### In literature:

This proposition seems undoubtedly due to the Pythagoreans, as tradition has always asserted.

"The Teaching of Geometry" by David Eugene Smith

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### In science:

We have F is Pythagorean by Proposition 6.1 and F (2) = F (√−1, √a) for some a ∈ F .

Galois Groups Over Nonrigid Fields

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### Reverse dictionary

### Typos

oythagorean proposition, lythagorean proposition, ptthagorean proposition, pgthagorean proposition, phthagorean proposition, puthagorean proposition, pyrhagorean proposition, pyfhagorean proposition, pyghagorean proposition, pyyhagorean proposition, pytgagorean proposition, pytyagorean proposition, pytjagorean proposition, pytnagorean proposition, pytbagorean proposition, pythqgorean proposition, pythwgorean proposition, pythsgorean proposition, pythzgorean proposition, pythaforean proposition, pythatorean proposition, pythahorean proposition, pythaborean proposition, pythavorean proposition, pythagirean proposition, pythagkrean proposition, pythaglrean proposition, pythagprean proposition, pythagoeean proposition, pythagodean proposition, pythagofean proposition, pythagotean proposition, pythagorwan proposition, pythagorsan proposition, pythagordan proposition, pythagorran proposition, pythagoreqn proposition, pythagorewn proposition, pythagoresn proposition, pythagorezn proposition, pythagoreab proposition, pythagoreah proposition, pythagoreaj proposition, pythagoream proposition, pythagorean oroposition, pythagorean lroposition, pythagorean peoposition, pythagorean pdoposition, pythagorean pfoposition, pythagorean ptoposition