From todays blog @ http://www.sfgate.com/cgi-bin/blogs/...entry_id=26050
According to the POLL from
.
.
The probability that:
.
1) a member of public thinks: Not Guilty = 0.63 (63%)
.
2) a member of public thinks: first degree murder = 0.14 (14%)
.
Since all jurists fell into the atypical 14% case we have that:
.
The probability that the first jurist is a typical member of the public
= 0.14
.
The probability that the first 2 jurists are typical members of the public
= (0.14)(0.14) = 0.0196
.
The probability that the first 3 jurists are typical members of the public
= (0.14)(0.14)(0.14) = 0.00312816
.
The probability that the first 4 jurists are typical members of the public
= (0.14)(0.14)(0.14)(0.14) = 0.0005
.
The probability that the first 5 jurists are typical members of the public
= (0.14)(0.14)(0.14)(0.14)(0.14) = 0.00008
.
The probability that all 12 jurists are typical members of the public
= (0.14)^12 = 0.00000000006
= ONE in 16,666,666,666
= ONE in 17 BILLION.
.
One in 17 billion. NOW THAT IS A RIGGED JURY.
According to the POLL from
.
.
The probability that:
.
1) a member of public thinks: Not Guilty = 0.63 (63%)
.
2) a member of public thinks: first degree murder = 0.14 (14%)
.
Since all jurists fell into the atypical 14% case we have that:
.
The probability that the first jurist is a typical member of the public
= 0.14
.
The probability that the first 2 jurists are typical members of the public
= (0.14)(0.14) = 0.0196
.
The probability that the first 3 jurists are typical members of the public
= (0.14)(0.14)(0.14) = 0.00312816
.
The probability that the first 4 jurists are typical members of the public
= (0.14)(0.14)(0.14)(0.14) = 0.0005
.
The probability that the first 5 jurists are typical members of the public
= (0.14)(0.14)(0.14)(0.14)(0.14) = 0.00008
.
The probability that all 12 jurists are typical members of the public
= (0.14)^12 = 0.00000000006
= ONE in 16,666,666,666
= ONE in 17 BILLION.
.
One in 17 billion. NOW THAT IS A RIGGED JURY.
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