MIRROR SYMMETRY AND ALGEBRAIC GEOMETRY (Mathematical Surveys and Monographs 68) By D AVID A. C OX and S HELDON K ATZ : 469 pp. US$69.00, ISBN 0 8218 1059 6 (American Mathematical Society, 1999).

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Topological properties of Hamiltonian circle actions (2004, unknown): “However, the authors of [3, 4] make the other choice, defining the polytope ∆ by equations of the form {v ∈ t∗ : 〈ηi, v〉 ≥ −ai}.”
Enumerative geometry of stable maps with Lagrangian boundary conditions and multiple covers of the disc (2001, methodology): “These aspects of the development of mirror symmetry are discussed in detail in [CK].”
An integral structure in quantum cohomology and mirror symmetry for toric orbifolds (2009, methodology): “The standard argument (as in [28,57]) and the WDVV equation in orbifold Gromov–Witten theory [2] show that the Dubrovin connection is flat.”