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《Ralf Schindler - MM^{++} implies (_) [part 1]-kLnodH4p-n4》
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集合论讨论班, 纽约市立大学研究生中心 (CUNY)
https://nylogic.github.io/ Organized by Victoria Gitman and Corey Switzer
下载列表:共19讲
- Joel David Hamkins Oxford University Categorical cardinals
- Brent Cody - Higher Indescribability-eEfMU9cQ49k
- Gunter Fuchs - Canonical fragments of the strong reflection principle-TrRMpFIwWo
- Dan Hathaway - A relative of ZF + DC + omega_1 is measurable-iyo7J2yDGEQ
- Miha Habic - Normal ultrapowers with many sets of ordinals-ofZBexb9dro
- Mirna Dzamonja - On logics that make a bridge from the discrete to the continuou
- Arthur Apter - UA and the number of normal measures over
- Ralf Schindler - MM^{++} implies (_) [part 1]-kLnodH4p-n4
- David Aspero - MM^{++} implies (_), part II-rGKHITK-xGs
- Richard Matthews - Taking Reinhardt's power away-hxV-g5v1BfU
- Gabriel Goldberg - Ultrapowers and the approximation property-ecdX3JIjgng
- Benedikt Löwe - Analysis in higher analogues of the reals-h9-B3EW47UI
- Ernest Schimmerling - Covering at limit cardinals of K-N2N-ijPFCkA
- Diana Montoya - Independence and uncountable cardinals-7CTsdx6ghJU
- Philipp Schlicht - the recognizable universe in the presence of measurable cardi
- Zach Norwood - the triangular embedding theorem-ZtV93o4VibU
- Dima Sinapova - Iteration, reflection and singular cardinals-4xZgm9z09k4
- Trevor Wilson The large cardinal strength of Vopenka's principle for trees and f
- Erin Carmody - The relationships between measurable and strongly compact cardina
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