The name is absent

and

f if д_г has a falling transition when path P_z

λ^r(P_z√) = <	is stimulated by a rising transition;
	r otherwise.

Similarly for a falling transition,

N

∑^aP_j(⅝λf(P_j,g_i),g_i^lg_i = ^bj
i=l

(4.8)

where

f if gi has a falling transition when path P_z

ʌʃ(^i>C ^- * is stimulated by a falling transition;

r otherwise.

To write Equations 4.7 and 4.8 in a compact form, we define matrix A and
measurement vector b and variation vector 1 as follows.

	^aPι(X)ζλ^r(Pι,gι),gι ■ ^aP2 (.l)‰^r(P2,g1),g1 ∙	• ^aP1{^')ζ^^r(P1,gN),gN • ^aP2(-^)ζλ^r(P2,gN'),gN
A =	^аРм (l)ζλ^r(PM,gι),gι ∙	• ⁰ⁱPm (N)ζλ^r(PM,gN'),g₁∖∙
	^aPi (ɪ)ɑʃ(pɪ,gi),gi ∙	■ ар^КхЦр^ ,9 N
	^θiP2(^)ζλf(.P2,g1'),g1 ■	• ^αP₂(^)^λ∕(P₂,g_jv),9N
	^a⅛(l)ξλ∕(PM,3ι),9ι ∙	• ^a⅛ (^)^λ^(P⅛r,3N),9W 2

45

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