Cross-Ratio in Real Vector Space
Using Mizar [1], in the context of a real vector space, we introduce the concept of affine ratio of three aligned points (see [5]).
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Series: | Formalized Mathematics |
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Online Access: | https://doi.org/10.2478/forma-2019-0005 |
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doaj-8f5e88a1ba084fca88f2870c9bdb96bf2021-09-05T21:01:04ZengSciendoFormalized Mathematics1426-26301898-99342019-04-01271476010.2478/forma-2019-0005Cross-Ratio in Real Vector SpaceCoghetto Roland0Rue de la Brasserie 5, 7100La Louvière, BelgiumUsing Mizar [1], in the context of a real vector space, we introduce the concept of affine ratio of three aligned points (see [5]).https://doi.org/10.2478/forma-2019-0005affine ratiocross-ratioreal vector spacegeometry15a0351a0568t9903b35 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Coghetto Roland |
spellingShingle |
Coghetto Roland Cross-Ratio in Real Vector Space Formalized Mathematics affine ratio cross-ratio real vector space geometry 15a03 51a05 68t99 03b35 |
author_facet |
Coghetto Roland |
author_sort |
Coghetto Roland |
title |
Cross-Ratio in Real Vector Space |
title_short |
Cross-Ratio in Real Vector Space |
title_full |
Cross-Ratio in Real Vector Space |
title_fullStr |
Cross-Ratio in Real Vector Space |
title_full_unstemmed |
Cross-Ratio in Real Vector Space |
title_sort |
cross-ratio in real vector space |
publisher |
Sciendo |
series |
Formalized Mathematics |
issn |
1426-2630 1898-9934 |
publishDate |
2019-04-01 |
description |
Using Mizar [1], in the context of a real vector space, we introduce the concept of affine ratio of three aligned points (see [5]). |
topic |
affine ratio cross-ratio real vector space geometry 15a03 51a05 68t99 03b35 |
url |
https://doi.org/10.2478/forma-2019-0005 |
work_keys_str_mv |
AT coghettoroland crossratioinrealvectorspace |
_version_ |
1717781732562829312 |