Manuscript Hawk05-C@1 · Hawk05-C.tex · section · ba0719f1

A compatible, rounded two-curve sketch

Replacing the clock: compatibility, crossover, and cutoff › A compatible, rounded two-curve sketch · lines 1089–1099

Choose $ξ = 1$ , assume $B_{0} := B (M_{0}) \geq 2$ , and put

n = ⌊ B_{0} ⌋, k (t) = min {n, ⌊ A (M (t))⌋} .

Use $n$ qubit cells and one sampled Haar unitary on their $2^{n}$ -dimensional internal space. Release a cell whenever $k (t)$ increments. This gives one nested finite history.

Displayed formulas in this passage

unlabeled · line 1092
$n = ⌊ B_{0} ⌋, k (t) = min {n, ⌊ A (M (t))⌋} .$

Nearby in this section

theorem: Theorem: A proved two-curve clocked proxy
section: A compatible, rounded two-curve sketch