- 4 Let Uc C Be Open And F U C Be Entire For N En We Define An Nth Order Primitive For F On U To Be Any Function F 1 (10.94 KiB) Viewed 35 times
4. Let UC C be open and f: U → C be entire. For n EN, we define an nth order primitive for f on U to be any function F:
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4. Let UC C be open and f: U → C be entire. For n EN, we define an nth order primitive for f on U to be any function F:
4. Let UC C be open and f: U → C be entire. For n EN, we define an nth order primitive for f on U to be any function F: U → C such that=f. Prove that if f is entire, then f has an nth order primitive for all n E N.