Recent content by Samardar

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    What is the connection between hypercubes and graph theory?

    To me the picture looks like it is more like subtraction than addition. The Koch triangle does add stuff to get a triangle with fractile boundaries.
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    What is the connection between hypercubes and graph theory?

    http://en.wikipedia.org/wiki/Menger_sponge [PLAIN]http://justplainron.com/wp-content/uploads/2010/05/menger.jpg Something like this I would Imagine
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    What is the connection between hypercubes and graph theory?

    Define "+" in this equation. In the spirit of the original question, delivered when everybody was not just a little inebriated, you can define it any way you want.
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    What is the connection between hypercubes and graph theory?

    Some background: my friends love to confound me with nonsensical questions, because they know I'm the type of person who cannot let a question go, even if it has no answer, and when I arrive at one, it will be so rigidly logical that no matter how ridiculous it sounds it must be correct. My...
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    Geometry Fields in Laymens Terms

    The concept of describing something in layman's terms has come into wide use in the English speaking world. To put something in layman's terms is to describe a complex or technical issue using words and terms that the average individual (someone without professional training in the subject area)...
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    Would creating Mathematics with computers be considered pure?

    Thats a relief. Well I guess , pure by field.
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    Would creating Mathematics with computers be considered pure?

    Here's something a Highschool student would ask: If I have something considered a disability in mathematics i.e visual thinking LoL , using a computer to visualize mathematics would be considered a useful tool. Pure mathematics is defined as generalizing abstraction , it is the how's and why's...
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    What are the most beautiful fields of geometry?

    I've studied calculus , someone recommended me a text in elementary complex analysis , I have little knowledge of advanced topics and applications of differential equations. But I'm still very basic in knowledge , thanks for posting!
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    What are the most beautiful fields of geometry?

    Thanks! I'll definitely look up images of them :D Here's what I found: These are tangible or visual aspects of Curved objects and surfaces: Spirograph Spirograph (Denys Fisher) produced mathematical curves using disks with holes strategically placed in the plastic circle. In other words...
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    Is thier a topic of mathematics , that you can learn the most from?

    assumptions, transformations and representations - the first and last part are critical to what I'm looking for. Interesting research thanks! --- Is it just dynamical systems , what about their related fields? Ya , Category theory which considers mathematical objects to be the same but it...
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    What are the most beautiful fields of geometry?

    As obscure as they are , they are beautiful. Any thing else?
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    Is thier a topic of mathematics , that you can learn the most from?

    I've heard people around me say , they have learned more mathematics then they have in grad school just by reading this topic. Is this true , I know mathematics has a huge diverse background and specializing in many topics , well I don't know if it's even possible. So I'm asking the question...
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    What are the most beautiful fields of geometry?

    Hello , I have something called Asperger's Syndrome and I would like to find a narrow topic or highly specialized field to study in the future as an Aspiring pure mathematician. But I have little or no experience in Mathematics , that's why I'm asking this question. I obsess about geometrical...
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