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Posts Tagged ‘Sage’

Last weekend, I wrote a program in SAGE that list all possible irreps of a Lie group, one specified the group (in Cartan’s classification) and the maximum sum of the Dynkin labels. Check the notebook in here. Since I’m not a programmer, please feel free to leave comments, specially if you find ways to optimize [...]

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Sage beginner’s guide is a book by  Craig Finch, published recently by PACKT publishing. After spending two weeks looking at different aspects of the book, I can say with property that this is an excellent book, an I’ll recommend it for beginners to medium experienced SAGE users. Since this is the first book I review, [...]

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In case you wanna explore with parallel python, the web page is http://www.parallelpython.com/ Installation in Linux (debian based): * download the tarball, say to your home folder * in a console type: $ cd $ tar xzf pp-1.6.1.tar.gz $ cd pp-1.6.1/ $ sudo python setup.py install * it should be installed in just one sec. [...]

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No comments! It was beautiful p = plot(sin(x), (x,-5, 5), thickness=2, color=’red’) for n in xrange(1,20): p += plot((1-n/20)*sin(x), (x,-pi,0), thickness=0, fill=’axis’, fillcolor=’blue’, fillalpha=.01) p += plot((1-n/20)*sin(x), (x,0,pi), thickness=0, fill=’axis’, fillcolor=’gray’, fillalpha=.01) show(p, figsize=10,ticks=pi/3,tick_formatter=pi, fontsize=16) reset() var(‘x’) f(x) = sin(x) p = plot(f(x), (x,-5, 5), thickness=2, color=’red’) for n in xrange(1,20): p += plot(((n-1)/20)*sin(x), (x,-pi,0), [...]

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In a previous post we discuss the definition of the coordinated patch on a manifold, how to define differential forms, wedge them or calculate their exterior derivative… even simplify’em. This time a zero form will be defined and a list of forms will be created… So, let’s begin! Define a 0-form Once created the coordinated [...]

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