First demonstrated in 1799, one proof uses the result that entire, bounded, complex functions are constant.  The original proof is a topological one using polynomials in the c
First demonstrated in 1799, one proof uses the result that entire, bounded, complex functions are constant.  The original proof is a topological one using polynomials in the complex plane and was Gauss's doctoral thesis.  For ten points, what result states that complex polynomials of degree "n" can be factored into "n" linear, complex factors.
First demonstrated in 1799, one proof uses the result that entire, bounded, complex functions are constant.  
Fundamental Theorem of Algebra