While we can be thankful for real-life developments in forensic science that enable the speedier detection of criminals, there can be little argument that it was the death-knell of good detective fiction. Dull Inspector Arnold and his genius amateur sidekick Desmond Merrion spend so much time combing through the minutiae of the physical and mental aspect of the crime in Death in the Tunnel, and come up with such entertaining possibilities while doing so, that a crime scene tech in one of those all-over white body suits could never be a fifth as much fun. It makes me all the more appreciative of this kind of classic approach, knowing that this sort of book has seen its heyday pass.
Over the summer, I read certain sections of Masters of the Humdrum Mystery by the blogosphere’s very own Passing Tramp, Curtis Evans. Certain sections because, to be perfectly honest, Curtis has done an amazing job in analysing so much of the work of J.J. Connington, Freeman Wills Crofts, and John Rhode/Miles Burton that it’s clear I need to do a lot more reading to get the most out of what he has written. Upon (in fact, while) reading A Smell of Smoke I went back to see what insight Curtis could offer to explore Street’s motivations or intentions, but there is no mention of it at all; no fault of his, as Street published over 130 novels under his two most famous pseudonyms, but I suspect I know why it doesn’t get a mention: it isn’t very good at all.
There is a branch of Mathematics known as combinatorics which studies the interactions of countably finite discrete sets. Or, in English, it’s the formal study of combining things in all the possible ways they can be combined. It’s a little bit like doing a jigsaw by picking up one piece and then going through the box to try every other piece to find one that fits with that piece, and then going through again to find another piece that fits with those two…and so on until you’ve finished the picture. Approximately a third of the thesis I wrote in my final year of university was based in a combinatorial approach to solving a particular problem (I shall spare you the details), and the formalisation of what sounds like an exceptionally dull way to go about something took on for me a particular beauty in the context of all the mathematics I has studied to that point.