activity
19962023
most citedStructural connections between a forcing class and its modal logic

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.LO2023

Symmetry for transfinite computability

Lorenzo Galeotti, Ethan S. Lewis, Benedikt Löwe

Finite Turing computation has a fundamental symmetry between inputs, outputs, programs, time, and storage space. Standard models of transfinite computational break this symmetry; w…

cs.LO2014★ 1 cited

Proceedings 8th International Workshop on Developments in Computational Models

Benedikt Löwe, Glynn Winskel

The aim of the workshop series Developments in Computational Models (DCM) is to bring together researchers who are currently developing new computational models or new features for…

math.LO2012

Moving up and down in the generic multiverse

Joel David Hamkins, Benedikt Löwe

We give a brief account of the modal logic of the generic multiverse, which is a bimodal logic with operators corresponding to the relations "is a forcing extension of" and "is a g…

math.LO2012★ 2 cited

Structural connections between a forcing class and its modal logic

Joel David Hamkins, George Leibman, Benedikt Löwe

The modal logic of forcing arises when one considers a model of set theory in the context of all its forcing extensions, interpreting necessity as "in all forcing extensions" and p…

math.LO1997

Solovay-type characterizations for forcing-algebras

Jörg Brendle, Benedikt Loewe

We give characterizations for the (in ZFC unprovable) sentences ``Every $\Sb{1}{2}$--set is measurable" and ``Every $\Db{1}{2}$--set is measurable" for various notions of measurabi…

math.LO1996

Uniform Unfolding and Analytic Measurability

Benedikt Loewe

We regard Forcing Notions P adding real numbers and the algebras of P-measurable sets. As for Cohen- and Random-Forcing we can show that each analytic set is P-measurable using Sol…