Name Card

Full name Familienname, Vorname
TORRES-PEREZ, Victor
 
Main Affiliation Organisations­zuordnung
 

Own Publications Eigene Publikationen

Results 1-14 of 14 (Search time: 0.002 seconds).

PreviewAuthor(s)TitleTypeIssue Date
1Torres-Perez, Victor ; Brendle, Jörg ; Hrusak, Michael Construction with opposition: cardinal invariants and gamesArtikel Article 2019
2TORRES-PÉREZ, VÍCTOR WEAK REFLECTION PRINCIPLE, SATURATION OF THE NONSTATIONARY IDEAL ON ω₁ AND DIAMONDSArtikel Article 19-Jun-2017
3Torres-Perez, Victor Un Salto al Infinito: La Conjetura de Rado y Propiedades de ArbolPräsentation Presentation2017
4Torres-Perez, Victor Rado's Conjecture, an Alternative to Forcing Axioms?Präsentation Presentation2017
5Torres-Perez, Victor Tree Properties on the Second Uncountable Cardinal, Combinatorial Principles and Forcing AxiomsPräsentation Presentation2017
6Torres-Perez, Victor ; Wu, Liuzhen Strong Chang's Conjecture, Semi-Stationary Reflection, the Strong Tree Property and two-cardinal square principlesArtikel Article 2017
7Torres-Perez, Victor Conjectures of Rado and Chang and the Strong Tree PropertyPräsentation Presentation2016
8Torres-Perez, Victor Constructions with oppositions: Cardinal invariants and gamesPräsentation Presentation2016
9Torres-Perez, Victor Strong Chang's Conjecture, Semi-Stationary Reflection, Strong Tree Property and Two Cardinal Square PrinciplesPräsentation Presentation2015
10Torres-Pérez, Víctor ; Wu, Liuzhen Strong Chang's Conjecture and the tree property at $\omega_2$Artikel Article 2015
11Torres-Perez, Victor Rado's Conjecture, reflection and semi-stationary reflection principlesPräsentation Presentation2014
12Torres-Perez, Victor ; Wu, Liuzhen Chang's Conjecture, the Strong Tree Property, Square Principles and Presaturation of IdealsPräsentation Presentation2014
13Torres-Perez, Victor ; Friedman, Sy D. The Tree Property for $/Aleph:2$ and Bounded Forcing AxiomsPräsentation Presentation2014
14Torres-Perez, Victor ; Friedman, Sy D. The Tree Property for $/Aleph_2$ and Bounded Forcing AxiomsPräsentation Presentation2014