ryanflorence

export let action: ActionFunction = async ({ request, params }) => {
  let session = await requireAuthSession(request);
  await ensureUserAccount(session.get("auth"));

  let data = Object.fromEntries(await request.formData());
  invariant(typeof data._action === "string", "_action should be string");

  switch (data._action) {
    case Actions.CREATE_TASK:
    case Actions.UPDATE_TASK_NAME: {

Ustice

Boolean Algebra in a nutshell for JS/TS programmers

There are a lot of strategies that you will hear about in the Javascript community for keeping your conditionals from becoming a tangled mess. This isn't like them. This is someting different. MATH! Boolean Algebra to be exact. I use it all the time to simplify complex conditionals. There are two things that you need to know: de Morgan's Theorem, and Karnaugh (pronounced CAR-no) Maps. (Don't worry, there is no test)

de Morgan's Theorem

De Morgan's Theorem is great distributing nots (!), and for when you want to convert an && to an ||, or back. This is it:

 !(A && B) = !A || !B