New posts in inner-products

Dot product with which polynomial gives evaluation at $x_0$?

Is it possible to define an inner product such that an arbitrary operator is self adjoint?

Prob. 8, Sec. 3.5 in Erwin Kreyszig's Introductory Functoinal Anlaysis With Applications

Show that $\langle x,y\rangle_A = \langle Ax,Ay\rangle$ is an inner product on $\mathbb R^n$

Understanding Spectral Theorem

Dot product over complex vectors: Conjugate first or second?

Norm with symmetric positive definite matrix

Why does the fact that "$Tv$ is orthogonal to $v$ for all $v$ implies T is the zero operator" break down for real inner product spaces?

If ${\bf v},{\bf w}\in\mathbb R^n$, $\lVert{\bf v}+{\bf w}\rVert=\lVert{\bf v}\rVert+\lVert{\bf w}\rVert$, what can you say about $\bf v$ and $\bf w$?

An inequality on products of squared norms and dot products

What is the dot product of complex vectors?

Prove the following three conditions are equivalent. 1 $u=cv,c>0$. 2 $(u|v)=||u||||v||$. 3 $||u+v||=||u||+||v||$.

Inner product of a quotient space

Components of vector as an inner product

An inner product on $\mathcal{C}[a,b]$

A Banach Manifold with a Riemannian Metric?

Show that the sup-norm is not derived from an inner product

How to show an inequality in an inner product space?

Prove projection is self adjoint if and only if kernel and image are orthogonal complements

Is the dot product on $\mathbf{R}^n$ ($n\ge 2$) Lipschitz?