Fraïssé limit via forcing

Abstract

Given a Fraïssé class $\mathcal{K}$ and an infinite cardinal $\kappa ,$ we define a forcing notion which adds a structure of size $\kappa$ using elements of $\mathcal{K}$, which extends the Fraïssé construction in the case $\kappa =\omega .$

arXiv commentThe claim on the homogeneity of the structure was wrong, which is now removed