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@lvlte/ulp

v1.3.0

Published

Compute the ULP of a given number / Get the closest representable number that comes before/after it on the float64 number line

Readme

ulp

A tiny module that allows, among other things, to :

  • Compute the ULP (unit in the last place) of a given IEEE-754 64-bit number: ulp(x) (alias: eps(x)).
  • Get the closest representable number that comes before/after it on the Float64 number line: nextFloat(x), prevFloat(x).
  • Compute the UFP (unit in the first place): ufp(x).
  • Get the largest integer y such that 2^y ≤ |x|: exponent(x).

Install

npm install @lvlte/ulp

Usage

Import

// ESM
import { ulp, ufp, nextFloat, prevFloat } from '@lvlte/ulp';
// CJS
const { ulp, ufp, nextFloat, prevFloat } = require('@lvlte/ulp');

ulp(x) (alias: eps(x))

console.log(
  ulp(),                                 // 2.220446049250313e-16
  ulp() === ulp(1),                      // true
  ulp() === Number.EPSILON,              // true

  ulp(Number.MAX_SAFE_INTEGER),          // 1
  ulp(Number.MAX_SAFE_INTEGER + 1),      // 2

  ulp(0),                                // 5e-324
  ulp(0) === Number.MIN_VALUE,           // true

  ulp(Infinity),                         // NaN
);

ufp(x)

console.log(
  ufp(Number.MAX_SAFE_INTEGER),          // 4503599627370496
  ufp(Number.MAX_SAFE_INTEGER + 1),      // 9007199254740992

  ufp(0),                                // 0
  ufp(1),                                // 1
  ufp(156074219035.20978),               // 137438953472

  ufp(Infinity),                         // NaN
);

nextFloat(x) / prevFloat(x)

console.log(
  nextFloat(0),                          // 5e-324
  nextFloat(0) === Number.MIN_VALUE,     // true

  nextFloat(1),                          // 1.0000000000000002
  nextFloat(1) === 1 + ulp(1),           // true

  nextFloat(Number.MAX_SAFE_INTEGER),    // 9007199254740992
  nextFloat(9007199254740992),           // 9007199254740994
  nextFloat(Number.MAX_VALUE),           // Infinity

  prevFloat(0),                          // -5e-324
  prevFloat(1),                          // 0.9999999999999999
  prevFloat(Infinity),                   // 1.7976931348623157e+308

  nextFloat(-1) === -prevFloat(1)        // true
  prevFloat(-1) === -nextFloat(1)        // true
);

Use case

  • Use the proper tolerance to check whether two floating-point numbers should be considered equal, or to approximate a given number as a rational number, etc.
  • Floating-point number analysis and manipulation.
  • Error bound computation and error mitigation.