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取扱説明書 耳あな型フォナックアンブラ Phonak Ambra 耳あな型フォナックソラナ Phonak Solana 耳あな型フォナックカッシーア Phonak Cassia 耳あな型フォナックダリア Phonak Dalia
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-June TARGET EU TARGET EU A A A a a B b b A B B a b b a A a b A b a ECB EU TARGET ECB TARGET TARGET TARGETTrans-European
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a, b a bc c b a a b a a a a p > p p p 2, 3, 5, 7,, 3, 7, 9, 23, 29, 3, a > p a p [ ] a bp, b p p cq, c, q, < q < p a bp bcq q a <
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(2018 2Q C) [ ] R 2 2 P = (a, b), Q = (c, d) Q P QP = ( ) a c b d (a c, b d) P = (a, b) O P ( ) a p = b P = (a, b) p = ( ) a b R 2 {( ) } R 2 x = x, y
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( ) f a, b n f(b) = f(a) + f (a)(b a) + + f (n 1) (a) (n 1)! (b a)n 1 + R n, R n = b a f (n) (b t)n 1 (t) (n 1)! dt. : R n = b a f (n) (b t
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1 cavity QED (a) circuit QED (b) : (a). (b). 3 :,.,. (a), (c), (b), (d)., (a), (b), (c), (d) (1).,. 1., (d). :, Wigner 8). (a) [(c)] g = 0,, 0 [Fock 1
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(2016 2Q H) [ ] R 2 2 P = (a, b), Q = (c, d) Q P QP = ( ) a c b d (a c, b d) P = (a, b) O P ( ) a p = b P = (a, b) p = ( ) a b R 2 {( ) } R 2 x = x, y
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(a) (b) 1: [16] PET [17]. ( 1).1 ( 2a) ( 2b).2 ( a) (a) (b) 2: (a) (b) : b. 2 c 2017 Information Processing Society of Japan 2
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II (10 4 ) 1. p (x, y) (a, b) ε(x, y; a, b) 0 f (x, y) f (a, b) A, B (6.5) y = b f (x, b) f (a, b) x a = A + ε(x, b; a, b) x a 2 x a 0 A = f x (
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1 2. a b 3. a b c 4. a b c 5.
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( 3) b 1 b : b b f : a b 1 b f = f (2.7) g : b c g 1 b = g (2.8) 1 b b (identity arrow) id b f a b g f 1 b b c g (2.9) 3 C C C a, b a b Hom C (a, b) h
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a, b A(a, b) = a + b 2, G(a, b) = ab, H(a, b) = 2ab a + b = A(a 1, b 1 ) 1 A(a, b), G(a, b) H(a, b) A(a, b) G(a, b) H(a, b) ( a = b ).
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(a) (b) (c) (d) (e) (f) (a) (b)
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1) a) b) CRP c) d) e) a,b b,c c,d d,e a,e b,d 2) CKD a) ACE ARB b) 2mg/dL ACE ARB c) 2mg/dL d) e) ACE ARB a,b b,c c,d d,e a,e b,d 3) a) 130/85mmHg b)
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(a) (b) (c) (d) 1: (a) (b) (c) (d) (a) (b) (c) 2: (a) (b) (c) 1(b) [1 10] 1 degree k n(k) walk path 4
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) a + b = i + 6 b c = 6i j ) a = 0 b = c = 0 ) â = i + j 0 ˆb = 4) a b = b c = j + ) cos α = cos β = 6) a ˆb = b ĉ = 0 7) a b = 6i j b c = i + 6j + 8)
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(a) (b) 1: (a) ( ) (b) ( ) : ( ) ( ) ( ) ( ) ( ) ( ) ( ) ( ) ( ) ( ) ( 2 ) 2 2
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1 a b = max{a, b}, a b = mi{a, b} a 1 a 2 a a 1 a = max{a 1,... a }, a 1 a = mi{a 1,... a }. A sup A, if A A A A A sup A sup A = + A if A = ± y = arct
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1 (1) (2a) (2b) (2) a. [ame ga [fur anakatta] ] b. [ [ame ga fur] anakatta] (2a) (2b) 1.1 (3) (4a) (4b) (3) (4) a. [ [ ] ] b. [ [ ] ] (4a) (4b) 3 (5)
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() () () () PSR PSR 16 PSA a) a) a) b) b) b) PSA PSA c) PSR /173
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