activity
19962013
most citedHow special is your Aronszajn tree?

2 citations · 3 across the 8 of their papers we have counts for

collaborators

8 papers

math.LO2013

Understanding Preservation Theorems, Chapter VI of Proper and Improper Forcing, I

Chaz Schlindwein

This is an exposition of the first two sections of Chapter VI of Shelah's book Proper and Improper Forcing. It covers various preservation theorems for CS iteration of proper forci…

math.LO2010

Understanding Preservation Theorems, II

Chaz Schlindwein

This is an exposition of much of Sections VI.3 and XVIII.3 of "Proper and Improper Forcing", including preservations for "no random reals over V", "reals of V form a non-meager set…

math.LO2007★ 1 cited

Understanding preservation theorems: Chapter VI of Proper and Improper Forcing

Chaz Schlindwein

This expository paper covers the first two sections of chapter VI of Shelah's book "Proper and Improper Forcing," including the preservationn (using CS iterations of proper forcing…

math.LO2005

Understanding preservation theorems: omega-omega bounding and Sacks property

Chaz Schlindwein

This is an expository paper for Chapter 6 of Proper and Improper Forcing. Now includes an exposition of Shelah's proof of preservation of Sacks property as well as omega-omega boun…

math.LO2003★ 2 cited

How special is your Aronszajn tree?

Chaz Schlindwein

The following is consistent: There is a stationary set S such that every Aronszajn tree is S-*-special and there is an Aronszajn tree T such that for every unbounded E we have T is…

math.LO1997

Countable support iterations and large continuum

Chaz Schlindwein

We prove that any countable support iteration formed with posets with -p.i.c.\ has -c.c., assuming CH in the ground model and assuming also that is not collapsed. T…

math.LO1996

More on forcing iteration

Chaz Schlindwein

The preservation theorems for semi-properness, hemi-properness, and pseudo-completeness hold for countable support iterations as well as revised countable support iterations, notwi…

math.LO1996

Revised support iterations and CH

Chaz Schlindwein

Shelah shows that certain revised countable support (RCS) iterations do not add reals. His motivation is to establish the independence (relative to large cardinals) of Avraham's pr…