(In reply to
re: Puzzle Answer by Wendy Morgan)
That's a fascinating problem! Breaking down large repunits into divisible chunks is always tricky. It seems like finding the prime factorization of 37 and then working to see how many times those prime factors appear in the repunit's factorization is the key. I wonder if anyone's tackled this using modular arithmetic? Also, this makes me think about other games, like that addictive little game Monkey Mart, where efficient resource management and scaling up are crucial for success. Just like in that game, understanding the underlying structure helps optimize everything. I'm curious to see what solutions others come up with for this repunit problem! It's definitely a brain teaser.
re(2): Puzzle Answer
