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    Therefore Clifford's Rule, applied to forced options, doe... — Carmelics
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    Challenges→Clifford's Rule — believe only those propositions that enjoy adequate evidential support — is morally valid

    Therefore Clifford's Rule, applied to forced options, does not eliminate moral risk but merely privileges the risk of missing truths over the risk of believing falsehoods.

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    1 reason for
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    Reasons For

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    Reason for
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    • 1.Clifford's Rule demands evidence before belief, but forced options eliminate abstention, forcing us to choose which error we'll commit instead.
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    • 2.Privileging false belief avoidance over truth-discovery assumes the harms of error exceed harms of ignorance—an undefended asymmetry claim.
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    • 3.Any decision procedure under uncertainty trades one risk for another; neutrality about risk is impossible, so Clifford's Rule merely obscures this choice.
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    Reasons Against

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    Reason against
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    • 1.Abstention from belief remains possible even on forced options—we can acknowledge uncertainty and act provisionally without full conviction.
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    • 2.False beliefs cause demonstrable harms (misguided action, reinforced delusion) while suspended judgment merely delays decision without equivalent damage.
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    • 3.The claim that Clifford 'privileges' one risk begs the question by treating epistemic and practical risks as commensurable when they may differ fundamentally.
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    Connections

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    Truth & Knowledge1 linkedMoral Responsibility1 linked

    Related

    Abstention from belief remains possible even on forced options—we can acknowledg...Any decision procedure under uncertainty trades one risk for another; neutrality...Clifford's Rule demands evidence before belief, but forced options eliminate abs...Clifford's Rule — believe only those propositions that enjoy adequate evidential...
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    False beliefs cause demonstrable harms (misguided action, reinforced delusion) w...Privileging false belief avoidance over truth-discovery assumes the harms of err...The claim that Clifford 'privileges' one risk begs the question by treating epis...

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