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accuracy_string.go
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arith.go
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arith_386.s
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arith_amd64.go
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arith_amd64.s
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arith_arm.s
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arith_arm64.s
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arith_decl.go
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arith_decl_pure.go
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arith_decl_s390x.go
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arith_mips64x.s
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arith_mipsx.s
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arith_ppc64x.s
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arith_s390x.s
29.12
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arith_s390x_test.go
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arith_test.go
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arith_wasm.s
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bits_test.go
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calibrate_test.go
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decimal.go
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decimal_test.go
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doc.go
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example_rat_test.go
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example_test.go
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float.go
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float_test.go
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floatconv.go
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floatconv_test.go
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floatexample_test.go
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floatmarsh.go
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floatmarsh_test.go
3.64
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ftoa.go
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gcd_test.go
2.16
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hilbert_test.go
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int.go
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int_test.go
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intconv.go
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intconv_test.go
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intmarsh.go
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intmarsh_test.go
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nat.go
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nat_test.go
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natconv.go
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natconv_test.go
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prime.go
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prime_test.go
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rat.go
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rat_test.go
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ratconv.go
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ratconv_test.go
14.96
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ratmarsh.go
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ratmarsh_test.go
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roundingmode_string.go
501
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sqrt.go
3.59
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sqrt_test.go
4.81
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Code Editor : example_rat_test.go
// Copyright 2015 The Go Authors. All rights reserved. // Use of this source code is governed by a BSD-style // license that can be found in the LICENSE file. package big_test import ( "fmt" "math/big" ) // Use the classic continued fraction for e // e = [1; 0, 1, 1, 2, 1, 1, ... 2n, 1, 1, ...] // i.e., for the nth term, use // 1 if n mod 3 != 1 // (n-1)/3 * 2 if n mod 3 == 1 func recur(n, lim int64) *big.Rat { term := new(big.Rat) if n%3 != 1 { term.SetInt64(1) } else { term.SetInt64((n - 1) / 3 * 2) } if n > lim { return term } // Directly initialize frac as the fractional // inverse of the result of recur. frac := new(big.Rat).Inv(recur(n+1, lim)) return term.Add(term, frac) } // This example demonstrates how to use big.Rat to compute the // first 15 terms in the sequence of rational convergents for // the constant e (base of natural logarithm). func Example_eConvergents() { for i := 1; i <= 15; i++ { r := recur(0, int64(i)) // Print r both as a fraction and as a floating-point number. // Since big.Rat implements fmt.Formatter, we can use %-13s to // get a left-aligned string representation of the fraction. fmt.Printf("%-13s = %s\n", r, r.FloatString(8)) } // Output: // 2/1 = 2.00000000 // 3/1 = 3.00000000 // 8/3 = 2.66666667 // 11/4 = 2.75000000 // 19/7 = 2.71428571 // 87/32 = 2.71875000 // 106/39 = 2.71794872 // 193/71 = 2.71830986 // 1264/465 = 2.71827957 // 1457/536 = 2.71828358 // 2721/1001 = 2.71828172 // 23225/8544 = 2.71828184 // 25946/9545 = 2.71828182 // 49171/18089 = 2.71828183 // 517656/190435 = 2.71828183 }
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