4.7 • 1.5K Ratings
🗓️ 7 March 2022
⏱️ 36 minutes
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0:00.0 | We'll build today we conclude our series of podcasts responding to a YouTube video which features |
0:18.2 | an impressive array of philosophers and physicists, critiquing the Kalam cosmological argument |
0:24.3 | and specifically targeting you. It's called physicist and philosophers reply to the Kalam cosmological |
0:32.1 | argument featuring pen rows honking and goof. It fits neatly into four segments so we're concluding |
0:39.2 | with our fourth podcast today. We've looked at the first philosophical argument for the beginning |
0:45.2 | of the universe and the first podcast, the second philosophical argument for the beginning of |
0:50.1 | the universe and the second one. Last time we looked at the scientific evidence for the beginning |
0:54.6 | of the universe and today the need for a cause of the universe's beginning and we'll just offer |
1:01.4 | this disclaimer again that there's no way we can possibly respond to everything in the video |
1:07.6 | in these short podcasts but Bill you've also included some more material in the question of the |
1:15.4 | weak feature at reasonablefaith.org so by everyone to go there. 770 to 773 will cover all four |
1:26.4 | sections of the video. Let's go then to the first excerpt in the video today. The big band doesn't |
1:31.6 | prove the universe had a beginning only that it evolved from a very hot dense state but when it |
1:39.2 | comes to physics the Kalam advocate has another card to play. The second law of thermodynamics. |
1:48.0 | The second law states that entropy which is roughly a measure of disorder increases with time |
1:54.8 | and so the argument goes if the universe were eternal into the past we would already be in a |
2:00.1 | maximal entropy state. Since we aren't the universe can't be past eternal. This also related to |
2:07.2 | the mystery of why the big bang was in a surprisingly low entropy state but what if the universe |
2:13.8 | were infinite? Perhaps we're living in a physical system where there's no maximum possible |
2:21.2 | entropy. Suppose the entropy can just grow forever and an eternally inflating universe looks like |
2:26.7 | such a system although nobody really knows for sure how to define the eternally inflating universe |
2:32.5 | but if it's the case that entropy can grow forever then any state is a state of low entropy |
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