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constant size make and thus a stack-allocated backing store, and

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I wanted to test this claim with SAT problems. Why SAT? Because solving SAT problems require applying very few rules consistently. The principle stays the same even if you have millions of variables or just a couple. So if you know how to reason properly any SAT instances is solvable given enough time. Also, it's easy to generate completely random SAT problems that make it less likely for LLM to solve the problem based on pure pattern recognition. Therefore, I think it is a good problem type to test whether LLMs can generalize basic rules beyond their training data.

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Anthropic 的遭遇,构成了这次事件的另一面。这家由前 OpenAI 核心团队出走创立的公司,选择放弃庞大的国防合同,并在监控与武器自动化等议题上拒绝让步。这种明确的底线设定,让其产品 Claude 在部分消费者眼中建立了更高的信任度,也让 OpenAI 长期塑造的“负责任 AI”形象面临更为严苛的公众考量。