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Following the definition of Kleene's closure and positive closure , we have :

a) ϵ+  =  { ϵ ,  ϵ .ϵ , ........... }  =  { ϵ }

b) ϵ*  = {  ϵ0 , ϵ , ϵ .ϵ , ......... } =  { ϵ } 

So we can conclude : 

 ϵ+  =   ϵ* 

In fact the statement : 

r+  =  r*  -  { ϵ } is true only if  { ϵ }  is not a part of r+ ..Else it is false as in the case above..

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