Sjmarf to Math Memes@lemmy.blahaj.zoneEnglish · vor 10 MonatenKowalski, temperature analysisimagemessage-square22fedilinkarrow-up1530arrow-down11
arrow-up1529arrow-down1imageKowalski, temperature analysisSjmarf to Math Memes@lemmy.blahaj.zoneEnglish · vor 10 Monatenmessage-square22fedilink
minus-squaretheroastedtoaster@lemmy.worldlinkfedilinkEnglisharrow-up143·vor 10 MonatenFibonacci/Golden ratio = 1.618 Kilometres in 1 mile = 1.609 Conversion is off by less than 1%, not bad at all
minus-squareEvil_Shrubbery@lemm.eelinkfedilinkEnglisharrow-up30·vor 10 MonatenYeah, it’s nice an mysterious the first moment you hear about this but all the romance is gone once you think about how it works.
minus-squareKogasa@programming.devlinkfedilinkEnglisharrow-up21·vor 10 MonatenBy far the most complicated part is the fact that the ratio of successive terms in the Fibonacci sequence approaches a specific number (which happens to be the golden ratio, which happens to be close to the ratio of km/mi).
minus-squareAwkwardLookMonkeyPuppet@lemmy.worldlinkfedilinkEnglisharrow-up8·vor 10 MonatenGreat, now I have two charts to memorize.
minus-squareLux@lemmy.blahaj.zonelinkfedilinkEnglisharrow-up14·vor 10 MonatenYou only have to memorize how the fibbonaci sequence works, which is just addind the previous 2 numbers together to get the next
minus-squareStretch2m@lemm.eelinkfedilinkEnglisharrow-up3·vor 10 MonatenBut we only get one number to convert. We don’t know what the previous number is in the sequence without a chart up to that number.
minus-squareAqarius@lemmy.worldlinkfedilinkEnglisharrow-up2·vor 10 MonatenThe starting numbers are 1 and 1.
minus-squaregandalf_der_12te@feddit.delinkfedilinkEnglisharrow-up3·vor 10 Monaten You only have to memorize … and have a lot of computing power available. That algorithm ain’t running itself.
Fibonacci/Golden ratio = 1.618 Kilometres in 1 mile = 1.609
Conversion is off by less than 1%, not bad at all
Yeah, it’s nice an mysterious the first moment you hear about this but all the romance is gone once you think about how it works.
By far the most complicated part is the fact that the ratio of successive terms in the Fibonacci sequence approaches a specific number (which happens to be the golden ratio, which happens to be close to the ratio of km/mi).
Great, now I have two charts to memorize.
You only have to memorize how the fibbonaci sequence works, which is just addind the previous 2 numbers together to get the next
But we only get one number to convert. We don’t know what the previous number is in the sequence without a chart up to that number.
The starting numbers are 1 and 1.
and have a lot of computing power available.
That algorithm ain’t running itself.
you’re welcome