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About Digital Art / Hobbyist Member HexaditidomMale/United States Groups :iconarmsarmy: ArmsArmy
 
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Hexaditidom

Artist | Hobbyist | Digital Art
United States

But God shows his love for us in that while we were still sinners, Christ died for us. Romans 5:8
Drawpile as usual. I'll be brainstorming for modern nalvot civilization. You all gave me a ton of ideas for chairs! I would definitely appreciate help for their other inventions and developments.

Stream: livestream.com/hexadoodles/

Drawpile instructions: www.furaffinity.net/journal/57…

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:iconziblink:
Ziblink Featured By Owner May 3, 2014  Hobbyist Photographer
This is remarkably brain-teasing. i3.kym-cdn.com/photos/images/o…
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:iconhexaditidom:
Hexaditidom Featured By Owner May 3, 2014  Hobbyist Digital Artist
100% of course!
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:iconziblink:
Ziblink Featured By Owner May 3, 2014  Hobbyist Photographer
I think you are failing to follow the logic of the problem. It is quite devious. I challenge you to add it to someone's tests sometime.
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:iconhexaditidom:
Hexaditidom Featured By Owner May 3, 2014  Hobbyist Digital Artist
Well, I did think about it, and I could argue that any one of those answers is the correct answer. Ultimately, logically, I'm not sure what the "correct" answer is. It might be quantum.
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(1 Reply)
:icondogatemyshrooms:
dogatemyshrooms Featured By Owner Apr 30, 2014  Hobbyist General Artist
I gotta say: you've got some pretty spiffy work here, bud! keep up the great work! ;)
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:iconhexaditidom:
Hexaditidom Featured By Owner Apr 30, 2014  Hobbyist Digital Artist
Thanks man! Your style is pretty wild!
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:icondogatemyshrooms:
dogatemyshrooms Featured By Owner May 1, 2014  Hobbyist General Artist
Why, thank ya! :lol:
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:iconziblink:
Ziblink Featured By Owner Apr 16, 2014  Hobbyist Photographer
Point: most square roots are irrational numbers.

Point I can get rational numbers by squaring irrational numbers like root(2)+root(8)

Question, do you know with your stupendous math knowledge, whether anyone knows if all irrational numbers will eventually become rational if squared an arbitrary number of times? It's really starting to bug me.
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:iconhexaditidom:
Hexaditidom Featured By Owner Apr 16, 2014  Hobbyist Digital Artist
So apparently my shout section is now math time! I am okay with this.

I would say no to irrational numbers in general. In fact, not just for iterations of squaring but any power n, by definition the only solutions r to rn = a/b where a,b are integers, are roots r of the polynomial rn - a/b, or brn - a. These will be algebraic numbers which covers many irrationals but excludes transcendentals. (The first picture on that page is my current desktop!)
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:iconziblink:
Ziblink Featured By Owner Apr 16, 2014  Hobbyist Photographer
*Snaps fingers* transcendentals! *That's* what I forgot! It makes perfect sense if you include them in there's no possible way to match enough of them to integers! I am almost disappointed I didn't think of that. (On the other hand I just had to spend 5 minutes trying to recall how you convert roots into powers, so I may be getting rusty...)
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