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Comments

• pcouy@lemmy.pierre-couy.fr ⁨4⁩ ⁨days⁩ ago

  I never knew this fun fact ! I’ll try to use it with my students, and see if I this gets me more attention when I give them the trick to compute powers of 2 in your head (2^10^ =~ 10^3^, which leads to ln(10^3^) =~ 10*ln(2) ).

  For anyone wondering, the trick is : Powers of 2 below 10 are easy enough to remember or just compute in your head. So if you want to approximate 2^x^, write it as (2^10a^)(2^b^), with a=x//10 (integer division) and b=x%10 (modulo). b will be 9 or less, so 2^b^ is easy to compute, and 2^10*a^ = (2^10^)^a^ =~ 1000^a^ is also easy to compute.

  For instance, 2^32^ = (2^30^)(2^2^). Since 2^30^=~1000^3^ ; and 2^2^=4, then 2^32^ =~ 4(1000)^3 = 4 billion. Once you get used to it, you’ll be able to say that 2^64^ is approx 16 billion billions in no time ! :)

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• Zkuld@lemmy.world ⁨3⁩ ⁨days⁩ ago

  on the other hand ln(67) = 4.20469… there certainly is some merit to the new meme number

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• emergencyfood@sh.itjust.works ⁨4⁩ ⁨days⁩ ago

  ‘ln’? My brother in Euler, that’s jist log. We aren’t engineers [derogatory].

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• far_university1990@reddthat.com ⁨4⁩ ⁨days⁩ ago

  Nice

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