Canonicalizes an XX/YY/ZZ interaction by swap/negate/shift-ing axes.
cirq.kak_canonicalize_vector(
x: float, y: float, z: float, atol: float = 1e-09
) -> cirq.KakDecomposition
Args |
x
|
The strength of the XX interaction.
|
y
|
The strength of the YY interaction.
|
z
|
The strength of the ZZ interaction.
|
atol
|
How close x2 must be to π/4 to guarantee z2 >= 0
|
Returns |
The canonicalized decomposition, with vector coefficients (x2, y2, z2)
|
satisfying
|
0 ≤ abs(z2) ≤ y2 ≤ x2 ≤ π/4
if x2 = π/4, z2 >= 0
Guarantees that the implied output matrix:
g · (a1 ⊗ a0) · exp(i·(x2·XX + y2·YY + z2·ZZ)) · (b1 ⊗ b0)
is approximately equal to the implied input matrix:
exp(i·(x·XX + y·YY + z·ZZ))
|