David Saussy
761 posts




For a little reading experiment + fun, I’ve been (re)rereading Platonic dialogues in the Iamblichean curriculum order, which I believe also follows the sequence of the 12 labors of Hercules. See below. Imagine each dialogue as undertaking a “labor” of a certain kind, following the labors of Hercules. As a reader, you are not reading “about” a subject, but you are to undertake that very labor itself as it is framed and presents itself in the reading and sorting through of the dialogue. I’m reading it over a calendar year - from new moon to new moon, to get off the calendar and back to the firmament. I have a little time left until the next new moon in December to finish Gorgias, which would map onto the Labor of the Hydra. 1. Alcibiades I = Nemean Lion Confronting ignorance and achieving self-knowledge; slaying the invulnerable beast of self-deception? 2. Gorgias = Lernaean Hydra Cutting down multiplying sophistic arguments; each refuted head grows two more? 3. Phaedo = Ceryneian Hind Pursuing the sacred, elusive soul; a year-long chase for something that cannot be killed? 4. Cratylus = Erymanthian Boar Capturing the wild beast of language; naming and its power? 5. Theaetetus = Augean Stables Cleansing false opinions about knowledge; intellectual purification? 6. Sophist = Stymphalian Birds Driving away sophistic confusion with dialectical tools, the method of division? 7. Statesman = Cretan Bull Mastering the powerful forces of governance? 8. Phaedrus = Mares of Diomedes Taming the man-eating horses of passion; the chariot allegory made mythic? 9. Symposium = Belt of Hippolyta The quest for beauty and the feminine divine; Diotima’s wisdom as the prize? 10. Philebus = Cattle of Geryon Complex synthesis; herding pleasure, knowledge, and measure from the three-bodied monster? 11. Timaeus = Apples of the Hesperides Cosmic knowledge at the world’s edge; the golden fruit of cosmological understanding? 12. Parmenides = Capturing Cerberus Descent into dialectic’s underworld; confronting the One and returning with ineffable knowledge. There’s supposed to be an “ascent” here of some kind, but my suspicion is that the only ascent for a guy like myself is - maybe, if I’m lucky - an ascent out of the Second Cave of History and Mathematical Physics *up to* the first Cave where the fundamental questions are.













I've gone through this program myself - and I've read the works with folks outside St. John's - and I can attest to what @zenahitz is saying. Speaking only for myself, I think the best reason for reading these books in particular - why I'd want to go back and read them as many times as I can in my life - is because they are truly beautiful works of artfulness. They are energizing! I've studied several of them again since graduating, like Euclid, Apollonius, Ptolemy, Copernicus and Kepler, and some Newton + Descartes. There are many more besides (e.g. I've been meaning to go over Maxwell and Faraday - amazing). If the sheer sense of adventure - of walking in their footsteps - doesn't capture the imagination (it does for me), there are some serious reasons for studying the primary sources. The main one (that I find persuasive) is the strange difficulty that we face in modern mathematical physics still after a century - a kind of stalemate - that it cannot be comprehended without mathematical notation. (In other words, it can't give an account of itself.) I don't think we can assume that this is merely problem for philosophers in a philosophy department, or historians in a history department. Ordinary intuitions do not map onto the world of physics. This was not always the case. So what happened? To go back into the sources is to uncover original problems that led to this situation - and it gives the modern student a unique perspective on the current issues of the day, to be able to think the problems down to the studs and back up again. Another perhaps more hidden part of the problem is the radical redefinition or transformation of the concept of number that takes place in the invention of formalized algebraic notation - and even the counting numbers we teach kids in schools. The big mistake that we moderns seem to make - again and again - is to anachronistically interpret the ancients in terms of our own way of thinking. In this case, the modern concept of number. So for example, we take the algebraized Pythagorean theorem to be no different than, or even better than, Prop 47 of Euclid's Elements, or the Appollonian ellipse for the formula in the Cartesian coordinate system. In order to really understand algebra, and the modern revolution that it led to, it becomes a matter of rigorous working principle to suspend our anachronistic assumption (that Euclid "evolved" into or anticipated Algebra, is a primitive algebra (thinking of the theory of ratios). We are freed then to study both the algebraic conception in itself, and confront Euclid in itself. There's nothing stopping us from doing this - in terms of the intelligibility of these mathematical and scientific works. My final thought: I think it is a well-known fact in the history of science that during times of intellectual crisis - thinking people in general and scientists in particular go back into the bedrock principles to search for new life, for a way out of contemporary of impasses. I have always taken the St. John's math and science approach to be providing exactly this sort of endeavor - deeply consonant with the spirit of the scientific quest for truth... @ANNVYSHINSKY


All of us study math (4 yrs) and science (3 yrs) almost entirely from original sources. We have some manuals that provide notes, often with (say) contemporary notation. We work slowly enough to work through technical details and to dwell on broader questions.

I am pro-introspection. Heidegger put it well: ‘It could be that prevailing man has for centuries now acted too much and thought too little.’




