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A puzzle based on combinatorics, which is the study of counting discrete structures. Use with [mathematics]

7 votes

Three Dice minimum value

Here is what I did: I started with these 3 sequences which are able to reproduce the number 1-216. Basically this is the first three digits of a base 6 representation. Each row represents one die. …
Tony Ruth's user avatar
  • 1,877
17 votes
Accepted

Four-by-four table with equal row and column products

Notice that each row and each column contains the numbers 1, 1, 2, 3, 4, 5, 6, 7 $$ \begin{array}{ a b c d } 4*7 & 1*6 & 3*1 & 2*5 & \\ 3*5 & 2*1 & 4*6 & 1*7 &\\ 1*1 & 4*5 & 2*7 & 3*6 &\\ 2*6 …
Tony Ruth's user avatar
  • 1,877
11 votes
Accepted

Students in a class with the same name

Each of the numbers 0,1,2…,9,10 appears at least once. In fact, the only way this works is if there are 1 students with name A, 2 students with name B, 3 students with name C, etc up to 11 stud …
Tony Ruth's user avatar
  • 1,877
5 votes

Bigger board with the least squares

Edit: I kept going back and forth between whether it should be 15 or 16 squares. I used color to convince myself that 15 does actually work. 1 is in the bottom left corner of a 8x8 square. All of the …
Tony Ruth's user avatar
  • 1,877
5 votes

Blackboard problem with 2016

I tried tackling the problem numerically. I found that up to 13 layers of depth(the furthest I could go), there was no solution. First I inverted $ f(x) = 2x+1 -> f^{-1}(x) = \frac{x-1}{2}$ $ g(x …
Tony Ruth's user avatar
  • 1,877