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➕ using Google Benchmark #921
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benchmarks/thirdparty/benchmark/src/complexity.cc
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benchmarks/thirdparty/benchmark/src/complexity.cc
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// Copyright 2016 Ismael Jimenez Martinez. All rights reserved.
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//
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// Licensed under the Apache License, Version 2.0 (the "License");
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// you may not use this file except in compliance with the License.
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// You may obtain a copy of the License at
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//
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// http://www.apache.org/licenses/LICENSE-2.0
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//
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// Unless required by applicable law or agreed to in writing, software
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// distributed under the License is distributed on an "AS IS" BASIS,
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// WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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// See the License for the specific language governing permissions and
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// limitations under the License.
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// Source project : https://github.com/ismaelJimenez/cpp.leastsq
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// Adapted to be used with google benchmark
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#include "benchmark/benchmark.h"
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#include <algorithm>
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#include <cmath>
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#include "check.h"
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#include "complexity.h"
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namespace benchmark {
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// Internal function to calculate the different scalability forms
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BigOFunc* FittingCurve(BigO complexity) {
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switch (complexity) {
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case oN:
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return [](int n) -> double { return n; };
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case oNSquared:
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return [](int n) -> double { return std::pow(n, 2); };
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case oNCubed:
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return [](int n) -> double { return std::pow(n, 3); };
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case oLogN:
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return [](int n) { return log2(n); };
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case oNLogN:
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return [](int n) { return n * log2(n); };
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case o1:
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default:
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return [](int) { return 1.0; };
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}
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}
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// Function to return an string for the calculated complexity
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std::string GetBigOString(BigO complexity) {
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switch (complexity) {
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case oN:
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return "N";
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case oNSquared:
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return "N^2";
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case oNCubed:
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return "N^3";
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case oLogN:
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return "lgN";
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case oNLogN:
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return "NlgN";
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case o1:
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return "(1)";
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default:
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return "f(N)";
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}
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}
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// Find the coefficient for the high-order term in the running time, by
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// minimizing the sum of squares of relative error, for the fitting curve
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// given by the lambda expresion.
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// - n : Vector containing the size of the benchmark tests.
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// - time : Vector containing the times for the benchmark tests.
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// - fitting_curve : lambda expresion (e.g. [](int n) {return n; };).
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// For a deeper explanation on the algorithm logic, look the README file at
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// http://github.com/ismaelJimenez/Minimal-Cpp-Least-Squared-Fit
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LeastSq MinimalLeastSq(const std::vector<int>& n,
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const std::vector<double>& time,
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BigOFunc* fitting_curve) {
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double sigma_gn = 0.0;
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double sigma_gn_squared = 0.0;
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double sigma_time = 0.0;
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double sigma_time_gn = 0.0;
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// Calculate least square fitting parameter
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for (size_t i = 0; i < n.size(); ++i) {
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double gn_i = fitting_curve(n[i]);
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sigma_gn += gn_i;
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sigma_gn_squared += gn_i * gn_i;
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sigma_time += time[i];
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sigma_time_gn += time[i] * gn_i;
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}
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LeastSq result;
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result.complexity = oLambda;
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// Calculate complexity.
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result.coef = sigma_time_gn / sigma_gn_squared;
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// Calculate RMS
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double rms = 0.0;
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for (size_t i = 0; i < n.size(); ++i) {
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double fit = result.coef * fitting_curve(n[i]);
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rms += pow((time[i] - fit), 2);
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}
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// Normalized RMS by the mean of the observed values
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double mean = sigma_time / n.size();
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result.rms = sqrt(rms / n.size()) / mean;
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return result;
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}
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// Find the coefficient for the high-order term in the running time, by
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// minimizing the sum of squares of relative error.
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// - n : Vector containing the size of the benchmark tests.
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// - time : Vector containing the times for the benchmark tests.
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// - complexity : If different than oAuto, the fitting curve will stick to
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// this one. If it is oAuto, it will be calculated the best
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// fitting curve.
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LeastSq MinimalLeastSq(const std::vector<int>& n,
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const std::vector<double>& time, const BigO complexity) {
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CHECK_EQ(n.size(), time.size());
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CHECK_GE(n.size(), 2); // Do not compute fitting curve is less than two
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// benchmark runs are given
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CHECK_NE(complexity, oNone);
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LeastSq best_fit;
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if (complexity == oAuto) {
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std::vector<BigO> fit_curves = {oLogN, oN, oNLogN, oNSquared, oNCubed};
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// Take o1 as default best fitting curve
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best_fit = MinimalLeastSq(n, time, FittingCurve(o1));
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best_fit.complexity = o1;
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// Compute all possible fitting curves and stick to the best one
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for (const auto& fit : fit_curves) {
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LeastSq current_fit = MinimalLeastSq(n, time, FittingCurve(fit));
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if (current_fit.rms < best_fit.rms) {
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best_fit = current_fit;
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best_fit.complexity = fit;
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}
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}
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} else {
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best_fit = MinimalLeastSq(n, time, FittingCurve(complexity));
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best_fit.complexity = complexity;
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}
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return best_fit;
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}
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std::vector<BenchmarkReporter::Run> ComputeBigO(
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const std::vector<BenchmarkReporter::Run>& reports) {
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typedef BenchmarkReporter::Run Run;
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std::vector<Run> results;
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if (reports.size() < 2) return results;
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// Accumulators.
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std::vector<int> n;
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std::vector<double> real_time;
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std::vector<double> cpu_time;
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// Populate the accumulators.
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for (const Run& run : reports) {
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CHECK_GT(run.complexity_n, 0) << "Did you forget to call SetComplexityN?";
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n.push_back(run.complexity_n);
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real_time.push_back(run.real_accumulated_time / run.iterations);
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cpu_time.push_back(run.cpu_accumulated_time / run.iterations);
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}
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LeastSq result_cpu;
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LeastSq result_real;
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if (reports[0].complexity == oLambda) {
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result_cpu = MinimalLeastSq(n, cpu_time, reports[0].complexity_lambda);
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result_real = MinimalLeastSq(n, real_time, reports[0].complexity_lambda);
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} else {
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result_cpu = MinimalLeastSq(n, cpu_time, reports[0].complexity);
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result_real = MinimalLeastSq(n, real_time, result_cpu.complexity);
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}
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std::string benchmark_name =
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reports[0].benchmark_name.substr(0, reports[0].benchmark_name.find('/'));
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// Get the data from the accumulator to BenchmarkReporter::Run's.
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Run big_o;
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big_o.benchmark_name = benchmark_name + "_BigO";
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big_o.iterations = 0;
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big_o.real_accumulated_time = result_real.coef;
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big_o.cpu_accumulated_time = result_cpu.coef;
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big_o.report_big_o = true;
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big_o.complexity = result_cpu.complexity;
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// All the time results are reported after being multiplied by the
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// time unit multiplier. But since RMS is a relative quantity it
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// should not be multiplied at all. So, here, we _divide_ it by the
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// multiplier so that when it is multiplied later the result is the
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// correct one.
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double multiplier = GetTimeUnitMultiplier(reports[0].time_unit);
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// Only add label to mean/stddev if it is same for all runs
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Run rms;
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big_o.report_label = reports[0].report_label;
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rms.benchmark_name = benchmark_name + "_RMS";
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rms.report_label = big_o.report_label;
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rms.iterations = 0;
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rms.real_accumulated_time = result_real.rms / multiplier;
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rms.cpu_accumulated_time = result_cpu.rms / multiplier;
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rms.report_rms = true;
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rms.complexity = result_cpu.complexity;
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// don't forget to keep the time unit, or we won't be able to
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// recover the correct value.
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rms.time_unit = reports[0].time_unit;
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results.push_back(big_o);
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results.push_back(rms);
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return results;
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}
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} // end namespace benchmark
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