A man who proved that this property is possessed by "e to the a," when a has this property, is the first namesake of the Lindemann-Weierstrass theorem, which used Euler's identity to show that e and another number possess it.
The set of numbers with this property was divided into S, T, and U varieties by Kurt Mahler. If A does not have this property and B is irrational, Hilbert's seventh problem asks whether A raised to the B always has this property. A man who proved that this property is possessed by "e to the a," when a has this property, is the first namesake of the Lindemann-Weierstrass theorem, which used Euler's identity to show that e and another number possess it. For 10 points, the non-algebraics, such as pi, have what property, meaning they are not the solution of any polynomial?
The set of numbers with this property was divided into S, T, and U varieties by Kurt Mahler.
transcendental numbers [accept word forms like transcendence]