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New posts in vector-spaces
For Banach space there is a compact topological space so that the Banach space is isometrically isomorphic with a closed subspace of $C(X)$.
functional-analysis
vector-spaces
banach-spaces
How can a subspace have a lower dimension than its parent space?
vector-spaces
$W_1^\perp + W_2^\perp = (W_1 \cap W_2 )^\perp$: Can a set be a function? Can two such "functions" be composed?
linear-algebra
abstract-algebra
vector-spaces
orthonormal
Linear Algebra: determine whether the sets span the same subspace
linear-algebra
vector-spaces
How to think of a function as a vector?
functions
vector-spaces
Complete Lattice, Complemented Lattice, Modular Lattice of Subspaces of a Vector Space
linear-algebra
abstract-algebra
vector-spaces
Does real dimension equal rational dimension?
linear-algebra
vector-spaces
Why don't we study 'metric vector spaces' on their own?
functional-analysis
vector-spaces
metric-spaces
category-theory
intuition
Why is one proof for Cauchy-Schwarz inequality easy, but directly it is hard?
real-analysis
vector-spaces
normed-spaces
Other guises for the vector space $\mathbb{R}^n$?
linear-algebra
vector-spaces
examples-counterexamples
vector-space-isomorphism
Why is an infinite dimensional space so different than a finite dimensional one?
general-topology
functional-analysis
vector-spaces
Linear Algebra with functions
calculus
linear-algebra
functional-analysis
vector-spaces
Is the uniqueness of the additive neutral element sufficient to prove x+z=x implies z=0?
group-theory
proof-verification
vector-spaces
Is every vector space basis for $\mathbb{R}$ over the field $\mathbb{Q}$ a nonmeasurable set?
measure-theory
vector-spaces
axiom-of-choice
hamel-basis
how can a set of functions form a vector space?
vector-spaces
Relation between cross-product and outer product
linear-algebra
matrices
terminology
vector-spaces
Does there exist a Hamel basis $\mathcal B$ for $\mathbb R$ over $\mathbb Q$ such that $a,b \in \mathcal B \implies \dfrac ab \in \mathcal B$?
linear-algebra
abstract-algebra
vector-spaces
extension-field
What is the difference between the rowspace and the columnspace in linear algebra?
linear-algebra
matrices
vector-spaces
$T \in \text{Hom}V $ is nilpotent implies $I - T$ invertible [duplicate]
vector-spaces
proof-writing
linear-transformations
problem-solving
nilpotence
How to prove that a seminorm defines a norm?
vector-spaces
metric-spaces
solution-verification
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