I am continuing to read Crisp’s and Rea’s Analytic Theology; should complete it sometime tomorrow. Many of you don’t know, and don’t care to know, that there is
a difference between analytic theology and what has been called ‘Continental Theology’ (which is the influence you get here when you read my blog). The foremost example of Continental Theology is Karl Barth. ‘CT’ takes its cues from following the philosophical paths ofΒ European philosophers like: Hiedeggar, Husserl, Hegel, [Einstein, for good measure — even though not a philosopher, per se]Β and Kant; to name a few. Analytic Theologians follow in the footsteps of Hellenistic philosophy, and other European philosophers; like: Aristotle, Plato, Descartes, and a host of others. Ultimately, I really have no empathy for Analytic Theology. When I read it, or try to think it; it actually upsets me! I think it represents an abject loss for providing fruitful and creative ways for thinking about and articulating who God is. I would suggest that the reason this is the case is primarily because of their metaphysics (substance), and their method (mathematical). To this end, let me give you an example of what I mean. The following is from Thomas Crisp’s (an Analytic Theologian-Philosopher who teaches Philosophy at Biola University in La Mirada, CA — very close to where I grew up) chapter in the book ‘Analytic Theology’ (his chapter is entitled: “Believing the Scriptures Divinely Inspired). HereΒ he is doing some preliminary work that I am hoping will set up the rest of his chapter in some comprehendible way; he is sketching Alvin Plantiga’s critique of natural theology’s capacities to provide something helpful for establishing the justification for “Believing the Scriptures Divinely Inspired.”
[P]lantiga has argued that attempts to argue for ‘the great things of the gospel’ (i.e. incarnation, atonement, Jesus’ resurrection) on the basis of natural theology and historical argument suffer from a problem he dubs the ‘Principle of Dwindling Probabilties’.
The Principle of Dwindling Probabilities afflicts arguments with a certain structure. Suppose you want to show some proposition P probable on our background knowledge K. You might do that by producing some other proposition A, showing that P (A/K) and P (P/A&K) are high, and concluding that, by the probability calculus, it follows that P (P/K) is high.
You might however, try to show that P (P/K) is high by iterating the above procedure, arguing that some proposition A is probable on K, that some other proposition B is probable on A&K, and that P is probable on A&B&K, concluding that, therefore, P is probable on K. But such an argument is subject to Plantiga’s Principle. If all you’ve said is that P (A/K), P (B/A&K), and P (P/A&B&K) are high, say around .8 each, then, so far, all that follows from the probability calculus is that P (P/K) is greater than or equal to .8 x .8 x .8, a tad higher than .5. Though the conditional probabilties P (A/K), P (B/A&K), and P (P/A&B&K) are each high, the probabilties ‘dwindle’ when you multiply them through.
This Principle of Dwindling Probabilties (PDP), then, makes trouble for arguments with the foregoing iterative structure, arguments that attempt to motivate the claim that P (P/K) is high for some P by arguing, for some Q1 . .Β . Qn, that P (Q1/K), P (Q2/Q1&K), . . . , P (Qn/Q1& . . . Qn-1&K), and P (P/Q1& . . . &Qn&K) are high. [Thomas Crisp in “Analytic Theology,” eds. Oliver Crisp & Michael Rea, 190-91]
I know that was complex; let me explain for the dense of heart. So if ABCDEFGHIJK then LMNOPQRSTUVWXY&Z. Further there are some who like to use A1 on their KFC; which for others equals a no go in their 300Z.
Just today I made a cryptic comment on my Facebook wall that I was sure that most ‘Analytic Theologians’ must’ve been engineers or something in their former life. Ironically, I checked out Thomas Crisp’s CV; and his undergrad degree is in Civil Engineering from UCLA.
As I have mentioned before, doing theology as math should have no place in the theologian’s mode of operation. In my view, the effect this has when done, supposedly in the service of God, is to depersonalize Him through using cold formulaic apparatus that does not befit the Christian God of love. I would love to see an Analytic Theologian go home to his wife, and describe his love for her through calculus formula, statistics, and mathematical theorems and equations; that probably wouldn’t go over to well. If this is the case, why do said ‘Analytic Theologians’ feel justified when talking about humanties’ relationship to the Greatest Lover of all, God, in this way? No thank you . . .