activity
19972026
most citedThe covering lemma up to a Woodin cardinal

5 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.LO2026

Maximal Prikry Sequences

Ernest Schimmerling, Jiaming Zhang

In this paper we investigate the covering machinery of the Jensen-Steel core model , under the hypothesis that there is no inner model with a Woodin cardinal. In an earlier work…

math.LO2012

Some Calkin algebras have outer automorphisms

Ilijas Farah, Paul McKenney, Ernest Schimmerling

We consider various quotients of the C*-algebra of bounded operators on a nonseparable Hilbert space, and prove in some cases that, consistently, there are many outer automorphisms…

math.LO1997

The Jensen covering property

Ernest Schimmerling, W. Hugh Woodin

An optimal extension of the Jensen covering lemma, within the limits imposed by Prikry forcing, is proved. If L[E] is an "iterable" weasel with no measurable cardinals, then either…

math.LO1997★ 5 cited

The covering lemma up to a Woodin cardinal

William J. Mitchell, Ernest Schimmerling, John R. Steel

A cardinal kappa is countably closed if mu^omega < kappa whenever mu < kappa. Assume that there is no inner model with a Woodin cardinal and that every set has a sharp. Let K be th…

math.LO1997

The maximality of the core model

Ernest Schimmerling, John R. Steel

If T is an iteration tree on K and F is a countably certified extender that coheres with the final model of T, then F is on the extender sequence of the final model of T. Several a…

math.LO1997

holds in

Ernest Schimmerling

Square-kappa-finite, the finite family version of weak square, holds at all cardinals kappa in the Mitchell-Steel inner models.