The generator matrix 1 0 1 1 1 1 1 1 1 0 1 1 1 0 1 1 1 1 1 X 1 1 a*X 1 1 1 1 1 1 1 0 1 1 1 1 1 a*X 1 0 1 1 1 a^2*X 1 1 1 1 1 1 X 1 a^2*X a*X 1 1 1 1 X 1 1 a^2*X 1 1 1 1 1 1 0 1 1 1 1 1 1 1 1 1 a*X a*X 1 1 1 1 1 1 a*X 1 1 1 a^2*X 1 0 0 1 1 a a^2 0 a^2*X+1 a^2*X+a^2 a 1 0 a^2*X+1 a 1 a^2*X+a^2 X a^2*X+a^2 X+a a^2*X+1 1 a^2*X+a^2 a 1 1 a^2*X+a a^2 0 a 0 a*X+1 1 a^2*X a*X+a^2 X a^2*X+a X+a^2 1 a^2 1 a^2*X+a a^2*X+1 1 1 a*X a a^2*X X+a^2 1 a*X+a^2 1 a^2*X+a 1 1 a^2 a^2*X+1 a*X+1 X+a 1 a*X+a^2 1 1 a^2*X X a^2*X X+1 a^2*X+1 a*X+a^2 1 a^2*X+a a*X+a^2 X+1 X+1 a*X+a^2 a^2*X+a^2 0 X+a a^2*X 1 1 X+1 a*X+1 a^2*X a*X a*X X+a^2 1 a*X+a a^2*X+a^2 a^2*X 1 a 1 0 0 a^2*X 0 0 0 X X X X X X a^2*X a^2*X a*X X a*X a^2*X a^2*X 0 a^2*X a^2*X a*X X 0 0 a*X a*X a^2*X a*X a*X 0 X X a*X a*X 0 a*X X 0 a*X a^2*X a*X a^2*X X X X a^2*X a^2*X a^2*X 0 0 X 0 a^2*X 0 0 0 a*X a*X 0 a^2*X X X a*X 0 X X a*X a*X a^2*X 0 a^2*X a*X 0 0 X a^2*X a*X X a*X 0 0 a^2*X X 0 a^2*X 0 a^2*X X 0 X 0 0 0 X 0 X a^2*X 0 X a^2*X X 0 a*X a^2*X 0 a^2*X 0 0 a*X a*X X X a^2*X 0 a^2*X a*X a*X 0 X 0 a^2*X X a*X a*X X X a^2*X 0 a*X X a*X a*X 0 a^2*X a^2*X 0 0 0 a^2*X a^2*X a^2*X a*X a^2*X a^2*X a^2*X 0 0 X X X a*X X X 0 X X a*X X a*X a^2*X a^2*X X a*X X a^2*X a^2*X a^2*X X a*X a*X X 0 0 X X 0 a^2*X X 0 a*X X X 0 0 0 0 a^2*X a^2*X X a^2*X a*X 0 a^2*X X X a*X X a*X a*X X a^2*X a^2*X 0 a^2*X a^2*X a*X 0 a^2*X a^2*X 0 a*X a*X 0 a*X X 0 a*X 0 a*X a^2*X X a*X 0 a*X X X 0 a*X X a*X 0 a^2*X a*X a*X a*X X X X X 0 a*X a^2*X 0 a^2*X 0 a^2*X a*X X a^2*X 0 X 0 a*X 0 a^2*X a^2*X 0 X 0 a*X 0 a^2*X X a*X a^2*X 0 a*X a*X a^2*X X X a*X a^2*X a^2*X generates a code of length 92 over F4[X]/(X^2) who´s minimum homogenous weight is 260. Homogenous weight enumerator: w(x)=1x^0+174x^260+144x^262+456x^263+690x^264+396x^266+852x^267+1041x^268+468x^270+1020x^271+1089x^272+456x^274+996x^275+1245x^276+516x^278+1020x^279+1299x^280+684x^282+1020x^283+900x^284+300x^286+564x^287+492x^288+96x^290+204x^291+93x^292+12x^294+12x^295+51x^296+15x^300+21x^304+12x^308+6x^312+18x^316+15x^320+6x^324 The gray image is a linear code over GF(4) with n=368, k=7 and d=260. This code was found by Heurico 1.16 in 2.21 seconds.