 Arnold–Givental conjecture

The Arnold-Givental conjecture is a statement in the field of symplectic geometry and algebraic geometry, particularly concerning the behavior of certain types of generating functions in relation to enumerative geometry. Specifically, the conjecture relates to the computation of Gromov-Witten invariants, which are used to count the number of curves of a given degree that pass through a certain number of points on a projective variety.