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If you apply fuzzy logic where the truthiness if you will of truth is 0 5 instead of 1 in binary logic the value of false is also 0 5 hence the statements become consistent If you
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Can You Solve What An MIT Professor Once Called the Hardest Logic
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Hiya all After 5 years of on off attempts to solve the The Hardest Logic Puzzle Ever I believe I have found a solution I would like to ask
This is the puzzle I am referring to Three gods A B and C are called in no particular order True False and Random True always speaks truly False always speaks falsely but
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If you apply fuzzy logic where the truthiness if you will of truth is 0 5 instead of 1 in binary logic the value of false is also 0 5 hence the statements become consistent If you
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Using the assumption they can deduce that there are not N people with blue eyes but N 1 meaning they must have blue eyes So they leave night N 1 This is sufficient to
If you apply fuzzy logic where the truthiness if you will of truth is 0 5 instead of 1 in binary logic the value of false is also 0 5 hence the statements become consistent If you
Using the assumption they can deduce that there are not N people with blue eyes but N 1 meaning they must have blue eyes So they leave night N 1 This is sufficient to
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