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Inside this Book – The remainder of Fading Foundations is organized as follows. In Ch. 5, A&P address the ‘Finite Minds Objection’. This objection (or at least one version thereof) is based on the claim, roughly, that finite minds cannot handle infinite chains. A&P argue, drawing on certain parts of Ch. 3 and Ch. 4, that oftentimes a finite chain with a relatively small number of links is enough to get Pr(A1) within a suitable range of values so that an infinite chain is unnecessary. In Ch. 6, A&P address several ‘conceptual’ (as opposed to ‘pragmatic’) objections to infinite chains and probabilistic regresses. In Ch. 7, they turn from probabilistic regresses to regresses of higher-order probabilities, and argue that the latter are formally equivalent to the former. In Ch. 8, they consider loops and multidimensional networks
Inside this book –Fading Foundations Probability and the Regress Problem PDF Book by David Atkinson – This is fine as far as it goes. But how exactly does perceptual justification work? There is a large literature on this question. Different theorists give different answers. Some hold that perceptual beliefs can be justified by perceptual experiences. Others deny this and claim instead that perceptual justification, as with all justification, is ultimately a matter of coherence. Others appeal to reliability. And so on. A&P, though, offer no worked out view on this front. They simply assume that there is a perception-based story to be told in terms of how the various conditional probabilities at issue in (*) are justified, and then show that the probabilities in question can lead in surprising ways to further justified probabilities.
Fading Foundations Probability and the Regress Problem by David Atkinson PDF : eBook Information
- Full Book Name – Fading Foundations Probability and the Regress Problem
- Author of this Book – David Atkinson
- Language – English
- Book Genre – Non Fiction, Novel, Philosophy, Consciousness, Thought
- Download Format – PDF
- Size – 2.2 MB
- eBook Pages –242
- Price – Free