{"arxiv_id":"2606.27006","incoming":{"papers":0,"sentences":0,"groups":[],"unlabelled_sentences":0},"outgoing":{"papers":17,"sentences":19,"groups":[{"kind":"background","label":"Cites as background","papers":7,"sentences":7,"quotes":[{"arxiv_id":"1811.03110","title":"Physics and geometry of knots-quivers correspondence","url":"/paper/1811.03110","section":"Introduction","sentence":"It would be interesting to connect the recent relationships between gauge theory and quantum knot invariants, such as the colored Jones polynomial through the gauge–quiver correspondence [ref] and the gauge–knot correspondence [ref] , with the relationship between adjoint Reidemeister torsion and gauge theory studied in this paper, via refinements of the volume conjecture.","intent_p":0.96,"contests_p":null},{"arxiv_id":"1707.04017","title":"Knots-quivers correspondence","url":"/paper/1707.04017","section":"Introduction","sentence":"It would be interesting to connect the recent relationships between gauge theory and quantum knot invariants, such as the colored Jones polynomial through the gauge–quiver correspondence [ref] and the gauge–knot correspondence [ref] , with the relationship between adjoint Reidemeister torsion and gauge theory studied in this paper, via refinements of the volume conjecture.","intent_p":0.96,"contests_p":null},{"arxiv_id":"1707.02991","title":"BPS states, knots and quivers","url":"/paper/1707.02991","section":"Introduction","sentence":"It would be interesting to connect the recent relationships between gauge theory and quantum knot invariants, such as the colored Jones polynomial through the gauge–quiver correspondence [ref] and the gauge–knot correspondence [ref] , with the relationship between adjoint Reidemeister torsion and gauge theory studied in this paper, via refinements of the volume conjecture.","intent_p":0.96,"contests_p":null},{"arxiv_id":"2110.05662","title":"The colored Jones polynomials as vortex partition functions","url":"/paper/2110.05662","section":"Introduction","sentence":"It would be interesting to connect the recent relationships between gauge theory and quantum knot invariants, such as the colored Jones polynomial through the gauge–quiver correspondence [ref] and the gauge–knot correspondence [ref] , with the relationship between adjoint Reidemeister torsion and gauge theory studied in this paper, via refinements of the volume conjecture.","intent_p":0.96,"contests_p":null},{"arxiv_id":"1905.01559","title":"Precision Microstate Counting for the Entropy of Wrapped M5-branes","url":"/paper/1905.01559","section":"Introduction","sentence":"See also [ref] .","intent_p":0.8,"contests_p":null}]}],"unlabelled_sentences":12},"claims":[],"thresholds":{"intent_p":0.8,"supports_p":0.95,"contests_p":0.7},"method":"Citing sentences come from each paper's LaTeX source; every \\cite marks the sentence and the works it cites. Pith's classifier typed each sentence. A label is shown at intent probability 0.8 or more (0.95 for support), a contest at 0.7 or more. Measured accuracy against two blind model families is at https://pith.science/accuracy. The quoted sentences are the citing authors' own.","_links":{"html":"https://pith.science/paper/2606.27006"}}