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","notes":["No search or port work; confirmation only. Each arm ran alone against the 30 bps VanillaStrategy in one run_batch call per 64-seed chunk with 8 workers.","Configs follow MatchRunner._build_configs: default_rng(seed) draws retail mean size [19,21], retail arrival rate [0.6,1.0], then gbm sigma [0.000882,0.001008]. The absolute requested seed is used for both config variance and simulation. Canonical remaining settings include 10000 steps.","Differences are first named arm minus second; edge and volume are submission values. SE and SD use sample variance (ddof=1). sumsq is the uncentered sum of squared paired differences.","per_seed_diffs arrays are ordered by every seed from seeds_covered.start to seeds_covered.end, inclusive, and rounded to 10 decimal places; aggregate statistics use unrounded engine floats.","Quartiles contain 128 seeds each, ranked by IB submission retail_volume_y ascending; stable seed ordering breaks ties. q1 is quietest. Volume deltas are in engine volume_y units. Gas peaks cover all callbacks in the stated 512 seeds; gas_stats_reset before and gas_stats after each arm.","No additional replica, port fidelity or HA gain gates were measured in this confirmation-only item."],"mean_edge_per_64_seed_chunk":{"IB":[{"start":8177664,"end":8177727,"mean_edge":510.5741519500764},{"start":8177728,"end":8177791,"mean_edge":524.0721440678368},{"start":8177792,"end":8177855,"mean_edge":526.7634185795451},{"start":8177856,"end":8177919,"mean_edge":529.6458123179004},{"start":8177920,"end":8177983,"mean_edge":518.5765226148442},{"start":8177984,"end":8178047,"mean_edge":536.2148355364268},{"start":8178048,"end":8178111,"mean_edge":522.2266811886695},{"start":8178112,"end":8178175,"mean_edge":518.7541982108293}],"CAND":[{"start":8177664,"end":8177727,"mean_edge":511.36412903388054},{"start":8177728,"end":8177791,"mean_edge":524.8469767008938},{"start":8177792,"end":8177855,"mean_edge":528.2685977115544},{"start":8177856,"end":8177919,"mean_edge":530.5984652374126},{"start":8177920,"end":8177983,"mean_edge":519.1779351591832},{"start":8177984,"end":8178047,"mean_edge":537.0966844795045},{"start":8178048,"end":8178111,"mean_edge":523.1311428914184},{"start":8178112,"end":8178175,"mean_edge":519.6135431892445}],"T03":[{"start":8177664,"end":8177727,"mean_edge":511.27678275259285},{"start":8177728,"end":8177791,"mean_edge":524.7895256801143},{"start":8177792,"end":8177855,"mean_edge":528.1323030311981},{"start":8177856,"end":8177919,"mean_edge":530.5297317265706},{"start":8177920,"end":8177983,"mean_edge":519.1963642760865},{"start":8177984,"end":8178047,"mean_edge":537.0157655690853},{"start":8178048,"end":8178111,"mean_edge":523.008416517828},{"start":8178112,"end":8178175,"mean_edge":519.5536492821743}]},"arm_run_seconds":{"IB":[26.468728898093104,39.67753858608194,26.408897412009537,26.483398430980742,26.188690355978906,26.757285952102393,26.405063447076827,26.244167080149055],"CAND":[40.94678045902401,27.028295375872403,27.15407424001023,27.21392030385323,26.53080252883956,27.134140965994447,26.78806351777166,26.720368049107492],"T03":[26.261433908948675,26.40074976091273,27.01762861502357,27.15737882605754,26.672718952875584,27.05921842297539,26.90226678806357,26.793650987092406]}}