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    Classifiers assign labels; LLMs generate text token by token

    SemiAnalysis_ explains binary, multiclass and multilabel classification, then compares those tasks with an LLM’s next-token predictions.

    SemiAnalysisSE
    2 Sources, 2h ago, first seen 2h ago

    TLDR

    SemiAnalysis_ explains that classifiers map inputs to labels from a fixed set. An LLM’s final layer also classifies possible tokens, the thread says, but repeats that step to generate text. It claims output tokens are always 3–5 times more expensive than input tokens because they are generated one at a time, rather than processed in parallel.

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    2 Sources, first seen 2h ago

    Combined views

    15.3K

    2 Sources, first seen 2h ago

    19 likes
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    2 Sources

    SemiAnalysis@SemiAnalysis_A classifier maps an input to a fixed set of labels. The different kinds of classifiers include: 🟠 Binary Classification: email ∈ {spam, not spam} 🟠 Multiclass Classification: text ∈ {positive, neutral, negative} 🟠 Multilabel Classification: movie ⊆ {action, horror, comedy, romance, fantasy, thriller} It works by encoding the input into a vector either through hand-build features like logistic regression or a learned encoder like CNN or BERT. It then projects that vector to K scores (logits) with a linear layer and applies a softmax/sigmoid function to turn the scores into probabilities and takes the vector with the highest probability. (1/3)🧵2h
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    2 Sources

    SemiAnalysis@SemiAnalysis_A classifier maps an input to a fixed set of labels. The different kinds of classifiers include: 🟠 Binary Classification: email ∈ {spam, not spam} 🟠 Multiclass Classification: text ∈ {positive, neutral, negative} 🟠 Multilabel Classification: movie ⊆ {action, horror, comedy, romance, fantasy, thriller} It works by encoding the input into a vector either through hand-build features like logistic regression or a learned encoder like CNN or BERT. It then projects that vector to K scores (logits) with a linear layer and applies a softmax/sigmoid function to turn the scores into probabilities and takes the vector with the highest probability. (1/3)🧵2h