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Evidence Receipt. Related Resources.
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Canonical route: /signal-canvas/solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat
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Canonical ID solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat | Route /signal-canvas/solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat
REST example
curl https://sciencetostartup.com/api/v1/agent-handoff/signal-canvas/solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsatMCP example
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References: Pending verification
Proof: Verification pending
Freshness state: computing
Source paper: Solving the Two-dimensional single stock size Cuting Stock Problem with SAT and MaxSAT
PDF: https://arxiv.org/pdf/2604.01732v1
Source count: Pending verification
Coverage: 33%
Last proof check: 2026-04-03T20:50:40.820Z
Signal Canvas receipt window
/buildability/solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat
Subject: Solving the Two-dimensional single stock size Cuting Stock Problem with SAT and MaxSAT
Verdict
Ignore
Verdict is Ignore because current viability and proof state do not clear the buildability gate.
Preparing verified analysis
Dimensions overall score 4.0
No public code linked for this paper yet.
We present a SAT-based framework where item types are expanded by demand, each copy has a sheet-assignment variable and non-overlap constraints are activated only for copies assigned to the same sheet.
Directly stated in the abstract describing the core method
partial
We also introduce an infeasible-orientation elimination rule that fixes rotation variables when only one orientation can fit the sheet.
Directly stated in the abstract as a specific technical contribution
partial
For minimizing the number of sheets, we compare three approaches: non-incremental SAT with binary search, incremental SAT with clause reuse across iterations and weighted partial MaxSAT.
Directly stated in the abstract with clear enumeration of methods
partial
On the Cui--Zhao benchmark suite, our best SAT configurations certify two to three times more instances as provably optimal and achieve lower optimality gaps than OR-Tools, CPLEX and Gurobi.
Directly stated in abstract with comparative performance metric
partial
The relative ranking among SAT approaches depends on rotation: incremental SAT is strongest without rotation, while non-incremental SAT is more effective when rotation increases formula size.
Directly stated in abstract as a key finding about method performance
partial
The Two-Dimensional Single Stock Size Cutting Stock Problem (2D-CSSP) generalizes bin packing by requiring multiple copies of each item type, which causes a strong combinatorial blow-up.
Directly stated in abstract as problem characterization
partial
On the Cui--Zhao benchmark suite, our best SAT configurations certify two to three times more instances as provably optimal and achieve lower optimality gaps than OR-Tools, CPLEX and Gurobi.
Directly stated in abstract as comparative performance result
partial
Related resources will appear here when this paper maps cleanly to topic, benchmark, or dataset surfaces.
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Structured compute envelope
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Receipt path
/buildability/solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat
Paper ref
solving-the-two-dimensional-single-stock-size-cuting-stock-problem-with-sat-and-maxsat
arXiv id
2604.01732
Generated at
2026-04-03T20:50:40.820Z
Evidence freshness
stale
Last verification
2026-04-03T20:50:40.820Z
Sources
0
References
0
Coverage
33%
Lineage hash
0c7ab3ba966a32a5a666c4882ace13e63a214291747cecd293da07a607c32626
Canonical opportunity-kernel lineage hash.
External signature
unsigned_external
No founder, registry, pilot, or production-adoption signature is attached to this receipt.
Verification
not_verified
Verification is blocked until an external signature is provided.
Verification pending / evidence receipt incomplete
repo_url
references