In Without Proof or Evidence O. K. Bouwsma weaves through the central topics of Western religion: the rationality of religious belief, the nature of Christianity, the promise of eternal life, the definition of faith, and proofs of the existence of God. When he works with the problems of Descartes or Moore or Wittgenstein, surveying the marketplace of language in which we all have commerce, he has the familiarity of an experienced trader. But in his work with the problems of Anselm or Nietzsche or Kierkegaard, in which the Scriptures move between background and foreground, there is another dimension, a concern with whether the Scriptures have been properly understood, what such an understanding might be, and how it affects someone who so understands them.

**Finalist in The Word Awards (suspense category)** "Asking questions could cost your life." Two years after the plane crash that killed her fiancé, Amy Silver has fallen for his best friend, artist Michael Stratton. When a local reporter claims the small aircraft may have been sabotaged, it reopens Amy's grief. Anonymous warnings and threats are Amy's only proof that the tragedy was deliberate, and she has nowhere to turn. The authorities don't believe her, God is not an option, and Michael's protection is starting to feel like a cage. How will Amy find the truth? Michael's feisty great-aunt and the dead man's university-student sister are the other key players in this Christian romantic suspense set in Nova Scotia, Canada. Grab your copy today!

Like its predecessor, Proofs without Words, this book is a collection of pictures or diagrams that help the reader see why a particular mathematical statement may be true and how one could begin to go about proving it. While in some proofs without words an equation or two may appear to help guide that process, the emphasis is clearly on providing visual clues to stimulate mathematical thought. The proofs in this collection are arranged by topic into five chapters: geometry and algebra; trigonometry, calculus and analytic geometry; inequalities; integer sums; and sequences and series. Teachers will find that many of the proofs in this collection are well suited for classroom discussion and for helping students to think visually in mathematics.

According to the great mathematician Paul Erdös, God maintains perfect mathematical proofs in The Book. This book presents the authors candidates for such "perfect proofs," those which contain brilliant ideas, clever connections, and wonderful observations, bringing new insight and surprising perspectives to problems from number theory, geometry, analysis, combinatorics, and graph theory. As a result, this book will be fun reading for anyone with an interest in mathematics.