4 • 993 Ratings
🗓️ 12 May 2025
⏱️ 30 minutes
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0:00.0 | ID The Future, a podcast about evolution and intelligent design. |
0:11.9 | Welcome to ID the Future. I'm your host, Andrew McDermott. |
0:16.1 | Today, I'm inviting you to listen in to the first half of a remarkable and candid discussion |
0:20.8 | about the limits of Darwinian remarkable and candid discussion about the |
0:21.6 | limits of Darwinian evolution and the arguments for intelligent design. This is a conversation |
0:27.1 | recorded in 2019, hosted by Peter Robinson for his program Uncommon Knowledge, and featuring |
0:34.0 | philosopher of science, Dr. Stephen Meyer, mathematician and author Dr. David |
0:38.5 | Berlinski, and Yale Professor of Computer Science, Dr. David Gelerenter. |
0:43.9 | The discussion was inspired by Professor Galerinter's 2019 essay, Giving Up Darwin, |
0:50.2 | a fond farewell to a brilliant and beautiful theory. |
1:00.2 | In the essay, Gleurter points to Meyer's 2013 book Darwin's doubt for convincing him that Darwin had failed. |
1:02.2 | Galerentor also points to Berlinski's book, The Deniable Darwin, as essential to his change in |
1:07.2 | thinking. |
1:08.7 | And so, Robinson brings them all together for an honest conversation about Darwin, |
1:13.8 | his brilliant and beautiful theory, why it's time to move past it, and why intelligent design |
1:18.9 | might be a more adequate alternative. Here in part one, the trio evaluate Darwinian evolutionary |
1:24.7 | theory and explain why it fails. They begin by explaining what was beautiful about Darwin's comprehensive and well-argued synthesis. |
1:33.3 | But its beauty, says Meyer, is rooted in 19th century science, not what we've learned in the 20th or 21st centuries. |
1:41.3 | So the discussion then moves into the mathematical challenges to Darwin's theory. |
1:46.3 | The Cambrian explosion is discussed, as well as the probability of an unguided process |
1:51.2 | producing the amount of new information necessary to facilitate that great infusion of new animal |
1:57.0 | forms. Then they discussed the problem of combinatorial inflation, the idea that the number of combinations |
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