The Kalām Cosmological Argument
The Kalām Cosmological Argument is a 1979 book by the philosopher William Lane Craig, in which the author offers a contemporary defense of the Kalām cosmological argument and argues for the existence of God, with an emphasis on the alleged metaphysical impossibility of an infinite regress of past events. First, Craig argues that the universe began to exist, using two philosophical and two scientific arguments. Second, Craig argues that whatever begins to exist has a cause that caused it to begin to exist. Finally, Craig argues that this cause is a personal creator who changelessly and independently willed the beginning of the universe.
Contents
The book is divided into two parts.- Part I: Al-Kindi, Saadia and Al-Ghazali.
- Part II: A modern defence of the Kalām cosmological argument.
- *Appendix 1: The Kalām cosmological argument and Zeno's paradoxes.
- *Appendix 2: The Kalām cosmological argument and the thesis of Kant’s first antinomy.
Basic argument
- Whatever begins to exist, has a cause of its existence.
- The universe began to exist. i.e., the temporal regress of events is finite.
- Therefore, the universe has a cause.
First sub-set of arguments
Argument based on the impossibility of an actual infinite:- An actual infinite cannot exist.
- An infinite temporal regress of events is an actual infinite.
- Therefore, an infinite temporal regress of events cannot exist.
Second sub-set of arguments
Argument based on the impossibility of the formation of an actual infinite by successive addition:- A collection formed by successive addition cannot be an actual infinite.
- The temporal series of past events is a collection formed by successive addition.
- Therefore, the temporal series of past events cannot be actually infinite.
The second is that a temporal series cannot be an actual infinite, assuming than an actual infinite can exist in the real world, because: a) a temporal series is a collection formed by successive addition; and b) a collection formed by successive addition cannot be an actual infinite.