Abstract

The story of the devil’s fall poses at least three separate philosophical puzzles, only two of which Anselm addressed. The first (Puzzle A) wonders how this angel could have committed a sin in the first place since he was created with a good will and good desires. A second puzzle (Puzzle B) consists of trying to explain why the devil cannot ever be forgiven for that first sin. According to Christian teaching, the devil is unable to “repent” (i.e., express sorrow for) that first sin and thereby acquire forgiveness for it. Humans, by contrast, are portrayed as repeatedly sinning, repenting, and being forgiven. It is a mystery why no mechanism similar to that humans use for forgiveness is available to the devil. The final puzzle (Puzzle C) is slightly different. It wonders why the devil was never given a second chance. In daily life, most of us are given (and grant to others) second chances all the time. Given that the consequences of choosing incorrectly were in this case so disastrous and permanent, it seems inconceivable that a good God would permit one of His angels merely one chance to choose and thereby determine his eternal fate. And yet, despite this inconceivability, this is precisely the way the story is presented. Anselm addressed Puzzles A and B but never explicitly raised Puzzle C. I propose he failed to raise it because he conflated it with Puzzle B. In this paper, I first explain how he solved Puzzles A and B. I then go on to argue that Puzzle C does indeed constitute a separate puzzle that should not be conflated with Puzzle B. I then argue that the best (and perhaps only) way in which Anselm could solve Puzzle C is to appeal to a type of free will that conflicts with his solution to Puzzle A. As a result, I argue that there may be a latent contradiction in Anselm’s treatment of the devil’s sin unless an alternate solution to Puzzle C can be found.