A counterexample for the conjecture of finite simple groups

In this note we provide some counterexamples for the conjectures of finite simple groups, one of the conjectures said “all finite simple groups $G$ can be determined using their orders $\mathrm{\mid }G\mathrm{\mid }$ and the number of elements of order $p$, where $p$ the largest prime divisor of $\mathrm{\mid }G\mathrm{\mid }$”.