golang-github-willf-bloom 2.0.3+git20190228.25ba46e-2 source package in Ubuntu

Changelog

golang-github-willf-bloom (2.0.3+git20190228.25ba46e-2) unstable; urgency=medium

  * upload source package

 -- Thorsten Alteholz <email address hidden>  Sun, 14 Jul 2019 23:35:16 +0000

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Uploaded by:
Debian Go Packaging Team
Uploaded to:
Sid
Original maintainer:
Debian Go Packaging Team
Architectures:
all
Section:
misc
Urgency:
Medium Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Focal release universe misc

Builds

Eoan: [FULLYBUILT] amd64

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golang-github-willf-bloom_2.0.3+git20190228.25ba46e-2.dsc 2.5 KiB b3b7fbeb58853019b056211c4cd274cae2474d5a82e98f46812febfef3cf2b4f
golang-github-willf-bloom_2.0.3+git20190228.25ba46e.orig.tar.xz 9.9 KiB 3ef46cd3e63ef94d7be24c8362a8d544195c45712f45e9517af1336c9fdeec87
golang-github-willf-bloom_2.0.3+git20190228.25ba46e-2.debian.tar.xz 2.4 KiB e9b11a7b42d183751ef4f54af115a6acc4f6c141afff34cbeede00a85b27e569

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Binary packages built by this source

golang-github-willf-bloom-dev: Go package implementing Bloom filters

 A Bloom filter is a representation of a set of n items, where the main
 requirement is to make membership queries; i.e., whether an item is a
 member of a set.
 .
 A Bloom filter has two parameters: m, a maximum size (typically a
 reasonably large multiple of the cardinality of the set to represent)
 and k, the number of hashing functions on elements of the set. (The
 actual hashing functions are important, too, but this is not a
 parameter for this implementation). A Bloom filter is backed by a BitSet
 (https://github.com/willf/bitset); a key is represented in the filter
 by setting the bits at each value of the hashing functions (modulo
 m). Set membership is done by testing whether the bits at each value of
 the hashing functions (again, modulo m) are set. If so, the item is in
 the set. If the item is actually in the set, a Bloom filter will never
 fail (the true positive rate is 1.0); but it is susceptible to false
 positives. The art is to choose k and m correctly.
 .
 In this implementation, the hashing functions used is murmurhash
 (github.com/spaolacci/murmur3), a non-cryptographic hashing function.