Math 2.0

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PAC fields and difference fields with generic automorphisms 9J7TJYKGYX

URIm2://res/9J7TJYKGYX
Kindpreprint
CreatorsÖzlem Beyarslan, Piotr Kowalski
Date2026-09-30
MSC03-XX
Subjectsarxiv math.LO
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-09-30
IdsarXiv 2609.40251, zbl_id 903192434

Items in this resource

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

ItemKindWhereSource
2TEWQV98PSstatementlemma 5.4arxiv
C: existence of finite orbitsstatementlemma 3.3arxiv
No bounded PACAstatementtheorem 1.1arxiv
4JC7YY8NH4statementlemma 4.6arxiv
84DNG7Z664statementcorollary 4.9arxiv
8TMGNW23P2exampleexample 6.9arxiv
9F03HH959Zstatementlemma 6.3arxiv
ASDSGE1APRstatementlemma 2.1arxiv
C0NM98TCCPstatementproposition 6.5arxiv
CJYHZ7AMKKstatementlemma 5.1arxiv
D5QQJKDRGGstatementlemma 4.7arxiv
DCSM06B98Ystatementlemma 4.4arxiv
G8A2TJBC7Astatementproposition 5.2arxiv
HKTHK9VKDGstatementlemma 2.3arxiv
K0ZDQMY1EGstatementcorollary 6.2arxiv
PQD2CXDXBYstatementlemma 4.8arxiv
QEKJEQVK1Bstatementproposition 6.1arxiv
RN628MKRSPstatementlemma 4.5arxiv
RSRA8K9CQBstatementcorollary 6.6arxiv
TQS2NX7V9Wstatementproposition 4.2arxiv
V0TD5JV8ARstatementlemma 4.1arxiv
A: realization at an infinite orbitstatementlemma 3.1arxiv
VGQCMFX4EBstatementlemma 5.3arxiv
B: the finite-orbit obstructionstatementlemma 3.2arxiv
YES1E1WF3Pstatementlemma 2.4arxiv
YH7XFMP7RGstatementcorollary 6.7arxiv
No ACFAAstatementtheorem 1.2arxiv
ZA05ZZYCM2exampleexample 6.4arxiv

Catalogue records