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3 EQUIVALENCE RELATIONS 38 37 Example Example 371 Let R be the relation on the set of ordered pairs of positive integers such that (a,b)R(c,d) if and only if ad = bc. N x x o i s n o w nondegenerate Conclusions An extreme p o in t corresp onds ossibly man y bases the resence f degeneracy Slide A basic feasible solution h o w Slide P Q Note t hat P f x g do es not ha v e a n xtreme p o in while P f x g has one Wh y Denition Slide A p olyhedron P n con tains a l ine if there e xists v ector x and nonzero v. Z O ` @ J (Kayo Horaguchi) s o g s ݏZ A p f U C i Ƃ ėm A e L X ^ C A t @ b V C X g A L ̌o o āA t ̃C X g ^ A O t B b N f U C i Ƃ Ă̊ J n B Ȃ̂ A A A ̓ I Ɍ 郂 ` t p N ₩ ȐF g ̃O t B b N ӂƂ Ă B.
V C & X ^ C O A p g i N O 30 ̓y A ł g t b g N( V C ) x ݂ 邽 ߂̃X ^ C O b X B. O h o ā9 N Ƀ\ n B ܂ł CD V O 45 ƃA o 15 X B j \ A e B X g V O TOP10 l 1 ʂ ێ Ă B i14 N10 ݁jGACKT t @ ͑ āwLOVERS x ƌĂ A Official funclub ̍ݐЉ 40 ̏ S B ܂ł̉ ʃ C _ f B P C h A ̏o ɂ A ߔN ł͏ w A w A ̑ e ɂ t @ w L B { ݂̂Ȃ炸 A E e ɂ M I ȃt @ ێ Ă B w i A p A A j 擾 A A N V i { A e R h A A A N o b g j ӂƂ ADrive ASnowBoard A n B w l ̔w x. N x x o i s n o w nondegenerate Conclusions An extreme p o in t corresp onds ossibly man y bases the resence f degeneracy Slide A basic feasible solution h o w Slide P Q Note t hat P f x g do es not ha v e a n xtreme p o in while P f x g has one Wh y Denition Slide A p olyhedron P n con tains a l ine if there e xists v ector x and nonzero v.
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