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A Hyperwelcome - Proofs

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. This is a (. Limited) wiki on proofs. I've always been interested in proofs, since they seem both precise and vague, obvious and enigmatic at the same time. I started out rewriting proofs I've read, including proofs of why the square root of 2 is irrational. And why the number of primes is infinite. Another proof looks at the Fundamental Theorem of Arithmetic. And the demand rings out: “Why? 8221; The chain of. A copy of t...

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A Hyperwelcome - Proofs | proofs.wikidot.com Reviews

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When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. This is a (. Limited) wiki on proofs. I've always been interested in proofs, since they seem both precise and vague, obvious and enigmatic at the same time. I started out rewriting proofs I've read, including proofs of why the square root of 2 is irrational. And why the number of primes is infinite. Another proof looks at the Fundamental Theorem of Arithmetic. And the demand rings out: “Why? 8221; The chain of. A copy of t...

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A Hyperwelcome - Proofs | proofs.wikidot.com Reviews

https://proofs.wikidot.com

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. This is a (. Limited) wiki on proofs. I've always been interested in proofs, since they seem both precise and vague, obvious and enigmatic at the same time. I started out rewriting proofs I've read, including proofs of why the square root of 2 is irrational. And why the number of primes is infinite. Another proof looks at the Fundamental Theorem of Arithmetic. And the demand rings out: “Why? 8221; The chain of. A copy of t...

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Fundamental Theorem Of Algebra - Proofs

http://proofs.wikidot.com/fundamental-theorem-of-algebra

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. Fundamental Theorem Of Algebra. This reworked proof draws from the explanation in [ 3. Of Gauss's initial 1797 proof and some background details. The initial sketch in that source does not detail how the two curves are constrained to provide a common solution. Any complex polynomial must have a complex root. Note that $a i, z in mathbb{C}$. Any complex function $P(z) = a n z n a {n-1} z {n-1} cdots a 0$. P(z 0) = 0$. Pleas...

2

Square Root Of 2 - Proofs

http://proofs.wikidot.com/square-root-of-2

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. Square Root Of 2. There are many proofs that the square root of 2 is irrational. Here are two related ones. Assume ratio has no common factors. Don't assume ratio has no common factors. This version simply finesses the lowest common denominator presentation. The square root of 2 is irrational. Because the square root of 2 is not rational. Because assuming the square root of 2 is rational produces a contradiction. Divide bo...

3

Articles - Proofs

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When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. Here's a list of the most recently created new pages:. Here's a list of the latest revised pages. Fundamental Theorem Of Algebra. Fundamental Theorem Of Arithmetic. You can look at a separate page with a system-generated list. And various options, but the following list eliminates some of the more mundane system-related pages:. 08 Feb 2010 18:53. 23 Feb 2009 20:02. 28 Feb 2009 06:37. 17 Jan 2009 04:38. 13 Sep 2007 21:31.

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Sandbox - Proofs

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When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. Page revision: 0, last edited: 14 Feb 2010 18:49. Powered by Wikidot.com. Unless otherwise stated, the content of this page is licensed under Creative Commons Attribution-NonCommercial-ShareAlike 3.0 License. The website for the UK creators at Lulu.com. IS2216 - JAVA WIKI. Click here to edit contents of this page. Append content without editing the whole page source. Check out how this page has evolved in the past.

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Prime Numbers - Proofs

http://proofs.wikidot.com/prime-numbers

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. The primes keep going up. There is an infinite number of primes. Here's one proof. The primes keep going up. Multiplying the primes and adding 1. Multiplying the primes and adding 1. In this proof by contradiction one assumes there's a limited number of primes, but it turns out you can create a new prime number larger than those in your original list. We have a contradiction, so our original assumption was false. In the se...

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A Hyperwelcome - Proofs

When seeing isn't believing. Platonic Realms Interactive Mathematics Encyclopedia. This is a (. Limited) wiki on proofs. I've always been interested in proofs, since they seem both precise and vague, obvious and enigmatic at the same time. I started out rewriting proofs I've read, including proofs of why the square root of 2 is irrational. And why the number of primes is infinite. Another proof looks at the Fundamental Theorem of Arithmetic. And the demand rings out: “Why? 8221; The chain of. A copy of t...

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