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Recent topics in these discussions:
Last Post

#

Topic

Author

Discussion


2


Deterministic Chaos !

Stephen G. Giannoni

sci.math


3


Re: Is Franz, Wiles, trying to save his gap ridden proof of FLT? Euler's gap in exp3 is he ignores even,even,even

Guest

sci.math


3


Re: The very juvenile axioms of Peano the Spaghetti head moron.

Me

sci.math


3


Re: A proof that pi is incommensurable using only simple algebra. 5/23/2017

bursejan@gmail.com

sci.math


19


1World's first direct proof of FLT, Fermat's Last Theorem, introducing several new concepts, and FLT the first proof with "no smallest"

plutonium.archimedes@gmail.com

sci.math


7


Re: Euler's proof of FLT for exp3 is flawed in this manner Re: Fermat and Euler used infinite descent exp3, AP turns it around to no smallest

Guest

sci.math


4


AUC

Kristina Landino

comp.softsys.matlab


2


Preparing TI Calculators for NYS Math Exams

Morse, Dana

nyshsmath


4


Berkeley's Dreier was an astute post, for the only direct proof method of solving FLT is to acknowledge that math has a Rational number that is addmultiplyidentity 2+2=2*2

plutonium.archimedes@gmail.com

sci.math


4


Poincare could have uplifted math topology by explaining how x^4 or x^5 are 3rd dimensional objects, instead, he gave us fakery of a conjecture

plutonium.archimedes@gmail.com

sci.math


2


Euler's proof in exp3 of FLT is gap ridden suggesting that Wiles FLT has the same gap ridden hole where even,even,even solution is overlooked

plutonium.archimedes@gmail.com

sci.math


1


sqrt1, why did not Poincare see that i=sqrt1 was really just 1/0, two realnumbers// rather than Poincare's failure in a 4th D sphere conjecture

plutonium.archimedes@gmail.com

sci.math


7


Instead of Poincare conjecture in 1904, since it is fakery he could have started the geometry of higher dimensions as elaborations on 3rd dimension

plutonium.archimedes@gmail.com

sci.math


1


Histogram2 colormap bin depending on specified data rather than counts

Saishuai

comp.softsys.matlab


2


Preparing TI Calculators for NYS Math Exams

Morse, Dana

nyscollmath


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