Toric Geometry in OSCAR

We report on the computer implementation for toric geometry in the computer algebra system $\mathtt{\text{OSCAR}}$. The main architectural feature of $\mathtt{\text{OSCAR}}$ is that its four fundamental tools $\mathtt{\text{Antic}}$ (Hecke, Nemo), $\mathtt{\text{GAP}}$, $\mathtt{\text{Polymake}}$ and $\mathtt{\text{Singular}}$ are $integralcomponents$, rather than external software. Toric geometry benefits greatly from this architecture. $\mathtt{\text{Julia}}$ is a high-performance programming language designed for numerical and scientific computing. The growing ecosystem of $\mathtt{\text{Julia}}$ packages ensures its continued viability for scientific computing and data analysis. Indeed, $\mathtt{\text{OSCAR}}$ is written in $\mathtt{\text{Julia}}$. This implies that the performance of $\mathtt{\text{OSCAR}}$ should be comparable or even better than many other implementations.