libstatistics-normality-perl 0.01-2 source package in Ubuntu

Changelog

libstatistics-normality-perl (0.01-2) unstable; urgency=medium

  [ Salvatore Bonaccorso ]
  * Update Vcs-* headers for switch to salsa.debian.org

  [ gregor herrmann ]
  * debian/watch: use uscan version 4.

  [ Debian Janitor ]
  * Bump debhelper from deprecated 9 to 12.
  * Set debhelper-compat version in Build-Depends.
  * Remove obsolete fields Contact, Name from debian/upstream/metadata (already
    present in machine-readable debian/copyright).
  * Bump debhelper from old 12 to 13.

 -- Jelmer Vernooij <email address hidden>  Fri, 17 Jun 2022 10:42:52 +0100

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Uploaded by:
Debian Perl Group
Uploaded to:
Sid
Original maintainer:
Debian Perl Group
Architectures:
all
Section:
misc
Urgency:
Medium Urgency

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Builds

Kinetic: [FULLYBUILT] amd64

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File Size SHA-256 Checksum
libstatistics-normality-perl_0.01-2.dsc 2.2 KiB d52f6a0ecd87c4ce4cc32853df17027e97be43631d36260b5783e00019650140
libstatistics-normality-perl_0.01.orig.tar.gz 9.7 KiB 78283c792b738c8b17a056da928e366954659d8206109e7c05d26ec45b2df15c
libstatistics-normality-perl_0.01-2.debian.tar.xz 2.5 KiB da396061e6ff0926b487bc575d52204944ab89aa5122db1dc75aca080af06c64

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Binary packages built by this source

libstatistics-normality-perl: module for testing normal distribution of data

 Various situations call for testing whether an empirical sample can be
 presumed to have been drawn from a normally (Gaussian) distributed
 population, especially because many downstream significance tests depend upon
 the assumption of normality. Statistics::Normality implements some of the
 more well-known normality tests from the mathematical statistics literature,
 though there are also others that are not included. The tests here are all
 so-called omnibus tests that find departures from normality on the basis of
 skewness and/or kurtosis.
 .
 Note that, although the Kolmogorov-Smirnov test can also be used in this
 capacity, it is a distance test and therefore not advisable. This, and other
 distance tests (e.g. Chi-square) are not implemented here.