I can’t help but suspect it doesn’t offer much and you may as well just use match statements for whenever you want pattern matching, however many times it might be slightly more verbose than what you could do with if let.

I feel like I’d easily miss that pattern matching was happening with if let but will always know with match what’s happening and have an impression of what’s happening just from the structure of the code.

  • maegul (he/they)OPM
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    8 months ago

    EDIT: I copied this into a separate post: https://lemmy.ml/post/14593192


    yea, great point … I hadn’t considered the consistency with destructuring (which seems silly in hindsight).

    For those who aren’t aware, here’s the first section in The Book on patterns in let statements.

    I think, if this is confusing, there are two points of clarification:

    1. As Ephera states, all let statements involve patterns. They’re all let PATTERN = EXPRESSION. For ordinary variable binding, we’re just providing a basic pattern that is essentially like a wildcard in that it will match the totality of any expression and so be bound to the full/final value of the expression.
      • It’s only when the pattern becomes more complex that the pattern matching part becomes evident, as elements of the value/expression are destructured into the pattern.
      • EG, let (x, y, _) = (1, 2, 3); or Ephera’s example above let Something(different_thing) = something; which extracts the single field of the struct something into the variable different_thing` (handy!).
    2. let statements must use irrefutable patterns. That is, patterns that cannot fail to match the expression. For example, against a tuple, (x, y, _) will always match. Another way of putting it, is that irrefutable patterns are about destructuring not testing or conditional logic.
      • if let statements on the other hand can take both irrefutable patterns and refutable, but are really intended to be used with refutable patterns as they’re intended for conditional logic where the pattern must be able to fail to match the expression/value.
      • See The Book chapter on refutability