I can tell you that it is the output of a function, not a distinct entity that exists on its own independently of the computation.
The whole point is that as a theory for the foundations of mathematics, you do not need to assume numbers with infinitely long decimal expansions in order to do math.
Could you elaborate? What is the output of that function if not an entity in it's own? Having studied math with philosophiy minor long time ago I am curious.
From a user experience perspective though it might be beneficial to pretend that "ß" == "ss" holds when parsing user input.
I never said it was ambiguous, I said it depends on the unicode version and the font you are using. How is that wrong? (Seems like the capital of ß is still SS in the latest unicode but since ẞ is the preferred capital version now this should change in the future)
Never thought of it but maybe there are rules that allow to visually present the code point for ß as ss? At least (from experience as a user) there seem to be a singular "ss" codepoint.
- Nice
- Friendly
- Retaliatory/provokable
- Clear
https://youtu.be/mScpHTIi-kM At 15:00 in.