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89 results

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Appendix C - Abstract Homotopy Theory
from Appendix of Abstract Nonsense
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 567-618
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10 - Change-of-Model Functors
from Part III - Model Independence
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 383-420
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1 - ∞-Cosmoi and Their Homotopy 2-Categories
from Part I - Basic ∞-Category Theory
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 5-53
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2 - Adjunctions, Limits, and Colimits I
from Part I - Basic ∞-Category Theory
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 54-84
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11 - Model Independence
from Part III - Model Independence
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 421-459
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Appendix A - Basic Concepts of Enriched Category Theory
from Appendix of Abstract Nonsense
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 501-538
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An Interlude On ∞-Cosmology
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 235-236
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Appendix E - ∞-Cosmoi Found in Nature
from Appendix of Concrete Constructions
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 683-708
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Frontmatter
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp i-iv
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Appendix B - An Introduction to 2-Category Theory
from Appendix of Abstract Nonsense
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 539-566
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Appendix of Abstract Nonsense
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 499-500
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8 - The Calculus of Modules
from Part II - The Calculus Of Modules
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 305-340
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Part III - Model Independence
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 379-382
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4 - Adjunctions, Limits, and Colimits II
from Part I - Basic ∞-Category Theory
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 133-173
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9 - Formal ∞-Category Theory in a Virtual Equipment
from Part II - The Calculus Of Modules
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 341-378
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Part I - Basic ∞-Category Theory
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 1-4
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Appendix F - The Analytic Theory of Quasi-Categories
from Appendix of Concrete Constructions
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 709-732
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5 - Fibrations and Yoneda’s Lemma
from Part I - Basic ∞-Category Theory
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 174-234
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7 - Two-Sided Fibrations and Modules
from Part II - The Calculus Of Modules
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 279-304
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12 - Applications of Model Independence
from Part III - Model Independence
Emily Riehl, The Johns Hopkins University, Maryland, Dominic Verity, Macquarie University, Sydney
Book: Elements of ∞-Category Theory
Published online: 14 January 2022
Print publication: 10 February 2022, pp 460-498
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