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adding new single-qubit gates (#333)
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Co-authored-by: Stefan Krastanov <github.acc@krastanov.org>
Co-authored-by: Stefan Krastanov <stefan@krastanov.org>
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3 people committed Sep 14, 2024
1 parent 381f43c commit 05491d9
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1 change: 1 addition & 0 deletions CHANGELOG.md
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## dev

- Implementing many more named single-qubit gates following naming convention similar to the stim package in python.
- **(fix)** Bug fix to the `parity_checks(ReedMuller(r, m))` of classical Reed-Muller code (it was returning generator matrix).
- `RecursiveReedMuller` code implementation as an alternative implementation of `ReedMuller`.

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1 change: 1 addition & 0 deletions src/QuantumClifford.jl
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Expand Up @@ -48,6 +48,7 @@ export
# Symbolic Clifford Ops
AbstractSymbolicOperator, AbstractSingleQubitOperator, AbstractTwoQubitOperator,
sHadamard, sPhase, sInvPhase, SingleQubitOperator, sId1, sX, sY, sZ,
sHadamardXY, sHadamardYZ, sSQRTX, sInvSQRTX, sSQRTY, sInvSQRTY, sCXYZ, sCZYX,
sCNOT, sCPHASE, sSWAP,
sXCX, sXCY, sXCZ, sYCX, sYCY, sYCZ, sZCX, sZCY, sZCZ,
sZCrY, sInvZCrY,
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65 changes: 44 additions & 21 deletions src/symbolic_cliffords.jl
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Expand Up @@ -85,12 +85,20 @@ macro qubitop1(name, kernel)
end
end

@qubitop1 Hadamard (z , x , x!=0 && z!=0)
@qubitop1 Phase (x , xz , x!=0 && z!=0)
@qubitop1 InvPhase (x , xz , x!=0 && z==0)
@qubitop1 X (x , z , z!=0)
@qubitop1 Y (x , z , (xz)!=0)
@qubitop1 Z (x , z , x!=0)
@qubitop1 Hadamard (z ,x , x!=0 && z!=0)
@qubitop1 HadamardXY (x ,xz , x==0 && z!=0)
@qubitop1 HadamardYZ (xz ,z , x!=0 && z==0)
@qubitop1 Phase (x ,xz , x!=0 && z!=0)
@qubitop1 InvPhase (x ,xz , x!=0 && z==0)
@qubitop1 X (x ,z , z!=0)
@qubitop1 Y (x ,z , (xz)!=0)
@qubitop1 Z (x ,z , x!=0)
@qubitop1 SQRTX (xz ,z , x==0 && z!=0)
@qubitop1 InvSQRTX (xz ,z , x!=0 && z!=0)
@qubitop1 SQRTY (z ,x , z==0)
@qubitop1 InvSQRTY (z ,x , z!=0 && x==0)
@qubitop1 CXYZ (xz ,x , z==0 && x==0)
@qubitop1 CZYX (z ,xz , z==0 && x==0)

"""A "symbolic" single-qubit Identity operation.
Expand Down Expand Up @@ -177,13 +185,21 @@ function _apply!(stab::AbstractStabilizer, op::SingleQubitOperator; phases::Val{
stab
end

SingleQubitOperator(h::sHadamard) = SingleQubitOperator(h.q, false, true , true , false, false, false)
SingleQubitOperator(p::sPhase) = SingleQubitOperator(p.q, true , true , false, true , false, false)
SingleQubitOperator(p::sInvPhase) = SingleQubitOperator(p.q, true , true , false, true , true , false)
SingleQubitOperator(p::sId1) = SingleQubitOperator(p.q, true , false, false, true , false, false)
SingleQubitOperator(p::sX) = SingleQubitOperator(p.q, true , false, false, true , false, true)
SingleQubitOperator(p::sY) = SingleQubitOperator(p.q, true , false, false, true , true , true)
SingleQubitOperator(p::sZ) = SingleQubitOperator(p.q, true , false, false, true , true , false)
SingleQubitOperator(h::sHadamard) = SingleQubitOperator(h.q, false, true , true , false, false, false)
SingleQubitOperator(p::sPhase) = SingleQubitOperator(p.q, true , true , false, true , false, false)
SingleQubitOperator(p::sInvPhase) = SingleQubitOperator(p.q, true , true , false, true , true , false)
SingleQubitOperator(p::sId1) = SingleQubitOperator(p.q, true , false, false, true , false, false)
SingleQubitOperator(p::sX) = SingleQubitOperator(p.q, true , false, false, true , false, true)
SingleQubitOperator(p::sY) = SingleQubitOperator(p.q, true , false, false, true , true , true)
SingleQubitOperator(p::sZ) = SingleQubitOperator(p.q, true , false, false, true , true , false)
SingleQubitOperator(p::sCXYZ) = SingleQubitOperator(p.q, true , true , true , false, false, false)
SingleQubitOperator(p::sCZYX) = SingleQubitOperator(p.q, false, true , true , true , false, false)
SingleQubitOperator(p::sHadamardXY) = SingleQubitOperator(p.q, true , true , false, true , false, true)
SingleQubitOperator(p::sHadamardYZ) = SingleQubitOperator(p.q, true , false, true , true , true , false)
SingleQubitOperator(p::sSQRTX) = SingleQubitOperator(p.q, true , false, true , true , false, true)
SingleQubitOperator(p::sInvSQRTX) = SingleQubitOperator(p.q, true , false, true , true , false, false)
SingleQubitOperator(p::sSQRTY) = SingleQubitOperator(p.q, false, true , true , false, true , false)
SingleQubitOperator(p::sInvSQRTY) = SingleQubitOperator(p.q, false, true , true , false, false, true)
SingleQubitOperator(o::SingleQubitOperator) = o
function SingleQubitOperator(op::CliffordOperator, qubit)
nqubits(op)==1 || throw(DimensionMismatch("You are trying to convert a multiqubit `CliffordOperator` into a symbolic `SingleQubitOperator`."))
Expand Down Expand Up @@ -232,14 +248,21 @@ function LinearAlgebra.inv(op::SingleQubitOperator)
return SingleQubitOperator(c, op.q)
end

LinearAlgebra.inv(h::sHadamard) = sHadamard(h.q)
LinearAlgebra.inv(p::sPhase) = sInvPhase(p.q)
LinearAlgebra.inv(p::sInvPhase) = sPhase(p.q)
LinearAlgebra.inv(p::sId1) = sId1(p.q)
LinearAlgebra.inv(p::sX) = sX(p.q)
LinearAlgebra.inv(p::sY) = sY(p.q)
LinearAlgebra.inv(p::sZ) = sZ(p.q)

LinearAlgebra.inv(h::sHadamard) = sHadamard(h.q)
LinearAlgebra.inv(p::sPhase) = sInvPhase(p.q)
LinearAlgebra.inv(p::sInvPhase) = sPhase(p.q)
LinearAlgebra.inv(p::sId1) = sId1(p.q)
LinearAlgebra.inv(p::sX) = sX(p.q)
LinearAlgebra.inv(p::sY) = sY(p.q)
LinearAlgebra.inv(p::sZ) = sZ(p.q)
LinearAlgebra.inv(p::sHadamardXY) = sHadamardXY(p.q)
LinearAlgebra.inv(p::sHadamardYZ) = sHadamardYZ(p.q)
LinearAlgebra.inv(p::sSQRTX) = sInvSQRTX(p.q)
LinearAlgebra.inv(p::sInvSQRTX) = sSQRTX(p.q)
LinearAlgebra.inv(p::sSQRTY) = sInvSQRTY(p.q)
LinearAlgebra.inv(p::sInvSQRTY) = sSQRTY(p.q)
LinearAlgebra.inv(p::sCZYX) = sCXYZ(p.q)
LinearAlgebra.inv(p::sCXYZ) = sCZYX(p.q)
##############################
# Two-qubit gates
##############################
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13 changes: 12 additions & 1 deletion test/test_symcliff.jl
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Expand Up @@ -66,7 +66,7 @@
end

@testset "SingleQubitOperator inv methods" begin
for gate_type in [sHadamard, sX, sY, sZ, sId1 , sPhase, sInvPhase]
for gate_type in filter(gate_type -> gate_type != SingleQubitOperator, subtypes(AbstractSingleQubitOperator))
n = rand(1:10)
@test CliffordOperator(inv(SingleQubitOperator(gate_type(n))), n) == inv(CliffordOperator(gate_type(n), n))
@test CliffordOperator(inv(gate_type(n)), n) == inv(CliffordOperator(gate_type(n), n))
Expand All @@ -76,6 +76,17 @@
@test CliffordOperator(inv(random_op), i) == inv(CliffordOperator(random_op, i))
@test CliffordOperator(inv(SingleQubitOperator(random_op)), i) == inv(CliffordOperator(random_op, i))
end

@testset "Consistency checks with Stim" begin
# see https://github.com/quantumlib/Stim/blob/main/doc/gates.md
@test CliffordOperator(sCXYZ) == C"Y X"
@test CliffordOperator(sCZYX) == C"Z Y"
@test CliffordOperator(sSQRTX) == C"X -Y"
@test CliffordOperator(sSQRTY) == C"-Z X"
@test CliffordOperator(sInvSQRTX) == C"X Y"
@test CliffordOperator(sInvSQRTY) == C"Z -X"
@test CliffordOperator(sHadamardXY) == C"Y -Z"
@test CliffordOperator(sHadamardYZ) == C"-X Y"
end

@testset "TwoQubitOperator inv methods" begin
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