A Cosmological Reformulation of Anselm's Proof That God Exists (Anselm Studies and Texts #5)
Description
In this book, Richard Campbell reformulates Anselm's proof to show that factual evidence confirmed by modern cosmology validly implies that God exists. Anselm's proof, which was never the "ontological argument" attributed to him, emerges as engaging with current philosophical issues concerning existence and scientific explanation.
Because every observable thing has a beginning, it can be deduced that there is always in reality something than which a greater cannot be thought, which exists necessarily. It follows that its non-existence is inconceivable. Anselm then proves that this is the God in whom he believes, who alone so truly exists that He could not be thought not to exist. The contingent nature of the universe is therefore a consequence of the proven belief that God is the Creator of everything else.
About the Author
Richard Campbell, AM, MA BD (Sydney), DPhil (Oxford), FACE, is Emeritus Professor of Philosophy at The Australian National University. He has published books on the concepts of truth and emergence, and on Anselm's proof: From Belief to Understanding (ANU, 1976) and Rethinking Anselm's Arguments (Brill, 2018).
Other Books in Series
Eadmer of Canterbury: Life, History and Thought (Anselm Studies and Texts #10)
Anselm of Canterbury: Communities, Contemporaries and Criticism (Anselm Studies and Texts #3)
New Research on the Abbey of Le Bec in the Middle Ages: Sources, History, Archaeology (Anselm Studies and Texts #7)
Anselm of Canterbury: Nature, Order and the Divine (Anselm Studies and Texts #8)
New Readings of Anselm of Canterbury's Intellectual Methods (Anselm Studies and Texts #6)
Anselm and Scripture: The Bible in the Thought of Anselm of Canterbury (Anselm Studies and Texts #9)
A Historical Study of Anselm's Proslogion: Argument, Devotion and Rhetoric (Anselm Studies and Texts #2)
Rethinking Anselm's Arguments: A Vindication of His Proof of the Existence of God (Anselm Studies and Texts #1)
