(Inspired by yungporko’s Ask HN post, which got me thinking.) Pretty much every community, dojo, workplace, subculture, scene you can imagine in the modern day had a software sub-scene embedded within it. It can be as small as “that guy who does our Excel”, or as large as the scene itself . This is owing to the fantastic generality of software as a way to make almost anything more efficient, but we won’t go on that tangent now....
This week I achieved a modest personal dream of mine I’ve had since I was a high schooler: I purchased a proper standing desk, with a low-profile treadmill underneath. The total cost for a setup here in Finland came out to only about $350, something I can easily afford with a week’s take-home pay. The primary hurdle for me was psychological: How could I justify spending so much money on a more ergonomic setup when I’m not even sure this whole “software engineering” thing will work out for me?...
I’m kidding, I’m switching to OpenBSD because I like security or code quality or something. It’s totally not because the inexorable march of aging is starting to show its effects on my ability to down necessary-evil trivia like me and my friends used to down forties in the Ahhhnald after dark, and so I’d like to settle down with a software ecosystem I can study in real depth once without feeling like 20% of what I absorb in year X will be deprecated by year X+10....
One of the cooler things about working in a firm founded and run by a lot of dyed-in-the-wool Linux hackers like my current place is that there is a lot of Bash lying around, accumulated over a good 25 years or so. For all their faults, pure shell solutions still set the silver standard for programs which appear almost entirely immune to bit rot. But you know what? So does vanilla PHP....
There are only four single-digit primes: 2, 3, 5, and 7. So all two-digit numbers are either prime, or divisible by one of these four numbers. Of the four, 2, 3 and 5 are all very easy to spot check whether a number is divisible by them or not (for 3, add the digits first, and see if that sum is divisible by 3). If a given 2-digit number doesn’t fall into this category, 7 times out of 8, it’s prime....