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         Open Problems:     more books (100)
  1. Solving Tough Problems: An Open Way of Talking, Listening, and Creating New Realities by Adam Kahane, 2007-08-01
  2. Advances in Queueing: Theory, Methods, and Open Problems (Probability and Stochastics Series)
  3. Dynamics of Third-Order Rational Difference Equations with Open Problems and Conjectures (Discrete Mathematics and Its Applications) by Elias Camouzis, G. Ladas, 2007-11-16
  4. Open Source Solutions For Small Business Problems (Networking Series) by John Locke, 2004-05-15
  5. Open Problems in Mathematical Systems and Control Theory (Communications and Control Engineering)
  6. Open Problems in Strongly Correlated Electron Systems (NATO Science Series II: Mathematics, Physics and Chemistry) (Volume 0)
  7. Thinking and Problem Solving (Open Learning Units) by Phil Banyard, Nicky Hayes, 1991-01-15
  8. Free Will as an Open Scientific Problem (Bradford Books) by Mark Balaguer, 2009-12-31
  9. Scientific Methods: Conceptual and Historical Problems (Open Forum Series) by Peter Achinstein, 1994-10-01
  10. Problem Solving: Current Issues (Open Guides to Psychology) by Hank Kahney, 1993-04
  11. Open Problems in Communication and Computation
  12. Astrophysical Jets: Open Problems by S. Massaglia, 1998-03-01
  13. Dynamics of Second Order Rational Difference Equations: With Open Problems and Conjectures by Mustafa R.S. Kulenovic, G. Ladas, 2001-07-30
  14. PROBLEM SOLVING PB (Open Guide to Psychology) by Kahney, 1986-03-01

161. Problems Reported As S. Korea Races To Open Airport
CNN
http://cnn.com/2001/TRAVEL/NEWS/03/08/skorea.newairport.ap/index.html

162. Mathematics Talent Search
open to high school and middle school students in the state of Wisconsin and throughout the world. Contest involves solving five sets of five problems distributed during the school year.
http://www.math.wisc.edu/~talent/
WISCONSIN MATHEMATICS, ENGINEERING AND SCIENCE TALENT SEARCH
WISCONSIN MATHEMATICS TALENT SEARCH:
Professor Laurence Chisholm Young
whose picture at age 90 appears at the left, began the Wisconsin Mathematics, Engineering and Science Talent Search in 1963. Early Talent Search directors include Professors Michael Bleicher, Lawrence Levy and Rod Smart, with contributions from many other members of the University of Wisconsin-Madison Mathematics Department. Professor I. Martin Isaacs (isaacs@math.wisc.edu) has been in charge since 1980, Professor Donald S. Passman (passman@math.wisc.edu) has assisted since 1991, and Professor Lev Borisov (borisov@math.wisc.edu) has assisted since 2002.
Each school year, the Talent Search creates five sets of five problems each and distributes them to high school and middle school students in the state of Wisconsin and throughout the world. These problems are unusual, challenging, and we hope, enjoyable. They are not easy, but their solutions do not require advanced mathematical knowledgejust talent in problem solving.
WHAT IS MATHEMATICAL TALENT?

163. University Of Maryland Math Competition
open to all high school students in Maryland and the District of Columbia, with past results, problems and solutions.
http://www.math.umd.edu/highschool/mathcomp/
HOME PEOPLE UNDERGRADUATE GRADUATE ... High School
The University of Maryland High School Mathematics Competition
Here is the link to the 2005 University of Maryland High School Mathematics Competition
Every autumn, the University of Maryland organizes a High School Mathematics Competition, open to high school students enrolled in Maryland or the District of Columbia. The Competition provides students stimulation, feedback and the opportunity for achievement. There are cash prizes and Edgar Krahn Scholar opportunities, which vary from year to year.
The competition consists of two examinations. Generally, over 2000 students take the Part I examination. Students who score well on the Part I exam are invited to participate in Part II of the Competition (a considerably more challenging exam). The exams require a sound knowledge of high school mathematics up to, but not including, calculus. Both parts require mathematical insight and ingenuity.
The Competition began in 1979 under the leadership of Brit Kirwan, then chair of the Mathematics Department. The first Competition was organized by Professor Gertrude Ehrlich. Over the years, the Competition has been graced by many fine students. For recent years, we have more detailed records:

164. Growing Matters
Horticultural Therapy Project providing voluntary work for people with mental health problems. open to the public 5 days a week selling plants, garden furniture and crafts.
http://www.growingmatters.co.uk
Growing Matters http://growingmatters.co.uk/

165. Calculus Competition
Contest open to students at Youngstown State University. Includes a collection of past contest problems.
http://cc.ysu.edu/~ejwingle/CalcComp/calccomp.htm
Each year the Department of Mathematics and Statistics and Pi Mu Epsilon sponsor a calculus competition, which is open to any undergraduate student at YSU or any high school student enrolled in an undergraduate class at YSU. The first competition was held on February 10, 1990. The winner of the competition receives a $100 cash prize. The second and third place winners receive $75 and $50, respectively. The winner of the 2005 competition , held on April 9, was Jeremy Hamilton . To see a list of past competition winners, click here
Next year's competition will be held on a Saturday near the end of March or the beginning of April. Please, check this page near that time when more details will be given. If you would like to see what kinds of questions are asked on the competition, you can download copies of the previous competitions (see below). These are available as PDF files, which can be read by the Adobe Acrobat Reader. The Files.
Competition 1
Competition 9 Competition 2 Competition 10 ... Competition 16

166. Novell Will Challenge SCO Over Unix Ownership
Wall Street Journal reports today Novell claims it owns rights to Unix OS; may cause problems in SCO lawsuit against IBM and Linux community. Novell is ally of open source community. The Inquirer
http://www.theinquirer.net/?article=9719

167. Niagara LUG - Home Page
Niagara Region Canada Linux users gather every month to discuss Linux issues, help solve problems, and find ways to make more people aware of the possibilities of open source software.
http://www.niagaralug.org
Home We are currently meeting at Trendspire Canada Inc 282 Welland Avenue
St. Catharines, ON. Meeting times are the first Tuesday of every month at 7:30pm. Upcoming Meetings: Feb 1, 2005 Mar 1, 2005 Apr 5, 2005 Questions? Call Trevor @ 905-646-0390 or email us here The Niagara Linux Users Group is a group of people that share a passion for computing, and want to share their experiences with other people equally excited about technology. Although we focus primarily on Linux, we are open to discussion about any open source topic. People of all skill levels are welcome, and membership is free. Subscribe to the mailing list , and get updates about meeting times, current projects, and general discussions of ideas. Hosting provided by Bridgewire Networks

168. Shambhala Meditation Center Of Los Angeles
Shambhala Training is a secular path of spiritual training. The Shambhala Training path is one of fearless and gentle action in the world; it is open to people who follow any spiritual tradition or who have chosen no particular spiritual tradition. Shambhala Training is founded on the premise that there is basic human wisdom that can help to solve the world's problems.
http://isd.usc.edu/~czachary/ShCen.html
Shambhala Meditation Center of Los Angeles
Our website has moved!
Please go to
http://la.shambhala.org

169. Stackq
Problem Find the pagenumber of a graph if each page is allowed to contain nestedand The call a layout as described in the problem a karch-layout,
http://www.emba.uvm.edu/~archdeac/problems/stackq.htm
An Unusual Way to Draw Graphs in Books - SOLVED
A page is a closed half-plane. A book is a collection of pages identified along the boundary of the half planes. This common boundary is called the spine . Books provide another topological space in which to depict graphs (see [CLR]). Usually graphs are realized as a subspace of books. It is common to require that the vertices lie on the spine but the edges do not cross the spine. An embedding of this type can be described as follows: give a permutation ordering the vertices along the spine and partition the edges so that no two nonadjacent edges ab,cd in the same part appear in order acbd along the spine (i.e., no two are skew ). The parts are the edges on a page. Barrett, Heath, and Pemmaraju [BHP] note the similarity to this restriction with stacks (last-in-first-out storage). That is, an edge is stacked when we first encounter an end walking down the spine and unstacked when we encounter the other end. They use this connection by applying a book embedding to schedule processes on stacks. Another method of storing edges is queues (first-in-first-out storage). The analogous method for storing edges in queues would require that nonadjacent edges

170. Prime Conjectures And Open Question
Prime Conjectures and open Questions (Another of the Prime Pages resources) The Odd Goldbach Problem Every odd n 5 is the sum of three primes.
http://primes.utm.edu/notes/conjectures/
Prime Conjectures and Open Questions
(Another of the Prime Pages ' resources)
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Below are just a few of the many conjectures concerning primes.
Goldbach's Conjecture: Every even n
Goldbach wrote a letter to Euler in 1742 suggesting that . Euler replied that this is equivalent to this is now know as Goldbach's conjecture. Schnizel showed that Goldbach's conjecture is equivalent to distinct primes
It has been proven that every even integer is the sum of at most six primes [ ] (Goldbach's conjecture suggests two) and in 1966 Chen proved every sufficiently large even integers is the sum of a prime plus a number with no more than two prime factors (a P ). In 1993 Sinisalo verified Goldbach's conjecture for all integers less than 4 ]. More recently Jean-Marc Deshouillers, Yannick Saouter and Herman te Riele have verified this up to 10 with the help, of a Cray C90 and various workstations. In July 1998, Joerg Richstein completed a verification to 4

171. Frame Page

http://www.cs.clemson.edu/~hedet/Problems/

172. Millennium Prize Problems
The seven problems proposed by the Clay Mathematics Institute P versus NP; HodgeConjecture; Poincaré Conjecture; Riemann Hypothesis; YangMills Existence
http://www.claymath.org/millennium/
Clay Mathematics Institute
Dedicated to increasing and disseminating mathematical knowledge
HOME ABOUT CMI PROGRAMS AWARDS ... PUBLICATIONS
Millennium Problems
In order to celebrate mathematics in the new millennium, The Clay Mathematics Institute of Cambridge, Massachusetts (CMI) has named seven Prize Problems . The Scientific Advisory Board of CMI selected these problems, focusing on important classic questions that have resisted solution over the years. The Board of Directors of CMI designated a $7 million prize fund for the solution to these problems, with $1 million allocated to each. During the Millennium Meeting The Importance of Mathematics , aimed for the general public, while John Tate and Michael Atiyah spoke on the problems. The CMI invited specialists to formulate each problem. One hundred years earlier, on August 8, 1900, David Hilbert delivered his famous lecture about open mathematical problems at the second International Congress of Mathematicians in Paris. This influenced our decision to announce the millennium problems as the central theme of a Paris meeting. The rules for the award of the prize have the endorsement of the CMI Scientific Advisory Board and the approval of the Directors. The members of these boards have the responsibility to preserve the nature, the integrity, and the spirit of this prize.

173. Book Announcement BR J. Hilgert, JD Lawson, K.-H. Neeb, EB
In each chapter the reader is introduced to a specific open problem or circle ofproblems that the author considers important for further development.
http://www.math.tu-clausthal.de/~majhi/Problembook/Welcome.html
J. Hilgert, J.D. Lawson, K.-H. Neeb, E.B. Vinberg Eds.
``Positivity in Lie Theory: Open Problems''
Positivity in Lie Theory: Open Problems
Edited by Joachim Hilgert, Jimmie D. Lawson, Karl-Hermann Neeb, Ernest B. Vinberg 1998. 24 x 17 cm. XII, 290 pages. Hardcover.
ISBN 3-11016112-5 de Gruyter Expositions in Mathematics, Volume 26
This website is designed to provide up to date information on the status of the problems posed in the book. Relevant information should be sent to Joachim Hilgert E-Mail: hilgert@math.tu-clausthal.de) 1991 Mathematics Subject Classification: 17Bxx, 17Cxx, 20Gxx, 20Mxx, 22Exx, 32Exx, 43-XX, 52-XX, 60Bxx, 93-XX Key words: Causality, Compression Semigroups, Conformal Geometry, Control Systems, Discrete Series Representations, Exponential Function, Harmonic Analysis, Holomorphic Representations, Invariant Cones, Jordan Algebras, Lie Algebras, Lie Semigroups, Linear Monoids, One-parameter Groups of Probability Measures, Reductive Groups, Reproducing Kernels, Singular Representations, Spherical Functions, Stein Manifolds, Symmetric Spaces, Total Positivity, Tube Domains

174. Welcome To Mathsoft
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http://www.mathsoft.com/asolve/
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