Wikipedia:Featured picture candidates/File:Pythagoras-2a.gif

Source: Wikipedia, the free encyclopedia.

Pythagoras theorem

Original - Animated geometric proof of the Pythagoras theorem
Reason
This visual proof is much easier to understand for the layperson than the algebraic ones. It is also useful for explaining the concept of a mathematical proof.
Articles in which this image appears
Mathematical Proof
Creator
Alvesgaspar
There is also a question of sourcing. To whom should this visual proof be credited? For a featured picture I would really expect good referencing. --Salix (talk): 20:35, 26 February 2010 (UTC)[reply]
There are ample references asserting that the theorem being proved in the animation is correct. The exact proof doesn't need a reference (it's a proof!).
talk) 23:31, 26 February 2010 (UTC)[reply
]
To be picky
FPC #6:Is accurate. It is supported by facts in the article or references cited on the image page and the article gives the proof without reference, its even not clear in the article which of the two rearrangements the text is referring to. Anyway Cut the Knot
does give references to the proof,
This and the next 3 proofs came from R. B. Nelsen, Proofs Without Words, MAA, 1993.
The first two pieces may be combined into one. The result appear in a 1830 book Sanpo Shinsyo - New Mathematics - by Chiba Tanehide (1775-1849), [H. Fukagawa, A. Rothman, Sacred Mathematics: Japanese Temple Geometry, Princeton University Press, 2008, p. 83].--Salix (talk): 00:15, 27 February 2010 (UTC)[reply]
  • Support -- Wow, what can I say? Thanks for the nomination, Noodle snacks. Yes, I believe that a much smoother animation is possible. But this was made the hard way, frame by frame with CorelDraw. Anyway I believe that the fundamental concept of the "proof" is transmitted. To whom should this particular proof be credited? I have no idea. -- Alvesgaspar (talk) 00:04, 28 February 2010 (UTC)[reply]


  • Comment:In general, dissection proofs such as these are visually appealing, but they often gloss over significant assumptions and should not be used as a substitute for more formal reasoning. In fact there are several dissection "proofs" that lead to obviously false results (See [1]). This type of proof does have a place though, especially to introduce the theorem to people who don't want to take an entire course in Euclidean geometry. On the file size vs. Jerkiness issue, I don't think file size can be dismissed simply because dial-up connections are going the way of the dinosaur. Now people access Wikipedia through cell phones and even as those connections get higher bandwidth there may be other technologies that come along where large file sizes cause problems.--RDBury (talk) 18:55, 2 March 2010 (UTC)[reply]
    • talk) 22:08, 2 March 2010 (UTC)[reply
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Promoted File:Pythagoras-2a.gif

talk 18:09, 3 March 2010 (UTC)[reply
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