QUOTE=Elamarna;388995
Hi Steve,
The total amount of the letters at hand is the important issue and I will explain why. We have no hypothesis for a serial killer trying to find names or street names wich would give an exact amount of letter for his name (to make it more easy), nor do we have an hypothesis for a serial killer trying to find street names with a lot of redundant letters (to make it more difficult).
Havenīt seen this, will read it.
Yes, and that is one dimension of the problem. From a set of letters you can construct a lot of names. So what is the chance that a particular name, one from your list for example, will be in that set?
I understand your thinking. You are looking for the perfect match. But the problem is that we do not know if you are thinking like a serial killer in 1888 when you say that.
Another very important issue is the characters of the different names that could be deduced from the letters. Some names are common, some names are short and leaves many letters unused, some names are long and uses nearly all the letters and some names are rare.
Depending on the character of the name, how many names it contains and so on, how many given names and how long they are, some names will be unlikely to be found in the set of letters anyway.
If you could be as kind as to repeat that question, I will see if it is meaningful to answer it.
Excuse me but what does this sentence mean?
Yes, the thought processes are interesting, both yours and mine here, especially since you manage to contribute to it in a scientific way, and this is a contribution to the case.
Regards, Pierre
Pierre
Interesting conversation with Jeff I see.
However you have not attempted to address the issue of do different words, especially "Anne" rather than "Jane" and the use of "st" rather than "street" make a difference to your anagram solution.
Interesting conversation with Jeff I see.
However you have not attempted to address the issue of do different words, especially "Anne" rather than "Jane" and the use of "st" rather than "street" make a difference to your anagram solution.
The total amount of the letters at hand is the important issue and I will explain why. We have no hypothesis for a serial killer trying to find names or street names wich would give an exact amount of letter for his name (to make it more easy), nor do we have an hypothesis for a serial killer trying to find street names with a lot of redundant letters (to make it more difficult).
The examples I listed show just how many names can be found which can be linked, indeed that list is far from exhaustive!
Yes, and that is one dimension of the problem. From a set of letters you can construct a lot of names. So what is the chance that a particular name, one from your list for example, will be in that set?
The point is that if you do not use all the letters, in this case 42, it is possible to find many links, if you had found a name using all 42 it would be very suggestive of a genuine anagram.
However given that you have admitted not all 42 are used, the probability must be that any name found is purely coincidence.
Another very important issue is the characters of the different names that could be deduced from the letters. Some names are common, some names are short and leaves many letters unused, some names are long and uses nearly all the letters and some names are rare.
Depending on the character of the name, how many names it contains and so on, how many given names and how long they are, some names will be unlikely to be found in the set of letters anyway.
All I would like to know is the answer to the question David posed?
Would the changes that are possible to the letters on the pawn tickets, surely you cannot argue they are not possible, make the finding of the name you propose possible or not?
Yes or No?
Yes or No?
I am myself already certain of the answer to that question, however I am interested in your thought processes, and why you sometimes find it difficult to give clear answers, when doing so gives nothing away with regards to your view on naming a person, unless proven.
Regards, Pierre
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