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f8c6a5dc02
from stdlib when running with test-all. [Feature #9711][ruby-core:61890] * test/testunit/*.rb: ditto. * test/lib: ditto. git-svn-id: svn+ssh://ci.ruby-lang.org/ruby/trunk@45970 b2dd03c8-39d4-4d8f-98ff-823fe69b080e
423 lines
11 KiB
Ruby
423 lines
11 KiB
Ruby
# encoding: utf-8
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######################################################################
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# This file is imported from the minitest project.
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# DO NOT make modifications in this repo. They _will_ be reverted!
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# File a patch instead and assign it to Ryan Davis.
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######################################################################
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require 'minitest/unit'
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require 'minitest/spec'
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class MiniTest::Unit # :nodoc:
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def run_benchmarks # :nodoc:
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_run_anything :benchmark
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end
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def benchmark_suite_header suite # :nodoc:
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"\n#{suite}\t#{suite.bench_range.join("\t")}"
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end
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class TestCase
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##
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# Returns a set of ranges stepped exponentially from +min+ to
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# +max+ by powers of +base+. Eg:
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#
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# bench_exp(2, 16, 2) # => [2, 4, 8, 16]
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def self.bench_exp min, max, base = 10
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min = (Math.log10(min) / Math.log10(base)).to_i
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max = (Math.log10(max) / Math.log10(base)).to_i
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(min..max).map { |m| base ** m }.to_a
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end
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##
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# Returns a set of ranges stepped linearly from +min+ to +max+ by
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# +step+. Eg:
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#
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# bench_linear(20, 40, 10) # => [20, 30, 40]
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def self.bench_linear min, max, step = 10
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(min..max).step(step).to_a
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rescue LocalJumpError # 1.8.6
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r = []; (min..max).step(step) { |n| r << n }; r
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end
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##
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# Returns the benchmark methods (methods that start with bench_)
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# for that class.
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def self.benchmark_methods # :nodoc:
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public_instance_methods(true).grep(/^bench_/).map { |m| m.to_s }.sort
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end
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##
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# Returns all test suites that have benchmark methods.
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def self.benchmark_suites
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TestCase.test_suites.reject { |s| s.benchmark_methods.empty? }
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end
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##
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# Specifies the ranges used for benchmarking for that class.
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# Defaults to exponential growth from 1 to 10k by powers of 10.
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# Override if you need different ranges for your benchmarks.
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#
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# See also: ::bench_exp and ::bench_linear.
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def self.bench_range
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bench_exp 1, 10_000
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end
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##
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# Runs the given +work+, gathering the times of each run. Range
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# and times are then passed to a given +validation+ proc. Outputs
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# the benchmark name and times in tab-separated format, making it
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# easy to paste into a spreadsheet for graphing or further
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# analysis.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# validation = proc { |x, y| ... }
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# assert_performance validation do |n|
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# @obj.algorithm(n)
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# end
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# end
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def assert_performance validation, &work
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range = self.class.bench_range
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io.print "#{__name__}"
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times = []
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range.each do |x|
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GC.start
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t0 = Time.now
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instance_exec(x, &work)
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t = Time.now - t0
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io.print "\t%9.6f" % t
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times << t
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end
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io.puts
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validation[range, times]
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end
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##
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# Runs the given +work+ and asserts that the times gathered fit to
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# match a constant rate (eg, linear slope == 0) within a given
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# +threshold+. Note: because we're testing for a slope of 0, R^2
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# is not a good determining factor for the fit, so the threshold
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# is applied against the slope itself. As such, you probably want
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# to tighten it from the default.
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#
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# See http://www.graphpad.com/curvefit/goodness_of_fit.htm for
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# more details.
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#
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# Fit is calculated by #fit_linear.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# assert_performance_constant 0.9999 do |n|
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# @obj.algorithm(n)
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# end
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# end
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def assert_performance_constant threshold = 0.99, &work
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validation = proc do |range, times|
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a, b, rr = fit_linear range, times
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assert_in_delta 0, b, 1 - threshold
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[a, b, rr]
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end
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assert_performance validation, &work
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end
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##
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# Runs the given +work+ and asserts that the times gathered fit to
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# match a exponential curve within a given error +threshold+.
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#
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# Fit is calculated by #fit_exponential.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# assert_performance_exponential 0.9999 do |n|
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# @obj.algorithm(n)
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# end
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# end
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def assert_performance_exponential threshold = 0.99, &work
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assert_performance validation_for_fit(:exponential, threshold), &work
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end
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##
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# Runs the given +work+ and asserts that the times gathered fit to
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# match a logarithmic curve within a given error +threshold+.
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#
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# Fit is calculated by #fit_logarithmic.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# assert_performance_logarithmic 0.9999 do |n|
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# @obj.algorithm(n)
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# end
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# end
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def assert_performance_logarithmic threshold = 0.99, &work
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assert_performance validation_for_fit(:logarithmic, threshold), &work
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end
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##
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# Runs the given +work+ and asserts that the times gathered fit to
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# match a straight line within a given error +threshold+.
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#
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# Fit is calculated by #fit_linear.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# assert_performance_linear 0.9999 do |n|
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# @obj.algorithm(n)
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# end
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# end
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def assert_performance_linear threshold = 0.99, &work
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assert_performance validation_for_fit(:linear, threshold), &work
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end
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##
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# Runs the given +work+ and asserts that the times gathered curve
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# fit to match a power curve within a given error +threshold+.
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#
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# Fit is calculated by #fit_power.
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#
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# Ranges are specified by ::bench_range.
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#
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# Eg:
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#
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# def bench_algorithm
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# assert_performance_power 0.9999 do |x|
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# @obj.algorithm
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# end
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# end
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def assert_performance_power threshold = 0.99, &work
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assert_performance validation_for_fit(:power, threshold), &work
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end
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##
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# Takes an array of x/y pairs and calculates the general R^2 value.
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#
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# See: http://en.wikipedia.org/wiki/Coefficient_of_determination
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def fit_error xys
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y_bar = sigma(xys) { |x, y| y } / xys.size.to_f
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ss_tot = sigma(xys) { |x, y| (y - y_bar) ** 2 }
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ss_err = sigma(xys) { |x, y| (yield(x) - y) ** 2 }
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1 - (ss_err / ss_tot)
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end
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##
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# To fit a functional form: y = ae^(bx).
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#
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# Takes x and y values and returns [a, b, r^2].
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#
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# See: http://mathworld.wolfram.com/LeastSquaresFittingExponential.html
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def fit_exponential xs, ys
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n = xs.size
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xys = xs.zip(ys)
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sxlny = sigma(xys) { |x,y| x * Math.log(y) }
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slny = sigma(xys) { |x,y| Math.log(y) }
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sx2 = sigma(xys) { |x,y| x * x }
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sx = sigma xs
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c = n * sx2 - sx ** 2
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a = (slny * sx2 - sx * sxlny) / c
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b = ( n * sxlny - sx * slny ) / c
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return Math.exp(a), b, fit_error(xys) { |x| Math.exp(a + b * x) }
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end
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##
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# To fit a functional form: y = a + b*ln(x).
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#
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# Takes x and y values and returns [a, b, r^2].
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#
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# See: http://mathworld.wolfram.com/LeastSquaresFittingLogarithmic.html
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def fit_logarithmic xs, ys
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n = xs.size
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xys = xs.zip(ys)
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slnx2 = sigma(xys) { |x,y| Math.log(x) ** 2 }
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slnx = sigma(xys) { |x,y| Math.log(x) }
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sylnx = sigma(xys) { |x,y| y * Math.log(x) }
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sy = sigma(xys) { |x,y| y }
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c = n * slnx2 - slnx ** 2
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b = ( n * sylnx - sy * slnx ) / c
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a = (sy - b * slnx) / n
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return a, b, fit_error(xys) { |x| a + b * Math.log(x) }
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end
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##
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# Fits the functional form: a + bx.
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#
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# Takes x and y values and returns [a, b, r^2].
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#
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# See: http://mathworld.wolfram.com/LeastSquaresFitting.html
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def fit_linear xs, ys
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n = xs.size
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xys = xs.zip(ys)
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sx = sigma xs
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sy = sigma ys
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sx2 = sigma(xs) { |x| x ** 2 }
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sxy = sigma(xys) { |x,y| x * y }
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c = n * sx2 - sx**2
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a = (sy * sx2 - sx * sxy) / c
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b = ( n * sxy - sx * sy ) / c
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return a, b, fit_error(xys) { |x| a + b * x }
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end
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##
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# To fit a functional form: y = ax^b.
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#
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# Takes x and y values and returns [a, b, r^2].
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#
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# See: http://mathworld.wolfram.com/LeastSquaresFittingPowerLaw.html
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def fit_power xs, ys
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n = xs.size
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xys = xs.zip(ys)
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slnxlny = sigma(xys) { |x, y| Math.log(x) * Math.log(y) }
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slnx = sigma(xs) { |x | Math.log(x) }
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slny = sigma(ys) { | y| Math.log(y) }
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slnx2 = sigma(xs) { |x | Math.log(x) ** 2 }
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b = (n * slnxlny - slnx * slny) / (n * slnx2 - slnx ** 2);
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a = (slny - b * slnx) / n
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return Math.exp(a), b, fit_error(xys) { |x| (Math.exp(a) * (x ** b)) }
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end
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##
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# Enumerates over +enum+ mapping +block+ if given, returning the
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# sum of the result. Eg:
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#
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# sigma([1, 2, 3]) # => 1 + 2 + 3 => 7
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# sigma([1, 2, 3]) { |n| n ** 2 } # => 1 + 4 + 9 => 14
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def sigma enum, &block
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enum = enum.map(&block) if block
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enum.inject { |sum, n| sum + n }
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end
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##
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# Returns a proc that calls the specified fit method and asserts
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# that the error is within a tolerable threshold.
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def validation_for_fit msg, threshold
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proc do |range, times|
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a, b, rr = send "fit_#{msg}", range, times
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assert_operator rr, :>=, threshold
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[a, b, rr]
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end
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end
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end
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end
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class MiniTest::Spec
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##
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# This is used to define a new benchmark method. You usually don't
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# use this directly and is intended for those needing to write new
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# performance curve fits (eg: you need a specific polynomial fit).
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#
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# See ::bench_performance_linear for an example of how to use this.
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def self.bench name, &block
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define_method "bench_#{name.gsub(/\W+/, '_')}", &block
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end
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##
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# Specifies the ranges used for benchmarking for that class.
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#
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# bench_range do
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# bench_exp(2, 16, 2)
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# end
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#
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# See Unit::TestCase.bench_range for more details.
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def self.bench_range &block
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return super unless block
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meta = (class << self; self; end)
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meta.send :define_method, "bench_range", &block
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end
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##
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# Create a benchmark that verifies that the performance is linear.
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#
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# describe "my class" do
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# bench_performance_linear "fast_algorithm", 0.9999 do |n|
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# @obj.fast_algorithm(n)
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# end
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# end
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def self.bench_performance_linear name, threshold = 0.99, &work
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bench name do
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assert_performance_linear threshold, &work
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end
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end
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##
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# Create a benchmark that verifies that the performance is constant.
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#
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# describe "my class" do
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# bench_performance_constant "zoom_algorithm!" do |n|
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# @obj.zoom_algorithm!(n)
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# end
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# end
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def self.bench_performance_constant name, threshold = 0.99, &work
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bench name do
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assert_performance_constant threshold, &work
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end
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end
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##
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# Create a benchmark that verifies that the performance is exponential.
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#
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# describe "my class" do
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# bench_performance_exponential "algorithm" do |n|
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# @obj.algorithm(n)
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# end
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# end
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def self.bench_performance_exponential name, threshold = 0.99, &work
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bench name do
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assert_performance_exponential threshold, &work
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end
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end
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end
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