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Eigenvalues - Sixty Symbols

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Uploaded by on Apr 14, 2009

From designing Google to building a bridge, eignevalues are important numbers... so important that Seamus Garvey has a fleet of computers devoted to them. More symbols at http://www.sixtysymbols.com/

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  • someone get this man some supercomputing time ASAP.

  • Price pr calculation wice (both aqusition and powerconsumtion) new GPUs are more efficient than a PS3. I myself own a GPU wich can do 2,4 TFLOPS (= Terra Floating Point Operations Per Second. 2400 billion operations per second with decimalnumbers). If this professors work could be made into parallell code, a graphicscard costing £100 could outperform all those computers easily. By clustering high-end cards in those machines he could do a years worth of computing in a day to a week.

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  • @SemperVinco It's also (almost) Danish, though spelled egen and eigenvalue is egenværdi which is a literal translation

  • We did eigenvalues in second year linear algebra, but we never actually had any real-world applications for it, hence the course had no relevance to the 'real world'. I came across eigenvalues in a journal on personal relationships would you believe it, but I didn't actually know what they were used for.

  • I did all this in school once. It's a shame I never used it afterwards and couldn't do it without a textbook anymore.

  • Eigen is both dutch and german. It means "own" in both languages.

  • @oranjeliniaal no, eigen is german (I am from germany) It's from an german scientist

  • Eigen is a Dutch word not a German word.

  • Wait... So if I find out the Eigenvalue of a bridge... I can collapse it? Awesome...

  • @frichikendz if we have a square matrix, which is basically an array of numbers with equal numbers of rows and columns, an eigenvalue is a number that is related to that matrix. for a newb like you, showing you how to get the eigenvalues would be difficult.

    an algorithm is completely different. it is basically a set of steps for taking input and producing output. for example, do you remember long division? the procedure you learned is an algorithm called the division algorithm.

  • 1:33 Takes a scientist to excite a ruler with some initial condition.

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