A Constructive Proof of the Heine-Borel Covering Theorem for Formal Reals

Stefano Berardi; J.G. Cederquist; Mario Coppo; Sara Negri

doi:10.1007/3-540-61780-9_62

A Constructive Proof of the Heine-Borel Covering Theorem for Formal Reals

Stefano Berardi (Editor), J.G. Cederquist, Mario Coppo (Editor), Sara Negri

Research output: Contribution to conference › Paper › peer-review

20 Citations (Scopus)

235 Downloads (Pure)

Abstract

The continuum is here presented as a formal space by means of a finitary inductive definition. In this setting a constructive proof of the Heine-Borel covering theorem is given.

Original language	Undefined
Pages	62-75
Number of pages	14
DOIs	https://doi.org/10.1007/3-540-61780-9_62
Publication status	Published - Jun 1995
Event	International Workshop on Types for Proofs and Programs, TYPES 1995 - Torino, Italy Duration: 5 Jun 1995 → 8 Jun 1995

Workshop

Workshop	International Workshop on Types for Proofs and Programs, TYPES 1995
Period	5/06/95 → 8/06/95
Other	June 5-8, 1995

Keywords

EWI-1150
IR-56272

Access to Document

10.1007/3-540-61780-9_62

cederquist96constructive

Cite this

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title = "A Constructive Proof of the Heine-Borel Covering Theorem for Formal Reals",

abstract = "The continuum is here presented as a formal space by means of a finitary inductive definition. In this setting a constructive proof of the Heine-Borel covering theorem is given.",

keywords = "EWI-1150, IR-56272",

author = "Stefano Berardi and J.G. Cederquist and Mario Coppo and Sara Negri",

note = "Imported from DIES; null ; Conference date: 05-06-1995 Through 08-06-1995",

year = "1995",

month = jun,

doi = "10.1007/3-540-61780-9_62",

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pages = "62--75",

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AU - Negri, Sara

A2 - Berardi, Stefano

A2 - Coppo, Mario

N1 - Imported from DIES

PY - 1995/6

Y1 - 1995/6

N2 - The continuum is here presented as a formal space by means of a finitary inductive definition. In this setting a constructive proof of the Heine-Borel covering theorem is given.

AB - The continuum is here presented as a formal space by means of a finitary inductive definition. In this setting a constructive proof of the Heine-Borel covering theorem is given.

KW - EWI-1150

KW - IR-56272

U2 - 10.1007/3-540-61780-9_62

DO - 10.1007/3-540-61780-9_62

M3 - Paper

SP - 62

EP - 75

Y2 - 5 June 1995 through 8 June 1995

ER -