On uniform metrizability of the functor of idempotent probability measures

TL;DR

This paper demonstrates that the functor of idempotent probability measures is uniformly metrizable, satisfying all necessary conditions for such functors, which advances understanding in the mathematical structure of these measures.

Contribution

It establishes the uniform metrizability of the functor of idempotent probability measures, a novel result in the field.

Findings

The functor satisfies all conditions for uniform metrizability.

Provides a framework for analyzing idempotent probability measures.

Enhances the theoretical understanding of measure functors.

Abstract

In the present paper we show that the functor of idempotent probability measures satisfies all of conditions with an additional claim of uniform metrizability of functors.