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Post Closed as "Needs details or clarity" by Bjørn Kjos-Hanssen, Lucia, Alex Degtyarev, coudy, Qiaochu Yuan
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I am trying to study the Elementary new proofs of classical limit theorems for Galton Watson processes written by Jochen Geiger. I don't understand what Z_(n,i) stand for. And in the proof of Theorem 3.2, they discuss n-N_n, I really can't get this. I have been trying to find some documents to understand this problems but failed. PleaseI know their definitions, I just can't visualize what they are in the shape of the backward tree they discuss earlier in the paper.

Please anyone could help me?

I am trying to study the Elementary new proofs of classical limit theorems for Galton Watson processes written by Jochen Geiger. I don't understand what Z_(n,i) stand for. And in the proof of Theorem 3.2, they discuss n-N_n, I really can't get this. I have been trying to find some documents to understand this problems but failed. Please anyone could help me?

I am trying to study the Elementary new proofs of classical limit theorems for Galton Watson processes written by Jochen Geiger. I don't understand what Z_(n,i) stand for. And in the proof of Theorem 3.2, they discuss n-N_n, I really can't get this. I have been trying to find some documents to understand this problems but failed. I know their definitions, I just can't visualize what they are in the shape of the backward tree they discuss earlier in the paper.

Please anyone could help me?

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probability in galton watson processes

I am trying to study the Elementary new proofs of classical limit theorems for Galton Watson processes written by Jochen Geiger. I don't understand what Z_(n,i) stand for. And in the proof of Theorem 3.2, they discuss n-N_n, I really can't get this. I have been trying to find some documents to understand this problems but failed. Please anyone could help me?