4.6 β’ 2.4K Ratings
ποΈ 10 October 2025
β±οΈ 28 minutes
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| 0:00.0 | All right. |
| 0:01.1 | Question from a fine listener on X. |
| 0:05.9 | If we accept the principle of non-contradiction as the foundation of logic, |
| 0:12.1 | how do you resolve the apparent contradiction of an uncaused cause? |
| 0:18.8 | That is a fine question, and I appreciate it, and I will... |
| 0:24.0 | He said rather redundantly, as he's answering the question, do my best to answer it. |
| 0:28.2 | All right. So, here we go. So, non-contradiction, the uncourced cause. So this is an Aristotelian |
| 0:37.3 | argument, it's an Augustine argument, |
| 0:40.4 | and the argument is everything that happens has a prior cause. Since everything that happens |
| 0:50.6 | has a prior cause, right, there is no baby without pregnancy. There is no pregnancy |
| 0:54.7 | without insemination. There is no insemination without sex. There is no, right, you get this. |
| 1:00.1 | So everything that is has a prior course. Domino's going all the way back to, back to, back to, back to, right? |
| 1:05.9 | This is sort of the question. It's back to what? Back to where, back to how. Now, is it possible to have an infinity of prior causes? |
| 1:17.5 | It's kind of hard to imagine how that could be the case, but let us endeavor as best we can. Let us endeavor. |
| 1:25.6 | So, when it comes to prior causes all the way back, |
| 1:29.9 | can there be an infinity of prior causes, |
| 1:32.1 | or must there be something that sets things in motion? |
| 1:36.8 | So think of, I mean, let's talk about literal dominoes, right? |
| 1:39.8 | If you've ever had kids, you set up these dominoes, right? |
| 1:42.8 | So you set up these dominoes, and? So you set up these dominoes, |
| 1:44.4 | and then you flick the first domino, and they go down. Can we imagine an infinity of dominoes |
| 1:51.6 | going back with no first course? If everything that moves has something that moves it, |
... |
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