New posts in proof-explanation

Proof that the Casimir invariant of a representation commutes with everything

epsilon-delta proof of $\lim_{x \to 4} \sqrt{x} = 2$

Is it true that $\int_0^\infty \frac{f(x)}{x} \sin \bigl(\frac{\pi x}{a}\bigr) \,\mathrm{d}x = \frac{\pi}{2} \int_0^{a/2} f(x) \,\mathrm{d}x$?

Regarding $e$ in $\lim\limits_{x \to a}{[\phi(x)]^{\psi(x)}} = e^{\lim\limits_{x \to a}{[\phi(x) - 1]\psi(x)}}$

Intuitive understanding of the uniqueness of the Fundamental Theorem of Arithmetic.

Show that (ℚ,+)/(ℤ,+) is an infinite group every element of which has finite order.

Lang's proof that there exists $x>0$ such that $\cos x=0$

Understanding proof for $e \leq 3v - 6$ in planar graphs

Limit definition of pseudoinverse: $A^+ b$ is as close as possible to $y$ in terms of the Euclidean norm $\lVert Ax-b\rVert_2$

Confused about the meaning of a differantial map in baby do Carmo.

Prove that the radius of derived series $\sigma'$ is the same of $\sigma$.

Decomposition of a representation into a direct sum of irreducible ones

How Do I Solve This Inequality? $\frac{a^3}{b}+\frac{b^3}{c}+\frac{c^3}{a} \geq ab + bc + ca $ [duplicate]

Proving the validity of a metric on $X \sqcup Y$.

Proving one metric on $\mathcal{C}([0,1], \mathbb{R})$ dominates another

How to convert $\pi$ to base 16?

Nonsense from combining two iffs ($\iff$)

How to negate a conditional statement with the term "either"

Assuming that ⊢ is sound and complete with respect to ⊨, select all statements that are valid [closed]

Let $α$ be an ordinal and $A$ be a set of ordinals. Then $\sup\limits_{β∈A} (α+β) = α+\sup\limits_{β∈A}(β)$