+ | f + 1 => if qlt (2, 1) x then halve (norm (x.1, 2 * x.2)) (k + 1) f else (x, k)\n+\n+def lnUp (x : Q) : Q :=\n+ let p := halve x 0 64\n+ let y := p.1\n+ let base := qmul (p.2, 1) (twoAtanhUp (1, 3) 30)\n+ if qlt (1, 1) y then qadd base (twoAtanhUp (qdiv (qsub y (1, 1)) (qadd y (1, 1))) 30) else base\n+\n+def rankSum (h : List (Nat \u00d7 Nat)) : Nat := h.foldl (fun acc p => acc + p.1 * p.2) 0\n+\n+-- moment bound: every a * L_w < 1, every w < m, and sum n w / (m (1 - a L_w)) < W\n+def momentOK (h : List (Nat \u00d7 Nat)) (a : Q) (m W : Nat) : Bool :=\n+ let step := fun (acc : Bool \u00d7 Q) (p : Nat \u00d7 Nat) =>\n+ let w := p.1; let n := p.2\n+ let l := lnUp (m, w)\n+ let al := qmul a l\n+ let ok := acc.1 && (w < m) && qlt al (1, 1)\n+ if ok then (true, qadd acc.2 (qdiv (n * w, 1) (qmul (m, 1) (qsub (1, 1) al)))) else (false, acc.2)\n+ let r := h.foldl step (true, (0, 1))\n+ r.1 && qlt r.2 (W, 1)\n+\n+def qmax (a b : Q) : Q := if qlt a b then b else a\n+def qmin (a b : Q) : Q := if qlt a b then a else b\n+\n+-- The assembly of scripts/certificate_round3.py (crude guard), for given savings a_b, a_c, beta and the chosen\n+-- eps, x, kappa: every constraint is strict and every cost margin exceeds kappa. C1 = 1 + m_c ln s_c + 1 is\n+-- replaced by the check that the given C1 bounds 2 + m_c * (upper bound of ln s_c).\n+def kappaOK (ab ac beta eps x c1 kappa : Q) (mc sc : Nat) : Bool :=\n+ let gl : Q := (1, 10000000000000000)\n+ let one : Q := (1, 1)\n+ let tau := qsub one ab\n+ let sigma := qsub one ac\n+ let chi := qadd tau (qmul (qsub one beta) (if qlt tau sigma then qsub sigma tau else (0, 1)))\n+ let leaf := qadd sigma (qmul beta (qsub one sigma))\n+ let lam := qadd (qmax (qmax tau sigma) chi) gl\n+ let lamp := qadd (qmax lam leaf) gl\n+ let delta := qdiv (1, 10000000000000000000000) x\n+ let poly := qmul (qadd one x) delta\n+ let c1ok := !(qlt c1 (qadd (2, 1) (qmul (mc, 1) (lnUp (sc, 1)))))\n+ let cons := qlt lamp one && qlt (qmul eps (qsub (2, 1) lamp)) one\n+ && qlt (qmul eps c1) (qadd one x) && qlt (qadd (qmul (2, 1) eps) eps) (qadd one x)\n+ && qlt (qsub (qmul (2, 1) eps) one) (qmul lamp eps) && qlt eps one && qlt delta (1, 8)\n+ let margins := [qsub one eps, qmul eps (qsub one lamp), qsub (qsub one eps) poly, eps,\n+ qmul (qmax eps (qsub one eps)) (qsub one tau)]\n+ c1ok && cons && margins.all (fun g => qlt kappa g)\n+\n+-- bit interchange\n+def bitHist : List (Nat \u00d7 Nat) := [(1, 308619300465), (3, 269071710), (5, 485704110), (7, 154755960), (9, 426259920), (11, 205054890), (13, 528381990), (15, 203530680), (17, 435405180), (19, 256878030), (21, 552769350), (23, 153231750), (25, 516188310), (27, 205054890), (29, 529906200), (31, 487033740), (33, 846941880), (35, 173046480), (37, 3069304920), (39, 973354020), (41, 385625130), (43, 804069420), (45, 1577557350), (47, 13083429480), (2023, 525852450), (2115, 13078856850)]\n+theorem bit_rank_sum : rankSum bitHist = 30052683193215 := by decide\n+theorem bit_moment : momentOK bitHist (15479, 1000000000) 2209 13604709300 = true := by decide\n+-- complex interchange\n+def cxHist : List (Nat \u00d7 Nat) := [(1, 3175994308032), (2, 1150092176688), (3, 437228850240), (4, 621103221648), (5, 530083636992), (6, 411085269504), (7, 297495918720), (8, 351328513536), (9, 182103562368), (10, 272253840768), (11, 137929925952), (12, 244629219744), (13, 156861484416), (14, 239799740544), (15, 146043451008), (16, 251229507984), (17, 136126920384), (18, 265041818496), (19, 156861484416), (20, 240894422496), (21, 232587718272), (22, 213430784112), (23, 270450835200), (24, 201936623616), (25, 48681150336), (26, 313272217440), (27, 246110260032), (28, 2801097936), (729, 105475825728), (756, 311233104), (21141, 70317217152), (21168, 35469841680), (21896, 1007397164592), (21924, 971927322912)]\n+theorem cx_rank_sum : rankSum cxHist = 45772350635112192 := by decide\n+theorem cx_moment : momentOK cxHist (4079603, 250000000000) 21952 2085111546336 = true := by decide\n+-- assembly: kappa = 309575208081/20000000000000000 with the two savings above\n+theorem kappa_assembly : kappaOK (15479, 1000000000) (4079603, 250000000000) (1, 1000) (4999922606197979, 5000000000000000) (842123, 1) (842135, 1) (309575208081, 20000000000000000) 21952 45772350635112192 = true := by decide +kernel" + }, + { + "sha": "50514f86023fd1e948dd9bf9c9be2ec11d12e166", + "filename": "research/deferred-signed/swapnil-round7/lean/Round6.lean", + "status": "added", + "additions": 81, + "deletions": 0, + "changes": 81, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound6.lean", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound6.lean", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound6.lean?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,81 @@\n+set_option maxRecDepth 100000\n+-- Generated by gen.py. Rationals are pairs (numerator, denominator) of naturals, denominators positive.\n+abbrev Q := Nat \u00d7 Nat\n+\n+def norm (a : Q) : Q := let g := Nat.gcd a.1 a.2; if g = 0 then a else (a.1 / g, a.2 / g)\n+def qadd (a b : Q) : Q := norm (a.1 * b.2 + b.1 * a.2, a.2 * b.2)\n+def qmul (a b : Q) : Q := norm (a.1 * b.1, a.2 * b.2)\n+def qdiv (a b : Q) : Q := norm (a.1 * b.2, a.2 * b.1)\n+-- a - b, defined when b <= a\n+def qsub (a b : Q) : Q := norm (a.1 * b.2 - b.1 * a.2, a.2 * b.2)\n+def qlt (a b : Q) : Bool := a.1 * b.2 < b.1 * a.2\n+def qpow (a : Q) : Nat \u2192 Q\n+ | 0 => (1, 1)\n+ | k + 1 => qmul a (qpow a k)\n+\n+-- 2 * (sum_{j (0, 1)\n+ | j + 1 => qadd (atanhSum z j) (qdiv (qpow z (2 * j + 1)) (2 * j + 1, 1))\n+def twoAtanhUp (z : Q) (n : Nat) : Q :=\n+ qmul (2, 1) (qadd (atanhSum z n) (qdiv (qpow z (2 * n + 1)) (qmul (2 * n + 1, 1) (qsub (1, 1) (qmul z z)))))\n+\n+-- halve x until x <= 2, counting the halvings (fuel bounds the loop)\n+def halve (x : Q) (k : Nat) : Nat \u2192 Q \u00d7 Nat\n+ | 0 => (x, k)\n+ | f + 1 => if qlt (2, 1) x then halve (norm (x.1, 2 * x.2)) (k + 1) f else (x, k)\n+\n+def lnUp (x : Q) : Q :=\n+ let p := halve x 0 64\n+ let y := p.1\n+ let base := qmul (p.2, 1) (twoAtanhUp (1, 3) 30)\n+ if qlt (1, 1) y then qadd base (twoAtanhUp (qdiv (qsub y (1, 1)) (qadd y (1, 1))) 30) else base\n+\n+def rankSum (h : List (Nat \u00d7 Nat)) : Nat := h.foldl (fun acc p => acc + p.1 * p.2) 0\n+\n+-- moment bound: every a * L_w < 1, every w < m, and sum n w / (m (1 - a L_w)) < W\n+def momentOK (h : List (Nat \u00d7 Nat)) (a : Q) (m W : Nat) : Bool :=\n+ let step := fun (acc : Bool \u00d7 Q) (p : Nat \u00d7 Nat) =>\n+ let w := p.1; let n := p.2\n+ let l := lnUp (m, w)\n+ let al := qmul a l\n+ let ok := acc.1 && (w < m) && qlt al (1, 1)\n+ if ok then (true, qadd acc.2 (qdiv (n * w, 1) (qmul (m, 1) (qsub (1, 1) al)))) else (false, acc.2)\n+ let r := h.foldl step (true, (0, 1))\n+ r.1 && qlt r.2 (W, 1)\n+\n+def qmax (a b : Q) : Q := if qlt a b then b else a\n+def qmin (a b : Q) : Q := if qlt a b then a else b\n+\n+-- The assembly of scripts/certificate_round3.py (crude guard), for given savings a_b, a_c, beta and the chosen\n+-- eps, x, kappa: every constraint is strict and every cost margin exceeds kappa. C1 = 1 + m_c ln s_c + 1 is\n+-- replaced by the check that the given C1 bounds 2 + m_c * (upper bound of ln s_c).\n+def kappaOK (ab ac beta eps x c1 kappa : Q) (mc sc : Nat) : Bool :=\n+ let gl : Q := (1, 10000000000000000)\n+ let one : Q := (1, 1)\n+ let tau := qsub one ab\n+ let sigma := qsub one ac\n+ let chi := qadd tau (qmul (qsub one beta) (if qlt tau sigma then qsub sigma tau else (0, 1)))\n+ let leaf := qadd sigma (qmul beta (qsub one sigma))\n+ let lam := qadd (qmax (qmax tau sigma) chi) gl\n+ let lamp := qadd (qmax lam leaf) gl\n+ let delta := qdiv (1, 10000000000000000000000) x\n+ let poly := qmul (qadd one x) delta\n+ let c1ok := !(qlt c1 (qadd (2, 1) (qmul (mc, 1) (lnUp (sc, 1)))))\n+ let cons := qlt lamp one && qlt (qmul eps (qsub (2, 1) lamp)) one\n+ && qlt (qmul eps c1) (qadd one x) && qlt (qadd (qmul (2, 1) eps) eps) (qadd one x)\n+ && qlt (qsub (qmul (2, 1) eps) one) (qmul lamp eps) && qlt eps one && qlt delta (1, 8)\n+ let margins := [qsub one eps, qmul eps (qsub one lamp), qsub (qsub one eps) poly, eps,\n+ qmul (qmax eps (qsub one eps)) (qsub one tau)]\n+ c1ok && cons && margins.all (fun g => qlt kappa g)\n+\n+-- bit interchange\n+def bitHist : List (Nat \u00d7 Nat) := [(1, 2191713447), (3, 5667200), (5, 11716936), (7, 6970656), (9, 14731178), (11, 4445210), (13, 35572306), (15, 13905892), (17, 4562096), (19, 9740500), (21, 18900112), (23, 141952734), (439, 6272882), (483, 141952734)]\n+theorem bit_rank_sum : rankSum bitHist = 78410006675 := by decide\n+theorem bit_moment : momentOK bitHist (36667, 1000000000) 529 148225616 = true := by decide\n+-- complex interchange\n+def cxHist : List (Nat \u00d7 Nat) := [(1, 184811440), (2, 107199136), (3, 50583808), (4, 53478128), (5, 33031680), (6, 27611408), (7, 14767104), (8, 20195472), (9, 6217728), (10, 14119424), (11, 5051904), (12, 13742960), (13, 4663296), (14, 14864256), (15, 4849504), (16, 13014320), (17, 10196912), (18, 33371712), (19, 13601280), (20, 22774048), (22, 44038192), (23, 16479408), (24, 4048), (529, 8193152), (552, 199193984)]\n+theorem cx_rank_sum : rankSum cxHist = 119453132304 := by decide\n+theorem cx_moment : momentOK cxHist (36926111, 500000000000) 576 207387136 = true := by decide\n+-- assembly: kappa = 3666565558019/100000000000000000 with the two savings above\n+theorem kappa_assembly : kappaOK (36667, 1000000000) (36926111, 500000000000) (1, 1000) (2499908335861049, 2500000000000000) (14695, 1) (14694, 1) (3666565558019, 100000000000000000) 576 119453132304 = true := by decide +kernel" + }, + { + "sha": "b523099790aadab761c9a7a1085583f988d16d9b", + "filename": "research/deferred-signed/swapnil-round7/lean/Round7.lean", + "status": "added", + "additions": 87, + "deletions": 0, + "changes": 87, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound7.lean", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound7.lean", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2FRound7.lean?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,87 @@\n+set_option maxRecDepth 100000\n+-- Generated by gen.py. Rationals are pairs (numerator, denominator) of naturals, denominators positive.\n+abbrev Q := Nat \u00d7 Nat\n+\n+def norm (a : Q) : Q := let g := Nat.gcd a.1 a.2; if g = 0 then a else (a.1 / g, a.2 / g)\n+def qadd (a b : Q) : Q := norm (a.1 * b.2 + b.1 * a.2, a.2 * b.2)\n+def qmul (a b : Q) : Q := norm (a.1 * b.1, a.2 * b.2)\n+def qdiv (a b : Q) : Q := norm (a.1 * b.2, a.2 * b.1)\n+-- a - b, defined when b <= a\n+def qsub (a b : Q) : Q := norm (a.1 * b.2 - b.1 * a.2, a.2 * b.2)\n+def qlt (a b : Q) : Bool := a.1 * b.2 < b.1 * a.2\n+def qpow (a : Q) : Nat \u2192 Q\n+ | 0 => (1, 1)\n+ | k + 1 => qmul a (qpow a k)\n+\n+-- 2 * (sum_{j (0, 1)\n+ | j + 1 => qadd (atanhSum z j) (qdiv (qpow z (2 * j + 1)) (2 * j + 1, 1))\n+def twoAtanhUp (z : Q) (n : Nat) : Q :=\n+ qmul (2, 1) (qadd (atanhSum z n) (qdiv (qpow z (2 * n + 1)) (qmul (2 * n + 1, 1) (qsub (1, 1) (qmul z z)))))\n+\n+-- halve x until x <= 2, counting the halvings (fuel bounds the loop)\n+def halve (x : Q) (k : Nat) : Nat \u2192 Q \u00d7 Nat\n+ | 0 => (x, k)\n+ | f + 1 => if qlt (2, 1) x then halve (norm (x.1, 2 * x.2)) (k + 1) f else (x, k)\n+\n+def lnUp (x : Q) : Q :=\n+ let p := halve x 0 64\n+ let y := p.1\n+ let base := qmul (p.2, 1) (twoAtanhUp (1, 3) 30)\n+ if qlt (1, 1) y then qadd base (twoAtanhUp (qdiv (qsub y (1, 1)) (qadd y (1, 1))) 30) else base\n+\n+def rankSum (h : List (Nat \u00d7 Nat)) : Nat := h.foldl (fun acc p => acc + p.1 * p.2) 0\n+\n+-- moment bound: every a * L_w < 1, every w < m, and sum n w / (m (1 - a L_w)) < W\n+def momentOK (h : List (Nat \u00d7 Nat)) (a : Q) (m W : Nat) : Bool :=\n+ let step := fun (acc : Bool \u00d7 Q) (p : Nat \u00d7 Nat) =>\n+ let w := p.1; let n := p.2\n+ let l := lnUp (m, w)\n+ let al := qmul a l\n+ let ok := acc.1 && (w < m) && qlt al (1, 1)\n+ if ok then (true, qadd acc.2 (qdiv (n * w, 1) (qmul (m, 1) (qsub (1, 1) al)))) else (false, acc.2)\n+ let r := h.foldl step (true, (0, 1))\n+ r.1 && qlt r.2 (W, 1)\n+\n+def qmax (a b : Q) : Q := if qlt a b then b else a\n+def qmin (a b : Q) : Q := if qlt a b then a else b\n+\n+-- The assembly of scripts/certificate_round3.py (crude guard), for given savings a_b, a_c, beta and the chosen\n+-- eps, x, kappa: every constraint is strict and every cost margin exceeds kappa. C1 = 1 + m_c ln s_c + 1 is\n+-- replaced by the check that the given C1 bounds 2 + m_c * (upper bound of ln s_c).\n+def kappaOK (ab ac beta eps x c1 kappa : Q) (mc sc : Nat) : Bool :=\n+ let gl : Q := (1, 10000000000000000)\n+ let one : Q := (1, 1)\n+ let tau := qsub one ab\n+ let sigma := qsub one ac\n+ let chi := qadd tau (qmul (qsub one beta) (if qlt tau sigma then qsub sigma tau else (0, 1)))\n+ let leaf := qadd sigma (qmul beta (qsub one sigma))\n+ let lam := qadd (qmax (qmax tau sigma) chi) gl\n+ let lamp := qadd (qmax lam leaf) gl\n+ let delta := qdiv (1, 10000000000000000000000) x\n+ let poly := qmul (qadd one x) delta\n+ let c1ok := !(qlt c1 (qadd (2, 1) (qmul (mc, 1) (lnUp (sc, 1)))))\n+ let cons := qlt lamp one && qlt (qmul eps (qsub (2, 1) lamp)) one\n+ && qlt (qmul eps c1) (qadd one x) && qlt (qadd (qmul (2, 1) eps) eps) (qadd one x)\n+ && qlt (qsub (qmul (2, 1) eps) one) (qmul lamp eps) && qlt eps one && qlt delta (1, 8)\n+ let margins := [qsub one eps, qmul eps (qsub one lamp), qsub (qsub one eps) poly, eps,\n+ qmul (qmax eps (qsub one eps)) (qsub one tau)]\n+ c1ok && cons && margins.all (fun g => qlt kappa g)\n+\n+-- bit interchange, staircase entrance corner\n+def bitHist : List (Nat \u00d7 Nat) := [(1, 1690297301), (3, 1356586), (5, 354200), (7, 3580962), (9, 1526602), (11, 5093396), (13, 2164162), (15, 7948248), (17, 8476006), (18, 6272882), (19, 1639946), (21, 6906900), (23, 61280142), (439, 6272882), (483, 61280142), (485, 545468), (487, 173558), (489, 293986), (491, 580888), (493, 14168), (495, 322322), (497, 17710), (499, 1129898), (501, 127512), (503, 410872), (505, 99176), (507, 1186570), (509, 340032), (511, 322322), (513, 106260), (515, 1583274), (517, 626934), (519, 2854852), (521, 13711082), (523, 4629394), (525, 5653032), (527, 6233920)]\n+theorem bit_rank_sum : rankSum bitHist = 57403754177 := by decide\n+theorem bit_moment : momentOK bitHist (31987, 500000000) 529 108516254 = true := by decide\n+-- bit interchange, round-six entrance corner\n+def bitplainHist : List (Nat \u00d7 Nat) := [(1, 1803209177), (3, 1356586), (5, 354200), (7, 3580962), (9, 1526602), (11, 5093396), (13, 2164162), (15, 7948248), (17, 8476006), (19, 1639946), (21, 6906900), (23, 61280142), (439, 6272882), (483, 61280142), (485, 545468), (487, 173558), (489, 293986), (491, 580888), (493, 14168), (495, 322322), (497, 17710), (499, 1129898), (501, 127512), (503, 410872), (505, 99176), (507, 1186570), (509, 340032), (511, 322322), (513, 106260), (515, 1583274), (517, 626934), (519, 2854852), (521, 13711082), (523, 4629394), (525, 5653032), (527, 6233920)]\n+theorem bitplain_rank_sum : rankSum bitplainHist = 57403754177 := by decide\n+theorem bitplain_moment : momentOK bitplainHist (12599, 200000000) 529 108516254 = true := by decide\n+-- complex interchange (round six)\n+def cxHist : List (Nat \u00d7 Nat) := [(1, 184811440), (2, 107199136), (3, 50583808), (4, 53478128), (5, 33031680), (6, 27611408), (7, 14767104), (8, 20195472), (9, 6217728), (10, 14119424), (11, 5051904), (12, 13742960), (13, 4663296), (14, 14864256), (15, 4849504), (16, 13014320), (17, 10196912), (18, 33371712), (19, 13601280), (20, 22774048), (22, 44038192), (23, 16479408), (24, 4048), (529, 8193152), (552, 199193984)]\n+theorem cx_rank_sum : rankSum cxHist = 119453132304 := by decide\n+theorem cx_moment : momentOK cxHist (36926111, 500000000000) 576 207387136 = true := by decide\n+-- assembly: kappa = 1599247689723/25000000000000000 with the two savings above\n+theorem kappa_assembly : kappaOK (31987, 500000000) (36926111, 500000000000) (1, 1000) (9999360300924109, 10000000000000000) (14695, 1) (14694, 1) (1599247689723, 25000000000000000) 576 119453132304 = true := by decide +kernel\n+-- assembly: kappa = 6299103187973/100000000000000000 with the savings bitplain and cx above\n+theorem kappaplain_assembly : kappaOK (12599, 200000000) (36926111, 500000000000) (1, 1000) (9999370089681201, 10000000000000000) (14695, 1) (14694, 1) (6299103187973, 100000000000000000) 576 119453132304 = true := by decide +kernel" + }, + { + "sha": "dcc74f0aa73809eed6a1b60b6a4630945864e964", + "filename": "research/deferred-signed/swapnil-round7/lean/dump.py", + "status": "added", + "additions": 20, + "deletions": 0, + "changes": 20, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,20 @@\n+\"\"\"Dump the round-five bit and complex child-width histograms for the Lean check (run from the repository root).\"\"\"\n+import sys, json, os\n+sys.path.insert(0, 'scripts'); sys.path.insert(0, 'independent/two-stage-bit')\n+from fractions import Fraction as Q\n+import certificate_round5 as c5, moment\n+a_b, cb = c5.bit_saving(side=True)\n+d = json.load(open(sys.argv[1])) # from independent/complex-network/fullbatch_hist.py 28 OUT sf\n+hc = {int(k): v for k, v in d['hist'].items()}\n+out = dict(bit=dict(a=[a_b.numerator, a_b.denominator], m=cb['m'], W=cb['W'], s=cb['s'], hist=sorted(cb['hist'].items())),\n+ cx=dict(a=[4079603, 25*10**10], m=d['m'], W=d['W'], s=d['s'], hist=sorted(hc.items())))\n+# python-side check with the atanh ln bound used by the Lean file\n+for k in ('bit', 'cx'):\n+ o = out[k]; c = dict(m=o['m'], W=o['W'], hist=dict(o['hist']))\n+ lu = {w: moment.ln_upper(Q(o['m'], w)) for w in c['hist']}\n+ print(k, 'sum==s', sum(w*n for w, n in o['hist']) == o['s'], 'F_upper<1', moment.F_upper(c, Q(*o['a']), lu) < 1, 'widths', len(o['hist']))\n+from certificate_round3 import evaluate\n+r = evaluate(a_b, Q(*out['cx']['a']), Q(1, 1000), 'crude', m_c=d['m'], s_c=d['s'])\n+fr = lambda q: [Q(q).numerator, Q(q).denominator]\n+out['kappa'] = dict(beta=[1, 1000], eps=fr(r['eps']), x=fr(r['x']), c1=fr(r['c1']), kappa=fr(r['kappa']), mc=d['m'])\n+json.dump(out, open(os.path.join(os.path.dirname(os.path.abspath(__file__)), 'round5-histograms.json'), 'w'))" + }, + { + "sha": "564d980dd46da700b9cef392e8273bb2f02b6cc4", + "filename": "research/deferred-signed/swapnil-round7/lean/dump6.py", + "status": "added", + "additions": 18, + "deletions": 0, + "changes": 18, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump6.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump6.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump6.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,18 @@\n+\"\"\"Dump the round-six bit and complex child-width histograms and the assembly parameters for the Lean check.\n+Usage (from the repository root): python3 lean/dump6.py COMPLEX_HIST_JSON\"\"\"\n+import sys, json, os\n+from fractions import Fraction as Q\n+sys.path.insert(0, 'scripts'); sys.path.insert(0, 'independent/two-stage-bit')\n+import certificate_round6 as c6\n+from certificate_round3 import evaluate\n+a_b, cb = c6.retained_saving()\n+d = json.load(open(sys.argv[1])); hc = {int(k): v for k, v in d['hist'].items()}\n+a_c = Q(36926111, 5 * 10**11)\n+r = evaluate(a_b, a_c, Q(1, 1000), 'crude', m_c=d['m'], s_c=d['s'])\n+fr = lambda q: [Q(q).numerator, Q(q).denominator]\n+out = dict(bit=dict(a=fr(a_b), m=cb['m'], W=cb['W'], s=cb['s'], hist=sorted(cb['hist'].items())),\n+ cx=dict(a=fr(a_c), m=d['m'], W=d['W'], s=d['s'], hist=sorted(hc.items())),\n+ kappa=dict(beta=[1, 1000], eps=fr(r['eps']), x=fr(r['x']), c1=fr(r['c1']), kappa=fr(r['kappa']), mc=d['m']))\n+assert sum(w * n for w, n in out['bit']['hist']) == out['bit']['s'] and sum(w * n for w, n in out['cx']['hist']) == out['cx']['s']\n+json.dump(out, open(os.path.join(os.path.dirname(os.path.abspath(__file__)), 'round6-histograms.json'), 'w'))\n+print('kappa', r['kappa'], r['ok'])" + }, + { + "sha": "44046768cb7bd1a34158321385f0ebad726a968d", + "filename": "research/deferred-signed/swapnil-round7/lean/dump7.py", + "status": "added", + "additions": 23, + "deletions": 0, + "changes": 23, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump7.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump7.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fdump7.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,23 @@\n+\"\"\"Dump the round-seven bit histograms (staircase and round-six entrance corners) with the round-six complex\n+histogram, and both assemblies, for the Lean check. The bit histograms are rebuilt from the frozen schedule by\n+scripts/certificate_round7.py; the complex side is round six's (lean/round6-histograms.json).\n+Usage (from the repository root): python3 lean/dump7.py\"\"\"\n+import sys, json, os\n+from fractions import Fraction as Q\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, os.path.join(HERE, '..', 'scripts'))\n+import certificate_round7 as c7\n+\n+fr = lambda q: [Q(q).numerator, Q(q).denominator]\n+cx = json.load(open(os.path.join(HERE, 'round6-histograms.json')))['cx']\n+_, res = c7.certify(c7.HEADLINE)\n+out = dict(sides=[['bit', 'bit interchange, staircase entrance corner'], ['bitplain', 'bit interchange, round-six entrance corner'],\n+ ['cx', 'complex interchange (round six)']],\n+ kappas=[['kappa', 'bit'], ['kappaplain', 'bitplain']], cx=cx)\n+for side, kk, key in (('bit', 'kappa', 'staircase'), ('bitplain', 'kappaplain', 'plain')):\n+ a, k, c = res[key]\n+ out[side] = dict(a=fr(a), m=c['m'], W=c['W'], s=c['s'], hist=sorted(c['hist'].items()))\n+ out[kk] = dict(beta=[1, 1000], eps=fr(k['eps']), x=fr(k['x']), c1=fr(k['c1']), kappa=fr(k['kappa']), mc=cx['m'])\n+ assert sum(w * n for w, n in out[side]['hist']) == c['s'] and cx['m'] == c7.M_C and cx['s'] == c7.S_C\n+ print(side, 'a_b', a, 'kappa', k['kappa'], k['ok'])\n+json.dump(out, open(os.path.join(HERE, 'round7-histograms.json'), 'w'))" + }, + { + "sha": "a19afaa20c5024ff12f9f57252d49832906dbf44", + "filename": "research/deferred-signed/swapnil-round7/lean/gen.py", + "status": "added", + "additions": 107, + "deletions": 0, + "changes": 107, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fgen.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fgen.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fgen.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,107 @@\n+\"\"\"Emit a Lean 4 (core only) file that checks, in the kernel with exact arithmetic, the moment certificates of a\n+witness (round five by default; rounds six and seven from their histogram files): for every child-width histogram,\n+ (1) the widths times multiplicities sum to the total rank s;\n+ (2) every width w < m, and the rational upper bound L_w of ln(m/w) is computed from its series formula\n+ (ln x = k ln 2 + 2 atanh((y-1)/(y+1)), partial sum of 30 terms plus a geometric tail);\n+ (3) a * L_w < 1 and sum_w n_w * w / (m * (1 - a * L_w)) < W (the moment bound at the claimed saving a).\n+The analytic facts behind (2) and (3) -- the atanh tail bound and (m/w)^a <= 1/(1 - a ln(m/w)) -- are premises,\n+not checked here: Lean core has no real logarithm.\"\"\"\n+import json, os, sys\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+SRC = sys.argv[1] if len(sys.argv) > 1 else 'round5-histograms.json'\n+DST = sys.argv[2] if len(sys.argv) > 2 else 'Round5.lean'\n+D = json.load(open(os.path.join(HERE, SRC)))\n+\n+HEAD = r'''set_option maxRecDepth 100000\n+-- Generated by gen.py. Rationals are pairs (numerator, denominator) of naturals, denominators positive.\n+abbrev Q := Nat \u00d7 Nat\n+\n+def norm (a : Q) : Q := let g := Nat.gcd a.1 a.2; if g = 0 then a else (a.1 / g, a.2 / g)\n+def qadd (a b : Q) : Q := norm (a.1 * b.2 + b.1 * a.2, a.2 * b.2)\n+def qmul (a b : Q) : Q := norm (a.1 * b.1, a.2 * b.2)\n+def qdiv (a b : Q) : Q := norm (a.1 * b.2, a.2 * b.1)\n+-- a - b, defined when b <= a\n+def qsub (a b : Q) : Q := norm (a.1 * b.2 - b.1 * a.2, a.2 * b.2)\n+def qlt (a b : Q) : Bool := a.1 * b.2 < b.1 * a.2\n+def qpow (a : Q) : Nat \u2192 Q\n+ | 0 => (1, 1)\n+ | k + 1 => qmul a (qpow a k)\n+\n+-- 2 * (sum_{j (0, 1)\n+ | j + 1 => qadd (atanhSum z j) (qdiv (qpow z (2 * j + 1)) (2 * j + 1, 1))\n+def twoAtanhUp (z : Q) (n : Nat) : Q :=\n+ qmul (2, 1) (qadd (atanhSum z n) (qdiv (qpow z (2 * n + 1)) (qmul (2 * n + 1, 1) (qsub (1, 1) (qmul z z)))))\n+\n+-- halve x until x <= 2, counting the halvings (fuel bounds the loop)\n+def halve (x : Q) (k : Nat) : Nat \u2192 Q \u00d7 Nat\n+ | 0 => (x, k)\n+ | f + 1 => if qlt (2, 1) x then halve (norm (x.1, 2 * x.2)) (k + 1) f else (x, k)\n+\n+def lnUp (x : Q) : Q :=\n+ let p := halve x 0 64\n+ let y := p.1\n+ let base := qmul (p.2, 1) (twoAtanhUp (1, 3) 30)\n+ if qlt (1, 1) y then qadd base (twoAtanhUp (qdiv (qsub y (1, 1)) (qadd y (1, 1))) 30) else base\n+\n+def rankSum (h : List (Nat \u00d7 Nat)) : Nat := h.foldl (fun acc p => acc + p.1 * p.2) 0\n+\n+-- moment bound: every a * L_w < 1, every w < m, and sum n w / (m (1 - a L_w)) < W\n+def momentOK (h : List (Nat \u00d7 Nat)) (a : Q) (m W : Nat) : Bool :=\n+ let step := fun (acc : Bool \u00d7 Q) (p : Nat \u00d7 Nat) =>\n+ let w := p.1; let n := p.2\n+ let l := lnUp (m, w)\n+ let al := qmul a l\n+ let ok := acc.1 && (w < m) && qlt al (1, 1)\n+ if ok then (true, qadd acc.2 (qdiv (n * w, 1) (qmul (m, 1) (qsub (1, 1) al)))) else (false, acc.2)\n+ let r := h.foldl step (true, (0, 1))\n+ r.1 && qlt r.2 (W, 1)\n+\n+def qmax (a b : Q) : Q := if qlt a b then b else a\n+def qmin (a b : Q) : Q := if qlt a b then a else b\n+\n+-- The assembly of scripts/certificate_round3.py (crude guard), for given savings a_b, a_c, beta and the chosen\n+-- eps, x, kappa: every constraint is strict and every cost margin exceeds kappa. C1 = 1 + m_c ln s_c + 1 is\n+-- replaced by the check that the given C1 bounds 2 + m_c * (upper bound of ln s_c).\n+def kappaOK (ab ac beta eps x c1 kappa : Q) (mc sc : Nat) : Bool :=\n+ let gl : Q := (1, 10000000000000000)\n+ let one : Q := (1, 1)\n+ let tau := qsub one ab\n+ let sigma := qsub one ac\n+ let chi := qadd tau (qmul (qsub one beta) (if qlt tau sigma then qsub sigma tau else (0, 1)))\n+ let leaf := qadd sigma (qmul beta (qsub one sigma))\n+ let lam := qadd (qmax (qmax tau sigma) chi) gl\n+ let lamp := qadd (qmax lam leaf) gl\n+ let delta := qdiv (1, 10000000000000000000000) x\n+ let poly := qmul (qadd one x) delta\n+ let c1ok := !(qlt c1 (qadd (2, 1) (qmul (mc, 1) (lnUp (sc, 1)))))\n+ let cons := qlt lamp one && qlt (qmul eps (qsub (2, 1) lamp)) one\n+ && qlt (qmul eps c1) (qadd one x) && qlt (qadd (qmul (2, 1) eps) eps) (qadd one x)\n+ && qlt (qsub (qmul (2, 1) eps) one) (qmul lamp eps) && qlt eps one && qlt delta (1, 8)\n+ let margins := [qsub one eps, qmul eps (qsub one lamp), qsub (qsub one eps) poly, eps,\n+ qmul (qmax eps (qsub one eps)) (qsub one tau)]\n+ c1ok && cons && margins.all (fun g => qlt kappa g)\n+'''\n+\n+def lst(h): return '[' + ', '.join('(%d, %d)' % (w, n) for w, n in h) + ']'\n+\n+body = []\n+SIDES = D.get('sides', [['bit', 'bit interchange'], ['cx', 'complex interchange']])\n+for k, label in SIDES:\n+ o = D[k]\n+ body.append('-- %s' % label)\n+ body.append('def %sHist : List (Nat \u00d7 Nat) := %s' % (k, lst(o['hist'])))\n+ body.append('theorem %s_rank_sum : rankSum %sHist = %d := by decide' % (k, k, o['s']))\n+ body.append('theorem %s_moment : momentOK %sHist (%d, %d) %d %d = true := by decide' % (k, k, o['a'][0], o['a'][1], o['m'], o['W']))\n+# each assembly: (kappa entry, bit side it uses); the default is the single headline assembly of rounds five and six\n+for kk, bk in D.get('kappas', [['kappa', 'bit']]):\n+ kap = D.get(kk)\n+ if not kap: continue\n+ name = 'kappa_assembly' if kk == 'kappa' else kk + '_assembly'\n+ body.append('-- assembly: kappa = %d/%d with the two savings above' % tuple(kap['kappa']) if bk == 'bit' else\n+ '-- assembly: kappa = %d/%d with the savings %s and cx above' % (tuple(kap['kappa']) + (bk,)))\n+ body.append('theorem %s : kappaOK (%d, %d) (%d, %d) (%d, %d) (%d, %d) (%d, %d) (%d, %d) (%d, %d) %d %d = true := by decide +kernel' % (\n+ name, *D[bk]['a'], *D['cx']['a'], *kap['beta'], *kap['eps'], *kap['x'], *kap['c1'], *kap['kappa'], kap['mc'], D['cx']['s']))\n+open(os.path.join(HERE, DST), 'w').write(HEAD + '\\n' + '\\n'.join(body) + '\\n')\n+print('wrote', DST)" + }, + { + "sha": "d04e8b717dda125c010e7d1717f68530c79b03a6", + "filename": "research/deferred-signed/swapnil-round7/lean/round5-histograms.json", + "status": "added", + "additions": 1, + "deletions": 0, + "changes": 1, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fround5-histograms.json", + 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[4079603, 250000000000], \"m\": 21952, \"W\": 2085111546336, \"s\": 45772350635112192, \"hist\": [[1, 3175994308032], [2, 1150092176688], [3, 437228850240], [4, 621103221648], [5, 530083636992], [6, 411085269504], [7, 297495918720], [8, 351328513536], [9, 182103562368], [10, 272253840768], [11, 137929925952], [12, 244629219744], [13, 156861484416], [14, 239799740544], [15, 146043451008], [16, 251229507984], [17, 136126920384], [18, 265041818496], [19, 156861484416], [20, 240894422496], [21, 232587718272], [22, 213430784112], [23, 270450835200], [24, 201936623616], [25, 48681150336], [26, 313272217440], [27, 246110260032], [28, 2801097936], [729, 105475825728], [756, 311233104], [21141, 70317217152], [21168, 35469841680], [21896, 1007397164592], [21924, 971927322912]]}, \"kappa\": {\"beta\": [1, 1000], \"eps\": [4999922606197979, 5000000000000000], \"x\": [842123, 1], \"c1\": [842135, 1], \"kappa\": [309575208081, 20000000000000000], \"mc\": 21952}}\n\\ No newline at end of file" + }, + 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"status": "added", + "additions": 1, + "deletions": 0, + "changes": 1, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fround7-histograms.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fround7-histograms.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Flean%2Fround7-histograms.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1 @@\n+{\"sides\": [[\"bit\", \"bit interchange, staircase entrance corner\"], [\"bitplain\", \"bit interchange, round-six entrance corner\"], [\"cx\", \"complex interchange (round six)\"]], \"kappas\": [[\"kappa\", \"bit\"], [\"kappaplain\", \"bitplain\"]], \"cx\": {\"a\": [36926111, 500000000000], \"m\": 576, \"W\": 207387136, \"s\": 119453132304, \"hist\": [[1, 184811440], [2, 107199136], [3, 50583808], [4, 53478128], [5, 33031680], [6, 27611408], [7, 14767104], [8, 20195472], [9, 6217728], [10, 14119424], [11, 5051904], [12, 13742960], [13, 4663296], [14, 14864256], [15, 4849504], [16, 13014320], [17, 10196912], [18, 33371712], [19, 13601280], [20, 22774048], [22, 44038192], [23, 16479408], [24, 4048], [529, 8193152], [552, 199193984]]}, \"bit\": {\"a\": [31987, 500000000], \"m\": 529, \"W\": 108516254, \"s\": 57403754177, \"hist\": [[1, 1690297301], [3, 1356586], [5, 354200], [7, 3580962], [9, 1526602], [11, 5093396], [13, 2164162], [15, 7948248], [17, 8476006], [18, 6272882], [19, 1639946], [21, 6906900], [23, 61280142], [439, 6272882], [483, 61280142], [485, 545468], [487, 173558], [489, 293986], [491, 580888], [493, 14168], [495, 322322], [497, 17710], [499, 1129898], [501, 127512], [503, 410872], [505, 99176], [507, 1186570], [509, 340032], [511, 322322], [513, 106260], [515, 1583274], [517, 626934], [519, 2854852], [521, 13711082], [523, 4629394], [525, 5653032], [527, 6233920]]}, \"kappa\": {\"beta\": [1, 1000], \"eps\": [9999360300924109, 10000000000000000], \"x\": [14695, 1], \"c1\": [14694, 1], \"kappa\": [1599247689723, 25000000000000000], \"mc\": 576}, \"bitplain\": {\"a\": [12599, 200000000], \"m\": 529, \"W\": 108516254, \"s\": 57403754177, \"hist\": [[1, 1803209177], [3, 1356586], [5, 354200], [7, 3580962], [9, 1526602], [11, 5093396], [13, 2164162], [15, 7948248], [17, 8476006], [19, 1639946], [21, 6906900], [23, 61280142], [439, 6272882], [483, 61280142], [485, 545468], [487, 173558], [489, 293986], [491, 580888], [493, 14168], [495, 322322], [497, 17710], [499, 1129898], [501, 127512], [503, 410872], [505, 99176], [507, 1186570], [509, 340032], [511, 322322], [513, 106260], [515, 1583274], [517, 626934], [519, 2854852], [521, 13711082], [523, 4629394], [525, 5653032], [527, 6233920]]}, \"kappaplain\": {\"beta\": [1, 1000], \"eps\": [9999370089681201, 10000000000000000], \"x\": [14695, 1], \"c1\": [14694, 1], \"kappa\": [6299103187973, 100000000000000000], \"mc\": 576}}\n\\ No newline at end of file" + }, + { + "sha": "65b9e9129a5c4ebe205c0c971f8559a571808b95", + "filename": "research/deferred-signed/swapnil-round7/notes/complex-source-frames.tex", + "status": "added", + "additions": 68, + "deletions": 0, + "changes": 68, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcomplex-source-frames.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcomplex-source-frames.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcomplex-source-frames.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,68 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Source frames for the complex interchange}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+This note moves the stage-two rank of every auxiliary role of the complex interchange into a single\n+child, by starting the role in a nonzero phase frame. It is the complex analogue of PR~\\#13's auxiliary\n+source frames on the bit side.\n+\n+\\paragraph{Phase frames.} For $\\phi:\\mathbb F_2^m\\to\\mathbb Z/4$ write $D_\\phi=H^{\\otimes m}\\operatorname{diag}(i^{\\phi})H^{\\otimes m}$.\n+All phase frames share the eigenbasis $H^{\\otimes m}$, so $D_\\psi D_\\phi^{-1}=D_{\\psi-\\phi}$. For a subspace $U$ let\n+$q_U(y)$ be the weight of the orthogonal projection of $y$ onto $U$ modulo $4$ when $U$ has an orthonormal basis;\n+the frame of a label $U$ is $D_{q_U}$.\n+\n+\\begin{lemma}[Auxiliary source frames]\\label{lem:src}\n+In the common-frame form of the complex interchange, route $w$ applies $\\epsilon_w D_{\\phi_{\\mathrm{sink}}(\\rho w)-\\phi_{\\mathrm{src}}(w)}$.\n+An auxiliary role ($\\rho(w)=w$, $\\epsilon_w=+1$) may start at $D_{q_{D_0}}$ provided its sink is $D_{\\mathrm{wt}+q_{D_0}}$.\n+Every gate, interior edge and other role is unchanged, and the network still restores arbitrary scratch.\n+\\end{lemma}\n+\\begin{proof}\n+The common-frame identity holds for any invertible frames, so the route operator is\n+$D_{\\mathrm{wt}+q_{D_0}-q_{D_0}}=D_{\\mathrm{wt}}=C^{\\otimes m}$, the same as with source $0$ and sink $D_{\\mathrm{wt}}$.\n+The logical scratch is $g=D_{-q_{D_0}}f$; since $f$ is arbitrary so is $g$, and the output is\n+$D_{\\mathrm{wt}+q_{D_0}}D_{-q_{D_0}}f=C^{\\otimes m}f$.\n+\\end{proof}\n+\n+\\begin{lemma}[Costs]\\label{lem:cost}\n+Suppose $D_0\\subseteq U$ and $D_0\\subseteq V$, where $U$ and $V$ are the role's first and last stage-two labels,\n+$U=D_0\\perp L_1$ and $V=D_0\\perp L_2$. Then the entrance edge costs $\\dim L_1$ and the exit edge to the sink costs\n+$m-\\dim L_2$. The exit residual $G=D_0\\perp V^\\perp$ has an orthonormal basis.\n+\\end{lemma}\n+\\begin{proof}\n+Weights of orthogonal parts add modulo $4$, because orthogonal parts overlap in an even number of coordinates.\n+So $q_U-q_{D_0}=q_{U\\cap D_0^\\perp}=q_{L_1}$, of rank $\\dim L_1$, and\n+$\\mathrm{wt}+q_{D_0}-q_V=q_{V^\\perp}+q_{D_0}=q_G$, of rank $m-\\dim L_2$. $G$ is an orthogonal sum of nondegenerate\n+spaces, so it is nondegenerate. It is nonalternating because $D_0$ contains an odd vector\n+($e_j\\otimes e_k\\otimes t_B$ with $j\\notin A$). A nondegenerate nonalternating space over $\\mathbb F_2$ has an orthonormal basis.\n+\\end{proof}\n+\n+So the exit is exactly the operator of an increasing edge $0\\to G$, and PR~\\#10's whole-residual child and its\n+$Z_B$ sign wrapper apply to it. Every stage-two label of the form $(B\\otimes F\\perp P\\otimes L)\\otimes Q$ contains\n+$D_0=B\\otimes F\\otimes Q$, so the hypothesis holds for every addition and piece role.\n+\n+\\begin{remark}[Excluded roles]\n+Retained roles end at $D_0$; a source frame would give them an exit of rank $m$, which is not a contraction, so\n+they keep source $0$. Input-pivot slots meet stage two first at the copy into the data frame, which is not a\n+frame above $D_0$; they also keep source $0$. The rank sum $s$ and the deficit are unchanged.\n+\\end{remark}\n+\n+\\paragraph{Effect.} For each affected role the stage-two entrance child (rank $h^2-h$) and exit child (rank $m-h^2$)\n+merge into one child of rank $m-h$. In \\texttt{independent/complex-network/fullbatch\\_hist.py} this is the\n+\\texttt{sf} option. For PR~\\#7's network at $h=28$ under full batching the certified saving rises from\n+$1048009/(2.5\\cdot10^{11})$ to $4079603/(2.5\\cdot10^{11})\\approx1.632\\cdot10^{-5}$; every child has width at most\n+$m-h\\le m-1$, so the topology-free guard is unchanged.\n+\n+\\paragraph{Checks.} On PR~\\#7's network at $h=8$ and $h=10$, every source-framed role has $D_0$ inside its first\n+and last stage-two labels (\\texttt{sourceframe\\_trace.py}, which traces every role through PR~\\#7's stage-two schedule), and the exact label and phase checks pass: entrance and exit phase identities, $G$\n+nondegenerate and nonalternating, ranks $m-h$ and $m-h+1$ (\\texttt{sourceframe\\_labels.py}). A full three-stage\n+scalar simulation of PR~\\#7's network with source frames (\\texttt{sourceframe\\_sim.py}), in the Hadamard domain\n+modulo $2^{64}-59$ with random gate phases, random data-endpoint phases and arbitrary scratch, restores scratch\n+and exchanges the data exactly at $h=8$. The same script runs a negative control (sink $\\mathrm{wt}$ alone, which\n+must fail to restore scratch) and a baseline without source frames.\n+\n+\\end{document}" + }, + { + "sha": "cdcc820c95c9aa984a703460a968421bb37189a0", + "filename": "research/deferred-signed/swapnil-round7/notes/copied-centres.tex", + "status": "added", + "additions": 58, + "deletions": 0, + "changes": 58, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcopied-centres.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcopied-centres.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fcopied-centres.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,58 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Copied centres in the two-stage interchange}\n+\\date{Draft, October 9, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+This note applies PR~\\#36's copied retained-centre schedule (icekylinx) to our two-stage bit interchange, where the\n+centres are direct centre wires rather than retained totals. In that setting the schedule is simpler: the original\n+centre never leaves its frame.\n+\n+\\paragraph{The central return.} In each stage a centre $c$ runs the dirty-scratch word $R\\,G\\,R\\,G$: the scatter $R$\n+reads $c$ at the frame $D_0$, and the gather $G$ acts at $D_1$. So the centre's frame path is\n+$D_0\\to D_1\\to D_0\\to D_1$, with ranks $h,h,h$ beyond its endpoint edge; this descent and re-ascent is the central-return\n+loss, and it is what makes the rank budget $s=Wm-N+2L$.\n+\n+\\begin{lemma}[Copied centres]\\label{lem:copy}\n+In either stage, replace the second scatter's reads of $c$ by reads of a temporary copy $t$: after the first gather,\n+copy $c$ into a fresh zero stream $t$ at $D_1$, move $t$ to $D_0$, let the second scatter read $t$, and erase $t$; the\n+original $c$ stays at $D_1$ for the final gather. The scalar action, the endpoints of every role and the restoration of\n+arbitrary scratch are unchanged. Each centre then has two children of width $h$ per stage instead of three, and the rank\n+budget becomes $s=Wm-N+L$.\n+\\end{lemma}\n+\\begin{proof}\n+The scatter reads do not change $c$, so after the first gather the second scatter sees the same value whether it reads\n+$c$ or a copy of it; the final gather therefore receives the same value at the same frame $D_1$. The copy is a fresh\n+zero stream, so erasing it touches no arbitrary scratch. The move of $t$ from $D_1$ to $D_0$ is the matrix of the old\n+return edge, an involution with the same projector ($I\\otimes P_t$ in stage one, $P_t\\otimes I$ in stage two), so the\n+flag basis compiles it to one run of width $h$, as before; the original's return and re-ascent, each of rank $h$, are\n+gone. Summing over the $c_0=h$ centres of the $2v$ invocations removes $L=2vhc_0$ from the rank budget.\n+\\end{proof}\n+\n+\\paragraph{Tape cost.} Making the copy is a pointwise gate on $(c,t)$ at the common frame $D_1$; the reads are pointwise\n+at $D_0$; erasure is linear in the stream volume $V/W$. The copy has the full role shape, so its child calls are ordinary\n+children of the batched recursion, and $F_k\\le(s/W)F_{k-1}+O(1)$ holds with the new $s$. The copy is a temporary, not a\n+role, so $W$ is unchanged. The schedule needs $W+1$ role tapes, and while the copy's children run it parks $W$ streams\n+instead of $W-1$; both are fixed. No row of the assembly certificate changes: the bit network enters only through\n+$\\tau=1-a_b$, and the crude guard depends only on the complex network.\n+\n+\\paragraph{Saving.} The deficit is now $Wm-s=N-L=v(v-2h^2)$, positive for much smaller $h$, and the optimum moves from\n+$h=47$ to $h=25$. With the flag basis, the gm side circuit ($R=52788$ at $h=25$), the side roles batched one level down\n+and the data-entrance run, \\texttt{scripts/certificate\\_round6.py} certifies $a_b=34919/10^9$.\n+\n+\\paragraph{Retained totals.} The direct centre wires can be replaced by retained point totals\n+$P_c=\\operatorname{star}(c)$, built as side roles from existing side nodes (each a disjoint union of three of them, two\n+additions). A total sits at $U_c$ of dimension $h-1$; its copy pays $U_c\\to D_0$ (rank $h-1$) and the original\n+$U_c\\to F$ (rank $1$), so the loss per centre is $h-1$ and the centre roles leave $W$. At $h=23$ this certifies\n+$a_b=36667/10^9$ (\\texttt{independent/two-stage-bit/rtgm.py}, \\texttt{cert\\_rt.py}); the scalar identity, frames,\n+side-edge genericity and nesting are checked as for direct centres.\n+\n+\\paragraph{Checks.} The full-stage word (all $h$ centres, all targets, real excluded sums) is checked over\n+$\\mathbb F_2$ at $h=5,\\dots,8$ and with signed Gaussian integers; a control that copies before the first gather fails.\n+The frame sequences of old and copied centres are checked exactly at $h=5,6$. At $h=25$ every flag-basis, side-lemma,\n+data-entrance and frame condition is checked at one integer point, as at $h=47$ in round five.\n+\n+\\end{document}" + }, + { + "sha": "76c91c10c96bbb0432f7f4996c5734e5eee0b956", + "filename": "research/deferred-signed/swapnil-round7/notes/data-edge-batching.tex", + "status": "added", + "additions": 39, + "deletions": 0, + "changes": 39, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdata-edge-batching.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdata-edge-batching.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdata-edge-batching.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,39 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\title{Data-edge batching in the two-stage interchange}\n+\\date{Draft}\n+\\begin{document}\n+\\maketitle\n+\n+\\paragraph{Setting.} The two-stage bit motif with partial-swap frames, $m=h^2$, $v=\\binom h3$, $N=v^2$, with\n+every auxiliary role's selected edge compiled by the partial-swap batching lemma\n+(\\texttt{partial-swap-batching.tex}). Write $P_a$ for the $G$-orthogonal projector onto $\\langle t_a\\rangle$ and\n+$Q_a=I-P_a$.\n+\n+\\begin{lemma}[Data entrances]\n+For every data pair, the stage-two entrance edges of the $X$ and $Y$ roles both have idempotent difference\n+$Q_1\\otimes Q_2$, of rank $(h-1)^2=m-2h+1$.\n+\\end{lemma}\n+\\begin{proof}\n+Since $t_1^\\perp\\otimes F\\perp t_1\\otimes t_2$ under $G\\otimes G$, the $X$ entrance is\n+$\\operatorname{proj}(D_0+t_1\\otimes t_2)-\\operatorname{proj}(F\\otimes t_2)=Q_1\\otimes I+P_1\\otimes P_2-I\\otimes P_2=Q_1\\otimes Q_2$.\n+The $Y$ entrance is $\\operatorname{proj}(D_0)-\\operatorname{proj}(t_1^\\perp\\otimes t_2)=Q_1\\otimes I-Q_1\\otimes P_2=Q_1\\otimes Q_2$.\n+\\end{proof}\n+\n+For $h\\ge4$, $(h-1)^2>m/2$, so the partial-swap batching lemma applies with $k=2h-1$ corner transpositions and\n+one aligned block of width $t=m-4h+2$. The common basis is the one already used for the auxiliary edges: each\n+data corner adds one nonzero polynomial condition $\\det(S^{-1}U)_L\\det(VS)_R$ on $S$, nonzero on the big cell\n+$S=L\\,U$ (unit lower times unit upper), so finitely many conditions have a common integral unimodular solution.\n+\n+\\paragraph{Accounting.} Per data role the ranks are $(h-1)+(m-2h+1)+(h-1)=m-1$; with one copy-correction child\n+of width $1$ per pair this reproduces $s=Wm-N+2L$, and $Wm-s=v(v-4h^2)>0$ for $h\\ge28$.\n+\n+\\paragraph{Saving.} With the side-role counts of our generator (valid for $28\\le h\\le50$), the batched moment\n+certifies $a_b=10033/10^9$ at $h=47$ ($R=418678$), against $10027/10^9$ at $h=46$ and $4431/10^9$ at $h=32$\n+without data batching.\n+\n+\\paragraph{Checks.} Corners invertible under one common $S_0$ for every auxiliary edge and every data pair at\n+$h=6,7,8$ (all $3136$ pairs at $h=8$); exact Bruhat profiles match; the closed form is checked in rationals.\n+\n+\\end{document}" + }, + { + "sha": "3b6dab87052c5c941a38e857d9caba60423c944a", + "filename": "research/deferred-signed/swapnil-round7/notes/deferred-readout.tex", + "status": "added", + "additions": 110, + "deletions": 0, + "changes": 110, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdeferred-readout.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdeferred-readout.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fdeferred-readout.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,110 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{proposition}{Proposition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Deferred readouts in the two-stage bit interchange}\n+\\date{Draft, October 9, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+This note describes the round-seven bit side. It keeps the round-six interchange (flag basis, retained point totals\n+with copied centres, side roles batched one level down, data-entrance run) and changes three things: the side\n+program comes from PR~\\#62's producer, its frames are lifted and its fan-out copies are made late, and the stage-one\n+word is reordered so that most slots read their garbage out at a nonzero frame. All objects are frozen in\n+\\texttt{certificates/round7/}; \\texttt{scripts/certificate\\_round7.py} rebuilds the child-width histogram from the\n+schedule, and the checks in \\texttt{independent/deferred-readout/} verify every fact used below. Throughout, $h=23$,\n+$m=h^2$, $v=\\binom h3$, $N=v^2$, $G=I-J/9$, and for a triple $T$ the root frame of the output wire $y_T$ is\n+$t_T^\\perp=\\ker\\,(9t_T-3\\mathbf 1)^{\\mathsf T}$; the frame of a retained total of $c$ is $U_c=\\ker(\\mathbf 1-3e_c)^{\\mathsf T}$.\n+\n+\\section{The side program: PR \\#62's producer}\n+The side DAG has the $v$ triples as leaves and disjoint additions as nodes; its roots are the $3v$ outputs\n+$\\mathrm{out}(c,T)=\\{S: S\\cap T=\\{c\\}\\}$ and the $h$ retained totals $\\mathrm{star}(c)$. We build it with PR~\\#62's\n+producer (ikeboy): interval strips and core-aware pair assembly, with PR~\\#41's alternating order and links\n+(RaD/hipotures), and links chosen by a moment-weighted matching in the spirit of PR~\\#44 (rohanarun). A link hands the\n+non-pivot slot of a donor gate to a later use of the same value, so the number of slots is\n+$R=\\#\\text{additions}+3v+h-\\#\\text{links}=28866$. Only the DAG enters the certificate, and it is checked from the\n+definitions: every addition is disjoint, every output and total has the support above, and every node is reachable\n+from a root (\\texttt{check\\_lifted.py}, part~A; \\texttt{check\\_word.py}, part~A).\n+\n+\\section{Lifted frames and late copies}\n+For an addition $n$ let $U_n$ be the common kernel of the root covectors reachable from $n$ and $F_j$ the span of\n+the first $j$ rows of a fixed integer flag matrix. The gate of $n$ acts at\n+\\[ M_n=\\operatorname{span}(n)+(U_n\\cap F_{j(n)}), \\]\n+with a lift index $j(n)$ per addition. This is Paureel's complement-frame construction: it is valid for any frames\n+with (H1) leaf frames $\\langle t_S\\rangle$, (H2) frames nested along every slot (DAG edges, links, copies),\n+(H3) roots inside $t_T^\\perp$ or $U_c$, (H4) $G$ nondegenerate on every frame. Nesting is a theorem given\n+$j(n)\\le j(t)$ on every slot successor pair, $\\operatorname{span}(x)\\le\\operatorname{span}(t)$ on every link and\n+$\\operatorname{span}(n)$ inside every root it reaches directly; then $U_n\\le U_t$ and $M_n\\le M_t$. In this witness\n+every lifted frame equals $U_n$. Dimensions are exact (modular law, ranks with Hadamard certificates or Bareiss).\n+\n+\\paragraph{Late copies.} A node with several free uses is copied for each of them. A copy made early sits at $M_n$;\n+a \\emph{late} copy for the user $\\ell_i$ of an ordered list $\\ell_1,\\dots,\\ell_k$ is made when the pivot has climbed to\n+\\[ C_i=\\textstyle\\bigcap_{i'\\ge i} M(\\ell_{i'}), \\qquad M_n\\le C_1\\le\\dots\\le C_{k-1}\\le M(\\ell_k), \\]\n+and starts there, so the copy saves the rank $\\dim C_i-\\dim M_n$. Each copy is placed as late as possible (before its\n+user's gate, the pivot's next gate and the next copy). The intersections are needed: without them consecutive pivot\n+frames are not nested (1396 of 1396), and a copy moved after the pivot's next gate breaks the replay.\n+\n+\\section{The B-defer word}\n+In stage one each slot $u$ starts with its garbage $z_u$, and the word reads it out of every target it reaches:\n+$y_T\\mathrel{-}=C_{T,u}z_u$, where $C=JL$ is given by the transpose sweep of $L$. In rounds five and six all these\n+readouts happen at frame $0$, before the second pass. B-defer splits the second pass in two phases.\n+\n+\\begin{itemize}\n+\\item \\emph{Phase 1} is the closure of the retained totals' last operations under per-slot sequence precedence: every\n+ op that must precede a total's completion. The totals complete, and their copies read every target containing\n+ their centre at $0$ (copied centres, as in round six).\n+\\item A slot that phase 1 neither reads nor writes still holds its garbage after phase 1. It reads it out\n+ \\emph{now}, at a frame $\\sigma_u\\le F_0(u)\\cap\\bigcap_{T}t_T^\\perp$ (over its targets $T$), then the rest of $L$ runs,\n+ then the output reads at $t_T^\\perp$, then $L^{-1}$ and $V^{-1}$ exactly mirror it.\n+\\end{itemize}\n+Only the topological order of the word changes, so it is still a mirror and still restores arbitrary scratch. The\n+slot's chain now starts at $\\sigma_u$: its corner has rank $r_u=h-\\dim\\sigma_u$ and its auxiliary edge rank $m-r_u$.\n+\n+\\paragraph{The sorting rule.} On a target $y_T$ the readout frames, in time order, are $0$ (non-deferred slots and\n+centre copies), the deferred $\\sigma_u$, and $t_T^\\perp$; they must form a chain. The word reads the deferred slots\n+in increasing $\\dim\\sigma_u$, and applies the deferred $V$ gates (below) in increasing $\\dim F_0$. With this rule\n+every $y_T$ sequence is nested in time order, exactly over $\\mathbb Q$, for both the $\\mathbb Z$ and the\n+$\\mathbb F_2$ supports of $C$; the reversed order breaks 11879 chains.\n+\n+\\section{V leaves as late copies on $X_S$}\n+A leaf $S$ is used by several gates. Instead of copying $x_S$ by fan-out, every use $i$ gets its own $V$ gate on the\n+data wire $X_S$, into a slot that starts at\n+\\[ s_i=N_i\\cap N_{i+1}\\cap\\cdots \\qquad(\\text{falling back to }\\langle t_S\\rangle\\text{ if $G$ is degenerate on it}), \\]\n+where $N_j$ is the first frame of use $j$. The $V$ gates are then late copies on $X_S$: its frame chain\n+$\\langle t_S\\rangle\\le s_{i_1}\\le s_{i_2}\\le\\dots\\le F$ has total rank $h-1$, as before, and the use slots start at\n+$s_i$ instead of $\\langle t_S\\rangle$. The $V$ gates of deferred slots come after their readouts; in time the $X_S$ chain\n+is $\\langle t_S\\rangle$, the early $V$ frames (by dimension), the deferred $V$ frames (by the rule above), $F$, and it\n+is checked nested exactly in that order. The number of slots is unchanged.\n+\n+\\section{What the certificate uses}\n+\\paragraph{Only the $\\mathbb F_2$ flag identity.} The bit network is used over $\\mathbb F_2$: the word must add exactly\n+$x_T$ to every $y_T$ and restore every slot, for arbitrary scratch. The replay checks this over $\\mathbb F_2$ with\n+the parity coefficients (the actual circuit) and, separately, over $\\mathbb Z$ with the exact path-count\n+coefficients; the histogram and $a_b$ are the same with either support.\n+\n+\\paragraph{The stage-two complement.} Stage two is the complement time-reversal of stage one, with the same edge\n+multiset. This is the same assumption as in round six; it is stated, not machine-checked here.\n+\n+\\paragraph{Frames and genericity.} Every $\\sigma_u$ and $s_i$ is a primitive integer basis (entries at most 13).\n+Exactly over $\\mathbb Q$: $\\sigma_u\\le F_0(u)$, $\\sigma_u\\le t_T^\\perp$, $t_S\\le s_i\\le N_i$, $G$ nondegenerate. Every\n+high-rank step ($2r>h$) that the reordered word adds (slot starts, gauged corners $\\sigma_u\\to F$, $y_T$ and $X_S$\n+chain steps) has the generic north-east pivots under both conjugations at the integer point of\n+\\texttt{check\\_lifted.py}, so the side lemma batches it.\n+\n+\\section{Accounting}\n+Per stage and invocation: every slot contributes its auxiliary edge (block $m-2r_u$) and its corner, both batched\n+by the inner lemma, and its chain steps; every centre copy its step $U_c\\to0$ of rank $h-1$; every $y_T$ and every\n+$X_S$ its chain of total rank $h-1$; the data entrance its block $m-4h+2$ and corner; one copy-correction singleton per\n+pair. The rank sum is exactly $s=Wm-N+L$ with $W=2N+2vR$, $L=2vh(h-1)$, so the histogram re-partitions the round-six\n+budget. The moment certificate gives\n+\\begin{align*}\n+ a_b&=31987/(5\\cdot10^8) &&\\text{(staircase entrance corner, runs $h-2,h-5,1^6$)},\\\\\n+ a_b&=12599/(2\\cdot10^8) &&\\text{(round-six entrance corner)},\n+\\end{align*}\n+and with round six's complex interchange ($a_c=36926111/(5\\cdot10^{11})$, $h=24$) the assembly gives\n+$\\kappa=1599247689723/(2.5\\cdot10^{16})\\approx6.39699\\times10^{-5}$ with the staircase corner and\n+$\\kappa=6299103187973/10^{17}$ with the round-six corner. The staircase corner is certified by\n+\\texttt{check\\_stair.py} at the same integer point; the entrance edge is not changed by the reordering.\n+\n+\\end{document}" + }, + { + "sha": "331789a6f16c5aef87a37eedef147a3146450b86", + "filename": "research/deferred-signed/swapnil-round7/notes/fine-field-lemma.tex", + "status": "added", + "additions": 308, + "deletions": 0, + "changes": 308, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Ffine-field-lemma.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Ffine-field-lemma.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Ffine-field-lemma.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,308 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{claim}{Claim}\n+\\theoremstyle{definition}\\newtheorem{definition}{Definition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Idea A made precise: line passes on the fine field of one axis}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+This replaces the paragraph ``Idea A'' of \\texttt{notes/stack-notes.tex}. It refers to the\n+pinned upstream sections \\texttt{02-streams.tex} (machine model,\n+Lemma~elementary-streams and its counter paragraph) and \\texttt{07-resampling.tex}\n+(lem:tensor-resampling), to \\texttt{notes/segmented-inverse.tex} and to PR~\\#5's\n+chirped-correlation blocks. A machine-level simulation of every data movement below is\n+\\texttt{scripts/check\\_fine\\_field.py}; it checks outputs against the linewise maps\n+and checks the movement bounds of Lemma~\\ref{lem:fine} case by case.\n+\n+\\section{Setting}\n+\n+Fix an axis $i$ of the padded box. Its box length is $n=t_i\\in\\{r/2,r\\}$, a power of two.\n+Collapse the address fields before axis $i$ to one field $X$ and those after it to one\n+field $Y$ (upstream's collapsing convention). An entry is a record of $b=O(p)$ bits.\n+Movement is counted in records; a record move costs $b$ head steps. Put\n+$V=|X|\\,n\\,|Y|$ (records), choose $f$ with $2^f\\mid n$, write the axis coordinate as\n+\\[ j=J2^f+u,\\qquad 0\\le u<2^f,\\quad 0\\le J1-1/\\sigma-W2^{-f}$, a positive fraction of $J$ since $\\theta$ is small.\n+For $(s,t,2^f,W)=(1009,1024,64,8)$, 6 of 16 slabs fail (\\texttt{scripts/check\\_fine\\_field.py}). Anchoring at the\n+lowest input, as above, keeps three slabs.\n+\\end{remark}\n+\n+\\subsection{Virtual slabs and the wrap splice}\n+For an X-group, the \\emph{extended array} holds virtual slabs $v=v_{\\rm lo},\\dots,v_{\\rm hi}$ in\n+order $(v,Y,u)$, where entry $(v,Y,u)$ is $\\tilde x_{v2^f+u}$ of line $(X,Y)$. Here\n+$v_{\\rm lo}=J'(0)=\\lfloor-W/2^f\\rfloor=-1$ and $v_{\\rm hi}=\\max\\{J'(J)+2: J2^fn_\\pi$: the virtual range maps to one physical interval of length $2^f$\n+starting at $v2^f+u\\bmod\\pi$, which meets two consecutive slabs, split at the shift $\\rho$.\n+\\end{itemize}\n+When $\\rho=0$ (the input period of $B_0$ is $t_i$) every virtual row is an aligned copy.\n+\\end{claim}\n+\\begin{proof}\n+$[v2^f,(v+1)2^f)$ has length $2^f<\\pi$ and lies in $[-\\pi,2\\pi)$, so it contains at most one\n+multiple of $\\pi$. If none, its image mod $\\pi$ is one interval of length $2^f$, which meets at\n+most two slabs, each in an increasing run. If it contains $\\pi$ it is $v=n_\\pi$, its part below\n+$\\pi$ is $[n_\\pi2^f,\\pi)$ inside slab $n_\\pi$, and its part above maps to $[0,2^f-\\rho)$ inside\n+slab~$0$. It cannot contain $0$ unless $v=0$, where the range starts at $0$.\n+\\end{proof}\n+\n+\\paragraph{Building it.} Tape IN holds the array; first copy the X-group to tape CP ($G$ reads,\n+$G$ writes, one return). For each $v$ park IN at row $(a_v,0)$ and CP at row $(b_v,0)$. For\n+$Y=0,\\dots,|Y|-1$ read the two runs in $u$ order, each head finishing its slab row, and write\n+every value to E0, E1, E2 in the same step. Each head advances exactly $2^f$ per $Y$, so $B$ per\n+virtual slab. A single head would pay $|Y|2^f$ per row to jump between the two physical slabs,\n+i.e.\\ $\\Theta(|Y|B)$ per spliced slab; the second head is what makes the splice linear. The\n+sequence of $a_v$ is $n_\\pi-1$ (for $v=-1$), $0,1,\\dots,n_\\pi$, then small indices again, so IN\n+seeks across the group at most four times and CP at most twice.\n+\n+\\subsection{Forward schedule}\\label{sec:fwd}\n+Tapes: IN, CP, E0, E1, E2, OUT, ST (state), VB (validity bitmap over $Y$), AX (auxiliary rows),\n+FIN (final states), BUF (window buffer), DJ (per-slab data), descriptor and counter tapes.\n+\n+\\emph{Validity.} VB holds $\\prod_h[y_h<\\text{bound}_h]$ over $Y$ in $Y$ order. Build it from the\n+innermost $Y$ axis outward: the bitmap for axes $h..$ is the concatenation over digit values of\n+copies of the bitmap for axes $h+1..$, or of zeros above the bound. Each level costs twice its\n+size and sizes at least double, so building costs at most $2|Y|$ per tape. $X$-validity is\n+computed once per group by an odometer, $O(L)$ against a group of $G\\ge n$ records.\n+\n+For each $X$ in order:\n+\\begin{enumerate}\n+\\item If $X$ is invalid, advance IN by $G$ and write $n_sB$ zeros to OUT, $n_s|Y|\\xi$ to AX and\n+$|Y|\\Sigma$ to FIN.\n+\\item Otherwise build the extended array and write $|Y|\\Sigma$ zero states to ST.\n+\\item For $J=0,\\dots,n_s-1$: if $J2^f\\ge m$ write a zero slab and zero auxiliary rows. Otherwise\n+seek E$r$ to row $(J'(J)+r,0)$ for $r=0,1,2$, and ST, VB to their starts. For each $Y$:\n+read the VB bit; copy $2^f$ records from each of E0, E1, E2 into BUF, which then holds\n+$\\tilde x$ on $[J'2^f,(J'+3)2^f)$; read the $\\Sigma$-record state. If valid, run $K_J$ with\n+$D_J$, step ST back $\\Sigma$ and write the new state. Write the $2^f$ outputs (zeros if invalid\n+or $k\\ge m$) to OUT and the $\\xi$-record auxiliary row to AX.\n+\\item Copy ST to FIN.\n+\\end{enumerate}\n+\n+\\emph{Invariant.} At the start of $(J,Y)$, head E$r$ is at row $(J'(J)+r,Y)$, ST at record $Y$,\n+VB at bit $Y$, and OUT, AX at position $(X,J,Y)$ of slab order. It holds at $Y=0$ by the seeks,\n+and each step advances E$r$ by one row, ST by $\\Sigma$, VB by one, OUT by $2^f$ and AX by $\\xi$.\n+\n+\\emph{Correctness.} By induction on $J$, state record $Y$ of group $X$ equals the linewise\n+state of line $(X,Y)$ after slabs $0..J-1$: only step $(J,Y)$ touches record $Y$, and the slabs\n+of each line are visited in increasing $J$. By Claims~\\ref{cl:window} and \\ref{cl:splice}, BUF\n+contains the exact values the linewise kernel reads, so outputs, states and auxiliary rows\n+agree. Invalid lines keep a zero state and get zero outputs, as the linewise rule writes. No\n+padded box entry $j\\in[\\pi,n)$ is read (Claim~\\ref{cl:splice}), and every output position is\n+written once, so the box keeps its full size and slab order.\n+\n+\\emph{Movement per valid group.} IN: $\\le6G+n_eB$ (entering the group, copy, return, four\n+cross-group seeks, the build reads). CP: $\\le3G+n_eB$. Each E$r$: $n_eB$ writes, a return\n+after the build and one at the next group, and in the main loop $B$ per slab plus a re-seek of\n+at most $B$ (head ends at $J'+r+1$, needs $J'(J+1)+r\\in[J'+r,J'+r+2]$), so $\\le3n_eB+2n_sB$.\n+OUT: $G$, plus one final return of $V$ in total. ST: $4|Y|\\Sigma$ per slab and $4|Y|\\Sigma$ at\n+the ends. VB: $2|Y|$ per slab. AX: $|Y|\\xi$ per slab plus a final return. Summing with\n+$G=n_sB$:\n+\\[\n+ |X|B(16n_s+11n_e)+V+\\tfrac{4\\Sigma+2\\xi+2}{2^f}V+4|X||Y|\\Sigma ,\n+\\]\n+which is the bound in (b). Invalid groups cost less.\n+\n+\\subsection{Backward schedule}\\label{sec:bwd}\n+Input is the forward output Z (slab order), AX and FIN. For each valid $X$: copy its $|Y|\\Sigma$\n+final states from FIN to ST; for $J$ from $\\lfloor(m-1)/2^f\\rfloor$ down to $0$, seek Z and the\n+output tape to slab $(X,J)$ and AX to row $(X,J,0)$; for each $Y$ read the slab row into BUF and\n+its auxiliary row, read the state, run the backward kernel over $u$ \\emph{decreasing} inside\n+BUF, write the new state, and write the $2^f$ outputs in increasing $u$. Lines are independent,\n+so visiting $Y$ in increasing order inside a decreasing-$J$ sweep is legitimate; only the order\n+along each line matters. Invariant and induction are as in the forward case with $J$\n+descending, and AX row $(X,J,Y)$ is read at the position where it was written.\n+\n+Movement: Z and the output each read or write $B$ and seek back $2B$ per slab, plus entering\n+the group ($\\le2G$): $\\le5G$ each, and one final return of the output ($V$). AX:\n+$3|Y|\\xi$ per slab. ST: $\\le4|Y|\\Sigma$ per slab plus loading. VB: $2|Y|$ per slab. This gives\n+(c). If a backward-type kernel needs neighbouring slabs (the second $M^{-1}$ after the backward\n+solve), use the three-tape window of Section~\\ref{sec:fwd} with $J$ descending: $J'$ is\n+non-increasing with steps at most $2$, and the forward bound applies.\n+\n+\\subsection{Per-slab data and setup}\n+$D_J$ consists of $J'(J)$, the centres $c(k)$ and fractional offsets for $k$ in slab $J$, the\n+block boundaries and $q$-counters, the list of wraps in slab $J$, and (for Woodbury) the\n+elimination factors of the wraps in slab $J$. None depends on $X$ or $Y$. They are produced once\n+per axis by incrementing the $q$-counters along $J$, $O(2^fp)$ bit operations per slab, and stored\n+on DJ in $J$ order; DJ is swept once per X-group. Since it is read once per group and not per\n+line, the total is $|X|\\cdot|D|$, with $|D|$ the size of all $D_J$ (bounded in\n+Section~\\ref{sec:instances}). This replaces the notes' per-chunk odometer test, which is no\n+longer needed: validity is one VB bit per slab row. A block of the line algorithm that\n+straddles a slab boundary is recomputed from BUF by both slabs; with blocks of length at most\n+$W\\le2^f/4$, at most two partial blocks occur per slab row, so kernel work is at most\n+$(1+2W/2^f)\\le3/2$ times linewise.\n+\n+\\subsection{Instances and the conditions (W1)--(W3)}\\label{sec:instances}\n+\\begin{itemize}\n+\\item $\\mathsf S'$, $A$, $B_0$, $E$: windowed, no state ($\\Sigma=\\xi=0$). $W=3m+3$ for\n+$\\mathsf S'$ (notes), the halo of $E$.\n+\\item $M^{-1}$ via PR~\\#5's chirped correlation: each segment block has length at most\n+$\\lambda=\\lfloor1/\\theta\\rfloor+1$ and reads a halo $w$; take $W\\ge\\lambda+2w$ so every segment\n+meeting slab $J$ lies in BUF and is recomputed there. No state. The segment crossing the period\n+boundary (``stitched from the two line ends'' in \\texttt{segmented-inverse.tex}) is read through\n+$\\tilde x$, i.e.\\ through the halo slabs $v=-1$ and $v\\ge n_\\pi$; no separate stitching.\n+\\item Woodbury. $N$ is the same matrix on every line of axis $i$, so $C=I+V^{\\mathsf T}M^{-1}U$\n+and all its elimination factors are line-independent and live in $D_J$: $O(w^2)$ words of\n+precision $P$ per wrap, $|D|=O((\\theta n+1)w^2P/b)$ records per axis, read once per group, a\n+fraction $O(\\theta w^2P/b)$ of $V$ even when $|Y|=1$. Per line only right-hand sides are\n+carried. Forward sweep: the state is the running reduced right-hand side of the current block\n+row ($2w$ words) and the cyclic-border accumulator for the last block row ($2w$ words), so\n+$\\Sigma=4wP/b$; the auxiliary row stores the reduced right-hand side of each wrap in the slab,\n+$\\xi=(\\lceil\\theta2^f\\rceil+1)\\,2wP/b$. After slab $n_s-1$ every line of the group solves its\n+last $2w\\times2w$ border system (factor in $D$) for $x_{\\rm last}$, kept in FIN. Backward sweep:\n+state $(x_{k+1},x_{\\rm last})$, $4w$ words; it reads the auxiliary rows in reverse.\n+\\item Conditions. With the recentred sub-blocks $P\\le2Q+O(\\log s)=O(b)$. Then (W3) needs\n+$2^f\\ge C w$ and $\\theta w\\le c$; with $\\alpha^2\\approx Q/(48d)$, $w=O(\\sqrt d)$ and\n+$\\theta\\approx1/(4dL^y)$, so $\\theta w\\to0$, and (W1) with $W\\ge\\lambda+2w=\\Theta(dL^y)$ gives\n+$2^f=\\Theta(dL^y)$, $f=O(\\log L)$. (W2) holds since $s_i\\ge\\tfrac45 t_i\\ge r/4\\gg2^f$.\n+\\end{itemize}\n+\n+\\subsection{Total}\n+Per axis: exposure and restoration $12fVb$; each forward-type pass at most $28Vb$ and each\n+backward-type pass at most $11Vb$ up to the terms $11|X|(n_e-n_s)B=O(V2^f/n)$,\n+$O(V(\\Sigma+\\xi)/2^f)$ and $O(|X||Y|\\Sigma)$, all $O(V)$ by (W3) and $o(V)$ as $n_s\\to\\infty$;\n+the setup terms above are $o(Vb)$. Over $d$ axes this is $O(Vb\\,d(\\log L+P))$, as the notes\n+claim. \\qed\n+\n+\\section{Changes to the notes' paragraph}\n+\\begin{enumerate}\n+\\item The centred window $J'-1..J'+1$ with $J'=\\lfloor J/\\sigma\\rfloor$ misses inputs; anchor\n+$J'$ at the lowest input read and use $J',J'+1,J'+2$ (Claim~\\ref{cl:window}), with\n+$2^f\\ge4W+4$. $J'$ moves by $0$, $1$ or $2$ per slab (2 occurs for $B_0$).\n+\\item The wrap splice needs two heads advancing in lockstep over $Y$ (Claim~\\ref{cl:splice});\n+copying ``the boundary slabs'' with one head costs $\\Theta(|Y|)$ per record. The tail splice\n+pairs slab $n_\\pi$ with slab~$0$, and the halo slabs pair consecutive slabs shifted by\n+$\\pi\\bmod2^f$. (W2) $\\pi\\ge3\\cdot2^f$ keeps every virtual slab on at most two physical slabs.\n+\\item Per-line state for all $|Y|$ interleaved lines is an array in $Y$ order on its own tape,\n+swept once per slab; auxiliary data for the backward sweep is an array in $(X,J,Y)$ order. Both\n+must fit in a slab row, which is (W3), and this is what lower-bounds $2^f$ besides the window.\n+\\item The Woodbury factors are line-independent; only right-hand sides are per line. Storing\n+factors per line (as ``per-line state'' suggests) would cost $\\Theta(w^2)$ per wrap per line and\n+violate (W3) when $\\theta w^2P/b$ is not small.\n+\\item Per-chunk validity by an odometer over $Y$ is replaced by a precomputed bitmap read in\n+lockstep; the hypothesis ``chunk volume $\\gg\\ell^2$'' is not needed.\n+\\end{enumerate}\n+\n+\\section{Machine check}\n+\\texttt{scripts/check\\_fine\\_field.py} represents every array as a tape with one head and counts every head\n+step. It runs exposure, a forward pass (windowed periodic map with $k$-dependent weights, a\n+two-word recurrence state, sparse wrap records to AX), a backward pass seeded from FIN that\n+reads AX in reverse, and restoration, for twelve shapes: $s\\in\\{13,29,53,61,103,107,127\\}$\n+(prime, so $s\\bmod2^f\\ne0$), $2^f\\in\\{4,8,16\\}$, $|Y|\\in\\{1,\\dots,32\\}$ with invalid $Y$\n+coordinates, $|X|\\in\\{2,3,4\\}$ with invalid groups, and expansion, compression and $s\\to s$\n+maps. All outputs equal the linewise maps; every case satisfies the bounds (a)--(c). Measured\n+forward $12.8$--$25.8\\,V$, backward $3.8$--$9.6\\,V$, exposure exactly $6V$ per bit; on longer\n+lines ($n=256$--$1024$, $2^f=16$--$64$) forward $18.4$--$21.3\\,V$ and backward $9.0$--$11.3\\,V$,\n+independent of $|Y|\\in\\{1,16,64\\}$.\n+\\end{document}" + }, + { + "sha": "5647021edd381d28fbb44ced0f8f7bcfcdeaa72f", + "filename": "research/deferred-signed/swapnil-round7/notes/flag-basis.tex", + "status": "added", + "additions": 88, + "deletions": 0, + "changes": 88, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fflag-basis.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fflag-basis.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fflag-basis.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,88 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{proposition}{Proposition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{A common flag basis for the two-stage interchange}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+The partial-swap batching lemma (\\texttt{partial-swap-batching.tex}) compiles an edge of rank $a>m/2$ into\n+$m-a$ corner transpositions and one aligned block, after one unimodular change of basis $S_0$. A generic $S_0$\n+puts every corner in the open Bruhat cell, so the corner transpositions are reversed and each costs one\n+singleton call. This note gives one rational basis in which the corners of every auxiliary and centre edge of\n+the two-stage motif are lower triangular, so their transpositions form one contiguous run.\n+\n+\\paragraph{Runs.} For an idempotent $p$ of any rank, the lower--lower Bruhat involution of $S_p$ is exactly\n+$\\{H_i\\leftrightarrow D_j:(i,j)\\text{ a rightmost pivot of }p\\}$: the rank function of the blocks of rows $1..i$ and\n+columns $j..2m$ of $S_p$ is that of $p$ on the $H\\times D$ part and that of the identity elsewhere, for the $H$ rows\n+and the $D$ rows alike. In particular $S_p$ has exactly $\\operatorname{rank}p$ transpositions, with no condition on\n+$\\operatorname{rank}p$. A maximal run of pivots\n+$(i,j),(i+1,j+1),\\dots,(i+w-1,j+w-1)$ is one interchange of the contiguous chunks $H_{[i,i+w)}$ and $D_{[j,j+w)}$:\n+the aligned case is PR~\\#10's middle block, and shifted runs are already PR~\\#10's corner block.\n+An edge of rank $r\\le m/2$ is one child exactly when its $r\\times r$ block (first $r$ rows, last $r$ columns) is\n+lower triangular with nonzero diagonal; an edge of rank $r>m/2$ compiles to two children (the corner run and the\n+aligned middle block of width $2r-m$) exactly when its $(m-r)\\times(m-r)$ corner is lower triangular with nonzero\n+diagonal. These are closed conditions, so they must hold through the structure of the basis.\n+\n+\\paragraph{Construction.} Write $F=\\mathbb Q^h$ with the dot product, and let $U,V\\in GL_h(\\mathbb Q)$ be generic.\n+For $0\\le\\betah/2$, the edges $\\pi\\otimes P_b$ and $P_b\\otimes\\pi$ compile to $h-r$\n+singletons and one block of width $2r-h$;\n+\\item every data-entrance corner (size $2h-1$) is nonsingular.\n+\\end{itemize}\n+\\end{proposition}\n+\\begin{proof}\n+The first two items are Lemma~\\ref{lem:flag}. For the third, the block of $\\pi\\otimes P_b$ is\n+$A_b\\pi A_b^{-1}C_b$ with $A_b=\\tilde A_bU^{\\mathsf T}$, so its Bruhat permutation is that of the $h\\times h$ idempotent\n+$A_b\\pi A_b^{-1}$, and the partial-swap lemma applies one level down, with a nonzero-polynomial corner condition in $U$\n+(in $V$ for the other stage). For the fourth, nonsingularity reduces to four intersection conditions\n+($\\lambda$ restricted to the null space has rank $h$; the null space meets $\\operatorname{span}\\mu$ trivially; the dual null\n+space restricted to $\\operatorname{span}\\mu$ has rank $h$; the dual span meets $\\operatorname{span}\\lambda$ trivially), each with an\n+explicit witness ($U^{\\mathsf T}t_1=V^{\\mathsf T}t_2=e_0$; $e_0,e_{h-2}$; $e_{h-1},e_{h-1}$; $e_{h-1},e_1$), followed by the choice of $W$.\n+The motif has finitely many edge classes, so the product of all these nonzero polynomials is nonzero on the\n+irreducible parameter space, and a rational point avoids its zero set.\n+\\end{proof}\n+\n+\\paragraph{Saving.} With the global-matching side circuit (\\texttt{independent/two-stage-bit/gmside.py}, $R=403248$\n+at $h=47$) and the profiles above, with every side-role edge charged by its factor rank through the third item\\n(the side chains come from \\texttt{side\\_chains.py}), the batched moment certifies $a_b=15479/10^9$ at $h=47$.\n+\n+\\paragraph{Checks.} \\texttt{flagbasis.py} builds $S$ exactly (with generic coefficients; the statements are\n+Zariski-open, so small coefficient ranges can hit the closed exceptional set) and computes the full Bruhat profile of every edge class\n+modulo $2^{61}-1$ (and exactly over $\\mathbb Q$ for a sample at $h=6$): all auxiliary lines in both stages, all centre\n+edges and sampled data pairs at $h=6,7,8$ match the proposition. At the working dimensions, \\texttt{flag\\_existence.py 47} (and \\texttt{46}) evaluates every\n+nonvanishing condition at one integer point modulo $2^{61}-1$: the corner diagonal factors and inner corners on every\n+line, and both data-entrance factors on sampled pairs (the family is invariant under $GL_h\\times GL_h$, which acts\n+transitively on the pairs, so one nonzero value per condition suffices). A nonzero value modulo $p$ at an integer\n+point shows the polynomial is not identically zero. Negative controls: a dense generic basis gives\n+singleton corners; PR~\\#16's nested basis merges the stage-two class only.\n+\n+\\end{document}" + }, + { + "sha": "319f6447632924760047f4a49d0f070a3094de37", + "filename": "research/deferred-signed/swapnil-round7/notes/partial-swap-batching.tex", + "status": "added", + "additions": 110, + "deletions": 0, + "changes": 110, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fpartial-swap-batching.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fpartial-swap-batching.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fpartial-swap-batching.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,110 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{proposition}{Proposition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Batched recursion for partial-swap frames}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+\\paragraph{Setting.} In the two-stage bit motif (Paureel's fork of \\texttt{CrocSwap/integer-mult-bounds},\n+\\texttt{notes/two-stage-construction.tex} and \\texttt{notes/direct-swap-transfer.tex}), frames are partial\n+swaps\n+\\[\n+ S_p=\\begin{pmatrix}I-p&p\\\\p&I-p\\end{pmatrix}\n+\\]\n+on the paired fields $(H,D)$, where $p$ is an idempotent of rank $a$ in $m$ coordinates. A frame change\n+along an edge is a partial swap $S_{V\\ominus U}$. In the recursion each lower--lower Bruhat transposition is\n+one recursive interchange call. Batched recursion (\\texttt{CrocSwap/integer-mult-bounds} PR~\\#10,\n+\\texttt{notes/projector-batching.tex}) charges an order-preserving run of $t$ aligned transpositions as a\n+single interchange of width $tb$. Below we show that the same batching applies to partial-swap frames.\n+\n+\\begin{lemma}[Partial-swap factorization]\\label{lem:psbatch}\n+Let $p$ be an idempotent of rank $a$ with $m/22^{-18},\n+\\]\n+from four components. It points to where each one is proved or checked.\n+\n+\\section{Components}\n+\n+\\paragraph{The stack.} Ideas A--E (\\texttt{stack-notes.tex}, \\texttt{segmented-inverse.tex},\n+\\texttt{fine-field-lemma.tex}) drive $\\epsilon$ toward $1$. The binding row is then the simultaneous\n+butterflies, $\\epsilon(1-\\lambda')$, with $\\lambda'>\\max(\\tau,\\sigma,\\chi,\\text{leaf})$. The reservations force\n+$\\epsilon<1/(2-\\lambda')$, so the supremum of $\\kappa$ is $\\min(a_b,(1-\\beta)a_c)/(1+\\cdot)$.\n+\n+\\paragraph{Bit side: the batched two-stage interchange.} This is the two-stage bit motif with partial-swap\n+frames, with the batched recursion extended to partial-swap frames (\\texttt{partial-swap-batching.tex},\n+its Lemma~1). At $h=32$, $m=1024$, it certifies $a_b=22157/(5\\cdot10^9)\\approx4.43\\cdot10^{-6}$.\n+This side does not bind.\n+\n+\\paragraph{Complex side: PR~\\#7's network, fully batched.} PR~\\#7's complex network at $h=28$\n+($m=21952$), evaluated under PR~\\#15's full batching: every nonzero residual edge, of every rank, is one\n+whole-residual child call. We rebuilt the residual histogram from our own producer, labels and role\n+compilation (\\texttt{independent/complex-network/fullbatch\\_hist.py}) and certified the saving by exact\n+bisection on the moment equation with certified upper bounds on $\\ln$\n+(\\texttt{fullbatch\\_cert.py}). This gives $a_c\\ge1048009/(2.5\\cdot10^{11})\\approx4.192\\cdot10^{-6}$ (PR~\\#15 reports\n+$4191487/10^{12}$ from its own labels), and this side binds.\n+\n+\\paragraph{Guard.} The coefficient-depth guard needs no path-topology assumption. Every child call of the\n+batched recursion acts on at most $(m-1)/m$ of its parent's axes, and a node has at most $s_c$ children in\n+sequence. So the dependency depth is at most $d^{C_1}$ with $C_1=1+m_c\\ln s_c$, and Idea~D takes $x$ with\n+$\\epsilon C_1<1+x$ (\\texttt{scripts/certificate\\_round3.py}, guard mode \\texttt{crude}). Any finite $C_1$\n+gives the same $\\kappa$, since $x$ does not enter it; with $x\\approx8.4\\cdot10^5$ the packed-product and\n+record-regime rows hold for sufficiently large $L$. The witness is stated with this guard only.\n+\n+\\section{Certificate}\n+\n+\\texttt{scripts/certificate\\_round3.py} evaluates the rows and constraints exactly for any pair $(a_b,a_c)$.\n+With $a_b=22157/(5\\cdot10^9)$, $a_c=1048009/(2.5\\cdot10^{11})$, $\\beta=1/1000$ and the crude guard:\n+\\begin{itemize}\n+\\item every constraint is strict;\n+\\item the binding row is the simultaneous butterflies;\n+\\item $\\kappa=13086957581/(3.125\\cdot10^{15})$.\n+\\end{itemize}\n+\\texttt{independent/complex-network/fullbatch\\_hist.py 28} followed by \\texttt{fullbatch\\_cert.py}\n+recomputes $a_c$ and $\\kappa$. Our histogram differs from PR~\\#15's in the smallest ranks, with the same total\n+$s_c$, and certifies at least its value.\n+\n+\\section{What this rests on}\n+\n+\\begin{itemize}\n+\\item The pinned upstream manuscript and its interfaces.\n+\\item Colkitt's compact controls.\n+\\item PR~\\#5's chirped correlation, with PR~\\#10's correction of its Gaussian input error.\n+\\item PR~\\#7's ternary producer and complex network.\n+\\item PR~\\#10's batched recursion and controlled projector basis; we checked its edge forms and found basis witnesses at $h=8$ to $14$.\n+\\item PR~\\#13's third whole-residual class and PR~\\#15's full batching of every residual rank, with an orthonormal residual basis on every edge.\n+\\item Paureel's two-stage motif.\n+\\end{itemize}\n+Our own components:\n+\\begin{itemize}\n+\\item Ideas A--E;\n+\\item the partial-swap batching lemma;\n+\\item an independent rebuild and certification of the fully batched complex saving;\n+\\item the topology-free guard.\n+\\end{itemize}\n+\n+\\end{document}" + }, + { + "sha": "09ad215ccf3876d604fbbea1f25e772cd63e875b", + "filename": "research/deferred-signed/swapnil-round7/notes/segmented-inverse.tex", + "status": "added", + "additions": 316, + "deletions": 0, + "changes": 316, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fsegmented-inverse.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fsegmented-inverse.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fsegmented-inverse.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,316 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{proposition}{Proposition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Segmented inversion of the Gaussian correction and large-coefficient precision}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+\\section*{Setting}\n+This uses PR~\\#5's chirped-correlation lemma for the correlations and its parameter conventions. PR~\\#5 is unmerged on \\texttt{CrocSwap/integer-mult-bounds}.\n+\n+Keep the notation of the one-dimensional resampling lemma:\n+$2\\le s0$, and set $p=6b'$. Then $T\\in[4n/b',8n/b')$,\n+the volume is $Tp=\\Theta(n)$, and the address length is $\\log_2T=b-(1+x)\\log_2b+O(1)$.\n+Choose $d=\\lfloor b^\\epsilon\\rfloor$ and $r$, $\\ell$ from $T$ as before.\n+The capacity bound becomes $c_j<2^{3b'}$, and the final error bound becomes\n+\\[\n+ 2^{2b'+4}S\\cdot28\\cdot2^\\gamma T^2L\\cdot2^{-6b'}<448\\,b'\\,2^{-b'+\\gamma}<\\tfrac12\n+ \\quad\\text{whenever }\\gamma\\le b'/4 .\n+\\]\n+With $\\alpha^2=\\lfloor b'/(8d)\\rfloor$ we have $\\gamma=2d\\alpha^2\\le b'/4$, and with\n+$\\theta\\approx1/(4dL^y)$, $\\alpha^2\\theta\\ge b'/(32d^2L^y)\\ge1$ once $2\\epsilon+y<1+x$. All uses of\n+$r\\ge2^{a_rp/d}$ in the layer and transform proofs only need $r$ to outgrow every fixed\n+power of $p$. Here $r=2^{\\Theta(b^{1-\\epsilon})}$ and $p=\\Theta(b^{1+x})$, so that still holds.\n+\n+\\paragraph{Cutoffs.} Every ``for large $L$'' in this note and in the stack notes is asymptotic only: with $\\epsilon=0.9999$ the axis width is $\\ell=L^{10^{-4}}$, and conditions such as $\\ell-1>3G$ or $\\lambda^2\\le s/p$ hold only for astronomically large $L$. This is enough for the $O(\\cdot)$ statement and gives no concrete range.\n+\n+\\section{Gaussian row}\n+\n+With whole segments as blocks, $w^2=O(d)$ and the oversampling $\\theta\\approx1/(4d)$ give\n+$\\theta w^3=O(d^{1/2})$ coupling work per output. With the recentred sub-blocks and reduced\n+oversampling of the next section, the coupling work is $O(1)$ per output. The Gaussian row is\n+then $O(d\\,p^\\delta)$, with exponent $\\epsilon+(1+x)\\delta$ measured in powers of $\\log n$. This\n+is the row used in the certificate.\n+\n+\\section{Sub-blocks with recentred chirps}\n+\n+\\begin{lemma}[Recentred blocks]\\label{lem:recentred}\n+Let $\\ell,j$ and a centre $c$ lie in one segment. Put $u=\\ell-c$, $v=j-c$ and $h=j-\\ell$. Then\n+\\[\n+ X_{\\ell,j}=\\sigma h^2+2\\beta_ch+\\theta(v^2-u^2).\n+\\]\n+Hence the principal block of $N$ on any run of consecutive indices inside a segment\n+starting at $c$ equals $D_cT_cD_c^{-1}$, with $D_c=\\operatorname{diag}(e^{\\pi\\alpha^2\\theta u^2})$ and\n+$T_c$ the Toeplitz matrix with symbol $e^{-\\pi\\alpha^2(\\sigma h^2+2\\beta_ch)}$.\n+\\end{lemma}\n+\\begin{proof}\n+In a segment $\\beta_\\ell=\\beta_c+\\theta u$ and $\\beta_j=\\beta_c+\\theta v$. Expand\n+$X=(\\sigma h+\\beta_\\ell)^2-\\beta_j^2$, use $\\sigma-\\theta=1$ and $2hu=v^2-u^2-h^2$.\n+\\end{proof}\n+This was checked in exact rational arithmetic for three centres per pair on all five test cases.\n+\n+\\paragraph{One Toeplitz inverse serves all blocks.} For $b\\in[-1/2,1/2]$ let $T^{(b)}$ be the\n+$\\lambda\\times\\lambda$ Toeplitz matrix with symbol $e^{-\\pi\\alpha^2(\\sigma h^2+2bh)}$, so\n+$T_c=T^{(\\beta_c)}$ and $T_\\lambda=T^{(-1/2)}$. With $\\rho_c=e^{-\\pi\\alpha^2(2\\beta_c+1)}\\in(0,1]$\n+and $G_c=\\operatorname{diag}(\\rho_c^{-i})$ we have $T_c=G_cT_\\lambda G_c^{-1}$, so\n+$(T_c^{-1})_{ab}=\\rho_c^{\\,b-a}(T_\\lambda^{-1})_{ab}$.\n+\n+\\begin{lemma}[Envelope]\\label{lem:envelope}\n+Let $|b|\\le1/2$, $\\alpha^2\\ge4$, $\\alpha^2\\theta\\ge1$, $\\mu_\\pm=e^{-\\pi\\alpha^2(\\sigma\\pm2b)}\\le e^{-\\pi\\alpha^2\\theta}$\n+and $c_\\pm=2\\mu_\\pm\\le2e^{-\\pi}$. Then\n+$|(T^{(b)})^{-1}_{ij}|\\le\\mathcal E(j-i)$, where $\\mathcal E(0)=1.12$,\n+$\\mathcal E(h)=2.0001\\,c_+^{h}$ for $h>0$ and $\\mathcal E(h)=2.0001\\,c_-^{|h|}$ for $h<0$.\n+\\end{lemma}\n+\\begin{proof}\n+$\\|T^{(b)}-I\\|_\\infty\\le\\mu_++\\mu_-+\\sum_{|h|\\ge2}e^{-\\pi\\alpha^2(\\sigma h^2-|h|)}<0.087$, which gives\n+the bound $1/(1-0.087)<1.12$ for every entry. For $h=j-i>0$ conjugate by $R=\\operatorname{diag}(c_+^{\\,i})$:\n+$RT^{(b)}R^{-1}$ has entries $t_hc_+^{-h}$, whose off-diagonal row sums are at most\n+$\\tfrac12+\\sum_{h\\ge2}2^{-h}e^{-\\pi\\alpha^2\\sigma h(h-1)}+\\sum_{m\\ge1}2^{m}e^{-\\pi\\alpha^2\\sigma m(m+1)}<\\tfrac12+10^{-10}$.\n+So $\\|(RT^{(b)}R^{-1})^{-1}\\|_\\infty<2.0001$ and $|(T^{(b)})^{-1}_{ij}|\\le2.0001\\,c_+^{h}$. The case\n+$h<0$ is the same with $R=\\operatorname{diag}(c_-^{-i})$.\n+\\end{proof}\n+\n+\\emph{Gohberg--Semencul vectors.} Put $x_c=T_c^{-1}e_0$, $y_c=T_c^{-1}e_{\\lambda-1}$, $J$ the\n+reversal and $Z$ the down shift. Then\n+$T_c^{-1}=x_{c,0}^{-1}\\bigl(L(x_c)U(Jy_c)-L(Zy_c)U(ZJx_c)\\bigr)$, with $x_{c,0}\\in[0.9,1.1]$.\n+Every entry of the four vectors is an entry of $T_c^{-1}$, so Lemma~\\ref{lem:envelope} bounds it,\n+and each triangular factor has $\\infty$-norm at most $\\sum_h\\mathcal E(h)\\le1.31$.\n+The partial products need no cancellation: for all $a,b$,\n+\\[\n+ \\sum_k|x_{c,a-k}(Jy_c)_{b-k}|\\le1.13\\,\\mathcal E(b-a),\\qquad\n+ \\sum_k|(Zy_c)_{a-k}(ZJx_c)_{b-k}|\\le4c_+c_-\\,\\mathcal E(b-a)\\le16e^{-2\\pi\\alpha^2}\\mathcal E(b-a),\n+\\]\n+because the second sum is dominated by $|(T_c^{-1})_{a-1,\\lambda-1}(T_c^{-1})_{\\lambda-b,0}|$. So\n+$L(Zy_c)U(ZJx_c)$ is a correction of relative size $e^{-2\\pi\\alpha^2}$ to $L(x_c)U(Jy_c)$, and both obey the envelope of $T_c^{-1}$ itself.\n+\n+\\emph{Rescaling.} The vectors of $T_c$ are those of $T_\\lambda$ rescaled by $G_c$ as whole\n+\\emph{columns}: $x_{c,i}=\\rho_c^{-i}x_i$ and $y_{c,i}=\\rho_c^{\\lambda-1-i}y_i$. Conjugating each\n+triangular factor by $G_c$ separately gives the same product, but moves a factor $\\rho_c^{\\mp\\lambda}$\n+into $L(Zy)$ and $U(ZJx)$. That factor is up to $2^{9.06\\alpha^2\\lambda}$, which a fixed-point\n+correlation would have to carry as extra bits. Under the parameters of the last section\n+$9.06\\alpha^2\\lambda\\approx1.23\\,QL^{y/2}$, which is not $O(p)$, so the column rescaling is required.\n+\n+\\emph{Storage in two frames.} Store $x^+=(T^{(1/2)})^{-1}e_0$ and $y=T_\\lambda^{-1}e_{\\lambda-1}$,\n+both bounded by Lemma~\\ref{lem:envelope}, in fixed point with absolute precision $2^{-P}$. Then\n+\\[\n+ x_{c,i}=r_c^{\\,i}x^+_i,\\quad r_c=e^{-\\pi\\alpha^2(1-2\\beta_c)}\\le1,\\qquad\n+ y_{c,i}=\\rho_c^{\\,\\lambda-1-i}y_i,\\quad\\rho_c\\le1 .\n+\\]\n+Every rescaling factor is at most $1$, so it only contracts stored errors. Storing $T_\\lambda$'s\n+own $x$ in fixed point instead loses $\\min(2^{-P},|x_i|)$, which $\\rho_c^{-i}$ amplifies by up to\n+$2^{9.06\\alpha^2 i}$. Storing it in floating point avoids that loss, but the setup then needs absolute\n+precision $P+9.06\\alpha^2\\lambda$.\n+\n+\\emph{Error.} Form $r_c^{\\,i}$ and $\\rho_c^{\\,i}$ by repeated multiplication in fixed point, so\n+every vector entry has error at most $(\\lambda+1)2^{-P}$. Let the four correlations round to\n+$2^{-P}$. Then for $\\|z\\|_\\infty\\le1$, the computed $T_c^{-1}z$ is within\n+$7(\\lambda+1)^22^{-P}$. Applying $M_c^{-1}=D_cT_c^{-1}D_c^{-1}$ scales the input by\n+$D_c^{-1}\\le1$ and the output by at most $2^{R_D}$, with $R_D=4.53\\,\\alpha^2\\theta(\\lambda-1)^2\\le Q$.\n+The block error is therefore at most $7(\\lambda+1)^22^{R_D-P}\\|v\\|_\\infty$. Corner entries for\n+the capacitance are single entries of the same form, with error at most $7(\\lambda+1)2^{-P}$.\n+Hence\n+\\[\n+ P=2Q+2\\log_2(\\lambda+1)+\\log_2s+8=O(p)\n+\\]\n+suffices, with $\\lambda=O(dL^{y/2})$ under the parameters of the last section.\n+\n+\\paragraph{Cuts.} Cut every segment into near-equal blocks of length between $2w$ and\n+$\\lambda$, and treat each cut like a wrap.\n+\\begin{itemize}\n+\\item Coupling entries across a cut have $n=h$ and $X=h(h+2\\beta_j)\\ge|h|(|h|-1)$, which is\n+at least $2\\theta$ for $h=\\pm1$. So they are at most $e^{-2\\pi\\alpha^2\\theta}\\le e^{-2\\pi}$, and\n+only entries with $|h|\\le w$ matter.\n+\\item All block solves use principal blocks of $N=I+E$, hence $\\|M^{-1}\\|\\le2$.\n+\\item With $\\|\\Delta\\|\\le e^{-2\\pi\\alpha^2\\theta}+2.01e^{-2\\pi\\alpha^2}$, we get\n+$\\|C-I\\|\\le\\|M^{-1}\\|\\|\\Delta\\|<0.005$. Also $C^{-1}=I-V^{\\mathsf T}N^{-1}U$ gives\n+$\\|C^{-1}\\|\\le1+\\|N^{-1}\\|\\|\\Delta\\|<1.01$.\n+\\item The capacitance is cyclic block tridiagonal, with one block per cut or wrap, because\n+every block has length at least $2w$. Eliminate without pivoting.\n+\\end{itemize}\n+\n+\\paragraph{Precision and cost.} Inside a block, the chirp $D_c$ spans at most\n+$e^{\\pi\\alpha^2\\theta\\lambda^2}$, that is $4.53\\,\\alpha^2\\theta\\lambda^2$ bits. Choose\n+\\[\n+ \\lambda=\\Bigl\\lfloor\\sqrt{Q/(4.53\\,\\alpha^2\\theta)}\\Bigr\\rfloor,\n+\\]\n+so that the $D_c$ precision reserve is at most $Q$. The working precision is $P=2Q+O(\\log s)=O(p)$. Couplings occur with density\n+$1/\\lambda+\\theta$ per output, each costing $O(w^3)$ with $w^2=O(Q/\\alpha^2)$.\n+\n+\\paragraph{Replaced hypothesis.} Upstream's resampling lemma assumes $\\theta>p/\\alpha^4$, which is used only\n+to get $\\alpha^2\\theta>1$ and to bound its Neumann count. Here the Neumann series is gone, so that\n+hypothesis is replaced by $\\alpha^2\\theta\\ge1$. PR~\\#5's lemmas, which assume the hypotheses of the\n+upstream lemma, are used under this replacement. Every remaining use of $\\alpha^2\\theta\\ge1$ is\n+$\\|N-I\\|<2.01e^{-\\pi\\alpha^2\\theta/2}<0.42$.\n+\n+\\paragraph{Reduced oversampling.} Take $\\theta_i\\approx\\eta=1/(4dL^y)$ in prime selection\n+(Section~1 of the stack notes), so the padding factor is $\\prod_i(1+\\theta_i)=1+o(1)$.\n+Take $\\alpha^2=\\lfloor Q/(48d)\\rfloor$ with $Q=\\Theta(p)$. Then $\\gamma=2d\\alpha^2\\le b'/4$, and\n+$\\alpha^2\\theta\\ge1$ once $Q\\ge192\\,d^2L^y$, which holds when $2\\epsilon+y<1+x$. This gives\n+$w^2=O(d)$ and $\\lambda=\\Theta(dL^{y/2})$, so the coupling costs\n+$O(w^3(1/\\lambda+\\theta))=O(d^{1/2}L^{-y/2}+d^{1/2}L^{-y})=O(1)$ per output for $y=\\epsilon$.\n+Including the $O(1)$ chirped correlations, each axis costs $O(p^{1+\\delta})$ per output. The\n+Gaussian row is therefore $O(d\\,p^\\delta)$: exponent $\\epsilon+(1+x)\\delta$.\n+\n+\n+\\paragraph{Tape schedule and setup.} Process one line in increasing index order.\n+\\begin{itemize}\n+\\item For each block, compute $\\beta_c$ from the counters that already generate $q_j$, in $O(p)$\n+time.\n+\\item Form $r_c^{\\,i}$ and $\\rho_c^{\\,i}$ for $0\\le i\\le\\lambda$ by repeated multiplication in\n+fixed point at precision $P$. Both are at most $1$. That is $2\\lambda$ products, so\n+$O(P^{1+\\delta})$ per output.\n+\\item Rescale the two stored vectors $x^+$ and $y$ into the four Gohberg--Semencul vectors of\n+$T_c$, and apply the four triangular Toeplitz products as correlations of length $\\lambda$ in\n+fixed point. Each block uses the packed multiplication of the chirped-correlation lemma, at\n+$O(\\lambda P^{1+\\delta})$ per block.\n+\\item Write the block's corner entries ($O(w^2)$ numbers) to a capacitance tape in index order.\n+\\item The cyclic block-tridiagonal solve makes one forward sweep and one backward sweep over\n+that tape, reading fixed-width records in each direction. The single cyclic border is carried\n+on a separate work tape.\n+\\item A second pass applies $M^{-1}$ to $Uz$, which is supported near cuts and wraps, and then\n+subtracts.\n+\\end{itemize}\n+All passes move the line tape $O(1)$ times, so the line costs $O(sP)$ in movement. Arithmetic\n+costs $O(s(1+w^3(1/\\lambda+\\theta))P^{1+\\delta})$. Setup solves $T^{(1/2)}x^+=e_0$ and\n+$T_\\lambda y=e_{\\lambda-1}$, and the same for $\\lambda'$ (the final short block of each segment),\n+once per line at precision $P+O(\\log\\lambda)$. The Neumann iteration $x\\leftarrow e+(I-T)x$\n+contracts by $0.087$ per step, so $O(P)$ steps of $O(\\lambda^2)$ operations suffice, in\n+$O(\\lambda^2P^{2+\\delta})$. This is negligible when $\\lambda^2P\\le s$, which holds for large $L$.\n+No step needs more than $P$ bits.\n+\n+\n+\\paragraph{Numerical check.} \\texttt{scripts/check\\_subblock\\_inverse.py} cuts the\n+segments of the $(60,67)$, $\\alpha^2=9$ instance into blocks of length $2$ and $3$, solves each\n+block by its own recentred Toeplitz system at $120$ digits, couples all cuts and wraps by\n+Woodbury, and matches the direct solve to $3\\cdot10^{-64}$, against a target of $2^{-200}$.\n+\\texttt{scripts/check\\_reuse\\_inverse.py} checks a dense stored inverse of $T_\\lambda$ rescaled per block, with a fixed-point negative control. \\texttt{scripts/check\\_gs\\_path.py} tests this path itself: two stored vectors per block\n+length in fixed point, contracting rescales, four fixed-point triangular products per block,\n+and Woodbury coupling. On $(241,256)$ with $\\alpha^2=17,24$ and $(113,128)$ with $\\alpha^2=8$, at\n+$P=Q+R_D+2\\log_2\\lambda+8$ bits, it matches the direct solve to $2.1\\cdot10^{-49}$,\n+$3.6\\cdot10^{-50}$ and $2.8\\cdot10^{-35}$, against targets $7.0\\cdot10^{-46}$ and $7.9\\cdot10^{-31}$.\n+It fails as predicted in two negative controls. Dropping the reserve $R_D$ from $P$ gives\n+errors of $10^{-26}$ to $1$. Storing $T_\\lambda$'s vectors in fixed point gives\n+$4.7\\cdot10^{-10}$ and $1.1\\cdot10^{-13}$ on $(241,256)$.\n+\n+\\end{document}" + }, + { + "sha": "2c77009e0119100371d9546519f9fa06e5fe814f", + "filename": "research/deferred-signed/swapnil-round7/notes/stack-notes.tex", + "status": "added", + "additions": 204, + "deletions": 0, + "changes": 204, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fstack-notes.tex", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fstack-notes.tex", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fnotes%2Fstack-notes.tex?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,204 @@\n+\\documentclass[11pt]{article}\n+\\usepackage{amsmath,amssymb,amsthm}\n+\\newtheorem{lemma}{Lemma}\n+\\newtheorem{proposition}{Proposition}\n+\\theoremstyle{remark}\\newtheorem*{remark}{Remark}\n+\\title{Layout and precision changes beyond the $a_b/2$ ceiling}\n+\\date{Draft, October 8, 2026}\n+\\begin{document}\n+\\maketitle\n+\n+\\paragraph{Conditional status.} Every statement here assumes the pinned upstream interfaces and these unmerged results on \\texttt{CrocSwap/integer-mult-bounds}: PR~\\#5's chirped-correlation Gaussian lemma and its choice of $\\alpha$; PR~\\#3's compressed complex network; and PR~\\#7's networks, with $a_b=3/(4\\cdot10^8)$, $a_c=39/10^9$, $m=21952$ and $s=45772350635112192$. These are the round-two values; the round-three savings, and the further results they assume, are in \\texttt{round3-combination.tex}; the round-four savings are in \\texttt{data-edge-batching.tex}, \\texttt{complex-source-frames.tex} and \\texttt{scripts/certificate\\_round4.py}.\n+\n+\\paragraph{Deliberate departures from upstream hypotheses.} The prime-interval condition $1-2\\epsilon>0$ is replaced by the prime number theorem (Section~1). The resampling hypothesis $\\theta>p/\\alpha^4$ is replaced by $\\alpha^2\\theta\\ge1$, and the oversampling is reduced to $\\theta\\approx1/(4dL^y)$ (\\texttt{segmented-inverse.tex}). The band $r\\ge2^{a_rp/d}$ is replaced by $r\\ge2^{p^\\mu}$ (Section~1). $K=o(\\ell)$ is dropped (Section~2). The guard exponent uses the certified bound $\\log_ms<3.8376$ in place of~5; the witness also passes with~5.\n+\n+Throughout, $L=\\log_2T$ is the address length, $p$ is the coefficient precision,\n+$d=\\Theta(L^\\epsilon)$ is the number of axes and $\\ell=\\Theta(L^{1-\\epsilon})$ is the axis\n+width. Costs are divided by the logical volume $V=\\Theta(Tp)$ and expressed as powers\n+of $L$. Section and lemma names refer to the pinned upstream source\n+(\\texttt{upstream/build/sections}), to Colkitt's compact-control notes\n+(\\texttt{notes/compact-control-*.tex}), and to PR~\\#5 (\\texttt{notes/fast-gaussian-resampling.tex}).\n+\n+\\section{Idea D: coefficients longer than $\\log n$}\n+\n+\\paragraph{Scope.} Idea~D removes only the precision part of the $\\epsilon<1/2$ wall. On its own it does not move $\\kappa$. PR~\\#5's Gaussian row, $d^2p^\\delta$, comes from about $1/\\theta\\approx4d$ Neumann terms per axis, and it still caps $\\epsilon<1/2$ whatever the precision. Going past $\\epsilon=1/2$ needs Idea~D together with Idea~B$'$ (\\texttt{segmented-inverse.tex}). PR~\\#5's chirped correlation is required: upstream's direct Gaussian windows cost $\\sqrt d\\,p^{1+\\delta}$ per bit once $p\\gg L$.\n+\n+\\paragraph{Change.} Upstream splits each input into $b=\\lceil\\log_2n\\rceil$-bit digits and\n+sets $p=6b$. Instead use $b'=\\lceil b^{1+x}\\rceil$-bit digits for a fixed rational $x>0$,\n+still with $p=6b'$. Then $T\\in[4n/b',8n/b')$, so $Tp=\\Theta(n)$, and\n+$L=b-(1+x)\\log_2b+O(1)$. Set $d=\\lfloor b^\\epsilon\\rfloor$ and choose $r,\\ell$ from $T$ as\n+upstream does.\n+\n+\\paragraph{Consequences to check.}\n+\\begin{enumerate}\n+\\item \\emph{Capacity and rounding} (\\texttt{08-assembly.tex}, eq.~capacity and\n+eq.~final-error). The coefficients satisfy $c_j\\le q(2^{b'}-1)^2<2^{3b'}$, since $q\\le2^{b'}$.\n+The final error is $2^{2b'+4}S\\cdot28\\cdot2^\\gamma T^2L\\cdot2^{-6b'}<448\\,b'\\,2^{-b'+\\gamma}$,\n+using $S\\le T<2^{b'}$ and $L0$.\n+\\item \\emph{Address bound.} $\\log_2(2M)\\le C_Mp$ only becomes easier.\n+\\item \\emph{Chunk-exchange row.} Upstream writes it as $pK^{\\tau-1}$ by counting $O(p/K)$ exchanges from $d\\ell=O(p)$. The true count is $d\\ell/K=L/K$, so the row is $LK^{\\tau-1}$. Idea~C makes it zero.\n+\\item \\emph{Guard.} The coefficient-depth bound $\\Delta=C_0d^{C_1}$ must be $O(p)$. That needs\n+$\\epsilon C_1<1+x$, measured in powers of $b$.\n+\\item \\emph{Prime selection} (\\texttt{08-assembly.tex} 120--160). The cited explicit interval\n+lemma needs $\\log x>8d$, which fails for $\\epsilon\\ge1/2$. Replace it with the prime number theorem. Each interval has length $\\eta x=x/(4dL^y)=x/(\\log x)^{O(1)}$, so the classical prime number theorem with error term $O(x\\exp(-c\\sqrt{\\log x}))$ already gives more than $d$ primes in each interval for every fixed $\\epsilon<1$, with effective constants. The machine only needs existence; it scans and tests by trial division in $n^{o(1)}$ time, since the log of the scan length is $O(\\log p+L/d)=o(L)$.\n+\\item \\emph{Per-bit costs.} Every row whose cost grows with precision carries only a factor\n+$p^\\delta=b^{(1+x)\\delta}$. The pointwise products cost $\\log(rp)=\\Theta(\\ell+\\log p)$ per bit.\n+\\end{enumerate}\n+\n+\\section{Idea C: one chunk per axis}\n+\n+\\paragraph{Change.} Upstream takes $K=\\lfloor d^c\\rfloor$ because the layer cost had a factor\n+$K^\\tau$. Colkitt's compact controls removed that factor. Set $K=\\ell-1$ instead. In the\n+transform-layout lemma (\\texttt{06-transforms.tex}, lem:synthetic-transform-cost), this gives\n+$b=(\\ell-1)\\bmod K=0$ and $q=1$. The target chunk order then equals the source order, so the\n+procedure performs no chunk exchanges. The prefix holds only the top slot of each long axis.\n+\n+\\paragraph{Cost.} The layout costs $O(V d)$ and the rounds cost\n+$O(V\\ell d^{\\lambda'})$. The rows $dK$ and $pK^{\\tau-1}$ become $d$ and $0$.\n+\n+\\paragraph{Layer hypotheses to recheck} (\\texttt{notes/compact-control-layout.tex}).\n+\\begin{itemize}\n+\\item $K/\\log p\\to\\infty$ and $K\\ge G+4\\ell_p+10$ hold.\n+\\item The reservation count is $q_F+q_B\\le3dG/K+2=O(d^2\\log p/L)+2$. In powers of $d$ this has\n+exponent $(2\\epsilon-1)/\\epsilon$, which must stay below $\\lambda'$, that is $\\epsilon<1/(2-\\lambda')$. Upstream's guard implied this, but Idea~D's relaxed guard does not, so the certificate checks it separately.\n+\\item The simultaneous-layer proposition fixes $K=\\lfloor d^c\\rfloor$ (\\texttt{05-layers.tex} lines 21, 852 and 954--958). Restate it with $K$ supplied as input, in the band $\\tfrac12d^{(1-\\epsilon)/\\epsilon}\\le K\\le p$. Nothing else uses $K=o(\\ell)$: its only uses are $K\\le\\ell-1$ and the row $dK$.\n+\\item The bound $K\\ge d^c/2$ used in that note is replaced by $K\\ge\\tfrac12d^{(1-\\epsilon)/\\epsilon}$.\n+\\item The row index uses $q_0=O(\\log d)$ whole axes, unchanged.\n+\\end{itemize}\n+\n+\\section{Idea A: expose only the fine bits of an axis}\n+\n+The full statement and proof, with a 12-tape schedule, the corrected input window and the movement bounds, are in \\texttt{notes/fine-field-lemma.tex}. \\texttt{scripts/check\\_fine\\_field.py} simulates every data movement on explicit tapes and checks outputs and movement bounds. The summary below is superseded where it differs. In particular, a block reads input slabs $J',J'+1,J'+2$ with $J'=\\lfloor(c(J2^f)-W)/2^f\\rfloor$, the lowest input read, not $J'-1,J',J'+1$.\n+\n+\\paragraph{Change.} The tensor interface (\\texttt{07-resampling.tex}, lem:tensor-resampling)\n+makes each axis the innermost address field before running its line algorithm, at cost\n+$O(Tp\\,d^2(1+\\ell^\\tau))$ upstream and $O(Tp\\,d(1+\\ell^\\tau))$ with nonadjacent routing.\n+Instead, write the axis-$i$ coordinate as $j=J2^f+u$ with\n+$f=\\lceil\\log_2(c\\,W_{\\rm line})\\rceil$. Here $W_{\\rm line}$ is the largest window the line\n+algorithm reads: $3m+3$ for $\\mathsf S'$, a block length $\\lambda$ plus $2w$ for the inverse of\n+Idea~B$'$, and the periodic halo. Move only the $f$-bit field $u$ to the innermost address\n+position, leaving $J$ in place.\n+\n+\\paragraph{Execution.} The physical order becomes $(X,J,Y,u)$, where $X$ and $Y$ are the\n+fields of other axes before and after $J$. For fixed $X$, the records with a given $J$ form a\n+contiguous slab of $|Y|2^f$ records.\n+\\begin{itemize}\n+\\item Every block of the line algorithm reads inputs from at most three consecutive slabs,\n+$J'-1,J',J'+1$. The input slab index $J'$ is a non-decreasing function of the output slab\n+index $J$, roughly $J'=\\lfloor J/\\sigma\\rfloor$ for expansion, and the identity for $N$.\n+\\item Keep three read heads on copies of the input array, offset by one slab, and advance them\n+in step with the output over $Y$ and $J$. When $J'$ repeats, the heads rewind at most three slabs per output slab, so the total movement is still $O(V)$. These are three tapes, each holding a copy; copying costs $O(V)$ per pass.\n+\\item The period $s_i$ is not a multiple of $2^f$. The wrap partner of slab~0 is the slab containing $s_i-1$, and the window must be spliced at $u=s_i\\bmod2^f$. For each $X$-group, copy the boundary slabs (about $3|Y|2^f$ records) to a scratch tape and splice from it, at $O(V)$ per pass. The same applies to every application of $E$, whose period is also $s_i$.\n+\\item \\emph{Per-chunk setup.} There are $T/2^f$ chunks and $2^f=\\Theta(W_{\\rm line})$, so upstream's argument that per-line setup is negligible does not apply directly. Compute the block offsets and $q$-counters once per $J$ and copy $O(p)$ bits per chunk. Run the validity test from an odometer over $Y$ with per-axis flags, at $O(\\ell)$ per chunk. Allow one extra partial block per chunk, at $O(mp^{1+\\delta})$. Each chunk has volume at least $cW_{\\rm line}p\\gg\\ell^2,p$, so all of this is $O(\\text{chunk volume}\\cdot p^\\delta)$.\n+\\item The backward sweep of Idea~B$'$'s cyclic block-tridiagonal solve carries state along the line. It uses one more tape for the previous output slab at the same $Y$, and reads fixed-width records right to left.\n+\\end{itemize}\n+\n+\\paragraph{Cost.} Exposing and restoring the fine field are two interchanges of $f$-bit\n+fields, $O(Vf^\\tau)$, or $O(Vf)$ by single-bit moves. Over all axes this gives\n+$O(Vd\\log L)$, with exponent $\\epsilon+o(1)$.\n+\n+\\section{Idea E$'$: reversing the CRT axis order by permuted selected-bit additions}\n+\n+\\paragraph{Problem.} The Chinese remainder layout (\\texttt{08-assembly.tex}, explicit\n+cyclic-convolution layout) reverses the order of the $d$ axes so that every target follows\n+its controls. With chunk interchanges this costs $O(Vd\\ell^\\tau)$, which is the row\n+$(1-\\tau)(1-\\epsilon)$ and caps $\\kappa$ at $a_b/2$.\n+\n+\\paragraph{Primitive.} Colkitt's Proposition~1 (\\texttt{artifacts/compact-control-note.pdf} in his repository,\n+compact-control selected-bit addition) toggles, for slots $x,y$ of $fK$ bits with selected\n+positions $j_i=\\rho+iK$, each $y_{j_i}$ by $x_{j_i}$ at cost $O(V((f\\log p)^\\tau+1))$.\n+\\begin{itemize}\n+\\item Every rotation offset in that construction is computed from fields that precede the\n+rotated field, by Lemma~1 of the note.\n+\\item Replacing the control $z_i=x_{j_i}$ of target segment $i$ by $x_{j_{\\pi^{-1}(i)}}$, for a\n+fixed permutation $\\pi$, changes only those offset formulas:\n+\\[\n+ \\sum_i2x_{j_{\\pi^{-1}(i)}}t_i2^{j_i},\\qquad\n+ \\sum_ix_{j_{\\pi^{-1}(i)}}(1-2t_i)2^{j_i},\\qquad\n+ \\sum_i\\bigl(y_{j_i}\\oplus x_{j_{\\pi^{-1}(i)}}\\bigr)B^i .\n+\\]\n+All three are still computable from preceding fields in polynomial time.\n+\\item The guards, the dirty temporaries $u,t,b$, and the repair argument do not depend on the\n+pairing. The bad-address predicate is a function of the same digits.\n+\\end{itemize}\n+So the permuted selected-bit addition $y_{j_{\\pi(i)}}\\mathrel{\\oplus}=x_{j_i}$ has the same cost. The four-update identity holds for any control bit that stays fixed during it, and $x$ is never written. The bad-address predicate reads only the $t,u$ digits and the guard bits $g_i$, which contain no selected bit, so the ideal map still preserves the bad set.\n+\n+\\paragraph{Reversal.} Let $x$ be axes $1,\\dots,d/2$ and $y$ axes $d/2+1,\\dots,d$, each a slot of\n+$f=d/2$ chunks with $K=\\ell-1$, after the top bits of the long axes are extracted (see the placement constraints below). Let $\\pi$ reverse the chunk order. For each level\n+$\\rho\\in[0,\\ell)$, three permuted additions $x\\oplus=\\pi^{-1}y$, $y\\oplus=\\pi x$,\n+$x\\oplus=\\pi^{-1}y$ exchange bit $\\rho$ of axis $i$ with bit $\\rho$ of axis $d+1-i$ for every\n+$i\\le d/2$. The temporaries are reserved from existing axes as in Colkitt's layout note. The\n+$O(d^2\\log p/L)$ reserved axes are reversed by single-bit moves at $O(V\\ell)$ each, so\n+$O(Vd\\log p)$ in total. Unequal widths $\\ell,\\ell-1$ cost $O(d)$ single-bit moves.\n+\n+\\paragraph{Placement constraints.} These fixes are needed.\n+\\begin{itemize}\n+\\item \\emph{Record regime.} Lemma~1 and the repair need record width beyond every power of $p$. At the CRT stage the records are single coefficients. Treat the innermost axis as the record suffix, keep it out of both slots, and move it by $\\ell$ single-bit moves at $O(V\\ell)$. The back field $b$ sits between $y$ and that suffix.\n+\\item \\emph{Equal-width chunks.} First extract the top bits of the long axes by $O(d)$ single-bit moves, then use $K=\\ell-1$. Alternatively, choose a long/short pattern that is symmetric under reversal.\n+\\item \\emph{Temporaries.} The fields $u,t$ (about $dG$ bits) before $x$ and $b$ after $y$ come from front and back axes excluded from the swap. Reverse the middle axes in place, then re-place the reserved axes and the record axis by single-bit moves, at $O(Vd\\log p+V\\ell)$.\n+\\end{itemize}\n+The certificate uses the better of this row and the pairwise-swap row $(1-\\tau)(1-\\epsilon)$.\n+\n+\\paragraph{Cost.} The reversal costs $O(V\\ell(d\\log p)^\\tau)$, an exponent of\n+$1-\\epsilon(1-\\tau)+o(1)$, so the margin is $\\epsilon(1-\\tau)$. This exceeds\n+$\\kappa<\\epsilon(1-\\lambda')$ because $\\lambda'>\\tau$.\n+\n+\\section{Resulting margins}\n+See \\texttt{certificate.py}. The rows are:\n+\\begin{itemize}\n+\\item prefix moves, $1-\\epsilon$;\n+\\item butterflies, $\\epsilon(1-\\lambda')$, which binds;\n+\\item fine exposures, $1-\\epsilon-o(1)$;\n+\\item the Gaussian maps with recentred sub-blocks (\\texttt{segmented-inverse.tex}, last section), $1-\\epsilon-o(1)$;\n+\\item chirps, $1-\\epsilon-o(1)$;\n+\\item pointwise products, $\\epsilon$;\n+\\item reserved axes, $1-\\epsilon-o(1)$;\n+\\item CRT reversal, $\\epsilon(1-\\tau)$.\n+\\end{itemize}\n+The side conditions are the guard $\\epsilon C_1<1+x$; precision $2\\epsilon+y<1+x$, where the oversampling is $\\theta\\approx1/(4dL^y)$; sub-block coupling $y\\ge\\epsilon$; and\n+$\\lambda'$ above $\\tau$, $\\sigma$, $\\chi$ and the leaf exponent.\n+\n+\n+\\appendix\n+\\section{Finite payload alphabets}\n+\n+The bit network of PR~\\#7 carries ternary payloads. The pinned interchange lemmas are stated for\n+bit arrays and pointwise bit gates (\\texttt{04-swap.tex}: the circuit transfer before\n+prop:power-interchange, its descriptor paragraph, and lem:chunk-swap). The witness needs their\n+versions for a fixed finite alphabet.\n+\n+\\begin{lemma}[Finite alphabet]\\label{lem:finite-alphabet}\n+Let $\\Sigma$ be a fixed finite alphabet. Replace ``bit array'' by ``$\\Sigma$-array'' and ``pointwise\n+bit gates'' by ``pointwise gates on $\\Sigma$'' in lem:elementary-streams, prop:power-interchange\n+and lem:chunk-swap. The statements still hold, with the same exponent $\\tau$ and constants that\n+depend on $|\\Sigma|$.\n+\\end{lemma}\n+\n+\\begin{proof}\n+Encode each symbol of $\\Sigma$ as a fixed-width record of $B_0=\\lceil\\log_2|\\Sigma|\\rceil$ bits.\n+This adds one innermost suffix field $[2^{B_0}]$, which lem:chunk-swap allows ($[B]$ in its\n+statement). Volumes change by the fixed factor $B_0$.\n+\\begin{itemize}\n+\\item Every operation other than a gate is an address permutation. It moves whole records and\n+never reads their contents, so it is unaffected.\n+\\item A pointwise gate on $\\Sigma$ is a fixed finite map applied to records at matching\n+addresses of a fixed number of aligned role streams. That is item~3 of lem:elementary-streams\n+with records of $B_0$ bits, so it costs $O(V)$.\n+\\item The frame identity in prop:power-interchange uses only that a common address permutation\n+commutes with every pointwise gate. That holds for any alphabet.\n+\\item The descriptor paragraph assumes a one-bit payload only to bound $V_j\\ge q^{2e_0}$. With\n+$B_0$-bit records the volume is larger by a factor $B_0$, so the bound still holds.\n+\\end{itemize}\n+The recursion, its rank count $s$, the role split and the depth-first schedule do not refer to\n+payload values, so the recurrence $F_k\\le(s/W)F_{k-1}+O(1)$ and the bound $O(Ve^\\tau)$ hold\n+unchanged.\n+\\end{proof}\n+\n+\\end{document}" + }, + { + "sha": "71c743a58a3d7027b865572f8bb2c5f6afe8c9db", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate.py", + "status": "added", + "additions": 91, + "deletions": 0, + "changes": 91, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,91 @@\n+\"\"\"Exact rational certificate for the conditional witness.\n+\n+Changes combined: A (expose only fine axis bits), B (segmented inverse of the Gaussian\n+correction with recentred sub-blocks and oversampling theta ~ 1/(4 d L^y)), C (one chunk\n+per axis, K = l - 1), D (digits of (log n)^(1+x) bits), E (CRT axis reversal by permuted\n+selected-bit additions).\n+\n+Costs are powers of L = log2 T ~ log n, with precision p = Theta(L^(1+x)),\n+d = Theta(L^eps) axes and axis width l = Theta(L^(1-eps)). Fixed powers of log L are\n+absorbed by the strict gap between the minimum margin and kappa.\n+\n+The network savings a_b, a_c and the complex constants (m, s) are assumptions taken\n+from PR #7 of CrocSwap/integer-mult-bounds.\n+\"\"\"\n+from fractions import Fraction as Q\n+import json\n+\n+A_B, A_C = Q(3, 4 * 10**8), Q(39, 10**9) # PR #7 bit / complex savings\n+M_C, S_C = 21952, 45772350635112192 # PR #7 complex network constants\n+# Certified upper bound on log_m(s). Colkitt's guard uses 5 instead; with 5 this witness still\n+# passes (eps*C1/(1+x) is about 0.75), so the tighter exponent is not load-bearing.\n+LOG_M_S = Q(38376, 10000)\n+\n+DEFAULT = dict(eps=Q(9999, 10**4), x=Q(3), y=Q(9999, 10**4), beta=Q(1, 2), zeta=Q(1, 10**4),\n+ delta=Q(1, 10**6), lam=1 - Q(74999, 10**13), lamp=1 - Q(74998, 10**13),\n+ kappa=Q(7499, 10**12))\n+\n+\n+class Failure(Exception):\n+ pass\n+\n+\n+def evaluate(**overrides):\n+ v = dict(DEFAULT, **overrides)\n+ eps, x, y, beta, zeta, delta = v['eps'], v['x'], v['y'], v['beta'], v['zeta'], v['delta']\n+ lam, lamp, kappa = v['lam'], v['lamp'], v['kappa']\n+ tau, sigma = 1 - A_B, 1 - A_C\n+ if not S_C ** LOG_M_S.denominator < M_C ** LOG_M_S.numerator:\n+ raise Failure('log_m s bound')\n+ chi = tau + (1 - beta) * max(sigma - tau, 0)\n+ leaf = sigma + beta * (1 - sigma)\n+ c1 = LOG_M_S * (1 - beta) + beta + zeta # depth exponent with exact log_m s\n+ poly = (1 + x) * delta # exponent of p^delta measured in L\n+ constraints = {\n+ 'lambda above tau, sigma, chi': lam - max(tau, sigma, chi),\n+ 'lambda_prime above lambda': lamp - lam,\n+ 'lambda_prime above leaf': lamp - leaf,\n+ 'lambda_prime below one': 1 - lamp,\n+ 'guard: eps C1 < 1 + x': 1 + x - eps * c1,\n+ # alpha^2 theta >= 1 with alpha^2 ~ Q/(48 d), theta ~ 1/(4 d L^y), Q = Theta(L^(1+x))\n+ 'precision: 2 eps + y < 1 + x': 1 + x - 2 * eps - y,\n+ # coupling cost w^3 (1/lambda + theta) = O(L^((eps - y)/2)) per output is O(1)\n+ 'sub-block coupling: y >= eps': Q(1) if y >= eps else Q(-1),\n+ 'reservations below layer: (2eps-1)/eps < lambda_prime': lamp - (2 * eps - 1) / eps,\n+ 'record regime: eps < 1': 1 - eps,\n+ 'delta < 1/8': Q(1, 8) - delta,\n+ # Upstream's prime_interval_growth (1 - 2 eps > 0) is replaced by the classical prime\n+ # number theorem with error term: eta = 1/(4d) far exceeds exp(-c sqrt(l)) for eps < 1.\n+ 'prime intervals via PNT: eps < 1': 1 - eps,\n+ # K = l - 1 meets the transform lemma's literal hypothesis K <= l - 1. Upstream's\n+ # K = o(l) (eps(1+c) < 1) is deliberately dropped; no cost bound uses it.\n+ }\n+ margins = {\n+ 'prefix moves and top individual round': 1 - eps,\n+ 'simultaneous butterflies': eps * (1 - lamp),\n+ 'fine-bit exposures (A)': 1 - eps - poly,\n+ 'Gaussian maps (B)': 1 - eps - poly,\n+ 'chirps, twists, scalar products': 1 - eps - poly,\n+ 'packed polynomial products': eps,\n+ 'individually processed reserved axes': 1 - eps - poly,\n+ 'CRT axis reversal, best of E and pairwise swaps': max(eps, 1 - eps) * (1 - tau),\n+ }\n+ for name, value in constraints.items():\n+ if value <= 0:\n+ raise Failure(name)\n+ g = min(margins.values())\n+ if g <= kappa:\n+ raise Failure('kappa below every margin')\n+ return dict(kappa=str(kappa), kappa_float=float(kappa), min_margin=str(g), gap=str(g - kappa),\n+ binding=min(margins, key=margins.get), c1=str(c1),\n+ constraints={k: str(c) for k, c in constraints.items()},\n+ margins={k: str(m) for k, m in margins.items()},\n+ assumptions='PR #7 networks (a_b=3/(4*10^8), a_c=39/10^9); pinned upstream interfaces')\n+\n+\n+if __name__ == '__main__':\n+ out = evaluate()\n+ if not Q(1, 2**27) < Q(out['kappa']) < Q(1, 2**26):\n+ raise SystemExit('dyadic position changed')\n+ json.dump(out, open('certificates/witness.json', 'w'), indent=1)\n+ print('PASS conditional witness kappa =', out['kappa'], '| binding:', out['binding'])" + }, + { + "sha": "c5a9fa429bd88f7134eadf5c85eb7ce39c573e28", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate_round3.py", + "status": "added", + "additions": 86, + "deletions": 0, + "changes": 86, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round3.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round3.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round3.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,86 @@\n+\"\"\"Exact rational certificate for the round-3 combinations.\n+\n+Our stack (A, B, C, D, E) with separate bit and complex savings. Costs are powers of\n+L = log2 T ~ log n, with precision p = Theta(L^(1+x)), d = Theta(L^eps), l = Theta(L^(1-eps)).\n+\n+Guard modes:\n+ 'pathwise' uses the pathwise depth exponent C1 = 6/5 - beta/5 + zeta, which depends on a\n+ path-topology claim of the batched complex recursion.\n+ 'crude' needs no topology claim. Every child call of the batched recursion acts on at most\n+ (m-1)/m of its parent's axes (bulk children have a1 f <= (m-2h)e/m), and a node has at\n+ most s_c children in sequence, so the coefficient dependency depth satisfies\n+ A(e) <= E + s_c A((m-1)e/m), with leaves costing 8e < 8 d^beta. Over at most\n+ m(1-beta) ln d + 1 levels this gives A <= 2(E + 8 d^beta) s_c^(1 + m(1-beta) ln d), a fixed\n+ exponent at most m_c ln s_c + beta, covered by C1 = 1 + ceil(m_c ln s_c) + 1. Idea D then\n+ takes x with eps C1 < 1 + x. The exponent is huge but fixed, so the O() statement holds.\n+ With such an x, the record-regime hypothesis r >= 2^(p^mu) needs a fixed mu below\n+ (1-eps)/(1+x), which is tiny but fixed.\n+\"\"\"\n+from fractions import Fraction as Q\n+import math\n+\n+GL = Q(1, 10**16) # strict gaps tau < lambda < lambda'\n+\n+\n+def crude_c1(m_c, s_c):\n+ # upper bound 1 + m_c * ln(s_c), rounded up to an integer\n+ return Q(1 + math.ceil(m_c * math.log(s_c)) + 1)\n+\n+\n+def evaluate(a_b, a_c, beta, guard='pathwise', m_c=21952, s_c=45772350635112192, zeta=Q(1, 10**4)):\n+ tau, sigma = 1 - a_b, 1 - a_c\n+ chi = tau + (1 - beta) * max(sigma - tau, 0)\n+ leaf = sigma + beta * (1 - sigma)\n+ lam = max(tau, sigma, chi) + GL\n+ lamp = max(lam, leaf) + GL\n+ eps = Q(int(1 / (2 - lamp) * 10**16) - 1, 10**16) # reservations force eps < 1/(2-lambda')\n+ c1 = (Q(6, 5) - beta / 5 + zeta) if guard == 'pathwise' else crude_c1(m_c, s_c)\n+ x = max(Q(3), math.ceil(eps * c1) + 1) # Idea D: any fixed x with eps C1 < 1 + x\n+ y = eps\n+ delta = Q(1, 10**22) / max(1, x)\n+ poly = (1 + x) * delta\n+ top = min(eps * (1 - lamp), 1 - eps - poly, max(eps, 1 - eps) * (1 - tau))\n+ kappa = Q(int(top * 10**17) - 1, 10**17)\n+ cons = {\n+ 'lambda above tau, sigma, chi': lam - max(tau, sigma, chi),\n+ 'lambda_prime above lambda and leaf': lamp - max(lam, leaf),\n+ 'lambda_prime below one': 1 - lamp,\n+ 'beta in (0,1)': min(beta, 1 - beta),\n+ 'guard: eps C1 < 1 + x': 1 + x - eps * c1,\n+ 'precision: 2 eps + y < 1 + x': 1 + x - 2 * eps - y,\n+ 'sub-block coupling: y >= eps': Q(1) if y >= eps else Q(-1),\n+ 'reservations: (2eps-1)/eps < lambda_prime': lamp - (2 * eps - 1) / eps,\n+ 'record regime and primes: eps < 1': 1 - eps,\n+ 'delta in (0, 1/8)': min(delta, Q(1, 8) - delta),\n+ }\n+ margins = {\n+ 'prefix moves and top individual round': 1 - eps,\n+ 'simultaneous butterflies': eps * (1 - lamp),\n+ 'fine-bit exposures (A)': 1 - eps - poly,\n+ 'Gaussian maps (B)': 1 - eps - poly,\n+ 'chirps, twists, scalar products': 1 - eps - poly,\n+ 'packed polynomial products': eps,\n+ 'individually processed reserved axes': 1 - eps - poly,\n+ 'CRT axis reversal (E)': max(eps, 1 - eps) * (1 - tau),\n+ }\n+ bad = [k for k, v in cons.items() if v <= 0]\n+ g = min(margins.values())\n+ return dict(ok=not bad and g > kappa, bad=bad, kappa=kappa, eps=eps, x=x, c1=c1,\n+ binding=min(margins, key=margins.get), gap=g - kappa)\n+\n+\n+SCENARIOS = [\n+ ('PR #10 networks', Q(246, 10**9), Q(7, 10**7)),\n+ ('PR #10 complex, our bit producer', Q(252, 10**9), Q(7, 10**7)),\n+ ('batched two-stage bit, PR #10 complex', Q(22157, 5 * 10**9), Q(7, 10**7)),\n+ # headline: PR #7 complex network fully batched (PR #15), rebuilt by independent/complex-network/fullbatch_*.py\n+ ('batched two-stage bit, fully batched PR #7 complex', Q(22157, 5 * 10**9), Q(1048009, 25 * 10**10)),\n+]\n+\n+if __name__ == '__main__':\n+ for name, ab, ac in SCENARIOS:\n+ for guard in ('pathwise', 'crude'):\n+ r = evaluate(ab, ac, Q(1, 1000), guard)\n+ print('%-40s %-8s ok=%s kappa=%.6e (2^%.2f) C1=%s x=%s binding=%s %s' % (\n+ name, guard, r['ok'], float(r['kappa']), math.log2(float(r['kappa'])),\n+ r['c1'] if guard == 'pathwise' else int(r['c1']), r['x'], r['binding'], r['bad']))" + }, + { + "sha": "5f6b2c6910563bf534f43d308d57679a90f10033", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate_round4.py", + "status": "added", + "additions": 66, + "deletions": 0, + "changes": 66, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round4.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round4.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round4.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,66 @@\n+\"\"\"Round-four witness: our stack with PR #24's endpoint-gauge bit network (its published child-width\n+multiset, certified here by our own moment bisection) and PR #7's complex network fully batched with\n+complex source frames (h=28). Also reports the witness with our own two-stage bit interchange\n+(data edges batched, h=47).\n+\n+Usage: python3 scripts/certificate_round4.py COMPLEX_HIST_JSON\n+where the JSON comes from independent/complex-network/fullbatch_hist.py 28 OUT sf.\"\"\"\n+import sys, json, math, os\n+from fractions import Fraction as Q\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, HERE)\n+sys.path.insert(0, os.path.join(HERE, '..', 'independent', 'two-stage-bit'))\n+sys.path.insert(0, os.path.join(HERE, '..', 'independent', 'complex-network'))\n+from certificate_round3 import evaluate\n+import moment\n+from fullbatch_cert import cert\n+\n+BIT_H = 47\n+\n+def bit_saving():\n+ c = moment.histogram(BIT_H, moment.R_of(BIT_H), True)\n+ a, _ = moment.certify(c)\n+ return a, c\n+\n+def pr24_bit_saving():\n+ d = json.load(open(os.path.join(HERE, '..', 'certificates', 'external', 'pr24-bit-network.json')))\n+ c = d['counts']; hist = {int(w): n for w, n in d['child_width_multiplicities']}\n+ W, m, s = c['W'], c['m'], c['total_rank']\n+ assert sum(w * n for w, n in hist.items()) == s and W * m - s == c['deficit'] and max(hist) <= m - 1\n+ a = cert_exp(hist, W, m)\n+ return a, c\n+\n+def cert_exp(hist, W, m, grid=10**13):\n+ # largest a on the grid with sum_t c_t t (m/t)^a / (W m) < 1, using U_t > ln(m/t) and\n+ # e^x <= 1 + x + x^2/2 + x^3 for 0 <= x <= 1/2 (the tail sum_{k>=3} x^k/k! is at most x^3)\n+ from bc import ln_upper\n+ ws = [(Q(t * n, W * m), ln_upper(Q(m, t), rel=Q(1, 10**15))) for t, n in hist.items()]\n+ def mom(a):\n+ tot = Q(0)\n+ for w, U in ws:\n+ x = a * U; assert x <= Q(1, 2)\n+ tot += w * (1 + x + x * x / 2 + x ** 3)\n+ return tot\n+ lo, hi = 0, 10**9\n+ assert mom(Q(hi, grid)) > 1\n+ while hi - lo > 1:\n+ mid = (lo + hi) // 2\n+ if mom(Q(mid, grid)) < 1: lo = mid\n+ else: hi = mid\n+ return Q(lo, grid)\n+\n+def complex_saving(path):\n+ d = json.load(open(path)); hist = {int(k): v for k, v in d['hist'].items()}\n+ assert d['sum_ok'] and d['checker']['bad'] == 0 and max(hist) <= d['m'] - 1\n+ a, gap = cert(hist, d['W'], d['m'], d['s'])\n+ return a, d\n+\n+if __name__ == '__main__':\n+ ac, cc = complex_saving(sys.argv[1])\n+ print('a_c', ac, '(h=%d, R=%d, s=%d)' % (cc['h'], cc['R'], cc['s']))\n+ ab24, c24 = pr24_bit_saving()\n+ ab, cb = bit_saving()\n+ for name, a in (('PR #24 bit network (headline)', ab24), ('our two-stage bit, h=%d' % BIT_H, ab)):\n+ r = evaluate(a, ac, Q(1, 1000), 'crude', m_c=cc['m'], s_c=cc['s'])\n+ print('%s: a_b=%s ok=%s kappa=%s (%.6e, 2^%.3f) binding=%s %s' % (\n+ name, a, r['ok'], r['kappa'], r['kappa'], math.log2(r['kappa']), r['binding'], r['bad']))" + }, + { + "sha": "73403788933bd05b3d3d117a09a38ca519c85482", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate_round5.py", + "status": "added", + "additions": 74, + "deletions": 0, + "changes": 74, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round5.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round5.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round5.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,74 @@\n+\"\"\"Round-five witness: our stack with the two-stage bit interchange in the common flag basis\n+(notes/flag-basis.tex) and the global-matching side circuit (independent/two-stage-bit/gmside.py), and PR #7's\n+complex network fully batched with complex source frames (h=28).\n+\n+Usage: python3 scripts/certificate_round5.py COMPLEX_HIST_JSON\n+where the JSON comes from independent/complex-network/fullbatch_hist.py 28 OUT sf.\"\"\"\n+import sys, math, os\n+from fractions import Fraction as Q\n+from math import comb\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, HERE)\n+sys.path.insert(0, os.path.join(HERE, '..', 'independent', 'two-stage-bit'))\n+from certificate_round3 import evaluate\n+from certificate_round4 import complex_saving\n+import moment, gmside, side_chains\n+from collections import Counter\n+\n+BIT_H = 47\n+\n+def side_ranks(h):\n+ # factor ranks of every side-role edge (stage one; stage two has the same idempotents in reverse order)\n+ G = side_chains.build(h, side_chains.ORDERS['gm']); C = side_chains.compile_(G); rk = Counter()\n+ for s in range(C['roles']):\n+ d = side_chains.chain_dims(G, C, s)\n+ for a, b in zip(d, d[1:]): rk[b - a] += 1\n+ return C['roles'], rk\n+\n+def inner_children(r, h):\n+ # inner lemma: an edge pi (x) P_b with rank pi = r has the profile of a rank-r idempotent of size h\n+ return [1] * (h - r) + [2*r - h] if 2*r > h else [1] * r\n+\n+def flag_histogram(h, R, side=None):\n+ # children per role under the flag basis (Proposition \"Profiles\"):\n+ # selected aux edge, both stages: one block m-2h and one run h (corners merged)\n+ # rest of each side role: h singletons (not batched here)\n+ # centre roles: their three rank-h edges are one run each\n+ # data: entrance block m-4h+2, corner run h-2 and h+1 singletons; the two (h-1)-edges are a block h-2 plus a singleton\n+ # copy correction: one singleton per pair\n+ v, m, c0 = comb(h, 3), h*h, h; N = v*v; A = v*(R+c0); H = {}\n+ add = lambda w, c: H.__setitem__(w, H.get(w, 0) + c)\n+ for _ in range(2):\n+ add(m-2*h, A); add(h, A)\n+ if side is None: add(1, h*v*R)\n+ else:\n+ assert sum(r*n for r, n in side.items()) == h*R, 'side ranks sum to h per role'\n+ for r, n in side.items():\n+ for w in inner_children(r, h): add(w, v*n)\n+ add(h, 3*v*c0)\n+ add(m-4*h+2, 2*N); add(h-2, 2*N); add(1, (h+1)*2*N) # entrance corner: one run h-2 (rank-one term on a triangular corner)\n+ for _ in range(2):\n+ add(h-2, 2*N); add(1, 2*N)\n+ add(1, N)\n+ W = 2*N + 2*A; L = 2*v*h*c0; s = W*m - N + 2*L\n+ assert sum(w*n for w, n in H.items()) == s and W*m > s\n+ return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=H)\n+\n+def bit_saving(side=True):\n+ if side:\n+ R, rk = side_ranks(BIT_H)\n+ assert R == gmside.roles(BIT_H)[0]\n+ else:\n+ R, rk = gmside.roles(BIT_H)[0], None\n+ c = flag_histogram(BIT_H, R, rk)\n+ a, _ = moment.certify(c)\n+ return a, c\n+\n+if __name__ == '__main__':\n+ ac, cc = complex_saving(sys.argv[1])\n+ ab, cb = bit_saving()\n+ print('a_b', ab, '(h=%d, R=%d)' % (BIT_H, cb['R']))\n+ print('a_c', ac, '(h=%d, R=%d, s=%d)' % (cc['h'], cc['R'], cc['s']))\n+ r = evaluate(ab, ac, Q(1, 1000), 'crude', m_c=cc['m'], s_c=cc['s'])\n+ print('crude guard: ok=%s kappa=%s (%.6e, 2^%.3f) binding=%s %s' % (\n+ r['ok'], r['kappa'], r['kappa'], math.log2(r['kappa']), r['binding'], r['bad']))" + }, + { + "sha": "aeb3e6f6c4490a097e82763517005519ed9fba3d", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate_round6.py", + "status": "added", + "additions": 56, + "deletions": 0, + "changes": 56, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round6.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round6.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round6.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,56 @@\n+\"\"\"Round-six witness, bit side: the round-five two-stage interchange (flag basis, gm side circuit, side roles batched\n+one level down, data-entrance run) with copied centres (PR #36's copied retained-centre schedule, here on direct centre\n+wires). Each centre's second scatter reads from a temporary copy moved to D0 (rank h) while the original stays at D1,\n+so a centre has two children of width h per stage instead of three, and the rank budget is s = Wm - N + L.\n+The copy is a temporary, not a role: W is unchanged; the schedule needs one extra role tape.\n+\n+Usage: python3 scripts/certificate_round6.py\"\"\"\n+import sys, math, os\n+from fractions import Fraction as Q\n+from math import comb\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path.insert(0, HERE)\n+sys.path.insert(0, os.path.join(HERE, '..', 'independent', 'two-stage-bit'))\n+import certificate_round5 as c5\n+import moment\n+\n+BIT_H = 25\n+\n+def copied_histogram(h):\n+ R, rk = c5.side_ranks(h)\n+ v, m, c0 = comb(h, 3), h*h, h; N = v*v; A = v*(R+c0); H = {}\n+ add = lambda w, c: H.__setitem__(w, H.get(w, 0) + c) if c else None\n+ for _ in range(2):\n+ add(m-2*h, A); add(h, A)\n+ for r, n in rk.items():\n+ for w in c5.inner_children(r, h): add(w, v*n)\n+ add(h, 2*v*c0) # copied centres: two rank-h children per centre per stage\n+ add(m-4*h+2, 2*N); add(h-2, 2*N); add(1, (h+1)*2*N)\n+ for _ in range(2):\n+ add(h-2, 2*N); add(1, 2*N)\n+ add(1, N)\n+ W = 2*N + 2*A; L = 2*v*h*c0; s = W*m - N + L\n+ assert sum(w*n for w, n in H.items()) == s and W*m > s and max(H) <= m - 1\n+ return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=H)\n+\n+def bit_saving(h=BIT_H):\n+ c = copied_histogram(h)\n+ a, _ = moment.certify(c)\n+ return a, c\n+\n+RT_H = 23\n+\n+def retained_saving(h=RT_H):\n+ # retained point totals replace the direct centre wires: each total's copy pays U_c -> D0 (rank h-1) and the\n+ # original U_c -> F (rank 1); the totals are side roles built from existing nodes (independent/two-stage-bit/rtgm.py)\n+ import rtgm, cert_rt\n+ R, rk, _, _ = rtgm.side_ranks(h, 'search')\n+ c = cert_rt.rt_histogram(h, R, rk)\n+ a, _ = moment.certify(c)\n+ return a, c\n+\n+if __name__ == '__main__':\n+ a, c = retained_saving()\n+ print('a_b', a, float(a), '(retained totals, h=%d, R=%d, s=%d)' % (c['h'], c['R'], c['s']))\n+ a, c = bit_saving()\n+ print('a_b', a, float(a), '(h=%d, R=%d, s=%d, deficit=%d)' % (c['h'], c['R'], c['s'], c['W']*c['m'] - c['s']))" + }, + { + "sha": "32c0058d832b43cb95e288467e152f72ca6083ac", + "filename": "research/deferred-signed/swapnil-round7/scripts/certificate_round7.py", + "status": "added", + "additions": 75, + "deletions": 0, + "changes": 75, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round7.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round7.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcertificate_round7.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,75 @@\n+\"\"\"Round-seven witness, bit side: PR #62's producer (interval strips, core-aware pair assembly) on our two-stage\n+interchange with retained totals, lifted frames and late copies, and the stage-1 word reordered (deferred readouts,\n+V leaves); notes/deferred-readout.tex.\n+\n+The child-width histogram is rebuilt here from the frozen schedule (certificates/round7/): every slot's frame chain\n+from the nodes it holds, the deferred readout levels on every target from the garbage-coefficient supports of the\n+schedule, and the X_S chains from the V-gate order. Frame dimensions are taken from the data file;\n+independent/deferred-readout/check_frames.py re-derives each of them exactly, and check_word.py replays the word.\n+Two data-entrance corners are reported: the round-six corner (runs h-2, 1^(h+1)) and the staircase corner (runs h-2,\n+h-5, 1^6, independent/deferred-readout/check_stair.py).\n+\n+Usage: python3 scripts/certificate_round7.py\"\"\"\n+import os, sys\n+from fractions import Fraction as Q\n+HERE = os.path.dirname(os.path.abspath(__file__))\n+sys.path[:0] = [HERE, os.path.join(HERE, '..', 'independent', 'two-stage-bit'),\n+ os.path.join(HERE, '..', 'independent', 'deferred-readout')]\n+import moment\n+import deferred as dr\n+from certificate_round3 import evaluate\n+\n+A_C, M_C, S_C = Q(36926111, 5 * 10**11), 576, 119453132304 # round-six complex interchange, h = 24\n+\n+# Every round-seven bit witness: its frozen files and its claimed savings with the two entrance corners.\n+# The headline is the staircase variant of the last entry.\n+WITNESSES = [\n+ dict(name='PR #62 producer, lifted frames, late copies, deferred readouts, V leaves', h=23,\n+ witness='witness_23.json.gz', data='deferred_23.json.gz',\n+ plain=(Q(12599, 200000000), Q(6299103187973, 10**17)),\n+ staircase=(Q(31987, 500000000), Q(1599247689723, 25 * 10**15))),\n+]\n+HEADLINE = WITNESSES[-1]\n+CORNERS = (('plain', 'round-six entrance corner', dr.ROUND6_CORNER), ('staircase', 'staircase entrance corner', dr.STAIRCASE_CORNER))\n+\n+\n+def build(wit=HEADLINE):\n+ h = wit['h']; W, D = dr.load(h, wit['witness'], wit['data']); S = dr.Schedule(W, D)\n+ cov = S.adjoint(); ylev = S.ylevels(cov); rk = dr.chain_ranks(S); xd = S.xdata()\n+ assert all(sum(x) == h - 1 for x in xd)\n+ return S, rk, ylev, xd\n+\n+\n+def saving(S, rk, ylev, xd, corner):\n+ c = dr.histogram(S, rk, ylev, xd, corner)\n+ assert sum(w * n for w, n in c['hist'].items()) == c['s'] and max(c['hist']) < c['m'] and c['W'] * c['m'] > c['s']\n+ a, _ = moment.certify(c)\n+ return a, c\n+\n+\n+def kappa(a_b):\n+ return evaluate(a_b, A_C, Q(1, 1000), 'crude', m_c=M_C, s_c=S_C)\n+\n+\n+def certify(wit):\n+ \"\"\"{'plain' | 'staircase': (a_b, kappa result, histogram)} for one witness, checked against its claims.\"\"\"\n+ S, rk, ylev, xd = build(wit); out = {}\n+ for key, _, corner in CORNERS:\n+ a, c = saving(S, rk, ylev, xd, corner(S.h)); k = kappa(a)\n+ assert k['ok'] and (a, k['kappa']) == wit[key], (key, a, k['kappa'])\n+ out[key] = (a, k, c)\n+ return S, out\n+\n+\n+def main():\n+ for wit in WITNESSES:\n+ S, out = certify(wit)\n+ print('%s: h=%d R=%d, deferred slots %d, V-leaf slots %d' % (wit['name'], S.h, S.R, len(S.readout), len(S.vstart)))\n+ for key, label, _ in CORNERS:\n+ a, k, c = out[key]\n+ print(' %s: s = Wm - N + L = %d (rank sum exact), W = %d, a_b = %s (%.6e), kappa = %s (%.7e) ok=%s' % (\n+ label, c['s'], c['W'], a, float(a), k['kappa'], float(k['kappa']), k['ok']))\n+\n+\n+if __name__ == '__main__':\n+ main()" + }, + { + "sha": "13d2316ee5bf9a01514855267dee54ae583111a4", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_fine_field.py", + "status": "added", + "additions": 498, + "deletions": 0, + "changes": 498, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_fine_field.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_fine_field.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_fine_field.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,498 @@\n+#!/usr/bin/env python3\n+\"\"\"Tape-level simulation of Idea A (expose only the fine bits u of one axis).\n+\n+Every array lives on a Tape: a list of records with ONE head. Data are read\n+and written only at the head; each head step (read, write or seek by one cell)\n+adds one to that tape's move counter. Seeking by a distance D costs D, which is\n+what a machine pays when it counts D cells off a counter (upstream counter\n+lemma). The kernel's window buffer is a tape too, but its moves are reported\n+separately as \"local\": they are the line algorithm's own work, not transport.\n+\n+Pipeline for one axis, with line coordinate j = J*F + u, F = 2^f:\n+ natural (X, J, u, Y) --f digit moves--> (X, J, Y, u)\n+ forward pass (windowed map across <=3 slabs, periodic wrap of period s\n+ spliced at u = s mod F, per-line state on its own tape,\n+ per-(X,J,Y) auxiliary records, Y-validity bitmap)\n+ backward pass (slabs J descending, u descending, state carried right to\n+ left, auxiliary records read back)\n+ (X, J, Y, u) --f digit moves--> natural (X, J, u, Y)\n+and the result is compared with the same maps applied line by line.\n+\"\"\"\n+import random\n+import sys\n+\n+MOD = 1_000_003\n+\n+\n+class Tape:\n+ def __init__(self, name, cells=None):\n+ self.name = name\n+ self.c = list(cells) if cells else []\n+ self.h = 0\n+ self.moves = 0\n+\n+ def seek(self, pos):\n+ assert pos >= 0\n+ self.moves += abs(pos - self.h)\n+ self.h = pos\n+\n+ def read(self):\n+ v = self.c[self.h] if self.h < len(self.c) else 0\n+ self.h += 1\n+ self.moves += 1\n+ return v\n+\n+ def write(self, v):\n+ if self.h >= len(self.c):\n+ self.c.extend([0] * (self.h + 1 - len(self.c)))\n+ self.c[self.h] = v\n+ self.h += 1\n+ self.moves += 1\n+\n+\n+# ---------------------------------------------------------------- digit moves\n+def move_bit(src, P, M, S, forward, tapes):\n+ \"\"\"Move one binary address digit past a field of size M.\n+ forward: (P, b, M, S) -> (P, M, b, S); backward: the inverse.\n+ Split on b into two stream tapes, then merge in output order (upstream\n+ elementary-streams lemma, item 2). Returns a fresh output tape.\"\"\"\n+ s0, s1 = Tape(\"split0\"), Tape(\"split1\")\n+ out = Tape(\"moved\")\n+ src.seek(0)\n+ for p in range(P):\n+ if forward:\n+ for b in (0, 1):\n+ st = s1 if b else s0\n+ for _ in range(M * S):\n+ st.write(src.read())\n+ else:\n+ for m in range(M):\n+ for b in (0, 1):\n+ st = s1 if b else s0\n+ for _ in range(S):\n+ st.write(src.read())\n+ s0.seek(0)\n+ s1.seek(0)\n+ for p in range(P):\n+ if forward:\n+ for m in range(M):\n+ for st in (s0, s1):\n+ for _ in range(S):\n+ out.write(st.read())\n+ else:\n+ for st in (s0, s1):\n+ for _ in range(M * S):\n+ out.write(st.read())\n+ out.seek(0)\n+ tapes.extend([src, s0, s1])\n+ return out\n+\n+\n+def expose(tape, nX, nJ, f, nY, tapes):\n+ for i in range(f):\n+ tape = move_bit(tape, nX * nJ * 2 ** (f - 1 - i), nY, 2 ** i, True, tapes)\n+ return tape\n+\n+\n+def restore(tape, nX, nJ, f, nY, tapes):\n+ for i in reversed(range(f)):\n+ tape = move_bit(tape, nX * nJ * 2 ** (f - 1 - i), nY, 2 ** i, False, tapes)\n+ return tape\n+\n+\n+# ---------------------------------------------------------------- the stand-in\n+class LineOp:\n+ \"\"\"Windowed map with a periodic input (period `period`), a forward\n+ recurrence with a two-word state (running value, border accumulator),\n+ sparse \"wrap\" records kept for the backward sweep, then a backward\n+ recurrence seeded by the final forward state.\"\"\"\n+\n+ def __init__(self, n_in_box, period, n_out_box, n_out, center, W):\n+ self.n_in_box, self.period = n_in_box, period\n+ self.n_out_box, self.n_out = n_out_box, n_out\n+ self.center, self.W = center, W\n+\n+ def weight(self, k, m):\n+ return (1 + 3 * m * m + 5 * m + 7 * (k % 13)) % MOD\n+\n+ def is_wrap(self, k):\n+ # outputs where the input centre does not advance: density ~ 1 - s/t\n+ return self.center(k + 1) == self.center(k)\n+\n+ def ysum(self, k, xt):\n+ c = self.center(k)\n+ return sum(self.weight(k, m) * xt(c + m) for m in range(-self.W, self.W + 1)) % MOD\n+\n+\n+A_COEF, C_COEF = 31, 17\n+\n+\n+def reference(line, op):\n+ \"\"\"Natural-order, one line at a time.\"\"\"\n+ xt = lambda j: line[j % op.period]\n+ z = b = 0\n+ zs, ys = [], []\n+ for k in range(op.n_out):\n+ y = op.ysum(k, xt)\n+ z = (A_COEF * z + y) % MOD\n+ b = (b + y) % MOD\n+ zs.append(z)\n+ ys.append(y)\n+ g = z\n+ out = [0] * op.n_out_box\n+ for k in reversed(range(op.n_out)):\n+ g = (C_COEF * g + zs[k] + b + (7 * ys[k] if op.is_wrap(k) else 0)) % MOD\n+ out[k] = g\n+ return zs + [0] * (op.n_out_box - op.n_out), out\n+\n+\n+# ---------------------------------------------------------------- validity\n+def build_bitmap(boxes, bounds, tapes):\n+ \"\"\"Tensor product of per-axis indicator vectors, built by repeated copies.\n+ Cost <= 2 * prod(boxes) moves per tape.\"\"\"\n+ cur = Tape(\"bm0\", [1])\n+ for box, bnd in reversed(list(zip(boxes, bounds))):\n+ nxt = Tape(\"bm\")\n+ n = len(cur.c)\n+ for d in range(box):\n+ cur.seek(0)\n+ for _ in range(n):\n+ v = cur.read()\n+ nxt.write(v if d < bnd else 0)\n+ tapes.append(cur)\n+ cur = nxt\n+ cur.seek(0)\n+ return cur\n+\n+\n+# ---------------------------------------------------------------- slab passes\n+def forward_pass(IN, nX, xvalid, nY, VALID, F, op, h, tapes, K, SIG=2):\n+ \"\"\"IN holds the input in (X, J, Y, u) order with op.n_in_box per line.\"\"\"\n+ nJin, nJout = op.n_in_box // F, op.n_out_box // F\n+ G = nJin * nY * F # input records per X group\n+ OUT, AUX, FINAL = Tape(\"out\"), Tape(\"aux\"), Tape(\"final\")\n+ CP, ST, BUF = Tape(\"copy\"), Tape(\"state\"), Tape(\"buf\")\n+ E = [Tape(\"E0\"), Tape(\"E1\"), Tape(\"E2\")]\n+ lo = lambda k: op.center(k) - op.W\n+ hi = lambda k: op.center(k) + op.W\n+ Jp = [lo(J * F) // F for J in range(nJout)]\n+ # Setup per J (independent of X and Y): J' is non-decreasing and moves by <= 2.\n+ for J in range(1, nJout):\n+ assert 0 <= Jp[J] - Jp[J - 1] <= 2\n+ vlo = Jp[0]\n+ vhi = max(Jp[J] for J in range(nJout) if J * F < op.n_out) + 2\n+ for J in range(nJout):\n+ if J * F < op.n_out:\n+ assert hi(min(J * F + F, op.n_out) - 1) < (Jp[J] + 3) * F, \"window > 3 slabs\"\n+ assert -vlo <= h and (vhi + 1) * F - op.period <= h * F + F and op.period >= 2 * F\n+ op.n_e = vhi - vlo + 1\n+ local = 0\n+ for X in range(nX):\n+ base = X * G\n+ if not xvalid[X]:\n+ # whole group is zero: skip it, write zeros\n+ IN.seek(base + G)\n+ for _ in range(nJout * nY * F):\n+ OUT.write(0)\n+ for _ in range(nJout * nY * K):\n+ AUX.write(0)\n+ for _ in range(nY * SIG):\n+ FINAL.write(0)\n+ continue\n+ # copy the group so two heads can read two slabs at the same Y\n+ IN.seek(base)\n+ CP.seek(0)\n+ for _ in range(G):\n+ CP.write(IN.read())\n+ # build the extended (virtual, periodic) slabs vlo..vhi on E0,E1,E2 at once\n+ for t in E:\n+ t.seek(0)\n+ for v in range(vlo, vhi + 1):\n+ phys = [((v * F + u) % op.period) for u in range(F)]\n+ slabs = []\n+ for p in phys:\n+ if p // F not in slabs:\n+ slabs.append(p // F)\n+ assert len(slabs) <= 2, \"virtual slab draws from >2 physical slabs\"\n+ heads = {slabs[0]: (IN, base)}\n+ if len(slabs) == 2:\n+ heads[slabs[1]] = (CP, 0)\n+ for Y in range(nY):\n+ for sl, (tp, b0) in heads.items():\n+ tp.seek(b0 + (sl * nY + Y) * F)\n+ for p in phys:\n+ tp, b0 = heads[p // F]\n+ tp.seek(b0 + ((p // F) * nY + Y) * F + p % F)\n+ val = tp.read()\n+ assert p < op.period\n+ for t in E:\n+ t.write(val)\n+ for sl, (tp, b0) in heads.items():\n+ tp.seek(b0 + (sl * nY + Y + 1) * F) # finish the slab row\n+ slab_off = lambda v: (v - vlo) * nY * F\n+ # per-line state on its own tape, in Y order\n+ ST.seek(0)\n+ for _ in range(nY * SIG):\n+ ST.write(0)\n+ for J in range(nJout):\n+ kfirst = J * F\n+ if kfirst >= op.n_out:\n+ for _ in range(nY * F):\n+ OUT.write(0)\n+ for _ in range(nY * K):\n+ AUX.write(0)\n+ continue\n+ for i, t in enumerate(E):\n+ t.seek(slab_off(Jp[J] + i))\n+ ST.seek(0)\n+ VALID.seek(0)\n+ for Y in range(nY):\n+ ok = VALID.read()\n+ BUF.seek(0)\n+ for t in E: # gather 3 slab rows\n+ for _ in range(F):\n+ BUF.write(t.read())\n+ st = [ST.read() for _ in range(SIG)]\n+ outs, aux = [0] * F, []\n+ if ok:\n+ z, b = st\n+ w0 = Jp[J] * F\n+ for u in range(F):\n+ k = kfirst + u\n+ if k >= op.n_out:\n+ break\n+ c = op.center(k)\n+ acc = 0\n+ BUF.seek(c - op.W - w0)\n+ for m in range(-op.W, op.W + 1):\n+ acc += op.weight(k, m) * BUF.read()\n+ y = acc % MOD\n+ z = (A_COEF * z + y) % MOD\n+ b = (b + y) % MOD\n+ outs[u] = z\n+ if op.is_wrap(k):\n+ aux.append(y)\n+ ST.seek(ST.h - SIG)\n+ ST.write(z)\n+ ST.write(b)\n+ for v in outs:\n+ OUT.write(v)\n+ assert len(aux) <= K\n+ for i in range(K):\n+ AUX.write(aux[i] if i < len(aux) else 0)\n+ ST.seek(0)\n+ ST.seek(0)\n+ for _ in range(nY * SIG):\n+ FINAL.write(ST.read())\n+ local = BUF.moves\n+ BUF.moves = 0\n+ tapes.extend([IN, CP, ST, BUF, AUX] + E)\n+ OUT.seek(0); AUX.seek(0); FINAL.seek(0)\n+ return OUT, AUX, FINAL, local\n+\n+\n+def backward_pass(Z, AUX, FINAL, nX, xvalid, nY, VALID, F, op, tapes, K, SIG=2):\n+ nJ = op.n_out_box // F\n+ G = nJ * nY * F\n+ OUT2, ST, BUF = Tape(\"out2\"), Tape(\"bstate\"), Tape(\"bbuf\")\n+ OUT2.c = [0] * (nX * G) # blank tape of the output's length\n+ for X in range(nX):\n+ ST.seek(0)\n+ FINAL.seek(X * nY * SIG)\n+ for _ in range(nY * SIG):\n+ ST.write(FINAL.read())\n+ if not xvalid[X]:\n+ continue # output already blank (zero)\n+ top = (op.n_out - 1) // F\n+ for J in range(top, -1, -1):\n+ off = X * G + J * nY * F\n+ Z.seek(off)\n+ OUT2.seek(off)\n+ AUX.seek(((X * nJ + J) * nY) * K)\n+ ST.seek(0)\n+ VALID.seek(0)\n+ for Y in range(nY):\n+ ok = VALID.read()\n+ BUF.seek(0)\n+ for _ in range(F):\n+ BUF.write(Z.read())\n+ ax = [AUX.read() for _ in range(K)]\n+ g, b = ST.read(), ST.read()\n+ res = [0] * F\n+ if ok:\n+ ks = [J * F + u for u in range(F) if J * F + u < op.n_out]\n+ nw = sum(1 for k in ks if op.is_wrap(k))\n+ for u in reversed(range(len(ks))):\n+ k = ks[u]\n+ BUF.seek(u)\n+ zk = BUF.read()\n+ extra = 0\n+ if op.is_wrap(k):\n+ nw -= 1\n+ extra = 7 * ax[nw]\n+ g = (C_COEF * g + zk + b + extra) % MOD\n+ res[u] = g\n+ ST.seek(ST.h - SIG)\n+ ST.write(g)\n+ ST.write(b)\n+ for v in res:\n+ OUT2.write(v)\n+ local = BUF.moves\n+ BUF.moves = 0\n+ tapes.extend([Z, AUX, FINAL, ST, BUF])\n+ OUT2.seek(0)\n+ return OUT2, local\n+\n+\n+# ---------------------------------------------------------------- one case\n+def run_case(name, nXbox, nXval, ybox, yval, nbox, s, t, kind, f, W, seed):\n+ rnd = random.Random(seed)\n+ F = 2 ** f\n+ nY = 1\n+ for b in ybox:\n+ nY *= b\n+ yvalid = []\n+ for Y in range(nY):\n+ r, ok = Y, True\n+ for b, v in reversed(list(zip(ybox, yval))):\n+ ok &= (r % b) < v\n+ r //= b\n+ yvalid.append(1 if ok else 0)\n+ xvalid = [1 if X < nXval else 0 for X in range(nXbox)]\n+ if kind == \"expand\": # A: C^s -> C^t, input s-periodic (splice at s mod F)\n+ op = LineOp(nbox, s, nbox, t, lambda k: (s * k) // t, W)\n+ elif kind == \"compress\": # B0: C^t -> C^s, input t-periodic, writes s then zeros\n+ op = LineOp(nbox, t, nbox, s, lambda k: (t * k) // s, W)\n+ else: # N: s -> s, s-periodic\n+ op = LineOp(nbox, s, nbox, s, lambda k: k, W)\n+ nat = {}\n+ for X in range(nXbox):\n+ for Y in range(nY):\n+ ok = xvalid[X] and yvalid[Y]\n+ nat[X, Y] = [rnd.randrange(MOD) if ok and j < op.period else 0\n+ for j in range(nbox)]\n+ # natural layout (X, j, Y) == (X, J, u, Y)\n+ natural = [nat[X, Y][j] for X in range(nXbox) for j in range(nbox) for Y in range(nY)]\n+ tapes = []\n+ T0 = Tape(\"natural\", natural)\n+ nJ = nbox // F\n+ phys = expose(T0, nXbox, nJ, f, nY, tapes)\n+ m_expose = sum(tp.moves for tp in tapes) + phys.moves\n+ for tp in tapes:\n+ tp.moves = 0\n+ phys.moves = 0\n+ # check exposure against the definition of the (X, J, Y, u) order\n+ for X in range(nXbox):\n+ for J in range(nJ):\n+ for Y in range(nY):\n+ for u in range(F):\n+ assert phys.c[((X * nJ + J) * nY + Y) * F + u] == nat[X, Y][J * F + u]\n+ t2 = []\n+ VALID = build_bitmap(ybox, yval, t2)\n+ m_bitmap = sum(tp.moves for tp in t2) + VALID.moves\n+ VALID.moves = 0\n+ K = max(sum(1 for k in range(J * F, min(J * F + F, op.n_out)) if op.is_wrap(k))\n+ for J in range(nbox // F))\n+ h = 2\n+ tf = []\n+ Z, AUX, FINAL, loc_f = forward_pass(phys, nXbox, xvalid, nY, VALID, F, op, h, tf, K)\n+ m_fwd = sum(tp.moves for tp in tf) + Z.moves + VALID.moves\n+ for tp in tf:\n+ tp.moves = 0\n+ Z.moves = AUX.moves = FINAL.moves = VALID.moves = 0\n+ tb = []\n+ OUT2, loc_b = backward_pass(Z, AUX, FINAL, nXbox, xvalid, nY, VALID, F, op, tb, K)\n+ m_bwd = sum(tp.moves for tp in tb) + OUT2.moves + VALID.moves\n+ OUT2.moves = 0\n+ t3 = []\n+ back = restore(OUT2, nXbox, nJ, f, nY, t3)\n+ m_restore = sum(tp.moves for tp in t3) + back.moves\n+ # compare with natural-order reference (forward output and final output)\n+ okz = okg = True\n+ for X in range(nXbox):\n+ for Y in range(nY):\n+ zs, gs = reference(nat[X, Y], op)\n+ if not (xvalid[X] and yvalid[Y]):\n+ zs = gs = [0] * nbox\n+ for J in range(nJ):\n+ for u in range(F):\n+ k = J * F + u\n+ okz &= Z.c[((X * nJ + J) * nY + Y) * F + u] == zs[k]\n+ okg &= back.c[(X * nbox + k) * nY + Y] == gs[k]\n+ V = nXbox * nY * nbox\n+ # Proven per-pass bounds from the lemma (records moved, all transport tapes).\n+ B, n_s, SIG = nY * F, nbox // F, 2\n+ fwd_bound = (28 * V + 11 * nXbox * (op.n_e - n_s) * B\n+ + V * (4 * SIG + 2 * K + 2) / F + 4 * nXbox * nY * SIG)\n+ bwd_bound = 11 * V + V * (3 * K + 6 * SIG + 2) / F + 4 * nXbox * nY * SIG\n+ assert m_fwd <= fwd_bound, (name, m_fwd, fwd_bound)\n+ assert m_bwd <= bwd_bound, (name, m_bwd, bwd_bound)\n+ assert m_expose == 6 * f * V and m_restore == 6 * f * V\n+ rec = dict(name=name, kind=kind, s=s, t=t, F=F, nY=nY, nX=nXbox, V=V,\n+ ok=okz and okg, expose=m_expose / V / f, restore=m_restore / V / f,\n+ bitmap=m_bitmap / nY, fwd=m_fwd / V, bwd=m_bwd / V,\n+ local=(loc_f + loc_b) / V, K=K, splice=s % F)\n+ return rec\n+\n+\n+CASES = [\n+ # name, X box, X valid, Y boxes, Y valid, line box, s, t, kind, f, W\n+ (\"e13/16 f2\", 3, 2, (2, 3), (2, 2), 16, 13, 16, \"expand\", 2, 1),\n+ (\"e29/32 f3\", 2, 2, (4, 2), (3, 2), 32, 29, 32, \"expand\", 3, 2),\n+ (\"e53/64 f3\", 3, 2, (3,), (2,), 64, 53, 64, \"expand\", 3, 2),\n+ (\"e61/64 f4\", 2, 1, (2, 2), (2, 1), 64, 61, 64, \"expand\", 4, 3),\n+ (\"e107/128 f4 Y1\", 4, 3, (1,), (1,), 128, 107, 128, \"expand\", 4, 3),\n+ (\"c13/16 f2\", 3, 2, (2, 3), (2, 2), 16, 13, 16, \"compress\", 2, 1),\n+ (\"c29/32 f3\", 2, 2, (4, 2), (3, 2), 32, 29, 32, \"compress\", 3, 1),\n+ (\"c53/64 f3\", 3, 2, (3,), (2,), 64, 53, 64, \"compress\", 3, 2),\n+ (\"c103/128 f4\", 2, 2, (5,), (3,), 128, 103, 128, \"compress\", 4, 3),\n+ (\"n29 f3\", 2, 2, (4, 2), (3, 2), 32, 29, 32, \"N\", 3, 2),\n+ (\"n61 f4\", 3, 2, (3, 2), (2, 2), 64, 61, 64, \"N\", 4, 4),\n+ (\"n127 f4 big\", 2, 2, (8, 4), (7, 3), 128, 127, 128, \"N\", 4, 3),\n+]\n+\n+def scaling():\n+ \"\"\"fwd/V and bwd/V must stay bounded as |Y|, the X count and the line grow.\"\"\"\n+ print(\"\\nscaling (expand, all lines valid):\")\n+ print(f\"{'nX':>3} {'|Y|':>4} {'line':>5} {'F':>3} {'fwd/V':>6} {'bwd/V':>6}\")\n+ for nX, ny, nbox, s, f, W in [(1, 1, 256, 211, 4, 3), (1, 16, 256, 211, 4, 3),\n+ (1, 64, 256, 211, 4, 3), (4, 16, 256, 211, 4, 3),\n+ (2, 16, 512, 487, 5, 6), (2, 16, 1024, 937, 6, 12)]:\n+ r = run_case(\"scale\", nX, nX, (ny,), (ny,), nbox, s, nbox, \"expand\", f, W, seed=7)\n+ assert r[\"ok\"]\n+ print(f\"{nX:>3} {ny:>4} {nbox:>5} {2**f:>3} {r['fwd']:6.2f} {r['bwd']:6.2f}\")\n+\n+\n+\n+def centred_window_check():\n+ \"\"\"The notes' window J'-1, J', J'+1 with J' = floor(J s / t) misses inputs:\n+ count output slabs whose inputs reach slab J'+2 (expansion map).\"\"\"\n+ print(\"\\nold centred window J'-1..J'+1 (superseded) vs left-anchored J'..J'+2 (lemma); failures below are for the old window:\")\n+ for s, t, F, W in [(211, 256, 16, 3), (937, 1024, 64, 12), (1009, 1024, 64, 8)]:\n+ bad = 0\n+ for J in range(t // F):\n+ jc = (J * F * s // t) // F\n+ lo, hi = (s * J * F) // t - W, (s * (J * F + F - 1)) // t + W\n+ bad += hi >= (jc + 2) * F or lo < (jc - 1) * F\n+ print(f\" s={s} t={t} F={F} W={W}: {bad} of {t // F} slabs fail\")\n+\n+\n+if __name__ == \"__main__\":\n+ allok = True\n+ hdr = f\"{'case':16} {'ok':4} {'s%F':>4} {'|Y|':>4} {'K':>2} {'exp/Vf':>7} {'fwd/V':>6} {'bwd/V':>6} {'rst/Vf':>7} {'local/V':>8}\"\n+ print(hdr)\n+ worst = {\"fwd\": 0, \"bwd\": 0, \"expose\": 0, \"restore\": 0}\n+ for i, c in enumerate(CASES):\n+ r = run_case(*c, seed=i)\n+ allok &= r[\"ok\"]\n+ for k in worst:\n+ worst[k] = max(worst[k], r[k])\n+ print(f\"{r['name']:16} {'PASS' if r['ok'] else 'FAIL':4} {r['splice']:>4} {r['nY']:>4} {r['K']:>2} \"\n+ f\"{r['expose']:7.2f} {r['fwd']:6.2f} {r['bwd']:6.2f} {r['restore']:7.2f} {r['local']:8.2f}\")\n+ print(\"worst:\", {k: round(v, 2) for k, v in worst.items()})\n+ print(\"ALL PASS\" if allok else \"SOME FAIL\")\n+ if \"--scale\" in sys.argv:\n+ scaling()\n+ centred_window_check()\n+ sys.exit(0 if allok else 1)\n+" + }, + { + "sha": "b1e4281c733dc395155c4547ffc50a7b3a87fd2a", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_gs_path.py", + "status": "added", + "additions": 221, + "deletions": 0, + "changes": 221, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_gs_path.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_gs_path.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_gs_path.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,221 @@\n+\"\"\"Numerical check of the Gohberg--Semencul (GS) path for the recentred sub-block inverse.\n+\n+Each block applies M_c^{-1} = D_c T_c^{-1} D_c^{-1}, T_c = G_c T_lambda G_c^{-1}, with T_c^{-1} in\n+GS form x0^{-1} (L(x_c) U(yt_c) - L(Zy_c) U(Zxt_c)) and four triangular Toeplitz products done in\n+fixed point at P decimal digits (exact products, then rounding, as packed integer multiplication does).\n+Here x = T^{-1} e_0, y = T^{-1} e_{n-1}, yt = reversed y, Z = down shift.\n+\n+Modes (how the four vectors of T_c are produced):\n+ 0 two-frame fixed point (proposed): store x_+ = T_{+1/2}^{-1} e_0 and y = T_lambda^{-1} e_{n-1},\n+ both bounded, in fixed point at P digits; every per-block rescale factor is <= 1. Expect PASS.\n+ 1 claimed path, balanced: GS vectors of T_lambda at high precision, stored floating point\n+ (P significant digits), rescaled per block with the rho_c^{+-n} balance between the two\n+ factors of the second product, then converted to fixed point. Expect PASS.\n+ 2 claimed path, unbalanced: as 1 but each factor is conjugated by G_c on its own, so the second\n+ pair carries rho_c^{-n} and rho_c^{+n}: one factor needs ~9.06 alpha^2 n extra integer\n+ bits and the other underflows, dropping the second product.\n+ 3 negative control: GS vectors of T_lambda stored in fixed point at P digits. Expect FAIL.\n+ 4 negative control: mode 0 at P = Q + 2 log2(lambda) + 8 bits, i.e. without the chirp reserve\n+ R_D. Expect FAIL.\n+Mode 2 is reported only; mode 3 is asserted to fail only where its predicted loss exceeds 2^-Q.\n+Args: s t alpha^2 Q_bits [P_digits] (P defaults to the bound Q + R_D + 2 log2(lambda) + 8 bits).\n+Exit status is nonzero if any mode disagrees with its expectation.\n+\"\"\"\n+from decimal import Decimal as Dm, getcontext, Context, localcontext\n+from fractions import Fraction as F\n+import math, sys, random\n+\n+argv = [int(a) for a in sys.argv[1:]] or [241, 256, 17, 150]\n+s, t, a2, Qbits = argv[:4]\n+getcontext().prec = 160\n+BIG = Context(prec=3000) # fixed-point work context: wide enough that no integer part overflows\n+PI = Dm('3.141592653589793238462643383279502884197169399375105820974944592307816406286208998628034825342117067982148086513282306647093844609550582231725359408128481117450284102701938521105559644622948954930381964428810975665933446128475648233786783165271201909145648566923460348610454326648213393607260249141273724587006606315588174881520920962829254091715364367892590360011330530548820466521384146951941511609433057270365759591953092186117381932611793105118548074462379962749567351885752724891227938183011949129833673362440656643086021394946395224737190702179860943702770539217176293176752384674818467669405132000568127145263560827785771342757789609173637178721468440901224953430146549585371050792279689258923542019956112129021960864034418159813629774771309960518707211349999998372978049951059731732816096318595024459455346908302642522308253344685035261931188171010003137838752886587533208381420617177669147303598253490428755468731159562863882353787593751957781857780532171226806613001927876611195909216420198938095257201065485863278')\n+sig = F(t, s); th = sig - 1\n+q = lambda j: math.floor(F(t*j, s) + F(1, 2)); beta = lambda j: F(t*j, s) - q(j)\n+dec = lambda f: Dm(f.numerator) / Dm(f.denominator)\n+E = lambda x: (-PI*a2*dec(x)).exp()\n+\n+def solve(A, bv, pivot=True):\n+ n = len(A); M = [row[:] + [bv[i]] for i, row in enumerate(A)]\n+ for c in range(n):\n+ if pivot:\n+ p = max(range(c, n), key=lambda r: abs(M[r][c])); M[c], M[p] = M[p], M[c]\n+ for r in range(n):\n+ if r != c and M[r][c] != 0:\n+ f = M[r][c] / M[c][c]\n+ for k in range(c, n+1): M[r][k] -= f*M[c][k]\n+ return [M[i][n] / M[i][i] for i in range(n)]\n+\n+# --- the operator N, its wraps and its blocks (same construction as check_reuse_inverse.py) ---\n+N = [[Dm(0)]*s for _ in range(s)]\n+for l in range(s):\n+ for j in range(l - 2*s, l + 2*s):\n+ X = (sig*j - q(l))**2 - beta(j)**2\n+ if X < 60:\n+ N[l][j % s] += E(X)\n+wraps = [j for j in range(s) if q(j+1) - q(j) == 2]\n+w = 1 + math.isqrt(int(Qbits / (4.53 * a2)) + 1)\n+blocks = []\n+for i, w0 in enumerate(wraps):\n+ st = w0 + 1; en = wraps[(i+1) % len(wraps)] + (s if i+1 == len(wraps) else 0)\n+ seg = list(range(st, en + 1))\n+ nb = max(1, len(seg) // (2*w))\n+ cuts = [round(k * len(seg) / nb) for k in range(nb + 1)]\n+ blocks += [seg[cuts[k]:cuts[k+1]] for k in range(nb)]\n+lengths = sorted({len(g) for g in blocks})\n+assert min(lengths) >= 2*w, (lengths, w)\n+lam = max(lengths)\n+RD = 4.5324 * a2 * float(th) * (lam - 1)**2 # chirp D_c span in bits inside one block\n+Pdig = argv[4] if len(argv) > 4 else math.ceil((Qbits + RD + 2*math.log2(lam) + 8) / math.log2(10))\n+PREC = {'d': Pdig} # current working precision, switched per mode\n+fix = lambda v: BIG.quantize(v, Dm(10) ** -PREC['d']) # fixed point: absolute precision 10^-P\n+flt = lambda v: Context(prec=PREC['d']).plus(v) # floating point: P significant digits\n+\n+def toeplitz(L, b): # T_c for beta = b: symbol exp(-pi a2 (sigma h^2 + 2 b h))\n+ return [[E(sig*(c-a)**2 + 2*b*(c-a)) for c in range(L)] for a in range(L)]\n+\n+def gs_vectors(A):\n+ n = len(A)\n+ x = solve(A, [Dm(int(i == 0)) for i in range(n)])\n+ y = solve(A, [Dm(int(i == n-1)) for i in range(n)])\n+ return x, y\n+\n+# --- setup, once per block length ---\n+base = {}\n+for L in lengths:\n+ with localcontext() as ctx: # absolute precision P + 9.06 a2 L bits\n+ ctx.prec = Pdig + int(9.06 * a2 * L / 3.32) + 30\n+ x, y = gs_vectors(toeplitz(L, F(-1, 2)))\n+ T = toeplitz(L, F(-1, 2))\n+ # GS reconstruction check against a dense inverse at this precision\n+ yt = y[::-1]; Zy = [Dm(0)] + y[:-1]; Zxt = [Dm(0)] + x[::-1][:-1]\n+ Ti = [solve(T, [Dm(int(i == j)) for i in range(L)]) for j in range(L)]\n+ rec = max(abs(sum(x[a-k]*yt[b-k] - Zy[a-k]*Zxt[b-k] for k in range(min(a, b)+1)) / x[0]\n+ - Ti[b][a]) for a in range(L) for b in range(L))\n+ assert rec < Dm(10) ** -(Pdig + 5), rec\n+ with localcontext() as ctx: # proposed: only P (+ guard) digits\n+ ctx.prec = Pdig + 20\n+ xp, _ = gs_vectors(toeplitz(L, F(1, 2))) # frame beta = +1/2: x_+ = rho_+^{-i} x_i\n+ _, ym = gs_vectors(toeplitz(L, F(-1, 2))) # frame beta = -1/2: T_lambda itself\n+ base[L] = dict(x=x, y=y, xp=[fix(v) for v in xp], ym=[fix(v) for v in ym],\n+ xf=[flt(v) for v in x], yf=[flt(v) for v in y],\n+ xq=[fix(v) for v in x], yq=[fix(v) for v in y])\n+\n+def powers(r, n, store): # r^0..r^{n-1} by repeated multiplication, stored as given\n+ out = [Dm(1)]\n+ for _ in range(n - 1): out.append(store(BIG.multiply(out[-1], r)))\n+ return out\n+\n+def block_vectors(L, bc, mode):\n+ \"\"\"Return the four GS vectors of T_c (x_c, yt_c, Zy_c, Zxt_c) in fixed point.\"\"\"\n+ B = base[L]; n = L\n+ rho = (-PI*a2*dec(2*bc + 1)).exp() # <= 1\n+ if mode in (0, 4):\n+ rr = fix((-PI*a2*dec(1 - 2*bc)).exp()) # rho_+/rho_c <= 1\n+ pr, pc = powers(rr, n + 1, fix), powers(fix(rho), n + 1, fix)\n+ X, Y = [fix(v) for v in B['xp']], [fix(v) for v in B['ym']]\n+ xc = [fix(pr[i]*X[i]) for i in range(n)]\n+ ytc = [fix(pc[k]*Y[n-1-k]) for k in range(n)]\n+ Zyc = [Dm(0)] + [fix(pc[n-k]*Y[k-1]) for k in range(1, n)]\n+ Zxtc = [Dm(0)] + [fix(pr[n-k]*X[n-k]) for k in range(1, n)]\n+ return xc, ytc, Zyc, Zxtc\n+ X, Y = (B['xq'], B['yq']) if mode == 3 else (B['xf'], B['yf'])\n+ st = fix if mode == 3 else flt\n+ up = powers(flt(rho), n + 1, flt); dn = powers(flt(1/rho), n + 1, flt) # rho^{+-i}, floating\n+ xc = [fix(dn[i]*X[i]) for i in range(n)]\n+ ytc = [fix(up[k]*Y[n-1-k]) for k in range(n)]\n+ if mode == 2: # each factor conjugated by G_c separately\n+ Zyc = [Dm(0)] + [fix(dn[k]*Y[k-1]) for k in range(1, n)]\n+ Zxtc = [Dm(0)] + [fix(up[k]*X[n-k]) for k in range(1, n)]\n+ else: # balanced: rho^{n-k} and rho^{-(n-k)}\n+ Zyc = [Dm(0)] + [fix(up[n-k]*Y[k-1]) for k in range(1, n)]\n+ Zxtc = [Dm(0)] + [fix(dn[n-k]*X[n-k]) for k in range(1, n)]\n+ return xc, ytc, Zyc, Zxtc\n+\n+lowmul = lambda v, z: [fix(sum(v[a-k]*z[k] for k in range(a+1))) for a in range(len(z))]\n+upmul = lambda v, z: [fix(sum(v[b-a]*z[b] for b in range(a, len(z)))) for a in range(len(z))]\n+\n+def apply_gs(vecs, z):\n+ xc, ytc, Zyc, Zxtc = vecs\n+ p1 = lowmul(xc, upmul(ytc, z)); p2 = lowmul(Zyc, upmul(Zxtc, z))\n+ return [fix((p1[i] - p2[i]) / xc[0]) if xc[0] != 0 else Dm(0) for i in range(len(z))]\n+\n+# --- bound checks on the exact rescaled factors (Lemma: entry envelope of T_c^{-1}) ---\n+worst_env = 0.0; worst_p = 0.0\n+for g in blocks[:40]:\n+ L = len(g); bc = beta(g[0]); n = L; B = base[L]\n+ rho = (-PI*a2*dec(2*bc + 1)).exp()\n+ kp = 2*(-PI*a2*dec(sig + 2*bc)).exp(); km = 2*(-PI*a2*dec(sig - 2*bc)).exp()\n+ env = lambda h: min(Dm('1.12'), Dm('2.0001') * (kp**h if h > 0 else km**(-h)) if h else Dm('1.12'))\n+ x, y = B['x'], B['y']\n+ xc = [x[i] * rho**(-i) for i in range(n)]; ytc = [y[n-1-k] * rho**k for k in range(n)]\n+ Zyc = [Dm(0)] + [y[k-1] * rho**(n-k) for k in range(1, n)]\n+ Zxtc = [Dm(0)] + [x[n-k] * rho**(k-n) for k in range(1, n)]\n+ for i in range(n):\n+ worst_env = max(worst_env, float(abs(xc[i]) / env(-i)), float(abs(ytc[i]) / env(i)))\n+ if i: worst_env = max(worst_env, float(abs(Zyc[i]) / env(n-i)), float(abs(Zxtc[i]) / env(-(n-i))))\n+ for a in range(n):\n+ for b in range(n):\n+ m = min(a, b)\n+ s1 = sum(abs(xc[a-k]*ytc[b-k]) for k in range(m+1))\n+ s2 = sum(abs(Zyc[a-k]*Zxtc[b-k]) for k in range(m+1))\n+ worst_p = max(worst_p, float(s1 / (Dm('1.13')*env(b-a))), float(s2 / (Dm(4)*kp*km*env(b-a))))\n+print(f'envelope check: max |factor entry| / envelope = {worst_env:.3f}, '\n+ f'max partial-product term sum / bound = {worst_p:.3f}', 'OK' if worst_env <= 1 and worst_p <= 1 else 'VIOLATED')\n+ok = worst_env <= 1 and worst_p <= 1\n+\n+# --- full solve per mode ---\n+random.seed(2)\n+u = [Dm(random.uniform(-1, 1)) for _ in range(s)]\n+xdir = solve(N, u)\n+bid = {}\n+for k, g in enumerate(blocks):\n+ for j in g: bid[j % s] = k\n+thr = Dm(2)**(-Qbits - int(math.log2(s)) - 4)\n+Delta = [[N[a][b] if bid[a] != bid[b] and N[a][b] > thr else Dm(0) for b in range(s)] for a in range(s)]\n+cols = sorted({b for a in range(s) for b in range(s) if Delta[a][b] != 0})\n+target = Dm(2)**-Qbits\n+# Fixed-point storage of T_lambda's vectors loses min(10^-P, |x_i|) on x_i (y is O(1), so it keeps\n+# relative precision). The rescale rho_c^{-i} and the chirp ratio D_a/D_b, largest for\n+# (a, b) = (L-1, L-1-i), amplify that loss. Predict whether it exceeds the target here.\n+def fp_loss_bits(g):\n+ L = len(g); x = base[L]['x']; lr = math.pi * a2 * float(2*beta(g[0]) + 1)\n+ return max(math.log2(10) * min(-Pdig, float(abs(x[i]).log10()))\n+ + math.log2(math.e) * (lr * i + math.pi * a2 * float(th) * ((L-1)**2 - (L-1-i)**2))\n+ for i in range(1, L))\n+amp = max(fp_loss_bits(g) for g in blocks)\n+fp_fails = amp > -Qbits\n+Plow = math.ceil((Qbits + 2*math.log2(lam) + 8) / math.log2(10)) # drops the chirp reserve R_D\n+print(f's,t=({s},{t}) theta={float(th):.4f} alpha2*theta={a2*float(th):.2f} w={w} lengths={lengths} '\n+ f'R_D={RD:.0f} bits Q={Qbits} P={Pdig} digits ({Pdig*math.log2(10):.0f} bits)')\n+for mode, pd, expect in ((0, Pdig, True), (1, Pdig, True), (2, Pdig, None),\n+ (3, Pdig, False if fp_fails else None), (4, Plow, False)):\n+ PREC['d'] = pd; cache = {}\n+ def Minv(vec):\n+ out = [Dm(0)]*s\n+ for k, g in enumerate(blocks):\n+ L = len(g)\n+ if k not in cache: cache[k] = block_vectors(L, beta(g[0]), mode)\n+ z = [fix(vec[g[i] % s] * (-PI*a2*dec(th*i*i)).exp()) for i in range(L)]\n+ yv = apply_gs(cache[k], z)\n+ for i in range(L): out[g[i] % s] = yv[i] * (PI*a2*dec(th*i*i)).exp()\n+ return out\n+ y0 = Minv(u)\n+ MU = [Minv([Delta[r][c] for r in range(s)]) for c in cols]\n+ C = [[(Dm(1) if i == j else Dm(0)) + MU[j][cols[i]] for j in range(len(cols))] for i in range(len(cols))]\n+ try:\n+ z = solve(C, [y0[c] for c in cols], pivot=False)\n+ xs = [y0[r] - sum(MU[j][r]*z[j] for j in range(len(cols))) for r in range(s)]\n+ err = max(abs(xs[i] - xdir[i]) for i in range(s))\n+ except Exception:\n+ err = Dm(1)\n+ passed = err < target\n+ if expect is not None: ok &= passed == expect\n+ extra = ''\n+ if mode == 2: # integer headroom the unbalanced factor L(rho^-k Zy) needs in fixed point\n+ extra = f' unbalanced factor max log2|entry|={max(float(abs(v).ln()/Dm(2).ln()) for vs in cache.values() for v in vs[2] if v):.0f}'\n+ if mode == 3: extra = f' predicted loss=2^{amp:.0f}'\n+ if mode == 4: extra = f' (P={pd} digits, no chirp reserve)'\n+ exp = 'report only' if expect is None else ('expected PASS' if expect else 'expected FAIL')\n+ print(f' mode {mode}: err={float(err):.3e} {\"PASS\" if passed else \"FAIL\"} ({exp}){extra}')\n+if not ok: raise SystemExit(1)" + }, + { + "sha": "b4c481350ad8890d479fdcf954f79a04c15cd548", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_identities.py", + "status": "added", + "additions": 57, + "deletions": 0, + "changes": 57, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_identities.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_identities.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_identities.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,57 @@\n+\"\"\"Exact checks of the Gaussian correction structure used by the segmented inverse.\n+\n+For s < t with sigma = t/s, q_j = floor(t j/s + 1/2) and beta_j = t j/s - q_j, the\n+exponent of N's entry (l, j) is X = (sigma j - q_l)^2 - beta_j^2. We check, in exact\n+rational arithmetic:\n+ 1. X = n (n + 2 beta_j) with n = q_j - q_l;\n+ 2. inside a wrap-free segment, X = (1+theta) h^2 - h + theta (v^2 - u^2), with\n+ h = j - l, u = l - l*, v = j - l*, and l* = l - (beta_l + 1/2)/theta;\n+ 3. every pair in different segments (n != j - l) has X >= 2;\n+ 4. for any centre c in the same segment as l and j, with u = l - c and v = j - c,\n+ X = sigma h^2 + 2 beta_c h + theta (v^2 - u^2).\n+\"\"\"\n+from fractions import Fraction as F\n+import json, math, sys\n+\n+\n+def check(s, t, periods=3, band=30):\n+ sig = F(t, s); th = sig - 1\n+ q = lambda j: math.floor(F(t * j, s) + F(1, 2))\n+ beta = lambda j: F(t * j, s) - q(j)\n+ counts = dict(closed_form=0, segment=0, cross=0)\n+ cross_min = None\n+ for l in range(periods * s):\n+ lstar = l - (beta(l) + F(1, 2)) / th\n+ for j in range(l - band, l + band + 1):\n+ if j == l:\n+ continue\n+ X = (sig * j - q(l)) ** 2 - beta(j) ** 2\n+ n = q(j) - q(l)\n+ if X != n * (n + 2 * beta(j)):\n+ raise AssertionError(f'closed form fails at s={s} t={t} l={l} j={j}')\n+ counts['closed_form'] += 1\n+ h, u, v = j - l, l - lstar, j - lstar\n+ if n == h:\n+ if X != (1 + th) * h * h - h + th * (v * v - u * u):\n+ raise AssertionError(f'segment form fails at s={s} t={t} l={l} j={j}')\n+ counts['segment'] += 1\n+ for c in (l - 3, l - 1, l + 2):\n+ if q(c) - c == q(l) - l and q(c) - c == q(j) - j:\n+ uc, vc = l - c, j - c\n+ if X != sig * h * h + 2 * beta(c) * h + th * (vc * vc - uc * uc):\n+ raise AssertionError(f'recentred form fails at s={s} t={t} l={l} j={j} c={c}')\n+ counts['recentred'] = counts.get('recentred', 0) + 1\n+ else:\n+ if X < 2:\n+ raise AssertionError(f'cross-wrap bound fails at s={s} t={t} l={l} j={j}')\n+ cross_min = X if cross_min is None else min(cross_min, X)\n+ counts['cross'] += 1\n+ return dict(s=s, t=t, theta=str(th), checks=counts, min_cross_exponent=str(cross_min))\n+\n+\n+CASES = [(113, 128), (241, 256), (1009, 1024), (1019, 1024), (4093, 4096)]\n+\n+if __name__ == '__main__':\n+ out = [check(s, t) for s, t in CASES]\n+ json.dump(out, open('certificates/identities.json', 'w'), indent=1)\n+ print('PASS exact identities for', ', '.join(f'(s,t)=({c[\"s\"]},{c[\"t\"]})' for c in out))" + }, + { + "sha": "447418acb431af6110b10f62f9581378cf24f1bf", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_reuse_inverse.py", + "status": "added", + "additions": 103, + "deletions": 0, + "changes": 103, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_reuse_inverse.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_reuse_inverse.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_reuse_inverse.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,103 @@\n+\"\"\"Numerical check of the recentred sub-block inverse through the reuse path.\n+\n+One inverse of the base Toeplitz matrix T_lambda (symbol exp(-pi a2 (sigma h^2 - h))) is\n+computed per block length at high precision, then stored with P significant digits (floating\n+point). Every block applies T_c^{-1} = G_c T_lambda^{-1} G_c^{-1}, with\n+G_c = diag(rho_c^{-i}) and rho_c = exp(-pi a2 (2 beta_c + 1)). Segments are split into\n+near-equal blocks of length at least 2w. Cuts and wraps are coupled by Woodbury, and the\n+capacitance system is solved by elimination without pivoting. The result is compared with a\n+direct solve of N.\n+Args: s t alpha^2 Q_bits P_digits [1 = fixed-point storage, expected to fail].\n+\"\"\"\n+from decimal import Decimal as Dm, getcontext, Context\n+from fractions import Fraction as F\n+import math, sys, random\n+\n+argv = [int(a) for a in sys.argv[1:]] or [241, 256, 17, 150, 60]\n+s, t, a2, Qbits, Pdig = argv[:5]\n+FIXED_POINT = len(argv) > 5 and argv[5] == 1 # negative control: absolute precision storage\n+getcontext().prec = 140\n+PI = Dm('3.14159265358979323846264338327950288419716939937510582097494459230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196442881097566593344612847564823378678316527120190914564856692346034861045432664821339360726024914127372458700660631558817488152092096282925409171536436789259036001133053054882046652138414695194151160943305727036575959195309218611738193261179310511854807446237996274956735188575272489122793818301194912983367336244065664308602139494639522473719070217986094370277053921717629317675238467481846766940513200056812714526356082778577134275778960917363717872146844090122495343014654958537105079227968925892354201995611212902196086403441815981362977477130996051870721134999999837297804995105973173281609631859502445945534690830264252230825334468503526193118817101000313783875288658753320838142061717766914730359825349042875546873115956286388235378759375195778185778053217122680661300192787661119590921642019893809525720106548586327')\n+sig = F(t, s); th = sig - 1\n+q = lambda j: math.floor(F(t*j, s) + F(1, 2)); beta = lambda j: F(t*j, s) - q(j)\n+dec = lambda f: Dm(f.numerator) / Dm(f.denominator)\n+E = lambda x: (-PI*a2*dec(x)).exp()\n+\n+def solve(A, bv, pivot=True):\n+ n = len(A); M = [row[:] + [bv[i]] for i, row in enumerate(A)]\n+ for c in range(n):\n+ if pivot:\n+ p = max(range(c, n), key=lambda r: abs(M[r][c])); M[c], M[p] = M[p], M[c]\n+ for r in range(n):\n+ if r != c and M[r][c] != 0:\n+ f = M[r][c] / M[c][c]\n+ for k in range(c, n+1): M[r][k] -= f*M[c][k]\n+ return [M[i][n] / M[i][i] for i in range(n)]\n+\n+def inverse(A):\n+ n = len(A)\n+ cols = [solve(A, [Dm(1) if i == j else Dm(0) for i in range(n)]) for j in range(n)]\n+ return [[cols[j][i] for j in range(n)] for i in range(n)]\n+\n+N = [[Dm(0)]*s for _ in range(s)]\n+for l in range(s):\n+ for j in range(l - 2*s, l + 2*s):\n+ X = (sig*j - q(l))**2 - beta(j)**2\n+ if X < 60:\n+ N[l][j % s] += E(X)\n+wraps = [j for j in range(s) if q(j+1) - q(j) == 2]\n+w = 1 + math.isqrt(int(Qbits / (4.53 * a2)) + 1)\n+blocks = []\n+for i, w0 in enumerate(wraps):\n+ st = w0 + 1; en = wraps[(i+1) % len(wraps)] + (s if i+1 == len(wraps) else 0)\n+ seg = list(range(st, en + 1))\n+ nb = max(1, len(seg) // (2*w))\n+ cuts = [round(k * len(seg) / nb) for k in range(nb + 1)]\n+ blocks += [seg[cuts[k]:cuts[k+1]] for k in range(nb)]\n+lengths = sorted({len(g) for g in blocks})\n+assert min(lengths) >= 2*w, (lengths, w)\n+base = {}\n+for L in lengths:\n+ getcontext().prec = Pdig + int(9.06 * a2 * L / 3.32) + 20 # absolute precision P + 9.06 a2 L bits\n+ T = [[E(sig*(b-a)**2 - (b-a)) for b in range(L)] for a in range(L)]\n+ Ti = inverse(T)\n+ getcontext().prec = 140\n+ ctx = Context(prec=Pdig)\n+ if FIXED_POINT:\n+ unit = Dm(10) ** -Pdig\n+ base[L] = [[(v / unit).to_integral_value() * unit for v in row] for row in Ti]\n+ else:\n+ base[L] = [[ctx.plus(v) for v in row] for row in Ti] # floating point, P significant digits\n+random.seed(2)\n+u = [Dm(random.uniform(-1, 1)) for _ in range(s)]\n+x = solve(N, u)\n+bid = {}\n+for k, g in enumerate(blocks):\n+ for j in g: bid[j % s] = k\n+\n+def Minv(vec):\n+ out = [Dm(0)]*s\n+ for g in blocks:\n+ c = g[0]; bc = beta(c); L = len(g)\n+ rho = (-PI*a2*dec(2*bc + 1)).exp()\n+ Ti = base[L]\n+ rhs = [vec[g[i] % s] * (-PI*a2*dec(th*i*i)).exp() for i in range(L)]\n+ y = [sum(rho**(b - a) * Ti[a][b] * rhs[b] for b in range(L)) for a in range(L)] # G T^-1 G^-1\n+ for i in range(L): out[g[i] % s] = y[i] * (PI*a2*dec(th*i*i)).exp()\n+ return out\n+\n+thr = Dm(2)**(-Qbits - int(math.log2(s)) - 4)\n+Delta = [[N[a][b] if bid[a] != bid[b] and N[a][b] > thr else Dm(0) for b in range(s)] for a in range(s)]\n+cols = sorted({b for a in range(s) for b in range(s) if Delta[a][b] != 0})\n+y = Minv(u)\n+MU = [Minv([Delta[r][c] for r in range(s)]) for c in cols]\n+C = [[(Dm(1) if i == j else Dm(0)) + MU[j][cols[i]] for j in range(len(cols))] for i in range(len(cols))]\n+offdiag = max(abs(C[i][j]) for i in range(len(cols)) for j in range(len(cols)) if i != j)\n+z = solve(C, [y[c] for c in cols], pivot=False)\n+xs = [y[r] - sum(MU[j][r]*z[j] for j in range(len(cols))) for r in range(s)]\n+err = max(abs(xs[i] - x[i]) for i in range(s))\n+target = Dm(2)**-Qbits\n+print(f'theta={float(th):.4f} alpha2*theta={a2*float(th):.2f} w={w} block lengths={lengths} blocks={len(blocks)} '\n+ f'max|C-I| offdiag={float(offdiag):.2e} err={float(err):.3e} target={float(target):.3e}',\n+ 'PASS' if err < target else 'FAIL')\n+if err >= target: raise SystemExit(1)" + }, + { + "sha": "089cbec2bd30dc5d5384b88cf1fd2bf2e5594a1c", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_segmented_inverse.py", + "status": "added", + "additions": 89, + "deletions": 0, + "changes": 89, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_segmented_inverse.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_segmented_inverse.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_segmented_inverse.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,89 @@\n+\"\"\"Numerical check of the segmented inverse (Idea B') against a direct solve.\n+\n+Builds the s x s Gaussian correction N with cyclic indices at 260 decimal digits, checks\n+that each segment block equals D T D^{-1}, then applies N^{-1} by block Gohberg-Semencul\n+style segment solves plus a Woodbury correction on the cross-wrap columns, and compares\n+with Gaussian elimination on N. Arguments: s t alpha^2 Q_bits P1_digits P2_digits.\n+\"\"\"\n+from decimal import Decimal as Dm, getcontext\n+from fractions import Fraction as F\n+import math, sys, random\n+args=[int(a) for a in sys.argv[1:]] or [60, 67, 9, 200, 120, 100]\n+s,t,a2,Qbits,P1,P2=args\n+getcontext().prec=260\n+PI=Dm('3.14159265358979323846264338327950288419716939937510582097494459230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196')\n+sig=F(t,s); th=sig-1\n+q=lambda j: math.floor(F(t*j,s)+F(1,2)); beta=lambda j:F(t*j,s)-q(j)\n+dec=lambda f: Dm(f.numerator)/Dm(f.denominator)\n+E=lambda x:(-PI*a2*dec(x)).exp()\n+N=[[Dm(0)]*s for _ in range(s)]\n+for l in range(s):\n+ for j in range(l-3*s,l+3*s):\n+ X=(sig*j-q(l))**2-beta(j)**2\n+ N[l][j%s]+=E(X)\n+# segments on Z/sZ: start at index after a wrap\n+wraps=[j for j in range(s) if q(j+1)-q(j)==2]\n+segs=[]\n+for i,w0 in enumerate(wraps):\n+ st=w0+1; en=wraps[(i+1)%len(wraps)]+ (s if i+1==len(wraps) else 0)\n+ segs.append(list(range(st,en+1)))\n+print('theta',float(th),'nwraps',len(wraps),'seglens',sorted(set(len(g) for g in segs)))\n+# check M_k = D T D^{-1} vs principal block of N (cyclic indices)\n+maxerr=Dm(0)\n+for g in segs:\n+ l0=g[0]; ls=l0-(beta(l0)+F(1,2))/th\n+ for a in g:\n+ for b in g:\n+ h=b-a; u=a-ls; v=b-ls\n+ val=E(sig*h*h-h)* (PI*a2*dec(th*u*u)).exp()*(-PI*a2*dec(th*v*v)).exp()\n+ maxerr=max(maxerr,abs(val-N[a%s][b%s]))\n+print('max |M_k - N block| =',float(maxerr))\n+def solve(A,bv):\n+ n=len(A); M=[row[:]+[bv[i]] for i,row in enumerate(A)]\n+ for c in range(n):\n+ p=max(range(c,n),key=lambda r:abs(M[r][c])); M[c],M[p]=M[p],M[c]\n+ for r in range(n):\n+ if r!=c and M[r][c]!=0:\n+ f=M[r][c]/M[c][c]\n+ for k in range(c,n+1): M[r][k]-=f*M[c][k]\n+ return [M[i][n]/M[i][i] for i in range(n)]\n+random.seed(1)\n+u=[Dm(random.uniform(-1,1)) for _ in range(s)]\n+x=solve(N,u)\n+# segmented: M^{-1} via Toeplitz solve with D scaling at reduced precision P digits\n+lam=Dm(2)**(-Qbits-int(math.log2(s))-4)\n+w=1+math.sqrt(Qbits/(4.53*a2))\n+print('w formula',w)\n+def Minv(vec,Pdig):\n+ out=[Dm(0)]*s\n+ for g in segs:\n+ l0=g[0]; ls=l0-(beta(l0)+F(1,2))/th; L=len(g)\n+ getcontext().prec=Pdig\n+ T=[[+E(sig*(b-a)**2-(b-a)) for b in range(L)] for a in range(L)]\n+ rhs=[+(vec[g[i]%s]*(-PI*a2*dec(th*(i+l0-ls)**2)).exp()) for i in range(L)]\n+ y=solve(T,rhs)\n+ getcontext().prec=260\n+ for i in range(L): out[g[i]%s]=y[i]*(PI*a2*dec(th*(i+l0-ls)**2)).exp()\n+ return out\n+segid={}\n+for k,g in enumerate(segs):\n+ for j in g: segid[j%s]=k\n+Delta=[[N[a][b] if segid[a]!=segid[b] and N[a][b]>lam else Dm(0) for b in range(s)] for a in range(s)]\n+cols=sorted({b for a in range(s) for b in range(s) if Delta[a][b]!=0})\n+# max column offset from nearest wrap\n+print('Delta cols',len(cols),'per wrap',len(cols)/len(wraps))\n+fails=0\n+for Pdig in [P1,P2]:\n+ y=Minv(u,Pdig)\n+ # Woodbury capacitance solve\n+ MU=[Minv([Delta[r][c] for r in range(s)],Pdig) for c in cols]\n+ C=[[ (Dm(1) if i==j else Dm(0)) + MU[j][cols[i]] for j in range(len(cols))] for i in range(len(cols))]\n+ z=solve(C,[y[c] for c in cols])\n+ xs=[y[r]-sum(MU[j][r]*z[j] for j in range(len(cols))) for r in range(s)]\n+ err=max(abs(xs[i]-x[i]) for i in range(s))\n+ ok=err0}))\n+\n+if fails: raise SystemExit('segmented inverse check failed')" + }, + { + "sha": "a9876c9fc01ca077dcaf13b095019357560ffd6c", + "filename": "research/deferred-signed/swapnil-round7/scripts/check_subblock_inverse.py", + "status": "added", + "additions": 73, + "deletions": 0, + "changes": 73, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_subblock_inverse.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_subblock_inverse.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Fscripts%2Fcheck_subblock_inverse.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,73 @@\n+\"\"\"Numerical check of the recentred sub-block inverse against a direct solve. Args: s t alpha^2 Q_bits block_len P_digits.\"\"\"\n+# Sub-blocked segmented inverse: cut segments into blocks of length lam, recentre the chirp\n+# per block (block Toeplitz T_c = G T G^{-1}), couple all cuts and wraps by Woodbury.\n+from decimal import Decimal as Dm, getcontext\n+from fractions import Fraction as F\n+import math, sys, random\n+s, t, a2, Qbits, lam, Pdig = [int(a) for a in sys.argv[1:]] or [60, 67, 9, 200, 3, 120]\n+getcontext().prec = 260\n+PI = Dm('3.14159265358979323846264338327950288419716939937510582097494459230781640628620899862803482534211706798214808651328230664709384460955058223172535940812848111745028410270193852110555964462294895493038196')\n+sig = F(t, s); th = sig - 1\n+q = lambda j: math.floor(F(t*j, s) + F(1, 2)); beta = lambda j: F(t*j, s) - q(j)\n+dec = lambda f: Dm(f.numerator) / Dm(f.denominator)\n+E = lambda x: (-PI*a2*dec(x)).exp()\n+N = [[Dm(0)]*s for _ in range(s)]\n+for l in range(s):\n+ for j in range(l-3*s, l+3*s):\n+ N[l][j % s] += E((sig*j - q(l))**2 - beta(j)**2)\n+wraps = [j for j in range(s) if q(j+1) - q(j) == 2]\n+segs = []\n+for i, w0 in enumerate(wraps):\n+ st = w0 + 1; en = wraps[(i+1) % len(wraps)] + (s if i+1 == len(wraps) else 0)\n+ segs.append(list(range(st, en+1)))\n+blocks = [g[k:k+lam] for g in segs for k in range(0, len(g), lam)]\n+def solve(A, bv):\n+ n = len(A); M = [row[:] + [bv[i]] for i, row in enumerate(A)]\n+ for c in range(n):\n+ p = max(range(c, n), key=lambda r: abs(M[r][c])); M[c], M[p] = M[p], M[c]\n+ for r in range(n):\n+ if r != c and M[r][c] != 0:\n+ f = M[r][c] / M[c][c]\n+ for k in range(c, n+1): M[r][k] -= f*M[c][k]\n+ return [M[i][n] / M[i][i] for i in range(n)]\n+# check block = D_c T_c D_c^{-1} with T_c symbol exp(-pi a2 (sigma h^2 + 2 beta_c h)), centre c = first index\n+maxerr = Dm(0)\n+for g in blocks:\n+ c = g[0]; bc = beta(c)\n+ for a in g:\n+ for b in g:\n+ h = b - a; u = a - c; v = b - c\n+ Tc = E(sig*h*h + 2*bc*h)\n+ # exact: X = (sigma h + beta_a)^2 - beta_b^2 with beta linear in-segment\n+ X = (sig*h + beta(a))**2 - beta(b)**2\n+ Dfac = (PI*a2*dec(th*u*u)).exp() * (-PI*a2*dec(th*v*v)).exp()\n+ maxerr = max(maxerr, abs(Tc*Dfac - E(X)))\n+print('blocks', len(blocks), 'max |block - D_c T_c D_c^-1| = %.2e' % float(maxerr))\n+random.seed(1)\n+u = [Dm(random.uniform(-1, 1)) for _ in range(s)]\n+x = solve(N, u)\n+bid = {}\n+for k, g in enumerate(blocks):\n+ for j in g: bid[j % s] = k\n+thr = Dm(2)**(-Qbits - int(math.log2(s)) - 4)\n+def Minv(vec):\n+ out = [Dm(0)]*s\n+ for g in blocks:\n+ c = g[0]; bc = beta(c); L = len(g)\n+ getcontext().prec = Pdig\n+ T = [[+E(sig*(b-a)**2 + 2*bc*(b-a)) for b in range(L)] for a in range(L)]\n+ rhs = [+(vec[g[i] % s] * (-PI*a2*dec(th*i*i)).exp()) for i in range(L)]\n+ y = solve(T, rhs)\n+ getcontext().prec = 260\n+ for i in range(L): out[g[i] % s] = y[i] * (PI*a2*dec(th*i*i)).exp()\n+ return out\n+Delta = [[N[a][b] if bid[a] != bid[b] and N[a][b] > thr else Dm(0) for b in range(s)] for a in range(s)]\n+cols = sorted({b for a in range(s) for b in range(s) if Delta[a][b] != 0})\n+y = Minv(u)\n+MU = [Minv([Delta[r][c] for r in range(s)]) for c in cols]\n+C = [[(Dm(1) if i == j else Dm(0)) + MU[j][cols[i]] for j in range(len(cols))] for i in range(len(cols))]\n+z = solve(C, [y[c] for c in cols])\n+xs = [y[r] - sum(MU[j][r]*z[j] for j in range(len(cols))) for r in range(s)]\n+err = max(abs(xs[i] - x[i]) for i in range(s))\n+print('cuts+wraps', len(blocks), 'coupled cols', len(cols), 'err vs direct %.3e target %.3e' % (float(err), float(Dm(2)**-Qbits)),\n+ 'PASS' if err < Dm(2)**-Qbits else 'FAIL')" + }, + { + "sha": "33116082d2d11bbcfa0144c54dda5c6b8fb42e1c", + "filename": "research/deferred-signed/swapnil-round7/tests/test_round3.py", + "status": "added", + "additions": 30, + "deletions": 0, + "changes": 30, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round3.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round3.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round3.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,30 @@\n+import importlib.util, pathlib, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+spec = importlib.util.spec_from_file_location('certificate_round3', ROOT / 'scripts' / 'certificate_round3.py')\n+r3 = importlib.util.module_from_spec(spec); spec.loader.exec_module(r3)\n+\n+A_B = Q(22157, 5 * 10**9)\n+A_C = Q(1048009, 25 * 10**10) # fully batched PR #7 complex network, independent/complex-network\n+KAPPA = Q(13086957581, 3125 * 10**12)\n+\n+\n+class Round3(unittest.TestCase):\n+ def test_headline_both_guards(self):\n+ for guard in ('pathwise', 'crude'):\n+ r = r3.evaluate(A_B, A_C, Q(1, 1000), guard)\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], KAPPA)\n+ self.assertEqual(r['binding'], 'simultaneous butterflies')\n+ self.assertGreater(r['kappa'], Q(1, 2**18))\n+\n+ def test_complex_side_binds(self):\n+ # raising a_c must raise kappa; raising a_b must not\n+ k = r3.evaluate(A_B, A_C, Q(1, 1000), 'crude')['kappa']\n+ self.assertGreater(r3.evaluate(A_B, A_C * 2, Q(1, 1000), 'crude')['kappa'], k)\n+ self.assertEqual(r3.evaluate(A_B * 2, A_C, Q(1, 1000), 'crude')['kappa'], k)\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "68bb03e902271d87c59a102e0a83205d87cc870e", + "filename": "research/deferred-signed/swapnil-round7/tests/test_round4.py", + "status": "added", + "additions": 44, + "deletions": 0, + "changes": 44, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round4.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round4.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round4.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,44 @@\n+import importlib.util, pathlib, sys, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'independent' / 'two-stage-bit'))\n+import moment\n+spec = importlib.util.spec_from_file_location('certificate_round3', ROOT / 'scripts' / 'certificate_round3.py')\n+r3 = importlib.util.module_from_spec(spec); spec.loader.exec_module(r3)\n+\n+A_C = Q(4079603, 25 * 10**10) # fully batched PR #7 complex network with source frames, h=28\n+\n+\n+class Round4(unittest.TestCase):\n+ def test_bit_histogram_and_saving(self):\n+ c = moment.histogram(47, moment.R_of(47), True)\n+ self.assertEqual(sum(w * n for w, n in c['hist'].items()), c['s'])\n+ self.assertEqual(c['W'] * c['m'] - c['s'], c['v'] * (c['v'] - 4 * 47 * 47))\n+ a, _ = moment.certify(c)\n+ self.assertEqual(a, Q(10033, 10**9))\n+\n+ def test_data_batching_needed(self):\n+ c = moment.histogram(47, moment.R_of(47), False)\n+ a, _ = moment.certify(c)\n+ self.assertLess(a, Q(10033, 10**9))\n+\n+ def test_pr24_headline(self):\n+ sys.path.insert(0, str(ROOT / 'scripts'))\n+ import certificate_round4 as c4\n+ a, c = c4.pr24_bit_saving()\n+ self.assertEqual(a, Q(4788949, 4 * 10**11))\n+ r = r3.evaluate(a, A_C, Q(1, 1000), 'crude')\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], Q(59861145819, 5 * 10**15))\n+ self.assertGreater(r['kappa'], Q(119720853, 10**13))\n+\n+ def test_kappa(self):\n+ r = r3.evaluate(Q(10033, 10**9), A_C, Q(1, 1000), 'crude')\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['binding'], 'simultaneous butterflies')\n+ self.assertGreater(r['kappa'], Q(1, 2**17))\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "f88e4647631a1b525faac9151fa76f0534edfd15", + "filename": "research/deferred-signed/swapnil-round7/tests/test_round5.py", + "status": "added", + "additions": 46, + "deletions": 0, + "changes": 46, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round5.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round5.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round5.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,46 @@\n+import importlib.util, pathlib, sys, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+sys.path.insert(0, str(ROOT / 'independent' / 'two-stage-bit'))\n+import certificate_round5 as c5\n+import certificate_round3 as r3\n+\n+A_C = Q(4079603, 25 * 10**10)\n+\n+\n+class Round5(unittest.TestCase):\n+ def test_flag_histogram_and_saving(self):\n+ a, c = c5.bit_saving(side=False)\n+ self.assertEqual(c['R'], 403248)\n+ self.assertEqual(sum(w * n for w, n in c['hist'].items()), c['s'])\n+ self.assertEqual(a, Q(3369, 250000000)) # flag basis and data runs, side roles as singletons\n+\n+ def test_side_lemma_saving(self):\n+ a, c = c5.bit_saving(side=True)\n+ self.assertEqual(sum(w * n for w, n in c['hist'].items()), c['s'])\n+ self.assertEqual(a, Q(15479, 10**9))\n+ r = r3.evaluate(a, A_C, Q(1, 1000), 'crude')\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], Q(309575208081, 2 * 10**16))\n+ self.assertGreater(r['kappa'], Q(1, 2**16))\n+\n+ def test_flag_beats_singleton_corners(self):\n+ # same histogram with the h corner transpositions charged as singletons is strictly worse\n+ import moment\n+ c = c5.flag_histogram(47, 403248)\n+ h, A = 47, None\n+ a_flag, _ = moment.certify(c)\n+ base = moment.histogram(47, 403248, True)\n+ a_base, _ = moment.certify(base)\n+ self.assertGreater(a_flag, a_base)\n+\n+ def test_kappa(self):\n+ r = r3.evaluate(Q(13341, 10**9), A_C, Q(1, 1000), 'crude')\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], Q(333520550497, 25 * 10**15))\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "5af8799c2c1df73d277b3ca38dabc1b9d8b64b05", + "filename": "research/deferred-signed/swapnil-round7/tests/test_round6.py", + "status": "added", + "additions": 32, + "deletions": 0, + "changes": 32, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round6.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round6.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round6.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,32 @@\n+import pathlib, sys, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+import certificate_round6 as c6\n+import certificate_round3 as r3\n+\n+A_C = Q(36926111, 5 * 10**11) # two-stage complex interchange, h = 24\n+M_C, S_C = 576, 119453132304\n+\n+\n+class Round6(unittest.TestCase):\n+ def test_copied_bit_saving(self):\n+ a, c = c6.bit_saving()\n+ self.assertEqual((c['R'], c['W'] * c['m'] - c['s']), (52788, 2415000))\n+ self.assertEqual(a, Q(34919, 10**9))\n+\n+ def test_retained_totals_saving(self):\n+ a, c = c6.retained_saving()\n+ self.assertEqual((c['R'], c['s']), (40077, 78410006675))\n+ self.assertEqual(a, Q(36667, 10**9))\n+\n+ def test_kappa(self):\n+ r = r3.evaluate(Q(36667, 10**9), A_C, Q(1, 1000), 'crude', m_c=M_C, s_c=S_C)\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], Q(3666565558019, 10**17))\n+ self.assertGreater(r['kappa'], Q(1, 2**15))\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "ad6d0de81e1c3cdc38f860b28619be93f597f475", + "filename": "research/deferred-signed/swapnil-round7/tests/test_round7.py", + "status": "added", + "additions": 54, + "deletions": 0, + "changes": 54, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round7.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round7.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_round7.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,54 @@\n+import pathlib, sys, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+sys.path.insert(0, str(ROOT / 'independent' / 'deferred-readout'))\n+import certificate_round7 as c7\n+import deferred as dr\n+\n+\n+class Round7(unittest.TestCase):\n+ @classmethod\n+ def setUpClass(cls):\n+ cls.S, cls.rk, cls.ylev, cls.xd = c7.build(c7.WITNESSES[0])\n+\n+ def test_schedule_shape(self):\n+ S = self.S\n+ self.assertEqual((S.h, S.R, len(S.readout), len(S.vstart)), (23, 28866, 11565, 11374))\n+ self.assertEqual(S.readout, sorted(S.readout, key=lambda s: (S.f[s], s))) # readouts by dim sigma\n+ dv = {s: len(B) for s, B in S.vstart.items()}\n+ self.assertEqual(S.late_v, sorted(S.late_v, key=lambda s: (dv[s], s))) # deferred V gates by dim s_i\n+ self.assertTrue(all(sum(x) == S.h - 1 for x in self.xd))\n+\n+ def test_chain_ranks_are_corner_ranks(self):\n+ S = self.S\n+ self.assertEqual(sum(r * c for r, c in self.rk.items()), sum(S.h - S.f[s] for s in range(S.R)))\n+\n+ def test_savings(self):\n+ for key, _, corner in c7.CORNERS:\n+ a, c = c7.saving(self.S, self.rk, self.ylev, self.xd, corner(self.S.h))\n+ self.assertEqual(sum(w * n for w, n in c['hist'].items()), c['s'])\n+ self.assertEqual(c['s'], c['W'] * c['m'] - c['N'] + c['L'])\n+ self.assertEqual(a, c7.WITNESSES[0][key][0])\n+\n+ def test_kappa(self):\n+ for key in ('plain', 'staircase'):\n+ a, k = c7.WITNESSES[0][key]\n+ r = c7.kappa(a)\n+ self.assertTrue(r['ok'], r['bad'])\n+ self.assertEqual(r['kappa'], k)\n+ self.assertGreater(r['kappa'], Q(1, 2**14))\n+\n+ def test_wrong_readout_level_breaks_rank_sum(self):\n+ # a deferred slot whose recorded sigma is one dimension smaller no longer re-partitions the budget\n+ S = self.S; s = S.readout[0]; S.f[s] -= 1\n+ try:\n+ c = dr.histogram(S, self.rk, self.ylev, self.xd)\n+ self.assertNotEqual(sum(w * n for w, n in c['hist'].items()), c['s'])\n+ finally:\n+ S.f[s] += 1\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "a4412d43150ccb76e8cef7947a8e6f7cf3165ea5", + "filename": "research/deferred-signed/swapnil-round7/tests/test_witness.py", + "status": "added", + "additions": 64, + "deletions": 0, + "changes": 64, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_witness.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_witness.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fswapnil-round7%2Ftests%2Ftest_witness.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,64 @@\n+import importlib.util, pathlib, sys, unittest\n+from fractions import Fraction as Q\n+\n+ROOT = pathlib.Path(__file__).resolve().parents[1]\n+\n+\n+def load(name):\n+ spec = importlib.util.spec_from_file_location(name, ROOT / 'scripts' / f'{name}.py')\n+ mod = importlib.util.module_from_spec(spec); spec.loader.exec_module(mod)\n+ return mod\n+\n+\n+cert = load('certificate')\n+ident = load('check_identities')\n+\n+\n+class Witness(unittest.TestCase):\n+ def test_witness_passes(self):\n+ out = cert.evaluate()\n+ self.assertEqual(out['kappa'], '7499/1000000000000')\n+ self.assertEqual(out['binding'], 'simultaneous butterflies')\n+\n+ def rejects(self, reason, **kw):\n+ with self.assertRaises(cert.Failure) as ctx:\n+ cert.evaluate(**kw)\n+ self.assertIn(reason, str(ctx.exception))\n+\n+ def test_kappa_above_margin_rejected(self):\n+ self.rejects('kappa', kappa=Q(7500, 10**12))\n+\n+ def test_small_eps_rejected(self):\n+ self.rejects('kappa', eps=Q(9, 10), y=Q(9, 10))\n+\n+ def test_coupling_needs_y_at_least_eps(self):\n+ self.rejects('sub-block coupling', y=Q(9, 10))\n+\n+ def test_kappa_cannot_reach_a_b(self):\n+ self.rejects('kappa', kappa=Q(3, 4 * 10**8))\n+\n+ def test_precision_rejects_small_x(self):\n+ self.rejects('precision', x=Q(19, 10))\n+\n+ def test_guard_rejects_old_exponent_without_large_digits(self):\n+ self.rejects('guard', x=Q(3, 2), y=Q(0), eps=Q(9999, 10**4), beta=Q(0))\n+\n+ def test_leaf_rejects_large_beta(self):\n+ self.rejects('leaf', beta=Q(9, 10))\n+\n+\n+class Identities(unittest.TestCase):\n+ def test_recentred_form_checked(self):\n+ out = ident.check(113, 128)\n+ self.assertGreater(out['checks']['recentred'], 0)\n+\n+ def test_small_cases_exact(self):\n+ for s, t in ((113, 128), (241, 256)):\n+ out = ident.check(s, t)\n+ self.assertGreater(out['checks']['segment'], 0)\n+ self.assertGreater(out['checks']['cross'], 0)\n+ self.assertGreaterEqual(Q(out['min_cross_exponent']), 2)\n+\n+\n+if __name__ == '__main__':\n+ unittest.main()" + }, + { + "sha": "0d53f10d142b7ce4c567b0b0169b1ca9103713ee", + "filename": "research/deferred-signed/validation-prior/complex-prior-replay.json", + "status": "added", + "additions": 141, + "deletions": 0, + "changes": 141, + "blob_url": 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\"lower\": \"158902691517397280982347/50000000000000000000000\",\n+ \"upper\": \"794513457587/250000000000\"\n+ },\n+ \"529\": {\n+ \"lower\": \"85119228837591857680377/1000000000000000000000000\",\n+ \"upper\": \"42559614419/500000000000\"\n+ },\n+ \"552\": {\n+ \"lower\": \"10639903604698982210047/250000000000000000000000\",\n+ \"upper\": \"42559614419/1000000000000\"\n+ }\n+ }\n+ },\n+ \"rank_sum\": 119453132304,\n+ \"maxchild\": 552,\n+ \"remaining\": \"Full changed complex dirty/phase/precision/tape interfaces and integration assembly not replayed. This is a research candidate, not an updated multiplication bound.\",\n+ \"new_multiplication_bound\": false\n+}" + }, + { + "sha": "7a84af93ed875da010ad7c8dc89c0e78d9e0873c", + "filename": "research/deferred-signed/validation-prior/round6_complex_interface_controls.py", + "status": "added", + "additions": 98, + "deletions": 0, + "changes": 98, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_interface_controls.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_interface_controls.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_interface_controls.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,98 @@\n+#!/usr/bin/env python3\n+\"\"\"Exact Gaussian-dyadic schedule and endpoint controls; not a final theorem.\n+Zhihao Chen / Codex. Pinned producer: Swapnil Jain, Apache-2.0.\n+\"\"\"\n+import sys,json,time,signal\n+from pathlib import Path\n+HERE=Path(__file__).resolve().parent\n+sys.path.insert(0,str(HERE/'swapnil-round7/independent/complex-twostage'))\n+from producer import NStar3,compile_roles\n+\n+def word(h):\n+ c=NStar3(h);k=compile_roles(c);v=len(c.triples);R=k['size'];off=2*v\n+ # Each event is dst += (numerator/denominator)*src.\n+ L=[];V=[];J=[];C=[]\n+ for n,ins,outs in k['gates']:\n+ if len(ins)==2:L.append((off+ins[0],off+ins[1],1,1))\n+ L.extend((off+o,off+outs[0],1,1) for o in outs[1:])\n+ V=[(off+s,c.tid[t],1,1) for t,s in k['src'].items()]\n+ J=[(v+c.tid[t],off+k['pout'][i],cf,2) for i,(t,n,cf) in enumerate(c.pieces)]\n+ ret=k['rout'];star=off+ret[('*',)]\n+ for j,T in enumerate(c.triples):\n+ if h-1 not in T:\n+ C.append((v+j,star,2,2));C.extend((v+j,off+ret[('E',i)],-1,2) for i in T)\n+ else:\n+ C.append((v+j,star,5-h,2));C.extend((v+j,off+ret[('E',i)],1,2) for i in range(h-1) if i not in T)\n+ inv=lambda a:[(t,s,-n,d) for t,s,n,d in reversed(a)]\n+ ops=L+inv(C)+inv(J)+inv(L)+V+L+C+J+inv(L)+inv(V)\n+ bank=lambda s:s+v if s>i&1 and q>>j&1)\n+ def parity(a):return a.bit_count()&1\n+ def tq(z):return sum(q<<(i*h) for i in range(h) if parity((z>>(i*h))&q))\n+ def pi(z):\n+ col=0\n+ for j in range(h):\n+ if parity(sum(((z>>(i*h+j))&1)<>i&1)\n+ bad_no_inverse=bad_no_wrapper=0\n+ # Fourth roots represented exactly as Gaussian integer pairs.\n+ units=((1,0),(0,1),(-1,0),(0,-1))\n+ def mul(a,b):return (a[0]*b[0]-a[1]*b[1],a[0]*b[1]+a[1]*b[0])\n+ add=lambda a,b:(a[0]+b[0],a[1]+b[1])\n+ neg=lambda a:(-a[0],-a[1])\n+ for z in range(1<=v and t<2*v and d==2);del omitted[idx]\n+ assert not replay(v,k['size'],omitted)[0]\n+ rows.append(dict(h=h,roles=k['size'],formal_basis=2*v+k['size'],events=len(ops),forward=True,inverse_opposite=True,coefficient_bound=max(ba,bb),negative_controls=2))\n+ out=dict(rows=rows,phase=phases(),elapsed=time.monotonic()-st,limit_seconds=120,\n+ scope='Complete exact dyadic small scalar words and all-address tensor phase controls. General commutator/phase argument in report. No h24 physical trace, precision/tape or final assembly certification.',new_multiplication_bound=False)\n+ (HERE/'round6-complex-interface-controls.json').write_text(json.dumps(out,indent=2)+'\\n');print(json.dumps(out,indent=2));signal.alarm(0)\n+if __name__=='__main__':main()" + }, + { + "sha": "269d26c42193642091ac51f1760c345fef6b7601", + "filename": "research/deferred-signed/validation-prior/round6_complex_literal_ledger.py", + "status": "added", + "additions": 129, + "deletions": 0, + "changes": 129, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_literal_ledger.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_literal_ledger.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fround6_complex_literal_ledger.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,129 @@\n+#!/usr/bin/env python3\n+\"\"\"Actual h24 signed events, copied centers, reflected frames and paid ranks.\n+Zhihao Chen / Codex audit of Swapnil Jain's Apache-2.0 pinned round6 producer.\n+Frame labels are binary subspaces; complex phases use the separately proved\n+q_U and inverse-rank-one endpoint identities, not XOR cancellation.\n+\"\"\"\n+import sys,json,time,signal,gzip,hashlib\n+from pathlib import Path\n+from collections import Counter\n+from array import array\n+HERE=Path(__file__).resolve().parent\n+sys.path.insert(0,str(HERE/'swapnil-round7/independent/complex-twostage'))\n+from producer import NStar3,compile_roles\n+from frames import Checker,echelon,perp_in,ok_res\n+\n+def main():\n+ st=time.monotonic()\n+ def stop(*_):raise TimeoutError('180s event ledger limit')\n+ signal.signal(signal.SIGALRM,stop);signal.alarm(180)\n+ h=24;c=NStar3(h);k=compile_roles(c);ch=Checker(c)\n+ v=len(c.triples);R=k['size'];size=2*v+R;off=2*v;m=h*h\n+ bases=[];ids={};dims=[]\n+ def key(b):\n+ b=tuple(sorted(echelon(b).values()))\n+ if b not in ids:ids[b]=len(bases);bases.append(b);dims.append(len(b))\n+ return ids[b]\n+ zero=key([]);F=key([1<0\n+ events.extend((0,reg,old,f,r));H['aux' if reg>=off else 'data'][r]+=1;cur[reg]=f\n+ def add(t,s,n=1,d=1):\n+ assert cur[t]==cur[s];events.extend((1,t,s,n,d))\n+ def mix(mode,inverse=False):\n+ for n,ins,outs in reversed(k['gates']) if inverse else k['gates']:\n+ f=zero if mode=='low' else F if mode=='high' else nk[n]\n+ for q in sorted(set(ins+outs)):move(off+q,f)\n+ if inverse:\n+ for q in reversed(outs[1:]):add(off+q,off+outs[0],-1)\n+ if len(ins)==2:add(off+ins[0],off+ins[1],-1)\n+ else:\n+ if len(ins)==2:add(off+ins[0],off+ins[1])\n+ for q in outs[1:]:add(off+q,off+outs[0])\n+ def inject(sign,high):\n+ for i,(T,n,cf) in enumerate(c.pieces):\n+ t=c.tid[T];s=off+k['pout'][i];f=hyper[t] if high else zero\n+ move(s,f);move(v+t,f);add(v+t,s,sign*cf,2)\n+ terms={name:[] for name in k['rout']}\n+ for j,T in enumerate(c.triples):\n+ if h-1 not in T:\n+ terms[('*',)].append((v+j,2));selected=T;sg=-1\n+ else:\n+ terms[('*',)].append((v+j,5-h));selected=[i for i in range(h-1) if i not in T];sg=1\n+ for i in selected:terms[('E',i)].append((v+j,sg))\n+ def center(sign,copied=False):\n+ for name,sl in k['rout'].items():\n+ reg=off+sl\n+ for t,n in terms[name]:assert cur[t]==zero\n+ if copied:\n+ # Fresh copy retains its source frame and is moved to zero;\n+ # original arbitrary-dirty role remains at its live frame.\n+ f=cur[reg];assert ok_res(list(bases[f]));r=dims[f]\n+ copies.append(dict(source=reg,frame=f,target_frame=zero,terms=terms[name]))\n+ events.extend((2,reg,f,len(copies)-1,r));H['center'][r]+=1\n+ else:\n+ move(reg,zero)\n+ for t,n in terms[name]:add(t,reg,sign*n,2)\n+ def source(sign,high):\n+ for T,sl in k['src'].items():\n+ t=c.tid[T];f=F if high else line[t]\n+ move(off+sl,f);move(t,f);add(off+sl,t,sign)\n+ mix('low');center(-1);inject(-1,False);mix('low',True)\n+ source(1,False);mix('label');center(1,True);inject(1,True)\n+ mix('high',True);source(-1,True)\n+ for s in range(R):move(off+s,F)\n+ assert cur[:v]==[F]*v and cur[v:off]==hyper and cur[off:]==[F]*R\n+ assert sum(r*n for r,n in H['aux'].items())==R*h\n+ assert sum(r*n for r,n in H['data'].items())==2*v*(h-1)\n+ assert sum(r*n for r,n in H['center'].items())==(h-1)**2+h\n+ # Explicit time-reversed signed word with complement labels and bank swap.\n+ bank=lambda s:s+v if s=s+E\n+ bit=json.loads((HERE/'round7-literal-ledger/result.json').read_text());bh={int(t):n for t,n in bit['histogram'].items()}\n+ bm=529;bW=108516254;br=max(bh)\n+ db,dc=halving(bm,br),halving(m,r);co=bW.bit_length()*db+W.bit_length()*dc\n+ degree=1000*((co*51)//25000+1)\n+ bridge=dict(bit=dict(m=bm,W=bW,maxchild=br,halving_degree=db),complex=dict(m=m,W=W,s=s,maxchild=r,halving_degree=dc),\n+ semantic=dict(E=E,literal_charge=charge,strict_literal_gap=E-charge,B=B,C0=C0,C1=1),rows=dict(coefficient=co,degree=degree,degree_gap=Q(degree)-Q(co*51,25)))\n+ ab=Q(31987,500000000);ac=Q(36926111,500000000000);eta=Q(1,10**8)\n+ q=ab*(1-2*eta);cc=q*(1+eta);eps=(1-eta)/(1+cc+q)\n+ upper=eps*q;kap=Q((upper*10**12).__floor__(),10**12)\n+ cert=assembly(ab,ac,bridge,kap,eta=eta,beta=Q(1,10));assert kap>Q(1,16384)\n+ rejected=False\n+ try:assembly(ab,ac,bridge,kap+Q(1,10**12),eta=eta,beta=Q(1,10))\n+ except AssertionError:rejected=True\n+ assert rejected\n+ out=dict(candidate_kappa=kap,dyadic_gap=kap-Q(1,16384),literal_word_events=word,scalar_group_bound=G,\n+ scalar_coefficient_max=Q(19,2),bridge=bridge,assembly=cert,next_grid_rejected=rejected,\n+ strict_constraint_count=len(cert['strict_constraints']),margin_count=len(cert['margins']),\n+ source_assembly_sha256=hashlib.sha256((HERE/'integration/scripts/structured_bulk_assembly.py').read_bytes()).hexdigest(),\n+ status='Arithmetic candidate only. New complex literal/phase checks, full h24 physical accounting, finite bridge applicability and inherited analytic/tape conditions require integration proof before a multiplication claim.',new_multiplication_bound=False)\n+ (HERE/'round7-balanced-assembly-candidate.json').write_text(json.dumps(js(out),indent=2)+'\\n')\n+ print(json.dumps(js({k:out[k] for k in ['candidate_kappa','dyadic_gap','literal_word_events','scalar_group_bound','strict_constraint_count','margin_count','next_grid_rejected','new_multiplication_bound']}),indent=2))\n+if __name__=='__main__':main()" + }, + { + "sha": "aa0de9ed8a4467008200617e74dd7c8a5b1d370a", + "filename": "research/deferred-signed/validation-prior/round7_literal_frame_ledger.py", + "status": "added", + "additions": 166, + "deletions": 0, + "changes": 166, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround7_literal_frame_ledger.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fround7_literal_frame_ledger.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fround7_literal_frame_ledger.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,166 @@\n+#!/usr/bin/env python3\n+\"\"\"Explicit forward and reflected frame/event ledger of pinned round-seven.\n+Zhihao Chen / Codex audit. Exact nesting of the supplied chains is inherited\n+from the separately run frame/lifted checkers, not inferred from ranks here.\n+Copied-center moves are temporary macros, not erased arbitrary scratch.\n+\"\"\"\n+import sys,json,signal,time,hashlib,gzip\n+from pathlib import Path\n+from collections import defaultdict,Counter\n+from array import array\n+HERE=Path(__file__).resolve().parent;ROOT=HERE/'swapnil-round7'\n+sys.path.insert(0,str(ROOT/'independent/deferred-readout'))\n+import deferred as dr\n+\n+def main():\n+ started=time.monotonic()\n+ def stop(*_):raise TimeoutError('180 second literal ledger limit')\n+ signal.signal(signal.SIGALRM,stop);signal.alarm(180)\n+ W,D=dr.load(23);S=dr.Schedule(W,D);v,R,h=S.v,S.R,S.h;size=2*v+R\n+ co=S.adjoint();sel=S.sel;ops=S.ops;prev={};pred=defaultdict(list);last={}\n+ for i,op in enumerate(ops):\n+ for s in S.touch(op):\n+ if s in prev:pred[i].append(prev[s])\n+ prev[s]=i;last[s]=i\n+ ph=set();stack=[last[s] for s in S.ret]\n+ while stack:\n+ i=stack.pop()\n+ if i in ph:continue\n+ ph.add(i);stack.extend(pred[i])\n+ assert not any(set(S.touch(ops[i]))&sel for i in ph)\n+ keys=[];ids={};dims=[]\n+ def norm(k):\n+ if k[0]=='out':return ('out',0,tuple(k[2]))\n+ return k\n+ def key(k):\n+ k=norm(k)\n+ if k not in ids:\n+ ids[k]=len(keys);keys.append(k);dims.append(S.dim(k))\n+ return ids[k]\n+ z,F=key(('0',)),key(('F',))\n+ paths=[None]*size\n+ for n,ss in S.xs:paths[n-1]=[key(('n',n))]+[key(('v',s)) for s in ss]+[F]\n+ y=[[] for _ in range(v)]\n+ for s in S.readout:\n+ for t,c in co[s].items():\n+ if c&1:y[t].append(key(('sigma',s)))\n+ for t,T in enumerate(S.trip):paths[v+t]=[z]+y[t]+[key(('out',0,T))]\n+ for s in range(R):paths[2*v+s]=[key(k) for k in S.chain_keys(s)]\n+ assert all(p and all(dims[b]>=dims[a] for a,b in zip(p,p[1:])) for p in paths)\n+ pos=[0]*size;current=[p[0] for p in paths];initial=current[:]\n+ # Fixed-width event records: kind, register/destination, source-or-old,\n+ # new-or-common, rank. kind=0 move,1 xor,2 temporary copied-center macro.\n+ events=array('i');rank_hist={k:Counter() for k in ('aux','data','center')}\n+ bits=[1<=0\n+ emit(0,s,a,b,r);rank_hist['aux' if s>=2*v else 'data'][r]+=1\n+ pos[s]+=1;current[s]=b\n+ def xor(t,s):\n+ assert current[t]==current[s],('gate frames',t,s,keys[current[t]],keys[current[s]])\n+ emit(1,t,s,current[t]);bits[t]^=bits[s]\n+ def readout(s):\n+ aux=2*v+s;f=key(('sigma',s)) if s in sel else z\n+ assert current[aux]==f\n+ for t,c in sorted(co[s].items()):\n+ if c&1:move(v+t,f);xor(v+t,aux)\n+ def source(s,active):\n+ frame=key(('v',s)) if active else F\n+ move(2*v+s,frame);move(S.srcop[s]-1,frame);xor(2*v+s,S.srcop[s]-1)\n+ reordered_fans=[]\n+ def operation(i,active):\n+ op=ops[i]\n+ if op[0]=='add':\n+ _,p,o,n=op;frame=key(('n',n)) if active else F\n+ move(2*v+p,frame);move(2*v+o,frame);xor(2*v+p,2*v+o)\n+ elif op[0]=='fan':\n+ # Scalar fan targets commute. The archive groups copies whose\n+ # physical start frames differ; execute them in frame-chain order.\n+ targets=sorted(op[2],key=lambda s:S.dim(S.start_key(s))) if active else op[2]\n+ if active and tuple(targets)!=tuple(op[2]):reordered_fans.append(i)\n+ for s in targets:\n+ frame=key(S.start_key(s)) if active else F\n+ move(2*v+op[1],frame);move(2*v+s,frame);xor(2*v+s,2*v+op[1])\n+ for s in range(R):\n+ if s not in sel:readout(s)\n+ early=sorted(set(S.srcop)-sel,key=lambda s:(S.srcop[s],len(S.vstart[s]),s))\n+ for s in early:source(s,True)\n+ first=[i for i in range(len(ops)) if i in ph and ops[i][0]!='src']\n+ rest=[i for i in range(len(ops)) if i not in ph and ops[i][0]!='src']\n+ centers={}\n+ for i in first:operation(i,True)\n+ for s,c in S.ret.items():\n+ a=2*v+s;f=key(('ret',c));move(a,f)\n+ targets=[v+t for t,T in enumerate(S.trip) if c in T]\n+ assert all(current[t]==z for t in targets)\n+ centers[a]=targets;emit(2,a,f,z,h-1);rank_hist['center'][h-1]+=1\n+ for t in targets:bits[t]^=bits[a]\n+ for s in S.readout:readout(s)\n+ for s in S.late_v:source(s,True)\n+ for i in rest:operation(i,True)\n+ for s,(c,T) in S.out.items():\n+ t=S.tid[T];f=key(('out',0,T));move(2*v+s,f);move(v+t,f);xor(v+t,2*v+s)\n+ for i in reversed(first+rest):operation(i,False)\n+ for s in S.srcop:source(s,False)\n+ for s in range(R):move(2*v+s,F)\n+ assert all(bits[i]==((1<=h-3) for i in range(h)]))\n+ K=s.kronecker_product;m=h*h;J=s.eye(m);U=K(P,Q);B=K(I-P,I);T=K(I,Q)\n+ C=K(I-P,I-Q)\n+ X1=T;Y1=K(I-P,Q);X2=B+U;Y2=B\n+ assert X2-X1==Y2-Y1==C and C*C==C and C.rank()==(h-1)**2\n+ assert D(X2)*D(X1)==D(C) and D(Y2)*D(Y1)==D(C)\n+ assert D(U)*D(J)==D(J-U)\n+ for f in range(h+1):\n+ sigma=proj(I[:,:f]);A=K(sigma,Q)\n+ exit1=J-T+A;end1=J-A\n+ live2=J-K(P,sigma);end2=J-B;exit2=B+K(P,sigma)\n+ assert exit1*exit1==exit1 and exit2*exit2==exit2\n+ assert exit1.rank()==exit2.rank()==m-h+f\n+ assert D(end1)*D(T)==D(exit1)\n+ assert D(end2)*D(live2)==D(exit2)\n+ assert D(end1)*D(A)==D(J) and D(end2)*D(B)==D(J)\n+ if f:\n+ assert D(end1)*D(T)!=D(J-T);bad_controls+=1\n+ rows.append(dict(h=h,sigma_rank=f,exterior_rank=m-h+f,all_identities=True))\n+ out=dict(rows=rows,negative_omitted_sigma_rejected=bad_controls,\n+ data_connectors_per_pair=2,connector_rank_formula='(h-1)^2',correction_rank=1,\n+ elapsed=time.monotonic()-st,limit_seconds=120,\n+ scope='Exact rational finite controls of general tensor identities; not a full all-size compiler, complex phase/precision or final multiplication theorem.',new_multiplication_bound=False)\n+ (HERE/'round7-tensor-endpoint-controls.json').write_text(json.dumps(out,indent=2)+'\\n')\n+ signal.alarm(0);print(json.dumps(out,indent=2))\n+if __name__=='__main__':main()" + }, + { + "sha": "3fc62f301d4f50d680cfbfe9417c4f2ed7e02b26", + "filename": "research/deferred-signed/validation-prior/swapnil-round7-full-basis.json", + "status": "added", + "additions": 18, + "deletions": 0, + "changes": 18, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-full-basis.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-full-basis.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-full-basis.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,18 @@\n+{\n+ \"h\": 23,\n+ \"roles\": 28866,\n+ \"formal_basis\": 32408,\n+ \"events\": 862162,\n+ \"complete_F2_source_target_dirty\": true,\n+ \"complete_logical_transpose\": true,\n+ \"physical_stage_two_checked\": false,\n+ \"elapsed\": 1.5430952910101041,\n+ \"limit_seconds\": 180,\n+ \"sources\": {\n+ \"independent/deferred-readout/deferred.py\": \"e92ac1db9fce8608cf5302336f05750fa327eda99f7170ed32e7323220ffc164\",\n+ \"certificates/round7/witness_23.json.gz\": \"b2486aa2bb222bacea6e52162a3920780e45dd8edc5d7cb03eabea336a1c6588\",\n+ \"certificates/round7/deferred_23.json.gz\": \"8c38e947ff9e021e308000dd82bb5e2194eb265d8b75194e22ce783d3e75317c\"\n+ },\n+ \"scope\": \"Exact complete scalar F2 linear-map and transpose audit of one pinned h23 stage-one schedule. No physical frames, two-stage composition, tape, precision or multiplication-bound claim.\",\n+ \"new_multiplication_bound\": false\n+}" + }, + { + "sha": "ac62a25d8caf1b992a85f0ea3c61f2686a864ecf", + "filename": "research/deferred-signed/validation-prior/swapnil-round7-moment-audit.json", + "status": "added", + "additions": 455, + "deletions": 0, + "changes": 455, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-moment-audit.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-moment-audit.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-moment-audit.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,455 @@\n+{\n+ 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\"binding\": \"simultaneous butterflies\",\n+ \"gap\": \"595385529075891/50000000000000000000000000000000\"\n+ }\n+ }\n+ ],\n+ \"complex_sources_unchanged_except_trailing_LF\": {\n+ \"independent/complex-twostage/run.py\": {\n+ \"old_sha256\": \"6df735b8a69cf5226e04bf70db0a750dcdbbf3e9eddbabd293620849d6eff7b6\",\n+ \"new_sha256\": \"fff6190b4f197689aad55077be882e8c95e0b699d366eadee5882cf8ff08be44\",\n+ \"only_trailing_LF_difference\": true\n+ },\n+ \"independent/complex-twostage/hist.py\": {\n+ \"old_sha256\": \"eedc3a641859e023fa8408200071d886d798ac8add238a282baebbe9b14124f1\",\n+ \"new_sha256\": \"e20d077acfc95e2f8239fcdcc03146cc15607996e2734eb2d00b68ed7d43ec64\",\n+ \"only_trailing_LF_difference\": true\n+ },\n+ \"independent/complex-twostage/producer.py\": {\n+ \"old_sha256\": \"4c6a37eeda2f31af7adb7964e75eed37dc1bec08c41e622935ff1d99ac0d3f36\",\n+ \"new_sha256\": \"e1715616ac8cafa8f63b7c0a2e7deacdba7daea94662e0a84626d5374fd27b5c\",\n+ \"only_trailing_LF_difference\": true\n+ },\n+ 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Reuse unchanged complex scalar/frame/moment checks only within their recorded scope. Full complex dirty/phase/precision/tape and stage-two physical composition remain open.\",\n+ \"new_multiplication_bound\": false\n+}" + }, + { + "sha": "869231d71d1f1298ed521fa643d9989bfdb2633b", + "filename": "research/deferred-signed/validation-prior/swapnil-round7-validation-job.json", + "status": "added", + "additions": 41, + "deletions": 0, + "changes": 41, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-validation-job.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-validation-job.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fvalidation-prior%2Fswapnil-round7-validation-job.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,41 @@\n+{\n+ \"pid\": 30700,\n+ \"started_at\": \"2026-10-08T21:07:24.820537+00:00\",\n+ \"head\": \"741e7aa078392553815df7926ee17ac5e25a8c38\",\n+ \"state\": \"completed_upstream_finite_checks\",\n+ \"stages\": [\n+ {\n+ \"name\": \"frames\",\n+ \"returncode\": 0,\n+ \"elapsed\": 219.62570874998346,\n+ \"limit_seconds\": 1800,\n+ \"log\": \"/Users/chenzhihao/Documents/Codex/2026-10-08/https-github-com-crocswap-integer-mult/work/target14/swapnil-round7/frames-replay.log\"\n+ },\n+ {\n+ \"name\": \"lifted\",\n+ \"returncode\": 0,\n+ \"elapsed\": 351.644068542053,\n+ \"limit_seconds\": 1800,\n+ \"log\": \"/Users/chenzhihao/Documents/Codex/2026-10-08/https-github-com-crocswap-integer-mult/work/target14/swapnil-round7/lifted-replay.log\"\n+ },\n+ {\n+ \"name\": \"stair\",\n+ \"returncode\": 0,\n+ \"elapsed\": 1.9291679169982672,\n+ \"limit_seconds\": 180,\n+ \"log\": \"/Users/chenzhihao/Documents/Codex/2026-10-08/https-github-com-crocswap-integer-mult/work/target14/swapnil-round7/stair-replay.log\"\n+ },\n+ {\n+ \"name\": \"stair_control\",\n+ \"returncode\": 0,\n+ \"elapsed\": 1.5355807919986546,\n+ \"limit_seconds\": 180,\n+ \"log\": \"/Users/chenzhihao/Documents/Codex/2026-10-08/https-github-com-crocswap-integer-mult/work/target14/swapnil-round7/stair_control-replay.log\",\n+ \"expected_rejection_seen\": true\n+ }\n+ ],\n+ \"physical_stage_two_checked\": false,\n+ \"new_multiplication_bound\": false,\n+ \"active_stage\": null,\n+ \"stage_started_at\": \"2026-10-08T21:16:58.031546+00:00\"\n+}" + }, + { + "sha": "b3536e65e5ecb3222acf1c0e92d7ed330eed20cb", + "filename": "research/deferred-signed/verify.py", + "status": "added", + "additions": 99, + "deletions": 0, + "changes": 99, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fverify.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fdeferred-signed%2Fverify.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fdeferred-signed%2Fverify.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,99 @@\n+#!/usr/bin/env python3\n+\"\"\"Verify immutable inputs, exact moments and bridge; optionally replay ledgers.\n+Zhihao Chen / Codex. Moment enclosure adapted from the retained PR36/39 checker.\n+\"\"\"\n+import argparse,hashlib,json,subprocess,sys,tempfile,shutil,time\n+from pathlib import Path\n+from fractions import Fraction as Q\n+HERE=Path(__file__).resolve().parent;ROOT=HERE.parents[1]\n+\n+def read(p):return json.loads(Path(p).read_text())\n+def ceil(x):return -(-x.numerator//x.denominator)\n+def logs(x):\n+ x=Q(x);power=0\n+ while x>2:x/=2;power+=1\n+ def term(y):\n+ z=(y-1)/(y+1);lo=2*sum((z**(2*j+1)/Q(2*j+1) for j in range(24)),Q())\n+ return lo,lo+2*z**49/(49*(1-z*z))\n+ lo,hi=term(x);l2,h2=term(Q(2));lo+=power*l2;hi+=power*h2\n+ return Q((lo*10**24).__floor__(),10**24),Q(ceil(hi*10**12),10**12)\n+def moment(m,W,H,a):\n+ lower=Q();upper=Q()\n+ for t,n in H.items():\n+ assert 00\n+ lo,hi=logs(Q(m,t));u,w=a*lo,a*hi;assert 0<=u<=w<1\n+ weight=Q(n*t,m*W)\n+ lower+=weight*(1+u+u*u/2+u*u*u/6)\n+ upper+=weight*(1+w+w*w/(2*(1-w/3)))\n+ return lower,upper\n+def stable(x):\n+ if isinstance(x,dict):return {k:stable(v) for k,v in x.items() if k not in ('elapsed',)}\n+ if isinstance(x,list):return [stable(v) for v in x]\n+ return x\n+def verify_pins():\n+ pins=read(HERE/'SOURCE.json')\n+ for rel,sha in pins['files'].items():\n+ assert hashlib.sha256((ROOT/rel).read_bytes()).hexdigest()==sha,('source drift',rel)\n+ foreign=read(HERE/'swapnil-round7/IMPORT.json')\n+ for rel,sha in foreign['files'].items():\n+ assert hashlib.sha256((HERE/'swapnil-round7'/rel).read_bytes()).hexdigest()==sha,('foreign drift',rel)\n+ # Portability edits are limited to resolving a preserved equal histogram\n+ # and the inherited assembly module from this repository root.\n+ for name in ('round7_literal_frame_ledger.py','round7_tensor_endpoint_controls.py','round6_complex_interface_controls.py','round6_complex_literal_ledger.py','round7_balanced_assembly_candidate.py'):\n+ old=(HERE/'validation-prior'/name).read_text()\n+ if name=='round6_complex_literal_ledger.py':\n+ old=old.replace(\"old=json.loads((HERE/'swapnil-round6/independent/complex-twostage/hist_24.json').read_text())\", \"old=json.loads((HERE/'swapnil-round7/lean/round6-histograms.json').read_text())['cx']; old['hist']=dict(old['hist'])\")\n+ if name=='round7_balanced_assembly_candidate.py':\n+ old=old.replace(\"HERE/'integration/scripts'\", \"HERE.parents[1]/'scripts'\").replace(\"HERE/'integration/scripts/structured_bulk_assembly.py'\", \"HERE.parents[1]/'scripts/structured_bulk_assembly.py'\")\n+ assert old==(HERE/name).read_text(),('unreviewed port edit',name)\n+ return len(pins['files'])\n+\n+def main():\n+ assert __debug__,'verification requires assertions'\n+ ap=argparse.ArgumentParser();ap.add_argument('--replay',action='store_true');ap.add_argument('--replay-own',action='store_true');args=ap.parse_args()\n+ count=verify_pins();bit=read(HERE/'round7-literal-ledger/result.json');cx=read(HERE/'round6-complex-literal-ledger/result.json')\n+ assert all(bit[k] for k in ('complete_forward_F2','complete_reflected_F2','reflected_frame_continuity','histogram_matches_external'))\n+ assert all(cx[k] for k in ('actual_forward_equal_frames','reflected_continuity','actual_geometry_passed','histogram_matches_pinned'))\n+ H={int(t):n for t,n in bit['histogram'].items()};C={int(t):n for t,n in cx['full_histogram'].items()}\n+ assert sum(t*n for t,n in H.items())==57403754177\n+ assert sum(t*n for t,n in C.items())==119453132304\n+ expected=read(HERE/'swapnil-round7/lean/round6-histograms.json')['cx']\n+ assert C==dict(expected['hist'])\n+ ab,ac=Q(31987,500000000),Q(36926111,500000000000)\n+ mb=moment(529,108516254,H,ab);mc=moment(576,207387136,C,ac)\n+ assert mb[1]<1 and mc[1]<1\n+ cert=read(HERE/'round7-balanced-assembly-candidate.json')\n+ assert cert['source_assembly_sha256']==hashlib.sha256((ROOT/'scripts/structured_bulk_assembly.py').read_bytes()).hexdigest()\n+ assert Q(cert['candidate_kappa'])==Q(63965813,10**12)>Q(1,16384)\n+ assert len(cert['assembly']['strict_constraints'])==47 and len(cert['assembly']['margins'])==7\n+ assert all(Q(x)>0 for x in cert['assembly']['strict_constraints'].values())\n+ assert all(Q(x)>Q(cert['candidate_kappa']) for x in cert['assembly']['margins'].values())\n+ job=read(HERE/'validation-prior/swapnil-round7-validation-job.json')\n+ assert job['state']=='completed_upstream_finite_checks'\n+ assert all(x['returncode']==0 for x in job['stages']) and job['stages'][-1]['expected_rejection_seen']\n+ # All regenerated outputs live in a disposable tree; never rewrite a\n+ # source pin or erase the original measured receipt.\n+ with tempfile.TemporaryDirectory(prefix='deferred-signed-') as tmp:\n+ root=Path(tmp);pkg=root/'research/deferred-signed';shutil.copytree(HERE,pkg)\n+ (root/'scripts').mkdir();shutil.copy2(ROOT/'scripts/structured_bulk_assembly.py',root/'scripts/structured_bulk_assembly.py')\n+ jobs=[('check_complex_identity.py',None,120),('round7_balanced_assembly_candidate.py','round7-balanced-assembly-candidate.json',120)]\n+ if args.replay or args.replay_own:\n+ jobs=[('round7_literal_frame_ledger.py','round7-literal-ledger/result.json',180),\n+ ('round7_tensor_endpoint_controls.py','round7-tensor-endpoint-controls.json',120),\n+ ('round6_complex_interface_controls.py','round6-complex-interface-controls.json',120),\n+ ('round6_complex_literal_ledger.py','round6-complex-literal-ledger/result.json',180)]+jobs\n+ for script,out,limit in jobs:\n+ r=subprocess.run([sys.executable,script],cwd=pkg,stdout=subprocess.PIPE,stderr=subprocess.STDOUT,text=True,timeout=limit)\n+ assert r.returncode==0,(script,r.stdout[-4000:])\n+ if out is not None:assert stable(read(pkg/out))==stable(read(HERE/out)),('regeneration drift',out)\n+ print('PASS',script,flush=True)\n+ if args.replay:\n+ src=pkg/'swapnil-round7';dd='independent/deferred-readout/'\n+ for argv,limit in [([dd+'check_word.py','23'],180),([dd+'check_frames.py','23'],1800),([dd+'check_lifted.py','23'],1800),([dd+'check_stair.py','23'],180),([dd+'check_stair.py','23','--control'],180)]:\n+ r=subprocess.run([sys.executable]+argv,cwd=src,stdout=subprocess.PIPE,stderr=subprocess.STDOUT,text=True,timeout=limit)\n+ assert r.returncode==0,(argv,r.stdout[-4000:])\n+ if '--control' in argv:assert 'certified=False' in r.stdout\n+ print('PASS native',argv,flush=True)\n+ print('PASS',count,'pins; both independent moments; 47 constraints; 7 margins; kappa=63965813/10^12 > 2^-14')\n+ print('Conditional on retained analytic/fixed-tape interfaces; not formal verification of the full theorem.')\n+if __name__=='__main__':main()" + }, + { + "sha": "ff8cf2ab100ca13d099347c8375b20ffe4e13594", + "filename": "research/joint-dual/SOURCE.json", + "status": "modified", + "additions": 3, + "deletions": 3, + "changes": 6, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fjoint-dual%2FSOURCE.json", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/research%2Fjoint-dual%2FSOURCE.json", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/research%2Fjoint-dual%2FSOURCE.json?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -3,9 +3,9 @@\n \"base_pr57_commit\": \"cd350f76c9bc01489ec83568bded532cb69be938\",\n \"base_pr58_commit\": \"bc2f7ed4c20dc18898305ab17165c0c995cbb804\",\n \"files\": {\n- \"Makefile\": \"97620e0205736d9c0fce736e8ac6ab67f8ed0e490c381f6cac152cc6a003dca7\",\n- \"NOTICE\": \"1c53970fb4face631a1b331ec66d33111eccd280a129f9b64c2da6df96861c3f\",\n- \"README.md\": \"fd92de31aece76b1f5ff897e6e0dbc38dd3bf67c140579bbcb03a1a11a792668\",\n+ \"Makefile\": \"a89772184646c7b05ab0dd4c8b128defbfd6e15aea46ac8b0655c1f313001109\",\n+ \"NOTICE\": \"a0030510cd3b5334fb113eae759aadd2c25951bd353dfb69ad9cb780ae5adf30\",\n+ \"README.md\": \"e64fba8077840a0341890e7f740f9aa7699df8fc1e56804f6a11aaeb8baa53a6\",\n \"certificates/joint-dual-compiler.json\": \"516c4d85158553dabd0a98216a064b2a7397957a9d5dd0df1d6e5aec53a4e805\",\n \"certificates/joint-dual-profiles-23.json\": \"159fa8fee175fc1d24f63e72d3c2f1dc9f4fcd78b938c5e7d2f735fd0fd37209\",\n \"certificates/joint-dual-profiles-25.json\": \"8d190ce42d097e828c5756918c52f2963df576cf4c6600b0fc7f2b7fdb6ad223\"," + }, + { + "sha": "b8db662f7182fe59602784b5e05600c613ce99bb", + "filename": "scripts/deferred_product/complex_frames.py", + "status": "added", + "additions": 388, + "deletions": 0, + "changes": 388, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product%2Fcomplex_frames.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product%2Fcomplex_frames.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product%2Fcomplex_frames.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,388 @@\n+#!/usr/bin/env python3\n+\"\"\"Independent gate-frame check of a signed two-stage complex word (round6 layout), from the definitions.\n+\n+Not derived from #97's round6_complex_literal_ledger.py or from frames.Checker: own F2 algebra, own labels, own\n+schedule. Sources: research/deferred-signed/PROOF.md (complex section), frames.py's docstring for the label\n+definition and the whole-residual condition, notes on copied centers.\n+\n+Frames are F2-subspaces of F2^h with the dot product. A move U -> V of one role is legal iff U <= V and the residual\n+V cap U^perp is nondegenerate and nonalternating (has an odd-weight vector); its paid rank is dim V - dim U.\n+Forward stage-one schedule (one invocation), from PROOF.md \"first subtracts AMz from y, restores z, injects Vx, adds\n+AM(z+Vx), and then restores z by M^-1 and -V\", with copied centers:\n+ A M at 0 B readouts at 0: retained centers and pieces into targets (targets at 0)\n+ C M^-1 at 0 D V: source slot and X_t at \n+ E M at labels F copied centers: copy at its frame -> 0, scatter into targets at 0\n+ G pieces at t^perp H M^-1 at F I -V at F J every role -> F\n+Stage two = reversed word, complemented frames, banks exchanged; checked for continuity.\n+Usage: cx_gate_check.py WORD.json [CLAIMED_RESULT.json] [--mutation NAME]\n+\"\"\"\n+import sys, json\n+from collections import Counter\n+from fractions import Fraction as Q\n+\n+# ---------------------------------------------------------------- F2 algebra (bitmask vectors over h points)\n+def reduce_vec(basis, x):\n+ for p, b in basis:\n+ if x >> p & 1:\n+ x ^= b\n+ return x\n+\n+def make_basis(vectors):\n+ basis = [] # list of (pivot bit, vector), pivots distinct\n+ for x in vectors:\n+ x = reduce_vec(basis, x)\n+ if x:\n+ p = x.bit_length() - 1\n+ basis = [(q, b ^ x if b >> p & 1 else b) for q, b in basis]\n+ basis.append((p, x))\n+ return tuple(sorted(basis))\n+\n+def vecs(B):\n+ return [b for p, b in B]\n+\n+def contains(V, U):\n+ return all(reduce_vec(V, u) == 0 for u in vecs(U))\n+\n+def dot(a, b):\n+ return bin(a & b).count('1') & 1\n+\n+def perp_within(V, U):\n+ \"\"\"basis of V cap U^perp.\"\"\"\n+ vs = vecs(V); us = vecs(U)\n+ rows = [(sum(dot(v, u) << j for j, u in enumerate(us)), 1 << i) for i, v in enumerate(vs)]\n+ kernel = []\n+ for col in range(len(us)):\n+ bit = 1 << col\n+ k = next((i for i, (a, _) in enumerate(rows) if a & bit), None)\n+ if k is None:\n+ continue\n+ a0, c0 = rows.pop(k)\n+ rows = [(a ^ a0, c ^ c0) if a & bit else (a, c) for a, c in rows]\n+ for a, c in rows:\n+ x = 0\n+ for i, v in enumerate(vs):\n+ if c >> i & 1:\n+ x ^= v\n+ kernel.append(x)\n+ return make_basis(kernel)\n+\n+def nondegenerate(B):\n+ vs = vecs(B)\n+ gram = [sum(dot(a, b) << j for j, b in enumerate(vs)) for a in vs]\n+ return len(make_basis(gram)) == len(vs)\n+\n+ALLOW_ALTERNATING = '--allow-alternating' in sys.argv # notes/endpoint-gauge-complex.tex normal form\n+ALTERNATING = Counter()\n+\n+def residual_ok(R):\n+ \"\"\"Whole-residual child: nondegenerate; nonalternating unless --allow-alternating (round6's stricter rule).\"\"\"\n+ if not R:\n+ return True\n+ if not nondegenerate(R):\n+ return False\n+ if any(bin(x).count('1') & 1 for x in vecs(R)):\n+ return True\n+ ALTERNATING[len(R)] += 1\n+ return ALLOW_ALTERNATING\n+\n+\n+def _name(k):\n+ \"\"\"retained-output name from a JSON key: '[\"E\", 3]', \"('E', 3)\", 'E,3' or '*'.\"\"\"\n+ import ast\n+ if isinstance(k, (list, tuple)):\n+ return tuple(k)\n+ for parse in (json.loads, ast.literal_eval):\n+ try:\n+ x = parse(k)\n+ return tuple(x) if isinstance(x, (list, tuple)) else (x,)\n+ except Exception:\n+ pass\n+ parts = k.split(',')\n+ return tuple(int(p) if p.strip().lstrip('-').isdigit() else p.strip() for p in parts)\n+\n+\n+class Word:\n+ def __init__(s, d):\n+ from itertools import combinations\n+ s.h = h = d['h']\n+ if 'roles' in d: # port97 layout (foamy): node-indexed args, roles{}\n+ s.triples = [tuple(t) for t in combinations(range(h), 3)]\n+ args = d['args']\n+ sup = [0] * len(args)\n+ for i in range(len(s.triples)):\n+ assert args[i + 1] is None\n+ sup[i + 1] = 1 << i\n+ for n in range(len(s.triples) + 1, len(args)):\n+ if args[n] is None:\n+ continue\n+ a, b = args[n]\n+ assert 0 < a < n and 0 < b < n and not sup[a] & sup[b], ('cancellation or order', n)\n+ sup[n] = sup[a] | sup[b]\n+ s.nodes = {int(n): dict(sup=sup[n], args=args[n]) for n in d['active']}\n+ ro = dict(d['roles'])\n+ if isinstance(ro['src'], list):\n+ ro['src'] = {','.join(map(str, S)): sl for S, sl in ro['src']}\n+ if isinstance(ro['rout'], list):\n+ ro['rout'] = {json.dumps([nm] if isinstance(nm, str) else list(nm)): sl for nm, sl in ro['rout']}\n+ else:\n+ s.triples = [tuple(t) for t in d['triples']]\n+ s.nodes = {int(n): x for n, x in d['nodes'].items()}\n+ ro = d\n+ s.tid = {t: i for i, t in enumerate(s.triples)}\n+ s.v = len(s.triples)\n+ s.pieces = [(tuple(S), n, coef) for S, n, coef in d['pieces']]\n+ s.retained = [(_name([e[0]] if isinstance(e[0], str) else e[0]), e[1]) for e in d['retained']]\n+ s.R = ro['size']\n+ s.gates = [(n, tuple(ins), tuple(outs)) for n, ins, outs in ro['gates']]\n+ s.src = {tuple(map(int, str(k).strip('()[] ').split(','))): v for k, v in ro['src'].items()}\n+ s.pout = {int(i): sl for i, sl in ro['pout'].items()} if isinstance(ro['pout'], dict) else dict(enumerate(ro['pout']))\n+ s.rout = {_name(k): sl for k, sl in ro['rout'].items()}\n+ for n in s.nodes: # leaves: node i+1 is triple i\n+ if not s.nodes[n]['args']:\n+ assert s.nodes[n]['sup'] == 1 << (n - 1), ('leaf numbering', n)\n+ s.ZERO = make_basis([])\n+ s.FULL = make_basis([1 << i for i in range(h)])\n+ s.tvec = [sum(1 << p for p in t) for t in s.triples]\n+ s.line = [make_basis([x]) for x in s.tvec]\n+ s.hyper = [perp_within(s.FULL, L) for L in s.line]\n+ s._label = {}\n+\n+ def label(s, n):\n+ \"\"\"leaf ; several triples sharing a common pair -> span of indicators; else covered coordinates.\"\"\"\n+ if n not in s._label:\n+ sup = s.nodes[n]['sup']\n+ idx = [i for i in range(s.v) if sup >> i & 1]\n+ if len(idx) == 1:\n+ B = make_basis([s.tvec[idx[0]]])\n+ else:\n+ common = set(s.triples[idx[0]]).intersection(*[s.triples[i] for i in idx[1:]])\n+ if len(common) >= 2:\n+ B = make_basis([s.tvec[i] for i in idx])\n+ else:\n+ cover = 0\n+ for i in idx:\n+ cover |= s.tvec[i]\n+ B = make_basis([1 << p for p in range(s.h) if cover >> p & 1])\n+ s._label[n] = B\n+ return s._label[n]\n+\n+\n+def center_terms(w):\n+ \"\"\"targets and coefficients of the retained readouts (PROOF.md: twice the centre scatter at S is\n+ 2T - sum_{i in S} E_i if h-1 not in S, and (5-h)T + sum_{i, Y and aux at 0\n+ if mutation == 'merged-entrance':\n+ for q in sample:\n+ cur[off + q] = None # source frame shifted below 0 (symbolic)\n+ initial = list(cur)\n+ events = [] # ('move', reg, old, new) | ('add', a, b) | ('copy', reg, f, terms)\n+ bad = []\n+ cache = {}\n+\n+ def move(reg, f, where):\n+ old = cur[reg]\n+ if old == f:\n+ return\n+ if old is None:\n+ bad.append((where, reg, 'shifted source must pass the background gate at 0'))\n+ cur[reg] = f\n+ return\n+ key = (old, f)\n+ if key not in cache:\n+ cache[key] = contains(f, old) and residual_ok(perp_within(f, old))\n+ if not cache[key]:\n+ bad.append((where, reg, len(old), len(f)))\n+ events.append(('move', reg, old, f))\n+ cur[reg] = f\n+\n+ def add(a, b, where):\n+ if cur[a] != cur[b]:\n+ bad.append((where, 'unequal frames', a, b))\n+ events.append(('add', a, b))\n+\n+ def mix(mode, inverse, where):\n+ for n, ins, outs in (reversed(w.gates) if inverse else w.gates):\n+ f = w.ZERO if mode == 'low' else w.FULL if mode == 'high' else w.label(n)\n+ for q in sorted(set(ins + outs)):\n+ move(off + q, f, where)\n+ if inverse:\n+ for q in reversed(outs[1:]):\n+ add(off + q, off + outs[0], where)\n+ if len(ins) == 2:\n+ add(off + ins[0], off + ins[1], where)\n+ else:\n+ if len(ins) == 2:\n+ add(off + ins[0], off + ins[1], where)\n+ for q in outs[1:]:\n+ add(off + q, off + outs[0], where)\n+\n+ terms = center_terms(w)\n+\n+ def centers(copied, where):\n+ for name, sl in sorted(w.rout.items()):\n+ reg = off + sl\n+ if copied:\n+ f = cur[reg]\n+ if not residual_ok(f):\n+ bad.append((where, reg, 'copy transform residual'))\n+ for t, _ in terms[name]:\n+ if cur[t] != w.ZERO:\n+ bad.append((where, 'target not at 0 for copied centre', t))\n+ events.append(('copy', reg, f, tuple(t for t, _ in terms[name])))\n+ else:\n+ move(reg, w.ZERO, where)\n+ for t, _ in terms[name]:\n+ add(t, reg, where)\n+\n+ def pieces(high, where):\n+ for i, (S, n, cf) in enumerate(w.pieces):\n+ t = w.tid[S]\n+ f = w.hyper[t] if high else w.ZERO\n+ move(off + w.pout[i], f, where); move(v + t, f, where); add(v + t, off + w.pout[i], where)\n+\n+ def sources(high, where):\n+ for T, sl in sorted(w.src.items()):\n+ t = w.tid[T]\n+ f = w.FULL if high else w.line[t]\n+ move(off + sl, f, where); move(t, f, where); add(off + sl, t, where)\n+\n+ mix('low', False, 'A')\n+ centers(False, 'B'); pieces(False, 'B')\n+ mix('low', True, 'C')\n+ sources(False, 'D')\n+ mix('label', False, 'E')\n+ if mutation == 'centres-after-pieces':\n+ pieces(True, 'G'); centers(True, 'F')\n+ else:\n+ centers(True, 'F'); pieces(True, 'G')\n+ mix('high', True, 'H')\n+ sources(True, 'I')\n+ for s in range(R):\n+ move(off + s, w.FULL, 'J')\n+ final = list(cur)\n+ ok_final = final[:v] == [w.FULL] * v and final[v:off] == w.hyper and final[off:] == [w.FULL] * R\n+ return events, initial, final, bad, ok_final\n+\n+\n+def reflect(w, events, initial, final):\n+ \"\"\"Stage two: reversed events, complemented frames, banks exchanged; continuity of every role.\"\"\"\n+ v = w.v; off = 2 * v\n+ bank = lambda s: s + v if s < v else s - v if s < off else s\n+ rev = {}\n+ for s, f in enumerate(final):\n+ rev[bank(s)] = ('comp', f)\n+ breaks = 0\n+ for e in reversed(events):\n+ if e[0] == 'move':\n+ _, reg, old, new = e\n+ r = bank(reg)\n+ if rev[r] != ('comp', new):\n+ breaks += 1\n+ rev[r] = ('comp', old)\n+ elif e[0] == 'add':\n+ if rev[bank(e[1])] != rev[bank(e[2])]:\n+ breaks += 1\n+ else:\n+ _, reg, f, targets = e\n+ if rev[bank(reg)] != ('comp', f) or any(rev[bank(t)] != ('comp', w.ZERO) for t in targets):\n+ breaks += 1\n+ end = all(rev[bank(s)] == ('comp', initial[s]) for s in range(len(initial)) if initial[s] is not None)\n+ return breaks, end\n+\n+\n+def paid_histogram(w, events):\n+ v = w.v; off = 2 * v; h = w.h; m = h * h; N = v * v\n+ hist = Counter()\n+ cls = Counter()\n+ for e in events:\n+ if e[0] == 'move':\n+ r = len(e[3]) - len(e[2])\n+ hist[r] += 1\n+ cls['aux' if e[1] >= off else 'data'] += r\n+ elif e[0] == 'copy':\n+ hist[len(e[2])] += 1\n+ cls['center'] += len(e[2])\n+ paid = Counter({r: 2 * v * n for r, n in hist.items()})\n+ paid[m - h] += 2 * v * w.R\n+ paid[(h - 1) ** 2] += 2 * N\n+ paid[1] += N\n+ return paid, cls\n+\n+\n+def moment_report(paid, m, W):\n+ \"\"\"Float sanity check (fsum) of sum_t t n_t/(mW) (m/t)^a at a few savings; the exact certificate is elsewhere.\"\"\"\n+ from math import fsum, exp, log\n+ def mom(a):\n+ return fsum(t * n * exp(a * log(m / t)) for t, n in paid.items()) / (m * W)\n+ out = {}\n+ for a in (Q(258969, 2500000000), Q(258970, 2500000000), Q(36926111, 500000000000),\n+ Q(1037353, 10**10), Q(1037354, 10**10)):\n+ out[str(a)] = '%.15f' % mom(float(a))\n+ return out\n+\n+\n+def main():\n+ w = Word(json.load(open(sys.argv[1])))\n+ claimed = None\n+ args = [a for a in sys.argv[2:] if a != '--allow-alternating']\n+ mutation = None\n+ if '--mutation' in args:\n+ mutation = args[args.index('--mutation') + 1]\n+ args = [a for a in args if a not in ('--mutation', mutation)]\n+ if args:\n+ cj = json.load(open(args[0]))\n+ claimed = {int(k): v for k, v in (cj['full_histogram'] if 'full_histogram' in cj else cj['rows']).items()}\n+ sample = range(0, w.R, 101) if mutation == 'merged-entrance' else ()\n+ if mutation == 'degenerate-label':\n+ n0 = next(n for n, x in sorted(w.nodes.items()) if x['args'])\n+ w._label[n0] = make_basis([0b11, 0b1100]) # alternating 2-plane: residual must fail\n+ if mutation == 'link-swap':\n+ g = [i for i, (n, ins, outs) in enumerate(w.gates) if len(ins) == 2]\n+ a, b = g[len(g) // 3], g[2 * len(g) // 3]\n+ (na, ia, oa), (nb, ib, ob) = w.gates[a], w.gates[b]\n+ w.gates[a], w.gates[b] = (nb, ia, oa), (na, ib, ob) # a donor's slot meets a non-nested consumer frame\n+ events, initial, final, bad, ok_final = forward(w, mutation, sample)\n+ breaks, end = reflect(w, events, initial, final)\n+ paid, cls = paid_histogram(w, events)\n+ rank = sum(r * n for r, n in paid.items())\n+ v, h = w.v, w.h\n+ res = dict(h=h, roles=w.R, events=len(events), moves=sum(1 for e in events if e[0] == 'move'),\n+ violations=len(bad), first=[str(x) for x in bad[:3]], final_states_ok=ok_final,\n+ stage_two_breaks=breaks, stage_two_endpoints_ok=end,\n+ aux_rank=cls['aux'], aux_expected=w.R * h, data_rank=cls['data'], data_expected=2 * v * (h - 1),\n+ center_rank=cls['center'],\n+ center_expected=(h - 1) ** 2 + h if ('*',) in w.rout else len(w.rout) * (h - 1),\n+ recursive_rank=rank, maxchild=max(paid),\n+ histogram_matches_claim=(dict(paid) == claimed) if claimed is not None else None,\n+ histogram_diff=({r: (paid.get(r, 0), claimed.get(r, 0)) for r in set(paid) | set(claimed)\n+ if paid.get(r, 0) != claimed.get(r, 0)} if claimed is not None else None),\n+ W=2 * v * v + 2 * v * w.R,\n+ moment_at=moment_report(paid, h * h, 2 * v * v + 2 * v * w.R),\n+ alternating_residuals_by_rank=dict(ALTERNATING), allow_alternating=ALLOW_ALTERNATING,\n+ mutation=mutation)\n+ print(json.dumps(res, indent=1))\n+\n+\n+if __name__ == '__main__':\n+ main()" + }, + { + "sha": "673fbbba70fd80b490d7990bf3c4c682e34e385d", + "filename": "scripts/deferred_product/replayed.py", + "status": "added", + "additions": 179, + "deletions": 0, + "changes": 179, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product%2Freplayed.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product%2Freplayed.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product%2Freplayed.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,179 @@\n+\"\"\"Replayed h=24 complex producer with all centers disjoint (rational divisor 21).\n+\n+Copyright 2026 eumemic, Apache-2.0. AI-assisted (Claude). The DAG was found by an\n+automated search over producers of the retained paired-triple, pair-star and\n+center-disjoint interfaces. The checks below are adapted from\n+stopped_product/complex.py (copyright 2026 icekylinx, Apache-2.0, PR #104).\n+\n+The witness complex-dag.json.gz lists the ordinary\n+additions after the v triple inputs and the retained roots: the disjoint sums\n+D[t], the pair stars P(a,b,i) and the center-disjoint sums A_i. Every support,\n+core, cover, type and rank is recomputed here from the operands; nothing is\n+read from the witness except the operand pairs and the root indices.\n+\"\"\"\n+import gzip, json, struct, sys, array\n+from fractions import Fraction\n+from itertools import combinations\n+from pathlib import Path\n+\n+\n+def write_array(f, values):\n+ \"\"\"Little-endian array writer, as partial_swap.binary.write_array.\"\"\"\n+ if sys.byteorder != 'little' and values.itemsize > 1:\n+ values = array.array(values.typecode, values)\n+ values.byteswap()\n+ values.tofile(f)\n+\n+\n+def build(witness, prefix):\n+ w = json.loads(gzip.decompress(Path(witness).read_bytes()))\n+ h, v, d = w['h'], w['v'], w['central_disjoint']\n+ assert (h, d, w['center_denominator']) == (24, 24, 21)\n+ triples = list(combinations(range(h), 3))\n+ assert v == len(triples)\n+ args = [(0, 0)]; support = [0]; core = [0]; cover = [0]; types = [0]; ranks = [0]\n+ for j, t in enumerate(triples):\n+ mask = sum(1 << a for a in t)\n+ args.append((0, 0)); support.append(1 << j); core.append(mask); cover.append(mask)\n+ types.append(1); ranks.append(1)\n+ flat = w['args']\n+ assert len(flat) % 2 == 0\n+ for k in range(0, len(flat), 2):\n+ a, b, x = flat[k], flat[k+1], len(args)\n+ assert 0 < a < x and 0 < b < x, 'Operands must precede their sum'\n+ assert not support[a] & support[b], 'Ordinary additions must be cancellation-free'\n+ args.append((a, b)); support.append(support[a] | support[b])\n+ core.append(core[a] & core[b]); cover.append(cover[a] | cover[b])\n+ if core[x].bit_count() >= 2:\n+ types.append(1); ranks.append(support[x].bit_count())\n+ else:\n+ types.append(2); ranks.append(cover[x].bit_count())\n+ n = len(args)\n+ point_masks = [sum(1 << j for j, t in enumerate(triples) if a in t) for a in range(h)]\n+ full_support = (1 << v) - 1\n+ roots, kind = [], []\n+ assert len(w['D']) == v\n+ for t, node in zip(triples, w['D']):\n+ assert 0 < node < n\n+ assert support[node] == full_support & ~(point_masks[t[0]]|point_masks[t[1]]|point_masks[t[2]])\n+ target_mask = sum(1 << a for a in t)\n+ if types[node] == 2:\n+ assert not cover[node] & target_mask\n+ else:\n+ assert types[node] == 1\n+ assert not support[node] & (point_masks[t[0]]^point_masks[t[1]]^point_masks[t[2]])\n+ roots.append(node); kind.append(0)\n+ stars = [(a, b, i) for a, b in combinations(range(h), 2) for i in range(h) if i not in (a, b)]\n+ assert len(w['P']) == len(stars)\n+ pair_outputs = {}\n+ for (a, b, i), node in zip(stars, w['P']):\n+ assert 0 < node < n\n+ assert support[node] == point_masks[a] & point_masks[b] & ~point_masks[i]\n+ assert types[node] == 1\n+ assert not support[node] & (point_masks[a]^point_masks[b]^point_masks[i])\n+ pair_outputs[a, b, i] = node\n+ roots.append(node); kind.append(0)\n+ assert len(w['A']) == d\n+ for i, node in enumerate(w['A']):\n+ assert 0 < node < n\n+ assert support[node] == full_support & ~point_masks[i]\n+ assert types[node] == 2 and cover[node] == ((1 << h)-1) ^ (1 << i)\n+ assert ranks[node] == h-1\n+ roots.append(node); kind.append(1)\n+ # Every A_i avoids i, so sum A_i = (h-3)T. The decoder is T=sum A_i/21\n+ # and the scatter is T-(1/2)sum_{i in target} A_i.\n+ decoder = Fraction(1, h-3)\n+ assert decoder == Fraction(1, 21)\n+ scatter_coefficients = [decoder, decoder-Fraction(1, 2)]\n+ for coefficient in scatter_coefficients:\n+ odd_denominator = coefficient.denominator\n+ while odd_denominator % 2 == 0:\n+ odd_denominator //= 2\n+ assert 21 % odd_denominator == 0 and abs(coefficient) <= 1\n+ for source in triples:\n+ assert sum(i not in source for i in range(h))*decoder == 1\n+ Dset = set(range(d))\n+ for triple in triples:\n+ k = len(Dset.intersection(triple))\n+ assert 2*(3-k)-2*(d-k) == 2*(3-d)\n+ patterns = {}\n+ for target in triples:\n+ chosen = len(Dset.intersection(target))\n+ if chosen not in patterns:\n+ patterns[chosen] = target\n+ for chosen, target in patterns.items():\n+ target_set = set(target)\n+ for source in triples:\n+ k = len(Dset.intersection(source))\n+ total_coefficient = Fraction(2*(3-k)-2*(d-k), 2*(3-d))\n+ scalar = Fraction(len((target_set-Dset).intersection(source)), 2)\n+ scalar -= Fraction(len((target_set & Dset)-set(source)), 2)\n+ scalar += Fraction(chosen-1, 2)*total_coefficient\n+ assert scalar == Fraction(len(target_set.intersection(source))-1, 2)\n+ for j, t in enumerate(triples):\n+ masks = [point_masks[a] for a in t]\n+ two = (masks[0]&masks[1]&~masks[2]) | (masks[0]&masks[2]&~masks[1]) | (masks[1]&masks[2]&~masks[0])\n+ actual = 0\n+ for a, b in combinations(t, 2):\n+ excluded = next(i for i in t if i not in (a, b))\n+ actual |= support[pair_outputs[a, b, excluded]]\n+ assert actual == two\n+ assert masks[0]&masks[1]&masks[2] == 1 << j\n+ assert [((k-1)+(k == 0)-(k == 2)) for k in range(4)] == [0, 0, 0, 2]\n+\n+ def contained(x, y):\n+ tx, ty = types[x], types[y]\n+ if tx == 1 and ty == 1: return not(core[y]&~core[x] or cover[x]&~cover[y])\n+ if tx in (1, 2) and ty == 2: return not cover[x]&~cover[y]\n+ return False\n+ active = [0]*n; stack = list(roots)\n+ while stack:\n+ x = stack.pop()\n+ if not x or active[x]: continue\n+ active[x] = 1\n+ if args[x][0]: stack.extend(args[x])\n+ degree = [0]*n\n+ for x in range(1, n):\n+ if active[x]:\n+ if types[x] == 1:\n+ assert core[x].bit_count() >= 2 and ranks[x] == support[x].bit_count()\n+ else:\n+ assert types[x] == 2 and ranks[x] == cover[x].bit_count()\n+ if active[x] and args[x][0]:\n+ for y in args[x]:\n+ assert y < x and contained(y, x), 'Binary frame nesting failed'\n+ degree[y] += 1\n+ for x in roots: degree[x] += 1\n+ H = [0]*(h+1); c = 0; loss = 0\n+ for x in range(1, n):\n+ if not active[x]: continue\n+ r = ranks[x]\n+ if args[x][0]:\n+ c += 1; H[r] += degree[x]-1; H[h-r] += 1\n+ for y in args[x]:\n+ assert r >= ranks[y]\n+ H[r-ranks[y]] += 1\n+ else: H[1] += degree[x]\n+ for x, k in zip(roots, kind):\n+ r = ranks[x]\n+ if k: H[r] += 1; H[h] += 1; loss += r\n+ else: H[h-1-r] += 1; H[1] += 1\n+ q = len(roots); R = c+q\n+ result = dict(h=h, v=v, c=c, q=q, R=R, loss=loss, central_disjoint=d, histogram=H,\n+ rank_sum=sum(r*m for r, m in enumerate(H)))\n+ assert loss == h*(h-1) and result['rank_sum'] == h*R+2*loss\n+ result['center_denominator'] = 21\n+ result['scalar_validation'] = dict(ordinary_supports_exact=True, centers_exact=True,\n+ center_decoder='sum A_i / 21', scatter_coefficients=list(map(str, scatter_coefficients)),\n+ rational_scalar_identity_exact=True, mixed_center_scatter_exact=True, binary_frames_nested=True,\n+ binary_frames_nondegenerate=True)\n+ with open(str(prefix)+'.bin', 'wb') as f:\n+ f.write(struct.pack('<4I', h, v, n, q))\n+ write_array(f, array.array('I', (a for pair in args for a in pair)))\n+ write_array(f, array.array('Q', core)); write_array(f, array.array('Q', cover))\n+ write_array(f, array.array('I', roots)); write_array(f, array.array('I', kind))\n+ write_array(f, array.array('B', active))\n+ with open(str(prefix)+'.labels', 'wb') as f:\n+ write_array(f, array.array('I', ranks)); write_array(f, array.array('B', types))\n+ Path(str(prefix)+'.json').write_text(json.dumps(result, indent=2)+'\\n')\n+ return result" + }, + { + "sha": "b2169aefe31d0805cce4635260498bcc8c6e7492", + "filename": "scripts/deferred_product_bit_checks.py", + "status": "added", + "additions": 40, + "deletions": 0, + "changes": 40, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_bit_checks.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_bit_checks.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product_bit_checks.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,40 @@\n+#!/usr/bin/env python3\n+\"\"\"Run PR #97's round-seven bit checks on a temporary copy of research/deferred-signed.\n+\n+Runs, unchanged: the literal frame ledger (both shears, reflected continuity, event histogram),\n+Swapnil Jain's check_word.py (F2 and Z replay with arbitrary scratch) and check_frames.py\n+(exact frames, sigma/V-leaf nesting in time order, histogram). The ledger rewrites its receipt\n+with an elapsed time, so it runs on a copy and every other field is compared with the committed receipt.\n+\"\"\"\n+import json\n+from pathlib import Path\n+import shutil\n+import subprocess\n+import sys\n+import tempfile\n+\n+ROOT = Path(__file__).resolve().parents[1]\n+SOURCE = ROOT / 'research/deferred-signed'\n+\n+\n+def main():\n+ assert not sys.flags.optimize, 'Run without -O'\n+ with tempfile.TemporaryDirectory(prefix='deferred-product-bit-') as tmp:\n+ copy = Path(tmp) / 'deferred-signed'\n+ shutil.copytree(SOURCE, copy, ignore=shutil.ignore_patterns('__pycache__'))\n+ subprocess.run([sys.executable, str(copy / 'round7_literal_frame_ledger.py')], check=True,\n+ stdout=subprocess.DEVNULL)\n+ new = json.loads((copy / 'round7-literal-ledger/result.json').read_text())\n+ old = json.loads((SOURCE / 'round7-literal-ledger/result.json').read_text())\n+ drop = ('elapsed',)\n+ assert {k: v for k, v in new.items() if k not in drop} == {k: v for k, v in old.items() if k not in drop}, \\\n+ 'literal ledger receipt changed'\n+ checks = copy / 'swapnil-round7/independent/deferred-readout'\n+ for script in ('check_word.py', 'check_frames.py'):\n+ out = subprocess.run([sys.executable, script], cwd=checks, check=True, capture_output=True, text=True).stdout\n+ assert 'ALL PASS' in out, script\n+ print('PASS round-seven bit word: literal ledger, check_word, check_frames')\n+\n+\n+if __name__ == '__main__':\n+ main()" + }, + { + "sha": "83bf78351281c8cd4c3a95d5274e63a2e113b8c5", + "filename": "scripts/deferred_product_complex.py", + "status": "added", + "additions": 49, + "deletions": 0, + "changes": 49, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_complex.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_complex.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product_complex.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,49 @@\n+#!/usr/bin/env python3\n+\"\"\"Replay the selected h24 all-disjoint rational-center complex producer from its shipped addition DAG.\n+\n+Every support, core, cover, label type and rank is recomputed from the operand pairs\n+(scripts/deferred_product/replayed.py); the unchanged PR #104 matcher\n+(scripts/endpoint_gauge/match_complex_general.cpp) then rebuilds the role count and the\n+physical histogram, which must equal certificates/deferred-product-complex-input.json.\n+Same flow as scripts/stopped_product_producer.py (icekylinx), with the replayed build.\n+\"\"\"\n+import json\n+import os\n+from pathlib import Path\n+import shlex\n+import subprocess\n+import sys\n+import tempfile\n+\n+ROOT = Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+from copied_centers.corners import require\n+from copied_centers.physical import copied_histogram\n+from endpoint_gauge_producer import compare\n+from deferred_product.replayed import build\n+\n+\n+def main():\n+ require(sys.flags.optimize == 0, 'Run without -O: mathematical assertions must remain enabled')\n+ expected = json.loads((ROOT / 'certificates/deferred-product-complex-input.json').read_text())\n+ require((expected['h'], expected['central_disjoint'], expected['center_denominator']) == (24, 24, 21),\n+ 'Wrong rational-center parameters')\n+ compiler = os.environ.get('CXX', 'c++')\n+ with tempfile.TemporaryDirectory(prefix='deferred-product-') as directory:\n+ work = Path(directory)\n+ prefix = work / 'complex_replayed_d24'\n+ construction = build(ROOT / 'certificates/deferred-product-complex-dag.json.gz', prefix)\n+ program = work / 'match_complex_general'\n+ subprocess.run([*shlex.split(compiler), '-O3', '-std=c++17',\n+ str(ROOT / 'scripts/endpoint_gauge/match_complex_general.cpp'), '-o', str(program)], check=True)\n+ matched = json.loads(subprocess.check_output(\n+ [str(program), str(prefix) + '.bin', str(prefix) + '.labels'], text=True))\n+ compare(matched, expected, 'complex h=24 replayed rational centers')\n+ require(construction['R'] == matched['baseline_R'], 'Wrong raw complex roles')\n+ copied_histogram(matched)\n+ print('PASS replayed complex producer: R=%d (baseline %d, matched %d), histogram equal' % (\n+ matched['R'], matched['baseline_R'], matched['matched']))\n+\n+\n+if __name__ == '__main__':\n+ main()" + }, + { + "sha": "1fe60872e94d6cbc16d45a8d8aa3dd856a614be5", + "filename": "scripts/deferred_product_complex_frames.py", + "status": "added", + "additions": 53, + "deletions": 0, + "changes": 53, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_complex_frames.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_complex_frames.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product_complex_frames.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,53 @@\n+#!/usr/bin/env python3\n+\"\"\"Word-level gate-frame replay of the selected complex producer (independent of the matcher's accounting).\n+\n+The shipped word (certificates/deferred-product-complex-word.json.gz) must encode exactly the shipped DAG\n+(same operand pairs, centre roots and piece roots). scripts/deferred_product/complex_frames.py then expands\n+the full signed two-stage copied-center word (early pass at 0, V at , mixer at labels, centre copies at 0,\n+pieces at t^perp, inverse mixer and -V at F; stage two reversed with complemented frames and exchanged\n+banks), checks nesting and nondegenerate whole residuals on every move, and rebuilds the paid histogram,\n+which must equal PR #104's profile of the shipped row. Alternating rank-2 residuals are allowed: PR #104\n+(notes/stopped-product-complex.tex) executes every nondegenerate binary residual, alternating forms\n+included, as one child by the retained Gauss normal form (notes/endpoint-gauge-complex.tex).\n+\"\"\"\n+import gzip, json, sys\n+from collections import Counter\n+from pathlib import Path\n+\n+ROOT = Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+sys.argv = [sys.argv[0], '--allow-alternating'] # read by the frame module at import\n+from deferred_product import complex_frames as cf\n+import stopped_product_network as spn\n+\n+\n+def main():\n+ assert not sys.flags.optimize, 'Run without -O'\n+ word = json.loads(gzip.decompress((ROOT / 'certificates/deferred-product-complex-word.json.gz').read_bytes()))\n+ dag = json.loads(gzip.decompress((ROOT / 'certificates/deferred-product-complex-dag.json.gz').read_bytes()))\n+ v = dag['v']\n+ assert (word['h'], word['v']) == (dag['h'], v) == (24, 2024)\n+ flat = dag['args']\n+ assert len(word['args']) == v + 1 + len(flat) // 2\n+ for k in range(len(flat) // 2):\n+ assert list(word['args'][v + 1 + k]) == [flat[2 * k], flat[2 * k + 1]], 'word and DAG differ'\n+ assert sorted(n for _, n, _ in word['retained']) == sorted(dag['A']), 'centre roots differ'\n+ assert sorted(n for _, n, _ in word['pieces']) == sorted(dag['D'] + dag['P']), 'piece roots differ'\n+ w = cf.Word(word)\n+ events, initial, final, bad, ok_final = cf.forward(w)\n+ breaks, end = cf.reflect(w, events, initial, final)\n+ paid, cls = cf.paid_histogram(w, events)\n+ row = json.loads((ROOT / 'certificates/deferred-product-complex-input.json').read_text())\n+ expected = spn.profile(row)['child_multiplicities']\n+ h = w.h\n+ assert not bad, bad[:3]\n+ assert ok_final and breaks == 0 and end, 'stage-one endpoints or stage-two reflection'\n+ assert cls['aux'] == w.R * h and cls['data'] == 2 * v * (h - 1) and cls['center'] == len(w.rout) * (h - 1)\n+ assert dict(paid) == {int(t): n for t, n in expected.items()}, 'paid histogram differs from the row profile'\n+ print('PASS complex word: %d moves, 0 violations, reflection continuous, histogram == row profile; '\n+ 'alternating rank-2 residuals %d (one-child Gauss normal form)' % (\n+ sum(1 for e in events if e[0] == 'move'), cf.ALTERNATING.get(2, 0)))\n+\n+\n+if __name__ == '__main__':\n+ main()" + }, + { + "sha": "b757c19fe0df669b15fd7b1c62d84dd3dfecaa72", + "filename": "scripts/deferred_product_network.py", + "status": "added", + "additions": 167, + "deletions": 0, + "changes": 167, + "blob_url": "https://github.com/CrocSwap/integer-mult-bounds/blob/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_network.py", + "raw_url": "https://github.com/CrocSwap/integer-mult-bounds/raw/cbb05ce504d571546d9b7794c186a613c659c3bf/scripts%2Fdeferred_product_network.py", + "contents_url": "https://api.github.com/repos/CrocSwap/integer-mult-bounds/contents/scripts%2Fdeferred_product_network.py?ref=cbb05ce504d571546d9b7794c186a613c659c3bf", + "patch": "@@ -0,0 +1,167 @@\n+#!/usr/bin/env python3\n+\"\"\"Deferred bit word (#97, Swapnil Jain round 7) under PR #104's one-child stopped-product rule, with the\n+complex row of the selected h24 producer; exact moments, stopped saving, bridge and assembly.\n+\n+Every bit residual of the frozen round-seven schedule (gauged and plain exteriors, slot chain steps, centre\n+copies, y_T and X_S chain steps, data connectors, copy corrections) is a nested projector residual and becomes\n+ONE child of its rank (notes/stopped-product-factorization.tex; research/deferred-product/PROOF.md). The\n+complex row uses the unchanged #104 profile. Constants and enclosures are those of stopped_product_network.py.\n+\"\"\"\n+import sys, json\n+from collections import Counter\n+from fractions import Fraction as Q\n+from hashlib import sha256\n+from math import comb\n+from pathlib import Path\n+\n+ROOT = Path(__file__).resolve().parents[1]\n+sys.path.insert(0, str(ROOT / 'scripts'))\n+DR = ROOT / 'research/deferred-signed/swapnil-round7/independent/deferred-readout'\n+sys.path[:0] = [str(DR), str(DR.parent / 'two-stage-bit'), str(DR.parents[1] / 'scripts')]\n+import stopped_product_network as spn\n+import deferred as dr\n+from certify import require\n+from copied_centers_network import finite_bridge as copied_bridge\n+from partial_swap_network import moment\n+from structured_bulk_assembly import assembly, js\n+\n+GRID = 10**10\n+ATOM, OLD, PHASE_STOP = spn.ATOM, spn.OLD, spn.PHASE_STOP\n+\n+\n+def bit_profile():\n+ \"\"\"One-child list of the round-seven deferred word (both stages, all invocations).\"\"\"\n+ h = 23\n+ W, D = dr.load(h)\n+ S = dr.Schedule(W, D)\n+ v, R, m = S.v, S.R, h * h\n+ rk = dr.chain_ranks(S) # recorded exact dims, checked by check_frames.py (part X)\n+ yl = S.ylevels(S.adjoint()) # Z supports, as in the pinned round-seven histogram\n+ xd = S.xdata()\n+ z = Counter()\n+ for _ in range(2): # stage two: complement time-reversal, same residual multiset\n+ for s in range(R):\n+ z[m - (h - S.f[s])] += v # exterior of rank m - r_u (plain slots: r_u = h)\n+ for r, c in rk.items():\n+ z[r] += v * c # slot chain steps\n+ z[h - 1] += v * h # centre copies U_c -> 0\n+ for t in range(v):\n+ ds = sorted(set([0] + yl[t] + [h - 1]))\n+ for a, b in zip(ds, ds[1:]):\n+ z[b - a] += v # y_T chain steps\n+ for xs in xd:\n+ for x in xs:\n+ z[x] += v # X_S chain steps\n+ N = v * v\n+ z[(h - 1) ** 2] += 2 * N # data connectors (I-P)(x)(I-Q)\n+ z[1] += N # copy corrections\n+ Wb, L = 2 * N + 2 * v * R, 2 * v * h * (h - 1)\n+ s = Wb * m - N + L\n+ require(sum(t * n for t, n in z.items()) == s, 'Complete rank mass')\n+ require(all(0 < t < m and n > 0 for t, n in z.items()), 'Shrinking children')\n+ z = dict(sorted(z.items()))\n+ return dict(dimensions=[h, h], m=m, N=N, B1=v * R, B2=v * R, W=Wb, L=L, total_rank=s, deficit=N - L,\n+ maxchild=max(z), child_multiplicities=z, roles=R)\n+\n+\n+def coarse_ok(p, saving):\n+ spn.COARSE = saving\n+ spn.AB = (1 - ATOM) * saving + ATOM * OLD\n+ try:\n+ return spn.coarse_moment(p)\n+ except Exception as error:\n+ if 'moments' in str(error) or 'enclosure' in str(error):\n+ return None\n+ raise\n+\n+\n+def largest(predicate, hi):\n+ lo = 0\n+ while hi - lo > 1:\n+ mid = (lo + hi) // 2\n+ if predicate(mid):\n+ lo = mid\n+ else:\n+ hi = mid\n+ return lo\n+\n+\n+def contracts(phase, a):\n+ try:\n+ moment(phase['m'], phase['W'], phase['child_multiplicities'], a, True)\n+ return True\n+ except ValueError as error:\n+ if 'does not contract' in str(error):\n+ return False\n+ raise\n+\n+\n+def bridge_for(bit, phase, row, previous):\n+ bridge = copied_bridge(bit, phase, [row, row])\n+ old_bit = previous['finite_bridge']['bit']\n+ old_degree = old_bit['halving_degree'] * old_bit['wire_bits']\n+ require(old_degree == 252, 'Inherited ordinary leaf row stock')\n+ coarse = bridge.pop('bit')\n+ c = bridge['complex']\n+ coefficient = coarse['halving_degree'] * coarse['wire_bits'] + old_degree + c['halving_degree'] * c['wire_bits']\n+ degree = 1000 * ((coefficient * 51) // 25000 + 1) # smallest sufficient multiple of 1000\n+ require(Q(degree) > Q(51 * coefficient, 25), 'Product stock strictly sufficient')\n+ bridge.update(bit_coarse=coarse, ordinary_leaf_row_degree=old_degree)\n+ bridge['rows'] = dict(coefficient=coefficient, degree=degree, suffix_slope=4 * degree,\n+ degree_gap=Q(degree) - Q(51 * coefficient, 25),\n+ contract='W_complex^D_complex * W_coarse^D_coarse * W_old^D_old; one preceding prefix and one padding; sequential reuse')\n+ require(row['h'] == row['central_disjoint'] == 24 and row['h'] - 3 == 21, 'Selected all-disjoint centers')\n+ bridge['semantic'].update(fixed_odd_divisor=21,\n+ exact_grid='One common dyadic grid times the fixed odd divisor to K=G*(D_complex+1); no child rounding')\n+ return bridge\n+\n+\n+def certificate(complex_row_path):\n+ require(not sys.flags.optimize, 'Run without -O')\n+ read = lambda name: json.loads((ROOT / 'certificates' / name).read_text())\n+ previous = read('copied-centers-network.json')\n+ require(Q(previous['bit']['saving']) == OLD, 'Certified ordinary leaf saving')\n+ bit = bit_profile()\n+ complex_row = json.loads(Path(complex_row_path).read_text())\n+ phase = spn.profile(complex_row)\n+ c = largest(lambda k: coarse_ok(bit, Q(k, GRID)) is not None, GRID // 1000)\n+ COARSE = Q(c, GRID)\n+ bm = coarse_ok(bit, COARSE)\n+ require(bm is not None and coarse_ok(bit, Q(c + 1, GRID)) is None, 'Largest coarse grid saving')\n+ AB = (1 - ATOM) * COARSE + ATOM * OLD\n+ a = largest(lambda k: contracts(phase, Q(k, GRID)), GRID // 1000)\n+ AC = Q(a, GRID)\n+ cm = moment(phase['m'], phase['W'], phase['child_multiplicities'], AC, True)\n+ require(not contracts(phase, Q(a + 1, GRID)), 'Next complex grid point must fail')\n+ assembly_bit = min(AB, (1 - PHASE_STOP) * AC - Q(1, GRID))\n+ bridge = bridge_for(bit, phase, complex_row, previous)\n+ eta = Q(1, 10**8)\n+ q = assembly_bit * (1 - 2 * eta)\n+ eps = (1 - eta) / (1 + q * (1 + eta) + q)\n+ k = (eps * q * GRID).__floor__()\n+ if Q(k, GRID) >= eps * q:\n+ k -= 1\n+ KAPPA = Q(k, GRID)\n+ assembled = assembly(assembly_bit, AC, bridge, KAPPA, beta=PHASE_STOP)\n+ require(len(assembled['strict_constraints']) == 47 and len(assembled['margins']) == 7, 'Complete assembly')\n+ rejection = None\n+ try:\n+ assembly(assembly_bit, AC, bridge, KAPPA + Q(1, GRID), beta=PHASE_STOP)\n+ except Exception as error: # the inherited assembly rejects by assertion\n+ rejection = str(error)\n+ require(rejection is not None, 'Next kappa grid point must fail')\n+ assembled['parameters']['actual_bit_saving'] = AB\n+ return dict(status='Conditional stopped product-ring multiplication witness: deferred bit word, selected complex row',\n+ kappa=KAPPA, next_kappa_rejection=rejection, coarse_bit_saving=COARSE, ordinary_bit_saving=AB,\n+ a_complex=AC, assembly_bit=assembly_bit, binding='bit' if assembly_bit == AB else 'complex',\n+ bit=dict(counts=bit, **bm), complex=dict(counts=phase, **cm), finite_bridge=bridge, assembly=assembled,\n+ complex_row_sha256=sha256(Path(complex_row_path).read_bytes()).hexdigest())\n+\n+\n+if __name__ == '__main__':\n+ out = certificate(sys.argv[1])\n+ Path(sys.argv[2]).write_text(json.dumps(js(out), indent=2, sort_keys=True) + '\\n')\n+ print('PASS kappa=%s = %.7e; coarse bit %s (%.7e), ordinary bit %.7e, complex %s (%.7e), binding %s, maxchild %d, row degree %d'\n+ % (out['kappa'], float(out['kappa']), out['coarse_bit_saving'], float(out['coarse_bit_saving']),\n+ float(out['ordinary_bit_saving']), out['a_complex'], float(out['a_complex']), out['binding'],\n+ out['bit']['counts']['maxchild'], out['finite_bridge']['rows']['degree']))" + } + ] +} diff --git a/research/completed-core-sharing/inputs/research/pr117-public/DOWNLOAD_AUDIT.json b/research/completed-core-sharing/inputs/research/pr117-public/DOWNLOAD_AUDIT.json new file mode 100644 index 0000000000..e7a43bd218 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/DOWNLOAD_AUDIT.json @@ -0,0 +1,1036 @@ +{ + "commit": "cbb05ce504d571546d9b7794c186a613c659c3bf", + "parent": "854ba7dca98651eab2050402384e1a7784534f0a", + "status": "All changed files copied/downloaded and Git blob hashes verified; no downloaded code executed", + "files": [ + { + "path": ".github/workflows/verify.yml", + "git_blob_sha": "0b6f8dd385305864d4d94edd1b1c64998419353b", + "sha256": "1933f3e13d7f54ba1c51cc598262b587a110cce85435dcf3d91892d8df03e665", + "size": 2282, + "origin": "network" + }, + { + "path": "Makefile", + "git_blob_sha": "9f2cc673123983169f2848d5057ae07462aa09c8", + 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a/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/check_lifted.py b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/check_lifted.py new file mode 100644 index 0000000000..4a19240e2f --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/check_lifted.py @@ -0,0 +1,677 @@ +"""Release check (stdlib only) of the lifted-frame + late-copy bit side program, stacked with the staircase corner. + +Input: certificates/round7/witness_.json.gz: the side DAG (leaves = triples of [h], additions), outputs (c, T), +retained totals, links (donor x -> use (y, k)), the flag matrix F (integer h x h), the lift index j(n) of every +lifted addition and the late-copy decisions (early users, ordered late users) per node. + +What is checked, from the witness alone: + A. DAG semantics: disjoint supports; output (c,T) support = {S : c in S, S cap T = {c}}; retained = star(c). + B. Compile: one slot per role, schedule order (dim span, id), links hand the donor's non-pivot slot to the linked + use; late copies: the pivot of n climbs C_1 <= ... <= C_k (C_i = frames of users late[i:] intersected) and the + copy for late user i is a gate (pivot, fresh slot) at C_i, placed in time as LATE as possible (just before the + first of: its user's gate, the pivot's consumer gate, the next copy's slot). R = adds + outputs + retained - links. + C. Dirty-scratch replay of the compiled program: word L J L^-1 V L J L^-1 V^-1 and its mirror, arbitrary scratch, + over F2 and over Z, reads at the slot's last touch and at the end; targets must receive J L V x exactly + (DAG values) and every slot is restored; over F2 every target also receives exactly x_T. + D. Frames (exact over Q). Frame of addition n: M_n = span(n) + (U_n cap F_j(n)), U_n = common kernel of the root + covectors reachable from n ((9I-J) t_T for an output to Y_T, 1 - 3 e_c for a retained use of c), F_j = first j + rows of F. Nesting is a THEOREM given the combinatorial facts checked here: + j(n) <= j(t) on every slot successor pair n -> t; span(x) <= span(t) on every link pair (exact); + span(n) <= every root frame n reaches directly (exact integer dot products); F invertible. + Then U_n <= U_t, so M_n <= M_t, M_n <= U_n <= every reachable root frame, and every late-copy frame C_i + (an intersection of frames that all contain M_n) is nested. Dimensions (exact, see linalg.py): + dim M_n = rank[span(n); F_j] - rank(K_n F_j^T) (modular law; span(n) <= U_n; K_n spans the root covectors), + with ranks by mod-p + Hadamard certificates, Bareiss when the mod-p rank is not full; late-copy intersections by + exact Fraction bases. Rank of every chain step = difference of dimensions (nested), histogram vs claim. + E. Frame reductions mod q = 2^31-1 (dimension-matched, so they are the reductions of the rational frames), + G = I - J/9 nondegenerate on every frame of every step (Gram matrix invertible mod q => over Q), and the side + lemma at ONE integer point (U, V of point_UV(h, 1), the random stream of independent/two-stage-bit/flag_existence.py): for every distinct step A -> B of + rank r with 2r > h (retained copy edges 0 -> U_c included), U^T (P_B - P_A) U^-T and V^T (..) V^-T have the + generic north-east pivots of f_r. (NE ranks mod q <= over Q <= f_r, so equality mod q proves it over Q.) + F. Certificate: rt_histogram with the round-6 entrance corner and with the staircase corner (m-4h+2, h-2, h-5, 1^6), + rank sum == s, moment.certify (exact), kappa = certificate_round3.evaluate(a_b, round-6 complex values). +Negative controls (CONTROL=1): see controls(). +Usage: python3 check_lifted.py h [--no-generic]""" +import sys, os, json, random, time +from itertools import combinations +from collections import Counter, OrderedDict +from fractions import Fraction as Fr +from array import array +HERE = os.path.dirname(os.path.abspath(__file__)) +sys.path.insert(0, HERE) +from linalg import * + +T0 = time.time() +def load_witness(h): + import gzip + with gzip.open(os.path.join(HERE, '..', '..', 'certificates', 'round7', 'witness_%d.json.gz' % h), 'rt') as fh: + return json.load(fh) + + +def log(*a): + print('[%5.0fs]' % (time.time() - T0), *a, flush=True) + + +# ----------------------------------------------------------------------------------------------- A. DAG +class Prog: + def __init__(self, W): + self.W = W; h = self.h = W['h'] + self.trip = list(combinations(range(h), 3)); v = self.v = len(self.trip) + self.args = {int(n): (tuple(a) if a else None) for n, a in W['args'].items()} + self.act = sorted(self.args) + for n in self.act: + if self.args[n] is None: assert 1 <= n <= v and tuple(W['leaf'][str(n)]) == self.trip[n - 1] + else: assert all(a < n and a in self.args for a in self.args[n]), n + self.sup = {} + for n in self.act: + if self.args[n] is None: self.sup[n] = 1 << (n - 1) + else: + a, b = self.args[n]; assert not self.sup[a] & self.sup[b], 'overlapping supports' + self.sup[n] = self.sup[a] | self.sup[b] + self.outputs = {(c, tuple(T)): n for c, T, n in W['outputs']} + self.retained = {c: n for c, n in W['retained']} + star = [sum(1 << i for i, t in enumerate(self.trip) if q in t) for q in range(h)] + assert len(self.outputs) == 3 * v and len(self.retained) == h + for (c, T), n in self.outputs.items(): + A, B = [q for q in T if q != c]; assert c in T and self.sup[n] == star[c] & ~star[A] & ~star[B] + for c, n in self.retained.items(): assert self.sup[n] == star[c] + roots = set(self.outputs.values()) | set(self.retained.values()); reach = set(); st = list(roots) + while st: + n = st.pop() + if n in reach: continue + reach.add(n) + if self.args[n]: st.extend(self.args[n]) + assert reach == set(self.act), 'inactive nodes in witness' + self.mL = {x: (y, k) for x, y, k in W['links']} + self.j = {int(n): j for n, j in W['j'].items()} + self.late = {int(n): (list(e), list(l)) for n, (e, l) in W['late'].items()} + self.F = W['flag'] + + +def trow(h, S): return [int(q in S) for q in range(h)] + + +def spans(pr): + """independent triple subsets (exact: 0/1 rows with three ones, every minor < 3^(h/2) < Q31) and dims.""" + h = pr.h; assert 3 ** h < Q31 ** 2 + bas = {}; dn = {} + for n in pr.act: + if pr.args[n] is None: bas[n] = (n - 1,); dn[n] = 1; continue + a, b = pr.args[n]; E = Echelon(Q31); keep = [] + for i in bas[a] + bas[b]: + if len(E) == h: break + if E.insert(trow(h, pr.trip[i])): keep.append(i) + bas[n] = tuple(keep); dn[n] = len(keep) + return bas, dn + + +def users_of(pr, dn): + key = lambda n: (dn[n], n); users = {n: [] for n in pr.act} + for n in sorted(pr.act, key=key): + if pr.args[n]: + for pos, x in enumerate(pr.args[n]): users[x].append(('gate', n, pos)) + for (c, T), n in sorted(pr.outputs.items()): users[n].append(('out', (c, T))) + for c, n in sorted(pr.retained.items()): users[n].append(('ret', c)) + return users + + +# ----------------------------------------------------------------------------------------------- B. compile +def root_key(u): return ('out',) + u[1] if u[0] == 'out' else ('ret', u[1]) + + +def compile_(pr, dn, users, late=True, defer=True, tamper=None): + """returns ops (scalar program), chains (frame keys per slot), reads, R. tamper: negative-control hooks.""" + key = lambda n: (dn[n], n); order = sorted(pr.act, key=key); gpos = {n: i for i, n in enumerate(order)} + linked = {r: x for x, r in pr.mL.items()} + chains = []; edge = {}; reads = []; ops = []; deferred = [] + def new(first): chains.append(list(first)); return len(chains) - 1 + def assign(s, n, k): + u = users[n][k] + if u[0] == 'gate': edge[u[1], u[2]] = s + else: + chains[s] += [root_key(u), ('F',)] + reads.append((s, [u[1][1]] if u[0] == 'out' else [T for T in pr.trip if u[1] in T])) + def ufr(n, k): + u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u) + for n in order: + if pr.args[n] is None: + piv = new([('0',), ('n', n)]); ops.append(('src', piv, n, n)) + else: + a, b = pr.args[n]; sa, sb = edge.pop((n, 0)), edge.pop((n, 1)) + if n in pr.mL and pr.mL[n][0] == a: sa, sb = sb, sa # the linked operand stays on the non-pivot + piv, oth = sa, sb + chains[piv].append(('n', n)); chains[oth].append(('n', n)); ops.append(('add', piv, oth, n)) + if n in pr.mL: y, k = pr.mL[n]; assign(oth, y, k) + else: chains[oth].append(('F',)) + ks = [k for k in range(len(users[n])) if (n, k) not in linked] + if late and n in pr.late: + early, lt = pr.late[n]; assert sorted(early + lt) == ks, ('bad late decision', n) + else: early, lt = ks[1:], [ks[0]] + for k in early: + f = new([('0',), ('n', n)]); ops.append(('copy', piv, f, n)); assign(f, n, k) + for i, k in enumerate(lt): + Ck = ufr(n, k) if i == len(lt) - 1 else ('c', n, tuple(lt[i:])) + if tamper == 'nointersect' and i < len(lt) - 1: Ck = ufr(n, k) + chains[piv].append(Ck) + if i < len(lt) - 1: + f = new([('0',), Ck]); deferred.append((n, i, f, k, lt[-1])); assign(f, n, k) + k = lt[-1] + if users[n][k][0] == 'gate': edge[users[n][k][1], users[n][k][2]] = piv + else: assign(piv, n, k) + assert not edge + # place deferred copies: as late as possible, in order, before the user's gate and the pivot consumer's gate + INF = len(order); byn = {} + for (n, i, f, k, kl) in deferred: byn.setdefault(n, []).append((i, f, k, kl)) + ins = {} + for n, lst in byn.items(): + lst.sort(); D = [] + for i, f, k, kl in lst: + u, ul = users[n][k], users[n][kl] + d = min(gpos[u[1]] if u[0] == 'gate' else INF, gpos[ul[1]] if ul[0] == 'gate' else INF) + D.append(d) + for t in range(len(D) - 2, -1, -1): D[t] = min(D[t], D[t + 1]) + for (i, f, k, kl), d in zip(lst, D): + if not defer: d = gpos[n] + 1 # immediate copy (still a valid program) + if tamper == 'aftercons' and n == tamper_node[0] and i == 0: + ul = users[n][kl]; d = gpos[ul[1]] + 1 # copy AFTER the pivot was consumed + ins.setdefault(d, []).append((n, i, f)) + pivslot = {} + for o in ops: + if o[0] in ('src', 'add'): pivslot[o[3]] = o[1] + out = [] + for o in ops: + if o[0] in ('src', 'add'): + for (n, i, f) in sorted(ins.get(gpos[o[3]], []), key=lambda z: (gpos[z[0]], z[1])): + out.append(('copy', pivslot[n], f, n)) + out.append(o) + for (n, i, f) in sorted(ins.get(INF, []) + [z for d, zs in ins.items() if d > INF for z in zs], key=lambda z: (gpos[z[0]], z[1])): + out.append(('copy', pivslot[n], f, n)) + if tamper == 'dropcopy': + idx = next(i for i, o in enumerate(out) if o[0] == 'copy' and o[3] in pr.late); out.pop(idx) + R = len(chains); adds = sum(1 for n in pr.act if pr.args[n]) + assert R == adds + len(pr.outputs) + len(pr.retained) - len(pr.mL), 'role count' + return out, chains, reads, R + +tamper_node = [None] + + +# ----------------------------------------------------------------------------------------------- C. replay +def replay(pr, ops, reads, R, ring, rng, mirror=False, midread=True): + trip, v = pr.trip, pr.v; tid = {T: i for i, T in enumerate(trip)} + mod = (lambda z: z & 1) if ring == 2 else (lambda z: z) + last = {} + for i, o in enumerate(ops): + last[o[1]] = i + if o[0] != 'src': last[o[2]] = i + readers = {} + for s, Ts in reads: readers.setdefault(last[s] if midread else len(ops) - 1, []).append((s, Ts)) + x = [rng.randrange(-10**6, 10**6) for _ in range(v)] + a0 = [rng.randrange(-10**6, 10**6) for _ in range(R)]; y0 = [rng.randrange(-10**6, 10**6) for _ in range(v)] + a = list(a0); y = list(y0); src = [(o[1], o[2]) for o in ops if o[0] == 'src'] + def L(sg=None): + for i, o in enumerate(ops): + if o[0] == 'add': a[o[1]] += a[o[2]] + elif o[0] == 'copy': a[o[2]] += a[o[1]] + if sg is not None: + for s, Ts in readers.get(i, ()): + for T in Ts: y[tid[T]] += sg * a[s] + def Li(): + for o in reversed(ops): + if o[0] == 'add': a[o[1]] -= a[o[2]] + elif o[0] == 'copy': a[o[2]] -= a[o[1]] + def V(sg): + for s, n in src: a[s] += sg * x[n - 1] + if not mirror: L(-1); Li(); V(+1); L(+1); Li(); V(-1) + else: V(+1); L(+1); Li(); V(-1); L(-1); Li() + if any(mod(p - q) for p, q in zip(a, a0)): return False + val = {} + for n in pr.act: val[n] = x[n - 1] if pr.args[n] is None else val[pr.args[n][0]] + val[pr.args[n][1]] + want = list(y0) + for (c, T), n in pr.outputs.items(): want[tid[T]] += val[n] + for c, n in pr.retained.items(): + for T in trip: + if c in T: want[tid[T]] += val[n] + if any(mod(p - q) for p, q in zip(y, want)): return False + if ring == 2 and any(mod(y[i] - y0[i] - x[i]) for i in range(v)): return False + return True + + +# ----------------------------------------------------------------------------------------------- D. frames +class Frames: + def __init__(self, pr, dn, bas, users): + self.pr = pr; self.dn = dn; self.bas = bas; self.users = users; h = self.h = pr.h + self.rootcov = {} + for (c, T) in pr.outputs: self.rootcov[('out', c, T)] = [9 * int(q in T) - 3 for q in range(h)] + for c in pr.retained: self.rootcov[('ret', c)] = [1 - 3 * int(q == c) for q in range(h)] + rid = {k: i for i, k in enumerate(sorted(self.rootcov))}; self.rkeys = sorted(self.rootcov) + self.rid = rid + # slot successors (same for base and late compile: every free use of n is reached by one slot from n, + # a donor's non-pivot slot goes on to its linked use) and direct roots + linked = {r: x for x, r in pr.mL.items()} + self.succ = {n: set() for n in pr.act}; self.droots = {n: set() for n in pr.act} + def to(n, use): + if use[0] == 'gate': self.succ[n].add(use[1]) + else: self.droots[n].add(rid[root_key(use)]) + for n in pr.act: + for k, u in enumerate(users[n]): + if (n, k) not in linked: to(n, u) + if n in pr.mL: y, k = pr.mL[n]; to(n, users[y][k]) + + def check_structure(self): + """combinatorial / exact facts behind the nesting theorem.""" + pr, h = self.pr, self.h; bad_j = bad_link = bad_root = 0 + J = lambda n: self.pr.j.get(n, 0) + for n in pr.act: + if pr.args[n] is None: assert J(n) == 0 + for t in self.succ[n]: + if J(n) > J(t): bad_j += 1 + for x, (y, k) in pr.mL.items(): # span(x) <= span(linked use target) + u = self.users[y][k] + if u[0] == 'gate': + t = u[1]; E = Echelon(Q31) + for i in self.bas[t]: E.insert(trow(h, pr.trip[i])) + if not all(E.contains(trow(h, pr.trip[i])) for i in self.bas[x]): bad_link += 1 + for n in pr.act: # span(n) <= direct root frames + for r in self.droots[n]: + g = self.rootcov[self.rkeys[r]] + if any(sum(gq * tq for gq, tq in zip(g, trow(h, pr.trip[i]))) for i in self.bas[n]): bad_root += 1 + # F invertible over Q (a nonzero determinant mod a prime) + F_ok = rank_mod(self.pr.F, Q31) == h + return bad_j, bad_link, bad_root, F_ok + + def cobases(self): + """K_n: independent subset of the root covectors reachable from n, spanning all of them over Q + (selection mod M127, valid by the Hadamard certificate on root covectors).""" + pr, h = self.pr, self.h + rows = [self.rootcov[k] for k in self.rkeys] + mx = max(sum(x * x for x in r) for r in rows); assert mx ** h < M127 ** 2, 'Hadamard bound for K' + key = lambda n: (self.dn[n], n); K = {} + for n in sorted(pr.act, key=key, reverse=True): + cand = sorted(self.droots[n]); srcs = sorted((K[t] for t in self.succ[n]), key=len, reverse=True) + cap = h - self.dn[n] # span(n) <= U_n + if not cand and len(srcs) == 1: K[n] = srcs[0]; continue + E = Echelon(M127); keep = [] + seq = list(srcs[0]) if srcs else [] + for r in seq: E.insert(rows[r]); keep.append(r) # srcs[0] is already independent + for lst in [cand] + srcs[1:]: + for r in lst: + if len(keep) >= cap: break + if E.insert(rows[r]): keep.append(r) + K[n] = tuple(keep) + self.K = K + return K + + def dims(self): + """exact dim of every addition frame M_n.""" + pr, h = self.pr, self.h; F = pr.F; d = dict(self.dn); stats = Counter() + rows = [self.rootcov[k] for k in self.rkeys] + self.KF = {} + for n, j in pr.j.items(): + Fj = F[:j]; K = [rows[r] for r in self.K[n]] + KF = [[sum(a * b for a, b in zip(kr, fr)) for fr in Fj] for kr in K] + SF = [trow(h, pr.trip[i]) for i in self.bas[n]] + Fj + r1 = self._rank(SF, min(len(SF), h), stats, 'SF'); r2 = self._rank(KF, min(len(K), j), stats, 'KF') + d[n] = r1 - r2; self.KF[n] = (r2, KF) + assert self.dn[n] <= d[n] <= h - len(K) + self.d = d + return d, stats + + @staticmethod + def _rank(M, full, stats, tag): + if not M or full == 0: return 0 + r = rank_mod(M, Q31) + if r == full: stats[tag + ' full mod q'] += 1; return r # rank mod q <= rank over Q <= full + if hadamard_ok(M, M521): stats[tag + ' M521'] += 1; return rank_mod(M, M521) + stats[tag + ' Bareiss'] += 1; return rank_exact(M) + + # exact rational bases, used for the late-copy intersections + def exact_basis(self, key): + pr, h = self.pr, self.h + if key[0] in ('out', 'ret'): + return null_exact([self.rootcov[key]], h) + n = key[1] + S = [trow(h, pr.trip[i]) for i in self.bas[n]] + j = pr.j.get(n, 0) + if not j: return S + _, KF = self.KF[n]; F = pr.F[:j] + X = null_exact(KF, j) if KF else [[int(i == t) for t in range(j)] for i in range(j)] + vecs = S + [[sum(c * F[i][q] for i, c in enumerate(x)) for q in range(h)] for x in X] + # independent subset: rows independent mod q are independent over Q; d of them span M_n (dim M_n = d exactly) + E = Echelon(Q31); out = [] + for vv in vecs: + if E.insert(vv): out.append(vv) + assert len(out) == self.d[n], ('exact basis dim', n, len(out), self.d[n]) + return out + + def intersect_exact(self, A, B): + h = self.h + if not A or not B: return [] + # z = (x, y): x A = y B <=> [A; -B]^T z = 0 + M = [[A[i][q] for i in range(len(A))] + [-B[i][q] for i in range(len(B))] for q in range(h)] + Z = null_exact(M, len(A) + len(B)) + # A and B are bases, so z -> x A is injective on the null space: the images are a basis of A cap B + return [[sum(z[i] * A[i][q] for i in range(len(A))) for q in range(h)] for z in Z] + + +def late_frames(fr, pr, users): + """exact dims of every late-copy intersection frame ('c', n, late users).""" + cache = {}; dims = {} + def eb(k): + if k not in cache: cache[k] = fr.exact_basis(k) + return cache[k] + def ufr(n, k): + u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u) + for n, (early, lt) in pr.late.items(): + for i in range(len(lt) - 1): + B = eb(ufr(n, lt[-1])) + for k in reversed(lt[i:-1]): B = fr.intersect_exact(eb(ufr(n, k)), B) + dims[('c', n, tuple(lt[i:]))] = len(B) + return dims, cache + + +def chain_steps(chains, dimof, h): + rk = Counter(); steps = {} + for ch in chains: + prev = ch[0]; pd = dimof(prev) + for k in ch[1:]: + dk = dimof(k) + assert dk >= pd, ('decreasing chain', prev, k, pd, dk) + if dk > pd: rk[dk - pd] += 1; steps[prev, k] = dk - pd; prev, pd = k, dk + else: prev = k # equal dims, nested => equal frames + assert pd == h + return rk, steps + + +# ----------------------------------------------------------------------------------------------- E. mod-q frames, side lemma +def point_UV(h, seed): + """the U, V drawn by independent/two-stage-bit/flag_existence.py with this seed (same random stream).""" + CR = 10**6; rng = random.Random(seed) + nz = lambda: rng.choice([-1, 1]) * rng.randint(1, CR) + for b in range(h): + for i in range(h): + for jj in range(h): + if i <= b and jj <= b: nz() + for b in range(h): + for i in range(h): + for jj in range(h): + if i >= b and jj >= b: nz() + U = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)] + V = [[rng.randint(-CR, CR) for _ in range(h)] for _ in range(h)] + return U, V + + +class ModQ: + def __init__(self, fr, latedims, control=False): + self.fr = fr; self.h = h = fr.h; self.q = q = Q31; self.latedims = latedims + U, V = point_UV(h, 1) + if control: U = [[int(i == k) for k in range(h)] for i in range(h)]; V = [r[:] for r in U] + self.conj = [] + for A in (U, V): + Ai = inv_mod_matrix(A, q); assert Ai is not None + self.conj.append(([list(c) for c in zip(*A)], Ai)) # columns of A, rows of A^-1 + self.inv9 = pow(9, q - 2, q); self.bcache = {}; self.qcache = OrderedDict(); self.cap = 6000 + self.degenerate = 0; self.dimfail = 0 + + def basis(self, key): + if key in self.bcache: return self.bcache[key] + fr, h, q = self.fr, self.h, self.q; pr = fr.pr + if key == ('0',): B = [] + elif key == ('F',): B = [[int(i == t) for t in range(h)] for i in range(h)] + elif key[0] in ('out', 'ret'): B = null_mod([fr.rootcov[key]], h, q) + elif key[0] == 'c': + n, lt = key[1], key[2] + B = None + for k in lt: + u = fr.users[n][k]; kk = ('n', u[1]) if u[0] == 'gate' else root_key(u) + Bk = self.basis(kk) + B = Bk if B is None else self._cap(B, Bk) + if len(B) != self.latedims[key]: self.dimfail += 1 + else: + n = key[1]; S = [trow(h, pr.trip[i]) for i in fr.bas[n]]; j = pr.j.get(n, 0) + E = Echelon(q) + for r in S: E.insert(r) + if j: + r2, KF = fr.KF[n] + if KF and rank_mod(KF, q) != r2: self.dimfail += 1 + X = null_mod(KF, j, q) if KF else [[int(i == t) for t in range(j)] for i in range(j)] + Fj = pr.F[:j] + for x in X: E.insert([sum(c * Fj[i][t] for i, c in enumerate(x)) % q for t in range(h)]) + B = E.rows + if len(B) != fr.d[n]: self.dimfail += 1 + self.bcache[key] = B + return B + + def _cap(self, A, B): + q, h = self.q, self.h + if not A or not B: return [] + M = [[A[i][t] for i in range(len(A))] + [(-B[i][t]) % q for i in range(len(B))] for t in range(h)] + Z = null_mod(M, len(A) + len(B), q); E = Echelon(q) + for z in Z: E.insert([sum(z[i] * A[i][t] for i in range(len(A))) % q for t in range(h)]) + return E.rows + + def gram_inv(self, B): + q = self.q; BG = [[(x - sum(b) * self.inv9) % q for x in b] for b in B] + Gr = [[sum(x * y for x, y in zip(bg, c)) % q for c in B] for bg in BG] + return BG, inv_mod_matrix(Gr, q) + + def nondeg(self, key): + B = self.basis(key) + if not B or len(B) == self.h: return True + return self.gram_inv(B)[1] is not None + + def conjugated(self, key): + """(U^T P U^-T, V^T P V^-T) for the G-orthogonal projector P onto the frame, flattened.""" + if key in self.qcache: self.qcache.move_to_end(key); return self.qcache[key] + h, q = self.h, self.q; B = self.basis(key) + if not B: out = (array('q', [0] * h * h),) * 2 + elif len(B) == h: I = array('q', [int(i == t) for i in range(h) for t in range(h)]); out = (I, I) + else: + BG, Gi = self.gram_inv(B) + if Gi is None: raise ZeroDivisionError(key) + res = [] + for Acols, Ai in self.conj: + LU = [[sum(x * y for x, y in zip(ac, b)) % q for b in B] for ac in Acols] # A^T B^T (h x d) + RU = [[sum(x * y for x, y in zip(bg, ai)) % q for ai in Ai] for bg in BG] # B G A^-T (d x h) + Mi = matmul(Gi, RU, q) + Mt = list(zip(*Mi)) + res.append(array('q', [sum(x * y for x, y in zip(l, c)) % q for l in LU for c in Mt])) + out = tuple(res) + self.qcache[key] = out + if len(self.qcache) > self.cap: self.qcache.popitem(last=False) + return out + + +def side_lemma(mq, steps, h, retained): + q = mq.q; pr_ = predicted(h); E = dict((k, r) for k, r in steps.items() if 2 * r > h) + for c in retained: E[('0',), ('ret', c)] = h - 1 # retained copy edges 0 -> U_c + keys = sorted(E, key=lambda e: (str(e[1]), str(e[0]))) # group by target frame (cache reuse) + bad = 0; n = 0 + for (A, B) in keys: + r = E[A, B]; QA, QB = mq.conjugated(A), mq.conjugated(B) + for t in range(2): + a, b = QA[t], QB[t] + M = [[(b[i * h + c] - a[i * h + c]) % q for c in range(h)] for i in range(h)] + if rightmost_pivots(M, q) != pr_[r]: bad += 1 + n += 1 + if n % 5000 == 0: log(' side lemma %d/%d, failures %d' % (n, len(keys), bad)) + return bad, len(keys) + + +# ----------------------------------------------------------------------------------------------- F. certificate +K_REPO = os.path.normpath(os.path.join(HERE, '..', '..')) +sys.path[:0] = [K_REPO + '/scripts', K_REPO + '/independent/two-stage-bit'] + + +def inner_children(r, h): return [1] * (h - r) + [2 * r - h] if 2 * r > h else [1] * r + + +def rt_histogram(h, R, rk, corner): + """cert_rt.rt_histogram with the data-entrance corner profile 'corner' (round six: [h-2] + [1]*(h+1)).""" + from math import comb + v, m = comb(h, 3), h * h; N = v * v; A = v * R; H = Counter() + assert sum(r * n for r, n in rk.items()) == h * R and sum(corner) == 2 * h - 1 + for _ in range(2): + H[m - 2 * h] += A; H[h] += A + for r, n in rk.items(): + for w in inner_children(r, h): H[w] += v * n + for w in inner_children(h - 1, h): H[w] += v * h + H[m - 4 * h + 2] += 2 * N + for w in corner: H[w] += 2 * N + for _ in range(2): H[h - 2] += 2 * N; H[1] += 2 * N + H[1] += N + W = 2 * N + 2 * A; L = 2 * v * h * (h - 1); s = W * m - N + L + H = {w: c for w, c in H.items() if c} + assert sum(w * c for w, c in H.items()) == s and max(H) <= m - 1 + return dict(h=h, m=m, v=v, N=N, W=W, L=L, s=s, R=R, hist=H) + + +def certificate(h, R, rk): + import moment + from certificate_round3 import evaluate + out = {} + for name, corner in (('round6 corner', [h - 2] + [1] * (h + 1)), ('staircase', [h - 2, h - 5] + [1] * 6)): + c = rt_histogram(h, R, rk, corner) + if c['W'] * c['m'] <= c['s']: out[name] = ('no deficit', c['s']); continue + a, root = moment.certify(c) + k = evaluate(a, Fr(36926111, 5 * 10**11), Fr(1, 1000), 'crude', m_c=576, s_c=119453132304) + out[name] = (a, root, c['s'], c['W'], k['kappa'], k['ok']) + return out + + +# ----------------------------------------------------------------------------------------------- main +def main(h, generic=True, control=False): + W = load_witness(h) + pr = Prog(W); log('h=%d: A. DAG semantics OK (%d nodes, %d additions, %d links, %d lifted, %d late)' % ( + h, len(pr.act), sum(1 for n in pr.act if pr.args[n]), len(pr.mL), len(pr.j), len(pr.late))) + bas, dn = spans(pr); users = users_of(pr, dn) + ops, chains, reads, R = compile_(pr, dn, users) + log('B. compiled: R=%d (claimed %d), ops %d, late copies %d' % (R, W['claimed']['R'], len(ops), + sum(len(l) - 1 for _, l in pr.late.values()))) + assert R == W['claimed']['R'] + rng = random.Random(h) + res = {(ring, mir, mid): all(replay(pr, ops, reads, R, ring, rng, mir, mid) for _ in range(2)) + for ring in (2, 0) for mir in (False, True) for mid in (True, False)} + log('C. dirty-scratch replay (F2/Z x word/mirror x midread/endread): %s' % ('ALL OK' if all(res.values()) else res)) + fr = Frames(pr, dn, bas, users) + bj, bl, br, Fok = fr.check_structure() + log('D. nesting facts: j-monotone failures %d, link span failures %d, root containment failures %d, F invertible %s' + % (bj, bl, br, Fok)) + fr.cobases(); log(' co-bases K_n done') + d, st = fr.dims(); log(' lifted frame dims exact: %s' % dict(st)) + nU = sum(1 for n in pr.j if d[n] == h - len(fr.K[n])) + log(' every lifted frame is the largest admissible frame U_n: %s (%d / %d; the flag only switches span -> U_n)' + % (nU == len(pr.j), nU, len(pr.j))) + ld, ecache = late_frames(fr, pr, users); log(' late-copy intersections exact: %d frames' % len(ld)) + def dimof(k): + if k == ('0',): return 0 + if k == ('F',): return h + if k[0] in ('out', 'ret'): return h - 1 + if k[0] == 'c': return ld[k] + return d[k[1]] + rk, steps = chain_steps(chains, dimof, h) + claimed = Counter({int(r): c for r, c in W['claimed']['rk'].items()}) + log(' chain steps: sum of ranks %d = h R %d: %s; histogram equals claim: %s; distinct steps %d (2r>h: %d)' % ( + sum(r * c for r, c in rk.items()), h * R, sum(r * c for r, c in rk.items()) == h * R, rk == claimed, + len(steps), sum(1 for r in steps.values() if 2 * r > h))) + out = dict(h=h, R=R, replay=all(res.values()), struct=(bj, bl, br, Fok), hist_ok=rk == claimed, rk=rk) + if generic: + mq = ModQ(fr, ld, control) + frames_used = {k for e in steps for k in e} | {('ret', c) for c in pr.retained} + nd = sum(1 for k in frames_used if not mq.nondeg(k)) + log('E. frames used %d: G-degenerate %d, reduction dimension mismatches %d' % (len(frames_used), nd, mq.dimfail)) + bad, ne = side_lemma(mq, steps, h, pr.retained) + log(' side lemma at one integer point%s: failures %d over %d distinct high-rank steps x 2 conjugations' % ( + ' (CONTROL U=V=I)' if control else '', bad, ne)) + out.update(degenerate=nd, dimfail=mq.dimfail, side_bad=bad, side_n=ne) + for name, val in certificate(h, R, rk).items(): + if val[0] == 'no deficit': log('F. %s: no deficit at this h (s=%d), certificate n/a' % (name, val[1])); continue + a, root, s, Wr, kap, ok = val + log('F. %s: s=%d W=%d a_b=%s (%.6e, root %.6e) kappa=%s (%.7e) ok=%s' % (name, s, Wr, a, float(a), root, kap, + float(kap), ok)) + out[name] = (a, kap, ok) + return out, pr, dn, users + + + + +# ----------------------------------------------------------------------------------------------- negative controls +def controls(h, nsample=40): + """Each must FAIL (or differ) for the check to have teeth: + (a) one late copy moved to just after its pivot's consumer gate: replay must fail; + (b) one late copy dropped: replay must fail; + (c) pivot chain without intersections (C_i := frame of user i alone): exhibit non-nested consecutive pivot frames; + (d) M_n rebuilt from an independent flag F' on targets strictly between span and U (vacuous for this + witness: every lifted frame equals U_n, so the flag is only a switch and nesting needs no common flag); + (e) side lemma at U = V = I on the first high-rank steps: generic pivots must fail; + (f) no late copies (lifted frames only): histogram must change.""" + W = load_witness(h) + pr = Prog(W); bas, dn = spans(pr); users = users_of(pr, dn); rng = random.Random(7) + key = lambda n: (dn[n], n); linked = {r: x for x, r in pr.mL.items()} + cand = [n for n, (e, lt) in pr.late.items() if users[n][lt[-1]][0] == 'gate'] + fails = 0; tried = 0 + for n in cand[:nsample]: + tamper_node[0] = n; ops, ch, rd, R = compile_(pr, dn, users, tamper='aftercons') + ok = all(replay(pr, ops, rd, R, ring, rng) for ring in (2, 0)); tried += 1; fails += not ok + log('(a) late copy moved after the pivot consumer: replay failed %d / %d (must be all)' % (fails, tried)) + ops, ch, rd, R = compile_(pr, dn, users, tamper='dropcopy') + log('(b) one late copy dropped: replay correct %s (must be False)' % all(replay(pr, ops, rd, R, ring, rng) for ring in (2, 0))) + fr = Frames(pr, dn, bas, users); fr.cobases(); d, _ = fr.dims(); d = dict(d); ld, _ = late_frames(fr, pr, users) + mq = ModQ(fr, ld) + def inside(A, B): + E = Echelon(mq.q) + for r in mq.basis(B): E.insert(r) + return all(E.contains(r) for r in mq.basis(A)) + def ufr(n, k): + u = users[n][k]; return ('n', u[1]) if u[0] == 'gate' else root_key(u) + bad = tot = 0 + for n, (e, lt) in pr.late.items(): + for i in range(len(lt) - 1): + tot += 1; bad += not inside(ufr(n, lt[i]), ufr(n, lt[i + 1])) + log('(c) pivot chain through user frames without intersections: non-nested consecutive frames %d / %d ' + '(the intersections are needed)' % (bad, tot)) + # (d) the common flag is essential: rebuild M_n with an independent flag F' (same j(n)) and test M_n <= M_t + pairs = [(n, t) for n in pr.j for t in fr.succ[n] if pr.j.get(t, 0) > 0 and dn[t] < d[t] < h - len(fr.K[t])] + rng.shuffle(pairs); bad = tot = 0; r2 = random.Random(99) + Fp = [[r2.randint(-50, 50) for _ in range(h)] for _ in range(h)] + for n, t in pairs[:nsample]: + j = pr.j[n]; K = [fr.rootcov[fr.rkeys[r]] for r in fr.K[n]] + KF = [[sum(a * b for a, b in zip(kr, fl)) for fl in Fp[:j]] for kr in K] + if KF and rank_mod(KF, mq.q) != fr._rank(KF, min(len(K), j), Counter(), 'KF'): continue + X = null_mod(KF, j, mq.q) if KF else [[int(i == c) for c in range(j)] for i in range(j)] + E = Echelon(mq.q) + for r in mq.basis(('n', t)): E.insert(r) + vecs = [[sum(c * Fp[i][q] for i, c in enumerate(x)) % mq.q for q in range(h)] for x in X] + tot += 1; bad += not all(E.contains(v) for v in vecs) + log("(d) M_n rebuilt with an independent flag F': M_n not inside M_t on %d / %d lifted successor pairs (targets strictly between span and U)" % (bad, tot)) + ops, chains, reads, R = compile_(pr, dn, users) + fr2 = Frames(pr, dn, bas, users); fr2.cobases(); d2, _ = fr2.dims(); ld2, _ = late_frames(fr2, pr, users) + dimof = lambda k: 0 if k == ('0',) else h if k == ('F',) else h - 1 if k[0] in ('out', 'ret') else ld2[k] if k[0] == 'c' else d2[k[1]] + rk, steps = chain_steps(chains, dimof, h) + mqs = ModQ(fr2, ld2); smp = list(steps); random.Random(5).shuffle(smp); nb = 0 + for A, B in smp[:3000]: + E = Echelon(mqs.q) + for r in mqs.basis(B): E.insert(r) + nb += not all(E.contains(r) for r in mqs.basis(A)) + log('(g) sanity (positive): 3000 sampled chain steps A -> B with A inside B mod q: failures %d' % nb) + mq0 = ModQ(fr2, ld2, control=True); pr_ = predicted(h); hi = [(e, r) for e, r in steps.items() if 2 * r > h][:300] + nb = 0 + for (A, B), r in hi: + QA, QB = mq0.conjugated(A), mq0.conjugated(B) + M = [[(QB[0][i * h + c] - QA[0][i * h + c]) % mq0.q for c in range(h)] for i in range(h)] + nb += rightmost_pivots(M, mq0.q) != pr_[r] + log('(e) side lemma with U = V = I: failures %d / %d (must be most)' % (nb, len(hi))) + ops, chains0, reads, R = compile_(pr, dn, users, late=False) + rk0, _ = chain_steps(chains0, dimof, h) + log('(f) without late copies: histogram differs %s; certificate %s' % (rk0 != rk, {k: v[0] for k, v in certificate(h, R, rk0).items()})) + + +if __name__ == '__main__': + h = int(sys.argv[1]) + if '--controls' in sys.argv: controls(h) + else: + out = main(h, generic='--no-generic' not in sys.argv)[0] + ok = out['replay'] and out['struct'][:3] == (0, 0, 0) and out['struct'][3] and out['hist_ok'] + ok &= out.get('degenerate', 0) == 0 and out.get('dimfail', 0) == 0 and out.get('side_bad', 0) == 0 + ok &= all(v[2] for k, v in out.items() if k in ('round6 corner', 'staircase')) + log('ALL %s' % ('PASS' if ok else 'FAIL')) + sys.exit(0 if ok else 1) diff --git a/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/deferred.py b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/deferred.py new file mode 100644 index 0000000000..b77bb4861c --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/deferred.py @@ -0,0 +1,188 @@ +"""Shared reader and accounting for the round-seven bit side (stdlib only). + +Frozen inputs (certificates/round7/): + witness_23.json.gz the base side program: DAG (leaves = triples of [h], additions), outputs (c, T), retained + totals, links, the flag matrix, the lift index j(n) of every lifted addition and the late-copy + decisions; checked by check_lifted.py; + deferred_23.json.gz the reordered stage-1 word: the slot schedule (ops, the node held by every slot over time, + slot starts, output and retained slots), the deferred readout frames sigma_u, the V-leaf start + frames s_i (both as primitive integer bases), the readout order, the X_S order of every leaf, + the order of the deferred V gates, and the dimension of every node frame and late-copy + intersection (re-derived exactly by check_frames.py). + +Ops: ['add', piv, oth, n] a[piv] += a[oth], the addition of node n; ['fan', piv, [f...]] a[f] += a[piv] for fresh +slots f (copies); ['src', s, n] the V gate a[s] += x_S of leaf n (applied outside L, see check_word.py).""" +import gzip, json, os +from collections import Counter, defaultdict +from itertools import combinations +from math import comb + +HERE = os.path.dirname(os.path.abspath(__file__)) +ROOT = os.path.normpath(os.path.join(HERE, '..', '..')) +DATA = os.path.join(ROOT, 'certificates', 'round7') + + +def load_json(name): + with gzip.open(os.path.join(DATA, name), 'rt') as fh: + return json.load(fh) + + +def load(h=23, witness=None, data=None): + """the base witness and the design-B data of one round-seven witness (default: the files of h).""" + W = load_json(witness or 'witness_%d.json.gz' % h); D = load_json(data or 'deferred_%d.json.gz' % h) + assert W['h'] == D['h'] == h + return W, D + + +class Schedule: + """The design-B schedule in convenient form.""" + def __init__(self, W, D): + self.h = h = D['h']; self.R = D['R']; self.trip = list(combinations(range(h), 3)); self.v = len(self.trip) + self.tid = {T: i for i, T in enumerate(self.trip)} + self.args = {int(n): (tuple(a) if a else None) for n, a in W['args'].items()} + self.ops = [tuple(o[:2]) + (tuple(o[2]),) if o[0] == 'fan' else tuple(o) for o in D['ops']] + self.hold = D['hold']; self.start = D['start'] + self.out = {s: (c, tuple(T)) for s, c, T in D['out']} + self.ret = {s: c for s, c in D['ret']} + self.srcop = {o[1]: o[2] for o in self.ops if o[0] == 'src'} + self.readout = D['readout_order']; self.sel = set(self.readout) + self.sigma = dict(zip(D['readout_order'], D['sigma'])) + self.f = [0] * self.R + for s, B in self.sigma.items(): self.f[s] = len(B) + self.vstart = dict(zip(D['vleaf_slots'], D['vleaf_start'])) + self.xs = [(n, us) for n, us in D['xs_order']] + self.late_v = D['deferred_v_order'] + self.node_dims = {n: d for n, d in D['node_dims']} + self.late_dims = {(n, tuple(lt)): d for n, lt, d in D['late_dims']} + self.late = {int(n): (list(e), list(l)) for n, (e, l) in W['late'].items()} + self.pivslot = {o[3]: o[1] for o in self.ops if o[0] == 'add'} + + def touch(self, op): + if op[0] == 'add': return [op[1], op[2]] + if op[0] == 'fan': return [op[1]] + list(op[2]) + return [] + + def root_targets(self): + rt = {} + for s, (c, T) in self.out.items(): rt[s] = [self.tid[T]] + for s, c in self.ret.items(): rt[s] = [t for t, T in enumerate(self.trip) if c in T] + return rt + + def adjoint(self): + """garbage coefficients over Z: cov[s][t] = coefficient of slot s's start value in target y_T at the end of L + (the transpose sweep of L applied to the root reads); the F2 circuit uses their parities.""" + cov = [dict() for _ in range(self.R)] + for s, ts in self.root_targets().items(): + for t in ts: cov[s][t] = cov[s].get(t, 0) + 1 + def addto(d, e): + for t, x in e.items(): d[t] = d.get(t, 0) + x + for op in reversed(self.ops): + if op[0] == 'add': addto(cov[op[2]], cov[op[1]]) + elif op[0] == 'fan': + for g in op[2]: addto(cov[op[1]], cov[g]) + return cov + + # ------------------------------------------------------------------ frame keys of every slot's chain + def start_key(self, s): + """('v', s) for a V-leaf slot (start s_i), ('n', n0) for a base or early copy, ('c', n0, late suffix).""" + n0 = self.hold[s][0] + if self.args[n0] is None: return ('v', s) + st = self.start[s]; k = st[2]; dec = self.late.get(n0) + if dec is None or k in dec[0]: return ('n', n0) + lt = dec[1]; return ('c', n0, tuple(lt[lt.index(k):])) + + def chain_keys(self, s): + """frames of slot s in time order: [sigma_u | 0], start, then every later node it holds (with the pivot's + late-copy intersections after a node it pivots), its root frame if any, F.""" + ch = [('sigma', s) if s in self.sel else ('0',), self.start_key(s)] + for idx, n in enumerate(self.hold[s]): + if idx > 0: ch.append(('n', n)) + if self.args[n] is not None and self.pivslot.get(n) == s and n in self.late: + lt = self.late[n][1] + for i in range(len(lt) - 1): ch.append(('c', n, tuple(lt[i:]))) + if s in self.out: c, T = self.out[s]; ch.append(('out', c, T)) + if s in self.ret: ch.append(('ret', self.ret[s])) + ch.append(('F',)); return ch + + def dim(self, key): + k = key[0] + if k == '0': return 0 + if k == 'F': return self.h + if k in ('out', 'ret'): return self.h - 1 + if k == 'n': return self.node_dims[key[1]] + if k == 'c': return self.late_dims[key[1], key[2]] + if k == 'sigma': return len(self.sigma[key[1]]) + if k == 'v': return len(self.vstart[key[1]]) + raise KeyError(key) + + def ylevels(self, cov): + """deferred readout levels (dim sigma) on every target, from the garbage-coefficient supports.""" + lev = defaultdict(set) + for s in self.readout: + for t in cov[s]: lev[t].add(self.f[s]) + return {t: sorted(lev[t]) for t in range(self.v)} + + def xdata(self, dimof=None): + dimof = dimof or (lambda s: len(self.vstart[s])) + out = [] + for n, us in self.xs: + ds = [1] + [dimof(s) for s in us] + [self.h] + ds = [d for i, d in enumerate(ds) if i == 0 or d != ds[i - 1]] + out.append([b - a for a, b in zip(ds, ds[1:])]) + return out + + +def inner(r, h): + """children of a rank-r chain step under the inner-corner lemma (one block of width 2r-h when 2r > h).""" + return [1] * (h - r) + [2 * r - h] if 2 * r > h else [1] * r + + +def chain_ranks(S, dimof=None): + """multiset of chain-step ranks over all slots (dims must be monotone along every chain).""" + dimof = dimof or S.dim; rk = Counter() + for s in range(S.R): + ds = [dimof(k) for k in S.chain_keys(s)] + assert all(b >= a for a, b in zip(ds, ds[1:])), ('decreasing chain', s) + assert ds[-1] == S.h + for a, b in zip(ds, ds[1:]): + if b > a: rk[b - a] += 1 + return rk + + +ROUND6_CORNER = lambda h: [h - 2] + [1] * (h + 1) # data-entrance corner runs, rounds six and seven +STAIRCASE_CORNER = lambda h: [h - 2, h - 5] + [1] * 6 # staircase corner (check_stair.py) + + +def histogram(S, rk, ylev, xdata, corner=None): + """child-width histogram of the batched two-stage bit interchange with deferred readouts and V leaves. + Per stage (stage two is the complement time-reversal of stage one, same edge multiset), each of the v invocations: + every slot u: its auxiliary edge of rank m - r_u (block m - 2 r_u) and its corner of rank r_u = h - dim sigma_u, + both batched by the inner lemma, plus its chain steps; + every centre: the copy's step U_c -> 0 of rank h-1; + every target y_T: the chain 0 -> deferred levels -> t_T^perp (total rank h-1); + every leaf X_S: its chain -> V-gate frames -> F (total rank h-1). + Data: the entrance block m-4h+2 with its corner runs, one copy-correction singleton per pair.""" + h, v, R = S.h, S.v, S.R; m = h * h; N = v * v; A = v * R; H = Counter() + corner = corner or ROUND6_CORNER(h); assert sum(corner) == 2 * h - 1 + corners = Counter(h - S.f[s] for s in range(R)) + for _ in range(2): + for r, c in corners.items(): + H[m - 2 * r] += v * c + for w in inner(r, h): H[w] += v * c + for r, c in rk.items(): + for w in inner(r, h): H[w] += v * c + for _c in range(h): + for w in inner(h - 1, h): H[w] += v + for t in range(v): + ds = sorted(set([0] + ylev[t] + [h - 1])) + for a, b in zip(ds, ds[1:]): + for w in inner(b - a, h): H[w] += v + for xs in xdata: + for x in xs: + for w in inner(x, h): H[w] += v + H[m - 4 * h + 2] += 2 * N + for w in corner: H[w] += 2 * N + H[1] += N + H = {w: c for w, c in H.items() if c} + Wd = 2 * N + 2 * A; L = 2 * v * h * (h - 1); s = Wd * m - N + L + return dict(h=h, m=m, v=v, N=N, W=Wd, L=L, s=s, R=R, hist=H) diff --git a/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/linalg.py b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/linalg.py new file mode 100644 index 0000000000..a81cbaa61e --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/deferred-readout/linalg.py @@ -0,0 +1,176 @@ +"""Stdlib exact linear algebra used by the release checks (no numpy). + +Ranks over Q are computed in one of two rigorous ways: + * modulo a prime p with a Hadamard certificate: if every row of an integer matrix has squared norm n_i and + prod_i max(1, n_i) < p^2, every minor has absolute value < p, so a minor is nonzero over Q iff it is nonzero + mod p, and the rank mod p equals the rank over Q (hadamard_ok); + * exactly, by fraction-free (Bareiss) elimination over Z (rank_exact) or Fraction elimination (null_exact). +Everything else is plain arithmetic modulo a prime.""" +from fractions import Fraction +from math import gcd + +Q31 = 2**31 - 1 # prime used for the point evaluation and frame reductions +M127 = 2**127 - 1 # Mersenne prime +M521 = 2**521 - 1 # Mersenne prime + + +def hadamard_ok(rows, p): + """True if prod of max(1, |row|^2) < p^2, i.e. every minor of the integer matrix is below p in absolute value.""" + b = 1; p2 = p * p + for r in rows: + b *= max(1, sum(x * x for x in r)) + if b >= p2: return False + return True + + +class Echelon: + """Row echelon basis mod p, built by insertion. Each stored row has a pivot (first nonzero, normalised to 1) + and zeros in the pivot columns of all earlier rows, so reducing a new row against the rows in order is exact.""" + __slots__ = ('p', 'rows', 'piv') + + def __init__(self, p): + self.p = p; self.rows = []; self.piv = [] + + def reduce(self, r): + p = self.p; r = [x % p for x in r] + for pc, b in zip(self.piv, self.rows): + c = r[pc] + if c: r = [(x - c * y) % p for x, y in zip(r, b)] + return r + + def insert(self, r): + """insert row; returns True if it was independent.""" + r = self.reduce(r) + for i, x in enumerate(r): + if x: + inv = pow(x, self.p - 2, self.p) + self.rows.append([(y * inv) % self.p for y in r]); self.piv.append(i); return True + return False + + def contains(self, r): + return not any(self.reduce(r)) + + def __len__(self): return len(self.rows) + + +def rank_mod(rows, p): + E = Echelon(p) + for r in rows: E.insert(r) + return len(E) + + +def rank_exact(rows): + """exact rank over Q of an integer matrix (Bareiss fraction-free elimination).""" + M = [list(r) for r in rows if any(r)] + if not M: return 0 + n = len(M); k = len(M[0]); r = 0; prev = 1 + for c in range(k): + i = next((i for i in range(r, n) if M[i][c]), None) + if i is None: continue + M[r], M[i] = M[i], M[r] + pr = M[r]; a = pr[c] + for t in range(r + 1, n): + row = M[t]; b = row[c] + M[t] = [(a * x - b * y) // prev for x, y in zip(row, pr)] + prev = a; r += 1 + if r == n: break + return r + + +def null_mod(A, k, p): + """basis of {x in F_p^k : A x = 0} (A: list of rows of length k).""" + rows = [[x % p for x in r] for r in A]; piv = []; R = [] + for r in rows: + for pc, b in zip(piv, R): + c = r[pc] + if c: r = [(x - c * y) % p for x, y in zip(r, b)] + i = next((i for i, x in enumerate(r) if x), None) + if i is None: continue + inv = pow(r[i], p - 2, p); r = [(y * inv) % p for y in r] + R = [[(x - b[i] * y) % p for x, y in zip(b, r)] if b[i] else b for b in R] # keep fully reduced + R.append(r); piv.append(i) + free = [c for c in range(k) if c not in piv]; out = [] + for f in free: + x = [0] * k; x[f] = 1 + for pc, b in zip(piv, R): x[pc] = (-b[f]) % p + out.append(x) + return out + + +def null_exact(A, k): + """basis (integer vectors) of {x in Q^k : A x = 0}, by Fraction reduced row echelon form.""" + R = []; piv = [] + for r0 in A: + r = [Fraction(x) for x in r0] + for pc, b in zip(piv, R): + c = r[pc] + if c: r = [x - c * y for x, y in zip(r, b)] + i = next((i for i, x in enumerate(r) if x), None) + if i is None: continue + inv = 1 / r[i]; r = [y * inv for y in r] + R = [[x - b[i] * y for x, y in zip(b, r)] if b[i] else b for b in R] + R.append(r); piv.append(i) + free = [c for c in range(k) if c not in piv]; out = [] + for f in free: + x = [Fraction(0)] * k; x[f] = Fraction(1) + for pc, b in zip(piv, R): x[pc] = -b[f] + out.append(primitive(x)) + return out + + +def primitive(x): + """scale a rational vector to a primitive integer vector.""" + den = 1 + for v in x: den = den * v.denominator // gcd(den, v.denominator) + y = [int(v * den) for v in x]; g = 0 + for v in y: g = gcd(g, v) + return [v // g for v in y] if g else y + + +def inv_mod_matrix(A, p): + """inverse of a square matrix mod p, or None if singular.""" + n = len(A); M = [[x % p for x in A[i]] + [int(i == j) for j in range(n)] for i in range(n)] + for c in range(n): + i = next((i for i in range(c, n) if M[i][c]), None) + if i is None: return None + M[c], M[i] = M[i], M[c] + inv = pow(M[c][c], p - 2, p); M[c] = [(x * inv) % p for x in M[c]] + rc = M[c] + for t in range(n): + if t != c and M[t][c]: + f = M[t][c]; M[t] = [(x - f * y) % p for x, y in zip(M[t], rc)] + return [r[n:] for r in M] + + +def matmul(A, B, p): + Bt = list(zip(*B)) + return [[sum(x * y for x, y in zip(r, c)) % p for c in Bt] for r in A] + + +def rightmost_pivots(Q, p): + """rows top to bottom: the rightmost nonzero column of the reduced row, then eliminate it below.""" + M = [list(r) for r in Q]; n = len(M); out = [-1] * n + for i in range(n): + row = M[i]; c = next((j for j in range(len(row) - 1, -1, -1) if row[j]), -1) + out[i] = c + if c < 0: continue + inv = pow(row[c], p - 2, p) + for t in range(i + 1, n): + f = M[t][c] + if f: + f = f * inv % p; M[t] = [(x - f * y) % p for x, y in zip(M[t], row)] + return out + + +def predicted(h): + """pivot column per row of the generic north-east rank function f_r of a rank-r idempotent.""" + pr = {} + for r in range(1, h + 1): + s = h - r + f = lambda i, j: 0 if i < 0 or j >= h else min(i + 1, h - j, r, max(0, i - j + 1) + s) + pc = [-1] * h + for i in range(h): + for j in range(h): + if f(i, j) - f(i - 1, j) - f(i, j + 1) + f(i - 1, j + 1) == 1: pc[i] = j + pr[r] = pc + return pr diff --git a/research/completed-core-sharing/inputs/research/round7-public/tree/independent/partial-swap/factor.py b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/partial-swap/factor.py new file mode 100644 index 0000000000..9908b695e0 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round7-public/tree/independent/partial-swap/factor.py @@ -0,0 +1,65 @@ +"""Exact lower-lower Bruhat factorization A = L1 * Mon * L2 (L1, L2 lower triangular, Mon monomial) +by elimination, plus helpers. Rows top-to-bottom; pivot = rightmost nonzero entry of the current row.""" +from fractions import Fraction as Q + +def ident(n): return [[Q(int(i == j)) for j in range(n)] for i in range(n)] +def mul(A, B): + Bt = list(zip(*B)) + return [[sum((a*b for a, b in zip(r, c) if a and b), Q(0)) for c in Bt] for r in A] +def rank(M): + M = [r[:] for r in M]; rk = 0; cols = len(M[0]) if M else 0 + for c in range(cols): + piv = next((i for i in range(rk, len(M)) if M[i][c] != 0), None) + if piv is None: continue + M[rk], M[piv] = M[piv], M[rk] + for i in range(rk+1, len(M)): + if M[i][c] != 0: + f = M[i][c]/M[rk][c]; M[i] = [a-f*b for a, b in zip(M[i], M[rk])] + rk += 1 + return rk +def inv(M): + n = len(M); A = [r[:]+[Q(int(i == j)) for j in range(n)] for i, r in enumerate(M)] + for c in range(n): + p = next(i for i in range(c, n) if A[i][c] != 0); A[c], A[p] = A[p], A[c] + f = A[c][c]; A[c] = [x/f for x in A[c]] + for i in range(n): + if i != c and A[i][c] != 0: + g = A[i][c]; A[i] = [a-g*b for a, b in zip(A[i], A[c])] + return [r[n:] for r in A] + +def bruhat(A, track=True): + """Return (piv, L1, Mon, L2) with A = L1 Mon L2; piv[i] = column of row i's pivot.""" + n = len(A); M = [r[:] for r in A] + L1 = ident(n) if track else None; L2 = ident(n) if track else None + piv = [None]*n + for i in range(n): + c = max((j for j in range(n) if M[i][j] != 0), default=None) + if c is None: raise ValueError('singular') + piv[i] = c; a = M[i][c] + for k in range(i+1, n): # rows below: row_k -= f row_i (left lower op) + if M[k][c] != 0: + f = M[k][c]/a; M[k] = [x-f*y for x, y in zip(M[k], M[i])] + if track: # L1 <- L1 (I + f e_k e_i^T): col_i += f col_k + for r in range(n): + if L1[r][k]: L1[r][i] += f*L1[r][k] + for j in range(c): # cols left: col_j -= g col_c (right lower op) + if M[i][j] != 0: + g = M[i][j]/a + for r in range(n): + if M[r][c]: M[r][j] -= g*M[r][c] + if track: # L2 <- (I + g e_c e_j^T) L2: row_c += g row_j + L2[c] = [x+g*y for x, y in zip(L2[c], L2[j])] + assert sorted(piv) == list(range(n)) + return piv, L1, M, L2 + +def swapmat(p): + m = len(p) + return [[Q(int(i == j))-p[i][j] for j in range(m)]+[p[i][j] for j in range(m)] for i in range(m)] + \ + [[p[i][j] for j in range(m)]+[Q(int(i == j))-p[i][j] for j in range(m)] for i in range(m)] + +def predicted(p_corner_perm, m, k): + """Predicted involution: H_l <-> D_sigma(l) (l in L), H_i <-> D_i (i in M), fixed elsewhere.""" + w = list(range(2*m)) + for l, r in p_corner_perm.items(): w[l] = m+r; w[m+r] = l + for i in range(k, m-k): w[i] = m+i; w[m+i] = i + return w diff --git a/research/completed-core-sharing/inputs/research/round8-foundations-minimal-v-word.json.gz b/research/completed-core-sharing/inputs/research/round8-foundations-minimal-v-word.json.gz new file mode 100644 index 0000000000000000000000000000000000000000..e08b39aaf0282e2d4c646f65de5028b4eac77854 GIT binary patch literal 1441972 zcmYIvbwHHC_BI{TA>9oU64J4B3W$iLbV(}RERA%7G}1^&EC|vl-AJb(-Lb?1`@QSE 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      (stage,group(b),u). +Distinct roles within a core and both stage banks remain distinct. A +completed core has no off-diagonal data/dirty or cross-auxiliary block; +the next core accepts the previous transformed dirty values arbitrarily. +Within a stage the outer-label data fibres are disjoint. No free gauge +conversion, change of data ordering across stages, or clean scratch +assumption is introduced. All temporary copies and data corrections stay. + +3. The3308 alternating rank-two residuals + +Our frame audit finds exactly3308 distinct nondegenerate alternating +planes. It computes each ACTUAL mod4 quadratic phase and its four-term +Gauss sum:1284 have sum+2 and2024 have sum-2. Both give a unit fourth-root +normalization in the inherited one-child rank-two Gauss compiler. The +binary adapters and unit phases must stay paid; these residuals must not +be silently treated as two positive orthonormal directions. + +The general normal form is already in PR104's retained source and applies +to arbitrary nondegenerate binary residuals, including these planes. No +new recursive rank or odd divisor is required. Separately, the frozen100 +outer complements and their explicit signed adapters are unchanged because +h24 and the triple labels are unchanged. Their old numerical R44918 +counts are historical and are not reused for PR117. + +4. Complete new accounting and precision + +The exact independent binding/count checker is +round8-foundations-reuse117-interface.py/json. It binds the producer, +actual-word ledger and unchanged frozen partition and reconstructs every +child class. With N=2024^2, R=28705 and ell552: + copied internal mass =24R+ell=689472; + W=2N+2*100*R=13934152; + s=W*576-N+2*2024*ell=8024209472; + deficit=1862080; largest child552. + +The disjoint classes remain2R c_k children of width576-24k (omit zero), +2v H'_r internal children,2N width529 data macros,4N width23 data fronts, +and N rank-one endpoint copies. Every rank23 center-copy transform stays. + +The producer has MORE scalar operations despite fewer roles. Recompute +g_h=592224 and G0=2401613632 from c91770. Retain the full unreused PR117 +semantic constants or prove replacements; neither PR104 nor reuse111's +smaller scalar bound is sufficient by simple inheritance. The fixed odd +divisor remains21. It cancels in every completed core by the exact scalar +identity; shared dirty histories therefore introduce no new odd factor. +Binary height is charged by the sum of all child widths and all scalar +operations, not a path restricted to one old scratch bank. The new signed +Gauss and outer-complement adapters add only dyadic/unit phases and paid +binary permutations. Stock/precision and exact moment/assembly checks are +the separate optimizer certificate. + +Verdict and remaining scope +--------------------------- +Frozen100 completed-core sharing composes with PR117 without an additional +recursive correction or a new physical premise. We have strengthened the +new frame-only audit with exact source-to-carrier and scalar associations, +the inverse-word proof, finite signed dirty replay, and actual alternating +Gauss phases. The inherited all-size physical/analytic/tape, opposite-bank, +stopping, prime/field and recovery interfaces remain explicit conditions. +The audit does not claim global optimality or a dense expansion of every +large Gaussian transform matrix. No publication file was updated here. diff --git a/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.json b/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.json new file mode 100644 index 0000000000..1909f74b9b --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.json @@ -0,0 +1,34 @@ +{ + "status": "PASS exact routing/scalar binding, signed dirty replay, full frame ledger and alternating phases", + "commit": "cbb05ce504d571546d9b7794c186a613c659c3bf", + "R": 28705, + "dag_sha256": "3c034d0aae388ef567a454826f4f48b26fd8a94c71e8ffed4835271b349a783b", + "word_sha256": "c683e371b647a15944eed570c6cb8f9cb686c9ed24d616bb9c6c00d29803f718", + "frame_checker_sha256": "5adb4d4e2298dcc3730f7480ebda207ef284ffb357185452a3b5cee30a31b39d", + "every_carrier_fresh_support_exact": true, + "every_piece_target_coefficient_exact": true, + "all_centers_exact": true, + "all_source_scalar_identity_exact": true, + "literal_forward_and_inverse_signed_words": true, + "signed_dirty_trials": 8, + "all_signed_dirty_trials_pass": true, + "events": 778984, + "moves": 236340, + "frame_violations": 0, + "stage_two_breaks": 0, + "stage_two_endpoints_ok": true, + "every_auxiliary_source_zero_frame": true, + "every_auxiliary_pre_exterior_full_frame": true, + "histogram_matches_word": true, + "alternating_checked_occurrences": { + "2": 3308 + }, + "distinct_alternating_planes": 3308, + "all_actual_alternating_Gauss_sums_valid": true, + "alternating_gauss_sign_counts": { + "2": 1284, + "-2": 2024 + }, + "elapsed_seconds": 26.231810092926025, + "scope": "All-source fresh support transfer is exact; arbitrary-dirty identity follows the inverse-word proof, with eight finite signed cases as checks" +} diff --git a/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.py b/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.py new file mode 100644 index 0000000000..adbdcbfb68 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/round8-foundations-reuse117-ledger.py @@ -0,0 +1,138 @@ +"""Bind PR117's actual routing/scalars to its DAG, then replay audited frame code.""" +from pathlib import Path +from collections import Counter +from itertools import combinations +import gzip,hashlib,importlib.util,json,random,time + +HERE=Path(__file__).resolve().parent;ROOT=HERE/'pr117-public/tree' +def load(name):return json.loads(gzip.decompress((ROOT/'certificates'/name).read_bytes())) +def sha(p):return hashlib.sha256(p.read_bytes()).hexdigest() +start=time.time() +dag=load('deferred-product-complex-dag.json.gz') +raw=load('deferred-product-complex-word.json.gz') +cfpath=ROOT/'scripts/deferred_product/complex_frames.py' +spec=importlib.util.spec_from_file_location('reviewed_pr117_frames',cfpath) +cf=importlib.util.module_from_spec(spec);spec.loader.exec_module(cf) +cf.ALLOW_ALTERNATING=True +w=cf.Word(raw);h=w.h;v=w.v;R=w.R +assert (h,v,R)==(24,2024,28705) +flat=dag['args'];assert len(raw['args'])==v+1+len(flat)//2 +for k in range(len(flat)//2):assert raw['args'][v+1+k]==flat[2*k:2*k+2] +trip=list(combinations(range(h),3)) +expected=Counter((T,n,1) for T,n in zip(trip,dag['D'])) +stars=[(a,b,i) for a,b in combinations(range(h),2) for i in range(h) if i not in (a,b)] +expected.update((tuple(sorted(S)),n,-1) for S,n in zip(stars,dag['P'])) +assert Counter(w.pieces)==expected +assert Counter((name,n,i) for name,n,i in raw['retained'])==Counter( + ('A_'+str(i),n,i) for i,n in enumerate(dag['A'])) +assert len(w.gates)==len(w.nodes) +assert sorted(n for n,_,_ in w.gates)==sorted(w.nodes) +assert len(w.src)==v and len(set(w.src.values()))==v +assert set(w.pout)==set(range(len(w.pieces))) +assert set(w.rout)=={('A_'+str(i),) for i in range(h)} +assert len(set(w.rout.values()))==h 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"18843240374007632787574146016054781874229303372624041422947482220006711301370274429947695208980254489816897240548747611244444368743276004072637922808870935882570128680328818549398102450780713937941962148009502862576404939280830970026757843577492332336646723065488256777720033773146986487763286240909696847125138467987925163899059004260396684485872581710426999541532754583126364150054072115355372997092131814707877644608013845328701623183575197641119070403719972578418991013100838433057297005801/18843240374022188813716544876044281641420198178815568353650892358430937800450226684489565657726081944265605298380567945237895333165146352714403020377768596101653776577083920769047814717414992832443374303453601214673790435903462229418347243029115952440677008837427389056462837546815456700841037075627095025847302610157977652099599444263090864581654224459281481215285979205790016268813393751867892110429718325479806730197277547027518014546582984812428424076074828906144073696000000000000000000000", + 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"complex_row_sha256": "21f957e6d840e027ffdd1d7d3f95fd7d364c2cdef338c4ca79d25194e24179ca", + "finite_bridge": { + "bit_coarse": { + "W": 108516254, + "halving_degree": 367, + "m": 529, + "maxchild": 528, + "wire_bits": 27 + }, + "complex": { + "W": 124390992, + "halving_degree": 17, + "m": 576, + "maxchild": 552, + "s": 71647349312, + "scalar_group_upper": 2401613632, + "scalar_terms": [ + { + "c": 91770, + "copied_center_extra_groups": 48, + "h": 24, + "invocations": 2024, + "local_group_upper": 592224, + "v": 2024 + }, + { + "c": 91770, + "copied_center_extra_groups": 48, + "h": 24, + "invocations": 2024, + "local_group_upper": 592224, + "v": 2024 + } + ], + "wire_bits": 27 + }, + "ordinary_leaf_row_degree": 252, + "rows": { + "coefficient": 10620, + "contract": "W_complex^D_complex * W_coarse^D_coarse * W_old^D_old; one preceding prefix and one padding; sequential reuse", + "degree": 22000, + "degree_gap": "1676/5", + "suffix_slope": 88000 + }, + "semantic": { + "B": 1031531976569127429157544027776, + "C0": 19612721086794747362548571317438973216103734289332153416817836032, + "C1": 1, + "E": 1031531976569127429085896678464, + "exact_grid": "One common dyadic grid times the fixed odd divisor to K=G*(D_complex+1); no child rounding", + "fixed_odd_divisor": 21, + "induction_gap": 48482002898748989170404569305472, + "literal_charge": 74320906515135899127337796, + "strict_literal_gap": 1031457655662612293186769340668 + } + }, + "kappa": "1044939/10000000000", + "next_kappa_rejection": "{'compact_phase_layer_above_kappa': '-31373883009750410934758336863/625130644742395328821610525564500000000'}", + "ordinary_bit_saving": "1240189553/10000000000000", + "status": "Conditional stopped product-ring multiplication witness: deferred bit word, selected complex row" +} diff --git a/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/complex-circuit-construction.tex b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/complex-circuit-construction.tex new file mode 100644 index 0000000000..a5887b38d4 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/complex-circuit-construction.tex @@ -0,0 +1,218 @@ +\subsection{A compressed side circuit for the complex network} +\label{sec:complex-side-circuit} +Keep the complex motif of Section~\ref{sec:independent-complex}: $h=25$, +$v=\binom{25}3=2300$, $N=v^3$, $m=h^3=15625$, scalars in +$\mathbb Z[i,1/2]$, labels in $F=\mathbb F_2^{25}$ with the dot product, the +$h+1$ central wires, and the gather and scatter maps. For a triple $S$ write +$t_S$ for its indicator. The original side wires add +\begin{equation}\label{eq:complex-side-map} + \frac12\sum_{T\cap S=\varnothing}x_T-\frac12\sum_{|T\cap S|=2}x_T +\end{equation} +to $y_S$. With the central coefficient $(|S\cap T|-1)/2$ this gives +$y\gets y+x$. They use one wire per ordered neighbor pair, that is +$vz_{\rm c}=3693800$ side wires per invocation. We compute the same map with +shared sums. + +All sums below are formal sums of inputs $x_T$ whose two summands have +disjoint supports, so a source contributes to a node exactly when a directed +path joins them. Equal supports are identified within each of the two +families below, and nodes that feed no injected piece are removed. + +\paragraph{Disjoint sums.} +Order the points $0,\ldots,24$. For a list of nodes indexed by distinct +points and $k\le3$, the routine $\mathrm{vec}$ returns, for every set $E$ of +at most $k$ of these points, the sum of the nodes whose points avoid $E$. It +splits the list at $\lfloor n/2\rfloor$, recurses, and forms each output by one +addition of a left and a right output whose exclusion sets have total size at +most $k$. For a point list $X$ and weights $w(u,v)$ on its pairs, the routine +$\mathrm{pairs}$ returns the sums over pairs avoiding $E$, $|E|\le3$: split $X$ +into halves $L,R$, recurse on both, apply $\mathrm{vec}$ to each cross row +$(w(u,r))_{r\in R}$, then apply $\mathrm{vec}$ down the columns of these +row outputs with the remaining exclusion budget, and add the three disjoint +regions. The routine $\mathrm{tri}$ does the same for triple sums: with halves +$L,R$ of $X$, put +\[ + P_r=\mathrm{pairs}\bigl(L,(u,v)\mapsto x_{uvr}\bigr),\qquad + P'_u=\mathrm{pairs}\bigl(R,(a,b)\mapsto x_{uab}\bigr), +\] +apply $\mathrm{vec}$ over $r\in R$ to $P_r[E_L]$ and over $u\in L$ to +$P'_u[E_R]$, and add the four disjoint regions: triples in $L$, triples in $R$, +two points in $L$ with one in $R$, and one point in $L$ with two in $R$. + +At the top level $L=\{0,\ldots,11\}$ and $R=\{12,\ldots,24\}$. For a target +$S$ with $S_L=S\cap L$ and $S_R=S\cap R$ the disjoint pieces are +\[ + \mathrm{tri}(L)[S_L],\qquad \mathrm{tri}(R)[S_R], +\] +the two $\mathrm{vec}$ outputs over the halves $R_1=\{12,\ldots,17\}$ and +$R_2=\{18,\ldots,24\}$ of the family $P_r[S_L]$, and the two $\mathrm{vec}$ +outputs over the halves $L_1=\{0,\ldots,5\}$ and $L_2=\{6,\ldots,11\}$ of +the family $P'_u[S_R]$. These six pieces partition the triples disjoint from +$S$. They are internal nodes of the full computations because +$\mathrm{vec}$ splits at the same halves. + +\paragraph{Pair stars.} +For a pair $a(14/10^9)(966/100)$ give, by $e^{-x}>1-x$, +\begin{equation}\label{eq:compressed-complex-exponent} + s_{\rm c}/W_{\rm c}500000000^{10}$ and +$899^9<460^{10}$ give $m^\rho>500000000$ and +$899^{\rho-1}<460$. +If a path has one large child $t$, its moment is at most +\[ + (t/m)^\rho+(q-t)899^{\rho-1}/m^\rho. +\] +This expression increases over the large-child range, since its +numerator derivative is $\rho t^{\rho-1}-899^{\rho-1}>0$. +Use $t=m-b$ and the concavity bound +$(1-x)^{19/10}\le1-19x/10+9x^2/10$ to obtain +\[ + \sum_{\rm path}(r/m)^\rho + <1-\frac{19}{12800}+\frac9{10\cdot1280^2} + +\frac{1194\cdot460}{500000000} + =\frac{51180270301}{51200000000}<\gamma. +\] +Without a large macro the bound is $227493/6250000<\gamma$. + +For coefficient-depth accounting take $E_0=128(W+m+1)^3$. +There are at most $s$ positive-rank residual calls and $W$ endpoint +normalizations. Combining the quadratic phases with the $S$ factors, +each uses at most two diagonal phase passes and one scalar phase. +The inherited gate and remainder count is therefore bounded conservatively by +\[ + 36W^3+16s+16W+8m+42r_j^{t_j}$ gives depth at most +$t_j\lceil\log_2\max(2,e)\rceil$ plus a fixed constant. +The new coarse bit family has $(t_j,\operatorname{bitlength}W_j)=(16,28)$, +the ordinary leaf family $(9,28)$, and the complex family $(17,28)$. +The required reserve is the product of all three stocks: +\[ + Q=W_c^{D_c}W_b^{D_b}W_{\rm old}^{D_{\rm old}}. +\] +After the complex and coarse divisions, the old stock remains available +to every peeled-atom or stopped-leaf call. Sequential copies and outer +ordinary wrappers reuse restored rows; they introduce no independent +row factor. The combined coefficient is +\[ + 16\cdot28+9\cdot28+17\cdot28=1176, + \qquad4000-\frac{51}{25}\,1176=\frac{40024}{25}>0. +\] +Thus the retained logarithmic comparison, for eventual $e\le Cp$, +supplies a sufficient $p^{4000}$ stock including the fixed constants. +Use one physically preceding transformed prefix and one complete-row +padding, as in \path{notes/structured-bulk-assembly.tex}. Complete +spectators and parked fields are preserved by every descendant. +The suffix condition +$b_{\rm in}^{1-\epsilon}>16000(\log_2b_{\rm in}+8)$ is eventual +for every fixed $\epsilon<1$. + +\subsection{Analytic transfer and selected parameters} +The retained analytic proof map in +\path{notes/structured-bulk-assembly.tex} supplies the active-masked +arbitrary-source router with paid repair scans, the rounded phase-cell +inverse, persistent bulk halos with original period cuts, sequential +overlap tapes and factor pages, prime packing and exact recovery. +The new ordinary bit primitive has precisely the arbitrary-width, +complete-spectator and restored-row contract consumed by that router. +The new complex primitive supplies the exact completed tensor contract +on one common grid. Its outer grid conversions add only logarithmic +work. The changed finite implementations therefore meet the same +analytic interfaces, including the full bulk bound +\[ + O\!\left(Tp\left[p^\tau\operatorname{polylog}p+ + d\operatorname{polylog}p+dp^\delta+w_G^2p^\delta+ + dw_G^2p^\delta/L\right]\right)+n^{o(1)}, +\] +where $L=2^{\lceil8\log_2p\rceil}$, Gaussian band width +$w_G^2=O(p^{1-r})$, and normalization retains $\epsilon+r<1$. +Here $w_G$ is unrelated to the address atom width. + +Use the proved ordinary bit saving $a_b=803380799/10^{13}$ and complex +saving $b=1949/25000000$. To instantiate the retained assembly, weaken +the bit parameter explicitly to +\[ + \beta=10^{-6},\qquad + a=(1-\beta)b-10^{-10}=\frac{1948995551}{25000000000000}6.6129027953\times10^{-11}>0. +\] +The strict gaps absorb fixed logarithms, including the common-grid +conversions. The stopped atom recurrence supplies the ordinary +interchange interface, the rational-center construction supplies the +exact complex interface, and the product stock supports all nested +recursions. The unchanged analytic transfer then proves the stated +bound, with its constructive setup, descriptor and catalogue domination, +prime-existence and exact-recovery thresholds retained as eventual +conditions. +\end{proof} diff --git a/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-complex.tex b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-complex.tex new file mode 100644 index 0000000000..4a9037137c --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-complex.tex @@ -0,0 +1,137 @@ +\subsection{All-disjoint retained centers} +Use two factors $h=24$. For triple inputs write $G=\sum_TX_T$, +$T_i=\sum_{T\ni i}X_T$, and retain all $A_i=G-T_i$. +Each input triple avoids exactly 21 points, so +\[ + \sum_{i=1}^{24}A_i=21G,\qquad G=\frac1{21}\sum_i A_i. +\] +For a target triple $S$ the central correction is +\[ + G-\frac12\sum_{i\in S}A_i + =\frac{\sum_{i\in S}T_i-G}{2}. +\] +An input triple meeting $S$ in $j$ points has central coefficient +$(j-1)/2$. Adding half the disjoint sum and subtracting half the +intersection-two sum leaves coefficient one exactly when $j=3$. +The scalar source-to-scatter transfer is therefore the identity. +The transparent old-value subtraction and new-value addition use this +identity only on fresh contributions and restore arbitrary old values. + +The base-two paired exclusion and aligned pair-star producer retains +nested binary labels: common-pair supports have their orthonormal triple +span, other ordinary sums have their coordinate cover. Each retained +$A_i$ has the nondegenerate coordinate hyperplane excluding $i$, +of dimension 23. Hence all copied-center arguments and general +nondegenerate binary residuals of the preceding proof apply. The +selected local counts are +\[ + v=2024,\quad c_h=45764,\quad q_h=8120,\quad + |\mathcal M|=8966,\quad R=44918,\quad\ell=552. +\] +The old internal histogram, starting at rank zero, is +\begin{small}\begin{align*} +[&8930,49042,30844,15972,11883,8272,6399,4356,6682,2263,\\ + &5109,1808,5317,1733,5391,1757,4908,3290,6233,4363,\\ + &4056,264,564,24,24]. +\end{align*}\end{small} +It has rank mass $24R+2\ell$. Replace 24 rank-24 original transitions +by 24 rank-one transitions; all rank-23 copied transforms remain. +The new mass is $24R+\ell$. + +\subsection{Physical endpoints and strict complex moment} +The copied-center two-stage complex contract in +\path{notes/copied-centers-complex.tex} is unchanged by the scalar +center decoding. For the tensor triple line $U$, let +$T=C_U$, $F=C_I$, $E=C_{U^\perp}=FT^{-1}$. +The two data outputs are $A=-Fy$ and $B=FT^{-2}x+Ey$. +Add $T^{-1}$ applied to a copy of $A$ into $B$, paying one rank-one +child per data pair. The inherited input/output $Z$ phases and +$i^{9f}$ scalar normalize $FT^{-2}$ to $F$; sign and bank corrections +complete the exact tensor $C$. Auxiliary source/sink operators remain +$C_{D_0}$ and $FC_{D_0}$ in the second stage. Every original role +therefore returns the exact selected-axis tensor operation on arbitrary +inputs. This algebraic statement holds over $\mathbb Q(i)$ as well as +over Gaussian dyadics. + +With $m_c=576$, $N_c=v^2=4096576$, $B_c=vR=90914032$, put +\[ + W_c=2N_c+2B_c=190021216,\quad L_c=2v\ell=2234496, +\] +\[ + s_c=W_cm_c-N_c+L_c=109450358336,\qquad N_c-L_c=1862080. +\] +The complete list is $2B_c$ width-552 auxiliary exteriors, +$2N_c$ width-529 data macros, $2vH'_r$ width-$r$ internal children, +$4N_c$ width-23 data fronts, and $N_c$ width-one endpoint copies. +These disjoint classes include both kinds of paid copies and sum to +$s_c$. All binary residuals, including alternating forms, use the retained +one-child Gauss normal form with paid bit adapters and unit phases. +At $a_c=1949/25000000$ the exact rational enclosure gives +\[ + \sum_r\frac{n_r}{W_c}(r/m_c)^{1-a_c} + <1-1.3338373969\times10^{-10}. +\] + +\subsection{One exact odd-denominator grid} +The only new odd divisor is 21. Let $d$ bound the root axis count, +$D$ bound its maximum complex recursion depth, and $G_0$ bound the +number of grouped scalar operations per node. Choose +\[ + K=G_0(D+1),\qquad \text{common grid }2^{-P}21^{-K}. +\] +Root inputs and arbitrary dirty auxiliaries start Gaussian dyadic. +Multiply their integer numerators by $21^K$ once at the outer boundary. +Every local coefficient contains at most one factor 21 in its denominator, +so a local finite program adds at most $G_0$ to the odd-denominator +exponent. A completed $u$-axis child has Gaussian-dyadic coefficients +and therefore preserves its input's existing odd-denominator exponent; +it adds no new odd factor. Only the active chain of unfinished calls +can accumulate new factors. Its length is at most $D+1$, proving that +all intermediates lie on the common grid and every local division by +21 is an exact integer division of its encoded numerator. + +This divisibility claim uses the root dyadic-input invariant, not an +assumption about arbitrary numerators on the finest grid. Internal values +may have odd denominators. They are neither rounded nor re-encoded when +a child returns. At the completed outer return the operator is the exact +Gaussian-dyadic tensor on root dyadic inputs, so the final numerators +are divisible by $21^K$; exact unscaling restores dyadic encoding. + +Since the largest child is $552<576$, $D=O(\log d)$ and +$K=O(\log d)$ with fixed constants. Constant-divisor long division +is linear in numerator length. Initial and final scaling by $K$ +successive constant multiplications/divisions cost $O(V\log d)$ and +occur only at the outer boundary. The extra numerator length is +$O(\log d)$, preserving the retained $O(p)$ word bound. This overhead +is subordinate to the positive-power complex layer bound. + +For explicit semantic constants use +\[ + g_h=4(c_h+v)+10v+4hv+4h^2+8h+8=408200, +\] +\[ + G_0=N_c+2v(g_h+2h)=1656684480, +\] +where endpoint additions and copied-center scalar work are included. +The complete child contributes at most $u$ binary denominator bits +and row-norm factor $2^u$, with no additional odd exponent. A local +21-division contributes fewer than five denominator-height bits, +covered by the fixed scalar charge. Set +\[ +\begin{aligned} + E_0&=64(W_c+m_c+G_0+1)^3=403063477262941121443761178688,\\ + \mathcal E&=2G_0W_c^2+8s_c+4W_c+4+32m_c\\ + &=1196393335930350962702877484.2909639537\times10^{-10}. +\] +It uses the retained 24-term positive atanh-series logarithm enclosure, +its geometric tail, range reduction and upward rational exponential +bound. Also $\mu_1=s_b/(W_bm_b)<1$. These are the two gaps used below. diff --git a/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-interface.tex b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-interface.tex new file mode 100644 index 0000000000..20c44ce486 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/stopped-product-interface.tex @@ -0,0 +1,95 @@ +\subsection{Paid atom adapters and remainders} +Expand each fixed lower-triangular formal factor into unit scalings and +additions from earlier to later formal fields. Execute intrabank targets +in descending formal-field order, so earlier controls still have their +required original values. Every atom update reads only physically earlier +controls. In a cross-bank shear the update is +\[ + D_{i,t}\leftarrow D_{i,t}+k_{ij}H_{j,f-1-t}. +\] +Even with the reversed source index, the source lies in the earlier head +bank. The retained ordered-affine streaming primitive applies to each +ordinary width-$w$ atom update, costing $O(V)$ per pass. +There are $O(f)$ passes per fixed matrix and thus $O(Vn)$ per finite +node. The reversed control is an indexed earlier atom, not a reversed +field operation. Atom loops use binary descriptors on a fixed tape set; +all inactive digits remain complete spectators. The inherited parking +schedule never scans through parked ancestors, and polynomial descriptor +work is absorbed by the complete stream volume. + +For $n=m_bf+\delta$, $0\le\deltaa_b$, the paid adapter term is strictly lower order. +All bounded widths use the old interface. Numerical padding of a binary +chunk range to the least suitable radix-$q$ range has volume factor +below $q^2$; it preserves numerical order and is removed after the +completed ordinary wrapper, whose endpoint is ordinary interchange. + +If external rows are unavailable, use the inherited ordinary high-digit +borrowing construction from \path{notes/batched-bit-rows.tex}. +Borrow $O(\log e)$ high digits, exchange and join them into a preceding +row field, pad that field once, act on the body, and separate the high +parts. It applies literally to the completed ordinary wrapper; no claim +about borrowed high positions is made for an unwrapped reversed call. +Single-digit moves cost $O(V\log e)$, and small widths use the old +algorithm. Atom indices and rational coefficients are finitely specified; +the algorithm uses the same fixed tape set and complete spectator ranges. diff --git a/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/structured-bulk-complex.tex b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/structured-bulk-complex.tex new file mode 100644 index 0000000000..53868b41b2 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/tree/notes/structured-bulk-complex.tex @@ -0,0 +1,129 @@ +\subsection{Mixed centers with dyadic scatter} +The complex payload is Gaussian dyadic; its address labels are binary. +For an even axis dimension $h$ define +\[ + T=\sum_U X_U,\qquad G_i=\sum_{U\ni i}X_U,\qquad D_i=T-G_i. +\] +Choose a point set $\mathcal D$ of size $d_0$ with $|3-d_0|$ a +nonzero power of two. Retain $D_i$ for $i\in\mathcal D$ and +$B_i=2G_i$ for $i\notin\mathcal D$. Since $\sum_iG_i=3T$, +\[ + T=\frac{\sum_{i\notin\mathcal D}B_i-2\sum_{i\in\mathcal D}D_i} + {2(3-d_0)}. +\] +The required central correction at triple $S$ is +\[ + \frac{\sum_{i\in S}G_i-T}{2} + =\sum_{i\in S\setminus\mathcal D}\frac{B_i}{4} + -\sum_{i\in S\cap\mathcal D}\frac{D_i}{2} + +\frac{|S\cap\mathcal D|-1}{2}T. +\] +Substitute the expression for $T$ to obtain one fixed dyadic scatter +on exactly $h$ retained centers. Adding half the disjoint sum and +subtracting half the intersection-two sum gives coefficient one on +$X_S$ and zero on all other source triples. There is no global-total +role. The transparent wrapper subtracts the old scatter and adds the +new scatter after source copying, then restores the auxiliaries. +Only the fresh contribution must satisfy the identity; arbitrary old +auxiliary values are permitted. + +Label $B_i$ by $E_i=\{x:\sum_{j\ne i}x_j=0\}$ and $D_i$ by the +coordinate space omitting $i$. Both are nondegenerate of dimension +$h-1$: the normal of $E_i$ has odd norm because $h$ is even. +Every contributing triple line lies in its assigned frame. +Hence center loss is $h(h-1)$. Use $d_0=19$ when $h=30$, and +$d_0=35$ when $h=40$, choosing the first $d_0$ points in the fixed +producer order. The expanded scatter denominators divide 128. + +The base-two paired exclusion producer retains complete disjoint sums, +full pair-star sums, and their leave-one-out side sums, sharing by +actual source support. A support with at least two common points has +its orthonormal common-pair-star span; otherwise use the coordinate +space of its union. The central $B_i$ additions use $E_i$. These +labels are nested and nondegenerate, so the inherited deterministic +carrier compiler applies. Its selected counts are +\[ +\begin{array}{c|rrrrrrr} +h&d_0&v_h&c_h&q_h&|\mathcal M_h|&R_h&\text{loss}_h\\\hline +30&19&4060&98674&16270&15850&99094&870\\ +40&35&9880&250358&39560&37271&252647&1560 +\end{array} +\] +The internal histograms satisfy $\sum_r rH_{h,r}=hR_h+2h(h-1)$. +They exclude all external macros and physical-data frontiers. + +\subsection{General residuals and translated endpoints} +The general normal form of \path{notes/endpoint-gauge-complex.tex} +remains applicable, including alternating residuals. For clarity, if +$V$ is a binary residual basis, $G=V^tV$ nonsingular, and +$q(z)=\operatorname{wt}(VG^{-1}z)\pmod4$, then +\[ + K(x,y)=2^{-r}S_q i^{-q(Gx)}(-1)^{x^tGy}i^{-q(Gy)},\qquad + S_q=\sum_z i^{q(z)}. +\] +This follows by completing the square in the Fourier kernel; the polar +form is $2G^{-1}$. With $b_0=(1-i)/2$ and $S_0=\operatorname{diag}(1,i)$, +\[ + \tfrac12\begin{pmatrix}1&1\\1&-1\end{pmatrix}=b_0 S_0CS_0. +\] +The Gauss sums of odd one-dimensional blocks are $1\pm i$ and those +of alternating two-dimensional blocks are $\pm2$, so $S_qb_0^r$ is +a fourth root of unity. Therefore one rank-$r$ child, binary address +permutations and unit fourth-root phases implement the residual. +Mixed signs retain the same nonsingular polar form. Tensoring over +$f$ parallel columns gives one width-$rf$ child. No orthonormal basis +of the whole residual or new non-dyadic coefficient primitive is used. + +Adopt the translated sink of PR21 \cite{pr21}. For stage-two background +$D_0$ and active space $A$, write $D_1=D_0\mathbin{\perp}A$. +Choose source $C_{D_0}$ and sink $C_FC_{D_0}$. Their endpoint product +is $C_F$ on every arbitrary restored auxiliary input. With the retained +refined copy schedule the entrance is identity, and the last edge is +\[ + (C_FC_{D_0})C_{D_1}^{-1}=C_FC_A^{-1}=C_{A^\perp}. +\] +It is a single residual of rank $m_c-b$. Data endpoint corrections +remain the inherited ones. Each completed call, forward or inverse, +is exactly the selected-axis tensor $C$ operation on every physical +role, with identity on the other coordinates. This all-role contract +is needed by the semantic precision and row-padding arguments. + +\subsection{Complete complex child list} +Use $(a,b,k)=(30,30,40)$ and $m_c=36000$. With the complex counts set +$N_c=v_{30}^2v_{40}=162857968000$, +$B_1=B_2=N_cR_{30}/v_{30}$ and $B_3=N_cR_{40}/v_{40}$. Then +\[ +\begin{aligned} + W_c&=2N_c+B_2+B_3=8465185828400,\\ + L_c&=2(N_c/v_{30})870+(N_c/v_{40})1560=95510688000,\\ + s_c&=W_cm_c-2N_c+2L_c=304746555127840000. +\end{aligned} +\] +The external whole-residual list is +\[ +\begin{array}{c|rrrrr} +t&35930&35960&35970&35061&841\\\hline +n_t&B_1&B_3-B_1&B_2&2N_c&2N_c +\end{array} +\] +For each axis, add $(N_c/v_h)H_{h,r}$ children of width $r$. +Finally the three physical-data fronts contribute $2N_c$ copies of +29, 29 and 39, respectively. Their frames are unchanged by the auxiliary +endpoint choice or linear change of center coordinates, and the general +residual lemma batches each whole front. Their total rank is exactly +$2N_c[(a-1)+(b-1)+(k-1)]$, exhausting the former singleton remainder. +Thus the external, internal, and data-front classes are disjoint and +sum to $s_c$; no uncharged physical rank remains. + +Set $a_c=131/5000000$, $\sigma=1-a_c$. The same logarithm enclosure +as above, now for $m_c/t$, and $e^u\le(1-u)^{-1}$ for $0\le u<1$ +give the exact rational certificate +\[ + \Psi_c(\sigma)=\frac1{W_c}\sum_tn_t(t/m_c)^\sigma + \le\sum_t\frac{n_tt}{W_cm_c(1-a_c\ell_t)} + <1-1.0940382\times10^{-9}. +\] +Every child is narrower than its parent; the largest has numerator +$r_c=35970$. The selected precision proof is the linear semantic +argument below, which uses this actual largest child and the complete +physical rank mass. diff --git a/research/completed-core-sharing/inputs/research/pr117-public/tree/references/semantic-bulk/pr21/translated-partial-complex.tex b/research/completed-core-sharing/inputs/research/pr117-public/tree/references/semantic-bulk/pr21/translated-partial-complex.tex new file mode 100644 index 0000000000..1b8fb41963 --- /dev/null +++ b/research/completed-core-sharing/inputs/research/pr117-public/tree/references/semantic-bulk/pr21/translated-partial-complex.tex @@ -0,0 +1,234 @@ +\section{Translated auxiliary phase frames for the complex layer} +\label{sec:translated-partial-complex} +We use the retained $h=28$ paired complex producer and its original +three-stage schedule, with the changed endpoints below. This replaces, +rather than combines with, the different complex data-entrance regrouping +in the partial-swap package. The finite producer and its complete frame +checks come from PR~7; whole-residual recursion and the fixed-tape transfer +come from icekylinx's PR~10. The freedom to move auxiliary endpoint frames +is inspired by \emph{eumemic}'s Claude-assisted PR~13. The transfer to +phase operators, complete physical audit, explicit phase certificate, and +enlarged precision guard below are the present contribution. All inherited +conditional hypotheses remain in force. + +\subsection{An operator identity for arbitrary dirty auxiliary inputs} +\label{sec:translated-complex-source} +Let $F=\mathbb F_2^{28}$ with its standard dot product. For a nondegenerate +binary space $U$, let $P_U$ be its orthogonal projector and $C_U$ its +retained phase operator. In common Hadamard coordinates, $C_U$ is diagonal +with entries $i^{\operatorname{wt}(P_Ux)}$. These operators commute and +are invertible over the Gaussian dyadic ring. If $U\perp V$, then +$C_{U\mathbin\perp V}=C_UC_V$: the correction in +$\operatorname{wt}(u+v)=\operatorname{wt}(u)+\operatorname{wt}(v) +-2|\operatorname{supp}(u)\cap\operatorname{supp}(v)|$ is divisible by +four when $u\cdot v=0$ over $\mathbb F_2$. + +For a stage-two invocation let $P,Q$ be its norm-one triple lines. Put +\[ + D_0=P^\perp\otimes F\otimes Q,\qquad D_1=F\otimes F\otimes Q, + \qquad E=P\otimes F\otimes Q. +\] +Then $D_1=D_0\mathbin\perp E$, with dimensions $756,784,28$ respectively. +Each stage-two auxiliary role, including all 29 centers, has first common +gate frame $C_{D_0}$ and last common gate frame $C_{D_1}$. +Give it source operator $C_{D_0}$ and sink operator $C_I C_{D_0}$, +leaving every common gate unchanged. For arbitrary physical input $f$, +interpret the logical input as $g=C_{D_0}^{-1}f$. The scalar identity +restores every auxiliary $g$, so its physical output remains +$C_I C_{D_0}g=C_If$. This is a proof invariant, not executed source +preprocessing: formal denominators of $g$ are never stored. Scalar +cancellation holds for arbitrary arrays over the Gaussian dyadic ring. +Data endpoints, signed scalar exchange, and their corrections are unchanged. + +The first edge is identity; the final edge is exactly +\begin{equation} + (C_I C_{D_0})C_{D_1}^{-1}=C_I C_E^{-1}=C_{E^\perp}. + \label{eq:translated-complex-exit} +\end{equation} +This is multiplicative operator cancellation. Replacing $C_I C_{D_0}$ +by a binary projector expression would incorrectly discard repeated phases. +The common-frame invariant and arbitrary-input scratch restoration permit +this independent endpoint choice on each auxiliary role. + +\subsection{Residual basis and a phase certificate on all addresses} +\label{sec:translated-complex-phases} +Coordinate permutations in the first and third factors reduce every +actual pair $P,Q$ to $t=e_0+e_1+e_2$. They preserve inner products and +integer Hamming weights. An explicit orthonormal basis of $t^\perp$ is +\[ + e_3+e_0+e_1,\ e_3+e_1+e_2,\ e_3+e_0+e_2,\ e_4,\ldots,e_{27}. +\] +An orthonormal basis of $E^\perp$ is the disjoint union +\[ + (\mathcal B_{P^\perp}\otimes\mathcal E_F\otimes\mathcal E_F) + \ \cup\ (t_P\otimes\mathcal E_F\otimes\mathcal B_{Q^\perp}). +\] +The two orthogonal parts have dimensions 21168 and 756. Their total +$21924=m-28$ is proper and nonalternating. Of the basis vectors, 18900 +have weight $1\bmod4$ and 3024 have weight $3\bmod4$. The whole-residual +identity uses one width-$21924f$ child, two parity-sign passes, and +constant phase $(-i)^{3024f}=1$. The sign passes remain necessary. +Inverse orientations use the inverse signed wrappers; all other residual +bases and both orientations retain their previous complete checks. + +The control additionally proves the phase equality on every binary address. +Set +\[ + \delta(x)=\operatorname{wt}(x)+\operatorname{wt}(P_{D_0}x) + -\operatorname{wt}(P_{D_1}x)-\operatorname{wt}(P_{E^\perp}x)\pmod4. +\] +Its polarization is +$2x^t(I+P_{D_0}+P_{D_1}+P_{E^\perp})y=0\pmod4$, by the symmetric +idempotent projector identities. Hence $\delta$ is additive. +On the 21952 coordinate vectors the weight triples are $(0,0,1)$, +$(3,3,1)$, $(6,3,8)$, with counts 19600, 2100, 252. The script checks +every coordinate and obtains zero in each case. Additivity proves +$\delta=0$ on all $2^{21952}$ addresses. Tensor Gram identities and the +coordinate-permutation reduction cover every actual invocation. + +\subsection{Every physical edge and the exact time moment} +\label{sec:translated-complex-edges} +The retained parameters are +\[ + h=28,\quad v=3276,\quad R=93838,\quad m=21952, + \quad B=v^2(R+29)=1007397164592, +\] +\[ + W=2v^2(v+R+29)=2085111546336,\quad + D=2v^3-6v^2h(h+1)=18030055680, +\] +\[ + s=Wm-D=45772350635112192. +\] +Each of the $B$ changed roles replaces ranks $756,21168$ by $0,21924$. +Width, total rank, and deficit are unchanged. The complete histogram is +$3v^2$ times the following local histogram, plus four external classes: +\begin{small}\[ +\begin{split} +(H_1,\ldots,H_{28})={}&(93912,23891,21224,31667,13552,9128,9240,10912,\\ + &5656,8456,4284,7598,4872,7448,4536,7803,4228,8232,\\ + &4872,7482,7224,5901,8400,11550,1512,5180,6552,87). +\end{split} +\]\end{small} +\[ +\begin{array}{c|rrrr} +\text{rank}&21896&21924&729&21141\\\hline +\text{copies}&B&B&2v^3&2v^3 +\end{array} +\] +These are respectively the shared auxiliary join, new auxiliary exit, +and the stage-two and stage-three data entrances. No rank-$m$ edge occurs. + +The audit executes the actual compiled forward and inverse/complement +schedules at global tensor dimensions. It counts every incident wire, +including unchanged controls, every carrier, all data boundaries, and the +shared bank. A separate count from DAG degrees and label dimensions plus +the four macro classes gives exactly the same histogram. The gate offset +in stage $j$ is $(h^{j-1}-1)h$. Stage one ends its auxiliary bank at $h$; +stage three starts the shared bank there, so no endpoint or join is counted +twice. The dimension-27 local entries include both physical data frontiers. + +Let $n_r$ be the complete histogram. Put $a_c=18/10^6$ and +$\sigma=1-a_c$. Exact rational upper bounds $\ell_r\ge\log(m/r)$, +obtained from the atanh series with powers-of-two range reduction, give +\[ + \frac1W\sum_r n_r(r/m)^\sigma + \le\sum_r\frac{n_rr}{Wm}\frac1{1-a_c\ell_r}<1. +\] +All denominators are positive. The exact certified gap exceeds +$6.6652\times10^{-9}$; this decimal only reports a lower bound on the +rational certificate. The rank weights sum exactly to $1-D/(Wm)$. + +\subsection{A precision guard across endpoints and stage boundaries} +\label{sec:translated-complex-guard} +Keep the original common-gate dimension potential. Give a changed source +potential $756$ and its sink the formal potential $m+756=22708$. +The latter is bookkeeping, not a binary subspace: its difference from the +last actual gate dimension $784$ is precisely the new rank $21924$. +Every physical edge rank is the absolute change in potential; a scalar +gate permits a path to change role without changing its common potential. +The only decreasing edges are the retained central returns, losing $h$ +each. Invocations in one stage are disjoint, so a path meets at most one +return per stage. Telescoping across the entire physical path gives +\[ + \sum_i r_i\le q'=m+(h^2-h)+6h=22876. +\] +This includes paths entering stage-two auxiliaries from data. The old +$m+6h$ cannot be reused, because such a path may reach the enlarged exit +without traversing the removed auxiliary entrance. + +The finite audit conservatively connects every incident input at each +gate to every incident output. At each tensor-stage data boundary it uses +the maximum over the entire incoming data bank, covering all coordinate +permutations. For the shared bank it preserves the exact per-role depths +from stage one into stage three: the local programs and zero initial +depth are identical, and the bank matching preserves local role indices. +It bounds the maximum rank sum by 22820 and the maximum squared-rank sum +by 481197866. These are conservative envelopes, not claimed realizable +maximizing paths. + +Every recursive child stays within its parent role. Frame basis changes, +row splitting, and parking permute addresses without creating cross-role +arithmetic dependencies. Therefore physical coefficient paths project to +scalar paths with $\sum r_i\le q'$ and $r_i\le M=m-h=21924$. +Since $M

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