In 1838, De Morgan coined the term for this technique and codified its use, although it had already been utilized to celebrated effect by Euler in his proof of Fermat's Little Theorem.
In 1838, De Morgan coined the term for this technique and codified its use, although it had already been utilized to celebrated effect by Euler in his proof of Fermat's Little Theorem. The "transfinite" type can be used in arguments involving transfinite numbers, although an extra step is usually required to account for cases involving limit ordinals. Calculus students often encounter this type of argument for the first time in proofs of summation formulas. In it, the result is proven for a starting number, often 1, after which it is argued that the case involving the number n is true if one knows that the result is true for numbers less than n. FTP, what is proof technique whose name is also used in philosophy for the opposite of deduction?
In 1838, De Morgan coined the term for this technique and codified its use, although it had already been utilized to celebrated effect by Euler in his proof of Fermat's Little Theorem.
mathematical induction