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- import clifford as lc
- from numpy import *
-
- def test_identify_pauli():
- assert lc.identify_pauli(lc.px) == (1, "x")
- assert lc.identify_pauli(-lc.px) == (-1, "x")
- assert lc.identify_pauli(-lc.pz) == (-1, "z")
-
- #def test_against_anders_table():
- #assert allclose(lc.vop_unitaries[0], lc.i)
- #assert allclose(lc.vop_unitaries[10], lc.h)
-
- #yb = matrix([[1,0],[0,1j]])
- #assert allclose(lc.vop_unitaries[5], yb)
-
- #xb = matrix([[1,0],[0,-1j]])
- #assert allclose(lc.vop_unitaries[6], xb)
-
- #ye = matrix([[1,-1j],[-1,-1j]])/sqrt(2)
- #print lc.vop_unitaries[17]
- #print ye
- #assert allclose(lc.vop_unitaries[17], ye)
-
- #def test_some_anders():
- #u = matrix([[1,0],[0,1j]])
- #print u
- #print lc.format_action(lc.get_action(u))
- #print lc.vop_by_name["xb"]
-
- #u = matrix([[1,0],[0,0-1j]])
- #print u
- #print lc.format_action(lc.get_action(u))
- #print lc.vop_by_name["yb"]
-
-
- #def _test_anders_problem():
- #bi = lc.vop_by_name["bi"]
- #print bi["name"]
- #print bi["action"]
- #print bi["unitary"]
-
- #u = exp(-1j*pi/4)*matrix([[0,1],[1j,0]])
- #print u
- #print lc.format_action(lc.get_action(u))
- #print lc.format_action(lc.identify_pauli(u*p*u.H) for p in lc.paulis)
- #u = lc.vop_unitaries[4]
- #print lc.format_action(lc.identify_pauli(u*p*u.H) for p in lc.paulis)
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