{"item":"tp-2","status":"complete","gates":{"pass":true,"parity_max_bps":1.442564e-08,"callbacks":213640,"seeds":"10000..10019","tell_vs_truth":{"arb":74414,"missed_arb":0,"retail":64023,"false_arb":357},"peak_gas":147038,"mean_gas":62143.21823628534,"runtime_bytes":22832,"validate":{"pass":true,"command":"amm-match validate Strategy.sol"},"out_of_gas":0,"reverts":0,"written_slots":12,"storage_capacity":32,"assembly":false,"integer_twin_fee_mismatches":0,"direct_contract_tell_mismatches":0,"parity_method":"Independent pure-Python WAD twin generates actual applied fees and callback path; EVM matches bit-exactly. Original M09 double filter with WAD tell uses that twin-computed applied fee for tell only (no EVM feedback). parity_max_bps is this double-filter numerical error. Autonomous ideal-double trajectories are not claimed equal.","stress":{"callbacks":16384,"peak_gas":163384,"out_of_gas":0,"reverts":0},"initialize":{"cases":7,"peak_gas":229555,"reverts":0},"compiler":{"version":"0.8.24","viaIR":true,"optimizer_runs":200,"evmVersion":"paris"}},"twin_cost":{"vs_gauss_qm":{"n":1024,"mean_diff":3.118888744722068,"se":0.031157000945506167,"sum":3193.7420745953978,"sumsq":10977.846435998097,"worst5":[[60136,-2.572068809870302],[60210,-2.110634688515347],[60459,-0.2323379053040071],[60483,0.23839078515732126],[60710,0.41893078902751313]]},"vs_m09_twin":{"n":1024,"mean_diff":2.3957991004327828,"se":0.028364643339290934,"sum":2453.2982788431696,"sumsq":6720.420905175359,"worst5":[[60136,-3.6472397951478115],[60535,-0.5246985974368954],[60210,-0.4550280178546018],[60459,-0.1352197081379245],[60710,0.14190478549357977]]}},"wad_twin_cost":{"vs_gauss_qm":{"n":1024,"mean_diff":3.1112655590229075,"se":0.03129967460348756,"sum":3185.9359324394572,"sumsq":10938.547620395893,"worst5":[[60210,-2.955241814785836],[60136,-2.6653158747521957],[60459,-0.23544142630237275],[60483,0.26941627789619815],[60710,0.5321794906908508]]},"vs_m09_twin":{"n":1024,"mean_diff":2.3881759147336217,"se":0.02839330333810624,"sum":2445.4921366872286,"sumsq":6684.780550836048,"worst5":[[60136,-3.740486860029705],[60210,-1.2996351441250908],[60535,-0.5542541012077891],[60459,-0.13832322913629014],[60599,-0.05591301956599182]]},"vs_double_twin":{"n":1024,"mean_diff":-0.007623185699161095,"se":0.004293864827757223,"sum":-7.806142155940961,"sumsq":19.373512138662523,"worst5":[[60210,-0.8446071262704891],[60367,-0.5512292617028152],[61000,-0.5112158102377862],[60143,-0.4618405536357386],[60555,-0.4280895845197392]]}},"cost_scope":"Blind run.py/pair.py, replica 60000..61023; 1024 per arm. twin_cost=ideal doubles; wad_twin_cost=exact WAD model; Gaussian uses full qm, M09 compressed qm THR=.9.","tell_spec":{"double":"v=amountX*(1-fb) on buy else amountY*(1-fa); z=reserveX on buy else reserveY; g=min(ulp(z),ulp(z-v)); tol=2.220446e-16*v; tell iff distance(v,g*Z)<=tol; r=min(1,2*tol/g) on tell else 0.","wad":"U=1e18; V=amount_wad*(U-fee_wad); before=reserve_wad-floor(V/U); e=floor(log2(before/U)); k=52-e; S=V*2^k; d=min(S mod 1e36,1e36-S mod 1e36); T=floor(S/2500000000000000)+2^k*U; r_wad=0 if d>T else min(U,floor(2*T/U)). Extra absolute input-WAD allowance handles amount truncation; r uses the same widened envelope.","posterior":"pi=0 for r=0, else L_arb/(L_arb+r*L_ret); preserve THR=.9, floor=1e-5 and all M09 quotes/tables/mixture bounds. Zero tell also prevents lr-underflow pin fallback.","state":"Exact fee WADs packed above bit 64 in slots4/5, with original log multipliers below. No extra slots.","fallback":"For amount>1e35, reserve>1e36, fee>U, k outside [0,100], or scaled>=2^240: r=1 (old likelihood). Zero V or reserve<=floor(V/U): r=0."},"source_sha256":"6ee77c053e29d23a89b926c33b13e32365bdd09d880cac5557ce06c043dcf1ac","base_source_sha256":"a44cca4b0155ca3953f27ccb6b43ac8ee74b1cdc4f27022ee5fc51d8ab67ed5f","limitations":["Parity is for actual applied WAD fees on reachable replica callbacks. Naive replay of trades generated under slightly different autonomous double fees is off policy and diverges; fixed via independent integer model, not by feeding truth/EVM outputs into the twin.","WAD tolerance includes a derived absolute truncation allowance beyond the relative 4e-16 envelope. Separate WAD-model cost is -0.0076232 se 0.0042939 versus ideal double.","No board submission, Rust-engine gain claim, or 4000-seed IB comparison. All scores here are replica training-seed estimates.","Offline contract/WAD model/replica sources are bundled; large full-table baseline evaluation data and solc/pyrevm toolchain are external task prerequisites. Python WAD model does not emulate 256-bit wraparound on pathological inputs; EVM stress was separate."],"evidence":"Bundled measurements.json/README.md; sources.json for provenance.","code_zb64":"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","code_sha256":"70b4efee30b245afbfe6e277c802bfbd7d2f3289f4aeba850d9203c6f59ff267"}
