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Gudkov's conjecture is a statement in the field of combinatorial mathematics, specifically concerning the properties of integer sequences and their growth rates. It posits that for certain mathematical sequences or arrangements, there exists a predictable structure or limit to their growth that can be explored through the lens of combinatorial techniques.

Ancestors (5)

  1. Real algebraic geometry
  2. Algebraic geometry
  3. Fields of mathematics
  4. Mathematics
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