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A toric Calabi-Yau counterexample to Schimpf's connected stable pairs pole conjecture
Schimpf's connected reformulation of Pandharipande's pole conjecture for stable pairs predicts the following restriction: in class \(β\), connected descendent coefficients have nonzero \(p\)-poles only where \(-p\) is an \(m\)-th root of unity with \(1\leq m\leq\divis(β)\). We give a toric counterex
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