Philosophical Skeleton Keys: More on Angels

In a recent essay, I suggested that the angels are the concrete archetypes of the Platonic Forms. This in response to a few Ockhamian challenges to Plato regarding the Forms that I there adduced:

What’s the Platonic Realm, for Heaven’s sake? Where is it? How does it interact with our own? If it does interact with our own, then isn’t it really integral with our own? If so, then what sets the Forms apart from their contingent instantiations here below? What does eternity have to do with creaturity?

… If [the Platonic Realm is concrete], and therefore ineluctably particular, then how is it universally and archetypally Formal?

Well, OK. Stipulating to the notion that the angels are the concrete archetypes of the Forms, how does that help us answer those questions?

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Philosophical Skeleton Keys: Archetypes, Forms, & Angels

Ockham comes in for a lot of criticism around these parts, the poor honest earnest man. And not unrightly, perhaps, given his (largely innocent and inadvertent) role in the incipience of the prevalent modern nominalism that has gutted the West (he was not really much of a nominalist, as we think of nominalism these days). But in most things he was on target (this is true of all heretics, scoundrels, sinners, and fools (or else they’d die before they could do much damage, understood by their contemporaries as mere silly kooks)). Most of all, he was right in respect to his famous Razor, which more than any of his other immense contributions to human thought will surely warrant his everlasting renown – his status, shared with only five or six other philosophers, as a household name (at least among those who consider themselves somewhat educated). Even men who know nothing else whatever of epistemology or philosophy of science have some notion of Ockham’s Razor. His Principle of Parsimony is perhaps the most important operational, practical principle of thought (the Principle of Sufficient Reason, e.g., is by contrast ontological; or again e.g., the Principle of Noncontradiction is logical; and so forth). It is the whole basis of American Pragmatism, which is to say, of the philosophy of science universally presupposed in the practice of professional scientists. It is followed in its pragmatic importance – opinions differ about their proper order – by the Principle of Elegance (the more beautiful theory is more likely to be true) and the Principle of Adequacy (theories must adequate to the entirety of their proper domain). I would add also the Principle of Serendipity – as I here now decide to name it, not knowing how other thinkers might have done so: the principle, i.e., that a true theory is likely to explain more things, and they unsuspected things, than we had looked for it to explain – things that, i.e., are outside its (expected) proper domain (huge swathes of mathematics, e.g., turn out to exemplify the Principle of Serendipity).

Ockham, then, God Bless him: All else equal, that theory is best which is simplest – which postulates the fewest types of concrete entities.

So then: what about the Platonic Forms? Ockham’s Razor – a native, chthonic tendency in my thinking from infancy – bugged me about them from the first moment I read of them. What the heck are they? Are they a different sort of thing than the things of this world? What’s the Platonic Realm, for Heaven’s sake? Where is it? How does it interact with our own? If it does interact with our own, then isn’t it really integral with our own? If so, then what sets the Forms apart from their contingent instantiations here below? What does eternity have to do with creaturity?

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Orality, Literacy, and the Tradition


Alphabet 01

Late Sixth-Century Boeotian Black-Glaze Kantharos with Inscription

Beginning in the mid-1990s and for about ten years I published a number of articles about the dismal state of the humanities and one of its causes: The savage war against literacy being waged in the public schools by the state-university departments of education that set curricula for K-12. My Modern Age article from 2003, “Orality, Literacy, and the Tradition,” synthesizes several of my argumentative strands at the time and suggests the dire state of American literacy already nearly twenty years ago. (Click on the emboldened link to go to a PDF of the article, which may be read online or downloaded.) Things have not improved and they are getting worse all the time.

I find myself prompted to call attention to “Orality, Literacy, and the Tradition” by the appearance at The American Thinker recently of an article by Bruce Dietrick Price under the title “K-12: History of a Conspiracy against Reading,” which I strongly recommend. (Again, click on the emboldened link to go to the article.)

The decline into a post-literate condition, in which there is no intact oral tradition to which the deprived parties might repair, belongs to the general subscendence of our age.

I believe that “Orality, Literacy, and the Tradition” does a fairly good job of summarizing the findings of three important scholars of literacy: Walter J. Ong, whose Orality and Literacy (1981) is indispensable; Eric Havelock, who wrote on the early phases of alphabetic literacy in Greece (see his Preface to Plato, 1963); and Barry Powell, whose Homer and the Origin of the Greek Alphabet (1991), is bold and monumental.

Gödel’s Theorem (revised)

Kurt Gödel[1] was a Platonist,[2] logician and mathematician who developed the intention of making a profound and lasting impact on philosophical mathematics. His next task was to think of something! Amazingly, at the age of twenty five, he achieved his goal, publishing his incompleteness theorem.

Godel and Einstein

Kurt Gödel and Einstein

A good friend of Albert Einstein’s, Einstein once said that late in life when his own work was not amounting to much, the only reason he bothered going to his office at the Institute for Advanced Study at Princeton was for the pleasure of walking home with Gödel.

John von Neumann wrote: “Kurt Gödel’s achievement in modern logic is singular and monumental – indeed it is more than a monument, it is a landmark which will remain visible far in space and time. … The subject of logic has certainly completely changed its nature and possibilities with Gödel’s achievement.”[3]

While at university, Gödel attended a seminar run by David Hilbert who posed the problem of completeness: Are the axioms of a formal system sufficient to derive every statement that is true in all models of the system? Continue reading

The Great Sortition

I argued in a recent post that, because of its militant, totalitarian presumptions, Islam must sooner or later be destroyed if any other cult – including the cult of the Living God, YHWH our Lord Jesus – is to survive. Because God in Jesus assured us (Matthew 16:18) that his cult simply *cannot* be destroyed (which would only make sense, it being the cult of the Omnipotent One), we may be sure that, sooner or later, Islam certainly *will* be destroyed, or else by some mass apostasy of Muslims simply wither and vanish, as insane cults are wont eventually to do.

Insanity, after all, is autophagic. Like all error, it works its own destruction.

The post garnered more page views than any other we had published since our first few days of existence. Thanks, Western Rifle Shooters!

It also engendered a lively discussion.

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Plato’s Cave

Plato’s Cave

Plato’s allegory of the cave appears in Book VII of Plato’s most famous and longest dialog, The Republic. Plato’s dialogs frequently star Plato’s teacher Socrates as a character. The dialogs involved discussions and philosophical arguments between various characters, some of whom were based on real people. Plato particularly disliked the sophists who were professional rhetoricians and who seemed to care more about money and social success than truth. In fact, Plato accused them of teaching their students how to make the worse argument appear better – enabling their students to convict the innocent and set free the guilty.

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