Okay, so. I am an origamist, and I am trying to make a 90 piece sculpture. Each piece is a segment, and where they connect are the vertices. I don't think I have 90 of the same sheet of paper, and I think one color would look boring anyway. Is there some amount of colors in which I can construct the sculpture (which is made of the same hexagons and pentagons of a soccer ball) without repeating colors in a shape? (i.e. having two red pieces in one pentagon/hexagon) submitted by /u/dylan1234_yes [visit reddit] [comments ..read more

Proposition 18 just points out that angle ABC is greater than angle ACB, not that it’s greater than angle CAB which would make it the largest angle. submitted by /u/SomeWinter3568 [visit reddit] [comments ..read more

Hi all, Looking for some help on this please. How do I get radius RE that will divide the area AE into two equal parts? Thanks. submitted by /u/EireAxolotl [visit reddit] [comments ..read more

submitted by /u/Alex09464367 [visit reddit] [comments ..read more

So my one year old has a set of blocks. One is like a 4-leaf clover shape but in a block. What would the geometric name be? I think the two-dimensional name is quatrefoil, but cannot come up with the block name. submitted by /u/jpmoor0 [visit reddit] [comments ..read more

What radius ratio should I use or how do I figure out what radius to use for this type of drawing to work out perfectly? I want the last outer circle I draw to pass through the center point of the first. submitted by /u/AdKey9344 [visit reddit] [comments ..read more

submitted by /u/TransportationNo8834 [visit reddit] [comments ..read more

Hey anyone know any great yt videos that can help me get ready for this years regents?? Thankyou in advance submitted by /u/wiznvrazo [visit reddit] [comments ..read more

submitted by /u/MoysesGurgel [visit reddit] [comments ..read more

This is an illustration of 9 polyhedral structures (spheres are imaginary objects with unitary size) https://preview.redd.it/oy8uaidwgc2d1.png?width=1986&format=png&auto=webp&s=6c896f82e8dda66012f32bd3548302d949b54235 it is interesting to notice that there is a proportionality relation between these geometrical structures and the distribution of the states of a tree of trees, conjectured to be describing the alternate sum of Motzkin numbers (https://oeis.org/A187306). I added an arbitrary direction into the illustration to maintain the negative/positive sign alternation of the sum ..read more