o (32) e-iA(t2 - tl):pt1_____9 Pt2 if -T < t2 --< t, _< o and J : Pt Then, if Proof ) Pt for ~ o e Po' we have #(t) E Pt for all t ~ (-T,T) t E (-T,T). We just use the same proof as for Corollary cept that we take for ~(T,e~o) ~(t) on satisfy and all (-T,T) which ~(t) ~ Pt for each 1 of T h e o r e m the set of continuous W-valued 1 exfunctions ~(o) = ~0' sup I ]~(t) - e -It 9 A~o l [ ~ %e(-T,T) t ~ (-T,T).

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