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Eight Rules
2. Base Rate Fallacy 3. Correlation Not Causation 4. Single Variable 5. Substantial Differences 6. Longitudinal Study 7. Different From Chance 8. Dose-Response |
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Flip the coin four times; expect two heads and two tails. What do you actually get?
There are sixteen (24) possible outcomes; six have two heads and two tails. Ten (62%) DO NOT. Do more flips help? Four flips => 10/16 => 62% NOT half heads Six flips => 44/64 => 59% NOT Eight flips => 186/256 => 83% NOT Ten flips => 972/1024 => 75% NOT |
HHHH | TTTT | |||||||||||||||||
THHH | HTTT | ||||||||||||||||||
HTHH | THTT | ||||||||||||||||||
HHTH | TTHT | ||||||||||||||||||
HHHT | TTTH | ||||||||||||||||||
TTHH | HHTT | ||||||||||||||||||
THTH | HTHT | ||||||||||||||||||
THHT | HTTH | ||||||||||||||||||
This is far from trivial. And it's a relatively simple problem!! If it's this hard to determine whether a coin is fair, how difficult will it be to calculate the odds of successfully negotiating an asteroid field? |
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