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For an n qubit system described by a N=2^n dimensional Hilbert space, the normalization factor for the Frobenius inner product is 1/(2^n).
@Elucyda How did you compose The SWAP gate as 1/2(II+XX+YY+ZZ)? What is the intuition behind it?
Never mind, I already see the answer. You have to decompose the tensor it is applied to into eigenvectors of X, Y, and Z for terms XX, YY, and ZZ.
Is there a way you can prove the coefficients are half times the trace of A2 with Pailu matrix?
For an n qubit system described by a N=2^n dimensional Hilbert space, the normalization factor for the Frobenius inner product is 1/(2^n).
@Elucyda How did you compose The SWAP gate as 1/2(II+XX+YY+ZZ)? What is the intuition behind it?
Never mind, I already see the answer. You have to decompose the tensor it is applied to into eigenvectors of X, Y, and Z for terms XX, YY, and ZZ.
Is there a way you can prove the coefficients are half times the trace of A2 with Pailu matrix?