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Ultimate naturalistic casual explanations

In Ty Goldschmidt (ed.), Why is the something rather than nothing? Routledge. pp. 46-63 (2013)

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  1. Can Non-Causal Explanations Answer the Leibniz Question?Jens Lemanski - 2022 - Metaphysica 23 (2):427-443.
    Leibniz is often cited as an authority when it comes to the formulation and answer strategy of the question “Why is there something rather than nothing?” Yet much current research assumes that Leibniz advocates an unambiguous question and strategy for the answer. In this respect, one repeatedly finds the argument in the literature that alternative explanatory approaches to this question violate Leibniz’s intention, since he derives the question from the principle of sufficient reason and also demands a causal explanation to (...)
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  • From a necessary being to a perfect being.T. Ryan Byerly - 2019 - Analysis 79 (1):10-17.
    Cosmological arguments for the existence of God face a gap problem. This is the problem of convincingly arguing that their intermediate conclusions that some first cause or necessary being exists provide evidence for their main conclusion that God exists. This paper develops a simple and innovative approach to solving this problem, applicable to many cosmological arguments. According to the proposal, the best explanation for why the necessary being is found to have necessary existence is that it is a perfect being. (...)
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  • From a Necessary Being to a Perfect Being: A Reply to Byerly.Tina Anderson - 2022 - European Journal for Philosophy of Religion 14 (1):257-268.
    Cosmological arguments for God typically have two stages. The first stage argues for a first cause or a necessary being, and the second stage argues from there to God. T. Ryan Byerly offers a simple, abductive argument for the second stage where the best explanation for why the being is found to have necessary existence is that it is a perfect being. The reasoning behind this argument is that universal generalizations explain observations of their instances; for example, the universal generalization (...)
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