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Diophantine equation

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(mathematics)Diophantine equation - Equations with integer coefficients to which integer solutions are sought. Because the results are restricted to integers, different algorithms must be used from those which find real solutions.



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The equation of Fermat''s last theorem is one example of a type known as a Diophantine equation -- an algebraic expression of several variables whose solutions are required to be rational numbers (either whole numbers or fractions, which are ratios of whole numbers).
Abstract We search for nonzero integral triples (x, y, z) satisfying the quartic Diophantine equation 2[x.
It asks whether there is a mechanical procedure, such as could be programmed into a computer, for deciding whether a Diophantine equation has solutions (a Diophantine equation is one like the Fermat equation [x.
 
 
 
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