**Computer analysis of number sequences**

by Henry Ibstedt

**Publisher**: American Research Press 1998**ISBN/ASIN**: 1879585596**ISBN-13**: 9781879585591**Number of pages**: 86

**Description**:

This is a book on empirical number theory concentrating on the analysis of number sequences. Its focus is on a small part of a very large number of integer sequences defined by Florentin Smarandache. The author has also included some other of his research results which organically belong to this area.

Download or read it online for free here:

**Download link**

(2.2MB, PDF)

## Similar books

**Modular Forms: A Computational Approach**

by

**William A. Stein**-

**American Mathematical Society**

This book fills a significant gap in the extensive literature on classical modular forms. This is not just yet another introductory text to this theory, though it could certainly be used as such in conjunction with more traditional treatments.

(

**5733**views)

**Smooth Numbers: Computational Number Theory and Beyond**

by

**Andrew Granville**-

**Universite de Montreal**

The analysis of many number theoretic algorithms turns on the role played by integers which have only small prime factors -- 'smooth numbers'. It is important to have accurate estimates for the number of smooth numbers in various sequences.

(

**4664**views)

**Algorithmic Number Theory**

by

**J.P. Buhler, P. Stevenhagen**-

**Cambridge University Press**

This text provides a comprehensive introduction to algorithmic number theory for beginning graduate students. It covers the fundamental algorithms of elementary number theory, lattice basis reduction, elliptic curves, algebraic number fields, etc.

(

**10614**views)

**A Computational Introduction to Number Theory and Algebra**

by

**Victor Shoup**-

**Cambridge University Press**

This introductory book emphasises algorithms and applications, such as cryptography and error correcting codes. It is accessible to a broad audience. Prerequisites are a typical undergraduate course in calculus and some experience in doing proofs.

(

**33614**views)