Every 2-Segal space is unital

Matthew Feller; Richard Garner; Joachim Kock; May U. Proulx; Mark Weber

doi:10.1142/S0219199720500558

Every 2-Segal space is unital

Matthew Feller, Richard Garner, Joachim Kock^*, May U. Proulx, Mark Weber

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

10 Citations (Scopus)

31 Downloads (Pure)

Abstract

We prove that every 2-Segal space is unital.

Original language	English
Article number	2050055
Pages (from-to)	1-6
Number of pages	6
Journal	Communications in Contemporary Mathematics
Volume	23
Issue number	2
Early online date	17 Sept 2020
DOIs	https://doi.org/10.1142/S0219199720500558
Publication status	Published - Mar 2021

Keywords

2-Segal space
decomposition space

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10.1142/S0219199720500558

Accepted author manuscriptAccepted author manuscript, 245 KBLicence: Other

Cite this

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title = "Every 2-Segal space is unital",

abstract = "We prove that every 2-Segal space is unital. ",

keywords = "2-Segal space, decomposition space",

author = "Matthew Feller and Richard Garner and Joachim Kock and Proulx, {May U.} and Mark Weber",

year = "2021",

month = mar,

doi = "10.1142/S0219199720500558",

language = "English",

volume = "23",

pages = "1--6",

journal = "Communications in Contemporary Mathematics",

issn = "0219-1997",

publisher = "World Scientific Publishing",

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AU - Garner, Richard

AU - Kock, Joachim

AU - Proulx, May U.

AU - Weber, Mark

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N2 - We prove that every 2-Segal space is unital.

AB - We prove that every 2-Segal space is unital.

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UR - http://purl.org/au-research/grants/arc/DP160101519

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EP - 6

JO - Communications in Contemporary Mathematics

JF - Communications in Contemporary Mathematics

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Every 2-Segal space is unital

Abstract

Keywords

Access to Document

Other files and links

Enriched categories: Applications in geometry and logic

Working synthetically in higher categorical structures

Monoidal categories and beyond: new contexts and new applications

Cite this

Every 2-Segal space is unital

Abstract

Keywords

Access to Document

Other files and links

Projects

Enriched categories: Applications in geometry and logic

Working synthetically in higher categorical structures

Monoidal categories and beyond: new contexts and new applications

Cite this