Web Paint-by-Number Forum
Comments on Puzzle #25236: Quite irrational.
By Mary Maxine (Shanarieva)

peek at solution       solve puzzle
  quality:   difficulty:   solvability: line logic only  

Puzzle Description:

(This puzzle was recovered from the 2016 database crash. Puzzle creators, please edit this puzzle and put the real description here!)

#1: Web Paint-By-Number Robot (webpbn) on Aug 2, 2018

Found to have a unique solution by infrapinklizzard.
#2: Web Paint-By-Number Robot (webpbn) on Aug 2, 2018
Found to be solvable by line and color logic alone by infrapinklizzard.
#3: Bananas (Bananas) on Aug 27, 2018
Off the top of my head:
3.14159 26535 89793 23846 26433 83279

Knowing this never once made me popular at a party! And now tau is all the rage... Maybe someday I'll get it right.
#4: Susan Nagy (susannagy54) on Sep 8, 2018
Wow Bananas that is pretty impressive!!! I know that on PI day (March 14) people compete to see who can recite pi to the most number of places. I think they are up to 10,000 places, or perhaps more.
#5: Glenn Crider (playamonkey) on Jun 6, 2019
mmmmmm......pie
#6: Valerie Mates (valerie) on Nov 16, 2019 [SPOILER]
Oh coolness! I thought it was a city skyline and never would have noticed the pi connection.

My family has a geeky tradition of making "pi pie" for pi day each year:
https://valeriesrecipes.com/2018/03/pi-pie-gluten-free-vegan-delicious-and-covered-in-pi/

I am always trying to fit in more digits!
#7: Kristen Vognild (kristen) on Nov 16, 2019 [SPOILER]
If you can't figure out the connection, pay close attention to the vertical clues (read left to right across the top)
#8: Bill Eisenmann (Bullet) on Nov 19, 2019
Way back in elementary school I heard a terrific explanation why pi was infinite: if you place a radian (the angle of a circle's radius, if the radius is transcribed along the arc of the circle, which is approximately 57.3 degrees), then draw a second radian beginning at the first one's endpoint, it is just over 3 (3.14.... actually) to the diameter. Now draw a straight line from point to point, then over and over and over again, and eventually you'll get something that looks drawn by a Spirograph. You'll never get exactly back to your place of beginning.
Because no matter how many billions of straight lines you draw, you will never get to an actual curve. That is the defiition of infinity.

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