Martin Dickson

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Modified Dickson

ZM^fi-V—^yy"^ (»*l) (1.D j=o " A J ) in the indeterminate^, where the symbol [ • J denotes the greatest integer function. It can be seen that z n = b W . l ) ("even), \y-pn(yA) (Koddand^O), where pn(y, 1) are the Dickson polynomials iny with the parameter c = 1 (e.g., see (1.1) of [1]). Because of the relation (1.2), the quantities Zn(y) will be referred to as modified Dickson polynomials. Info...

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Dickson curves

Let Kq denote the finite field of order q and odd characteristic p. For a ∈ Kq, let gd(x,a) denote the Dickson polynomial of degree d defined by gd(x,a) = ∑[d/2] i=0 d/ (d− i)(d−i i )(−a)ixd−2i. Let f (x) denote a monic polynomial with coefficients in Kq. Assume that f 2(x)−4 is not a perfect square and gcd(p,d)=1. Also assume that f (x) and g2( f (x),1) are not of the form gd(h(x),c). In this ...

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Walter Dickson

Born in Edinburgh on the 1st February 1821, he was educated at the High School of that city. It was at the University of Edinburgh that he received his medical education. His early youth gave promise of his future ; for his assiduity, his love of work, during this period of his life, were such as to augur well for that future. He graduated in 1841 with first-class honours; his Thesis on " The P...

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Dickson on Modern Algebra

with the concluding sentence of the preface: "The field is indeed a most fascinating one, and I believe a course of this character must be given in all our colleges and universities if we are to be fair to our students." The reviewer believes that departments of mathematics, where they have competent instructors, should take the lead in organizing such courses. This book could well furnish a pa...

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Exact Dickson Ordinals

We argue classicaly. We identify a natural number with the set of its predecessors. Definition 0.1. Let n ∈ N, ~x, ~y ∈ N and M,N ⊆ N. ~x ≤ ~y :⇔ ∀i < n.xi ≤ yi ~x < ~y :⇔ ~x ≤ ~y ∧ ~x 6= ~y M := {~y ∈ N|∀~x ∈ M.~x 6≤ ~y} N ⊑ M :⇔ N ⊆ M N ⊏ M :⇔ N ⊑ M ∧N 6= M Proposition 0.1. 1. The relation ≤ is reflexive, transitive and antisymmetric. 2. The relation ⊑ is reflexive and transitive. Proof. Simp...

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ژورنال

عنوان ژورنال: Middle East Studies Association Bulletin

سال: 1991

ISSN: 0026-3184,2329-3233

DOI: 10.1017/s0026318400024949