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New posts in quotient-spaces
Looking For a Neat Proof of the Fact that the Grassmannian Manifold is Hausdorff
general-topology
differential-geometry
quotient-spaces
separation-axioms
grassmannian
Can the fundamental group detect all ways to not have a section?
algebraic-topology
category-theory
quotient-spaces
fundamental-groups
When is a quotient by closed equivalence relation Hausdorff
general-topology
quotient-spaces
separation-axioms
Hitchin's definition of tangent space and tangent vectors
differential-geometry
manifolds
smooth-manifolds
quotient-spaces
tangent-spaces
Proof of the universal property of the quotient topology
general-topology
quotient-spaces
universal-property
How to prove $D^n/S^{n-1}\cong S^n$?
general-topology
quotient-spaces
Is Whyburn's theorem on irreducible maps optimal?
general-topology
metric-spaces
quotient-spaces
The $n$-disk $D^n$ quotiented by its boundary $S^{n-1}$ gives $S^n$
general-topology
algebraic-topology
quotient-spaces
About direct sum of abelian groups and quotient
abstract-algebra
group-theory
abelian-groups
quotient-spaces
direct-sum
When is a space homeomorphic to a quotient space?
general-topology
equivalence-relations
quotient-spaces
Understanding / learning how to work with quotient spaces
general-topology
quotient-spaces
Generalize exterior algebra: vectors are nilcube instead of nilsquare
abstract-algebra
vector-spaces
tensor-products
quotient-spaces
nilpotence
Is $\mathbb{R}/\mathord{\sim}$ a Hausdorff space if $\{(x,y)\!:x\sim y\}$ is a closed subset of $\mathbb{R}\times\mathbb{R}$?
general-topology
quotient-spaces
Fundamental group of $\mathbb{R^\times}/\sim$
algebraic-topology
quotient-spaces
fundamental-groups
universal property in quotient topology
general-topology
category-theory
quotient-spaces
universal-property
Example of quotient mapping that is not open
general-topology
examples-counterexamples
quotient-spaces
open-map
Quotient Space of Hausdorff space
general-topology
riemann-surfaces
quotient-spaces
separation-axioms
Why is $\mathbb{R}/{\sim}$ not first countable at $[0]$, where $x \sim y \Leftrightarrow x = y\text{ or }x,y \in \mathbb{Z}$?
general-topology
quotient-spaces
first-countable
How does the quotient $\mathbb{R}/\mathbb{Z}$ become the circle $S^1$?
general-topology
quotient-spaces
Topological "Freshman's Dream"
general-topology
examples-counterexamples
quotient-spaces
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