AbstractA fresh light is thrown on Fermat's method of factorization. It has been observed on Fermat's letter that it is not always wise to start with the lowest divisor if one tries to factorize a number by divisions. The application of this remark can save (computer) time.It is shown that the contraction of Fermat's method works best by multiplying the number in investigation by an “adapted” multiplier. A definition of an “adapted” multiplier is given.With the “tentative method” the multiplier 102v is used. The so-called “recurring functions” can be of assistance in the problem of factorizing.At the end five suggestions for further study are made
The problem of integer factorisation has been around for a very long time. This report describes a n...
In this paper we exhibit the full prime factorization of the ninth Fermat number F9 = 2(512) + 1. It...
The Prague Research Institute owns an self-developed algorithm (so-called 'Castell-fact-algorithm'),...
The paper is devoted to a new algorithm of factorization which is based on a well known Fermat’s met...
This paper presents a new method of factorization of a number, even if it is very large. It is relat...
In this paper we practically deal with the problem of factorizing large integers. The various algor...
We describe the complete factorization of the tenth and eleventh Fermat numbers. The tenth Fermat n...
Abstract: In this paper, we intend to present a new algorithm to factorize large numbers. According ...
The article describes the algorithm for factorization of large numbers. If there is the result of th...
Solving equations in integers is an important part of the number theory [29]. In many cases it can b...
This book is about the theory and practice of integer factorization presented in a historic perspect...
This report gives a summary of methods for factoring large integers and presents particular factori...
Dedicated to the nietnori vi D. II Lehiner ABsTRAcT. In this paper we exhibit the full prime factori...
Factorization of integers is an important aspect of cryptography since it can be used as an\ud attac...
A factoring of the function (a+b-c)n to get a general solution for a,b,c in FLT. We use two cases: n...
The problem of integer factorisation has been around for a very long time. This report describes a n...
In this paper we exhibit the full prime factorization of the ninth Fermat number F9 = 2(512) + 1. It...
The Prague Research Institute owns an self-developed algorithm (so-called 'Castell-fact-algorithm'),...
The paper is devoted to a new algorithm of factorization which is based on a well known Fermat’s met...
This paper presents a new method of factorization of a number, even if it is very large. It is relat...
In this paper we practically deal with the problem of factorizing large integers. The various algor...
We describe the complete factorization of the tenth and eleventh Fermat numbers. The tenth Fermat n...
Abstract: In this paper, we intend to present a new algorithm to factorize large numbers. According ...
The article describes the algorithm for factorization of large numbers. If there is the result of th...
Solving equations in integers is an important part of the number theory [29]. In many cases it can b...
This book is about the theory and practice of integer factorization presented in a historic perspect...
This report gives a summary of methods for factoring large integers and presents particular factori...
Dedicated to the nietnori vi D. II Lehiner ABsTRAcT. In this paper we exhibit the full prime factori...
Factorization of integers is an important aspect of cryptography since it can be used as an\ud attac...
A factoring of the function (a+b-c)n to get a general solution for a,b,c in FLT. We use two cases: n...
The problem of integer factorisation has been around for a very long time. This report describes a n...
In this paper we exhibit the full prime factorization of the ninth Fermat number F9 = 2(512) + 1. It...
The Prague Research Institute owns an self-developed algorithm (so-called 'Castell-fact-algorithm'),...