When seeing a border described as "circle() square()", do you imagine is as:
- A circle surrounding a square (outside-in)
- A circle surrounded by a square (inside-out)
See first comment for illustration
When seeing a border described as "circle() square()", do you imagine is as:
- A circle surrounding a square (outside-in)
- A circle surrounded by a square (inside-out)
See first comment for illustration
@nomster a) outside-out, but I really think this should not be conflated with the order of borders, as these two features are just different. One is a composite shape, for which the mental model is “take one shape, subtract another from it”, and another is “let’s add an infinite number of borders” to it.
If we were to define doing both in the same way, it should not be for the consistency argument.
@kizu wouldn't this be confusing if at some point we decide to list border-shape pairs as well? It's about consistency in borders rather than consistency in general.
(btw I'm fine with what you've said, but want to make the conclusion explicit)
@nomster Do you mean having a comma-separated list of space-separated 2-tuples of shapes? _That_ could go in the same order as whatever we will decide with borders, but I still think it is not necessary to have a correlation between the order of shapes inside each of those, and that of the borders.
And the nested shaped borders case sounds like a much rarer use case compared to regular borders, where the former shouldn't dictate the shape of the later, imo.