Multitool.org Forum
Tool Talk => Swiss Army Knights Forum => Topic started by: Ron Who on May 24, 2017, 08:38:34 PM
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The Pythagorean theorem in 12 Classics. :D
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Nice one!
It's not failure if you learn something from it
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Nice one!
It's not failure if you learn something from it
+1 :like: :like:
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The Pythagorean theorem in 12 Classics. :D
Cool!
Now make one in 5, 12, 13! And 12, 35, 37! And 48, 55, 73!
How many Classics do you have? :pok:
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The Pythagorean theorem in 12 Classics. :D
Cool!
Now make one in 5, 12, 13! And 12, 35, 37! And 48, 55, 73!
How many Classics do you have? :pok:
The next smallest would be 6,8,10 and I can't even do that. :-\
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Classic, well done! :like: :like:
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Just consulted my math teacher friend.
It checks out.
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
Way to throw a wrench in the gears, Styx!
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
I think it can be done with 12 times 84 times 93 times 111 SAKs at most.
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Brilliant.
The full representation requires drawing the full rectangulars, which means 4x the SAKs used. But this is an elegant abstract solution, similar to the one Pythagoras used the first time. Perhaps he used tiles or building blocks or something. This way he didn't have to prove that the angle is right, something you would have to prove when using sticks, or SAKs.
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Brilliant.
The full representation requires drawing the full rectangulars, which means 4x the SAKs used. But this is an elegant abstract solution, similar to the one Pythagoras used the first time. Perhaps he used tiles or building blocks or something. This way he didn't have to prove that the angle is right, something you would have to prove when using sticks, or SAKs.
We see why you're sporting the fancy hat and bow tie, we've got a professor in the house! :D :cheers:
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
I think it can be done with 12 times 84 times 93 times 111 SAKs at most.
Maybe SAK Guy can do it :)
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
I think it can be done with 12 times 84 times 93 times 111 SAKs at most.
Maybe SAK Guy can do it :)
:rofl:
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
correlation vs causation
...I'm really kinda dumb... but then again I ONLY collect SAKs, not MT's too...
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
correlation vs causation
...I'm really kinda dumb... but then again I ONLY collect SAKs, not MT's too...
Nobody is perfect. I think. :think:
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
correlation vs causation
...I'm really kinda dumb... but then again I ONLY collect SAKs, not MT's too...
Nobody is perfect. I think. :think:
"Nobody's perfect." - 'Some Like It Hot'
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Nice one!
It's not failure if you learn something from it
+1 :like: :like:
+2! :cheers:
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
Way to throw a wrench in the gears, Styx!
I thought 84mm and 111mm knives don't have wenches; )
I showed this to my middle school child. Great tool.
Sent from my SAMSUNG-SM-N900A using Tapatalk
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
I'm not smart. I'm horrible at math and exact sciences in general. But, then again, I'm not a collector xD
Enviado do meu iPhone usando Tapatalk
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The Pythagorean theorem in 12 Classics. :D
This is beautiful. I am in awe.
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If you create a triangle with 99 58 mm along one side, 93 91 mm along another and 92 111 mm along the last, it will have the angles ~34.21°, ~55.97°, ~89.82°. So if you have a large collection and plenty of room, that's one of the nicer solutions I found. (The almost hypotenuse will be over 10 m long, obviously.) Personally, I have neither the space at home, nor the knives, to demonstrate. :)
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:ahhh
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The Pythagorean theorem in 12 Classics. :D
:salute:
That's awesome.
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https://www.youtube.com/watch?v=MDjbifRcgbU
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Finally somebody has proven a universal truth, smart people collect SAKs and MTs :climber:
I'm not smart. I'm horrible at math and exact sciences in general. But, then again, I'm not a collector xD
Enviado do meu iPhone usando Tapatalk
General But!
:salute:
:D :D
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Nice toy! :like:
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what if you were to switch things up and mix in the 84mm, 111mm and 93mm?
I think it can be done with 12 times 84 times 93 times 111 SAKs at most.
Maybe SAK Guy can do it :)
Someone should challenge Robert to it then