Timeline for Is there an algebraic approach to metric spaces?
Current License: CC BY-SA 3.0
10 events
| when toggle format | what | by | license | comment | |
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| Sep 27, 2015 at 22:09 | comment | added | Nik Weaver | This sounds like a specific notion of distance within a lattice, not an algebraic context for general metric spaces. | |
| Sep 27, 2015 at 19:05 | history | edited | Włodzimierz Holsztyński | CC BY-SA 3.0 |
added 160 characters in body
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| Sep 27, 2015 at 18:59 | comment | added | Włodzimierz Holsztyński | In Kaplansky's paper, given two elements $f\ g$ of a Kaplansky's lattice, distance $\ d := d(f\ g)\ $ is a non-negative real number such that $\ g-c\subseteq f\subseteq g+c\ $ for $\ c=d\ $ but not for any non-negative real number $\ c < d.\ $ In the general case of d-lattices the value $\ d\ $ may be infinite. | |
| Sep 23, 2015 at 17:55 | comment | added | Nik Weaver | Do you mind explaining how this relates to "an algebraic context for metric spaces"? The word "metric" doesn't appear in Kaplansky's paper. | |
| May 1, 2013 at 17:08 | history | edited | Włodzimierz Holsztyński | CC BY-SA 3.0 |
Eng. (for better?)
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| May 1, 2013 at 17:05 | comment | added | Włodzimierz Holsztyński | Done :-) (Hm, comments should be longer than just "done"; thus let me mention the obvious, that there is more to the given topic than provided by the references; but then, isn't it always like this?) | |
| May 1, 2013 at 17:03 | history | edited | Włodzimierz Holsztyński | CC BY-SA 3.0 |
A total re-edition
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| Apr 7, 2013 at 4:57 | history | edited | Włodzimierz Holsztyński | CC BY-SA 3.0 |
typo
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| Apr 7, 2013 at 4:20 | comment | added | Włodzimierz Holsztyński | I'll provide exact references to the publications somewhat later. | |
| Apr 7, 2013 at 4:18 | history | answered | Włodzimierz Holsztyński | CC BY-SA 3.0 |