Research proof index

V_rho^H * V_rho simplifies to sandwiching the traceRight by the inverse square root.

V_rho is an isometry.

Let $\varphi$ be $K$-Lipschitz and bounded in norm by $B$ on $(a,b)$. For every integer frequency $n$,

$\left\lVert\int_a^b e^{inx}\varphi(x)\,dx\right\rVert \le 2\pi(b-a)\left(B+\frac{K(b-a)}2\right)\left(1+|n|(b-a)\right)^{-1}.$

The rank of a non-square Vandermonde matrix with more rows than columns is the number of columns.

Index-extraction for Vector.mapM: any component of a vector in the support of the sequenced computation lies in the support of the corresponding component computation.

Vera makes few queries, regardless of Alice and Bob