Category:Ring Theory
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This category contains results about Ring Theory.
Definitions specific to this category can be found in Definitions/Ring Theory.
Ring Theory is a branch of abstract algebra which studies rings and other related algebraic structures.
Subcategories
This category has the following 51 subcategories, out of 51 total.
A
B
C
D
E
F
G
I
L
M
N
O
P
Q
R
S
T
U
Z
Pages in category "Ring Theory"
The following 84 pages are in this category, out of 84 total.
C
D
E
I
- Ideal is Bimodule over Ring/Ring is Bimodule over Ring
- Idempotent Elements of Ring with No Proper Zero Divisors
- Increasing Union of Ideals is Ideal
- Increasing Union of Ideals is Ideal/Chain
- Integral Domain is Reduced Ring
- Integral Multiple Distributes over Ring Addition
- Inverse of Central Unit of Ring is in Center
- Inverse of Unit in Centralizer of Ring is in Centralizer
L
- Left Module Does Not Necessarily Induce Right Module over Ring
- Left Module induces Right Module over same Ring iff Actions are Commutative
- Left Module over Commutative Ring induces Bimodule
- Left Module over Commutative Ring induces Right Module
- Left Module over Ring Induces Right Module over Opposite Ring
N
P
R
- Rational Numbers form Ring
- Real Numbers form Ring
- Right Module Does Not Necessarily Induce Left Module over Ring
- Right Module induces Left Module over same Ring iff Actions are Commutative
- Right Module over Commutative Ring induces Bimodule
- Right Module over Commutative Ring induces Left Module
- Right Module over Ring Induces Left Module over Opposite Ring
- Ring Element is Zero Divisor iff not Cancellable
- Ring is Bimodule over Ring
- Ring is Left Module over Ring
- Ring is not Empty
- Ring is Right Module over Ring
- Ring Less Zero is Semigroup for Product iff No Proper Zero Divisors
- Ring Negative is Unique
- Ring of Idempotents is Idempotent Ring
- Ring of Idempotents of Commutative and Unitary Ring is Boolean Ring
- Ring of Quaternions is Ring
- Ring Product with Zero
- Ring Subtraction equals Zero iff Elements are Equal
- Ring with Multiplicative Norm has No Proper Zero Divisors
- Ring Zero is Idempotent
- Ring Zero is not Cancellable
- Ring Zero is Unique
