Theorem 2: a Metropolis–Hastings kernel satisfies detailed balance iff $\alpha=0$ a.e. off $R$ and $\alpha(x,y)r(x,y)=\alpha(y,x)$ a.e. on $R$

Initializing...

Theorem 2: a Metropolis–Hastings kernel satisfies detailed balance iff $\alpha=0$ a.e. off $R$ and $\alpha(x,y)r(x,y)=\alpha(y,x)$ a.e. on $R$ · Prove2Me