# Recent writing

**dcernst.github.io**Quote by Yoda in The Last Jedi**Samuel Coskey**Hyperbinary numbers and fraction trees**Joel David Hamkins**Modal principles of potentialism, Oxford, January 2018**Peter Krautzberger**Written elsewhere, booknet canada edition: Equations ≠ Math**Joel David Hamkins**The subseries number**Joel David Hamkins**Corey Switzer, The Cichoń Diagram for Degrees of Relative Constructibility**Peter Krautzberger**2018 in preview**Dave Sixsmith – I am a mathematician, not a calculator**Dynamical sets whose union with infinity is connected**Dave Sixsmith – I am a mathematician, not a calculator**The dynamics of quasiregular maps of punctured space**Joel David Hamkins**The modal logic of arithmetic potentialism and the universal algorithm

# Recent comments

**Comments for Victoria Gitman**Comment on The emerging zoo of second-order set theories by Victoria Gitman**Comments for Victoria Gitman**Comment on The emerging zoo of second-order set theories by Joel David Hamkins**Comments for Assaf Rinot**Comment on Prikry forcing may add a Souslin tree by saf**Comments for Assaf Rinot**Comment on Prikry forcing may add a Souslin tree by Mohammad**Comments for Joel David Hamkins**Comment on Math for eight-year-olds: graph theory for kids! by Revisiting Joel David Hamkins’s “Graph Theory for Kids” | Mike’s Math Page**Comments for Joel David Hamkins**Comment on The global choice principle in Gödel-Bernays set theory by Thomas Benjamin**Comments for Joel David Hamkins**Comment on Set-theoretic potentialism, Winter School in Abstract Analysis 2018, Hejnice, Czech Republic by Modal principles of potentialism, Oxford, January 2018 | Joel David Hamkins**Comments for Joel David Hamkins**Comment on Discussion of McCallum’s paper on Reinhardt cardinals in ZF by Thomas Benjamin**Comments for Joel David Hamkins**Comment on The universal finite set by The universal definition — it can define any mathematical object you like, in the right set-theoretic universe | Joel David Hamkins**Comments for Joel David Hamkins**Comment on The universal algorithm and the universal finite set, Prague 2018 by Joel David Hamkins