Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with entries only from {0,-1,1}, then C is self-dinal if and only if CM is self-dual. C~=C_(1) c=c^(2)c_(1)=c_(1)^(-) (ii) If q=3 and C is equivalenti to C_(1), then C is self-dual if and only if C_(1) is self-dual. (iii) If q=4 and C is equivalent solutionspile.com

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Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with entries only from {0,-1,1}, then C is self-dinal if and only if CM is self-dual. C~=C_(1) c=c^(2)<=>c_(1)=c_(1)^(-) (ii) If q=3 and C is equivalenti to C_(1), then C is self-dual if and only if C_(1) is self-dual. (iii) If q=4 and C is equivalent to C_(1) /then C is Hermitian self-dual if and only if C_(1) is Hermitian self-dinal. c=c^(2 1)<=>c_(1)=c^(2 1) solutionspile.com

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Expert Answer to - Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with ent

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Solution for - Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with ent

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This an additional answer to - Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with ent

(Solved): Theorem 1.7.6 Let C be a code over F_(q). The following hold: (i) If M is a monomial matrix with ent ...

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