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Small improvement to _discrete_log_pohlig_hellman() #26487
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Compute order and its factoring in one pass
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Update The release notes on the wiki have been updated. |
Thank you for your contribution. I think the idea is great, but when a user calls As a point about the code, |
Thanks for your feedback! I will make the suggested changes. |
Benchmark results from GitHub Actions Lower numbers are good, higher numbers are bad. A ratio less than 1 Significantly changed benchmark results (PR vs master) Significantly changed benchmark results (master vs previous release) | Change | Before [2487dbb5] | After [82e59a73] | Ratio | Benchmark (Parameter) |
|----------|----------------------|---------------------|---------|----------------------------------------------------------------------|
| - | 70.3±1ms | 45.7±0.5ms | 0.65 | integrate.TimeIntegrationRisch02.time_doit(10) |
| - | 70.7±0.7ms | 44.4±0.3ms | 0.63 | integrate.TimeIntegrationRisch02.time_doit_risch(10) |
| + | 18.6±0.1μs | 31.0±0.5μs | 1.67 | integrate.TimeIntegrationRisch03.time_doit(1) |
| - | 5.28±0.05ms | 2.92±0.06ms | 0.55 | logic.LogicSuite.time_load_file |
| - | 73.3±0.4ms | 28.6±0.1ms | 0.39 | polys.TimeGCD_GaussInt.time_op(1, 'dense') |
| - | 26.0±0.1ms | 17.0±0.1ms | 0.66 | polys.TimeGCD_GaussInt.time_op(1, 'expr') |
| - | 74.0±0.7ms | 28.8±0.05ms | 0.39 | polys.TimeGCD_GaussInt.time_op(1, 'sparse') |
| - | 255±1ms | 125±0.5ms | 0.49 | polys.TimeGCD_GaussInt.time_op(2, 'dense') |
| - | 254±1ms | 125±0.8ms | 0.49 | polys.TimeGCD_GaussInt.time_op(2, 'sparse') |
| - | 653±3ms | 372±1ms | 0.57 | polys.TimeGCD_GaussInt.time_op(3, 'dense') |
| - | 657±3ms | 376±1ms | 0.57 | polys.TimeGCD_GaussInt.time_op(3, 'sparse') |
| - | 490±7μs | 287±2μs | 0.59 | polys.TimeGCD_LinearDenseQuadraticGCD.time_op(1, 'dense') |
| - | 1.82±0.01ms | 1.05±0.01ms | 0.58 | polys.TimeGCD_LinearDenseQuadraticGCD.time_op(2, 'dense') |
| - | 9.41±0.03ms | 3.08±0.05ms | 0.33 | polys.TimeGCD_LinearDenseQuadraticGCD.time_op(3, 'dense') |
| - | 449±0.7μs | 231±1μs | 0.51 | polys.TimeGCD_QuadraticNonMonicGCD.time_op(1, 'dense') |
| - | 1.47±0ms | 683±2μs | 0.47 | polys.TimeGCD_QuadraticNonMonicGCD.time_op(2, 'dense') |
| - | 4.98±0.03ms | 1.66±0.01ms | 0.33 | polys.TimeGCD_QuadraticNonMonicGCD.time_op(3, 'dense') |
| - | 377±1μs | 208±2μs | 0.55 | polys.TimeGCD_SparseGCDHighDegree.time_op(1, 'dense') |
| - | 2.45±0.01ms | 1.22±0.01ms | 0.5 | polys.TimeGCD_SparseGCDHighDegree.time_op(3, 'dense') |
| - | 10.2±0.2ms | 4.35±0.01ms | 0.42 | polys.TimeGCD_SparseGCDHighDegree.time_op(5, 'dense') |
| - | 360±3μs | 170±1μs | 0.47 | polys.TimeGCD_SparseNonMonicQuadratic.time_op(1, 'dense') |
| - | 2.52±0.02ms | 889±3μs | 0.35 | polys.TimeGCD_SparseNonMonicQuadratic.time_op(3, 'dense') |
| - | 9.57±0.03ms | 2.62±0.02ms | 0.27 | polys.TimeGCD_SparseNonMonicQuadratic.time_op(5, 'dense') |
| - | 1.03±0.01ms | 431±3μs | 0.42 | polys.TimePREM_LinearDenseQuadraticGCD.time_op(3, 'dense') |
| - | 1.72±0.01ms | 504±1μs | 0.29 | polys.TimePREM_LinearDenseQuadraticGCD.time_op(3, 'sparse') |
| - | 5.89±0.04ms | 1.79±0ms | 0.3 | polys.TimePREM_LinearDenseQuadraticGCD.time_op(5, 'dense') |
| - | 8.49±0.07ms | 1.52±0.02ms | 0.18 | polys.TimePREM_LinearDenseQuadraticGCD.time_op(5, 'sparse') |
| - | 282±1μs | 64.4±0.5μs | 0.23 | polys.TimePREM_QuadraticNonMonicGCD.time_op(1, 'sparse') |
| - | 3.42±0.08ms | 399±1μs | 0.12 | polys.TimePREM_QuadraticNonMonicGCD.time_op(3, 'dense') |
| - | 3.98±0.05ms | 283±2μs | 0.07 | polys.TimePREM_QuadraticNonMonicGCD.time_op(3, 'sparse') |
| - | 6.98±0.04ms | 1.28±0.01ms | 0.18 | polys.TimePREM_QuadraticNonMonicGCD.time_op(5, 'dense') |
| - | 8.70±0.05ms | 847±5μs | 0.1 | polys.TimePREM_QuadraticNonMonicGCD.time_op(5, 'sparse') |
| - | 5.09±0.01ms | 2.97±0.01ms | 0.58 | polys.TimeSUBRESULTANTS_LinearDenseQuadraticGCD.time_op(2, 'sparse') |
| - | 12.1±0.03ms | 6.53±0.02ms | 0.54 | polys.TimeSUBRESULTANTS_LinearDenseQuadraticGCD.time_op(3, 'dense') |
| - | 22.6±0.2ms | 9.06±0.05ms | 0.4 | polys.TimeSUBRESULTANTS_LinearDenseQuadraticGCD.time_op(3, 'sparse') |
| - | 5.28±0.02ms | 886±4μs | 0.17 | polys.TimeSUBRESULTANTS_QuadraticNonMonicGCD.time_op(1, 'sparse') |
| - | 12.6±0.04ms | 7.06±0.01ms | 0.56 | polys.TimeSUBRESULTANTS_QuadraticNonMonicGCD.time_op(2, 'sparse') |
| - | 102±2ms | 25.8±0.06ms | 0.25 | polys.TimeSUBRESULTANTS_QuadraticNonMonicGCD.time_op(3, 'dense') |
| - | 167±3ms | 54.0±0.3ms | 0.32 | polys.TimeSUBRESULTANTS_QuadraticNonMonicGCD.time_op(3, 'sparse') |
| - | 174±1μs | 114±0.4μs | 0.65 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(1, 'dense') |
| - | 359±1μs | 218±2μs | 0.61 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(1, 'sparse') |
| - | 4.22±0.03ms | 843±2μs | 0.2 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(3, 'dense') |
| - | 5.25±0.03ms | 382±1μs | 0.07 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(3, 'sparse') |
| - | 20.0±0.2ms | 2.81±0.01ms | 0.14 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(5, 'dense') |
| - | 22.8±0.2ms | 627±2μs | 0.03 | polys.TimeSUBRESULTANTS_SparseGCDHighDegree.time_op(5, 'sparse') |
| - | 480±2μs | 137±1μs | 0.29 | polys.TimeSUBRESULTANTS_SparseNonMonicQuadratic.time_op(1, 'sparse') |
| - | 4.66±0.02ms | 621±3μs | 0.13 | polys.TimeSUBRESULTANTS_SparseNonMonicQuadratic.time_op(3, 'dense') |
| - | 5.30±0.03ms | 139±0.6μs | 0.03 | polys.TimeSUBRESULTANTS_SparseNonMonicQuadratic.time_op(3, 'sparse') |
| - | 13.2±0.2ms | 1.31±0.01ms | 0.1 | polys.TimeSUBRESULTANTS_SparseNonMonicQuadratic.time_op(5, 'dense') |
| - | 13.9±0.1ms | 142±3μs | 0.01 | polys.TimeSUBRESULTANTS_SparseNonMonicQuadratic.time_op(5, 'sparse') |
| - | 134±2μs | 74.4±0.2μs | 0.56 | solve.TimeMatrixOperations.time_rref(3, 0) |
| - | 247±2μs | 88.5±0.2μs | 0.36 | solve.TimeMatrixOperations.time_rref(4, 0) |
| - | 24.5±0.2ms | 10.4±0.2ms | 0.42 | solve.TimeSolveLinSys189x49.time_solve_lin_sys |
| - | 28.7±0.2ms | 15.7±0.1ms | 0.55 | solve.TimeSparseSystem.time_linsolve_Aaug(20) |
| - | 55.4±0.1ms | 25.4±0.2ms | 0.46 | solve.TimeSparseSystem.time_linsolve_Aaug(30) |
| - | 28.7±0.2ms | 15.5±0.02ms | 0.54 | solve.TimeSparseSystem.time_linsolve_Ab(20) |
| - | 54.7±0.2ms | 25.1±0.07ms | 0.46 | solve.TimeSparseSystem.time_linsolve_Ab(30) |
Full benchmark results can be found as artifacts in GitHub Actions |
@haru-44 Let me know what you think about the new version. Thanks. |
Compute order and its factoring in one pass
Brief description of what is fixed or changed
The function discrete_log_pohlig_hellman currently first computes the order of the
group element and then factors the result. Since computing the order is done
by factoring the group order, this can be done along the way eliminating the need
of another factorization. To this end, the code from n_order() is slightly adapted.