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[en] The notion of separation is extended here to include separation by a cone. It is shown that two closed cones, one of them acute and convex, can be strictly separated by a convex cone, if they have no point in common. As a matter of fact, an infinite number of convex closed acute cones can be constructed so that each of them is a separating cone
Journal
Journal of Optimization Theory and Applications; ISSN 0022-3239; 
; v. 36(3); p. 451-455
; v. 36(3); p. 451-455