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We introduce the BMO spaces and use them to characterize complex-valued functions  f such that the big Hankel operators  H f and  H f ¯ are both bounded or compact from a weighted large Fock space  F p ϕ into a weighted Lebesgue space  L p ϕ when  1 ≤ p &lt; ∞ .

Boundedness and Compactness of Hankel Operators on Large Fock Space