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This paper outlines how curriculum and assessment congruence considerations have been addressed in the context of the incorporation of computer algebra system (CAS) technology into Victorian...
Abstract: Let $F$ be a non-Archimedean local field of residual characteristic $p$, and $\ell$ a prime number, $\ell \neq p$. We consider the Langlands correspondence, between irreducible, $n$-dimensio...
Let {En} be the Euler numbers. In the paper we determine E2mk+b − Eb modulo 2m+7, where k,m are positive integers with m  4 and b 2 {0, 2, 4, . . . }.
Let $p$ be an odd prime. In 2008 E. Mortenson proved van Hamme's following conjecture: $$\sum_{k=0}^{(p-1)/2}(4k+1)\binom(-1/2,k)^3=(-1)^{(p-1)/2}p (mod p^3).$$ In this paper we show further that $$\s...
Twenty eight populations of Podophyllum hexandrum Royle were selected to study genetic relationship using RAPD and ISSR markers from north-western Himalayas, Himachal Pradesh, India. Nineteen RAPD pri...
An algebra $A$ is said to be {\it congruence permutable} if any two congruences on it are permutable. This property has been investigated in several varieties of algebras, for example, de Morgan algeb...
Let l = 2 cos \frac{p}{5} and let H5 be the Hecke group associated to l. In this paper, the normalizers of the congruence subgroups H05(I) in PSL(2Z[l]) are studied in the case where I = (2)aI ', (2, ...

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