cone cut - ορισμός. Τι είναι το cone cut
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Τι (ποιος) είναι cone cut - ορισμός

SUBSET OF A VECTOR SPACE CLOSED UNDER POSITIVE LINEAR COMBINATIONS
Cone (linear algebra); Proper cone; Linear cone; Polyhedral cone; Affine cone; Ordering cone; Blunt cone (mathematics); Pointed cone; Blunt cone
  • Convex cone that is not a conic combination of finitely many generators.
  • A cone (the union of two rays) that is not a convex cone.
  • Convex cone generated by the conic combination of the three black vectors.

Killing cone         
FUNNEL USED IN THE SLAUGHTER OF POULTRY
Poultry cone
A killing cone, also known as a restraining cone or poultry cone, is a funnel used in the slaughter of poultry. The cone is used to hold a to-be slaughtered bird upside down, thus allowing for the animal to be bled more easily.
James Cone (politician)         
AMERICAN POLITICIAN
James Baker Cone; James Cone (Texas politician); James B. Cone
James Baker Cone (March 10, 1825 – March 25, 1897) was a Texas politician for the Democrats during the Twentieth Texas Legislature. He was a member of the Knights of Labor, and clashed with the more conservative and libertarian members of his party like George Clark, who campaigned to become the nominee for Texas governor in 1892.
traffic cone         
  • Bridgegate]]" entrance to the [[George Washington Bridge]] in [[Fort Lee, New Jersey]]
  • Traffic cone on the right is used to indicate that no parking is allowed (UK)
  • [[Duke of Wellington]] statue, with cone (and reserve cones on standby)
CONE-SHAPED MARKER USED FOR TRAFFIC MANAGEMENT
Traffic cones; Road cone; Road cones; Roadcone; Construction cone; Orange cone; Yellow traffic cone; Traffic pylon; Highway cone; Safety cone
(traffic cones)
A traffic cone is a plastic object with a pointed top that is placed on a road to prevent people from driving or parking there.
N-COUNT

Βικιπαίδεια

Convex cone

In linear algebra, a cone—sometimes called a linear cone for distinguishing it from other sorts of cones—is a subset of a vector space that is closed under scalar multiplication; that is, C is a cone if x C {\displaystyle x\in C} implies s x C {\displaystyle sx\in C} for every positive scalar s.

When the scalars are real numbers, or belong to an ordered field, one generally calls a cone a subset of a vector space that is closed under multiplication by a positive scalar. In this context, a convex cone is a cone that is closed under addition, or, equivalently, a subset of a vector space that is closed under linear combinations with positive coefficients. It follows that convex cones are convex sets.

In this article, only the case of scalars in an ordered field is considered.