Topological $(\mathcal{F},\mathcal{G})-$shadowing property

We define the concept of $(\mathcal{F},\mathcal{G})-$shadowing property on uniform space and say it as a topological $(\mathcal{F},\mathcal{G})-$shadowing property. We show that topological shadowing, topological $(\mathcal{D},{\mathcal{F}}_t)-$shadowing, topological $({\mathcal{F}}_t,{\mathcal{F}}_t)-$shadowing and topological $(\mathbb{N},{\mathcal{F}}_t)-$shadowing are equivalent in compact chain recurrent dynamical system. We also prove that if minimal points of $f$ are not dense in $X$ then the system does not have $(\mathcal{P}(\mathbb{N}),{\mathcal{F}}_{ps})-$shadowing.