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Added to Lagrangian correspondence after the Definition a remark on how Lagrangian correspondence are correspondences in the slice topos of smooth spaces over the moduli space of closed differential 2-forms.
have added to the beginning of Lagrangian correspondence (and also of symplectic category) a brief remark on what Lagrangian correspondences have to do with symplectomorphisms and hence evolution in mechanics.
(Also pointed to a recent article by Cattaneo-Mnev-Reshetikhin where this is expanded on in the context of perturbatuve BV-quantization of field theory.)
I added a supporting stub pseudoholomorphic curve.
I added references to pseudoholomorphic curve. The references (and even interviews) of Gromov at the IHES web do not seem to work at the moment, including the one put on this page.
Added:
The category of symplectic manifolds and Lagrangian correspondences is defined in
The (∞,1)-category of symplectic manifolds and Lagrangian correspondences is defined in
Damien Calaque, Three lectures on derived symplectic geometry and topological field theories, Indagationes Mathematicae 25:5 (2014) 926–947. doi.
Rune Haugseng, Iterated spans and classical topological field theories, Mathematische Zeitschrift 289:3 (2018), 1427–1488. arXiv, doi.
this is about the symplectic category
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