TOPOSES OVER WHICH ESSENTIAL IMPLIES LOCALLY CONNECTED

被引：0

作者：

Hemelaer, Jens ^{[1
]}

机构：

[1] Department of Mathematics, University of Antwerp, Middelheimlaan 1, Antwerp,B-2020, Belgium

来源：

arXiv | 2022年

关键词：

Compendex;

D O I：

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摘要：

引用

共 50 条

[1] CONNECTED LOCALLY CONNECTED TOPOSES ARE PATH-CONNECTED
MOERDIJK, I
WRAITH, GC
TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1986, 295 (02) : 849 - 859
[2] Ultrafilters, finite coproducts and locally connected classifying toposes
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ANNALS OF PURE AND APPLIED LOGIC, 2020, 171 (10)
[3] Locally anisotropic toposes
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[4] ESSENTIAL GEOMETRIC MORPHISMS BETWEEN TOPOSES OVER FINITE SETS
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MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1980, 87 (JAN) : 21 - 24
[5] LOCALLY ANISOTROPIC TOPOSES II
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[6] CONDITIONS UNDER WHICH A CONNECTED REPRESENTABLE SPACE IS LOCALLY CONNECTED
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[7] Examples of cohomology manifolds which are not homologically locally connected
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[8] AN ESSENTIAL LOCAL GEOMETRIC MORPHISM WHICH IS NOT LOCALLY CONNECTED THOUGH ITS INVERSE IMAGE PART IS AN EXPONENTIAL IDEAL
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[9] An Essential, Hyperconnected, Local Geometric Morphism that is not Locally Connected
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[10] An Essential, Hyperconnected, Local Geometric Morphism that is not Locally Connected
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