Looking for help with today's New York Times Pips? We'll walk you through today's puzzle and help you match dominoes to tiles.
We’re slowly approaching the end of the week and every day is a bit warmer than the last. Truly, spring is coming. We have an Easy, Medium and Hard Pips to solve, and it’s another challenging Hard Pips especially.
We have 16 dominos to fit into all these colorful tiles. Let’s get cracking!In Pips, you have a grid of multicolored boxes. Each colored area represents a different “condition” that you have to achieve. You have a select number of dominoes that you have to spend filling in the grid. You must use every domino and achieve every condition properly to win. There are Easy, Medium and Difficult tiers.As you can see, the grid has a bunch of symbols and numbers with each color. On the far left, the three purple squares must not equal one another . The two pink squares next to that must equal a total of 0. The zig-zagging blue squares all must equal one another. You click on dominoes to rotate them, and will need to since they have to be rotated to fit where they belong. Not shown on this grid are other conditions, such as “less than” or “greater than.” If there are multiple tiles with >or 4. Move up to the “O” and place the 6/5 domino from Purple 12 into Pink 9.The 6/2 domino goes from Purple 12 into Orange=and the 2/1 domino goes from Orange=into Dark Blue 2. Place the 2/4 domino from Dark Blue 2 down into Pink 9. Next, move the “D” and place the 0/6 domino from Pink< 2 over into Purple 10.Place the 4/2 domino from Purple 10 down into the first free tile and the 5/5 domino in the two left tiles of Green=. Next, place the 5/1 domino from Green=into the second free tile and the 3/3 domino into the two Blue 6 tiles. And that’s that!At the beginning, I counted four dominos that could work in Blue 6, which is isolated from all other tiles, meaning it would require its own domino. All four of these — the 4/2, 5/1, 6/0 and 3/3 dominos all ended up in the “D” with two of these occupying a free tile. Only one domino in the “D” doesn’t add up to 6, in fact. I assume this is by design. It certainly makes the “D” the worst place to start and the best place to end!
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