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Math Unsolved Problems:     more detail

Tomorrow's Math: Unsolved Problems for the Amateur by Charles Stanley Ogilvy, 1972-02 Tomorrow's Math: Unsolved Problems for the Amateur Math Odyssey 2000: Puzzles, Mysteries, Unsolved Problems, Breakthroughs, and the People of Mathematics by Clement W. Falbo, 1994-01 Tomorrows Math 2ND Edition Unsolved Problems Fro by C Stanley Ogilvy, 1972 Unsolved Problems of Noise and Fluctuations: UPoN'99: Second International Conference, Adelaide, Australia 11-15 July 1999 (AIP Conference Proceedings) Math Odyssey Two Thousand ,Puzzles, Mysteries, Unsolved Problems, Breakthroughs, &the People of Mathematics 1994 publication by ClementW.Falbo, 1994-01-01 Old and New Unsolved Problems in Plane Geometry and Number Theory (Dolciani Math by Victor Klee; Stan Wagon, 1996-01-01

lists with details

61. DoYourMath: A Friendly Place To Practice Math, Prepare For SAT Or AP Calculus, T
    Interactive practice and learning tests, puzzles, recreations, a bookstore and homework assistance.Category Science math Education Homework Help Also, www.doyourmath.com links you to the greatest unsolved problems of 21stcentury math with the reward of up to $12million for solving any of them.  
    http://www.doyourmath.com/

62. MATH PROBLEMS
    HKTay's maths Page, problems, unsolved problems. unsolved math problems,unsolved problems in Algebraic Number Theory, math Tests. (Home  
    http://www2.ittu.edu.tm/math/bosna.net/mathematics/Math Topics and Problems/MATH

63. Mathematics Competitions
    mathematics competitions archive. Crux mathematicorum online.Category Science math Recreations Competitions Listserv. mathMania. mathSoft's unsolved mathematics problems Collectionof unsolved math problems and many links to similar sites. UNB  
    http://camel.math.ca/Exams/competitions.html

64. Math Trek : Dangerous Problems, Science News Online, July 13, 2002
    tables bounded by straight lines, one unsolved problem concerns to the lure of the dangerous problems that Lagarias at http//xxx.lanl.gov/abs/math.NT/0103054  
    http://www.sciencenews.org/20020713/mathtrek.asp
    
    Extractions: Week of July 13, 2002; Vol. 162, No. 2 Ivars Peterson Some mathematical problems are easy to describe but turn out to be notoriously difficult to solve. Nonetheless, despite their reputed difficulty and repeated warnings from those who had failed to solve them in the past, these infamous problems continue to lure mathematicians into hours, days, and even years of futile labor. Susceptible himself to the lure of these tantalizing conundrums, Lagarias admitted that he could have subtitled his talk "some problems I wish I could solve." In recent years, Lagarias has made important research contributions in a variety of mathematical fields, including work on the randomness of pi's digits, number patterns related to circles nested within circles, and the problem of distinguishing knots from unknots. Billiards in triangles In a game of mathematical billiards, a ball moves across a table of a given shape at a constant speed forever. There's no friction to slow the ball down. It simply travels in a straight line until it hits a cushion and rebounds according to the rule that the angle of reflection equals the angle of incidence. What makes the game interesting is the table's geometry. Depending on the ball's initial position and direction, its path after repeated reflections can vary considerably within the confines of tables having different shapes. For example, on a circular table, a ball can follow paths that never penetrate an inner circular region of a certain diameter in the middle of the table. A stadium-shaped table leads to unpredictable paths reminiscent of chaos.

65. Math Nerds Free Math Help And Tutoring
    When you are faced with a math problem involving a ridiculously large number of things,such as seven There are many unsolved problems concerning unit fractions  
    http://www.mathnerds.com/best/MagnificentSeven/solution.asp
    
    Extractions: Home Best Texans Volunteer ... Volunteer Find seven, positive, all different, whole numbers x , x , x , x , x , x , x such that 1/x + 1/x + 1/x + 1/x + 1/x + 1/x + 1/x Extra credit: What if we had asked for six such numbers? ...or eight? Remark. Fractions with a in the numerator are called unit fractions , or less commonly Egyptian fractions or Ahmes fractions. The ancient Egyptians did not have a fully-developed concept of fractions; instead they performed most fractional calculations using a representation of the fraction as a sum of unit fractions as we are doing here. This method is described in detail in an ancient document today called the Rhind papyrus (after its owner) or the Ahmes papyrus (after its scribe).) When you are faced with a math problem involving a ridiculously large number of things, such as seven fractions, practice on some smaller examples. For example: can you find two, or three, different positive whole numbers such that 1/x + 1/x or 1/x + 1/x + 1/x Two numbers turns out to be impossible, because they would have to be larger than

66. Alkalmazott Matematika és Valószínuségszámítás
    Fegyverneki Sándor; Tómács Tibor; Varga Katalin; Verdes Emese email verdese@math.klte.hu. unsolvedproblems A Collection Of unsolved mathematics problems  
    http://pc222.math.klte.hu/

67. Recreational Math
    Challenge = Help, Solve unsolved and Partially solved problems from Ken's ArchivesClick here to do problems now TO EXCHANGE. Recreational math books available  
    http://www.g4g4.com/recmath1.htm
    
    Extractions: Cliff Pickove Ed Pegg Jr Weekly column in the spirit of Mathematical Games. Francis Edward Su The Fair Division Calculator for dividing cakes, chores, or rent; and Math Fun Facts!, a collection of interesting math tidbits! Journal of Recreational Mathematics: Charles Ashbacher NEW! May 2001 Juegos de Ingenio Ivan Skvarca, In Spanish NEW! May 2001 Shufflebrain - Original web games by Scott Kim NEW! May 2001 Ivars Peterson's MathTrek A weekly helping of new developments in mathematics, math in everyday life, with updates on a variety of puzzles and games. http://sciencenews.org

68. Links
    in the Movies; Dick Boardman's math Puzzle Page; Ken's Puzzle of the Week; mathSoft.Comhas a nice page of Puzzles, unsolved math problems and math Animations.  
    http://www.unomaha.edu/~wwwelder/links.html
    
    Extractions: Study Abroad Programs: Mathematical Atlas: History of Math: Number Theory: Cryptography: Geometry: Abstract Algebra: Recreation: Math in the Movies Dick Boardman's Math Puzzle Page Ken's Puzzle of the Week MathSoft.Com has a nice page of Puzzles, Unsolved Math Problems and Math Animations. MathPro Online Online Reference to Mathematical Problems Want a Challenge?

69. Listings Of The World Science Math Analysis
    2702; unsolved problems in Function Theory Post Review Notes by Alexandre Eremenko.http//www.math.purdue.edu/~eremenko/uns.html - Added Nov-27-02; Working  
    http://listingsworld.com/Science/Math/Analysis/

70. Listings Of The World Science Math Number Theory Open
    http//www.math.umbc.edu/~campbell/math413Fall98/Conjectures.html Added Nov-27-02;Overview of mathematician Secret Room Post Review unsolved problems in  
    http://listingsworld.com/Science/Math/Number_Theory/Open_Problems/

71. Bookmarks For Jennifer Quinn
    Dr. Matrix' Mind Games The math Forum Life By The Numbers mathNet mathematics D.West) Graph Coloring (T. Jensen B. Toft) unsolved problems from Bondy and  
    http://www.oxy.edu/~jquinn/home/bookmark.html

72. (the Cry) Search Engine
    AbelF . unsolved problems in Function Theory Notes by AlexandreEremenko. url www.math.purdue.edu/~eremenko/uns.html. Working  
    http://www.thecry.com/cgi-bin/odp/index.cgi?base=/Science/Math/Analysis/

73. ERDOS ON GRAPHS
    Erdös on Graphs. His Legacy of unsolved problems. Fan Chung and RonGraham This book will be published in January 1998 by AKPETERS  
    http://math.ucsd.edu/~fan/epbook.html

74. GAP Forum Unsolved Problems In Group Theory (Kourovka Notebook)
    ^ Date Mon, 04 Jan 93 132750 +0100 ^ From Joachim Neubueser neubuese@samson.math.rwthaachen.de ^ Subject unsolved problems in Group Theory  
    http://www-gap.dcs.st-and.ac.uk/~gap/Forum/Neubuese.1/Joachim.1/Unsolved.1/1.htm

75. Internet Center For Mathematics Problems
    sci.math Sections of the FAQ (Frequently Asked Questions file) that are of interestto problemists unsolved problems Does there exist a number that is perfect  
    http://www.mathpropress.com/mathCenter.html
    
    Extractions: Sign-in We invite you to visit the MathPro Press home page Many mathematics journals contain problem columns. They invite readers to send in solutions to the problems. The best solution submitted gets printed in a future issue along with the names of all the solvers. We list below only a few of the journals that are currently running problem columns. You are welcome to try your hand at solving these problems. Solutions should be sent to the appropriate problem column editor ( not to MathPro Press).

76. Kenneth Falconer's Home Page
    (with HT Croft and RK Guy) unsolved problems in Geometry, SpringerVerlag,1991. Digital sundials, paradoxical sets and Vitushkin's conjecture, math.  
    http://www-maths.mcs.st-andrews.ac.uk/~kenneth/
    
    Extractions: Kenneth Falconer is Professor in Pure Mathematics at the University of St Andrews, where he is currently Head of the School of Mathematics and Statistics He works in the Analysis Research Group , where the main interests are fractal and multifractal geometry and dynamics. He was an undergraduate, research student and Research Fellow at Corpus Christi College, Cambridge, and became a Lecturer and then a Reader at the University of Bristol before moving to St Andrews in 1993. Kenneth's main research interests are in Fractal Geometry and Geometric Measure Theory. His wide-ranging research has involved the description, occurrence, geometrical properties and dimensional analysis of fractal sets and measures. For example, his work on projections of fractals led to the concept of the digital sundial (a set with essentially any desired projections in all directions). He has derived formulae for the dimensions of specific types of fractals and multifractals such as self-affine sets and non-conformal repellers in dynamical systems. He has worked on dimensional and topological properties of random fractals and multifractals, including fractal percolation problems. He has recently studied nonlinear partial differential equations on fractal domains and random fractal processes. He has published over 80 papers in mathematics journals. His best-selling books The Geometry of Fractal Sets Fractal Geometry - Mathematical Foundations and Applications and Techniques in Fractal Geometry treat many mathematical aspects of fractal geometry.

77. Mathematical Problems By David Hilbert
    Mathematical problems. Lecture delivered before the International Congress of age has its own problems, which the following age answers to old unsolved problems and thus at the  
    http://babbage.clarku.edu/~djoyce/hilbert/problems.html
    
    Extractions: Who of us would not be glad to lift the veil behind which the future lies hidden; to cast a glance at the next advances of our science and at the secrets of its development during future centuries? What particular goals will there be toward which the leading mathematical spirits of coming generations will strive? What new methods and new facts in the wide and rich field of mathematical thought will the new centuries disclose? History teaches the continuity of the development of science. We know that every age has its own problems, which the following age either solves or casts aside as profitless and replaces by new ones. If we would obtain an idea of the probable development of mathematical knowledge in the immediate future, we must let the unsettled questions pass before our minds and look over the problems which the science of today sets and whose solution we expect from the future. To such a review of problems the present day, lying at the meeting of the centuries, seems to me well adapted. For the close of a great epoch not only invites us to look back into the past but also directs our thoughts to the unknown future. The deep significance of certain problems for the advance of mathematical science in general and the important role which they play in the work of the individual investigator are not to be denied. As long as a branch of science offers an abundance of problems, so long is it alive; a lack of problems foreshadows extinction or the cessation of independent development. Just as every human undertaking pursues certain objects, so also mathematical research requires its problems. It is by the solution of problems that the investigator tests the temper of his steel; he finds new methods and new outlooks, and gains a wider and freer horizon.

78. Open Problems For Undergraduates
    Open problems for Undergraduates. Open problems by Area a collection of open problems in Discrete Mathematics which to think about interesting and unsolved mathematical problems.  
    http://dimacs.rutgers.edu/~hochberg/undopen
    
    Extractions: This is a collection of open problems in Discrete Mathematics which are currently being researched by members of the DIMACS community. These problems are easily stated, require little mathematical background, and may readily be understood and worked on by anyone who is eager to think about interesting and unsolved mathematical problems. Some of these problems are quite hard and have been open for a long time. Others are newer. For further information on a particular problem, you may write to the associated researcher. Although these problems are intended for undergraduates, it is expected that high school students, teachers, graduate students and professional mathematicians will be drawn to this collection. This is not discouraged. Each of these problems is associated with some member of DIMACS. If you have any questions, comments, insights or solutions, please send email to the researcher who is listed with the problem.

79. EDU2 : Level 3
    and math conjectures; Tim Kelley's Home Pagea math professor withlinks; unsolved mathematics Problemsmathsoft; Victor M. Jimenez  
    http://www.my-edu2.com/EDU/math4.htm
    
    Extractions: EDU2 :MATH - PROBLEMS ABCentral Search Helpers Submit a Link ... RECREATIONAL *COMPETITION* American Mathematics Competitions Asian Pacific Mathematics Olympiad Bulgarian Competitions in Mathenatics and Informatics Canadian Mathematical Olympiad ... mathschallenge.net *MATHEMATICAL INTERESTS* 7Stones Home:math interests Bruce's Hieratic (Middle Kingdom) Math of Egypt Cheap Monty Hall Concealed Paradoxes in Mathematics and Physics ... Énigmes *PROBLEMS* 21st Century Problem Solving - Home Page A compendium of NP optimization problems Answers and Explanations Does ``infinity'' exist? Catalan Conjecture ... Zagier's problems *PUZZLE* Brain Teasers and Puzzles Cryptarithms Online:math teasers FigureThis! Math Challenges for Families Free Puzzles:math ... curiouser.co.uk *RECREATIONAL* BrainTeasers Combinatorial Games Come on in my kitchen ...:cooking math Cryptarithms online ... justriddlesandmore.com Return to ABCentral

80. Flooble :: Perplexus :: Logic Puzzles, Brainteasers, Riddles And Math Tricks
    A forum for brain teasers and puzzles ranging from simple logic mind tricks to complex math problems Category Games Puzzles Brain Teasers mathematical Here, we collect all sorts of puzzles, from simple logic questions andword tricks to indepth math problems like probability and geometry.  
    http://www.flooble.com/perplexus/
    
    Extractions: All about flooble fun stuff Get a free chatterbox ... Make the web your notepad Home Welcome to flooble :: perplexus , flooble's perplexing puzzle portal. Here, we collect all sorts of puzzles, from simple logic questions and word tricks to in-depth math problems like probability and geometry. Click around and see if your brain is up to the task! If you're new here, make sure you sign up so that you can leave comments and submit your own problems! ( Webrings info Categories Tree Latest: (in General No Solution Yet, 5 Comments Submitted on 2003-04-09 by Bryan Oldie: Sugar Cubes (in Shapes Rating: 3.67 Three cubes of volume 1, 8, and 64 are glued together.

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