John Lanchester: The Case of Agatha Christie
The LRB Podcast
London Review of Books
4.4 • 581 Ratings
🗓️ 23 August 2023
⏱️ 39 minutes
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| 0:00.0 | You're listening to the London Review of Books podcast. For the second of our summer readings from the archive, |
| 0:04.6 | it's John Lancaster reading his piece on Agatha Christie from 2018. The Case of Agatha Christie. |
| 0:13.1 | Agatha Christie is, according to her website, the world's best-selling novelist. That is a difficult |
| 0:20.0 | claim to prove, and the official site makes no attempt |
| 0:23.6 | to do so. But when you think that she wrote 66 novels and 14 short story collections, all of them |
| 0:31.3 | still in print, in multiple formats, in dozens of languages, you can begin to see how she got to a total of one billion |
| 0:39.5 | copies sold in English, and another billion odd in translation. Oh, and the longest-running play |
| 0:46.9 | in the history of the world. Skeptics would be well advised to admit defeat on the issue |
| 0:53.4 | of whether or not she sold more books than any other novelist ever has, and instead pivot to a more interesting question. |
| 1:02.0 | Why? |
| 1:03.0 | I'm not claiming that this is an original inquiry, but I started to take an interest in it during a period when I was writing mainly about |
| 1:11.8 | economically inflected subjects and found that almost the only non-worky thing I could bear |
| 1:18.1 | to read was Agatha Christie. She's the only writer by whom I've read more than 50 books. |
| 1:24.4 | So, why? The case against Christie was well put by one of the first |
| 1:33.1 | grown-up critics to write about detective fiction, Edmund Wilson, in his 1945 essay review, |
| 1:40.6 | Who Cares Who Killed Roger Ackroyd. |
| 1:48.9 | Her writing is of a mawkishness and banality that seemed to me literally impossible to read. |
| 1:54.6 | You cannot read such a book, |
| 1:57.3 | you run through it to see the problem worked out, |
| 2:00.6 | and you cannot become interested in the characters |
| 2:03.3 | because they can never be allowed an existence of their own, |
| 2:07.9 | even in a flat two dimensions, |
... |
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