diff --git a/Link/QuESTlink.m b/Link/QuESTlink.m index 1dec5e4b..8b3eae3d 100644 --- a/Link/QuESTlink.m +++ b/Link/QuESTlink.m @@ -295,6 +295,12 @@ CheckCircuitSchedule returns False if the (possibly symbolic) times cannot possi CalcExpecPauliProdsFromClassicalShadow[shadow, prods, numBatches] divides the shadow into batches, computes the expected values of each, then returns their medians. This may suppress measurement errors. The default numBatches is 10. This is the procedure outlined in Nat. Phys. 16, 1050–1057 (2020)." CalcExpecPauliProdsFromClassicalShadow::error = "`1`" + + RecompileCircuit::usage = "RecompileCircuit[circuit, method] returns an equivalent circuit, transpiled to a differnet gate set. The input circuit can contain any unitary gate, with any number of control qubits. Supported methods include: +\[Bullet] \"SingleQubitAndCNOT\" decompiles the circuit into canonical single-qubit gates (H, Ph, T, S, X, Y, Z, Rx, Ry, Rz), a global phase G, and two-qubit C[X] gates. This method uses a combination of 23 analytic and numerical decompositions. +\[Bullet] \"CliffordAndRz\" decompiles the circuit into Clifford gates (H, S, X, Y, Z, CX, CY, CZ, SWAP), a global phase G, and non-Clifford Rz. +Note that the returned circuits are not necessarily optimal/minimal, and may benefit from a subsequent call to SimplifyCircuit[]. " + RecompileCircuit::error = "`1`" (* @@ -1331,27 +1337,31 @@ The probability of the forced measurement outcome (as if it were hypothetically (* Im[0.] = 0, how annoying *) SetWeightedQureg[fac1_?NumericQ, q1_Integer, fac2_?NumericQ, q2_Integer, facOut_?NumericQ, qOut_Integer] := SetWeightedQuregInternal[ - Re @ N @ fac1, N @ Im @ N @ fac1, q1, - Re @ N @ fac2, N @ Im @ N @ fac2, q2, - Re @ N @ facOut, N @ Im @ N @ facOut, qOut + q1, q2, qOut, + Re @ N @ fac1, N @ Im @ N @ fac1, + Re @ N @ fac2, N @ Im @ N @ fac2, + Re @ N @ facOut, N @ Im @ N @ facOut ] SetWeightedQureg[fac1_?NumericQ, q1_Integer, fac2_?NumericQ, q2_Integer, qOut_Integer] := SetWeightedQuregInternal[ - Re @ N @ fac1, N @ Im @ N @ fac1, q1, - Re @ N @ fac2, N @ Im @ N @ fac2, q2, - 0., 0., qOut + q1, q2, qOut, + Re @ N @ fac1, N @ Im @ N @ fac1, + Re @ N @ fac2, N @ Im @ N @ fac2, + 0., 0. ] SetWeightedQureg[fac1_?NumericQ, q1_Integer, qOut_Integer] := SetWeightedQuregInternal[ - Re @ N @ fac1, N @ Im @ N @ fac1, q1, - 0., 0., q1, - 0., 0., qOut + q1, q1, qOut, + Re @ N @ fac1, N @ Im @ N @ fac1, + 0., 0., + 0., 0. ] SetWeightedQureg[fac_?NumericQ, qOut_Integer] := SetWeightedQuregInternal[ - 0., 0., qOut, - 0., 0., qOut, - Re @ N @ fac, N @ Im @ N @ fac, qOut + qOut, qOut, qOut, + 0., 0., + 0., 0., + Re @ N @ fac, N @ Im @ N @ fac ] SetWeightedQureg[___] := invalidArgError[SetWeightedQureg] @@ -2408,19 +2418,15 @@ The probability of the forced measurement outcome (as if it were hypothetically Fac[x_] :> Subscript[Matr, 0][ x IdentityMatrix[2] ], (* will not be conjugated for density matrices *) (* U, Matr and UNonNorm gates remain the same *) g:(Subscript[U|Matr|UNonNorm, q__Integer|{q__Integer}][m_]) :> g, - (* controlled gates are turned into U of identities with bottom-right submatrix *) + (* controlled gates are turned into U of identity matrices with bottom-right submatrix *) Subscript[C, c__Integer|{c__Integer}][Subscript[(mg:Matr|UNonNorm), q__Integer|{q__Integer}][m_]] :> With[{cDim=2^Length[{c}], tDim=Length@m}, Subscript[mg, Sequence @@ Join[{q}, {c}]][ - Join[ - MapThread[Join, {IdentityMatrix[cDim], ConstantArray[0,{cDim,tDim}]}], - MapThread[Join, {ConstantArray[0,{tDim,cDim}], m}]]]], + ArrayFlatten[{{IdentityMatrix[tDim(cDim-1)], 0}, {0, m}}]]], Subscript[C, c__Integer|{c__Integer}][g_] :> With[{cDim=2^Length[{c}], tDim=2^Length[getAnalGateTargets[g]]}, Subscript[U, Sequence @@ Join[getAnalGateTargets[g], {c}]][ - Join[ - MapThread[Join, {IdentityMatrix[cDim], ConstantArray[0,{cDim,tDim}]}], - MapThread[Join, {ConstantArray[0,{tDim,cDim}], getAnalGateMatrix@g}]]]], + ArrayFlatten[{{IdentityMatrix[tDim(cDim-1)], 0}, {0, getAnalGateMatrix[g]}}]]], (* all other symbols are treated like generic unitary gates *) g_ :> Subscript[U, Sequence @@ getAnalGateTargets[g]][getAnalGateMatrix[g]] (* replace at top level *) @@ -3342,9 +3348,9 @@ variable renaming in nested scoping structs (Module[ Function[]]) *) { { {a___, Subscript[g:(U|Matr|UNonNorm), q__][mv1_], b___}, {c___, Subscript[g:(U|Matr|UNonNorm), q__][mv2_], d___} } :> ( - Sequence[{a,Subscript[g, q][multiplyMatrsOrVecs[mv1,mv2]],b},{c,d}] + Sequence[{a,Subscript[g, q][multiplyMatrsOrVecs[mv2,mv1]],b},{c,d}] ), - { {a___, Subscript[C, ctrl__]@Subscript[g:(U|Matr|UNonNorm), q__][mv1_], b___}, {c___, Subscript[C, ctrl__]@Subscript[g:(U|Matr|UNonNorm), q__][mv2_], d___} } :> Sequence[{a,Subscript[C, ctrl]@Subscript[g, q][multiplyMatrsOrVecs[mv1,mv2]],b},{c,d}] + { {a___, Subscript[C, ctrl__]@Subscript[g:(U|Matr|UNonNorm), q__][mv1_], b___}, {c___, Subscript[C, ctrl__]@Subscript[g:(U|Matr|UNonNorm), q__][mv2_], d___} } :> Sequence[{a,Subscript[C, ctrl]@Subscript[g, q][multiplyMatrsOrVecs[mv2,mv1]],b},{c,d}] }, (* merge all global phases *) { @@ -3394,9 +3400,9 @@ variable renaming in nested scoping structs (Module[ Function[]]) *) (* remove controlled gates with insides already removed *) Subscript[C, __][Nothing] -> Nothing, (* remove zero-parameter gates *) - Subscript[(Ph|Rx|Ry|Rz|Damp|Deph|Depol), __][0] -> Nothing, - R[0,_] -> Nothing, - G[0] -> Nothing, + Subscript[(Ph|Rx|Ry|Rz|Damp|Deph|Depol), __][0|0.] -> Nothing, + R[0|0.,_] -> Nothing, + G[0|0.] -> Nothing, Fac[1|1.] -> Nothing, Fac[x_ /; (Abs[x] === 1)] -> G[ ArcTan[Re@x, Im@x] ], (* remove identity matrices (qubits are sorted) *) @@ -3524,6 +3530,721 @@ variable renaming in nested scoping structs (Module[ Function[]]) *) GetKnownCircuit["LowDepthAnsatz", reps_Integer, paramSymbol_Symbol, numQubits_Integer] := GetKnownCircuit["LowDepthAnsatz", reps, paramSymbol, Range[0,numQubits-1]] GetKnownCircuit[___] := invalidArgError[GetKnownCircuit] + + + + (* + * Front-end functions for exact + * recompilation of unitary circuits + *) + + addControlsToGate[newCtrls__][Subscript[C, oldCtrls__][g_]] := + Subscript[C, oldCtrls,newCtrls][g] + addControlsToGate[newCtrls__][G[x_]] := + Subscript[Ph, newCtrls][x] + addControlsToGate[newCtrls__][Subscript[Ph, t__][x_]] := + Subscript[Ph, newCtrls,t][x] + addControlsToGate[newCtrls__][Subscript[S, t_]] := + Subscript[Ph, newCtrls,t][Pi/2] + addControlsToGate[newCtrls__][Subscript[T, t_]] := + Subscript[Ph, newCtrls,t][Pi/4] + addControlsToGate[newCtrls__][g_] := + Subscript[C, newCtrls][g] + + (* + * recompiling to single-qubit canonical gates, and CNOT + *) + + (* ultimate gate set of the decomposition *) + decomposeToSingleQubitAndCNOT[g:G[_]] := {g} + decomposeToSingleQubitAndCNOT[g:Subscript[H|S|T|X|Y|Z,_]] := {g} + decomposeToSingleQubitAndCNOT[g:Subscript[Ph|Rx|Ry|Rz,_][_]] := {g} + decomposeToSingleQubitAndCNOT[g:Subscript[Id,__]] := {g} + decomposeToSingleQubitAndCNOT[g:Subscript[C,_][Subscript[X,_]]] := {g} + + (* + * Below are analaytic decompositions of symbolic gates; + * G, H, Ph, R, Rx, Ry,Rz, S, T, SWAP, X, Y, Z + *) + + (* C*[G] -> Ph^(n), then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][G[x_]] ] := + decomposeToSingleQubitAndCNOT @ Subscript[Ph, c][x] + + (* + * C[H] -> C[X], T, H, S, Ph + * src: https://github.com/qiskit-community/qiskit-community-tutorials/blob/master/awards/teach_me_qiskit_2018/exact_ising_model_simulation/Ising_time_evolution.ipynb + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[H, t_]] ] := + { + Subscript[Ph, t][-Pi/2], Subscript[H, t], Subscript[Ph, t][-Pi/4], + Subscript[C, c][Subscript[X, t]], + Subscript[T, t], Subscript[H, t], Subscript[S, t] + } + + (* C*[H] sub-optimally adds controls to above and recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_, cRest__][Subscript[H, t_]] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[C, c1] @ Subscript[H, t] + ] + + (* SWAP -> C[X] *) + decomposeToSingleQubitAndCNOT[ Subscript[SWAP, t1_,t2_] ] := + { + Subscript[C, t1][Subscript[X, t2]], + Subscript[C, t2][Subscript[X, t1]], + Subscript[C, t1][Subscript[X, t2]] + } + + (* + * C[SWAP] -> C[X], H, T, Ph + * src: https://www.nature.com/articles/s41598-018-23764-x + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[SWAP, t1_,t2_]] ] := + { + Subscript[C, t1][Subscript[X, t2]], Subscript[H, t1], Subscript[C, c][Subscript[X, t2]], Subscript[T, t1], + Subscript[Ph, t2][-Pi/4], Subscript[T, c], Subscript[C, t1][Subscript[X, t2]], Subscript[C, c][Subscript[X, t1]], + Subscript[T, t2], Subscript[C, c][Subscript[X, t2]], Subscript[Ph, t1][-Pi/4], Subscript[Ph, t2][-Pi/4], + Subscript[C, c][Subscript[X, t1]], Subscript[C, t1][Subscript[X, t2]], Subscript[H, t1], Subscript[T, t2], + Subscript[C, t1][Subscript[X, t2]] + } + + (* + * C*[SWAP] -> C[X], C*[X], then recurses + * src: https://quantum-journal.org/papers/q-2022-03-30-676/pdf/ + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[SWAP, t1_,t2_]] ] := + Flatten @ { + Subscript[C, t1][Subscript[X, t2]], + decomposeToSingleQubitAndCNOT @ Subscript[C, c,t2][Subscript[X, t1]], + Subscript[C, t1][Subscript[X, t2]] + } + + (* C*[Ph] -> many-target Ph, for convenient patterns below *) + decomposeToSingleQubitAndCNOT[ Subscript[C,c__][Subscript[Ph,t__][x_]] ] := + decomposeToSingleQubitAndCNOT @ Subscript[Ph,c,t][x] + + (* + * Ph^(2) -> Ph^(1), C[X] + * src: https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5882919/ + *) + decomposeToSingleQubitAndCNOT[ Subscript[Ph,c_,t_][x_] ] := + { + Subscript[Ph, t][x/2], Subscript[Ph, c][x/2], + Subscript[C, c][Subscript[X, t]], + Subscript[Ph, t][-x/2], + Subscript[C, c][Subscript[X, t]] + } + + (* + * Ph^(n) sub-optimally adds controls to above and recurses + * TODO: optimise this via https://arxiv.org/pdf/quant-ph/0303063.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[Ph,c_,t_,cRest__][x_] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[Ph,c,t][x] + ] + + (* C*[S] sub-optimally converts to Ph^(n)[pi/2] and uses above decomps *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[S, t_]] ] := + decomposeToSingleQubitAndCNOT @ Subscript[Ph, c,t][Pi/2] + + (* C*[T] sub-optimally converts to Ph^(n)[pi/4] and uses above decomps *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[T, t_]] ] := + decomposeToSingleQubitAndCNOT @ Subscript[Ph, c,t][Pi/4] + + (* R^(1) -> Rx, Ry, Rz (a base case) *) + decomposeToSingleQubitAndCNOT[ R[x_, Subscript[sigma:(X|Y|Z), t_]] ] := + { Subscript[sigma /. {X->Rx,Y->Ry,Z->Rz}, t][x] } + + (* + * R^(n) -> C[X], R^(n-1), by removing a Z, and C[X]'ing a remaining Y or Z + * src: https://arxiv.org/abs/1906.01734 + *) + decomposeToSingleQubitAndCNOT[ R[x_, Verbatim[Times][OrderlessPatternSequence[Subscript[Z, c_], g:Subscript[(Z|Y), t_], rest___]]] ] := + Flatten @ { + Subscript[C, c][Subscript[X, t]], + decomposeToSingleQubitAndCNOT @ R[x, Times[g, rest]], + Subscript[C, c][Subscript[X, t]] + } + + (* + * R^(n) -> H, R^(n), where an X is replaced with Z (enabling above reduction) + * src: https://arxiv.org/abs/1906.01734 + *) + decomposeToSingleQubitAndCNOT[ R[x_, Verbatim[Times][OrderlessPatternSequence[Subscript[X, t_], rest___]]] ] := + Flatten @ { + Subscript[H, t], + decomposeToSingleQubitAndCNOT @ R[x, Times[Subscript[Z, t], rest]], + Subscript[H, t] + } + + (* + * R^(n) -> Rx[+-pi/2], R^(n), where a Y is replaced with Z (enabling above reduction) + * src: https://arxiv.org/abs/1906.01734 + *) + decomposeToSingleQubitAndCNOT[ R[x_, Verbatim[Times][OrderlessPatternSequence[Subscript[Y, t_], rest___]]] ] := + Flatten @ { + Subscript[Rx, t][Pi/2], + decomposeToSingleQubitAndCNOT @ R[x, Times[Subscript[Z, t], rest]], + Subscript[Rx, t][-Pi/2] + } + + (* + * C*[R^(n)] -> C*[Rx,Ry,Rz] using above decomposition (only middle gadget decomp gate is controlled) + * src: https://quantumcomputing.stackexchange.com/questions/24122 + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, ctrls__Integer][g:R[x_, prod_]] ] := + Module[{circ,ind}, + circ = decomposeToSingleQubitAndCNOT[g]; + ind = 1 + Floor[Length[circ] / 2]; + circ[[ind]] = decomposeToSingleQubitAndCNOT @ Subscript[C, ctrls] @ circ[[ind]]; + Flatten @ circ + ] + + (* R[x, Id] -> G[-x/2] *) + decomposeToSingleQubitAndCNOT[ R[x_, Subscript[Id,_]] ] := + G[-x/2] + + (* + * For user convenience, R[x, Id...] has the Id Pauli removed, then recurses. + * Such gates can result from Trotterisation of GetRandomPauliString[] outputs + *) + decomposeToSingleQubitAndCNOT[ R[x_, Verbatim[Times][a___, Subscript[Id,_], b___]] ] := + decomposeToSingleQubitAndCNOT @ R[x, Times[a,b]] + + (* + * C[Y] -> C[X], S, Ph + * src: https://github.com/Qiskit/textbook/blob/main/notebooks/ch-gates/basic-circuit-identities.ipynb + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[Y, t_]] ] := + { + Subscript[Ph, t][-Pi/2], Subscript[C, c][Subscript[X, t]], Subscript[S, t] + } + + (* C*[Y] sub-optimally adds controls to the above decomposition *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,cRest__][Subscript[Y, t_]] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[C, c1][Subscript[Y, t]] + ] + + (* + * C[Z] -> C[X], H + * src: https://quantumcomputing.stackexchange.com/questions/13782 + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[Z, t_]] ] := + { + Subscript[H, t], Subscript[C, c][Subscript[X, t]], Subscript[H, t] + } + + (* + * CC[Z] -> C[X], T, Ph + * src: https://arxiv.org/pdf/1612.09384.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_][Subscript[Z, t_]] ] := + { + Subscript[C, c1][Subscript[X, t]], Subscript[Ph, t][-Pi/4], Subscript[C, c2][Subscript[X, t]], + Subscript[T, t], Subscript[C, c1][Subscript[X, t]], Subscript[Ph, t][-Pi/4], + Subscript[C, c2][Subscript[X, t]], Subscript[T, t], Subscript[T, c1], Subscript[C, c2][Subscript[X, c1]], + Subscript[T, c2], Subscript[Ph, c1][-Pi/4], Subscript[C, c2][Subscript[X, c1]] + } + + (* C*[Z] sub-optimally treats Z as Ph[pi], and uses Ph^(n) decomposition *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[Z, t_]] ] /; Length@{c} >= 3 := + decomposeToSingleQubitAndCNOT @ Subscript[Ph, c,t][Pi] + + (* + * CC[X] -> C[X], H, T, Ph, via pre/post-appending H onto CC[Z] decomp + * src: https://arxiv.org/pdf/0803.2316.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_][Subscript[X, t_]] ] := + Flatten @ { + Subscript[H, t], + decomposeToSingleQubitAndCNOT @ Subscript[C,c1,c2][Subscript[Z,t]], + Subscript[H, t] + } + + (* + * CCC[X] -> C[X], G, H, Rz[+-pi/8] + * src: https://classiq.tips/Competition/MCX_First.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_][Subscript[X, t_]] ] := + With[{r = Pi/8}, { + G[r/2], Subscript[H, t], Subscript[Rz, c1][r], Subscript[Rz, c2][r], Subscript[Rz, c3][r], + Subscript[Rz, t][r], Subscript[C, c3][Subscript[X, c2]], Subscript[Rz, c2][-r] , + Subscript[C, c3][Subscript[X, c2]], Subscript[C, c2][Subscript[X, c1]], Subscript[Rz, c1][-r], + Subscript[C, c3][Subscript[X, c1]], Subscript[Rz, c1][r], Subscript[C, c2][Subscript[X, c1]], + Subscript[Rz, c1][-r], Subscript[C, c3][Subscript[X, c1]], Subscript[C, c1][Subscript[X, t]], + Subscript[Rz, t][-r], Subscript[C, c2][Subscript[X, t]], Subscript[Rz, t][r], + Subscript[C, c1][Subscript[X, t]], Subscript[Rz, t][-r], Subscript[C, c3][Subscript[X, t]], + Subscript[Rz, t][r], Subscript[C, c1][Subscript[X, t]], Subscript[Rz, t][-r], + Subscript[C, c2][Subscript[X, t]], Subscript[Rz, t][r], Subscript[C, c1][Subscript[X, t]], + Subscript[Rz, t][-r], Subscript[C, c3][Subscript[X, t]], Subscript[H, t] + }] + + (* C*[X] sub-optimally adds additional control qubits to above decomps, and recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_,cRest__][Subscript[X, t_]] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[C, c1,c2,c3][Subscript[X, t]] + ] + + (* + * optimised decomposition of CC[g] -> C[X], C[v], where v^2 = g, used by C*[U], C*[Rx/Ry/Rz] + * src: https://arxiv.org/pdf/quant-ph/9705009.pdf + *) + reduceTwoControlsToOne[{c1_,c2_}, v_, vDagger_] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ { + Subscript[C, c1] @ v, + Subscript[C, c2] @ Subscript[X, c1], + Subscript[C, c1] @ vDagger, + Subscript[C, c2] @ Subscript[X, c1], + Subscript[C, c2] @ v + }] + + (* + * optimised decomposition of CCC[g] -> C[X], C[v], where v^4 = g, used by C*[U], C*[Rx/Ry/Rz] + * src: https://arxiv.org/pdf/quant-ph/9503016.pdf + *) + reduceThreeControlsToOne[{c1_,c2_,c3_}, v_, vDagger_] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ { + Subscript[C, c3] @ v, + Subscript[C, c3] @ Subscript[X, c2], + Subscript[C, c2] @ vDagger, + Subscript[C, c3] @ Subscript[X, c2], + Subscript[C, c2] @ v, + Subscript[C, c2] @ Subscript[X, c1], + Subscript[C, c1] @ vDagger, + Subscript[C, c3] @ Subscript[X, c1], + Subscript[C, c1] @ v, + Subscript[C, c2] @ Subscript[X, c1], + Subscript[C, c1] @ vDagger, + Subscript[C, c3] @ Subscript[X, c1], + Subscript[C, c1] @ v + }] + + (* + * C[Ry] -> C[X], Ry + * C[Rz] -> C[X], Rz + * src: https://arxiv.org/pdf/2203.15368.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[s:Ry|Rz, t_][r_]] ] := + { + Subscript[s, t][r/2], + Subscript[C, c][Subscript[X, t]], + Subscript[s, t][-r/2], + Subscript[C, c][Subscript[X, t]] + } + + (* + * C[Rx] -> C[X], Ry, Rz[+-pi/2] + * src: https://github.com/qiskit-community/qiskit-community-tutorials/blob/master/awards/teach_me_qiskit_2018/exact_ising_model_simulation/Ising_time_evolution.ipynb + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_Integer][Subscript[Rx, t_Integer][r_]] ] := + { + Subscript[Rz, t][Pi/2], + Subscript[Ry, t][r/2], + Subscript[C, c][Subscript[X, t]], + Subscript[Ry, t][-r/2], + Subscript[C, c][Subscript[X, t]], + Subscript[Rz, t][-Pi/2] + } + + (* CC[Rx] -> C[X], C[Rx] (etc for Ry,Rz), then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_][(s:Subscript[Rx|Ry|Rz, t_])[x_]]] := + reduceTwoControlsToOne[{c1,c2}, s[x/2], s[-x/2]] + + (* CCC[Rx] -> C[X], C[Rx] (etc for Ry,Rz), then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_][(s:Subscript[Rx|Ry|Rz, t_])[x_]]] := + reduceThreeControlsToOne[{c1,c2,c3}, s[x/4], s[-x/4]] + + (* C*[Rx/Ry/Rz] sub-optimally adds additional controls to the above decomps, then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_,cRest__][g:Subscript[Rx|Ry|Rz, t_][x_]]] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[C, c1,c2,c3] @ g + ] + + (* Rz^(n) merely changed to a phase gadget, then recursed *) + decomposeToSingleQubitAndCNOT[ Subscript[Rz, t__][r_] ] := + decomposeToSingleQubitAndCNOT @ R[r, Times @@ Map[Subscript[Z, #]&, {t}]] + + (* C*[Rz^(n)] merely changed to a controlled phase gadget, then recursed *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[Rz, t__][r_]] ] := + decomposeToSingleQubitAndCNOT @ + Subscript[C, c] @ + R[r, Times @@ Map[Subscript[Z, #]&, {t}]] + + (* + * Below are numerical decompositions of general unitary matrices; + * U, UNonNorm + *) + + (* + * U^(1)[matrix] -> {g, y, z1, z2}, where U = Ph[g] Rz[z2] Ry[y] Rz[z1] + * src: https://quantumcomputing.stackexchange.com/questions/16256/ + *) + getRotationAnglesFromSingleTargetU[ {{a_,b_},{c_,d_}} ] := + Module[ + {g,y,z1,z2,phase}, + phase = ArcTan[Re@#, Im@#]&; + + (* determine Ry angle *) + y = If[N@a === 0., \[Pi], 2 ArcTan[Abs[b] / Abs[a]]]; + + (* determine Rz angles *) + Which[ + N@y === 0., + z1 = 0; + z2 = phase[d] - phase[a], + N@y === Pi, + z1 = phase[-b] - phase[c]; + z2 = 0, + True, + z1 = phase[-b] - phase[a]; + z2 = phase[c] - phase[a]]; + + (* determine global phase *) + g = If[N@a === 0., + phase[c] + (z1-z2)/2, + phase[a] + (z1+z2)/2]; + {g,y,z1,z2} + ] + + (* + * U^(1)[matrix] -> Ry, Rz, Ph + * src: https://journals.aps.org/pra/pdf/10.1103/PhysRevA.52.3457 + *) + decomposeToSingleQubitAndCNOT[ Subscript[U|UNonNorm, t_][m_?MatrixQ] ] := + Module[ + {g,y,z1,z2}, + {g,y,z1,z2} = getRotationAnglesFromSingleTargetU[m]; + + (* remove zero-angle gates *) + {G[g], Subscript[Rz, t][z1], Subscript[Ry, t][y], Subscript[Rz, t][z2]} /. _[0|0.] :> Nothing + ] + + (* + * C[U^(1)[matrix]] -> C[X], Ry, Rz, Ph + * src: https://arxiv.org/pdf/quant-ph/9503016.pdf + * + * TODO: when z1=0 (as occurs for diagonal m), the full gate is equivalent to + * C[G Rz] which permits a decomposition with one fewer Rz than given below. + *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][Subscript[U|UNonNorm, t_][m_?MatrixQ]] ] := + Module[ + {g,y,z1,z2}, + {g,y,z1,z2} = getRotationAnglesFromSingleTargetU[m]; + { + Subscript[Rz, t][(z1-z2)/2], + Subscript[C, c][Subscript[X, t]], + Subscript[Rz, t][-(z1+z2)/2], Subscript[Ry, t][-y/2], + Subscript[C, c][Subscript[X, t]], + Subscript[Ry, t][y/2], Subscript[Rz, t][z2], + Subscript[Ph, c][g] + } /. _[0|0.] :> Nothing + ] + + (* + * uniformly-controlled^(n) Ry/Rz -> C[X], Ry/Rz + * This is used by the U^(n) -> U^(n-1) decomposition + * src: https://arxiv.org/pdf/quant-ph/0404089.pdf + * + * TODO: the optimisation described in the below paper + * for compactifying the diagonal-unitary decomposition + * (similar to this; using gray-code Hadamard transform) + * might also be possible here. + * src: https://arxiv.org/pdf/2212.01002.pdf + *) + + getGrayCodes[numBits_] := With[ + {codes = Nest[Join[#,Length[#]+Reverse[#]]&,{0},numBits]}, + PadLeft[#,numBits]& /@ IntegerDigits[codes, 2]] + + getGrayCodeBitFlipInds[numBits_] := With[ + {bits = Append[getGrayCodes[numBits], ConstantArray[0,numBits]]}, + Position[Abs[bits[[2;;]] - bits[[;;-2]]], 1][[All,2]]] + + getGrayCodeRenormalisedHadamardMatrix[numBits_] := With[ + {codes = getGrayCodes[numBits]}, + (1/2^numBits) Transpose @ Table[ + (-1)^(PadLeft[IntegerDigits[i-1,2],numBits] . codes[[j]]), + {i,2^numBits},{j,2^numBits}]] + + getDecompOfUniformlyControlledRyOrRz[rot:Ry|Rz, ctrls_, targ_, angles_] := With[ + {numBits = Length[ctrls]}, + {flipInds = getGrayCodeBitFlipInds[numBits]}, + {newAngles = getGrayCodeRenormalisedHadamardMatrix[numBits] . angles}, + Flatten @ MapThread[ + {Subscript[rot, targ] @ #1, Subscript[C, #2] @ Subscript[X, targ]} &, + {newAngles, ctrls[[-flipInds]]}]] + + (* + * uniformly-controlled^(1) U^(n)[matrix] -> U^(n)[matrix], uniformly-controlled^(n) Rz + * This then recurses to the above decomposition, and is used by U^(n) -> U^(n-1) + * src: https://edu.itp.phys.ethz.ch/hs12/qsit/solutions05.pdf + *) + + getSpectralDecomp[m0_, m1_] := Module[ + {diags, matrV, matrD, matrW}, + {diags, matrV} = Eigensystem[ m0 . ConjugateTranspose[m1] ]; + matrV = Transpose @ Orthogonalize[matrV, Method->"GramSchmidt"]; + matrD = Sqrt @ DiagonalMatrix @ diags; + matrW = matrD . ConjugateTranspose[matrV] . m1; + {matrV, matrD, matrW} + ] + + getDecompOfUniformlyControlledU[m0_, m1_, ctrl_, targs_, s:U|UNonNorm] := Module[ + {mV, mD, mW, angles, circD, newOp}, + + (* results will be erroneous if either of the input matrices are non-unitary *) + If[(s === U) && Not[And @@ UnitaryMatrixQ /@ {m0,m1}], + Throw["Encountered a non-unitary U gate matrix which cannot be (spectrally) decomposed. Please use UNonNorm instead."]]; + + (* spectral-decompose U[m0,m1] into fewer-qubit mV and mW, and uniformly-controlled Rz[Diagonal@mD] *) + {mV, mD, mW} = getSpectralDecomp[m0, m1]; + + (* a zero-diagonal should be impossible if both m0 and m1 are unitarity, but it doesn't hurt to check *) + If[MemberQ[Chop @ Diagonal @ mD, 0], + Throw["The spectral decomposition involved in recompiling a " <> ToString@s <> " gate failed. This should never occur; please report to Tyson Jones."]]; + + (* further decompose uniformly-controlled Rz[Diagonal@mD] into CNOTs and Rz *) + angles = -2 (ArcTan[Re@#, Im@#]& /@ Diagonal[mD]); + circD = getDecompOfUniformlyControlledRyOrRz[Rz, targs, ctrl, angles]; + newOp = Subscript[s, Sequence @@ targs]; + {newOp[mW], circD, newOp[mV]} + ] + + (* + * U^(n)[matrix] -> uniformly-controlled^(1) U^(n-1)[matrix], uniformly-controlled^(n-1) Ry + * These are then further decomposed via the above methods, then recursed upon. + * src: https://arxiv.org/pdf/0707.1838.pdf + *) + + getCosineSineDecomp[m_] := Module[ + {dim, u00,u10,u01, l0,l1,d00,d10,r0,r1, angles}, + + (* partition input matrix into four quadrants *) + dim = Length[m]; + u00 = m[[;;dim/2, ;;dim/2]]; + u10 = m[[dim/2+1;;, ;;dim/2]]; + u01 = m[[;;dim/2, dim/2+1;;]]; + + (* perform cosine-sine (CS) decomposition via numerical GSVD *) + {{l0,l1},{d00,d10},r0} = SingularValueDecomposition @ N @ {u00, u10}; + + (* TODO: we should implement the general CS decomposition, in order to handle when + * the diagonals include zeros; see https://arxiv.org/abs/2302.14324 + * For now, we will just fail instead. The numerical threshold of 10^(-15) + * (as a substitute for precisely 0) was arbitrarily chosen. + *) + If[Abs @ Det[d10] < 10^(-15), + Throw["The cosine-sine decomposition involved in recompiling a U (or UNonNorm) gate failed."]]; + + (* obtain right-hand-side uniformly-controlled matrices *) + r0 = ConjugateTranspose[r0]; + r1 = - Inverse[d10] . ConjugateTranspose[l0] . u01; + + (* obtain angles of the uniformly-controlled Ry gate *) + angles = 2 ArcCos /@ Diagonal[d00]; + + (* return sub-matrices which together constitute: + * m = diag(l0,l1) * {{d00, -d10}, {d10,d00}} * diag(r0,r1) + * where angles are the diagonals of d00 + *) + {l0,l1,r0,r1,angles} + ] + + decomposeToSingleQubitAndCNOT[ g:Subscript[s:U|UNonNorm, t__][m_?MatrixQ] ] := Module[ + {tMost,tLast, l0,l1,r0,r1,angles, lg0,lg1,rg0,rg1, lc0,lc1,lc2,mc,rc0,rc1,rc2}, + + (* The GSVD used by the CS-decomposition is strictly numerical *) + If[Not @ MatrixQ[m, NumericQ], + Throw["Encountered a non-numerical matrix in a two (or more) qubit " <> ToString@s <> " gate, which cannot be decomposed."]]; + + (* discard identity matrix, to thwart all-control instability *) + If[N[m] === N @ IdentityMatrix @ Length[m], + Return @ {}]; + + (* partition targets; each recursive call of this function removes one *) + tMost = Most @ {t}; + tLast = Last @ {t}; + + (* perform CS-decomposition on matrix m, yielding uniformly-controlled gates *) + {l0,l1,r0,r1,angles} = getCosineSineDecomp @ N @ m; + + (* decompose the CS' uniformly-controlled Ry into CNOT + Ry *) + mc = getDecompOfUniformlyControlledRyOrRz[Ry, tMost, tLast, angles]; + + (* decompose away the uniform-controls on the remaining CS gates *) + {lg0, lc1, lg1} = getDecompOfUniformlyControlledU[l0, l1, tLast, tMost, s]; + {rg0, rc1, rg1} = getDecompOfUniformlyControlledU[r0, r1, tLast, tMost, s]; + + (* recursively decompose the leftmost and rightmost (Length[t]-1)-qubit gates of the above decomp *) + {lc0, lc2, rc0, rc2} = decomposeToSingleQubitAndCNOT /@ {lg0,lg1,rg0,rg1}; + + (* combine the sub-circuits *) + Flatten @ Join[rc0, rc1, rc2, mc, lc0, lc1, lc2] + ] + + (* C[U^(n)[matrix]] sub-optimally adds a control to the above decomp, then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c_][u:Subscript[U|UNonNorm, t__][m_?MatrixQ]] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[c] /@ + decomposeToSingleQubitAndCNOT @ u + ] + + (* CC[U^(n)[matrix]] -> C[X], C[U^(n)[matrix]] then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_][(g:Subscript[U|UNonNorm, t__])[m_?MatrixQ]] ] := + With[ + {mSqrt = MatrixPower[m, 1/2]}, + reduceTwoControlsToOne[{c1,c2}, g@mSqrt, g@ConjugateTranspose@mSqrt] + ] + + (* CCC[U^(n)[matrix]] -> C[X], C[U^(n)[matrix]] then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_][(g:Subscript[U|UNonNorm, t__])[m_?MatrixQ]] ] := + With[ + {mQdrt = MatrixPower[m, 1/4]}, + reduceThreeControlsToOne[{c1,c2,c3}, g@mQdrt, g@ConjugateTranspose@mQdrt] + ] + + (* C*[U^(n)[matrix]] sub-optimally adds controls to the above decomps, then recurses *) + decomposeToSingleQubitAndCNOT[ Subscript[C, c1_,c2_,c3_,cRest__][u:Subscript[U|UNonNorm, t__][m_?MatrixQ]] ] := + Flatten[ + decomposeToSingleQubitAndCNOT /@ + addControlsToGate[cRest] /@ + decomposeToSingleQubitAndCNOT @ + Subscript[C, c1,c2,c3] @ u + ] + + (* U^(1)[vector] (diagonal) is automatically simplified when treated as a matrix *) + decomposeToSingleQubitAndCNOT[ (g:Subscript[U|UNonNorm, t_])[v_?VectorQ] ] := + decomposeToSingleQubitAndCNOT @ g @ DiagonalMatrix @ v + + (* + * C*[U^(n)[vector]], i.e. diagonal unitaries, are not yet implemented, + * but should make use use of the gray-code Hadamard-transform optimisation + * described below, and the other compacting optimisations. + * src: https://arxiv.org/pdf/2212.01002.pdf + *) + decomposeToSingleQubitAndCNOT[ Subscript[U|UNonNorm, t__][v_?VectorQ] ] := + Throw["Many-qubit diagonal gates are not yet supported by the recompiler."] + decomposeToSingleQubitAndCNOT[ Subscript[C, c__][Subscript[U|UNonNorm, t__][v_?VectorQ]] ] := + Throw["Controlled diagonal gates are not yet supported by the recompiler."] + + (* throw error on unrecognised gate *) + decomposeToSingleQubitAndCNOT[ g_ ] := + Throw["Could not recompile unrecognised gate: " <> ToString @ StandardForm @ g] + + (* + * recompiling to Clifford gates and Rz + *) + + (* ultimate gate set of the decomposition *) + decomposeToCliffordAndRz[g:G[_]] := {g} + decomposeToCliffordAndRz[g:Subscript[H|S|X|Y|Z,_]] := {g} + decomposeToCliffordAndRz[g:Subscript[C,_][Subscript[X|Y|Z,_]]] := {g} + decomposeToCliffordAndRz[g:Subscript[Id,__]] := {g} + decomposeToCliffordAndRz[g:Subscript[SWAP,_,_]] := {g} + decomposeToCliffordAndRz[g:Subscript[Rz,_][_]] := {g} + + (* + * Rx -> H, Rz + * src: https://quantumcomputing.stackexchange.com/questions/11861/ + *) + decomposeToCliffordAndRz[ Subscript[Rx,t_][r_] ] := + { + Subscript[H,t], Subscript[Rz,t][r], Subscript[H,t] + } + + (* + * Ry -> H, S, Rz + * src: https://quantumcomputing.stackexchange.com/questions/11861/ + *) + decomposeToCliffordAndRz[ Subscript[Ry,t_][r_] ] := + { + Subscript[S,t], Subscript[H,t], Subscript[Rz,t][-r], Subscript[H,t], + Subscript[S,t], Subscript[S,t], Subscript[S,t] + } + + (* Ph -> G, Rz *) + decomposeToCliffordAndRz[ Subscript[Ph,t_][r_] ] := + { + G[r/2], Subscript[Rz, t][r] + } + + (* T -> Ph, then recurse *) + decomposeToCliffordAndRz[ Subscript[T,t_] ] := + decomposeToCliffordAndRz @ Subscript[Ph,t][Pi/4] + + (* sub-optimally decompile all other gates to single-qubit, then convert to Clifford *) + decomposeToCliffordAndRz[ g_ ] := + Flatten[ + decomposeToCliffordAndRz /@ decomposeToSingleQubitAndCNOT[g]] + + (* + * recompiler interface + *) + + changeQubitListsToSeqs[circ_] := + circ /. Subscript[g_, {q__Integer}] :> Subscript[g, q] + + recompileCircuitInner[circ_, decompMethod_] := Module[ + {result, phase, adjusted}, + + (* decompose each gate in-turn, catching errors and unrecognised gates *) + result = Catch @ Flatten @ Table[ + With[ + {decomp = Catch @ decompMethod @ gate}, + If[ StringQ @ decomp, + Message[RecompileCircuit::error, "Recompilation failed. " <> decomp]; + Throw @ $Failed]; + decomp + ], + {gate, changeQubitListsToSeqs @ circ} + ]; + If[result === $Failed, + Return @ $Failed]; + + (* combine all global phases into one initial G gate *) + phase = 0; + adjusted = result /. G[x_] :> (phase += x; Nothing); + If[phase === 0, + adjusted, + Prepend[adjusted, G[phase]] + ] + ] + + RecompileCircuit[gate_?isGateFormat, args___] := + RecompileCircuit[{gate}, args] + + RecompileCircuit[circ_?isCircuitFormat, method_?StringQ] := + Which[ + method === "SingleQubitAndCNOT", + recompileCircuitInner[circ, decomposeToSingleQubitAndCNOT], + method === "CliffordAndRz", + recompileCircuitInner[circ, decomposeToCliffordAndRz], + True, + Message[RecompileCircuit::error, "Unrecognised method. See available methods via ?RecompileCircuit"]; + ] + + RecompileCircuit[___] := invalidArgError[RecompileCircuit] End[ ] diff --git a/Link/circuits.cpp b/Link/circuits.cpp index 3ec320f0..f7e36c7c 100644 --- a/Link/circuits.cpp +++ b/Link/circuits.cpp @@ -78,7 +78,7 @@ void local_updateCircuitProgress(qreal progress) { // echo the message WSPutFunction(stdlink, "Set", 2); WSPutSymbol(stdlink, CALC_PROGRESS_VAR); - WSPutReal64(stdlink, progress); + WSPutQreal(stdlink, progress); WSEndPacket(stdlink); WSNextPacket(stdlink); @@ -1803,7 +1803,7 @@ void internal_sampleExpecPauliString(int showProgress, int initQuregId, int work // output average energy (if random), else determined energy qreal expecVal = expecValSum / ((useAllDecomps)? 1 : numSamples); - WSPutReal64(stdlink, expecVal); + WSPutQreal(stdlink, expecVal); } catch (QuESTException& err) { local_sendErrorAndFailOrAbortFromExcep(apiFuncName, err.thrower, err.message); diff --git a/Link/decoders.cpp b/Link/decoders.cpp index 4697cb46..0cb3befb 100644 --- a/Link/decoders.cpp +++ b/Link/decoders.cpp @@ -131,8 +131,8 @@ void local_sendMatrixToMMA(qmatrix matrix) { // send each to Mathematica WSPutFunction(stdlink, "List", 2); - WSPutReal64List(stdlink, matrRe, len); - WSPutReal64List(stdlink, matrIm, len); + WSPutQrealList(stdlink, matrRe, len); + WSPutQrealList(stdlink, matrIm, len); // clean-up free(matrRe); @@ -159,7 +159,7 @@ void Circuit::loadFromMMA() { WSGetInteger32List(stdlink, &numCtrlsPerOp, &numGates); WSGetInteger32List(stdlink, &targs, &totalNumTargs); WSGetInteger32List(stdlink, &numTargsPerOp, &numGates); - WSGetReal64List(stdlink, ¶ms, &totalNumParams); + WSGetQrealList(stdlink, ¶ms, &totalNumParams); WSGetInteger32List(stdlink, &numParamsPerOp, &numGates); // allocate gates array attribute (creates all Gate instances) @@ -200,7 +200,7 @@ void Circuit::freeMMA() { Gate gate = gates[0]; WSReleaseInteger32List(stdlink, gate.getCtrlsAddr(), totalNumCtrls); WSReleaseInteger32List(stdlink, gate.getTargsAddr(), totalNumTargs); - WSReleaseReal64List( stdlink, gate.getParamsAddr(), totalNumParams); + WSReleaseQrealList( stdlink, gate.getParamsAddr(), totalNumParams); } void Circuit::sendOutputsToMMA(qreal* outputs) { @@ -217,7 +217,7 @@ void Circuit::sendOutputsToMMA(qreal* outputs) { // P gate outputs are top-level qreals (probabilities of projector) if (gate.getOpcode() == OPCODE_P) - WSPutReal64(stdlink, outputs[outInd++]); + WSPutQreal(stdlink, outputs[outInd++]); // M gate outputs are integer sublists (measurement outcomes grouped by targets) if (gate.getOpcode() == OPCODE_M) { @@ -246,7 +246,7 @@ void DerivCircuit::loadFromMMA() { WSGetInteger32List(stdlink, &derivGateInds, &numTerms); WSGetInteger32List(stdlink, &derivVarInds, &numTerms); - WSGetReal64List(stdlink, &derivParams, &totalNumDerivParams); + WSGetQrealList(stdlink, &derivParams, &totalNumDerivParams); WSGetInteger32List(stdlink, &numDerivParamsPerDerivGate, &numTerms); /* @@ -282,7 +282,7 @@ void DerivCircuit::loadFromMMA() { void DerivCircuit::freeMMA() { // first term holds (i.e. has array beginning pointer) all term's derivParams - WSReleaseReal64List(stdlink, terms[0].getDerivParamsAddr(), totalNumDerivParams); + WSReleaseQrealList(stdlink, terms[0].getDerivParamsAddr(), totalNumDerivParams); } @@ -293,7 +293,7 @@ void DerivCircuit::freeMMA() { void local_loadEncodedPauliStringFromMMA(int* numPaulis, int* numTerms, qreal** termCoeffs, int** allPauliCodes, int** allPauliTargets, int** numPaulisPerTerm) { - WSGetReal64List(stdlink, termCoeffs, numTerms); + WSGetQrealList(stdlink, termCoeffs, numTerms); WSGetInteger32List(stdlink, allPauliCodes, numPaulis); WSGetInteger32List(stdlink, allPauliTargets, numPaulis); WSGetInteger32List(stdlink, numPaulisPerTerm, numTerms); @@ -336,7 +336,7 @@ pauliOpType* local_decodePauliString(int numQb, int numTerms, int* allPauliCodes } void local_freePauliString(int numPaulis, int numTerms, qreal* termCoeffs, int* allPauliCodes, int* allPauliTargets, int* numPaulisPerTerm, pauliOpType* arrPaulis) { - WSReleaseReal64List(stdlink, termCoeffs, numTerms); + WSReleaseQrealList(stdlink, termCoeffs, numTerms); WSReleaseInteger32List(stdlink, allPauliCodes, numPaulis); WSReleaseInteger32List(stdlink, allPauliTargets, numPaulis); WSReleaseInteger32List(stdlink, numPaulisPerTerm, numTerms); @@ -375,6 +375,6 @@ PauliHamil local_loadPauliHamilForQuregFromMMA(int quregId) { void local_freePauliHamil(PauliHamil hamil) { - WSReleaseReal64List(stdlink, hamil.termCoeffs, hamil.numSumTerms); + WSReleaseQrealList(stdlink, hamil.termCoeffs, hamil.numSumTerms); free(hamil.pauliCodes); } diff --git a/Link/derivatives.cpp b/Link/derivatives.cpp index 923818a8..4d3b9587 100644 --- a/Link/derivatives.cpp +++ b/Link/derivatives.cpp @@ -995,7 +995,7 @@ void internal_calcExpecPauliStringDerivs(int initQuregId) { // attempt to compute and return energy grad try { derivCirc.calcDerivEnergies(energyGrad, hamil, initQureg, workQuregs, numNeededWorkQuregs); // throws - WSPutReal64List(stdlink, energyGrad, numDerivs); + WSPutQrealList(stdlink, energyGrad, numDerivs); } catch (QuESTException& err) { local_sendErrorAndFailOrAbortFromExcep(apiFuncName, err.thrower, err.message); @@ -1067,7 +1067,7 @@ void internal_calcExpecPauliStringDerivsDenseHamil(int initQuregId, int hamilQur try { derivCirc.calcDerivEnergiesDenseHamil(energyGrad, hamilQureg, initQureg, workQuregs, numNeededWorkQuregs); // throws - WSPutReal64List(stdlink, energyGrad, numDerivs); + WSPutQrealList(stdlink, energyGrad, numDerivs); } catch (QuESTException& err) { local_sendErrorAndFailOrAbortFromExcep(apiFuncName, err.thrower, err.message); diff --git a/Link/link.cpp b/Link/link.cpp index bddec32c..aa06be59 100644 --- a/Link/link.cpp +++ b/Link/link.cpp @@ -287,8 +287,8 @@ void internal_getAmp(int quregID) { // return as complex number WSPutFunction(stdlink, "Complex", 2); - WSPutReal64(stdlink, amp.real); - WSPutReal64(stdlink, amp.imag); + WSPutQreal(stdlink, amp.real); + WSPutQreal(stdlink, amp.imag); } catch( QuESTException& err) { local_sendErrorAndFail("GetAmp", err.message); @@ -324,8 +324,8 @@ void internal_getQuregMatrix(int id) { WSPutFunction(stdlink, "List", 4); WSPutInteger(stdlink, qureg.numQubitsRepresented); WSPutInteger(stdlink, qureg.isDensityMatrix); - WSPutReal64List(stdlink, qureg.stateVec.real, qureg.numAmpsTotal); - WSPutReal64List(stdlink, qureg.stateVec.imag, qureg.numAmpsTotal); + WSPutQrealList(stdlink, qureg.stateVec.real, qureg.numAmpsTotal); + WSPutQrealList(stdlink, qureg.stateVec.imag, qureg.numAmpsTotal); } catch (QuESTException& err) { local_sendErrorAndFail("GetQuregMatrix", err.message); @@ -399,7 +399,14 @@ void wrapper_initPureState(int quregID, int pureID) { } } -void wrapper_initStateFromAmps(int quregID, qreal* reals, long l1, qreal* imags, long l2) { +void wrapper_initStateFromAmps(int quregID) { + + qreal* reals; + qreal* imags; + int l1, l2; + WSGetQrealList(stdlink, &reals, &l1); + WSGetQrealList(stdlink, &imags, &l2); + try { local_throwExcepIfQuregNotCreated(quregID); // throws @@ -413,6 +420,9 @@ void wrapper_initStateFromAmps(int quregID, qreal* reals, long l1, qreal* imags, } catch( QuESTException& err) { local_sendErrorAndFail("InitStateFromAmps", err.message); } + + WSReleaseQrealList(stdlink, reals, l1); + WSReleaseQrealList(stdlink, imags, l2); } void wrapper_cloneQureg(int outID, int inID) { @@ -445,11 +455,15 @@ void wrapper_collapseToOutcome(int id, int qb, int outcome) { } } -void internal_setWeightedQureg( - double facRe1, double facIm1, int qureg1, - double facRe2, double facIm2, int qureg2, - double facReOut, double facImOut, int outID -) { +void internal_setWeightedQureg(int qureg1, int qureg2, int outID) { + qreal facRe1, facIm1, facRe2, facIm2, facReOut, facImOut; + WSGetQreal(stdlink, &facRe1); + WSGetQreal(stdlink, &facIm1); + WSGetQreal(stdlink, &facRe2); + WSGetQreal(stdlink, &facIm2); + WSGetQreal(stdlink, &facReOut); + WSGetQreal(stdlink, &facImOut); + try { local_throwExcepIfQuregNotCreated(qureg1); // throws local_throwExcepIfQuregNotCreated(qureg2); // throws @@ -472,9 +486,13 @@ void internal_setWeightedQureg( } } -void internal_setAmp(int quregID, double ampRe, double ampIm) { - +void internal_setAmp(int quregID) { + // get args from MMA (must do this before possible early-exit) + qreal ampRe, ampIm; + WSGetQreal(stdlink, &Re); + WSGetQreal(stdlink, &Im); + wsint64 rawRow, rawCol; WSGetInteger64(stdlink, &rawRow); WSGetInteger64(stdlink, &rawCol); // -1 for state-vecs @@ -517,7 +535,7 @@ void wrapper_calcProbOfOutcome(int id, int qb, int outcome) { try { local_throwExcepIfQuregNotCreated(id); // throws qreal prob = calcProbOfOutcome(quregs[id], qb, outcome); // throws - WSPutReal64(stdlink, prob); + WSPutQreal(stdlink, prob); } catch( QuESTException& err) { local_sendErrorAndFail("CalcProbOfOutCome", err.message); @@ -533,7 +551,7 @@ void wrapper_calcProbOfAllOutcomes(int id, int* qubits, long numQubits) { local_throwExcepIfQuregNotCreated(id); // throws calcProbOfAllOutcomes(probs, quregs[id], qubits, numQubits); // throws - WSPutReal64List(stdlink, probs, numProbs); + WSPutQrealList(stdlink, probs, numProbs); } catch( QuESTException& err) { local_sendErrorAndFail("CalcProbOfAllOutcomes", err.message); @@ -548,7 +566,7 @@ void wrapper_calcFidelity(int id1, int id2) { local_throwExcepIfQuregNotCreated(id1); // throws local_throwExcepIfQuregNotCreated(id2); // throws qreal fid = calcFidelity(quregs[id1], quregs[id2]); // throws - WSPutReal64(stdlink, fid); + WSPutQreal(stdlink, fid); } catch( QuESTException& err) { local_sendErrorAndFail("CalcFidelity", err.message); @@ -561,8 +579,8 @@ void wrapper_calcInnerProduct(int id1, int id2) { local_throwExcepIfQuregNotCreated(id2); // throws Complex res = calcInnerProduct(quregs[id1], quregs[id2]); // throws WSPutFunction(stdlink, "Complex", 2); - WSPutReal64(stdlink, res.real); - WSPutReal64(stdlink, res.imag); + WSPutQreal(stdlink, res.real); + WSPutQreal(stdlink, res.imag); } catch( QuESTException& err) { local_sendErrorAndFail("CalcInnerProduct", err.message); @@ -582,10 +600,10 @@ void wrapper_calcDensityInnerProduct(int id1, int id2) { if (local_isNonZero(prod.imag)) { WSPutFunction(stdlink, "Complex", 2); - WSPutReal64(stdlink, prod.real); - WSPutReal64(stdlink, prod.imag); + WSPutQreal(stdlink, prod.real); + WSPutQreal(stdlink, prod.imag); } else - WSPutReal64(stdlink, prod.real); + WSPutQreal(stdlink, prod.real); } catch( QuESTException& err) { local_sendErrorAndFail("CalcDensityInnerProduct", err.message); @@ -596,7 +614,7 @@ void wrapper_calcPurity(int id) { try { local_throwExcepIfQuregNotCreated(id); // throws qreal pur = calcPurity(quregs[id]); // throws - WSPutReal64(stdlink, pur); + WSPutQreal(stdlink, pur); } catch( QuESTException& err) { local_sendErrorAndFail("CalcPurity", err.message); @@ -607,7 +625,7 @@ void wrapper_calcTotalProb(int id) { try { local_throwExcepIfQuregNotCreated(id); // throws qreal prob = calcTotalProb(quregs[id]); // throws - WSPutReal64(stdlink, prob); + WSPutQreal(stdlink, prob); } catch( QuESTException& err) { local_sendErrorAndFail("CalcTotalProb", err.message); @@ -619,7 +637,7 @@ void wrapper_calcHilbertSchmidtDistance(int id1, int id2) { local_throwExcepIfQuregNotCreated(id1); // throws local_throwExcepIfQuregNotCreated(id2); // throws qreal dist = calcHilbertSchmidtDistance(quregs[id1], quregs[id2]); // throws - WSPutReal64(stdlink, dist); + WSPutQreal(stdlink, dist); } catch( QuESTException& err) { local_sendErrorAndFail("CalcHilbertSchmidtDistance", err.message); @@ -652,8 +670,8 @@ void internal_calcDensityInnerProductsVector(int rhoId, int* omegaIds, long numO // send result to MMA WSPutFunction(stdlink, "List", 2); - WSPutReal64List(stdlink, prodsRe, numOmegas); - WSPutReal64List(stdlink, prodsIm, numOmegas); + WSPutQrealList(stdlink, prodsRe, numOmegas); + WSPutQrealList(stdlink, prodsIm, numOmegas); } catch (QuESTException& err) { local_sendErrorAndFail("CalcDensityInnerProducts", err.message); @@ -691,8 +709,8 @@ void internal_calcInnerProductsVector(int braId, int* ketIds, long numKets) { // send result to MMA WSPutFunction(stdlink, "List", 2); - WSPutReal64List(stdlink, vecRe, numKets); - WSPutReal64List(stdlink, vecIm, numKets); + WSPutQrealList(stdlink, vecRe, numKets); + WSPutQrealList(stdlink, vecIm, numKets); // clean-up free(vecRe); @@ -768,8 +786,8 @@ void internal_calcInnerProductsMatrix(int* quregIds, long numQuregs) { // return WSPutFunction(stdlink, "List", 2); - WSPutReal64List(stdlink, matrRe, len); - WSPutReal64List(stdlink, matrIm, len); + WSPutQrealList(stdlink, matrRe, len); + WSPutQrealList(stdlink, matrIm, len); // cleanup free(matrRe); @@ -822,7 +840,7 @@ void internal_calcExpecPauliString(int quregId, int workspaceId) { // compute return value qreal val = calcExpecPauliSum(qureg, arrPaulis, termCoeffs, numTerms, workspace); // throws - WSPutReal64(stdlink, val); + WSPutQreal(stdlink, val); } catch( QuESTException& err) { @@ -882,8 +900,8 @@ void internal_calcPauliStringMatrix(int numQubits) { syncQuESTEnv(env); copyStateFromGPU(outQureg); // does nothing on CPU - WSPutReal64List(stdlink, outQureg.stateVec.real, dim); - WSPutReal64List(stdlink, outQureg.stateVec.imag, dim); + WSPutQrealList(stdlink, outQureg.stateVec.real, dim); + WSPutQrealList(stdlink, outQureg.stateVec.imag, dim); } // output has already been 'put' @@ -957,10 +975,10 @@ void internal_applyPhaseFunc(int quregId, int* qubits, long numQubits, int encod wsint64* ws_overrideInds; qreal* overridePhases; int numOverrides; - WSGetReal64List(stdlink, &coeffs, &numTerms); - WSGetReal64List(stdlink, &exponents, &numTerms); + WSGetQrealList(stdlink, &coeffs, &numTerms); + WSGetQrealList(stdlink, &exponents, &numTerms); WSGetInteger64List(stdlink, &ws_overrideInds, &numOverrides); - WSGetReal64List(stdlink, &overridePhases, &numOverrides); + WSGetQrealList(stdlink, &overridePhases, &numOverrides); // cast Wolfram 'wsint' into QuEST 'long long int' overrideInds = (long long int*) malloc(numOverrides * sizeof(long long int)); @@ -980,10 +998,10 @@ void internal_applyPhaseFunc(int quregId, int* qubits, long numQubits, int encod } // clean-up (even if error) - WSReleaseReal64List(stdlink, coeffs, numTerms); - WSReleaseReal64List(stdlink, exponents, numTerms); + WSReleaseQrealList(stdlink, coeffs, numTerms); + WSReleaseQrealList(stdlink, exponents, numTerms); WSReleaseInteger64List(stdlink, ws_overrideInds, numOverrides); - WSReleaseReal64List(stdlink, overridePhases, numOverrides); + WSReleaseQrealList(stdlink, overridePhases, numOverrides); free(overrideInds); } @@ -1008,11 +1026,11 @@ void internal_applyMultiVarPhaseFunc(int quregId) { WSGetInteger32List(stdlink, &qubits, &dummy_totalQubits); WSGetInteger32List(stdlink, &numQubitsPerReg, &numRegs); WSGetInteger32(stdlink, &encoding); - WSGetReal64List(stdlink, &coeffs, &dummy_totalTerms); - WSGetReal64List(stdlink, &exponents, &dummy_totalTerms); + WSGetQrealList(stdlink, &coeffs, &dummy_totalTerms); + WSGetQrealList(stdlink, &exponents, &dummy_totalTerms); WSGetInteger32List(stdlink, &numTermsPerReg, &numRegs); WSGetInteger64List(stdlink, &ws_overrideInds, &dummy_totalInds); - WSGetReal64List(stdlink, &overridePhases, &numOverrides); + WSGetQrealList(stdlink, &overridePhases, &numOverrides); // convert wsint64 arr to long long int long long int* overrideInds = (long long int*) malloc(numOverrides * numRegs * sizeof *overrideInds); @@ -1037,11 +1055,11 @@ void internal_applyMultiVarPhaseFunc(int quregId) { free(overrideInds); WSReleaseInteger32List(stdlink, qubits, dummy_totalQubits); WSReleaseInteger32List(stdlink, numQubitsPerReg, numRegs); - WSReleaseReal64List(stdlink, coeffs, dummy_totalTerms); - WSReleaseReal64List(stdlink, exponents, dummy_totalTerms); + WSReleaseQrealList(stdlink, coeffs, dummy_totalTerms); + WSReleaseQrealList(stdlink, exponents, dummy_totalTerms); WSReleaseInteger32List(stdlink, numTermsPerReg, numRegs); WSReleaseInteger64List(stdlink, ws_overrideInds, dummy_totalInds); - WSReleaseReal64List(stdlink, overridePhases, numOverrides); + WSReleaseQrealList(stdlink, overridePhases, numOverrides); } void internal_applyNamedPhaseFunc(int quregId) { @@ -1063,7 +1081,7 @@ void internal_applyNamedPhaseFunc(int quregId) { WSGetInteger32(stdlink, &encoding); WSGetInteger32(stdlink, &funcNameCode); WSGetInteger64List(stdlink, &ws_overrideInds, &dummy_totalInds); - WSGetReal64List(stdlink, &overridePhases, &numOverrides); + WSGetQrealList(stdlink, &overridePhases, &numOverrides); // convert wsint64 arr to long long int long long int* overrideInds = (long long int*) malloc(numOverrides * numRegs * sizeof *overrideInds); @@ -1090,7 +1108,7 @@ void internal_applyNamedPhaseFunc(int quregId) { WSReleaseInteger32List(stdlink, qubits, dummy_totalQubits); WSReleaseInteger32List(stdlink, numQubitsPerReg, numRegs); WSReleaseInteger64List(stdlink, ws_overrideInds, dummy_totalInds); - WSReleaseReal64List(stdlink, overridePhases, numOverrides); + WSReleaseQrealList(stdlink, overridePhases, numOverrides); } void internal_applyParamNamedPhaseFunc(int quregId) { @@ -1113,9 +1131,9 @@ void internal_applyParamNamedPhaseFunc(int quregId) { WSGetInteger32List(stdlink, &numQubitsPerReg, &numRegs); WSGetInteger32(stdlink, &encoding); WSGetInteger32(stdlink, &funcNameCode); - WSGetReal64List(stdlink, ¶ms, &numParams); + WSGetQrealList(stdlink, ¶ms, &numParams); WSGetInteger64List(stdlink, &ws_overrideInds, &dummy_totalInds); - WSGetReal64List(stdlink, &overridePhases, &numOverrides); + WSGetQrealList(stdlink, &overridePhases, &numOverrides); // convert wsint64 arr to long long int long long int* overrideInds = (long long int*) malloc(numOverrides * numRegs * sizeof *overrideInds); @@ -1141,9 +1159,9 @@ void internal_applyParamNamedPhaseFunc(int quregId) { // free flat-packed args WSReleaseInteger32List(stdlink, qubits, dummy_totalQubits); WSReleaseInteger32List(stdlink, numQubitsPerReg, numRegs); - WSReleaseReal64List(stdlink, params, numParams); + WSReleaseQrealList(stdlink, params, numParams); WSReleaseInteger64List(stdlink, ws_overrideInds, dummy_totalInds); - WSReleaseReal64List(stdlink, overridePhases, numOverrides); + WSReleaseQrealList(stdlink, overridePhases, numOverrides); } @@ -1288,7 +1306,7 @@ void internal_calcExpecPauliProdsFromClassicalShadow(int numQb, int numBatches) numBatches ); // throws - WSPutReal64List(stdlink, prodExpecVals.data(), numProds); + WSPutQrealList(stdlink, prodExpecVals.data(), numProds); } catch( QuESTException& err) { diff --git a/Link/templates.tm b/Link/templates.tm index 13a3cb43..e40015c1 100644 --- a/Link/templates.tm +++ b/Link/templates.tm @@ -177,7 +177,7 @@ :Function: wrapper_initStateFromAmps :Pattern: QuEST`InitStateFromAmps[qureg_Integer, reals_List, imags_List] :Arguments: { qureg, reals, imags } -:ArgumentTypes: { Integer, RealList, RealList } +:ArgumentTypes: { Integer, Manual } :ReturnType: Manual :End: :Evaluate: @@ -210,7 +210,7 @@ :Function: internal_setAmp :Pattern: QuEST`Private`SetAmpInternal[qureg_Integer, ampRe_Real, ampIm_Real, row_Integer, col_Integer] :Arguments: { qureg, ampRe, ampIm, row, col} -:ArgumentTypes: { Integer, Real, Real, Manual } +:ArgumentTypes: { Integer, Manual } :ReturnType: Manual :End: :Evaluate: QuEST`Private`SetAmpInternal::usage = "SetAmpInternal[qureg, ampRe, ampIm, row, col] modifies the amplitude with index [row] in a statevector qureg, or index [row][col] of a density matrix, to amplitude (ampRe + i*ampIm)." @@ -520,12 +520,12 @@ :Begin: :Function: internal_setWeightedQureg -:Pattern: QuEST`Private`SetWeightedQuregInternal[facRe1_Real,facIm1_Real,qureg1_Integer, facRe2_Real,facIm2_Real,qureg2_Integer, facReOut_Real,facImOut_Real,quregOut_Integer] -:Arguments: { facRe1,facIm1,qureg1, facRe2,facIm2,qureg2, facReOut,facImOut,quregOut } -:ArgumentTypes: { Real, Real, Integer, Real, Real, Integer, Real, Real, Integer } +:Pattern: QuEST`Private`SetWeightedQuregInternal[qureg1_Integer,qureg2_Integer,quregOut_Integer, facRe1_Real,facIm1_Real, facRe2_Real,facIm2_Real, facReOut_Real,facImOut_Real] +:Arguments: { qureg1,qureg2,quregOut, facRe1,facIm1, facRe2,facIm2, facReOut,facImOut } +:ArgumentTypes: { Integer, Integer, Integer, Manual } :ReturnType: Manual :End: -:Evaluate: QuEST`Private`SetWeightedQuregInternal::usage = "SetWeightedQuregInternal[facRe1,facIm1,qureg1, facRe2,facIm2,qureg2, facReOut,facImOut,quregOut] modifies quregOut to become (fac1 qureg1 + fac2 qureg2 + facOut qurgeOut)." +:Evaluate: QuEST`Private`SetWeightedQuregInternal::usage = "SetWeightedQuregInternal[qureg1,qureg2,quregOut, facRe1,facIm1, facRe2,facIm2, facReOut,facImOut] modifies quregOut to become (fac1 qureg1 + fac2 qureg2 + facOut qurgeOut)." :Begin: :Function: wrapper_collapseToOutcome diff --git a/Link/utilities.hpp b/Link/utilities.hpp index 43a857e8..7709fad8 100644 --- a/Link/utilities.hpp +++ b/Link/utilities.hpp @@ -9,6 +9,32 @@ +// variable precision WSTP scalar communication +#if QuEST_PREC==1 + #define WSGetQreal WSGetReal32 + #define WSPutQreal WSPutReal32 + + #define WSGetQrealList WSGetReal32List + #define WSPutQrealList WSPutReal32List + #define WSReleaseQrealList WSReleaseReal32List +#elif QuEST_PREC==2 + #define WSGetQreal WSGetReal64 + #define WSPutQreal WSPutReal64 + + #define WSGetQrealList WSGetReal64List + #define WSPutQrealList WSPutReal64List + #define WSReleaseQrealList WSReleaseReal64List +#elif QuEST_PREC==4 + #define WSGetQreal WSGetReal128 + #define WSPutQreal WSPutReal128 + + #define WSGetQrealList WSGetReal128List + #define WSPutQrealList WSPutReal128List + #define WSReleaseQrealList WSReleaseReal128List +#endif + + + int local_getRandomIndex(qreal* weights, int numInds); int local_getRandomIndex(int numInds); diff --git a/Tests/v016_recompiler_cliffordAndRz.nb 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https://developer.nvidia.com/cuda-gpus, write without fullstop GPU_COMPUTE_CAPABILITY = 61 +# whether to use single, double or quad floating point precision in the state-vector {1,2,4} +PRECISION = 2 + # whether to suppress the below warnings about compiler compatibility SUPPRESS_WARNING = 0 @@ -61,9 +64,6 @@ WSTP_DIR = WSTP # path to QuESTlink code from root directory LINK_DIR = Link -# whether to use single, double or quad floating point precision in the state-vector {1,2,4} -PRECISION = 2 - # wrapper compiler for GPU accel CUDA_COMPILER = nvcc