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Let the SVD of ω () k j He − be ω () (ω)(ω)(ω), k j kk k He W D V − ∗ = (13) where × × (ω), (ω), yy uu nn nn kk WC VC ∈∈ and (ω) k D ×. yu nn R ∈ The above represents the directional decomposition of ω ...
C1ACCab±xx・・・/±yy・・・/±uu・・・a,b:0~Fx,y:bypass point 1 u,v:bypass point 2 /±vv・・ x・・・,y・・・,u・・・,vv・・・: decimal under 9 digit R C0RCCab ...
6 and therefore 10 1 YY UU = (6d) Thus, actuarially fair insurance equalizes marginal utility across contingencies, a well known principle (see Ehrlich and Becker, 1972, or McGuire ...
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fr33.dvi ... a,y) 0 u = (0, y)0 u = (, 0) () ux gx = 0 xx yy uu += b (,) () uxb hx =
fr44.dvi ... yy uu += (, 0) () ux fx =
C1ACCab±xx・・・/±yy・・・/±uu・・・a,b:0~Fx,y:bypass point 1 u,v:bypass point 2 /±vv・・ x・・・,y・・・,u・・・,vv・・・: decimal under 9 ...
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