A wonderful coincidence or an expected connection: why π² ≈ g
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Re: A wonderful coincidence or an expected connection: why π² ≈ g
#2Re: A wonderful coincidence or an expected connection: why π² ≈ g
#3He wouldn't be speaking like this if he was born on Mars.
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#4He wouldn't be speaking like this if he was born on Mars.
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#5> If you express this value in any other units, the magic immediately disappears. So, this is no coincidence
Ordinarily, this would be extremely indicative of a coincidence. If you’re looking for a heuristic for non-coincidences, “sticks around when you change units” is the one you want. This is just an unusual case where that heuristic fails.
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#6Pretty sure it was done back in Sumer first.
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#7Not sure why everyone is surprised.
Ah, and a year is pi*10e9 seconds (IIRC)
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#8So if I understand correctly: the meter was defined using gravity and π as inputs (distance a pendulum travels in 1 cycle), so of course g and π would be connected.
Re: A wonderful coincidence or an expected connection: why π² ≈ g
#9Re: A wonderful coincidence or an expected connection: why π² ≈ g
#10This is interesting, but I have to quibble with this: > If you express this value in any other units, the magic immediately disappears. So, this is no coincidence Ordinarily, this would be extremely indicative of a coincidence. If you’re looking for a heuristic for non-coincidences, “sticks around when you change units” is the one you want. This is just an unusual case where that heuristic fails.