# Recent writing

**Mike Pawliuk**Euclidean Ramsey Theory 2 – Ramsey DocCourse Prague 2016**Joseph Van Name**Graphs obtained from endomorphic Laver tables**Asaf Karagila**Moment of Zen**Joel David Hamkins**Kaethe Lynn Bruesselbach Minden, PhD 2017, CUNY Graduate Center**Joel David Hamkins**Miha E. Habič, PhD 2017, CUNY Graduate Center**Joel David Hamkins**Models of set theory with the same reals and the same cardinals, but which disagree on the continuum hypothesis**Victoria Gitman**A model of second-order arithmetic with the choice scheme in which $\Pi^1_2$-dependent choice fails**Joel David Hamkins**A program that accepts exactly any desired finite set, in the right universe**Joseph Van Name**An open invitation to evaluate endomorphic Laver table based cryptosystems-Part II**Joel David Hamkins**Worldly cardinals are not always downwards absolute

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**Comments for Assaf Rinot**Comment on A Microscopic approach to Souslin-tree constructions. Part I by saf**Comments for Joel David Hamkins**Comment on Open determinacy for class games by Weak fragments of ETR have least transitive models | Recursively saturated and rather classless**Comments for Joel David Hamkins**Comment on A program that accepts exactly any desired finite set, in the right universe by Joel David Hamkins**Comments for Joel David Hamkins**Comment on A program that accepts exactly any desired finite set, in the right universe by Vadim Kosoy**Comments for Joel David Hamkins**Comment on Models of set theory with the same reals and the same cardinals, but which disagree on the continuum hypothesis by Joel David Hamkins**Comments for Joel David Hamkins**Comment on Models of set theory with the same reals and the same cardinals, but which disagree on the continuum hypothesis by Joel David Hamkins**Comments for Joel David Hamkins**Comment on Models of set theory with the same reals and the same cardinals, but which disagree on the continuum hypothesis by Asaf Karagila**Comments for Joel David Hamkins**Comment on A program that accepts exactly any desired finite set, in the right universe by Joel David Hamkins**Comments for Joel David Hamkins**Comment on A program that accepts exactly any desired finite set, in the right universe by Swiel**Comments for Victoria Gitman**Comment on A model of second-order arithmetic with the choice scheme in which $\Pi^1_2$-dependent choice fails by Victoria Gitman