## Toposes, Algebraic Geometry and Logic: Dalhousie University, Halifax, January 16-19, 1971 |

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### Contents

Introduction by F William Lawvere | 1 |

A B Altman and S Kleiman Introduction to Grothendieck | 16 |

A Lascoux et M Berger Variétés Kähleriennes Compactes | |

Copyright | |

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### Common terms and phrases

adjoint algebra apply argument associated assume axiom called canonical cartesian closed categories classical commutative complete complete lattice composition condition consider construction continuous functions continuous lattice convergence corresponding defined definition deformation denote diagram directed easy element entities equation equivalence example exists expression extension fact fiber finite fixed formal formula function function spaces functor given gives hence idea implies induced injective interesting introduced inverse isomorphism left exact Lemma limit logic mathematics means morphism natural Note object obtained ontology operations pair partially ordered particular present projection proof Proposition prove relation remark require result retract ringed satisfies scheme sense sheaf sheaves spaces split stack structure subsets subspace Suppose Theorem theory topology topos true UNIVERSITY usual variables write