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Cosmological Arguments for Theism

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Cosmological Arguments from Contingency
Kalam Cosmological Argument
  • William Lane Craig (2006). J. Howard Sobel on the Kalam Cosmological Argument. Canadian Journal of Philosophy 36 (4):565-84.
    J. Howard Sobel devotes seventy pages of his wide-ranging analysis of theistic arguments to a critique of the cosmological argument. Although the focus of that critique falls on the Leibnizian argument, he also offers in passing some criticisms of the kalam cosmological argument. Sobel does not challenge the causal premiss insofar as "begins to exist" means "has a first time of its existence." Rather he disputes the arguments and evidence for the fact of the universe's beginning. I show that Sobel's (...)
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  • William Lane Craig (1999). A Swift and Simple Refutation of the Kalam Cosmological Argument? Religious Studies 35 (1):57-72.
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  • J. P. Moreland (2003). A Response to a Platonistic and to a Set-Theoretic Objection to the Kalam Cosmological Argument. Religious Studies 39 (4):373-390.
    The first premise of the Kalam cosmological argument has come under fire in the last few years. The premise states that the universe had a beginning, and one of two prominent arguments for it turns on the claim that an actual infinite collection of entities cannot exist. After stating the Kalam cosmological argument and the two approaches to defending its first premise, I respond to two objections against the notion that an actual infinite collection is impossible: a Platonistic objection from (...)
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  • Graham Oppy, Inverse Operations with Transfinite Numbers and the Kalam Cosmological Argument (1995).
    In "Reply To Smith: On The Finitude Of The Past" [1], Professor William Craig writes: I reiterate that Smith has yet to deal with my strongest arguments in favour of the impossibility of the existence of an actual infinite, those based on inverse operations performed with transfinite numbers. [2] I think that this claim is mistaken; for: (i) there is no problem about allowing the inverse operations in question--subtraction, division, extracting roots, etc.--into transfinite ordinal arithmetic[3]; and (ii) there is no (...)
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