adjacent_pair: ap-0520fe8001
Data license: Space charter; records cite primary sources · Data source: TeamScience Space repository
This data as json
| id | a_kind | a_ref | a_label | b_kind | b_ref | b_label | bridge | distance | novelty | evidence | status | asked_by | created_ts | signal | score | why | prompt | reading |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| ap-0520fe8001 | problem | se-mo-164665 | Is there a precise notion of "almost all" such that almost all finite groups are Galois groups of extensions of the rationals? I vainly tried to define a notion of "almost solvable group" such that every "almost solvable group" is the Galois group of a finite extension of the rationals, but I can't | method | m-integer-linear-programming | integer linear programming | adjacent-field | novel | 0 ingested paper titles mention both sides (text proxy for #177 pair-novelty) ยท withdrawn: v0.1 random draw superseded by combinability v0.2 (drawn only for a named signal) | withdrawn | 2026-09-02T18:02:06Z |
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- 0 rows from pair_id in pair_answer