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inal point β. Show plex constan I. Let γ be a directed smooth curve with initial point α and term directly from Definition 3

Definition 3. Let f be a complex-valued function defined on the ined on the directed smooth curve y. We say that f is integraS (PI), S( ) , . . . , S (%) , . . . corresponding to any sequence of partitions of γ satisfying limo μ (%) 0; ie. nlimo μ (P

inal point β. Show plex constan I. Let γ be a directed smooth curve with initial point α and term directly from Definition 3 that f c dz-c(β-α), where c is any contioninge® Does the same formula hold for integration along an arbitrary con β?
Definition 3. Let f be a complex-valued function defined on the ined on the directed smooth curve y. We say that f is integrable along y if there complex number L that is the limit of every sequence of Riemanh ntegrable al
S (PI), S( ) , . . . , S (%) , . . . corresponding to any sequence of partitions of γ satisfying limo μ (%) 0; ie. nlimo μ (Pn)s0. whenever lin so,)s1
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detY be a directed Smooth Cutove with intial point α. and tevnînal potnt B a mplex Constant here C is here, u e need to na_ t儿) buth ue already have Sedz - cUtp thats the easen the Same toimula hold bo integatlen any arbitrancountor fprmula hold alo

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inal point β. Show plex constan I. Let γ be a directed smooth curve with initial point α and term directly from Definition 3 that f c dz-c(β-α), where c is any contioninge® Does the same formula hol...
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