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Proof.Sincef(x)x(modpc),wehaveh(f(x))h(x)(modpc)foranyh2R[x]dand(byt Proof.Sincef(x)x(modpc),wehaveh(f(x))h(x)(modpc)foranyh2R[x]dand(byt

Proof.Sincef(x)x(modpc),wehaveh(f(x))h(x)(modpc)foranyh2R[x]dand(byt - PDF document

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Uploaded On 2015-08-19

Proof.Sincef(x)x(modpc),wehaveh(f(x))h(x)(modpc)foranyh2R[x]dand(byt - PPT Presentation

mconvergesinRhxnidwithrespecttokkLetIbetheidentityoperatorIfn2Z0thengxnnXm0nmmxInxfnxRemark2Therelationgxn1fgxninRhxidholdsforeachnintheinnitesetZ0soitisanidentit ID: 110695

m!convergesinRhx;nidwithrespecttokk.LetIbetheidentityoperator.Ifn2Z0 theng(x;n)=nXm=0nmmx=(+I)nx=fn(x):Remark2.Therelationg(x;n+1)=f(g(x;n))inRhxidholdsforeachnintheinnitesetZ0 soitisanidentit

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