Source: Boiling Boulders
Part 1
Given a list of 1x1x1 cubes, determine the total surface area of the cubes.
Given a list of 1x1x1 cubes, determine the total surface area of the cubes.
Given a graph of nodes, some of which have a
pressure(per tick output value) and an agent that can move through the graph and activate specific nodes (so that they output their per tick value every future tick), what is the maximum total output possible in 30 steps?
Part 1: A network of nodes is defined by a list of lines formatted as such:
2 <-> 0, 3, 4
Based on a /r/dailyprogrammer puzzle: Takuzu solver.
Basically, Takuzu is a logic puzzle similar to Sudoku. You are given a grid partially filled with 0s and 1s. You have to fill in the rest of the grid according to three simple rules:
Thus, if you have a puzzle like this:
0.01.1
0....1
..00..
..00..
1....0
10.0.0
One valid solution (most puzzles should have only a single valid answer, but that doesn’t always seem to be the case):
010101
001101
110010
010011
101100
101010
Let’s do it!
Been a while since I’ve actually tackled one of the Daily Programmer challenges, so let’s try one out. From a week and a half ago, we are challeneged to make an adjacency matrix generator, turning a graphical representation of a graph into an adjacency matrix.
Input:
a-----b
|\ / \
| \ / \
| / e
| / \ /
|/ \ /
c-----d
Output:
01110
10101
11010
10101
01010
Mathematicians are an odd bunch. Names for just about everyhing. There are amicable numbers and perfect number, sociable number and betrothed numbers. There are sublime number, frugal number, and quasiperfect number. Heck, there are powerful number, smooth number, and even sphenic numbers. Rather a lot to deal with all told… So let’s just focus on two of them: perfect numbers and amicable numbers.
Another day, another challenge from /r/dailyprogrammer. It’s almost two weeks old now, but I’ve just now had a chance to get around it.
Your company has built its own telephone network. This allows all your remote locations to talk to each other. It is your job to implement the program to establish calls between locations.
Here’s another one from /r/dailyprogrammer:
… Your goal is to color a map of these regions with two requirements: 1) make sure that each adjacent department do not share a color, so you can clearly distinguish each department, and 2) minimize these numbers of colors.
Essentially, graph coloring.
Here’s a quick problem from the DailyProgrammer subreddit. Basically, we want to calculate the radius of a graph:
radius(g) = \min\limits_{n_0 \in g} \max\limits_{n_1 \in g} d_g(n_0, n_1)
Another quick one, this time from /r/dailyprogrammer:
Your goal is to write a program that takes in a list of edge-node relationships, and print a directed adjacency matrix for it. Our convention will follow that rows point to columns. Follow the examples for clarification of this convention.