**Volume 14** ▶ Number 1 ▷ Number 2 ▷ Number 3 ▷ Number 4

**Analysis of primes using right-end-digits and integer structure**

*Original research paper. Pages 1—10*

J. V. Leyendekkers and A. G. Shannon

Full paper (86 Kb) | Abstract

_{6}. The primes are given by

*jR*, where j is the number of consecutive integers with RED =

*R*(for

*p*= 37,

*R*= 7 and

*j*= 3, and so on). The rows of

*j*in classes ̅2

_{6}, ̅4

_{6}⊂ Z

_{6}, that contain primes, are found to have the form ½

*n*(

*an*± 1),

*a*= 1, 3, 5. A total of 499 primes were generated for

*n*= 1 to 80 for RED = 7. Similar results apply to REDs 1, 3 and 9. A scalar characteristic was detected in the row structure of

*j*.

**Note on polynomials taking infinitely many primes as their values**

*Original research paper. Pages 11—14*

Mladen Vassilev-Missana and Peter Vassilev

Full paper (140 Kb) | Abstract

**Three-dimensional extensions of Fibonacci sequences. Part 1**

*Original research paper. Pages 15—18*

Krassimir T. Atanassov

Full paper (111 Kb)

**Cycles of binomial coefficients**

*Original research paper. Pages 19—24*

A. G. Shannon

Full paper (1785 Kb) | Abstract