Thanz said:
Read back over my posts in this thread. I stated on page 16:
You have now pointed me to that general post. Whoopee. Care to connect it to JE? That is all I am asking. I asked in the other thread too, but you never did answer me. Are you going to explain it or not?
Are you going to answer the other points and questions I have asked in this thread?
You deign to tell me the method is flawed and the model is flawed, but you never understood the explanation? The connection you ask for is obvious and embodied in the explanation:
The definition of a Poisson distribution is based on that of a Poisson process. A Poisson process is one that satisfies the following:
1. The changes (or events) that result from the process can be grouped into nonoverlapping intervals.
True for JEs name guess utterances. They can be grouped into N nonoverlapping intervals, where N is the number of name guess utterances made by JE.
2. The numbers of changes (or events) in the nonoverlapping intervals are independent from one another.
True again. JE's choice to say a "J" or "non-J" are independent.
3. This independence holds for all intervals.
Again, true. The independence here is similar to that of Poisson models of radioactive decay.
4. The probability of exactly one change (or event) in a sufficiently small interval, h = 1/n equals n*p , where p is the probability of one change (or event) and n is the number of trials.
Again, true. The p here for "J" comes from the census data. The n comes from the total number of guesses made.
5. The probability of more than one change (or event) in a sufficiently small interval, h, is essentially 0.
As the intervals chosen are the guesses, this is obviously true. Here, in fact, the probability is almost exactly 0.
The Poisson distribution results when such a process occurs over n trials
