What is the most prestigious math problem?
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Fermat's Last Theorem has been solved ashas the Four Color Theorem. The Poincare conjecture has recently been solved. Trisecting a general angle with unmarked straightedge and compass has been shown to be unsolvable (although it is possible with marked straightedge and compass).\n\nHigh on the list of open problems:\n\nRiemann Hypothesis.\nP=NP?\nTwin prime conjecture.\nAre there any odd perfect numbers?\nProof of existence of solutions to Navier-Stokes equations.
854690
More math than I can remember.
278613
The highest number is infinity.
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Many life problems can be solved with mathematics. \n\nFor example algebra, it's very useful to solve problem with many factors involved. For example, when you choose someone to be your boyfriend. Of course, you will combine all of his factors that make you interest (how much polite, romance, smart, gentle, etc.) and then you decide if the result is appropriate for you. If you make algebra formula for this problems that will be :\n\nTo become your boyfriend = how much (polite + romance + smart + gentle + others), or\nB = ap + br + cs + dg + O........................... (a,b,c,d = how much)\n\nMany people use algebra from the simple way to most complicated one to solve their problems, even though they don't realize they have used it. Like your father, to make good result of wood works he must calculate well and use algebra too, even though he use the simple one. \n\nIf you can understand mathematics well, you will can solve many problems with faster, simple and efficient way. I know mathematics is very difficult subject, that's why you have to discuss more with your teacher to make you more understand. Don't be shy to ask your teacher if you don't understand. Good teacher will be glad and supports students who interest their subject and will ensure that all students understand.\n\nGood luck
60395
If this is a math question then anything is possible.
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Well there is still a list of unsolved mathematical problems called Hilbert's 23 challenges.  Most math develops form the need to correlate new equations to streamline comparisons or find new ways to predict observable behavior.  the former being how calculus of founded.\n\nhttp://en.wikipedia.org/wiki/Hilbert's_problems
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Ask Dr. Math is my favorite.  You can also try Mathworld, though I usually find that I leave it more confused than when I entered.
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Elegance is not a formal mathematical term, but it suggests beauty, and especially simplicity.\n\nOften there are several ways to solve a particular problem.  Some ways are not especially elegant.\n\nA simple example is to find the roots of a quadratic equation.  The quadratic formula will always get the correct answer.  But if you can factor the equation, then that is a more elegant solution.\n\nOther problems can sometimes be solved either by "brute force", or alternatively by a single line of presentation.  The single line would be elegant.  As an example, add the integers from 3001 to 3078.  You could certainly add all 78 numbers.  More elegant would be to recognize the pattern and write down the formula and answer in one line.
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You should check out this book: "Vedic Maths".. It was the mathematical techniques discovered by Indian people loong ago, powerful and simple... If you master them you can solve the toughest arithmetic in seconds, enough of an advantage for any competitive exam..
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Algorithms,\nFormal Methods,\nComputational Geometry,\nComplexity theory,\nTemporal Logic, and ...
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the one with the cleverest answer
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better than a book:\nhttp://www.math.com
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hello.obviously the answer from any keyboard would be albert einstein.we hav many instances to name as why he is prodigious in math and physical calclations...
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as the complexity of the equation increases, it becomes increasingly harder to merely "look" at it....\n\nthere is no easy answer to this question; generally, though, the level of math and the relative difficulty of the problems will be a good indicator...
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What you are asking is what is the highest number (short of infinity) that has a name?\n\nThe answer to that is a googolplex, which is 1 followed by a googol of zeros (a googol is 10^100\n\nBut in terms of the names that end in -illlion (the system developed by the French mathematician Nicholas Chuquet, 1445-1488, in the late 15th Century) the biggest I know is vigintillion, which is is 10^120 on the English (long) scale and 10^63 on the American (short) scale.\n\nVigintillion embodies the French word vingt for twenty reflecting the fact that a Frenchman devised the system.\n\nBRITISH SCALE\n\n1 million = 10^6\n1 billion = 10^12\n1 trillion = 10^18\n1 quadrillion = 10^24\n1 quintillion = 10^30\n1 sextillion = 10^36\n1 septillion = 10^42\n1 octillion = 10^48\n1 nonillion = 10^54\n\nCarrying on further, we have \n\ndecillion\nundecillion\nduodecillion \ntredecillion\nquattuordecillion \nquindecillion\nsexdecillion \nseptendecillion\noctodecillion \nnovemdecillion\nvigintillion
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Applied math,princeton?\nwhere is the question
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Mathematical Analysis!