Prove FLT on a single page mathematicaly if a^n=c^2-b^2.for given a and n there are infinite sets of c and b.

if a^n=c^2-b^2


let b=c-a^R,where R is a random constant ranging from -infinity to +infinity.


putting the value of b in the equation we get


c=a^n+a^2R/2a^R %26amp; b=a^n-a^2R/2a^R.


putting n=2 %26amp; a as 3 and selecting R as 2 we get the famous equation


3^2+4^2=5^2.here selection of R must be done very carefully and as it ranges from -infinity to +infinity there are infinitely many solutions of c and b for a given a and n.


by giving a few more treatments to the above formula and by proving that there lies a common factor between a,b and c when a=b+c sir fermats last theorem can be proved very easily mathematically on a single sided page.

Prove FLT on a single page mathematicaly if a^n=c^2-b^2.for given a and n there are infinite sets of c and b.
you arguments are good, however i swear that proving FLT isn't so easy . the best will that you yourself prove FLT in a single page checking out every arguments.


after all it took 350 yrs to find a proof !!


keep on trying ,good luck.
Reply:I take it FLT is Fermat's Last Theorem, not a Falafel, Lettuce and Tomato sandwich?
Reply:Could you put parenthesis around which letters are receiving the "^" symbol? I'm not sure where to assume they go...