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- Strong ultrapowers and long core models James Cummings, MIT
- DIAMOND AND ANTICHAINS JAMES CUMMINGS AND ERNEST SCHIMMERLING
- A MODEL IN WHICH GCH HOLDS AT SUCCESSORS BUT FAILS AT LIMITS
- Identity Crises and Strong Compactness II: Strong Cardinals
- A consistency result on weak reflection James Cummings \Lambda
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART TWO
- Large cardinal properties of small cardinals James Cummings
- BLOWING UP THE POWER SET OF THE LEAST ARTHUR W. APTER AND JAMES CUMMINGS
- BLOWING UP THE POWER SET OF THE LEAST ARTHUR W. APTER AND JAMES CUMMINGS
- Cardinal invariants above the continuum James Cummings
- SOUSLIN TREES WHICH ARE HARD TO SPECIALISE JAMES CUMMINGS
- Singular cardinal problems James Cummings
- \Identity Crises and Strong Compactness" Arthur W. Apter ;
- Possible behaviours for the Mitchell ordering James Cummings
- THE TREE PROPERTY JAMES CUMMINGS AND MATTHEW FOREMAN
- Some independence results on reflection James Cummings
- SQUARES, SCALES AND STATIONARY REFLECTION JAMES CUMMINGS, MATTHEW FOREMAN, AND MENACHEM
- A MODEL IN WHICH EVERY BOOLEAN ALGEBRA HAS MANY SUBALGEBRAS
- INDEXED SQUARES JAMES CUMMINGS AND ERNEST SCHIMMERLING
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART ONE
- COMPACTNESS AND INCOMPACTNESS PHENOMENA IN SET JAMES CUMMINGS
- A Descriptive View of Ergodic Theory Matthew Foreman
- 1. Iterated Forcing and Elementary James Cummings
- DIAMOND AND ANTICHAINS JAMES CUMMINGS AND ERNEST SCHIMMERLING
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- THE TREE PROPERTY JAMES CUMMINGS AND MATTHEW FOREMAN
- DIAMOND AND ANTICHAINS JAMES CUMMINGS AND ERNEST SCHIMMERLING
- Possible behaviours for the Mitchell ordering James Cummings
- PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART TWO
- Coherent sequences versus Radin sequences James Cummings
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART ONE
- Cardinal invariants above the continuum James Cummings
- Strong ultrapowers and long core models James Cummings, MIT
- COLLAPSING SUCCESSORS OF SINGULARS JAMES CUMMINGS
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART TWO
- Coherent sequences versus Radin sequences James Cummings
- Possible behaviours for the Mitchell ordering II James Cummings
- COMPACTNESS AND INCOMPACTNESS PHENOMENA IN SET THEORY
- Some independence results on reflection James Cummings
- Possible behaviours for the Mitchell ordering II James Cummings
- A consistency result on weak reflection James Cummings *
- SOUSLIN TREES WHICH ARE HARD TO SPECIALISE JAMES CUMMINGS
- Identity Crises and Strong Compactness II: Strong Cardinals
- Singular cardinal problems James Cummings
- BLOWING UP THE POWER SET OF THE LEAST MEASURABLE
- CANONICAL STRUCTURE IN THE UNIVERSE OF SET THEORY: PART ONE
- THE NON-COMPACTNESS OF SQUARE. JAMES CUMMINGS, MATTHEW FOREMAN, AND MENACHEM MAGIDOR
- INDEXED SQUARES JAMES CUMMINGS AND ERNEST SCHIMMERLING
- COMPACTNESS AND INCOMPACTNESS PHENOMENA IN SET JAMES CUMMINGS
- Arch. Math. Logic (2008) 47:6578 DOI 10.1007/s00153-008-0071-9 Mathematical Logic
- Annals of Pure and Applied Logic 149 (2007) 1424 www.elsevier.com/locate/apal
- THE NON-COMPACTNESS OF SQUARE. JAMES CUMMINGS, MATTHEW FOREMAN, AND MENACHEM MAGIDOR
- Large cardinal properties of small cardinals James Cummings
- INDEXED SQUARES JAMES CUMMINGS AND ERNEST SCHIMMERLING
- SQUARES, SCALES AND STATIONARY REFLECTION JAMES CUMMINGS, MATTHEW FOREMAN, AND MENACHEM
- "Identity Crises and Strong Compactness" by
- THE NON-COMPACTNESS OF SQUARE. JAMES CUMMINGS, MATTHEW FOREMAN, AND MENACHEM MAGIDOR
- A MODEL IN WHICH GCH HOLDS AT SUCCESSORS BUT FAILS AT LIMITS
- COLLAPSING SUCCESSORS OF SINGULARS JAMES CUMMINGS
- A MODEL IN WHICH EVERY BOOLEAN ALGEBRA HAS MANY SUBALGEBRAS
- ON THE SINGULAR CARDINALS JAMES CUMMINGS AND SY-DAVID FRIEDMAN
- Possible behaviours for the Mitchell ordering II James Cummings
- THE TREE PROPERTY JAMES CUMMINGS AND MATTHEW FOREMAN
- Some independence results on re ection James Cummings
- CONTINUOUS TREE-LIKE SCALES JAMES CUMMINGS
- Singular cardinal problems James Cummings
- ORGANIC AND TIGHT J. CUMMINGS, M. FOREMAN, AND E. SCHIMMERLING
- Journal of Combinatorics Volume 0, Number 0, 18, 0000
- Possible behaviours for the Mitchell ordering James Cummings
- A MODEL IN WHICH EVERY BOOLEAN ALGEBRA HAS MANY SUBALGEBRAS
- Coherent sequences versus Radin sequences James Cummings
- COLLAPSING SUCCESSORS OF SINGULARS JAMES CUMMINGS
- A consistency result on weak re ection James Cummings
- Large cardinal properties of small cardinals James Cummings
- Cardinal invariants above the continuum James Cummings
- A MODEL IN WHICH GCH HOLDS AT SUCCESSORS BUT FAILS AT LIMITS
- Strong ultrapowers and long core models James Cummings, MIT
