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1879•Proceedings of the London Mathematical SocietyRequires access

On the Focal Conies of a Bicircular Quartic

Harry C. Hart

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Abstract

This last equation is, in fact, where a, /3, y, & are the coefficients of x, y, z t 1 in y Vx = 0; viz., aar+/3y+y« + 5 = 0 is the equation of the plane through the three points; and the condition that this may be a tangent plane thns presents itself, in the first instance, in the foregoing form On the Focal Conies jof a Bicircular Quartic.By HAEBY HART, M.A.

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What this paper is about

This last equation is, in fact, where a, /3, y, & are the coefficients of x, y, z t 1 in y Vx = 0; viz., aar+/3y+y« + 5 = 0 is the equation of the plane through the three points; and the condition that this may be a tangent plane thns presents itself, in the first instance, in the foregoing form On the Focal Conies jof a Bicircular Quartic.By HAEBY HART, M.A.

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Available abstract

This last equation is, in fact, where a, /3, y, & are the coefficients of x, y, z t 1 in y Vx = 0; viz., aar+/3y+y« + 5 = 0 is the equation of the plane through the three points; and the condition that this may be a tangent plane thns presents itself, in the first instance, in the foregoing form On the Focal Conies jof a Bicircular Quartic.By HAEBY HART, M.A.

Key concepts: Citation, Quartic function, Information retrieval, Library science, Computer science, Mathematics, Pure mathematics

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