Move Math::TOLERANCE to mruby-math

mrbgems/mruby-math/test/math.rb

 ##
 # Math Test
 
-if Object.const_defined?(:Math)
-  assert('Math.sin 0') do
-    check_float(Math.sin(0), 0)
+##
+# Performs fuzzy check for equality on methods returning floats
+# on the basis of the Math::TOLERANCE constant.
+def check_float(a, b)
+  tolerance = Math::TOLERANCE
+  a = a.to_f
+  b = b.to_f
+  if a.finite? and b.finite?
+    (a-b).abs < tolerance
+  else
+    true
   end
+end
 
-  assert('Math.sin PI/2') do
-    check_float(Math.sin(Math::PI / 2), 1)
-  end
+assert('Math.sin 0') do
+  check_float(Math.sin(0), 0)
+end
 
-  assert('Fundamental trig identities') do
-    result = true
-    N = 13
-    N.times do |i|
-      a  = Math::PI / N * i
-      ca = Math::PI / 2 - a
-      s  = Math.sin(a)
-      c  = Math.cos(a)
-      t  = Math.tan(a)
-      result &= check_float(s, Math.cos(ca))
-      result &= check_float(t, 1 / Math.tan(ca))
-      result &= check_float(s ** 2 + c ** 2, 1)
-      result &= check_float(t ** 2 + 1, (1/c) ** 2)
-      result &= check_float((1/t) ** 2 + 1, (1/s) ** 2)
-    end
-    result
-  end
+assert('Math.sin PI/2') do
+  check_float(Math.sin(Math::PI / 2), 1)
+end
 
-  assert('Math.erf 0') do
-    check_float(Math.erf(0), 0)
-  end
+assert('Fundamental trig identities') do
+  result = true
+  N = 13
+  N.times do |i|
+    a  = Math::PI / N * i
+    ca = Math::PI / 2 - a
+    s  = Math.sin(a)
+    c  = Math.cos(a)
+    t  = Math.tan(a)
+    result &= check_float(s, Math.cos(ca))
+    result &= check_float(t, 1 / Math.tan(ca))
+    result &= check_float(s ** 2 + c ** 2, 1)
+    result &= check_float(t ** 2 + 1, (1/c) ** 2)
+    result &= check_float((1/t) ** 2 + 1, (1/s) ** 2)
+  end
+  result
+end
 
-  assert('Math.exp 0') do
-    check_float(Math.exp(0), 1.0)
-  end
+assert('Math.erf 0') do
+  check_float(Math.erf(0), 0)
+end
 
-  assert('Math.exp 1') do
-    check_float(Math.exp(1), 2.718281828459045)
-  end
+assert('Math.exp 0') do
+  check_float(Math.exp(0), 1.0)
+end
 
-  assert('Math.exp 1.5') do
-    check_float(Math.exp(1.5), 4.4816890703380645)
-  end
+assert('Math.exp 1') do
+  check_float(Math.exp(1), 2.718281828459045)
+end
 
-  assert('Math.log 1') do
-    check_float(Math.log(1), 0)
-  end
+assert('Math.exp 1.5') do
+  check_float(Math.exp(1.5), 4.4816890703380645)
+end
 
-  assert('Math.log E') do
-    check_float(Math.log(Math::E), 1.0)
-  end
+assert('Math.log 1') do
+  check_float(Math.log(1), 0)
+end
 
-  assert('Math.log E**3') do
-    check_float(Math.log(Math::E**3), 3.0)
-  end
+assert('Math.log E') do
+  check_float(Math.log(Math::E), 1.0)
+end
 
-  assert('Math.log2 1') do
-    check_float(Math.log2(1), 0.0)
-  end
+assert('Math.log E**3') do
+  check_float(Math.log(Math::E**3), 3.0)
+end
 
-  assert('Math.log2 2') do
-    check_float(Math.log2(2), 1.0)
-  end
+assert('Math.log2 1') do
+  check_float(Math.log2(1), 0.0)
+end
 
-  assert('Math.log10 1') do
-    check_float(Math.log10(1), 0.0)
-  end
+assert('Math.log2 2') do
+  check_float(Math.log2(2), 1.0)
+end
 
-  assert('Math.log10 10') do
-    check_float(Math.log10(10), 1.0)
-  end
+assert('Math.log10 1') do
+  check_float(Math.log10(1), 0.0)
+end
 
-  assert('Math.log10 10**100') do
-    check_float(Math.log10(10**100), 100.0)
-  end
+assert('Math.log10 10') do
+  check_float(Math.log10(10), 1.0)
+end
 
-  assert('Math.sqrt') do
-    num = [0.0, 1.0, 2.0, 3.0, 4.0]
-    sqr = [0, 1, 4, 9, 16]
-    result = true
-    sqr.each_with_index do |v,i|
-      result &= check_float(Math.sqrt(v), num[i])
-    end
-    result
-  end
+assert('Math.log10 10**100') do
+  check_float(Math.log10(10**100), 100.0)
+end
 
-  assert('Math.cbrt') do
-    num = [-2.0, -1.0, 0.0, 1.0, 2.0]
-    cub = [-8, -1, 0, 1, 8]
-    result = true
-    cub.each_with_index do |v,i|
-      result &= check_float(Math.cbrt(v), num[i])
-    end
-    result
+assert('Math.sqrt') do
+  num = [0.0, 1.0, 2.0, 3.0, 4.0]
+  sqr = [0, 1, 4, 9, 16]
+  result = true
+  sqr.each_with_index do |v,i|
+    result &= check_float(Math.sqrt(v), num[i])
   end
+  result
+end
 
-  assert('Math.hypot') do
-    check_float(Math.hypot(3, 4), 5.0)
+assert('Math.cbrt') do
+  num = [-2.0, -1.0, 0.0, 1.0, 2.0]
+  cub = [-8, -1, 0, 1, 8]
+  result = true
+  cub.each_with_index do |v,i|
+    result &= check_float(Math.cbrt(v), num[i])
   end
+  result
+end
 
-  assert('Math.frexp 1234') do
-    n = 1234
-    fraction, exponent = Math.frexp(n)
-    check_float(Math.ldexp(fraction, exponent), n)
-  end
+assert('Math.hypot') do
+  check_float(Math.hypot(3, 4), 5.0)
+end
 
-  assert('Math.erf 1') do
-    check_float(Math.erf(1), 0.842700792949715)
-  end
+assert('Math.frexp 1234') do
+  n = 1234
+  fraction, exponent = Math.frexp(n)
+  check_float(Math.ldexp(fraction, exponent), n)
+end
 
-  assert('Math.erfc 1') do
-    check_float(Math.erfc(1), 0.157299207050285)
-  end
+assert('Math.erf 1') do
+  check_float(Math.erf(1), 0.842700792949715)
+end
 
-  assert('Math.erf -1') do
-    check_float(Math.erf(-1), -0.8427007929497148)
-  end
+assert('Math.erfc 1') do
+  check_float(Math.erfc(1), 0.157299207050285)
+end
 
-  assert('Math.erfc -1') do
-    check_float(Math.erfc(-1), 1.8427007929497148)
-  end
+assert('Math.erf -1') do
+  check_float(Math.erf(-1), -0.8427007929497148)
 end
 
+assert('Math.erfc -1') do
+  check_float(Math.erfc(-1), 1.8427007929497148)
+end

test/assert.rb

@@ -151,9 +151,8 @@ end
 
 ##
 # Performs fuzzy check for equality on methods returning floats
-# on the basis of the Math::TOLERANCE constant.
 def check_float(a, b)
-  tolerance = Math::TOLERANCE
+  tolerance = 1e-12
   a = a.to_f
   b = b.to_f
   if a.finite? and b.finite?