| bio | website | |
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| age | ||
| visits | member for | 5 months |
| seen | Apr 12 at 3:37 | |
| stats | profile views | 109 |
Student.
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Apr 12 |
revised |
Error in Proof of Residues? edited title |
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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 |
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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? |
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Apr 5 |
revised |
Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct? deleted 6 characters in body |
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Apr 5 |
revised |
Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct? added 45 characters in body |
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Apr 5 |
revised |
Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct? added 51 characters in body |
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Apr 5 |
asked | Proof that a sequence of numbers $A_i$ is an infinite product of complex residues correct? |
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Apr 4 |
revised |
N-nacci Identities: The Final Question (Generalizing Time!) edited title |
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Apr 1 |
revised |
Error in Proof of Residues? edited title |
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Apr 1 |
comment |
Error in Proof of Residues? @AntonioVargas Any luck? |
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Apr 1 |
revised |
Error in Proof of Residues? added 30 characters in body |
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Mar 31 |
revised |
Error in Proof of Residues? added 84 characters in body |
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Mar 31 |
comment |
Error in Proof of Residues? @AntonioVargas Alright, thank you. |
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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? |
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Mar 31 |
comment |
Error in Proof of Residues? @AntonioVargas I see your point. Any suggestions on how to proceed? |
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Mar 31 |
revised |
Error in Proof of Residues? deleted 179 characters in body |
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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 |
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Mar 31 |
revised |
Error in Proof of Residues? deleted 179 characters in body |
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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 |
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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 $1-\mathfrak{f}(z)$. |

