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A Symbolic Treatment of the Geometry of Hyperspace
1925
Transactions of the American Mathematical Society
Introduction The beautiful symbolic method of Maschket for the study of differential invariants has been applied to a certain extent to the study of geometry. Maschke himself has made application to the theory of curvature of hyperspace and also to the study of directional relations.! The more important formulas of ordinary differential geometry were developed by Smith § in terms of the symbolic notations, and finally, Bates]] has used the method in a further study of curvature. Of these
doi:10.2307/1989244
fatcat:tiqjdggg2vff5l25op4ynvetze