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Quote from BlindLemonBoosh:

Would anyone care to quantify the relationship between the 'bull' and 'bear' graphs in Exhibit A on the previous page?

What do you mean by quantifying the relationship between the graphs? If you are looking for a mathematical formula between the two then let's say you treat both graphs as functions, then if the bull graph is F(x) then the bear graph is G(x)=F^(-1)(10-x), i.e. the inverse function of F(10-x).
 
That works. Or, one could merely describe the relationship by saying that the bear graph is the bull rotated 90 degrees CW, with the color changed from green to red. It's a very open question. I should have probably used the word 'describe' which is less limiting than 'quantify'.

Whatever...

Anyone else?
 
Quote from BlindLemonBoosh:

Would anyone care to quantify the relationship between the 'bull' and 'bear' graphs in Exhibit A on the previous page?


Here’s a dumbass Redneck’s take

100% distribution of the accumulation

RN
 
Quote from BlindLemonBoosh:

Would anyone care to quantify the relationship between the 'bull' and 'bear' graphs in Exhibit A on the previous page?

I would call the Bull graph a 0,+1 and the Bear graph a 0,-1.

Anyone else have a description for the graphs?
 
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