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Concentric Circles and the Generalized Gergonne Point
The well-known triangle center, the Gergonne point is generalized for circles concentric to the inscribed circle in this paper. Given a triangle V1V2V3, a point I and three arbitrary directions q1, q2, q3, we consider a circle with radius r and center I, for which finding r=IQ1=IQ2=IQ3 along the given directions, the three cevians ViQi are concurrent ...
Hoffmann, Miklos, Gorjanc, Sonja
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Frege on intuition and objecthood in projective geometry. [PDF]
Eder G.
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Frege and the origins of model theory in nineteenth century geometry. [PDF]
Eder G.
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Stacking regularization in analogy-based software effort estimation. [PDF]
Kaushik A +3 more
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Adhesive and mechanical properties of the glue produced by 25 Drosophila species [PDF]
Monier M +9 more
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A comparison of cluster and systematic sampling methods for measuring crude mortality. [PDF]
Rose AM +3 more
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Genomic Evidence for Dual Introductions, Limited Gene Flow and Niche Preferences in the Invasive Wasp Vespula germanica in South Africa. [PDF]
Gergonne D +4 more
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Beyond Euclid: an illustrated guide to modern machine learning with geometric, topological, and algebraic structures. [PDF]
Papillon M +10 more
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