adjacent_pair: ap-00dd0f8412
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-00dd0f8412 | problem | se-cstheory-5101 | Efficiently computable function as a counter-example to Sarnak's Mobius conjecture. Recently, Gil Kalai and Dick Lipton both wrote nice articles on an interesting conjecture proposed by Peter Sarnak, an expert in number theory and the Riemann Hypothesis. Conjecture. Let $\mu(k)$ be the Möbius functi | problem | wp-mathematics-e56cd4ebb1 | Generalized Riemann hypothesis for Selberg class : do the nontrivial zeros of all functions in Selberg class lie on the critical line 1 / 2 + i t {\displaystyle 1/2+it} with real t {\displaystyle t} ? | riemann hypothesis | adjacent-field | novel | 0 ingested paper titles mention both sides (text proxy for #177 pair-novelty) · withdrawn: v0.1 random draw superseded by combinability v0.2 (drawn only for a named signal) | withdrawn | 2026-09-02T18:02:06Z |
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