Category:Abstract Algebra
Jump to navigation
Jump to search
This category contains results about Abstract Algebra.
Definitions specific to this category can be found in Definitions/Abstract Algebra.
Abstract algebra is a branch of mathematics which studies algebraic structures and algebraic systems.
It can be roughly described as the study of sets equipped with operations.
Subcategories
This category has the following 113 subcategories, out of 113 total.
A
- Absorption Laws (12 P)
- Additive Groups (empty)
- Additive Inverses (empty)
- Antiassociative Structures (3 P)
- Antihomomorphisms (empty)
B
C
- Constant Operation (6 P)
D
- Differential Algebra (empty)
- Direct Sums (1 P)
- Discriminants (empty)
E
- Examples of Abstract Algebra (1 P)
- Examples of Words (3 P)
F
- Formal Laurent Series (empty)
- Frobenius's Theorem (6 P)
G
- Group Rings (1 P)
H
- Huntington Algebras (empty)
I
- Index Laws (39 P)
- Invariant Theory (empty)
K
- Kummer Theory (empty)
L
M
- Magmas of Sets (5 P)
- Monoid Rings (empty)
N
- Nilpotence (1 P)
O
P
- Parenthesization (6 P)
- Peano's Axioms (12 P)
- Product Inverse Operation (11 P)
R
- Representation Theory (11 P)
S
- Self-Inverse Elements (3 P)
- Semidirect Products (4 P)
- Square Mapping (empty)
T
U
- Unity (empty)
V
W
- Words (Abstract Algebra) (1 P)
Z
- Zero Elements (10 P)
Pages in category "Abstract Algebra"
The following 31 pages are in this category, out of 31 total.
A
C
- Count of Binary Operations on Set
- Count of Binary Operations with Fixed Identity
- Count of Binary Operations with Identity
- Count of Binary Operations Without Identity
- Count of Commutative Binary Operations on Set
- Count of Commutative Binary Operations with Fixed Identity
- Count of Commutative Binary Operations with Identity