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Simple, Cyclic and Projective Modules
abstract-algebra
modules
homological-algebra
projective-module
Free modules are projective.
abstract-algebra
projective-module
Simple objects with isomorphic projective covers
category-theory
abelian-categories
projective-module
Prove that $M$ is a free module if and only if $M$ is a projective module over $PID$.
abstract-algebra
ring-theory
modules
principal-ideal-domains
projective-module
Modules which are isomorphic to their tensor product.
abstract-algebra
commutative-algebra
modules
projective-module
A module is projective iff it has a projective basis
abstract-algebra
modules
projective-module
Finitely generated projective modules are isomorphic to their double dual.
abstract-algebra
projective-module
Is every submodule of a projective module projective?
modules
projective-module
Does there exist a projective module over $k[x_1,...,x_n]$ which is not free?
commutative-algebra
modules
projective-module
Let $R$ be an integral domain and let $X$ be a torsion module over $R$. Then $Tor_n(X,Y)$ is a torsion module for every $n≥0$.
modules
homological-algebra
projective-module
Every finitely generated flat module over a ring with a finite number of minimal primes is projective
commutative-algebra
modules
projective-module
flatness
An isomorphism concerned about any finitely generated projective module
abstract-algebra
modules
noncommutative-algebra
projective-module
Being direct summand of free module implies having dual basis.
abstract-algebra
modules
homological-algebra
projective-module
free-modules
Lemma on infinitely generated projective modules
ring-theory
modules
projective-module
A direct product of projective modules which is not projective
ring-theory
modules
homological-algebra
projective-module
Show $\mathbb{Q}[x,y]/\langle x,y \rangle$ is Not Projective as a $\mathbb{Q}[x,y]$-Module.
commutative-algebra
polynomials
modules
projective-module
What is a projective ideal?
abstract-algebra
reference-request
ideals
projective-module
If $f:R\to S$ is an $R$-algebra and $P$ is a projective $S$-module, then $pd_R(P)\le pd_R(S)$.
homological-algebra
projective-module
Semisimplicity is equivalent to each simple left module is projective?
abstract-algebra
ring-theory
noncommutative-algebra
projective-module
Milnor Squares and Milnor Patching: Examples?
ring-theory
projective-module
k-theory
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