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Proof of Riemann's Hypothesis

Mathematics, #1

von James Constant …

Serien Buch 1 - Mathematics
It has already been shown that all zeros are in the critical strip and that they are symmetric about the critical line. I make several assumptions and show that all zeros are on the critical line and that Riemann's functional equation presents a problem. The assumptions are, first, that Riemann's zeta function is single valued at each point of the critical strip (it is not), second, Riemann's … Lesen Sie mehr

€ 5,99

It has already been shown that all zeros are in the critical strip and that they are symmetric about the critical line. I make several assumptions and show that all zeros are on the critical line and that Riemann's functional equation presents a problem. The assumptions are, first, that Riemann's zeta function is single valued at each point of the critical strip (it is not), second, Riemann's
... Lesen Sie mehr
Extended Zeta Functions Prove or Dis-prove Riemann's Hypothesis

Mathematics, #3

von James Constant …

Serien Buch 3 - Mathematics
While extended zeta functions support investigations of Riemann's hypothesis and estimates for the Prime Number Theorem, some zeta functions offer better prospects for providing easy proofs, or disproofs. In 1859, Riemann had the idea to define Euler's function ε(x)=∑m^x for all complex numbers s=x+iy by analytic extension. This extension is important in number theory and plays a central role in … Lesen Sie mehr

€ 5,99

While extended zeta functions support investigations of Riemann's hypothesis and estimates for the Prime Number Theorem, some zeta functions offer better prospects for providing easy proofs, or disproofs. In 1859, Riemann had the idea to define Euler's function ε(x)=∑m^x for all complex numbers s=x+iy by analytic extension. This extension is important in number theory and plays a central role in
... Lesen Sie mehr
Riemann's Analytic Expression Disproved

Mathematics, #2

von James Constant …

Serien Buch 2 - Mathematics
By rearranging terms, Riemann's zeta function ζ(s) can be made to converge or diverge to any value desired. Accordingly, Riemann's analytic extension to interval 0≤x≤1 is irrelevant to determining primes. … Lesen Sie mehr

€ 5,99

By rearranging terms, Riemann's zeta function ζ(s) can be made to converge or diverge to any value desired. Accordingly, Riemann's analytic extension to interval 0≤x≤1 is irrelevant to determining primes.
... Lesen Sie mehr
Hilbert Godel Turing and the Computer Decision Problem

Mathematics, #7

von James Constant …

Serien Buch 7 - Mathematics
Is there a procedure or algorithm that can decide whether statements, mathematical or non-mathematical, are true or false, win or draw? The broader decision problem can be stated as follows: Even though a mathematical or non-mathematical statement is undecidable in general, it may be possible to find a special algorithm that makes a computer model stop or checkmate. A computer model stops when a … Lesen Sie mehr

€ 9,99

Is there a procedure or algorithm that can decide whether statements, mathematical or non-mathematical, are true or false, win or draw? The broader decision problem can be stated as follows: Even though a mathematical or non-mathematical statement is undecidable in general, it may be possible to find a special algorithm that makes a computer model stop or checkmate. A computer model stops when a
... Lesen Sie mehr
Beal Fermat and Pythagoras Triplets

Mathematics, #8

von James Constant …

Serien Buch 8 - Mathematics
Proof that Beal And Fermat Triplets Cannot Exist. This is a single page proof of Fermat's Last Theorem and Beal's conjecture in terms of Euclid's formulas for triplets. … Lesen Sie mehr

€ 9,99

Proof that Beal And Fermat Triplets Cannot Exist. This is a single page proof of Fermat's Last Theorem and Beal's conjecture in terms of Euclid's formulas for triplets.
... Lesen Sie mehr
Finding Pythagorean Primes

Mathematics, #9

von James Constant …

Serien Buch 9 - Mathematics
It is well known that finding large prime numbers is difficult.i We have no algorithm to find primes although we have algorithms to narrow the search. The two main tools we have are theory and empirical data both supported by computers. But, with increased number size of numbers computation becomes prohibitive in time and resources. For small prime numbers, it is easy as we have exhaustively … Lesen Sie mehr

€ 9,99

It is well known that finding large prime numbers is difficult.i We have no algorithm to find primes although we have algorithms to narrow the search. The two main tools we have are theory and empirical data both supported by computers. But, with increased number size of numbers computation becomes prohibitive in time and resources. For small prime numbers, it is easy as we have exhaustively
... Lesen Sie mehr
Fermat's Last Theorem and Beal's Conjecture

Mathematics, #6

von James Constant …

Serien Buch 6 - Mathematics
In this short book Fermat's Last Theorem is easily proven and Beals Conjecture is easily Disprovenusing Pythagora's Theorem … Lesen Sie mehr

€ 4,99

In this short book Fermat's Last Theorem is easily proven and Beals Conjecture is easily Disprovenusing Pythagora's Theorem
... Lesen Sie mehr
The Navier-Stokes Millenium Problem

Mathematics, #4

von James Constant …

Serien Buch 4 - Mathematics
Solutions of the Navier–Stokes equations often include turbulence, which remains one of the greatest unsolved problems in physics, despite its immense importance in science and engineering. The Clay Mathematics Institute in May 2000 made this problem one of its seven Millennium Prize problems in mathematics. It offered a US $1,000,000 prize to the first person who provides a solution for a … Lesen Sie mehr

€ 9,99

Solutions of the Navier–Stokes equations often include turbulence, which remains one of the greatest unsolved problems in physics, despite its immense importance in science and engineering. The Clay Mathematics Institute in May 2000 made this problem one of its seven Millennium Prize problems in mathematics. It offered a US $1,000,000 prize to the first person who provides a solution for a
... Lesen Sie mehr
Turing’s Test Update

Mathematics, #5

von James Constant …

Serien Buch 5 - Mathematics
Scientists have long puzzled why only humans managed to colonize the entire globe. A recent hypothesis holds that cooperation and projectile weapons account for man's world domination. Better yet is the proposition that all living things are computers but humans have mastered the arts of making useful artifacts, objects that existed in their minds. Book looks at how programming electronic brains … Lesen Sie mehr

€ 5,99

Scientists have long puzzled why only humans managed to colonize the entire globe. A recent hypothesis holds that cooperation and projectile weapons account for man's world domination. Better yet is the proposition that all living things are computers but humans have mastered the arts of making useful artifacts, objects that existed in their minds. Book looks at how programming electronic brains
... Lesen Sie mehr

An Introduction to Mathematical Cryptography

von Jeffrey Hoffstein, Jill Pipher, Joseph H. Silverman …

Serien series Mathematics and Statistics (R0)
This self-contained introduction to modern cryptography emphasizes the mathematics behind the theory of public key cryptosystems and digital signature schemes. The book focuses on these key topics while developing the mathematical tools needed for the construction and security analysis of diverse cryptosystems. Only basic linear algebra is required of the reader; techniques from algebra, number … Lesen Sie mehr

€ 69,29

This self-contained introduction to modern cryptography emphasizes the mathematics behind the theory of public key cryptosystems and digital signature schemes. The book focuses on these key topics while developing the mathematical tools needed for the construction and security analysis of diverse cryptosystems. Only basic linear algebra is required of the reader; techniques from algebra, number
... Lesen Sie mehr
Analytic Number Theory

In Honor of Helmut Maier’s 60th Birthday

Bearbeitet von Carl Pomerance, Michael Th. Rassias …

This volume contains a collection of research and survey papers written by some of the most eminent mathematicians in the international community and is dedicated to Helmut Maier, whose own research has been groundbreaking and deeply influential to the field. Specific emphasis is given to topics regarding exponential and trigonometric sums and their behavior in short intervals, anatomy of integers … Lesen Sie mehr

€ 49,49

This volume contains a collection of research and survey papers written by some of the most eminent mathematicians in the international community and is dedicated to Helmut Maier, whose own research has been groundbreaking and deeply influential to the field. Specific emphasis is given to topics regarding exponential and trigonometric sums and their behavior in short intervals, anatomy of integers
... Lesen Sie mehr
O-Minimality and Diophantine Geometry

Bearbeitet von G. O. Jones, A. J. Wilkie …

Serien Buch 421 - London Mathematical Society Lecture Note Series
This collection of articles, originating from a short course held at the University of Manchester, explores the ideas behind Pila's proof of the Andre–Oort conjecture for products of modular curves. The basic strategy has three main ingredients: the Pila–Wilkie theorem, bounds on Galois orbits, and functional transcendence results. All of these topics are covered in this volume, making it ideal … Lesen Sie mehr

€ 66,32

This collection of articles, originating from a short course held at the University of Manchester, explores the ideas behind Pila's proof of the Andre–Oort conjecture for products of modular curves. The basic strategy has three main ingredients: the Pila–Wilkie theorem, bounds on Galois orbits, and functional transcendence results. All of these topics are covered in this volume, making it ideal
... Lesen Sie mehr

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Mathematics eBook-reihen

Proof of Riemann's Hypothesis

Extended Zeta Functions Prove or Dis-prove Riemann's Hypothesis

Riemann's Analytic Expression Disproved

Hilbert Godel Turing and the Computer Decision Problem

Beal Fermat and Pythagoras Triplets

Finding Pythagorean Primes

Fermat's Last Theorem and Beal's Conjecture

The Navier-Stokes Millenium Problem

Turing’s Test Update

Anderen Lesern gefiel auch

An Introduction to Mathematical Cryptography

Analytic Number Theory

O-Minimality and Diophantine Geometry