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Boundness of the operator when Hamel basis vectors are eigenvectors
functional-analysis
hamel-basis
Why isn't every Hamel basis a Schauder basis?
functional-analysis
schauder-basis
hamel-basis
Vector space bases without axiom of choice
linear-algebra
vector-spaces
axiom-of-choice
hamel-basis
What's an example of a vector space that doesn't have a basis if we don't accept Choice?
linear-algebra
vector-spaces
set-theory
axiom-of-choice
hamel-basis
Confusion about the Hamel Basis
vector-spaces
hilbert-spaces
definition
hamel-basis
Basis of a polynomial ring over the field of Rationals
linear-algebra
polynomials
vector-spaces
hamel-basis
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
Why isn't this a counterexample of Banach-Steinhaus theorem?
functional-analysis
banach-spaces
examples-counterexamples
hamel-basis
Finding a basis of an infinite-dimensional vector space?
linear-algebra
hamel-basis
Vector Spaces and AC
linear-algebra
vector-spaces
axiom-of-choice
hamel-basis
A Hamel basis for $\ell^p$?
functional-analysis
banach-spaces
lp-spaces
axiom-of-choice
hamel-basis
Is there a constructive way to exhibit a basis for $\mathbb{R}^\mathbb{N}$?
linear-algebra
axiom-of-choice
hamel-basis
What is the difference between a Hamel basis and a Schauder basis?
linear-algebra
functional-analysis
schauder-basis
hamel-basis
Let $X$ be an infinite dimensional Banach space. Prove that every Hamel basis of X is uncountable.
functional-analysis
banach-spaces
normed-spaces
baire-category
hamel-basis
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