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suffix-tree

A Generalized Suffix Tree for any iterable, with Lowest Common Ancestor retrieval

pipPyPI
Version
0.1.2
Maintainers
1

=========================== A Generalized Suffix Tree

.. |py39| image:: docs/_images/badge-py39.svg

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|py39| |py310| |py311| |py312| |pypy39| |coverage|

A Generalized Suffix Tree for any Python sequence, with Lowest Common Ancestor retrieval.

.. code-block:: shell

pip install suffix-tree

.. code-block:: python

from suffix_tree import Tree

tree = Tree({"A": "xabxac"}) tree.find("abx") True tree.find("abc") False

This suffix tree:

  • works with any Python sequence, not just strings, if the items are hashable,
  • is a generalized suffix tree for sets of sequences,
  • is implemented in pure Python,
  • builds the tree in time proportional to the length of the input,
  • does constant-time Lowest Common Ancestor retrieval.

Being implemented in Python this tree is not very fast nor memory efficient. The building of the tree takes time proportional to the length of the string of symbols. The query time is proportional to the length of the query string.

To get the best performance turn the python optimizer on: python -O.

Documentation: https://cceh.github.io/suffix-tree/

PyPi: https://pypi.org/project/suffix-tree/

Usage examples:

.. code-block:: python

from suffix_tree import Tree tree = Tree() tree.add(1, "xabxac") tree.add(2, "awyawxawxz") tree.find("abx") True tree.find("awx") True tree.find("abc") False

.. code-block:: python

tree = Tree({"A": "xabxac", "B": "awyawxawxz"}) tree.find_id("A", "abx") True tree.find_id("B", "abx") False tree.find_id("B", "awx") True

.. code-block:: python

tree = Tree( ... { ... "A": "sandollar", ... "B": "sandlot", ... "C": "handler", ... "D": "grand", ... "E": "pantry", ... } ... ) for k, length, path in tree.common_substrings(): ... print(k, length, path) ... 2 4 s a n d 3 3 a n d 4 3 a n d 5 2 a n

.. code-block:: python

tree = Tree({"A": "xabxac", "B": "awyawxawxz"}) for C, path in sorted(tree.maximal_repeats()): ... print(C, path) ... 1 a w 1 a w x 2 a 2 x 2 x a

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