Reading the Comics, April 4, 2016: Precursor To April 5 Edition
Comic Strip Master Command followed up its slow times with a rush of comic strips I can talk about. Or that I can sort-of talk about. There’s enough for a regular essay just about the comics from the 5th of April alone. So today’s Reading the Comics entry is just the strips up through the 4th of April. That makes for a slightly short collection but what can I do besides schedule these for a consistent day of the week regardless of how many comics there are to talk about?
Dave Whamond’s Reality Check for the 3rd of April mentions the infinite-monkeys tale. And it even does so in iconic form, in talking about writing Shakespeare’s Hamlet. I don’t mean to disparage the comic, especially when it’s put five punch lines into the panel. (I admit I’m a little disappointed when a Sunday strip is the same one- or three-panel format as a regular daily comic, though.) But I’m pretty sure this same premise was done by Fred Allen on the radio sometime around 1940. I don’t think that mentioned the infinite monkeys, though.
Missy Meyer’s Holiday Doodles for the 4th of April mentioned that it was Square Root Day. I am curious whether the comic will mention anything for the 9th of April. I have noticed some people muttering about this Perfect Squares Day. Also I’m surprised that “glases with tape over the bridge” is still a signifier of square-ness.
Brandon Sheffield and Dami Lee’s Hot Comics for Cool People for the 4th titles its installment Perfect Geometry Comics. And it presents, as often will happen, some muddle of algebra and geometry as the way to work out a brilliantly perfect solution. Also, the comic features a dog in safety goggles, which is always good to see.
Graham Nolan’s Sunshine State for the 4th presents a word problem that might be a good introduction to asymptotes. The ratio of two people’s ages will approach without ever quite equalling 1. But it will, if the people last long enough, come as close as one might want. There’s probably also a good lesson to be made by comparing this age problem to the problem of Achilles and the tortoise.