New posts in vector-spaces

Minimum norm problem over Lipschitz functions

Show that $\ker \hat{T} = \text{ann}(\text{range } T)$

dimension of $M = \{ x \in \mathbb{C}^{n} \ | \ \sum_{i=1}^n x_i=0 \}$

Formality of Units in Cross Product

Quotient Space Definition: Modulo Non-Subset

Confused about the definition of subspace

Non-Banach, completely metrizable normed vector space

Given $3$-dimensional subspaces $V, W \subset \Bbb R^5$, there is a nonzero vector in $V \cap W$

Vector space bases without axiom of choice

$AB-BA$ invertible and $A^2+B^2 = AB$ then $3$ divides $n$ [duplicate]

Subspaces and annihilators

Get location of vector/circle intersection?

What are some examples of vector spaces that aren't graded?

First Order Language for vector spaces over fields

Prove that the set of invertible elements in a Banach algebra is open

Are all fields vector spaces?

Two vector spaces with same dimension and same basis, are identical?

Does the definition of the linear span of a subset of a vector space require that the set be countable?

Proving that $\mathbb{F}^\infty$ is infinite-dimensional.

Proof: $\det\pmatrix{\langle v_i , v_j \rangle}\neq0$ $\iff \{v_1,\dots,v_n\}~\text{l.i.}$