Question: how to show matrix in traditional way

here is a matrix

A := Matrix(2, 2, {(1, 1) = ((1/2)*I)*E[0]*d[ba]/`ℏ`, (1, 2) = -((1/2)*I)*delta, (2, 1) = ((1/2)*I)*delta, (2, 2) = ((1/2)*I)*E[0]*d[ab]/`ℏ`})

it is clear that there is a common coeff with each element by ((1/2)*I,i just want to show the matrix with traditional way.

#A:="((1/2)*I*Matrix(2, 2, {(1, 1) = -E[0]*d[ba]/`ℏ`, (1, 2) = delta, (2, 1) = -delta, (2, 2) = -E[0]*d[ab]/`ℏ`})"

A1:=((1/2)*I;

A2:=Matrix(2, 2, {(1, 1) = -E[0]*d[ba]/`ℏ`, (1, 2) = delta, (2, 1) = -delta, (2, 2) = -E[0]*d[ab]/`ℏ`})

A:=A1*A2

how to do

thanks in advance

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