From be1c7e50e1e8809ea56f2c9d472eccd8ffd73a97 Mon Sep 17 00:00:00 2001 From: Daniel Baumann Date: Fri, 19 Apr 2024 04:57:58 +0200 Subject: Adding upstream version 1.44.3. Signed-off-by: Daniel Baumann --- .../libh2o/deps/mruby/benchmark/bm_ao_render.rb | 314 +++++++++++++++++++++ .../deps/mruby/benchmark/bm_app_lc_fizzbuzz.rb | 52 ++++ .../h2o/libh2o/deps/mruby/benchmark/bm_fib.rb | 7 + .../h2o/libh2o/deps/mruby/benchmark/bm_so_lists.rb | 47 +++ .../deps/mruby/benchmark/build_config_boxing.rb | 28 ++ .../libh2o/deps/mruby/benchmark/build_config_cc.rb | 13 + .../h2o/libh2o/deps/mruby/benchmark/plot.gpl | 5 + 7 files changed, 466 insertions(+) create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/bm_ao_render.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/bm_app_lc_fizzbuzz.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/bm_fib.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/bm_so_lists.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/build_config_boxing.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/build_config_cc.rb create mode 100644 web/server/h2o/libh2o/deps/mruby/benchmark/plot.gpl (limited to 'web/server/h2o/libh2o/deps/mruby/benchmark') diff --git a/web/server/h2o/libh2o/deps/mruby/benchmark/bm_ao_render.rb b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_ao_render.rb new file mode 100644 index 00000000..8212c3a1 --- /dev/null +++ b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_ao_render.rb @@ -0,0 +1,314 @@ +# AO render benchmark +# Original program (C) Syoyo Fujita in Javascript (and other languages) +# https://code.google.com/p/aobench/ +# Ruby(yarv2llvm) version by Hideki Miura +# mruby version by Hideki Miura +# + +IMAGE_WIDTH = 64 +IMAGE_HEIGHT = 64 +NSUBSAMPLES = 2 +NAO_SAMPLES = 8 + +module Rand + # Use xorshift + @@x = 123456789 + @@y = 362436069 + @@z = 521288629 + @@w = 88675123 + BNUM = 1 << 29 + BNUMF = BNUM.to_f + def self.rand + x = @@x + t = x ^ ((x & 0xfffff) << 11) + w = @@w + @@x, @@y, @@z = @@y, @@z, w + w = @@w = (w ^ (w >> 19) ^ (t ^ (t >> 8))) + (w % BNUM) / BNUMF + end +end + +class Vec + def initialize(x, y, z) + @x = x + @y = y + @z = z + end + + def x=(v); @x = v; end + def y=(v); @y = v; end + def z=(v); @z = v; end + def x; @x; end + def y; @y; end + def z; @z; end + + def vadd(b) + Vec.new(@x + b.x, @y + b.y, @z + b.z) + end + + def vsub(b) + Vec.new(@x - b.x, @y - b.y, @z - b.z) + end + + def vcross(b) + Vec.new(@y * b.z - @z * b.y, + @z * b.x - @x * b.z, + @x * b.y - @y * b.x) + end + + def vdot(b) + r = @x * b.x + @y * b.y + @z * b.z + r + end + + def vlength + Math.sqrt(@x * @x + @y * @y + @z * @z) + end + + def vnormalize + len = vlength + v = Vec.new(@x, @y, @z) + if len > 1.0e-17 then + v.x = v.x / len + v.y = v.y / len + v.z = v.z / len + end + v + end +end + + +class Sphere + def initialize(center, radius) + @center = center + @radius = radius + end + + def center; @center; end + def radius; @radius; end + + def intersect(ray, isect) + rs = ray.org.vsub(@center) + b = rs.vdot(ray.dir) + c = rs.vdot(rs) - (@radius * @radius) + d = b * b - c + if d > 0.0 then + t = - b - Math.sqrt(d) + + if t > 0.0 and t < isect.t then + isect.t = t + isect.hit = true + isect.pl = Vec.new(ray.org.x + ray.dir.x * t, + ray.org.y + ray.dir.y * t, + ray.org.z + ray.dir.z * t) + n = isect.pl.vsub(@center) + isect.n = n.vnormalize + end + end + end +end + +class Plane + def initialize(p, n) + @p = p + @n = n + end + + def intersect(ray, isect) + d = -@p.vdot(@n) + v = ray.dir.vdot(@n) + v0 = v + if v < 0.0 then + v0 = -v + end + if v0 < 1.0e-17 then + return + end + + t = -(ray.org.vdot(@n) + d) / v + + if t > 0.0 and t < isect.t then + isect.hit = true + isect.t = t + isect.n = @n + isect.pl = Vec.new(ray.org.x + t * ray.dir.x, + ray.org.y + t * ray.dir.y, + ray.org.z + t * ray.dir.z) + end + end +end + +class Ray + def initialize(org, dir) + @org = org + @dir = dir + end + + def org; @org; end + def org=(v); @org = v; end + def dir; @dir; end + def dir=(v); @dir = v; end +end + +class Isect + def initialize + @t = 10000000.0 + @hit = false + @pl = Vec.new(0.0, 0.0, 0.0) + @n = Vec.new(0.0, 0.0, 0.0) + end + + def t; @t; end + def t=(v); @t = v; end + def hit; @hit; end + def hit=(v); @hit = v; end + def pl; @pl; end + def pl=(v); @pl = v; end + def n; @n; end + def n=(v); @n = v; end +end + +def clamp(f) + i = f * 255.5 + if i > 255.0 then + i = 255.0 + end + if i < 0.0 then + i = 0.0 + end + i.to_i +end + +def otherBasis(basis, n) + basis[2] = Vec.new(n.x, n.y, n.z) + basis[1] = Vec.new(0.0, 0.0, 0.0) + + if n.x < 0.6 and n.x > -0.6 then + basis[1].x = 1.0 + elsif n.y < 0.6 and n.y > -0.6 then + basis[1].y = 1.0 + elsif n.z < 0.6 and n.z > -0.6 then + basis[1].z = 1.0 + else + basis[1].x = 1.0 + end + + basis[0] = basis[1].vcross(basis[2]) + basis[0] = basis[0].vnormalize + + basis[1] = basis[2].vcross(basis[0]) + basis[1] = basis[1].vnormalize +end + +class Scene + def initialize + @spheres = Array.new + @spheres[0] = Sphere.new(Vec.new(-2.0, 0.0, -3.5), 0.5) + @spheres[1] = Sphere.new(Vec.new(-0.5, 0.0, -3.0), 0.5) + @spheres[2] = Sphere.new(Vec.new(1.0, 0.0, -2.2), 0.5) + @plane = Plane.new(Vec.new(0.0, -0.5, 0.0), Vec.new(0.0, 1.0, 0.0)) + end + + def ambient_occlusion(isect) + basis = Array.new(3) + otherBasis(basis, isect.n) + + ntheta = NAO_SAMPLES + nphi = NAO_SAMPLES + eps = 0.0001 + occlusion = 0.0 + + p0 = Vec.new(isect.pl.x + eps * isect.n.x, + isect.pl.y + eps * isect.n.y, + isect.pl.z + eps * isect.n.z) + nphi.times do |j| + ntheta.times do |i| + r = Rand::rand + phi = 2.0 * 3.14159265 * Rand::rand + x = Math.cos(phi) * Math.sqrt(1.0 - r) + y = Math.sin(phi) * Math.sqrt(1.0 - r) + z = Math.sqrt(r) + + rx = x * basis[0].x + y * basis[1].x + z * basis[2].x + ry = x * basis[0].y + y * basis[1].y + z * basis[2].y + rz = x * basis[0].z + y * basis[1].z + z * basis[2].z + + raydir = Vec.new(rx, ry, rz) + ray = Ray.new(p0, raydir) + + occisect = Isect.new + @spheres[0].intersect(ray, occisect) + @spheres[1].intersect(ray, occisect) + @spheres[2].intersect(ray, occisect) + @plane.intersect(ray, occisect) + if occisect.hit then + occlusion = occlusion + 1.0 + else + 0.0 + end + end + end + + occlusion = (ntheta.to_f * nphi.to_f - occlusion) / (ntheta.to_f * nphi.to_f) + Vec.new(occlusion, occlusion, occlusion) + end + + def render(w, h, nsubsamples) + cnt = 0 + nsf = nsubsamples.to_f + h.times do |y| + w.times do |x| + rad = Vec.new(0.0, 0.0, 0.0) + + # Subsmpling + nsubsamples.times do |v| + nsubsamples.times do |u| + cnt = cnt + 1 + wf = w.to_f + hf = h.to_f + xf = x.to_f + yf = y.to_f + uf = u.to_f + vf = v.to_f + + px = (xf + (uf / nsf) - (wf / 2.0)) / (wf / 2.0) + py = -(yf + (vf / nsf) - (hf / 2.0)) / (hf / 2.0) + + eye = Vec.new(px, py, -1.0).vnormalize + + ray = Ray.new(Vec.new(0.0, 0.0, 0.0), eye) + + isect = Isect.new + @spheres[0].intersect(ray, isect) + @spheres[1].intersect(ray, isect) + @spheres[2].intersect(ray, isect) + @plane.intersect(ray, isect) + if isect.hit then + col = ambient_occlusion(isect) + rad.x = rad.x + col.x + rad.y = rad.y + col.y + rad.z = rad.z + col.z + else + 0.0 + end + end + end + + r = rad.x / (nsf * nsf) + g = rad.y / (nsf * nsf) + b = rad.z / (nsf * nsf) + printf("%c", clamp(r)) + printf("%c", clamp(g)) + printf("%c", clamp(b)) + end + end + end +end + +# File.open("ao.ppm", "w") do |fp| + printf("P6\n") + printf("%d %d\n", IMAGE_WIDTH, IMAGE_HEIGHT) + printf("255\n", IMAGE_WIDTH, IMAGE_HEIGHT) + Scene.new.render(IMAGE_WIDTH, IMAGE_HEIGHT, NSUBSAMPLES) +# Scene.new.render(256, 256, 2) +# end diff --git a/web/server/h2o/libh2o/deps/mruby/benchmark/bm_app_lc_fizzbuzz.rb b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_app_lc_fizzbuzz.rb new file mode 100644 index 00000000..26283cc3 --- /dev/null +++ b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_app_lc_fizzbuzz.rb @@ -0,0 +1,52 @@ +# +# FizzBuzz program using only lambda calculus +# +# This program is quoted from +# "Understanding Computation" by Tom Stuart +# http://computationbook.com/ +# +# You can understand why this program works fine by reading this book. +# + +solution = -> k { -> f { -> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> l { -> x { -> g { -> b { b }[-> p { p[-> x { -> y { x } }] }[l]][x][-> y { g[f[-> l { -> p { p[-> x { -> y { y } }] }[-> p { p[-> x { -> y { y } }] }[l]] }[l]][x][g]][-> l { -> p { p[-> x { -> y { x } }] }[-> p { p[-> x { -> y { y } }] }[l]] }[l]][y] }] } } } }][k][-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][-> l { -> x { -> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[l][f[x]] } }] } }[-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[m][n]][-> x { -> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[f[-> n { -> p { -> x { p[n[p][x]] } } }[m]][n]][m][x] }][-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]] } } }][-> p { -> x { p[x] } }][-> p { -> x { p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[x]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]]] } }]][-> n { -> b { b }[-> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][m]][-> x { f[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]][n][x] }][m] } } }][n][-> p { -> x { p[p[p[p[p[p[p[p[p[p[p[p[p[p[p[x]]]]]]]]]]]]]]] } }]]][-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]][-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]][-> b { b }[-> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][m]][-> x { f[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]][n][x] }][m] } } }][n][-> p { -> x { p[p[p[x]]] } }]]][-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]][-> b { b }[-> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][m]][-> x { f[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]][n][x] }][m] } } }][n][-> p { -> x { p[p[p[p[p[x]]]]] } }]]][-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]]][-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> n { -> p { -> x { p[n[p][x]] } } }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]]]][-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]][-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> n { -> l { -> x { -> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> l { -> x { -> g { -> b { b }[-> p { p[-> x { -> y { x } }] }[l]][x][-> y { g[f[-> l { -> p { p[-> x { -> y { y } }] }[-> p { p[-> x { -> y { y } }] }[l]] }[l]][x][g]][-> l { -> p { p[-> x { -> y { x } }] }[-> p { p[-> x { -> y { y } }] }[l]] }[l]][y] }] } } } }][l][-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }[-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][x]][-> l { -> x { -> x { -> y { -> f { f[x][y] } } }[-> x { -> y { y } }][-> x { -> y { -> f { f[x][y] } } }[x][l]] } }] } }[-> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }[-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]]][-> x { -> y { -> f { f[x][y] } } }[-> x { -> y { x } }][-> x { -> y { x } }]][-> x { f[-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][m]][-> x { -> n { -> p { -> x { p[n[p][x]] } } }[f[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]][n]][x] }][-> p { -> x { x } }] } } }][n][-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]][x] }]][-> f { -> x { f[-> y { x[x][y] }] }[-> x { f[-> y { x[x][y] }] }] }[-> f { -> m { -> n { -> b { b }[-> m { -> n { -> n { n[-> x { -> x { -> y { y } } }][-> x { -> y { x } }] }[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]] } }[n][m]][-> x { f[-> m { -> n { n[-> n { -> p { p[-> x { -> y { x } }] }[n[-> p { -> x { -> y { -> f { f[x][y] } } }[-> p { p[-> x { -> y { y } }] }[p]][-> n { -> p { -> x { p[n[p][x]] } } }[-> p { p[-> x { -> y { y } }] }[p]]] }][-> x { -> y { -> f { f[x][y] } } }[-> p { -> x { x } }][-> p { -> x { x } }]]] }][m] } }[m][n]][n][x] }][m] } } }][n][-> m { -> n { n[-> m { -> n { n[-> n { -> p { -> x { p[n[p][x]] } } }][m] } }[m]][-> p { -> x { x } }] } }[-> p { -> x { p[p[x]] } }][-> p { -> x { p[p[p[p[p[x]]]]] } }]]] } }][n]]]] }] + +FIRST = -> l { LEFT[RIGHT[l]] } +IF = -> b { b } +LEFT = -> p { p[-> x { -> y { x } } ] } +RIGHT = -> p { p[-> x { -> y { y } } ] } +IS_EMPTY = LEFT +REST = -> l { RIGHT[RIGHT[l]] } + +def to_integer(proc) + proc[-> n { n + 1 }][0] +end + +def to_boolean(proc) + IF[proc][true][false] +end + +def to_array(proc) + array = [] + + until to_boolean(IS_EMPTY[proc]) + array.push(FIRST[proc]) + proc = REST[proc] + end + + array +end + +def to_char(c) + '0123456789BFiuz'.slice(to_integer(c)) +end + +def to_string(s) + to_array(s).map { |c| to_char(c) }.join +end + +answer = to_array(solution).map do |p| + to_string(p) +end + +answer_str = answer.to_a +# puts answer_str diff --git a/web/server/h2o/libh2o/deps/mruby/benchmark/bm_fib.rb b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_fib.rb new file mode 100644 index 00000000..4b395f9c --- /dev/null +++ b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_fib.rb @@ -0,0 +1,7 @@ + +def fib n + return n if n < 2 + fib(n-2) + fib(n-1) +end + +puts fib(37) diff --git a/web/server/h2o/libh2o/deps/mruby/benchmark/bm_so_lists.rb b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_so_lists.rb new file mode 100644 index 00000000..e8f4a2a5 --- /dev/null +++ b/web/server/h2o/libh2o/deps/mruby/benchmark/bm_so_lists.rb @@ -0,0 +1,47 @@ +#from http://www.bagley.org/~doug/shootout/bench/lists/lists.ruby + +NUM = 300 +SIZE = 10000 + +def test_lists() + # create a list of integers (Li1) from 1 to SIZE + li1 = (1..SIZE).to_a + # copy the list to li2 (not by individual items) + li2 = li1.dup + # remove each individual item from left side of li2 and + # append to right side of li3 (preserving order) + li3 = Array.new + while (not li2.empty?) + li3.push(li2.shift) + end + # li2 must now be empty + # remove each individual item from right side of li3 and + # append to right side of li2 (reversing list) + while (not li3.empty?) + li2.push(li3.pop) + end + # li3 must now be empty + # reverse li1 in place + li1.reverse! + # check that first item is now SIZE + if li1[0] != SIZE then + p "not SIZE" + 0 + else + # compare li1 and li2 for equality + if li1 != li2 then + return(0) + else + # return the length of the list + li1.length + end + end +end + +i = 0 +while i