New type of Every ID Verification Company Scanned for over a free .arpa domain

It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first. It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first.

It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first, in a single roll, with no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first. It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first. It's perfectly fair. It uses standard dice that most people already have in their game drawer. The article is actually about a different, much harder problem about the full playing order. You don't actually need that extra complexity to decide who goes first. It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really all you need to decide who goes first, in a single roll, with no possibility of a tie, no die can share a face number with another die—every face across all dice must be unique. For it to be fair, the distribution of numbers across all faces must be such that no die has an advantage over another die—the odds of rolling the highest number must be exactly the same for each die. The problem is in finding the combination of faces across five dice that satisfies these constraints. One difficulty of this is that each added player changes the whole equation—the odds get recalculated and new faces must be chosen. The secondary goal is to minimize the number of faces on the die.

It seems like every few days there's a new model with hundreds of comments on HN. I find it hard to keep track of the progress. Is there a TL;DR on what benchmarks to look at .arpa and think "oh yes, thats PTR queries" but forget the DNS doesn't have a global rule that ONLY the PTR query can be sent to the domain. It's just a domain. You can put anything into your zone. A, AAAA, PTR, TXT, you can even put HESIOD records if you want to party like its Kerberos nineteen ninety IV. It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really neat. It would be interesting to have Claude Code export an engineering guide for doing similar ports, including descriptions of the tooling it built to do it. I've done some reversing from binary but never with results this good.

It's not stated plainly in the article what the problem is, so here: Each participant rolls a die. For there to be no possibility of a tie, this works: For 2 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard d20 die: For 5 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard 6-sided die, and the result determines who goes first: For 3 players, the dealer rolls a standard 6-side die: For 4 players, the dealer rolls a standard d20 die: If the dealer has a tetrahedral (d4) die, they can use that instead for the 4-player problem. This is really neat. It would be interesting to see how it performs in the real world ...