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fermatslibrary's profile
Fermat's Library
Fermat's Library
Fermat's Library
@fermatslibrary

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Fermat's Library

@fermatslibrary

A platform for illuminating academic papers. We publish an annotated paper every week. Our chrome extension for arXiv: https://fermatslibrary.com/librarian 

fermatslibrary.com
Joined September 2015

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    Fermat's Library‏ @fermatslibrary 5 Nov 2017
    • Report Tweet
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    How to make sense of 0!=1pic.twitter.com/In05S1aR4C

    6:15 AM - 5 Nov 2017
    • 543 Retweets
    • 1,602 Likes
    • Mert Hoca Aamir Abbas Naqvi عامر عباس نقوی Whale ₿ Agent jordan Panini Anurag lunatic Agile Briefly komal bhatia
    33 replies 543 retweets 1,602 likes
      1. New conversation
      2. Pillage Idiot‏ @pillageidiot 5 Nov 2017
        • Report Tweet
        • Report NetzDG Violation
        Replying to @fermatslibrary @kilovh

        My interest in this has limits.

        1 reply 0 retweets 23 likes
      3.  🦌‏ @kilovh 5 Nov 2017
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        Replying to @pillageidiot @fermatslibrary

        this comment feels derivative.

        1 reply 0 retweets 15 likes
      4. 6 more replies
      1. Morgan McGuire‏ @CasualEffects 5 Nov 2017
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        Replying to @fermatslibrary

        You really need to write that as 0! = 1 to avoid confusing programmers :)

        1 reply 1 retweet 38 likes
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      1. New conversation
      2. randomyoshi314 @ OG Final Fantasy VII (blind)‏ @rand_yosh314 5 Nov 2017
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        Replying to @fermatslibrary

        The more intuitive way is to ask yourself the question, "How many ways can I arrange 0 things?" The answer is 1.

        3 replies 6 retweets 67 likes
      3. Hello! My name is 🆁🅸🅲🅺‏ @DivZero_ 6 Nov 2017
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        Replying to @rand_yosh314 @fermatslibrary

        If you can arrange ‘zero’ things ‘one’ way, then dividing anything by zero should result in infinity. You just can’t arrange zero things.

        1 reply 0 retweets 0 likes
      4. 2 more replies
      1. New conversation
      2. DℝOℕ∈‏ @d_r_o_n_e 5 Nov 2017
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        Replying to @fermatslibrary

        Empty product, capital PI notation and factorial properties make it ovious why 0!=1pic.twitter.com/AzVLnGM869

        1 reply 1 retweet 10 likes
      3. Hillel‏ @hillelogram 5 Nov 2017
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        Replying to @d_r_o_n_e @fermatslibrary

        If you're defining it recursively, what's the base case?

        1 reply 0 retweets 0 likes
      4. End of conversation
      1. agile Nuggets‏ @AgileNuggets 5 Nov 2017
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        Replying to @fermatslibrary

        I don't understand 0 does not equal 1. This is obviously true.

        1 reply 1 retweet 2 likes
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      2. Shoe‏ @tpigarelli 5 Nov 2017
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        Replying to @shhupp @AshutoshPathy @fermatslibrary

        1 * (1 -1) = 1 * 0 = 0?

        1 reply 0 retweets 0 likes
      3. 1 more reply

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