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Extractions: Research Triangle Institute Search for: Triangle in its temper, overwhelming in its facts, and absolutely convincing in its argument, Prof. Huxley, late President of the Royal Society, and doubtless the most eminent contemporary authority on the scientific questions concerned, took up the matter. Mr. Gladstones first Sunni Triangle proposition, that the sacred writings give us a great Triangle "fourfold division" Triangle created "in an orderly succession of times," Prof. Triangle Car Rental Huxley did not presume to gainsay. As to Mr. Gladstones second proposition, that "this great fourfold division... created in an orderly succession of times... has been so affirmed in our own time by natural science that it may be taken as a demonstrated conclusion and established fact," Prof. Huxley showed Triangle Fire that, as Triangle a matter of fact, no such "fourfold division" and "orderly succession" exist; that, so far from establishing Golden Triangle Mr. Triangle Gladstones assumption that the population of water, air, and land followed each other in the order given, "all the evidence we possess goes to prove that they Triangle did not"; that the distribution of fossils through
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Orðasafn: P parallelism, (in elementary geometry) samsíðuskipan. parallelizability, () Pascal striangle Pascalþríhyrningur, þríhyrningur pascals. http://www.hi.is/~mmh/ord/safn/safnP.html
Extractions: packing , troðsla. packing density troðsluþéttleiki. packing of spheres kúlnatroðsla, = sphere packing packing problem troðsluverkefni. $p$-adic , $p$-legur. $p$-adic integer $p$-leg heiltala, heil p-leg tala. $p$-adic number $p$-leg tala. $p$-adic valuation $p$-leg virðing. pair tvennd, raðtvennd, röðuð tvennd, = couple ordered couple ordered pair óröðuð tvennd, = non-ordered pair plain pair unordered pair pair of compasses hringfari, = compass pair of primes frumtalnatvíburar, = prime pair prime twins twin primes pair set tvístökungur, tveggjastakamengi, = two element set paired comparison paraður samanburður. pairing axiom frumsenda um lítil mengi, frumsetning um lítil mengi, = axiom of pairing pairwise , tveir og tveir. pairwise disjoint sundurlægir tveir og tveir, = mutually disjoint 2 pairwise independent óháðir tveir og tveir, = mutually independent palindromic number spegiltala. pandiagonal magic square heilsteyptur töfraferningur, = diabolic magic square perfect magic square Pappian , Papposar-, pappeskur. Pappian plane Papposarslétta, pappesk slétta.
MAA Florida Section Newsletter - February 2001 circle can be transformed into various plane and 3D geometric shapes. Room 244, AVariant of pascals triangle Dennis Van Hise - Stetson University (student, 15 http://www.spcollege.edu/central/maa/archives/Feb01.htm
Extractions: Volume 22, Issue 2 A workshop on using TI Calculators in the Mathematics Curriculum by Doug Child - Rollins College A workshop on Successful Grant Writing by Bill Bauldry - Appalachian State University Presidential Welcomes Pleanary Address from Barry Cipra, Freelance Writer, Northfield, MN Room 101 Adventures in Number Theory via Mathematical Data Scott Hochwald - UNF Abstract: The harmonic series is usually thought of as a creature from Analysis. However, when we look at partial sums of the harmonic series, we enter a world full of number theoretic possibilities. I will present some partial sums and let you look for patterns. We will discuss the patterns. Room 265 My Erdos Number is Sqrt [-1] Li Zhou - Polk CC Abstract: Ill discuss some useful problem solving strategies, such as collecting data, using calculators and computers, working backwards, and so on. In particular, Ill illustrate these concepts using my solutions to Problem 667 (College Mathematics Journal, Jan. 2000), Problem 1597 (Mathematics Magazine, Apr 2000), and Problems 10771, 10798, and 10814 (American Mathematical Monthly, Dec. 1999, Apr. and Jun. 2000). Room 269 The Game of Cubic is NP-complete Erich Friedman - Stetson University Abstract: Cubic is a puzzle/video game/applet that can be played on the web. There are variously colored blocks that the player can drag around. The blocks are affected by gravity. When two or more blocks of the same color meet, they all disappear. The goal is to make all the blocks disappear. I will show that the question of whether or not a given Cubic position can be solved is NP-complete. That is, Cubic is easy enough so that a solution can be checked in polynomial time, but hard enough so that any polynomial time algorithm to solve Cubic positions would also yield a polynomial time algorithm to solve other hard math problems.
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Extractions: Blaise Pascal was born in Clermont France on June 19, 1623, and died in Paris on Aug. 19, 1662. His father, a local judge at Clermont, and also a man with a scientific reputation, moved the family to Paris in 1631, partly to presue his own scientific studies, partly to carry on the education of Note! The sentences in this essay are shuffled, making this essay unusable
Pascal's Triangle From MathWorld Pascal's triangle from MathWorld Pascal's triangle is a number triangle with numbers arranged in staggered rows such that a_{nr} \equiv {n!\over r!(nr)!}\equiv {n\choose r}, where {n\choose r http://rdre1.inktomi.com/click?u=http://mathworld.wolfram.com/PascalsTriangle.ht
Extractions: Dictionaries: General Computing Medical Legal Encyclopedia Word: Word Starts with Ends with Definition The Sierpinski triangle , also called the Sierpinski gasket , is a fractal The term fractal is now used as a scientific concept , as well as a strictly mathematical idea. In the first sense, it means a geometric shape that is self-similar on all scales. In other words, no matter how much you magnify a fractal, it always looks the same (or at least similar). Objects that we now call fractals were discovered and explored long before Click the link for more information. , named after Waclaw Sierpinski Waclaw Franciszek Sierpinski , Polish spelling , (March 14, 1882 - October 21, 1969) was a Polish mathematician, known for outstanding contributions to set theory (research on the axiom of choice and the continuum hypothesis), number theory, theory of functions and topology. He was born in Warsaw. Two well-known fractals are named after him (the Sierpinski triangle and the Sierpinski carpet), as are Sierpinski numbers and the associated Sierpinski problem.
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Extractions: In case you're wondering, the strange object you see above is a four-dimensional hyper-cube, or rather it is a representation of a four-dimensional hyper-cube, or if you prefer, a TESSERACT, having eight cubes as exterior faces. It has thirty two linear edges, and sixteen corners where four edges meet at ninety degree angles to one another! Impossible you say? Of course it would be impossible to build such a structure in three-dimensional space, but if space were four dimensional, you could have four orthogonal, or perpendicular vectors passing through a single point, and all four vectors would be at ninety degrees to one another. This is an introduction to multi-dimensional geometry, and in geometry, you can have as many dimensions as you like. I'm only going to take you up to seven dimensions since it's a real pain in the tukus to calculate the geometric properties of structures having more dimensions. Also, puh-leeeeese don't send me any e-mails criticizing my spelling! I know my spelin' sux! I'm much better at working with numbers, and doing algebra and geometry (especially hyper-dimensional geometry) than I am at spelling, so please bear with me, and I will eventually go back and correct any typos. To make things simple, I will take you step by step up through the dimensions, so let us start at the beginning. As we all know, the space we move about in, is three dimensional. When you stand in the center of your room, you can step forward or backward, that's one dimension. You can step to the left, or to the right, that's two dimensions. And of course you can jump up and down, that's your third dimension.
