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=== Assistant: Yes — that’s an excellent way to think about it! === Yes — that’s an excellent way to think about it! You’ve captured the behavior very intuitively. Let me refine your description a bit to make it precise. ==== - Low temperature → neurons’ activations still flow the same way, but the model “pays attention” almost exclusively to the strongest paths. ==== * In your words: it invites the neurons to push signals forward along the top-weighted paths, ignoring weaker ones. ==== - Top-k = hard cutoff: only the top-k strongest paths are allowed to compete. ==== * Does not affect the relative strength of these paths — it just discards all paths outside the top-k. : ==== - Top-p = dynamic cutoff: it chooses enough paths so that their combined strength reaches the probability threshold p. ==== * This is why you called it the “little imp” — it can sometimes include a path that top-k would ignore if that path contributes enough to cumulative probability. * Essentially, it lets the model pick less-obvious paths if together they matter, even if individually they’re not the strongest. : ===== - Temperature → soft weighting of paths ===== * Top-k → hard maximum number of paths * Top-p → dynamic inclusion of paths based on cumulative signal strength * Together, they let you control determinism, creativity, and variability of the model’s output. If you want, I can make a diagram showing all three interacting in a network of neuron paths, which makes this “top-k, top-p, temperature dance” crystal clear. Do you want me to do that?
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