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Pythagorean Triples Equations I New Approach I Widodo's Conjecture
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There is new approach and method how to find all permutation of primitive Pythagorean Triples that have been developed by Indonesian, Widodo Budi Wicaksono.
The primitive Pythagorean triples is a set of positive integer (three numbers) where the squared value of the highest number is equal with the sum of the squared value of the others.
The formula has not been proved yet (until this video being uploaded), but it has already tested for the first thousand series of z and n variables (both are sequential positive integer start from number one).
The primary key of Widodo's method is to define z value which is the difference length between hypotenuse (the longest) and one of the other two side, and the minimum difference length can be started from 1.
The equation can generate all the permutation of Pythagorean Triples with the combination of variables z and n.
If this conjecture is proved, then this contribution in mathematics field show us that the 'beauty' of Pythagorean Triple arrangement can be defined into general method and equations.
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The primitive Pythagorean triples is a set of positive integer (three numbers) where the squared value of the highest number is equal with the sum of the squared value of the others.
The formula has not been proved yet (until this video being uploaded), but it has already tested for the first thousand series of z and n variables (both are sequential positive integer start from number one).
The primary key of Widodo's method is to define z value which is the difference length between hypotenuse (the longest) and one of the other two side, and the minimum difference length can be started from 1.
The equation can generate all the permutation of Pythagorean Triples with the combination of variables z and n.
If this conjecture is proved, then this contribution in mathematics field show us that the 'beauty' of Pythagorean Triple arrangement can be defined into general method and equations.
Share this video
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