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We consider the problem of finding the number of permutation non-equivalent classical irreducible maximal Goppa codes having fixed parameters q, n and r from a group theory point of view.

We consider irreducible Goppa codes over Fq of length q n defined by polynomials of degree r where q is a prime power and n, r are arbitrary positive integers. We obtain an upper bound on the number of such codes.

We produce an upper bound on the number of extended irreducible binary quartic Goppa codes of length 2<sup>n</sup>+1, where n > 3 is a prime number.

earliest advocates of state and federal minimum wage laws for the United States. Most economists of the previous century had been skeptical of the idea of setting legal floors under wages. The classical wages fund doctrine suggested that a higher wage bill would mean lower profits and thus less investment and ultimately less employment. Later, marginalists… (More)

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