Fabiana Castiblanco

most citedWhen is a real generic over

L

1 citations · 1 across the 2 of their papers we have counts for

collaborators

Showing math.LOShow all

3 papers · 1 filter

math.LO2018

Preserving levels of projective determinacy by tree forcings

Fabiana Castiblanco, Philipp Schlicht

We prove that various classical tree forcings -- for instance Sacks forcing, Mathias forcing, Laver forcing, Miller forcing and Silver forcing -- preserve the statement that every…

math.LO2018

A model with everything except for a well-ordering of the reals

Jörg Brendle, Fabiana Castiblanco, Ralf Schindler +2

We construct a model of $ZF + DC$ containing a Luzin set, a Sierpiński set, as well as a Burstin basis but in which there is no a well ordering of the continuum.

math.LO2018★ 1 cited

When is a real generic over $L$ ?

Fabiana Castiblanco, Ralf Schindler

In this paper we isolate a new criterion for when a given real $x$ is generic over $L$ in terms of $x$ 's capability of lifting elementary embeddings of initial segments of $L$ .

Preserving levels of projective determinacy by tree forcings

A model with everything except for a well-ordering of the reals

When is a real generic over L?

When is a real generic over $L$ ?