Univariate Polynomials on Complex Numbers are Infinite-Dimensional
# Statement
Let be the space of polynomials over . is an Infinite-Dimensional Vector Space.
# Proof
TODO ... Statement
Let be the space of polynomial over . is an .
Proof
- Use and ....
- Use Univariate Polynomials on Real Numbers are Infinite-DimensionalTODO
, , and Dimension of Subspace cannot be bigger than Parent Vector Space.Univariate Polynomials on Real Numbers are Infinite-Dimensional