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Town 1 Vote A = 3 B = 7 C = 9
Town 2 Vote A = 30 B = 70 C = 90
Town 3 Vote A = 3000 B = 7000 C = 9000
Below is a way!
Town 1 Vote A = 3 B = 7 C = 9
A = 15.789 % x 3 = 47.367
B = 36.842 % x 7 = 257.894
C = 47.368 % x 9 = 426.312
Town 2 Vote A = 30 B = 70 C = 90
A = 15.789 % x 30 = 473.67
B = 36.842 % x 70 = 2578.94
C = 47.368 % x 90 = 4263.12
Town 3 Vote A = 3000 B = 7000 C = 9000
A = 15.789 % x 3000 = 47367
B = 36.842 % x 7000 = 257894
C = 47.368 % x 9000 = 426312
Now we have new % Values based on how many people actually voted within each group!
So...
Town 1 A = 47.367
Town 2 A = 473.67
Town 3 A = 47367
Total = 47888.037
Converted to New reliable % Values! which shows that Town 3 A = 98.911 % is the most reliable.
Town 1 A = 0.098 %
Town 2 A = 0.989 %
Town 3 A = 98.911 %
But % shows us that size has nothing to do with what % thinks ? is the True result!
Reliable is More! as far as most people are concerned! but in the case of % any amount regarding the pool used is the same as another with a pool of 1 ?
Nothing that complicated! do you think 3 which = 30% is as reliable as 3000000 which = 30%
Can you Explain ?
You started the word poll ?
What we want to know for sure is!... as an Example is any 30% of something!
as reliable as any other 30% of something ?
Can you Define exact ?
Which is Best (3 that equals 30%) or (3000 that equals 30%) ?
So if 2 actual results have the same % which is best ? 3 or 3000 both are equal to 30% and both are actual results!
So what's your Verdict more is true ? or % is wrong ?
More! is generally regarded as being reliable! but the % function as shown distorts this into a ?
So I think you agree with me that many Math functions lie!
How can we rely on % being True ? % knows nothing about being reliable or as you say stable
There has to be a better way of calculating % ?
So if 3 People agree on something converted to 30% do you think it is equal in a reliable way as 3000 converted to 30% ?
What I mean by reliable is ...
Better example
Town 1 Vote A = 3 B = 7 C = 9
Town 2 Vote A = 30 B = 70 C = 90
Town 3 Vote A = 3000 B = 7000 C = 9000
Looking at all the Vote examples for A from the 3 Towns 3,30,3000
Does every one think that the % examples for A is an example of something that is Fair & reliable ?
A Wins in every example and gets in ? but can a reliability factor be built in ?
What I mean is... Town 1 total = 19 Town 2 total = 190 Town 3 total = 19000
So the Pool of voters is much smaller in Town 1 compared to Town 3 ?
Can a minimum/maximum Pool of voters Etc.. be used as a reliability factor ?
Maybe knowing all of a countries average Town population's could be a way ?
Town 1 Vote A = 3 B = 7 C = 9
Town 2 Vote A = 30 B = 70 C = 90
Look at the above in a Voting way for something!
Example A there is a BIG! difference in 3 & 30 People from Town 1 & Town 2
A = 3 B = 7 C = 9
A = 30 B = 70 C = 90
The Problem with the above is that they all have the same % for each! as a Group
But the second line must be more reliable because there are more examples! So how do you tell the % function that! ?
How many do we need for any Example to be Reliable ?
A = ? B = ? C = ?
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