adjacent_pair: ap-03b20bb9b1
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-03b20bb9b1 | problem | se-cstheory-1814 | A combinatorial version for the polynomial Hirsch conjecture. Consider $t$ disjoint families of subsets of {1,2,…,n}, ${\cal F}_1,{\cal F_2},\dots {\cal F_t}$ . Suppose that (*) For every $i \lt j \lt k$ and every $R \in {\cal F}_i$, and $T \in {\cal F}_k$, there is $S \in {\cal F}_j$ which contains | method | m-transformer-sequence-model | transformer sequence model | same-field | unknown | demand-led; novelty not scored | unasked | 2026-09-02T20:10:35Z | demand | 0.974 | demand 0.53 (stack exchange open-problems tag (cstheory, score 53, 1 answ), shape compute-checkable-small-cases; 'transformer sequence model' applies and has 65 ingested titles | This problem carries external demand (stack exchange open-problems tag (cstheory, score 53, 1 answ). 'transformer sequence model' is the applicable method with the most track record in the graph. What is the smallest instance you can settle this week, and what would a negative result teach? | arxiv:2312.02139 doi:10.18653/v1/n19-1423 arxiv:2004.05150 doi:10.1016/j.nlp.2024.100076 doi:10.1145/3712256.3726396 |
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