Show that the minimal polynomial of gf(2,4) is the primitive polynomial used for the field . This is true for any value of m, not just the value used in the example.
m = 4;
A = gf(2,m)
A = GF(2^4) array. Primitive polynomial = D^4+D+1 (19 decimal)
Array elements =
2
poly = minpol(A)
poly = GF(2) array.
Array elements =
1 0 0 1 1
The row vector [1 0 0 1 1] represents the polynomial .
Minimal polynomials, returned as a matrix of zero-padded minimal polynomials. The
output poly is an array in GF(2). The kth row of
poly lists the coefficients, in order of descending powers, of
the minimal polynomial of the kth element of
A.
