two-sum

WebJar for two-sum

License

License

MIT
GroupId

GroupId

org.webjars.npm
ArtifactId

ArtifactId

two-sum
Last Version

Last Version

1.0.0
Release Date

Release Date

Type

Type

jar
Description

Description

two-sum
WebJar for two-sum
Project URL

Project URL

http://webjars.org
Source Code Management

Source Code Management

https://github.com/mikolalysenko/two-sum

Download two-sum

How to add to project

<!-- https://jarcasting.com/artifacts/org.webjars.npm/two-sum/ -->
<dependency>
    <groupId>org.webjars.npm</groupId>
    <artifactId>two-sum</artifactId>
    <version>1.0.0</version>
</dependency>
// https://jarcasting.com/artifacts/org.webjars.npm/two-sum/
implementation 'org.webjars.npm:two-sum:1.0.0'
// https://jarcasting.com/artifacts/org.webjars.npm/two-sum/
implementation ("org.webjars.npm:two-sum:1.0.0")
'org.webjars.npm:two-sum:jar:1.0.0'
<dependency org="org.webjars.npm" name="two-sum" rev="1.0.0">
  <artifact name="two-sum" type="jar" />
</dependency>
@Grapes(
@Grab(group='org.webjars.npm', module='two-sum', version='1.0.0')
)
libraryDependencies += "org.webjars.npm" % "two-sum" % "1.0.0"
[org.webjars.npm/two-sum "1.0.0"]

Dependencies

There are no dependencies for this project. It is a standalone project that does not depend on any other jars.

Project Modules

There are no modules declared in this project.

two-sum

Computes the sum of two floating point numbers as a non-overlapping sequence using Knuth's method.

  • D.E. Knuth. "The Art of Computer Programming: Seminumerical Algorithms". Volume 2. 1981

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build status

Install

Using npm:

	npm install two-sum

Example

var twoSum = require("two-sum")

//Add two wildly different sized floats
var result = twoSum(1e64, 1e-64)
console.log(result)

//Prints:
//  [1e-64, 1e64]

API

require("two-sum")(a, b[, result])

Computes a non-overlapping sequence representing the sum of a and b.

  • a is a number
  • b is a number
  • result is an optional length 2 array encoding the result of the sum of a and b

Returns A length 2 array representing the non-overlapping sequence encoding the sum of a and b. The first term has smaller magnitude than the second.

Credits

Based on an idea from JRS robust geometric predicates paper.

Implementation (c) 2013 Mikola Lysenko. MIT License

Versions

Version
1.0.0