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[automated] GPU Benchmark from PR #965
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| {"reason":"benchmark-complete","id":"LEM Fibonacci Prove - rc = 100/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200","report_directory":"/var/tmp/runner/_work/16dbb1534c670-23-12-22/lurk-rs/lurk-rs/target/criterion/reports/LEM Fibonacci Prove - rc = 100/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200","iteration_count":[3,3,3,3,3,3,3,3,3,3],"measured_values":[13862327932.0,13896906807.0,13891833212.0,13906172016.0,13882520743.0,13875798218.0,13889280067.0,13908697617.0,13880925936.0,13894319582.0],"unit":"ns","throughput":[{"per_iteration":2100,"unit":"elements"}],"typical":{"estimate":4629626070.999999,"lower_bound":4626871306.733334,"upper_bound":4632266798.466666,"unit":"ns"},"mean":{"estimate":4629626070.999999,"lower_bound":4626871306.733334,"upper_bound":4632266798.466666,"unit":"ns"},"median":{"estimate":4630185546.5,"lower_bound":4626386493.5,"upper_bound":4633415266.333334,"unit":"ns"},"median_abs_dev":{"estimate":4365416.782498595,"lower_bound":1245264.1343926135,"upper_bound":7907993.791904574,"unit":"ns"},"slope":null,"change":null} | ||
| {"reason":"group-complete","group_name":"LEM Fibonacci Prove - rc = 100","benchmarks":["LEM Fibonacci Prove - rc = 100/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-100","LEM Fibonacci Prove - rc = 100/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200"],"report_directory":"/var/tmp/runner/_work/16dbb1534c670-23-12-22/lurk-rs/lurk-rs/target/criterion/reports/LEM Fibonacci Prove - rc = 100"} | ||
| {"reason":"benchmark-complete","id":"LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-100","report_directory":"/var/tmp/runner/_work/16dbb1534c670-23-12-22/lurk-rs/lurk-rs/target/criterion/reports/LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-100","iteration_count":[6,6,6,6,6,6,6,6,6,6],"measured_values":[11954062231.0,11963837545.0,11907986206.0,11883202071.0,11885984458.0,11903784957.0,11925786319.0,11917650649.0,11920849049.0,11950071618.0],"unit":"ns","throughput":[{"per_iteration":1200,"unit":"elements"}],"typical":{"estimate":1986886918.3833332,"lower_bound":1984197856.7833335,"upper_bound":1989606769.0166664,"unit":"ns"},"mean":{"estimate":1986886918.3833332,"lower_bound":1984197856.7833335,"upper_bound":1989606769.0166664,"unit":"ns"},"median":{"estimate":1986541641.5,"lower_bound":1982830888.6666667,"upper_bound":1991678603.0,"unit":"ns"},"median_abs_dev":{"estimate":5718716.8650224805,"lower_bound":1005162.0106548071,"upper_bound":8219877.970167876,"unit":"ns"},"slope":null,"change":null} | ||
| {"reason":"benchmark-complete","id":"LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200","report_directory":"/var/tmp/runner/_work/16dbb1534c670-23-12-22/lurk-rs/lurk-rs/target/criterion/reports/LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200","iteration_count":[3,3,3,3,3,3,3,3,3,3],"measured_values":[13467130603.0,13520950593.0,13482520391.0,13460115707.0,13496287157.0,13512618244.0,13471616867.0,13484284416.0,13489562824.0,13475519842.0],"unit":"ns","throughput":[{"per_iteration":2400,"unit":"elements"}],"typical":{"estimate":4495353554.800001,"lower_bound":4491705728.875,"upper_bound":4499276893.466666,"unit":"ns"},"mean":{"estimate":4495353554.800001,"lower_bound":4491705728.875,"upper_bound":4499276893.466666,"unit":"ns"},"median":{"estimate":4494467467.833334,"lower_bound":4490441740.833333,"upper_bound":4499483776.666666,"unit":"ns"},"median_abs_dev":{"estimate":6096028.550773859,"lower_bound":1740185.1634050664,"upper_bound":11239995.891550183,"unit":"ns"},"slope":null,"change":null} | ||
| {"reason":"group-complete","group_name":"LEM Fibonacci Prove - rc = 600","benchmarks":["LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-100","LEM Fibonacci Prove - rc = 600/fib-ref=0a4960a846be8d5a6fbaa762eb5353a13fae1374/num-200"],"report_directory":"/var/tmp/runner/_work/16dbb1534c670-23-12-22/lurk-rs/lurk-rs/target/criterion/reports/LEM Fibonacci Prove - rc = 600"} |