Quote:
Originally Posted by Don Blazys
(T/T)a^x+(T/T)b^y=(T/T)c^z=
T(c/T)^((zln(c)/(ln(T))-1)/(ln(c)/(ln(T))-1)).
Factoring does not involve the cancelled variable T, and results in:
((T/T)a^(x/2))^2+((T/T)b^(y/2))^2=((T/T)c^(z/2))^2=
(T(c/T)^(((z/2)ln(c)/(ln(T))-1)/(ln(c)/(ln(T))-1)))^2,
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This step is algebraically incorrect. It should be
((T/T)a^(x/2))^2+((T/T)b^(y/2))^2=((T/T)c^(z/2))^2=
T^2 (c/T)^((((z/2)ln(c)/(ln(T))-1)/(ln(c)/(ln(T))-1)))2)
Rendered more readably
This is because

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