Finite-Group-Theory Contents Continuation

Definitions and mathematical statement

Unrecoverable mathematical statement. The supplied record contains a continuation of a table of contents, with talk titles, contributor names, and page numbers. It provides no identifiable conjecture, question, definitions, hypotheses, domains, boundary conditions, or quantifiers from which a precise mathematical statement can be recovered. No mathematical assertion is formulated here, and no intended problem is inferred from any talk title.

The supplied record labels the statement status as unrecoverable. Its supplied verification note reports that the official report confirms the table-of-contents origin, that no separate clean statement is promoted, and that the original record remains publicly visible for provenance. This verification is supplied metadata, not an independent verification performed for this draft.

The registry status is open. The supplied literature assessment explains that this label follows a triage rule for an extraction containing no identifiable conjecture or problem statement; it does not establish that any particular mathematical assertion remains open. The record assigns the year 2025 but names no problem proposer. A precise formulation requires identification of an actual problem passage and its intended target.

Short English statement

This record preserves a table-of-contents fragment from a 2025 Oberwolfach report. No mathematical problem can be identified from the supplied text. Its supplied open label is a curation outcome, and the statement is marked unrecoverable; human source review is required before a mathematical statement can be drafted.

Sources

• Local UnsolvedMath registry, permanent ID 30006236, source code catalogue entry, title Finite-Group-Theory Contents Continuation; collection: Oberwolfach Reports Open Problems. The original extraction is retained for provenance; no clean statement is supplied.
• Supplied report citation: Finite Groups, Fusion Systems and Applications (2025), Oberwolfach Reports, pp. 689--752, DOI 10.4171/owr/2025/16. Supplied source URL and literature-source link, labeled "original OWR report": https://doi.org/10.4171/owr/2025/16. The supplied background describes Oberwolfach Reports as documenting mathematical workshops and their open-problem discussions.
• The extracted contents list attributes the following contributions: Jakob Schneider, joint with Henry Bradford and Andreas Thom, The length of mixed identities for finite groups, p. 730; Patrick Serwene, Applications of Fusion Systems in Block Theory, p. 733; Bernd Stellmacher, My thoughts on the Meierfrankenfeld program, p. 735; Gernot Stroth, The Uniqueness Case, The Component Type, p. 738; Pham Huu Tiep, joint with Michael Larsen, Character Estimates for Finite Classical Groups and Thompson's Conjecture, p. 741; John van Bon, Vertex stabilizer amalgams of locally s-arc transitive graphs, p. 742; Richard M. Weiss, joint with Bernhard Mühlherr, Pseudo-quadratic forms over simple artinian rings with involution, p. 744. These are contribution attributions, not identified problem-proposer attributions.
• Supplied literature assessment checked on 2026-08-22: status open, because the extraction is a truncated table-of-contents fragment with no identifiable conjecture or problem statement and remains open under the supplied triage rule. This is supplied dated curation, not independently verified. The supplied background requests independent verification of time-sensitive status and cited claims. The supplied statement-verification note separately reports confirmation of the table-of-contents origin; no independent source visit is claimed here.