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RESEARCH SOURCE-BACKED TECHNICAL

A counter-example to Batyrev's conjecture on the non-negativity of stringy Hodge numbers

Batyrev's conjecture on the non-negativity of stringy Hodge numbers has been a fundamental open problem, guiding and motivating many beautiful mathematical results in motivic integration, mirror symmetry, and the McKay correspondence. We give a counter-exampl...

Source: arXiv · arxiv.org Published 2026-07-21T15:16:49+00:00 Detected 2026-07-22T05:18:11+00:00
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Batyrev's conjecture on the non-negativity of stringy Hodge numbers has been a fundamental open problem, guiding and motivating many beautiful mathematical results in motivic integration, mirror symmetry, and the McKay correspondence. We give a counter-exampl...

Batyrev's conjecture on the non-negativity of stringy Hodge numbers has been a fundamental open problem, guiding and motivating many beautiful mathematical results in motivic integration, mirror symmetry, and the McKay correspondence. We give a counter-example to Batyrev's conjecture which was discovered with the...

Signal Strength 95% Technical label SOURCE-BACKED Public Interest 37 Category RESEARCH Reader Depth TECHNICAL

Signal Strength reflects source quality, relevance, freshness and evidence. Public Interest helps organize discovery; it is not proof of truth.

Public Interest components
Recognizable Entity Score 60 Practical Impact Score 0 Novelty Interest Score 70 Consequence Score 18 Curiosity Score 0 Shareability Score 54

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