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KeySet for python, with 4 classes to represent concepts of All, None, Some, and AllExceptSome, the last 2 with a set of keys, and all with intersection, difference, union, inversion, and inclusion calculations

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key_set

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Requires Python 3.12+

Installation

pip install key-set

Overview

Lightweight, zero-dependency library implementing 4 KeySet types representing set theory concepts:

  • All (𝕌): Universal set - contains everything
  • None (∅): Empty set
  • Some: Finite subset of elements
  • AllExceptSome: Complement of a finite set

Operations like intersect, union, difference are algebraically correct. You can also check inclusion with includes(element) or use element in keyset.

Python port of KeySet in TypeScript and KeySet in Ruby

Limitations

KeySetType enum

Enum that represents the 4 types of KeySets:

  • ALL represents the entirety of possible keys (𝕌)
  • NONE represents an empty set (∅)
  • SOME represents a concrete set (A ⊂ 𝕌)
  • ALL_EXCEPT_SOME represents the complementary of a set, all the elements except the given ones (A' = {x ∈ 𝕌 | x ∉ A}) _(see Complement in Wikipedia)*

Creation

Build your KeySets using the build functions

from key_set import build_all, build_none, build_some_or_none, build_all_except_some_or_all

build_all()  # => returns a new instance of KeySetAll
build_none()  # => returns a new instance of KeySetNone

build_some_or_none([])  # returns a new instance of KeySetNone

# returns a new instance of KeySetSome with keys {'a', 'b', 'c'} (in a unique set)
build_some_or_none({'a', 'c', 'b'})
build_some_or_none(['a', 'c', 'b', 'c'])

build_all_except_some_or_all([])  # returns a new instance of KeySetAll

# returns a new instance of KeySetAllExceptSome with keys {'a', 'b', 'c'} (in a unique set)
build_all_except_some_or_all({'a', 'c', 'b'})
build_all_except_some_or_all(['a', 'c', 'b', 'c'])

KeySet classes

Methods exposed:

key_set_type()

returns the KeySetType enum

elements()

returns the set with the elements. It will be blank for All and None.

represents_xxx() methods

  • represents_all: returns True if the KeySet is ALL
  • represents_none: returns True if the KeySet is NONE
  • represents_some: returns True if the KeySet is SOME
  • represents_all_except_some: returns True if the KeySet is ALL_EXCEPT_SOME

invert()

Returns a new KeySet that represents the inverse Set of this one.

  • ALL <-> NONE
  • SOME <-> ALL_EXCEPT_SOME

intersect(other)

Returns a new KeySet with the intersection (A ∩ B) of both Sets: a set that contains the elements included in both sets.

union(other)

Returns a new KeySet with the union (A ∪ B) of both Sets: a set that contains the elements in any of the sets.

difference(other)

Returns a new KeySet with the difference (A - B) of the Sets: a set that contains the elements of A that are not in B.

includes(element)

Returns True if the set that this KeySet represents contains the given element.

clone()

Returns a new KeySet with the same elements.

Hashability

All KeySet classes are hashable and can be used as dictionary keys or in sets:

from key_set import KeySetSome, KeySetAll

cache = {
    KeySetAll(): "all data",
    KeySetSome({'a', 'b'}): "partial data",
}

unique_keysets = {KeySetSome({'a'}), KeySetSome({'a'})}  # contains 1 element

len() support

KeySetNone, KeySetSome, and KeySetAllExceptSome support len():

len(KeySetNone())  # 0
len(KeySetSome({'a', 'b'}))  # 2
len(KeySetAllExceptSome({'a', 'b'}))  # 2 (number of excluded elements)

KeySetAll represents an infinite set, so by default len() raises TypeError:

len(KeySetAll())  # raises TypeError

Compatibility mode for KeySetAll

If you need len() to work on all KeySet types (e.g., for code that expects all objects to support len()), you can enable compatibility mode:

from key_set import KeySetAll

KeySetAll.enable_compat_len(True)
len(KeySetAll())  # returns sys.maxsize

KeySetAll.enable_compat_len(False)  # restore default behavior
len(KeySetAll())  # raises TypeError again

About

KeySet for python, with 4 classes to represent concepts of All, None, Some, and AllExceptSome, the last 2 with a set of keys, and all with intersection, difference, union, inversion, and inclusion calculations

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