| > Can it solve easy problems yet? Weirdly, I think that's an important milestone. Easy for who? Some problems are better solved in one way compared to another. In the case of counting letters and such, it is not a easy problem, because of how the LLM tokenizes their input/outputs. On the other hand, it's really simple problem for any programming/scripting language, or humans. And then you have problems like "5142352 * 51234" which is trivial problems for any basic calculator, but very hard for a human or a LLM. Or "problems" like "Make a list of all the cities that had celebrity from there who knows how to program in Fortan", would be a "easy" problem for a LLM, but pretty much a hard problem anything else than Wikidata, assuming both LLM/Wikidata have data about it in their datasets. > I suspect the breakthrough won't be trivial that enables solving trivial questions. So with what I wrote above in mind, LLMs already solve trivial problems, assuming you think about the capabilities of the LLM. Of course, if you meant "trivial for humans", I'll expect the answer to always remain "No", because things like "Standing up" is trivial for humans, but it'll never be trivial for a LLM, it doesn't have any legs! |
The product of 5,142,352 and 51,234 is calculated as follows:
1. Break down the multiplication using the distributive property: - (5,142,352 times 51,234 = (5,000,000 + 142,352) times (50,000 + 1,234))
2. Expand and compute each part: - (5,000,000 times 50,000 = 250,000,000,000) - (5,000,000 times 1,234 = 6,170,000,000) - (142,352 times 50,000 = 7,117,600,000) - (142,352 times 1,234 = 175,662,368)
3. Sum all parts: - (250,000,000,000 + 6,170,000,000 = 256,170,000,000) - (256,170,000,000 + 7,117,600,000 = 263,287,600,000) - (263,287,600,000 + 175,662,368 = 263,463,262,368)
Final Answer: 263463262368