ReNomQ Tutorial

• 1: Tutorial
  • Calculation
  • Result
    • When displaying matrix calculations of changes in quantum states
    • When drawing a quantum circuit
• 2: Quantum gate tutorial1
  • 2-1: Identity operator \(I\)
  • 2-2: Bit inversion operator \(X\)
  • 2-3: Phase inversion operator \(Z\)
  • 2-4: Phase and bit inversion operator \(Y\)
  • 2-5: \(4/\pi\) phase shift operator \(S\)
  • 2-6: \(-4/\pi\) phase shift operator \(S^{\dagger}\)
  • 2-7: \(8/\pi\) phase shift operator \(T\)
  • 2-8: \(-8/\pi\) phase shift operator \(T^{\dagger}\)
  • 2-9: Hadamard gate \(H\)
    • Superposition of 2 qubit by Hadamard transformation
  • 2-10: \(x\) -axis rotation gate \(R_x\)
  • 2-11: \(y\) -axis rotation gate \(R_y\)
  • 2-12: \(z\) -axis rotation gate \(R_z\)
  • 2-13: Unitary rotation gate \(U_1\)
  • 2-14: Unitary rotation gate \(U_2\)
  • 2-15: Unitary rotation gate \(U_3\)
• 3: Quantum gate tutorial2
  • 3-1: Controlled NOT gate \(cX\)
  • 3-2: Controlled Y gate \(cY\)
  • 3-3: Controlled Z gate \(cZ\)
  • 3-4: Controlled H gate \(cH\)
  • 3-5: Controlled S gate \(cS\)
  • 3-6: Swap gate \(swap\)
  • 3-7: Controlled unitary rotation gate \(cU_1\)
  • 3-8: Controlled unitary rotation gate \(cU_3\)
  • 3-9: Controlled-controlled NOT gate (Toffoli gate) \(ccX\)
  • 3-10: Controlled swap gate (Fredkin gate) \(cswap\)