diff --git a/.vscode/settings.json b/.vscode/settings.json index d3a3c10..62fefee 100644 --- a/.vscode/settings.json +++ b/.vscode/settings.json @@ -1,6 +1,6 @@ { "[python]": { - "editor.defaultFormatter": "ms-python.black-formatter" + "editor.defaultFormatter": "charliermarsh.ruff" }, "python.formatting.provider": "none", "cSpell.words": [ diff --git a/docs/api.rst b/docs/api.rst index f6fd031..451f63f 100644 --- a/docs/api.rst +++ b/docs/api.rst @@ -1 +1,8 @@ .. py:module:: zmodn + +Modular Arithmetic +================== + +.. python-apigen-group:: modular-arithmetic + + diff --git a/docs/conf.py b/docs/conf.py index e422b90..cf6e34e 100644 --- a/docs/conf.py +++ b/docs/conf.py @@ -190,14 +190,6 @@ autodoc_typehints_description_target = "documented" autodoc_typehints_format = "short" -autodoc_type_aliases = { - "ElementLike": "~typing.ElementLike", - "IterableLike": "~typing.IterableLike", - "ArrayLike": "~typing.ArrayLike", - "ShapeLike": "~typing.ShapeLike", - "DTypeLike": "~typing.DTypeLike", - "PolyLike": "~typing.PolyLike", -} ipython_execlines = ["import math", "import numpy as np", "import zmodn"] @@ -220,7 +212,7 @@ # -- Sphinx Immaterial configs ------------------------------------------------- python_apigen_modules = { - "zmodn": "api/zmodn.", + "zmodn": "api/", } python_apigen_default_groups = [ @@ -254,7 +246,6 @@ python_apigen_show_base_classes = True # Python domain directive configuration -python_type_aliases = autodoc_type_aliases python_module_names_to_strip_from_xrefs = ["collections.abc"] # General API configuration diff --git a/docs/getting-started.rst b/docs/getting-started.rst index 3609af0..6bffdc4 100644 --- a/docs/getting-started.rst +++ b/docs/getting-started.rst @@ -11,10 +11,10 @@ The last stable release is available on PyPI and can be installed with pip: pip install zmodn zmodn.__version__ -Create a :obj:`Zmodn` instance +Create a :obj:`~.zmodn.Zmodn` instance ------------------------------ -The :obj:`Zmodn` class is the main interface to the library. It represents a set of integers modulo a given modulus. The +The :obj:`zmodn` class is the main interface to the library. It represents a set of integers modulo a given modulus. The modulus must be a positive integer. The representatives of the set are given as a list of integers or a single integer. In this example, we create a :obj:`Zmodn` instance representing the set of integers modulo 5 with representatives 1, 2, 3, 4, and 5 (which are equivalent to 1, 2, 3, 4, and 0 modulo 5, respectively): diff --git a/docs/index.rst b/docs/index.rst index 22c7cce..914b863 100644 --- a/docs/index.rst +++ b/docs/index.rst @@ -121,5 +121,6 @@ If this library was useful to you in your research, please cite us. 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+pymdown-extensions = "^10.7" +clang = "^17.0.6" +sphinx-jinja = "^2.0.2" [tool.black] line-length = 120 diff --git a/zmodn/__init__.py b/zmodn/__init__.py index d613a54..30ca345 100644 --- a/zmodn/__init__.py +++ b/zmodn/__init__.py @@ -1,4 +1,4 @@ import sys -from .zmodn import Zmodn +from ._zmodn import Zmodn sys.modules["Zmodn"] = Zmodn diff --git a/zmodn/zmodn.py b/zmodn/_zmodn.py similarity index 82% rename from zmodn/zmodn.py rename to zmodn/_zmodn.py index 05ab6ba..d223383 100644 --- a/zmodn/zmodn.py +++ b/zmodn/_zmodn.py @@ -7,6 +7,13 @@ class Zmodn: + r""" + Does not work for matrices.Computes the modular inverse of the Zmodn object using the extended Euclidean algorithm. + + Group: + Modular Arithmetic + """ + def __init__(self, matrix_integers, module): validated_matrix = validate_matrix(matrix_integers) if not validated_matrix: @@ -65,23 +72,26 @@ def _check_invertible_matrix(self, matrix): @property def classes(self): - return [self.__class__(int(element), self.module) for element in self.representatives] + r""" + Returns the representatives of the Zmodn object as a list. + + Returns: + list: List of integers + """ + return [ + self.__class__(int(element), self.module) + for element in self.representatives + ] def mod_inv(self): r""" - Does not work for matrices - - Arguments: - self (Zmodn): Zmodn object + Does not work for matrices.Computes the modular inverse of the Zmodn object using the extended Euclidean algorithm. Returns: Zmodn: Zmodn object Raises: ValueError: If the Zmodn object has more than one representative - - Group: - Modular arithmetic """ integers_array = np.array(self.representatives).astype(int) repr_inverse = vectorize_modular_inverse(integers_array, self.module) @@ -94,38 +104,50 @@ def inv(self): self._check_square_matrix(matrix) determinant = self._check_invertible_matrix(matrix) adjoint = adjoint_matrix(matrix).astype(int) - multiplier = int(self.__class__(1, self.module) / self.__class__(determinant, self.module)) + multiplier = int( + self.__class__(1, self.module) / self.__class__(determinant, self.module) + ) inverse_matrix = multiplier * adjoint return self.__class__(inverse_matrix.tolist(), self.module) @implements(np.add) def __add__(self, other): self._check_module_and_type(other) - repr_sum = (np.array(self.representatives) + np.array(other.representatives)) % self.module + repr_sum = ( + np.array(self.representatives) + np.array(other.representatives) + ) % self.module return self.__class__(repr_sum.tolist(), self.module) @implements(np.subtract) def __sub__(self, other): self._check_module_and_type(other) - repr_sub = (np.array(self.representatives) - np.array(other.representatives)) % self.module + repr_sub = ( + np.array(self.representatives) - np.array(other.representatives) + ) % self.module return self.__class__(repr_sub.tolist(), self.module) @implements(np.multiply) def __mul__(self, other): self._check_module_and_type(other) - repr_mul = (np.array(self.representatives) * np.array(other.representatives)) % self.module + repr_mul = ( + np.array(self.representatives) * np.array(other.representatives) + ) % self.module return self.__class__(repr_mul.tolist(), self.module) @implements(np.dot) def __matmul__(self, other): self._check_module_and_type(other) - repr_mul = (np.array(self.representatives) @ np.array(other.representatives)) % self.module + repr_mul = ( + np.array(self.representatives) @ np.array(other.representatives) + ) % self.module return self.__class__(repr_mul.tolist(), self.module) @implements(np.divide) def __truediv__(self, other): self._check_module_and_type(other) - repr_div = (np.array(self.representatives) * np.array(other.mod_inv().representatives)) % self.module + repr_div = ( + np.array(self.representatives) * np.array(other.mod_inv().representatives) + ) % self.module return self.__class__(repr_div.tolist(), self.module) @implements(np.power) @@ -204,5 +226,7 @@ def __bool__(self): def __int__(self): if self.representatives.size != 1: - raise ValueError("Cannot convert Zmodn object with more than one representative to an integer") + raise ValueError( + "Cannot convert Zmodn object with more than one representative to an integer" + ) return int(self.representatives[0])