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Remove spurious link; but this should properly be downvoted and deleted
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cone is a special type of set which shoud stisfyshould satisfy some properties. letIf P is cone, then it shoudshould be closed non empty having atleastat least 2 elements. all linera combinationAll linear combinations by positive constant shoudconstants should also lieslie in P if. If x lies in p, then its assitiveadditive inverse may not lieslie in p

cone is a special type of set which shoud stisfy some properties. let P is cone then it shoud be closed non empty having atleast 2 elements all linera combination by positive constant shoud also lies in P if x lies in p then its assitive inverse may not lies in p

cone is a special type of set which should satisfy some properties. If P is cone, then it should be closed non empty having at least 2 elements. All linear combinations by positive constants should also lie in P. If x lies in p, then its additive inverse may not lie in p

Remove spurious link; but this should properly be downvoted and deleted
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link textcone cone is a special type of set which shoud stisfy some properties. let P is cone then it shoud be closed non empty having atleast 2 elements all linera combination by positive constant shoud also lies in P if x lies in p then its assitive inverse may not lies in p

link textcone is a special type of set which shoud stisfy some properties. let P is cone then it shoud be closed non empty having atleast 2 elements all linera combination by positive constant shoud also lies in P if x lies in p then its assitive inverse may not lies in p

cone is a special type of set which shoud stisfy some properties. let P is cone then it shoud be closed non empty having atleast 2 elements all linera combination by positive constant shoud also lies in P if x lies in p then its assitive inverse may not lies in p

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link textcone is a special type of set which shoud stisfy some properties. let P is cone then it shoud be closed non empty having atleast 2 elements all linera combination by positive constant shoud also lies in P if x lies in p then its assitive inverse may not lies in p