  We study coexistence in discrete time multi-type frog models.
  We first show that for two types of particles on $\mathbb{Z}^d$, for
$d\geq2$, for any jumping parameters $p_1, p_2 \in (0,1)$, coexistence occurs
with positive probability for sufficiently rich deterministic initial
configuration. We extend this to the case of random distribution of initial
particles. We study the question of coexistence for multiple types and show
positive probability coexistence of $2^d$ types on $\mathbb{Z}^d$ for rich
enough initial configuration. We also show an instance of infinite coexistence
on $\mathbb{Z}^d$ for $d \geq 3$ provided we have sufficiently rich initial
configuration.
