mafft 7.123-1 source package in Ubuntu

Changelog

mafft (7.123-1) unstable; urgency=low


  * New upstream version.
  * Correct watch file, which was downloading the non-free version.
    This error did not affect the current stable release of Debian.
  * debian/tests/with-example-data: disable multithreading to stabilise output.

 -- Charles Plessy <email address hidden>  Wed, 16 Oct 2013 08:22:20 +0900

Upload details

Uploaded by:
Debian Med
Uploaded to:
Sid
Original maintainer:
Debian Med
Architectures:
any
Section:
science
Urgency:
Low Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Trusty release universe science

Downloads

File Size SHA-256 Checksum
mafft_7.123-1.dsc 1.9 KiB b2f953f835d835fcecb4a31787b474e66c60759ff5314330666239bf7bf51e51
mafft_7.123.orig.tar.gz 371.0 KiB 0757400411711406b1ead32fdc3f4d835d5cec9c888d075c9d9ef861ede204f7
mafft_7.123-1.debian.tar.gz 5.9 KiB 033e4516b40a90412ff20742d44579601e3de06f85eb4be71af2f198d90710df

Available diffs

No changes file available.

Binary packages built by this source

mafft: Multiple alignment program for amino acid or nucleotide sequences

 MAFFT is a multiple sequence alignment program which offers three
 accuracy-oriented methods:
  * L-INS-i (probably most accurate; recommended for <200 sequences;
    iterative refinement method incorporating local pairwise alignment
    information),
  * G-INS-i (suitable for sequences of similar lengths; recommended for
    <200 sequences; iterative refinement method incorporating global
    pairwise alignment information),
  * E-INS-i (suitable for sequences containing large unalignable regions;
    recommended for <200 sequences),
 and five speed-oriented methods:
  * FFT-NS-i (iterative refinement method; two cycles only),
  * FFT-NS-i (iterative refinement method; max. 1000 iterations),
  * FFT-NS-2 (fast; progressive method),
  * FFT-NS-1 (very fast; recommended for >2000 sequences; progressive
    method with a rough guide tree),
  * NW-NS-PartTree-1 (recommended for ∼50,000 sequences; progressive
    method with the PartTree algorithm).