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algebra

A Boolean Algebra for Genetic Variants

A set of Boolean relations: equivalence; containment, i.e., either a variant is fully contained in another or a variant fully contains another; overlap, i.e., two variants have (at least) one common element; and disjoint, i.e., no common elements that allows for a comprehensive classification of the relation for every pair of variants by taking all minimal Longest Common Subsequence (LCS) alignments into account.

Jonathan K. Vis, Mark Santcroos, Walter A. Kosters and Jeroen F.J. Laros. "A Boolean Algebra for Genetic Variants." (2021)

Installation

Use pip to install from the Python Package Index (PyPI).

python -m pip install mutalyzer-algebra

Or directly from GitHub for development (after cloning in an active virtual environment).

python -m pip install --upgrade --editable .[dev]

Testing

Run the tests.

python -m coverage run -m pytest

Usage

Use the command-line interface.

algebra --reference "AAAAA" compare --lhs-hgvs "1_2insTA" --rhs-hgvs "2_3insT"

Or as a Python package.

from algebra import compare
from algebra.variants import Parser, patch

reference = "AAAAA"
lhs = patch(reference, Parser("1_2insTA").hgvs())
rhs = patch(reference, Parser("2_3insT").hgvs())

# returns: Relation.DISJOINT
compare(reference, lhs, rhs)

See Also

A web interface with integration with Mutalyzer.

Mutalyzer Algebra

Mutalyzer Algebra on PyPI

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