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In 2001, a pure quantum computer using Shor's algorithm correctly gave the prime factors of 15. In 2012 they managed to find the prime factors of 21. Since then
by AndrewStephens 1y ago
In 2001, a pure quantum computer using Shor's algorithm correctly gave the prime factors of 15. In 2012 they managed to find the prime factors of 21. Since then, everyone has given up on the purely quantum approach by using lots of traditional CPU-time to preprocess the input, somewhat defeating the purpose.
Its a shame. I was really looking forward to finding out what the prime factors of 34 are.
- xxs 1y agoThe infamous 21 (which is half of 42) was my 1st thought when I heard 'unpopular' which is of course a very popular opinion.
- JohnKemeny 1y agoIf I understand correctly, they didn't actually find the prime factors, they merely verified them, so it's unfortunately up to you to factor 34. Maybe some time in the future a quantum machine can verify whether you were right.
- teekert 1y agoIt's 2 and 17, I asked Claude.
- Lionga 1y agoNot sure if it was more wasteful of energy asking Claude or trying to solve it with Quantum.
- solardev 1y agoA twelve year old could do it for 500 kcal of cookies.
- tomashubelbauer 1y agoI volunteer as a tribute
- pfdietz 1y agoReminds me of the Groucho Marx line: "A child of five could understand this. Send someone to fetch a child of five."
- rbanffy 1y agoAt least quantum computers are cool.
- RHSeeger 1y agoWe could ask Claude to generate the schematics for a quantum computer that can find the prime factors of 21. Then we get the best of both worlds.
- _heimdall 1y agoI believe it was both at the same time, until you check the monthly bill at which point you forced one to become more wasteful.
- AndrewStephens 1y agoAI can do that now? Looks like I have to upgrade all of my 5-bit SSL keys.
- dreamcompiler 1y agoGemini told me it was -12 and pi.
- thesz 1y agohttps://eprint.iacr.org/2015/1018.pdf https://eprint.iacr.org/2015/1018.pdf "As pointed out in [57], there has never been a genuine implementation of Shor’s algorithm. The only numbers ever to have been factored by that type of algorithm are 15 and 21, and those factorizations used a simplified version of Shor’s algorithm that requires one to know the factorization in advance..." If you have a clue what these factors are, you can build an implementation of Shor's algorithm for them, I guess.
- EvgeniyZh 1y agoThere was for this year's sigbovik [1] [1] https://fixupx.com/CraigGidney/status/1907199729362186309 https://fixupx.com/CraigGidney/status/1907199729362186309