This mathematician proved that the limit as n goes to infinity of the sum from minus n to n ofc-sub-n times e to the i n x is equal to 0, which has an immediate corollary that a 2 pi periodiccomplex valued function of a real variable coincides with the values of at most one trigonometricseries. In addition to his uniqueness theorem, this man first used nested intervals to prove his mostfamous result. This man showed that no denumerable point set P could be perfect in some of hispapers on linear point sets, and presented an extension of the natural numbers in his Grundl
This mathematician proved that the limit as n goes to infinity of the sum from minus n to n ofc-sub-n times e to the i n x is equal to 0, which has an immediate corollary that a 2 pi periodiccomplex valued function of a real variable coincides with the values of at most one trigonometricseries. In addition to his uniqueness theorem, this man first used nested intervals to prove his mostfamous result. This man showed that no denumerable point set P could be perfect in some of hispapers on linear point sets, and presented an extension of the natural numbers in his Grundlagen. Inaddition to the (*) transfinite numbers, he formulated the hypothesis that there is no set whose cardinalityis between that of the integers and the reals. For 10 points, name this mathematician who formulated thecontinuum hypothesis, and who proved the reals were uncountable with his diagonalization argument.
This mathematician proved that the limit as n goes to infinity of the sum from minus n to n ofc-sub-n times e to the i n x is equal to 0, which has an immediate corollary that a 2 pi periodiccomplex valued function of a real variable coincides with the values of at most one trigonometricseries.
Georg Cantor