Audio: Intro to Transcendental Arguments and Theology

 

By: Jay

Can the transcendental argument prove God?

In response to several requests, I have provided the first of some coming discussions on transcendental arguments.  In this talk, I respond to the standard objections, misconceptions, what is claimed and what isn’t, and the status they have in logic.  This is an introductory to mid-level analysis, where I also look at how they are used in philosophical and theological claims.  The talk assumes some familiarity in the audience with philosophy, logic and the subject at hand.

Also referenced in the talk are the following papers and articles:

“Presuppositional Procedure” by: Dr. Greg Bahnsen

“Logic and the Absolute” by: Dr. Philip Sherrard

“Transcendental Arguments” Stanford Encyclopedia of Philosophy 

Writings of Dr. Philip Sherrard

 

9 Comments on Audio: Intro to Transcendental Arguments and Theology

  1. I agree with you about there being a God. I’m not so sure as you, I think, regarding the form and of God though. You talk a lot about questioning the basic assumptions of a system, but you never seem to question the Bible. I’m sure you’ve looked into the credibility and whatnot of the Scriptures as you are obviously studious. However, I don’t see why other cultures’ revelations are automatically placed beneath the Bible in your view. Who’s to say that the thousands of years of spiritual development and philosophy in the far East, for example, isn’t a valid way of viewing the world.

    I remember one of your articles a long time ago brushed off Indian metaphysics as subpar and illogical but without you providing any logic against it. I just tend to agree with the idea that religions are birthed out of a culture and sometimes say more about the people than the god. Have you read any Frithjof Schuon? I’m pretty sure I remember you mentioning his contemporary René Guénon. When one studies the saints or mystics of any given religion, they describe practically the same phenomena of experiencing “the Ultimate.” Is the Native American Great Spirit different than the Father in Judaism? And are those raised in religions other than Christianity damned to hell as a result of where they were born? These things don’t add up.

  2. ForeverShallow // August 29, 2014 at 3:15 pm // Reply

    How is it possible that you haven’t yet done an analysis of the Guy Ritchie’s movie: Revolver.
    Please do it, I’m eager to read it.

  3. your first audio post i took time to listen to. i’m glad i did! i should take a look at your other audio posts, too.

  4. after doing a bit more research into Gödel’s incompleteness theorems, I thought I would add a comment explaining the backdrop to your video.

    Ever since Euclid (circa 300 BC), mathematicians have been trying to invent a formal mathematical system that is self-contained and does not rely on any preconceived assumptions. In Euclidian geometry, for example, Euclid’s mathematics relied on just 6 presupposed assumptions. It was believed that one day, these assumptions would be proved valid as part of an even more extensive system. Moreover, it was believed that one day a mathematical “theory of everything” would be formalized, one that didn’t rely on ANY assumptions. An assumption is something that you have to believe to be true, but cannot prove to be true.

    Fast forward a couple thousand years to the 20th century, and the mathematical community believes they are very close to such a system, and are extremely eager to see it through. In 1910, the famed mathematician and atheist Bertrand Russell publishes a 3 volume book called Principia Mathematica. He believed that this rigorous presentation was, in fact, a quantum leap towards the mathematical theory-of-everything, which did not rely on any outside assumptions. The 3 volume set is so rigorous, we don’t get to “1 plus 1 equals 2” until half-way through the second volume….

    However, the German mathematician Kurt Godel not only proved Russell’s Mathematica to not be self-contained, he proved that ANY mathematical system MUST rely on outside assumptions, and a mathematical “theory-of-everything” is not possible. The math behind this is extensive, but relies on set theory. In short, Gödel proved that in any formal mathematical system, no matter how extensive, you could always formulate a mathematical statement essentially equivalent to saying “This statement is false.”. He proved that this form of self-reference (which proves that a system is not logically independent of outside assumptions) will always be evident. Using our Euclidian example, the minute you create a system that proves the assumptions (also called axioms) in Euclid’s system are valid, there exist other assumptions that you haven’t (and can’t) prove within that system. Doing this iteration again to yield those assumptions valid will still rely on more outside assumptions, and this is conclusion is inevitable no matter how many times you iterate the process.

    Gödel’s theorems blew a hole wide open in mathematics, and the eager desire to have such a “theory of everything” was very conclusively squashed. An outworking of Gödel’s theorems can be seen in the infamous Continuum Hypothesis. The father of infinite set theory, another German mathematician by the name of Georg Cantor, postulated a certain hypothesis, but couldn’t prove it to be true. (Curiously, the hypothesis is predicated solely upon a problem that involves the idea of infinity). Kurt Gödel, a few decades after Cantor’s death, proved that you couldn’t disprove the Continuum Hypothesis. In other words, the Hypothesis was proven to not be false. This was an incomplete answer to the problem, because that kind of proof doesn’t mean the hypothesis is true, it just means it can’t be proven to be false. Well, this inconclusive proof did not sit well with mathematicians. For another 100 years, it remained number one on the list of important questions for mathematics. Finally, in 1964, another mathematician named Paul Cohen, solved the problem — but the solution blew an even wider hole in mathematics. Cohen’s solution was that the Continuum Hypothesis cannot be proven to be true. In other words, it proved that the answer is undeterminable. It proved that mathematics is not sufficient to solve everything in mathematics.

    Bringing all this together, the only way mathematics is possible is if there exist an assumption, or set of assumptions, which must be true but cannot be proven to be true in any mathematical system. This source, whatever it is, must be a boundless and infinite entity. Furthermore, and piggy-backing on this conclusion, the Continuum Hypothesis proved as an example of how mathematics is not a sufficient system to prove everything within mathematics — the knowability of the Hypothesis exists outside our domain of reality.

    If that’s not a mind-blowing evidence for God, I’m not sure what is.

    • Precisely. And not just any “god,” but that God must be personal and distinct from His actions/energies, therefore no absolute simplicity. Therefore all western theology is incorrect.

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