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On the ordinary line problem in compuational geometry
Nord. J. Comput., 1997Summary: Let \({\mathcal P}\) be a set of \(n\) points in the plane. A connecting line of \({\mathcal P}\) is a line that passes through at least two of its points. A connecting line is called ordinary if it is incident on exactly two points of \({\mathcal P}\). If the points of \({\mathcal P}\) are not collinear then such a line exists. In fact, there
Asish Mukhopadhyay +2 more
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On the geometry of the consumer’s surplus line integral [PDF]
Economics Bulletin, 2008 Consumer's surplus can be seen as a correct measure of the change in welfare under special conditions on the preferences of the consumer. The note addresses the question whether the intuitive appeal of the consumer''s surplus concept in the one-price change case extends into cases where several prices of inter-related goods change.
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Comparative cognition of number and space: the case of geometry and of the mental number line
Philosophical Transactions of the Royal Society B: Biological Sciences, 2018Giorgio Vallortigara
exaly
Applications of line geometry over finite fields I: The twisted cubic
Geometriae Dedicata, 1977A A Bruen, J W P Hirschfeld
exaly
Applications of line geometry over finite fields II. The Hermitian surface
Geometriae Dedicata, 1978A A Bruen, J W P Hirschfeld
exaly