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  1. Uncle Petros and Goldbach's Conjecture by Apostolos Doxiadis, 2000-02-19
  2. Transtheoretic Foundations of Mathematics, Volume 1C: Goldbach Conjecture by H. Pogorzelski, 1997-12
  3. The Goldbach Conjecture (2nd Edition)
  4. Uncle Petros and Goldbach's Conjecture by Apostolos Doxiadis, 2001-05-01
  5. Uncle Petros and Goldbach's Conjecture.(Review): An article from: World Literature Today by Minas Savvas, 2000-06-22
  6. Uncle Peteros & Goldbach's Conjecture by Apostolos Doxiadis, 2000
  7. Oncle Petros ou la conjecture de Goldbach by Apostolos Doxiadis, 2002-01-14
  8. Decoding the code in Goldbach conjecture: the law and proof of Goldbach conjecture by QingHui Chen, 2006
  9. Checking the Goldbach conjecture on a vector computer (Report. Centrum voor Wiskunde en Informatica) by A Granville, 1988
  10. UNCLE PETROS & GOLDBACHS CONJECTURE by Apostolos Doxiadis, 2000
  11. Goldbach Conjecture
  12. Goldbach Conjecture
  13. Number Theory Seven by K. Savithri, 1986

61. UNCLE PETROS & GOLDBACH'S CONJECTURE: A NOVEL OF MATHEMATICAL OBSESSION
Uncle Petros Goldbach s conjecture A Novel of Mathematical Obsession. Goldbach s conjecture demanded him whole his body, his soul and all of his time. .
http://www.acsu.buffalo.edu/~insrisg/bookmarks/bk01/0329petros.htm

A Novel of Mathematical Obsession
(This column was first published in the March 29, 2001 ArtVoice of Buffalo.) Mathematicians are very different from the rest of us and even from other members of the scientific research community. I state that from personal experience, having dealt with many of them over a lifetime of work in an activity parallel to but never intersecting theirs. Theirs - and I speak here of world class mathematicians - is an activity so different from that of the rest of us that it is extremely difficult to gain insights into it. Greek author Apostolos Doxiadis has, in (Bloomsbury, 2000), achieved the near impossible. He gives the intelligent outsider a view of what it is like to be on the cutting edge of mathematical research. That he does so in a charming family story, a pleasant tale that holds together the mathematical insights is a further achievement of high order. Here, for example, is how the story begins: "Every family has its black sheep in ours it was Uncle Petros. "My father and Uncle Anargyros, his two younger brothers, made sure that my cousins and I should inherit their opinion of him unchallenged.

62. Short Story - Goldbach's Conjecture By Brandon M. Stickney - Page 1 Of 7
Goldbach s conjecture. Goldbach s conjecture (14 ratings) by Brandon M. Stickney Page 1 of 7. Goldbach s conjecture. Brandon M. Stickney.
http://www.sffworld.com/authors/s/stickney_brandon/fiction/goldbachsconjecture1.
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Brandon M. Stickney
Short Stories
Goldbach's Conjecture
Goldbach's Conjecture (14 ratings)
by Brandon M. Stickney Page 1 of 7 Goldbach's Conjecture Brandon M. Stickney The photo I still have, now brutally folded and fingerprinted, seems to fade, but my own memory is clear, though those who disbelieve now tell me that memory itself cannot be trusted. Memory is an enabler that fills in reality-based details that the mind may be missing and is always ready to employ. If I really saw what I thought I saw, then what I saw was seen among those, other than myself, who refused to see it. It was silver, chrome-a magnetic camouflage hidden among fleeting June clouds and the black sunspots that cluttered my eyes. I still see the awning of my right hand shading my perspective. There as the odd angle of the camera as I brought it up to my eye, and the dizziness that almost toppled me later in my lab. Among the disbelievers, I am untrustworthy I suppose, and as your narrator, I am a guide you need not pay. You can see the photo yourself and your belief, or complacence is payment enough for me, now, after all that has, or has not, happened. Consider yourself saved, if I may be so bold. This began after I had seen it. I wanted to tell her when we were leaving the Red Lobster on Maple Road in Amherst, a suburb thirty miles from Buffalo. I had eaten with Chuck Penney and Page Donohugh, both editors at the

63. Goldbach's Conjecture - My Thoughts
Goldbach s conjecture A new line of approach? Goldbach s conjecture. Every even number greater than 4 can be described as the sum of two primes. or,.
http://einstein.ssz.com/ssz/goldbach.html
Goldbach's Conjecture - A new line of approach? This document is some doodling with prime numbers and number theory that I like to engage in. It's eventual goal is to resolve several of Goldbach's propositions and potentialy some other prime related questions that are outstanding. I am open to suggestions as to new avenues of approach as well as any references to previous work along these lines. I've not read many number theory books but the approaches and observations I detail below don't seem to appear in any of them. If you know of previous work please share a source reference please. A note on nomenclature: Please send comments to ravage@ssz.com (Jim Choate). Goldbach's Conjecture Every even number greater than 4 can be described as the sum of two primes. or, E: E > 4, E_n = P_1 + P_2 So, we're asking is the sequence of prime numbers sufficient with addition to create all even numbes greater than two? How does one go about such a thing? Are there examples of sequences when coupled with addition that are provably compliant? Is this a well understood problem? It also seems to me that we're using prime odd numbers to prove something about even numbers. This seems problematic to me. Is there a way to convert the problem to all odd's or even's?

64. Goldbach's Conjecture
Goldbach s conjecture. Goldbach s conjecture is one of the oldest unsolved problem in number theory and in all of mathematics. It states
http://www.wikisearch.net/en/wikipedia/g/go/goldbach_s_conjecture.html
Main Page Also see:
Goldbach's conjecture
Goldbach's Conjecture is one of the oldest unsolved problem in number theory and in all of mathematics . It states:
Every even number greater than 2 can be written as the sum of two primes
(The same prime may be used twice.) The conjecture had been known to Descartes . The following statement is weaker but is the one originally conjectured in a letter written by Goldbach to Euler in
Every number greater than 5 can be written as the sum of three primes.
. The majority of mathematicians believe the conjecture to be true, mostly based on statistical considerations focusing on the probabilistic distribution of prime numbers : the bigger the even number, the more "likely" it becomes that it can be written as a sum of two primes. We know that every even number can be written as the sum of at most six primes. As a result of work by Vinogradov , every sufficiently large even number can be written as the sum of at most four primes. Vinogradov proved furthermore that almost all even numbers can be written as the sum of two primes (in the sense that the fraction of even numbers which can be so written tends towards 1). In

65. Goldbach's Conjecture - Wikipedia, The Free Encyclopedia
Uncle Petros and Goldbach s conjectureUncle Petros and Goldbach s conjecture. This book is, much to my surprise, is a great little novel which deserves to become a mini
http://www.wikipedia.org/wiki/Goldbachs_conjecture
Goldbach's conjecture
From Wikipedia, the free encyclopedia.
(Redirected from Goldbachs conjecture
In mathematics, Goldbach's conjecture is one of the oldest unsolved problems in number theory and in all of mathematics . It states:
Every even number greater than 2 can be written as the sum of two primes . (The same prime may be used twice.)
For example,
etc.
Table of contents 1 Origins 2 Results 3 Trivia 4 External links ... edit
Origins
In 1742, the Prussian mathematician Christian Goldbach wrote a letter to Leonhard Euler in which he proposed the following conjecture:
Every number greater than 5 can be written as the sum of three primes.
Euler, becoming interested in the problem, answered with a stronger version of the conjecture:
Every even number greater than 2 can be written as the sum of two primes.
The former conjecture is known today as the 'weak' Goldbach conjecture , the latter as the 'strong' Goldbach conjecture. (The strong version implies the weak version, as any odd number greater than 5 can be obtained by adding 3 to any even number greater than 2). Without qualification, the strong version is meant. Both questions have remained unsolved ever since. edit
Results
Goldbach's conjecture has been researched by many number theorists. The majority of mathematicians believe the (strong) conjecture to be true, mostly based on statistical considerations focusing on the

66. Problem G: Goldbach's Conjecture
Problem G. Goldbach s conjecture. Anyway, your task is now to verify Goldbach s conjecture for all even numbers less than a million. Input Specification.
http://www.informatik.uni-ulm.de/acm/Locals/1998/html/goldbach.html
1998/99 ACM International Collegiate Programming Contest
University of Ulm Local Contest
Problem G
Goldbach's Conjecture
Input file: goldbach.in
In 1742, Christian Goldbach, a German amateur mathematician, sent a letter to Leonhard Euler in which he made the following conjecture: Every even number greater than 4 can be
written as the sum of two odd prime numbers. For example:
  • 8 = 3 + 5. Both 3 and 5 are odd prime numbers.
Today it is still unproven whether the conjecture is right. (Oh wait, I have the proof of course, but it is too long to write it on the margin of this page.) Anyway, your task is now to verify Goldbach's conjecture for all even numbers less than a million.
Input Specification
The input file will contain one or more test cases.
Each test case consists of one even integer n with
Input will be terminated by a value of for n
Output Specification
For each test case, print one line of the form n = a + b , where a and b are odd primes. Numbers and operators should be separated by exactly one blank like in the sample output below. If there is more than one pair of odd primes adding up to n , choose the pair where the difference b - a is maximized. If there is no such pair, print a line saying "Goldbach's conjecture is wrong."

67. Blackwell Synergy - Cookie Absent
A Statistician s Approach to Goldbach s conjecture. Neil Sheldon. Summary. Goldbach s conjecture is explored by means of probability.
http://www.blackwell-synergy.com/openurl?genre=article&sid=vendor:database&issn=

68. Book Review
Apostolos Doxiadis. UNCLE PETROS AND GOLDBACH S conjecture. As a young man he became obsessed with the challenge of trying to prove Goldbach s conjecture.
http://homepage.ntlworld.com/anthony.campbell1/bookreviews/r/doxiadis.html
Home Book Reviews Titles Authors ... Subjects
Apostolos Doxiadis
UNCLE PETROS AND GOLDBACH'S CONJECTURE
It is difficult to bring about a successful blend of mathematics and fiction; indeed, not many people have attempted it. However, Doxiadis, who is himself a mathematician, has brought it off brilliantly here. The core of the book is the story of the narrator's uncle, the eponymous Petros. He is a reclusive, living just north of Athens (in a district I know well, as it happens, which makes the whole thing all the more vivid for me). Shunned by his brothers as a failure who threw away his position as a professor in Germany, he is in fact a mathematician of near-genius who has been acquainted with some of the most famous figures in twentieth-century mathematics (Hardy, Ramanujan, Godel). As a young man he became obsessed with the challenge of trying to prove Goldbach's Conjecture. This is one of the great unsolved problems in mathematics and, unlike most others of the kind, it can be stated quite simply: every even number greater than 2 is is the sum of two primes. If he could prove it, Petros would be recognized as one of the greatest mathematicians of all time. However, he failed, and the consequent sense of disappointment destroyed his life. A complex relationship, sometimes affectionate, sometimes resentful, and evolving over many years, develops between uncle and nephew. Inspired by their conversations, the nephew decides to become a mathematician himself; Petros tries to dissuade him, and finally sets him the notorious Goldbach challenge as a test, though without disclosing that this is what it is. The nephew fails, of course, but goes to the USA to study mathematics anyway, furious with his uncle for the trick he played on him. But in the end he finds he has not the talent or the wish to do original mathematical research and so he returns to Athens and goes into the family business with his father.

69. Uncle Petros And Goldbach's Conjecture - Find, Compare And Buy At BizRate
BizRate has the lowest prices and best customer reviews for Uncle Petros and Goldbach s conjecture. Uncle Petros and Goldbach s conjecture.
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Uncle Petros and Goldbach's Conjecture
Author: Apostolos K. Doxiades
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70. VALUE LOGIC: GOLDBACH'S CONJECTURE
VALUE LOGIC GOLDBACH S conjecture. “Every even number is the sum of two primes”. Mansur Darlington points out a parallel. “Every
http://www.valuelogicmaths.com/description2.htm
VALUE LOGIC: GOLDBACH'S CONJECTURE
“Every even number is the sum of two primes”
Mansur Darlington points out a parallel             “Every MARRIAGE is the SUM of 2 INDIVIDUALS (indivisibles)” This truism underlines the point that the theme of every ORGANISM (“Jacob’s ladder”) is its UNIQUE evolution from FEELING to MATTER (DNA)  - building its COSMOS by INTERATION of FEELING with every other UNIQUE ORGANISM (Reciprocal Solipsism). Number theory springs from EXPERIENCE – not the other way round ! Our Family “tree” consists of 2 parents, 4 grand parents…2 N   ancestors N generations back.  Our “theme” as an INDIVIDUAL (“prime”) is any “line of descent” we like to choose (see Jacob’s Ladder), and the ramifications from this “theme” which constitute its “three”. Our ancestry which starts as cut and dried rings of “Primes” quickly fades into a Scotch mist when 2 N  becomes big.  This Scotch mist is US – every particle essential to our existence – WE are the living embodiment of our entire “ancestry”. If we draw the first few generations of our ancestry we see that they are concentric circles with us as centre.  Our ancestry (us) is the slice through the ONION model which we carry about with us – it is the COSMOS with TIME squashed flat – the “flat universe”.

71. Uncle Petros And Goldbach's Conjecture Apostolos Doxiadis
Uncle Petros and Goldbach s conjecture Apostolos Doxiadis. Author or Artist Apostolos Doxiadis. Title Uncle Petros and Goldbach s
http://www.outdoorpursuitsonline.co.uk/Apostolos-Doxiadis-Uncle-Petros-and-Goldb
Uncle Petros and Goldbach's Conjecture Apostolos Doxiadis
Author or Artist : Apostolos Doxiadis
Title: Uncle Petros and Goldbach's Conjecture
Doxiadis Apostolos
Apostolos Doxiadis
Subject: Fiction
Category: Fiction General
Format: Paperback
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72. Book Review: Uncle Petros And Goldbach's Conjecture (Apostols Doxiadis)
Book Review Uncle Petros and Goldbach s conjecture (Apostols Doxiadis) by Anthony Campbell ac@EMAIL PROTECTED Aug 14, 2003 at 0847 AM
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73. Singlefile: Uncle Petros And Goldbach's Conjecture
Singlefile Organize Your Books, Search your book collection Keyword. Uncle Petros and Goldbach s conjecture by Apostolos K
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by Apostolos K. Doxiades
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Basic Info Purchase Info Detailed Info Inventory Info ISBN Date Oct/01/02 Rating Good Location Home Format Hardcover From Half Category Fiction Loaned to Pages Price Genre Science - Mathematics Loaned on Copright Condition Condition new, tear in jacket Publisher Bloomsbury USA Value
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74. Perl Buzz Forum - (Golf) GoldBach S Conjecture
Perl Buzz Forum (Golf) GoldBach s conjecture. 0 replies on 1 page. (Golf) GoldBach s conjecture (View Original), Posted Aug 19, 2003 927 PM,
http://www.artima.com/forums/flat.jsp?forum=166&thread=10759

75. A New Golf "Goldbach's Conjecture" Has Started

http://www.mail-archive.com/golf@perl.org/msg01741.html
golf
Chronological Find Thread
A new golf "Goldbach's Conjecture" has started
  • From: Mtv Europe
  • Subject: A new golf "Goldbach's Conjecture" has started
  • Date: Mon, 18 Aug 2003 11:59:09 -0700
Hello! We're testing backup server for our minigolfs, please enjoy new nondeterministic golf "Goldbach's Conjecture" at Please route your questions to me, [EMAIL PROTECTED] or to Terje, [EMAIL PROTECTED] Mtv Europe
  • A new golf "Goldbach's Conjecture" has started Mtv Europe

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76. Problem 1951
Goldbach s conjecture. Time maximized. If there is no such pair, print a line saying Goldbach s conjecture is wrong. . Sample Input 8 20 42 0.
http://acm.zju.edu.cn/show_problem.php?pid=1951

77. Problem 1657
Goldbach s conjecture. Time limit 1 Seconds Memory limit 32768K Total Submit 741 Accepted Submit 367. Goldbach s conjecture For
http://acm.zju.edu.cn/show_problem.php?pid=1657

78. Weak Counterexamples: A Supplement To Luitzen Egbertus Jan Brouwer
Consider a still open problem in mathematics, such as Goldbach s conjecture (the conjecture that every even number equal to or greater than 4 is the sum of two
http://plato.stanford.edu/entries/brouwer/weakcounterex.html
Stanford Encyclopedia of Philosophy
Supplement to Luitzen Egbertus Jan Brouwer
Weak Counterexamples
Here are four weak counterexamples. Consider a still open problem in mathematics, such as Goldbach's conjecture (the conjecture that every even number equal to or greater than 4 is the sum of two prime numbers). As an illustration of the technique that Brouwer used to generate weak counterexamples to other classically valid statements, we show three more weak counterexamples, adapted from the first Vienna lecture (Brouwer, 1929). They are based on a sequence of rational numbers a( n ), defined in terms of Goldbach's conjecture, as follows: a( n n if for all j n j +4 is the sum of two primes k if for some k n, 2 k +4 is not the sum of two primes The sequence of the a( n ) satisfies the Cauchy condition (the condition that for every rational number j )-a( k for all j k n , any two members of the sequence after a( n n of each other. Therefore the sequence converges and determines a real number From the way is constructed, it is clear that we can assert that =0 only when we know that always the first clause of the definition of a( n ) applies, in other words, only when we have proved Goldbach's conjecture; and we can assert that

79. PerlDiscuss.com - A New Golf "Goldbach's Conjecture" Has Started
Home Links Contact Us About Us. PerlDiscuss Perl Newsgroups and mailing lists. A new golf Goldbach s conjecture has started. perl.golfAnswer.
http://www.perldiscuss.com/article.php?id=2069&group=perl.golf

80. [math/0010027] On Partitions Of Goldbach's Conjecture
On Partitions of Goldbach s conjecture. Authors Max SC Woon Subjclass General Mathematics; Number Theory An approximate formula
http://arxiv.org/abs/math.GM/0010027/
Mathematics, abstract
math.GM/0010027
From: Max S.C. Woon [ view email ] Date ( ): Tue, 3 Oct 2000 03:32:31 GMT (4kb) Date (revised v2): Wed, 4 Oct 2000 20:16:27 GMT (4kb)
On Partitions of Goldbach's Conjecture
Authors: Max S.C. Woon
Subj-class: General Mathematics; Number Theory
An approximate formula for the partitions of Goldbach's Conjecture is derived using Prime Number Theorem and a heuristic probabilistic approach. A strong form of Goldbach's conjecture follows in the form of a lower bounding function for the partitions of Goldbach's conjecture. Numerical computations suggest that the lower and upper bounding functions for the partitions satisfy a simple functional equation. Assuming that this invariant scaling property holds for all even integer $n$, the lower and upper bounds can be expressed as simple exponentials.
Full-text: PostScript PDF , or Other formats
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Links to: arXiv math find abs

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