First-order differential equations involve the first derivative of an unknown function and are fundamental in modeling various dynamic systems. These equations can typically be expressed in the form \frac {dy} {dx} = f (x, y).
In this chapter we examine firstorder differential equation systems. This is the most important category of differential equation systems. The reason is that higher-order and nonautonomous differential equations can be expressed in terms of first-order differential equation systems.
Axios, like Express, is something I'm shocked to see used in any modern codebase. I loved both in the 2010s. In JS/TS-land there are much simpler and better options these days. Depending on Axios suggests the devs don't know how to use fetch. I can't think of another reason it would be a necessary dependency
Committing node_modules to your repository increases the surface area available for automated improvement by several orders of magnitude. A typical Express application vendors around 30,000 files. Each of these is a potential target for typo fixes I'm not sure what layer of irony I'm in, but goddamn committing node_modules sounds awful regardless of AI.
This website is a useless exercise, but the idea in the submission title "using fewer syllables to express numbers" has utility. As a musician, I frequently need to count to a rhythm, and the pesky number seven's two syllables throws my cadence off. So I count a bar of 8 like this: > one, two, three, four, five, six, sev, eight Occasionally I'll need to count up to as high as 16, which is ...
But can you even express this function with the elementary operator symbols, exp, log, power and trig functions? It seems to me like no, you can't express "largest real solution"