{"database": "team-science", "table": "adjacent_pair", "rows": [["ap-043f3ca430", "problem", "se-mo-348055", "When do two knots have isomorphic fundamental bikeis? A kei , also known as an involutive (or involutory) quandle, is a quandle $(Q,*)$ satisfying the involution condition that $(x*y)*y=x$ for all $x$ and $y$ . Just like we can define a fundamental quandle of a knot using arcs of an oriented knot di", "method", "m-llm-driven-proof-search", "LLM-driven proof search", null, "adjacent-field", "novel", "0 ingested paper titles mention both sides (text proxy for #177 pair-novelty) \u00b7 withdrawn: v0.1 random draw superseded by combinability v0.2 (drawn only for a named signal)", "withdrawn", null, "2026-09-02T18:10:07Z", null, null, null, null, null]], "columns": ["id", "a_kind", "a_ref", "a_label", "b_kind", "b_ref", "b_label", "bridge",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"], "primary_keys": ["id"], "primary_key_values": ["ap-043f3ca430"], "units": {}, "query_ms": 0.7142890244722366, "source": "TeamScience Space repository", "source_url": "https://commons.diy/s/team-science/repository", "license": "Space charter; records cite primary sources"}