In section 3.2 of Kontsevich's very interesting paper "Notes on motives in finite characteristic,", he gives an axiomatic definition of a "lattice model" attached to a Boltzmann datum (V_1,V_2,R), where V_1 and V_2 are vector spaces and R is a linear endomorphism of V_1 tensor V_2. He remarks that the 2-dimensional Ising model is an example. Can someone explain to me what V_1, V_2, and R are for the 2-dimensional Ising model?

In section 3.2 of Kontsevich's very interesting paper "Notes on motives in finite characteristic,", he gives an axiomatic definition of a "lattice model" attached to a Boltzmann datum $(V_1,V_2,R)$, where $V_1$ and $V_2$ are vector spaces and $R$ is a linear endomorphism of $V_1$ tensor $V_2$. He remarks that the 2-dimensional Ising model is an example. Can someone explain to me what $V_1$, $V_2$, and $R$ are for the 2-dimensional Ising model?