PREMIUM-Ep 206 Lucretius's Epicurean Physics (Part Three)
The Partially Examined Life Philosophy Podcast
Mark Linsenmayer
4.6 • 2.3K Ratings
🗓️ 13 January 2019
⏱️ 14 minutes
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Summary
Mark and Wes go into more textual detail re. Lucretius's take on atomism and the metaphysical and epistemological problems it entails. Start with Part one.
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Transcript
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| 0:00.0 | Hey, this is the partially examined life, a preview to the follow-up discussion that |
| 0:10.8 | Wes and I had on. |
| 0:12.2 | Some of the topics raised in episode 206 on Lucretius's De Réardom Natura, the full discussion |
| 0:17.0 | is 50-some minutes I'm gonna play you two chunks here to give you a flavor of that and because |
| 0:21.6 | I think they're intrinsically interesting. |
| 0:23.5 | In this first one, for about nine minutes we talk more about the properties of atoms, |
| 0:27.7 | according to this ancient view. |
| 0:29.6 | So one of the characteristics of atoms that there's a limited number of types of shapes, |
| 0:34.8 | and 480, a correlate to the number of the various atom shapes is limited. |
| 0:39.2 | If not, it would follow that some seeds would have to be unlimited in bulk. |
| 0:44.2 | For given the confines of one tiny thing, whatever it is, the shapes it can assume cannot |
| 0:48.1 | be many. |
| 0:49.1 | Suppose our atoms have three minimal parts, or even out of few. |
| 0:52.2 | Sure, shuffle all the parts of a single atom, bottom and top, switching the right with |
| 0:55.9 | the left. |
| 0:56.9 | You will learn every permutation and what shape each gives to the atoms a whole. |
| 1:00.9 | And then if you should happen to want new shapes, you'd have to add more parts. |
| 1:04.1 | The consequence, the shuffleings will require the same logic and new parts, should you want |
| 1:08.2 | even newer shapes. |
| 1:09.6 | Therefore our growth in bulk must follow upon the novelty forms. |
| 1:12.9 | You cannot think then that the number of atomic shapes is endless. |
| 1:15.8 | You have to say that atoms of monstrous size exist, which I have proved impossible. |
... |
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