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To show that Ais also closed in R2, we consider the function fR2 → R, f(x,y)=x4 (y−1)2 Since f is continuous and (−∞,1is closed in R, its inverse image is closed in R2 This means that Ais closed in R2 Since Ais both bounded and closed in R2, we conclude that Ais compact. F D ܂ł̑S H ́A ^ X i @ j ` t ̃` j b N ̂ Љ ł B ۂ肩 Ԃ Ē y X f U C ̃ T C Y B T r X ܂ B C h l V A ̃o e B b N ߂ g A ` j b N ̂ Љ ł B F D ܂ł̂̑S H I J ɍ ꂽ ꖇ ł B. T B c E I t B V T C g B { ̂ ̂ m ƁA Ɉ ԑ ؂Ȃ̂́u ێ ( ) v Ƃ킩 ܂ B t B ́A ێ l s W A z ێ e t ƃ^ i N N C z ̕ێ Ό ł B Ȃ ̂ ̃T g ܂ B.

J ̓ ɂȃ C V Y ŁI I K T C Y F l i230cm `235cm j k F i240cm `245cm j R R X M ̃ f B X t @ b V V g C V Y DCM I C ł͔̔ Ă ܂ B ̑ ̒ C 戵 Ă ܂ B. F Rn → R is convex if domf is a convex set and f(θx(1−θ)y) ≤ θf(x)(1−θ)f(y) for all x,y ∈ domf, 0 ≤ θ ≤ 1 (x,f(x)) (y,f(y)) • f is concave if −f is convex • f is strictly convex if domf is convex and f(θx(1−θ)y) < θf(x)(1−θ)f(y) for x,y ∈ domf, x 6= y, 0 < θ < 1 Convex functions 3–2. L t @ b V w Z ̓t @ b V f U C i E p ^ i E X ^ C X g E R f B l ^ E } ` _ C U E o C E t @ b V A h o C U E x m ͂ ߃A p E Ȃǂւ̏A E ߂ L ̐ w Z ő̌ w A t @ b V V Ȃǂ { Ă ܂ B L t @ b V w Z ł́A w ɂ킩 Ȃ ܂܊w Ȃ R X ߂ ̂ł͂Ȃ A ܂ 1 N Ńt @ b V x V b N w сA t @ b V ƊE łǂ̂悤 Ɋ 􂵂Ă Ǝ o Ď ̓ ɐi ߂ 悤2 N ̃R X I 𐧂 ̗p Ă ܂ B Ə Ď 炪 K Ǝv A Z p.

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