Changes

60 bytes added ,  17:24, February 14, 2021
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→‎Second hypothesis: rephrase expl.
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Conditional sub-proof to be proven: ''Assuming no pair of prime numbers can possess the qualities of the pair set with the described factor, no three lines having prime numbers as lengths can form a right triangle.''
 
Conditional sub-proof to be proven: ''Assuming no pair of prime numbers can possess the qualities of the pair set with the described factor, no three lines having prime numbers as lengths can form a right triangle.''
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That is, it is to be proven that the first proposition (the assumption for a conditional proof) leads to the second.
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That is, it is to be proven that the first proposition (that is, the proposition that is the simple assumption, the ''assumption for a conditional proof'') leads to the second.
    
[[Category:Plane Geometry]]
 
[[Category:Plane Geometry]]
 
[[Category:Mathematics]]
 
[[Category:Mathematics]]
 
[[Category:Geometric Theorems]]
 
[[Category:Geometric Theorems]]
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