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Student.


Apr
12
revised Error in Proof of Residues?
edited title
Apr
5
comment Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
And I personally don't have a problem with the proof, I'm just wondering if it is a correct proof
Apr
5
comment Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
@tomasz Could you specify which expression you're referring too?
Apr
5
revised Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
deleted 6 characters in body
Apr
5
revised Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
added 45 characters in body
Apr
5
revised Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
added 51 characters in body
Apr
5
asked Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct?
Apr
4
revised N-nacci Identities: The Final Question (Generalizing Time!)
edited title
Apr
1
revised Error in Proof of Residues?
edited title
Apr
1
comment Error in Proof of Residues?
@AntonioVargas Any luck?
Apr
1
revised Error in Proof of Residues?
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Mar
31
revised Error in Proof of Residues?
added 84 characters in body
Mar
31
comment Error in Proof of Residues?
@AntonioVargas Alright, thank you.
Mar
31
comment Error in Proof of Residues?
@AntonioVargas Can you say that it implies that $z_o$ CAN be 0 and therefore the whole thing is a contradiction?
Mar
31
comment Error in Proof of Residues?
@AntonioVargas I see your point. Any suggestions on how to proceed?
Mar
31
revised Error in Proof of Residues?
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Mar
31
comment Error in Proof of Residues?
@AntonioVargas I had to edit it to only the case where the coefficients are 1
Mar
31
revised Error in Proof of Residues?
deleted 179 characters in body
Mar
31
comment Error in Proof of Residues?
I just noticed the flaw in this proof. it was correct when all of the coefficients were one, but must be changed otherwise. Let me revise it
Mar
31
comment Error in Proof of Residues?
@AntonioVargas $z_o$ is a zero of the function $1-\mathfrak{f}(z)$,which implies that $z_o$ must satisfy the equation $\mathfrak{f}(z_o) = 1$ in order for $z_o$ to be a zero of $1-\mathfrak{f}(z)$.