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a5b4b806de
Using dtoa of mode=0, we can determine the number of digits in decimal that is necessary to represent the given Float number without errors. This change permits digits=0 in BigDecimal(flt) and Float#to_d, and these methods use dtoa of mode=0 when the given digits is 0. Internal implicit conversion from Float also uses digits=0. [Fix GH-70] https://github.com/ruby/bigdecimal/commit/2dbe170e35
126 lines
3.9 KiB
Ruby
126 lines
3.9 KiB
Ruby
# frozen_string_literal: false
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require_relative "helper"
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require 'bigdecimal/util'
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class TestBigDecimalUtil < Test::Unit::TestCase
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include TestBigDecimalBase
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def test_BigDecimal_to_d
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x = BigDecimal(1)
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assert_same(x, x.to_d)
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end
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def test_Integer_to_d
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assert_equal(BigDecimal(1), 1.to_d)
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assert_equal(BigDecimal(2<<100), (2<<100).to_d)
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assert(1.to_d.frozen?)
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end
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def test_Float_to_d_without_precision
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delta = 1.0/10**(Float::DIG+1)
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assert_in_delta(BigDecimal(0.5, 0), 0.5.to_d, delta)
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assert_in_delta(BigDecimal(355.0/113.0, 0), (355.0/113.0).to_d, delta)
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assert_equal(9.05, 9.05.to_d.to_f)
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assert_equal("9.05", 9.05.to_d.to_s('F'))
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assert_equal(Math::PI, Math::PI.to_d.to_f)
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bug9214 = '[ruby-core:58858]'
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assert_equal((-0.0).to_d.sign, -1, bug9214)
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assert_raise(TypeError) { 0.3.to_d(nil) }
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assert_raise(TypeError) { 0.3.to_d(false) }
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assert(1.1.to_d.frozen?)
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assert_equal(BigDecimal("999_999.9999"), 999_999.9999.to_d)
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end
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def test_Float_to_d_with_precision
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digits = 5
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delta = 1.0/10**(digits)
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assert_in_delta(BigDecimal(0.5, 5), 0.5.to_d(digits), delta)
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assert_in_delta(BigDecimal(355.0/113.0, 5), (355.0/113.0).to_d(digits), delta)
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bug9214 = '[ruby-core:58858]'
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assert_equal((-0.0).to_d(digits).sign, -1, bug9214)
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assert(1.1.to_d(digits).frozen?)
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end
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def test_Float_to_d_bug13331
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assert_equal(64.4.to_d,
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1.to_d * 64.4,
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"[ruby-core:80234] [Bug #13331]")
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assert_equal((2*Math::PI).to_d,
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2.to_d * Math::PI,
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"[ruby-core:80234] [Bug #13331]")
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end
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def test_Rational_to_d
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digits = 100
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delta = 1.0/10**(digits)
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assert_in_delta(BigDecimal(1.quo(2), digits), 1.quo(2).to_d(digits), delta)
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assert_in_delta(BigDecimal(355.quo(113), digits), 355.quo(113).to_d(digits), delta)
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assert(355.quo(113).to_d(digits).frozen?)
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end
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def test_Rational_to_d_with_zero_precision
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assert_equal(BigDecimal(355.quo(113), 0), 355.quo(113).to_d(0))
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end
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def test_Rational_to_d_with_negative_precision
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assert_raise(ArgumentError) { 355.quo(113).to_d(-42) }
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end
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def test_Complex_to_d
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BigDecimal.save_rounding_mode do
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BigDecimal.mode(BigDecimal::ROUND_MODE, BigDecimal::ROUND_HALF_EVEN)
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assert_equal(BigDecimal("1"), Complex(1, 0).to_d)
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assert_equal(BigDecimal("0.333333333333333333333"),
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Complex(1.quo(3), 0).to_d(21))
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assert_equal(BigDecimal("0.1234567"), Complex(0.1234567, 0).to_d)
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assert_equal(BigDecimal("0.1235"), Complex(0.1234567, 0).to_d(4))
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assert_raise_with_message(ArgumentError, "can't omit precision for a Rational.") { Complex(1.quo(3), 0).to_d }
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assert_raise_with_message(ArgumentError, "Unable to make a BigDecimal from non-zero imaginary number") { Complex(1, 1).to_d }
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end
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end
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def test_String_to_d
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assert_equal(BigDecimal('1'), "1__1_1".to_d)
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assert_equal(BigDecimal('2.5'), "2.5".to_d)
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assert_equal(BigDecimal('2.5'), "2.5 degrees".to_d)
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assert_equal(BigDecimal('2.5e1'), "2.5e1 degrees".to_d)
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assert_equal(BigDecimal('0'), "degrees 100.0".to_d)
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assert_equal(BigDecimal('0.125'), "0.1_2_5".to_d)
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assert_equal(BigDecimal('0.125'), "0.1_2_5__".to_d)
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assert_equal(BigDecimal('1'), "1_.125".to_d)
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assert_equal(BigDecimal('1'), "1._125".to_d)
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assert_equal(BigDecimal('0.1'), "0.1__2_5".to_d)
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assert_equal(BigDecimal('0.1'), "0.1_e10".to_d)
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assert_equal(BigDecimal('0.1'), "0.1e_10".to_d)
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assert_equal(BigDecimal('1'), "0.1e1__0".to_d)
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assert_equal(BigDecimal('1.2'), "1.2.3".to_d)
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assert_equal(BigDecimal('1'), "1.".to_d)
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assert_equal(BigDecimal('1'), "1e".to_d)
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assert("2.5".to_d.frozen?)
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end
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def test_invalid_String_to_d
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assert_equal("invalid".to_d, BigDecimal('0.0'))
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end
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def test_Nil_to_d
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assert_equal(nil.to_d, BigDecimal('0.0'))
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assert(nil.to_d)
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end
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end
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