geometricalgebra.net valuation and analysis

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Title Geometric Algebra For Computer
Description Main Page New Book Preview Errata Interactive Figures Quaternions and GA Drills and Exercises Source Code Downloads About the Authors Buy Online LEO DORST
Keywords Geometric Algebra, Leo Dorst, Daniel Fontijne
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WebSite geometricalgebra favicongeometricalgebra.net
Host IP 129.97.167.73
Location Canada
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geometricalgebra.net Valuation
US$955
Last updated: 2023-05-15 11:40:34

geometricalgebra.net has Semrush global rank of 0. geometricalgebra.net has an estimated worth of US$ 955, based on its estimated Ads revenue. geometricalgebra.net receives approximately 110 unique visitors each day. Its web server is located in Canada, with IP address 129.97.167.73. According to SiteAdvisor, geometricalgebra.net is safe to visit.

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Purchase/Sale Value US$955
Daily Ads Revenue US$0
Monthly Ads Revenue US$26
Yearly Ads Revenue US$317
Daily Unique Visitors 7
Note: All traffic and earnings values are estimates.
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geometricalgebra.net. A 1800 IP: haproxy.cs.uwaterloo.ca.
haproxy.cs.uwaterloo.ca. 7199 A haproxy.cs.uwaterloo.ca. 7199 IP: 129.97.167.73
geometricalgebra.net. AAAA 1798 IPV6: haproxy.cs.uwaterloo.ca.
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geometricalgebra.net. TXT 1797 TXT Record: haproxy.cs.uwaterloo.ca.
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Main Page New Book Preview Errata Interactive Figures Quaternions and GA Drills and Exercises Source Code Downloads About the Authors Buy Online LEO DORST -- DANIEL FONTIJNE -- STEPHEN MANN --> This is the companion site to the book Geometric Algebra For Computer Science, An Object Oriented Approach to Geometry , published by Morgan Kaufmann Publishers . Here you can find a preview and tour of the book, and download extra content . We provide interactive versions of almost all figures in the book, source code for the programming exercises , some of the answers to the structural exercises , and we correct errors in the book. Geometric algebra is a consistent computational framework for geometric programming. It has new, geometrically meaningful products to calculate directly with the subspaces of a vector space. This capability considerably reinforces and extends the linear algebra techniques traditionally used in computer graphics and robotics. It naturally integrates other useful
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