Cardinalité, saturation et finitude
Čech-Stone remainders of spaces that look like
Chains in Ehrenfeucht Mostowski models
Compactness and homogeneity of saturated structures. I.
Compactness and homogeneity of saturated structures. II.
Compactness and homomorphisms of algebraic structures
Constructing ω-stable structures: Computing rank
This is a sequel to [1]. Here we give careful attention to the difficulties of calculating Morley and U-rank of the infinite rank ω-stable theories constructed by variants of Hrushovski's methods. Sample result: For every k < ω, there is an ω-stable expansion of any algebraically closed field which has Morley rank ω × k. We include a corrected proof of the lemma in [1] establishing that the generic model is ω-saturated in the rank 2 case.