Pages that link to "Book:P.M. Cohn/Basic Algebra: Groups, Rings and Fields"
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The following pages link to Book:P.M. Cohn/Basic Algebra: Groups, Rings and Fields:
Displayed 19 items.
View (previous 50 | next 50) (20 | 50 | 100 | 250 | 500)- Left Ideal is Left Module over Ring (← links)
- Right Ideal is Right Module over Ring (← links)
- Opposite Ring is Ring (← links)
- Left Module over Ring Induces Right Module over Opposite Ring (← links)
- Right Module over Ring Induces Left Module over Opposite Ring (← links)
- Ring is Commutative iff Opposite Ring is Itself (← links)
- Left Module over Commutative Ring induces Right Module (← links)
- Right Module over Commutative Ring induces Left Module (← links)
- Right Ideal is Right Module over Ring/Ring is Right Module over Ring (← links)
- Left Ideal is Left Module over Ring/Ring is Left Module over Ring (← links)
- Ideal is Bimodule over Ring (← links)
- Ideal is Bimodule over Ring/Ring is Bimodule over Ring (← links)
- Left Module over Commutative Ring induces Bimodule (← links)
- Right Module over Commutative Ring induces Bimodule (← links)
- Definition:Left Module (← links)
- Definition:Right Module (← links)
- Definition:Opposite Ring (← links)
- Definition:Bimodule (← links)
- Mathematician:Paul Moritz Cohn (← links)