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Thread: Integers as semiring quotient

  1. #21
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by KickLaBuka View Post
    Complex numbers are not imaginary out of choice. They were rotated into complexity from the complex unit circle. Quaterions takes a good number and assigns it imaginary pieces with no good reason, and then brushes it off cause it doesn't necessarily use the massive hoard of complex parts that it creates at every turn. No.
    Again, so what? The quaterions are useful and works just like any other numbers. What's your problem here?

    Quote Originally Posted by KickLaBuka View Post
    The computer processor cares. Why would a computer want to do extra work to get a result?
    There is a phrase I am thinking on, I'll serve it with tea.
    MjAxMy1hNDg4ZTIyMTVmZGQ4ZTFh.png
    This is mathematics so what a computer does or doesn't do is wholy irrelevant.

  2. #22
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by Neverfly View Post
    emperorZelos

    I'm sorry... I am an asshole.
    Yes you are, for that I am PUTTING YOU ON MY IGNORE LIST!

    No not really, I just had to do it.

  3. #23
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by emperorzelos View Post
    This is mathematics so what a computer does or doesn't do is wholy irrelevant.
    Windows 3.1 and windows 10 enter a race. Who gets to the finish line first?

  4. #24
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by KickLaBuka View Post
    Windows 3.1 and windows 10 enter a race. Who gets to the finish line first?
    Irrelevant in this discussion on mathematics.

  5. #25
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by emperorzelos View Post
    Irrelevant in this discussion on mathematics.
    There's a whole section for math word problems on the SAT.

  6. #26
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by KickLaBuka View Post
    There's a whole section for math word problems on the SAT.
    There are many logical problems of all kinds in mathematics. Your point being? It has no relevance to computer performance at all. That belongs in computer science, not mathematics. In mathematics we have infinite storage and infinite processing capabilities.

  7. #27
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by emperorzelos View Post
    Your point being? It has no relevance to computer performance at all. In mathematics we have infinite storage and infinite processing capabilities.
    There's no need for multiplication because we can add things over and over again.

  8. #28
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by KickLaBuka View Post
    There's no need for multiplication because we can add things over and over again.
    Nyet, try matrices! No matter how much addition you do it never equals the process of multiplication.

    Again you talk from a computer perspective and the question is WHY!? This is mathematics, NOT computer science. Leave computer stuff out of this.

  9. #29
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by emperorzelos View Post
    Again you talk from a computer perspective and the question is WHY!?
    The most obvious analogy is the stock market. Two traders each want to buy ten thousand shares of a stock. One hand delivers his message to a courier, who drives 20 miles in NYC traffic to the exchange. The other trader uses a computer and sends his order straight to Kansas, where it is processed first. By the time the courier reaches the exchange, the price per stock has doubled and the courier can only buy 5,000 shares. Process is important. Quaterions fail.
    Quote Originally Posted by emperorzelos View Post
    No matter how much addition you do it never equals the process of multiplication.
    Last edited by KickLaBuka; 06-02-2016 at 02:10 AM.

  10. #30
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    Default Re: Integers as semiring quotient

    Quote Originally Posted by KickLaBuka View Post
    The most obvious analogy is the stock market. Two traders each want to buy ten thousand shares of a stock. One hand delivers his message to a courier, who drives 20 miles in NYC traffic to the exchange. The other trader uses a computer and sends his order straight to Kansas, where it is processed first. By the time the courier reaches the exchange, the price per stock has doubled and the courier can only buy 5,000 shares. Process is important.
    Not in mathematics because in mathematics there are no processes like that, everything is instantanious so I again ask, why bring such irrelevant garbage up?

    We are doing mathematics here. Not computer science. Keep processes and algorithms to that and out of mathematics.

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