  We construct new complete Calabi-Yau metrics on the complement of an
anticanonical divisors $D$ in a Fano manifold of dimension at least three, when
$D$ consists of two transversely intersecting smooth divisors. The asymptotic
geometry is modeled on a generalization of the Calabi ansatz, related to the
non-archimedean Monge-Amp\`ere equation.
