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    A framework that rejects the procedural foundation of cla... — Carmelics
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    Challenges→Evidential probability falls within attempts to establish the epistemic use of classical statistics

    A framework that rejects the procedural foundation of classical statistics cannot coherently be classified as an epistemic extension of it.

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    1 reason for
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    Reasons For

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    • 1.Extensions of a theory preserve core commitments; rejecting procedural foundations severs this continuity of essential principles.
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    • 2.Epistemic extensions build upon existing justificatory structures; fundamental rejection undermines the inherited warrant system.
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    • 3.Classification requires meaningful conceptual ancestry; frameworks with opposed procedures lack the requisite genealogical link.
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    Reasons Against

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    • 1.Extensions can replace methods while preserving problems solved; Bayesian stats rejects frequentist procedures yet addresses classical concerns.
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    • 2.Procedural rejection doesn't entail rejection of all foundations; non-parametric methods retain core probability concepts while altering procedures.
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    • 3.Epistemic extension is defined by explanatory scope and problem-solving power, not procedural identity; paradigm shifts demonstrate this.
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    Related

    Classification requires meaningful conceptual ancestry; frameworks with opposed ...Epistemic extension is defined by explanatory scope and problem-solving power, n...Epistemic extensions build upon existing justificatory structures; fundamental r...Evidential probability falls within attempts to establish the epistemic use of c...
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    Extensions can replace methods while preserving problems solved; Bayesian stats ...Extensions of a theory preserve core commitments; rejecting procedural foundatio...Procedural rejection doesn't entail rejection of all foundations; non-parametric...

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