Fermat's Last theorem short proof
in [Math]
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From: bassam king karzeddin on 16 Mar 2007 18:19 Dear All I saw a thread here in sci.math few months back which I can't remember now where is it exactly, but fortunately I do remember the issue provides a formula of (a^3 + b^3 + c^3), and was asking about a generalization formula of (a^n + b^n + c^n), I think the formula is : a^3 + b^3 + c^3 = (a + b + c)*(a^2 +b^2 +c^2 -(a*b + a*c + b*c)) + 3*a*b*c Where the proof is not difficult. I hoop this would be of some help B.Karzeddin Al-Hussein Bin Talal University JORDAN Message was edited by: bassam king karzeddin
From: bassam king karzeddin on 16 Mar 2007 18:48 Dear All you may make use of the following identity equations to this thread (x+y+z)*(x^2+y^2+(x+y)*z) = (x+z)*(x^2+y^2+y*z) +(y+z)*(x^2+y^2+x*z) OR: (x+y-z)*(x^2+y^2-(x+y)*z)=(x-z)*(x^2+y^2-y*z) +(y-z)*(x^2+y^2-x*z) Where (x, y, z) belongs to C, complex numbers Thanking YOU Bassam Karzeddin AL-Hussein Bin Talal University JORDAN
From: bassam king karzeddin on 17 Mar 2007 05:25 > Not a poem - just a mirror for you to see your > reflection, and others to see your transparency. Thank you any way, and I will accept that from you, despite you didn't answer some question, as long as they are true....! Regards B.Karzeddin
From: Roman B. Binder on 17 Mar 2007 15:23 > Hello Roman B. binder > Please do fast then, because your counter example for > cubic will put us all to rest. > > Good Luck > B.Karzeddin Hi, I should meant only, that my parameters give that same possibility and shape for counterexample for the simple FLT equation x^n +y^n = z^n as for any other properly calculated shapes: here is Your for n=3: (x+y+z)^3 = 3(x+y)(x+z)(y+z)....(*) but for to achieve x^3+y^3=z^3 we need proper natural values and signs and for n=3 eq.(*) should be: (x+y-z)^3 = 3(x+y)(z-x)(z-y) There is nothing new in such shapes indeed, You have still 3 different values. My parameters gives to You possibility for to judge only x+y = t^n or n^(nu-1) t^n . But everybody could like whatever who likes... Success Ro-Bin
From: bassam king karzeddin on 17 Mar 2007 23:17
Hi R.B.Binder I know success will never happen through here or use net, because simply it is against the rules of JOURNALS But save your time there is no counter example.... Regards B.Karzeddin Al Hussein bin Talal University JORDAN |