Strassman's Theorem
Let 
be a complete non-Archimedean Valuated Field, withValuation Ring 
, and let 
be a Power series with Coefficients in . Suppose at least one of the Coefficients is Nonzero (so that 
is not identically zero) andthe sequence of Coefficients converges to 0 with respect to 
. Then has onlyfinitely many zeros in .
- Pons Asinorum
- Pontryagin Class
- Pontryagin Duality
- Pontryagin Maximum Principle
- Pontryagin Number
- Ponzo's Illusion
- Pop
- Population Comparison
- Population Growth
- Porism
- Porter's Constant
- Poset
- Poset Dimension
- Position Four-Vector
- Position Vector
- Positive
- Positive Definite Function
- Positive Definite Matrix
- Positive Definite Quadratic Form
- Positive Definite Tensor
- Positive Integer
- Positive Semidefinite Matrix
- Positive Semidefinite Quadratic Form
- Postage Stamp Problem
- Posterior Distribution