alt Hacker NewsThis feels right, and I also have never done it (or had the guts to get others to do it).
The reason I've not is - say there's an optional field. Currently we call that null, probably, and check each time if it's there or not. I could instead make a type, like User and UserWithPhoneNumber. Should we be making types for each combination of present/absent fields? That can't be right.
The classic answer is to move the logic inside the domain object, or have a helper function outside the object, so you aren't constantly checking for field presence/absence, but are instead writing the logic once and calling some code.
I'm not sure in practice types can help with this. But I'd love to be proven wrong.
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This explosion of optionality types is (the most important) topic of Rich Hickey's "Maybe Not" talk. I recommend it!
The short version is: the shape of a type is inherent to the type itself, but the optionality of its members is dependent on the situation. A type system that solves this problem separates these concepts to allow for this distinction.
I _suspect_ it's possible to implement something like that in typescript but I haven't tried it myself (and I doubt it's very ergonomic).
if a user with/without phone number are equally valid states to be then types won't help you much. I think it's more about writing
class User{phone: ?PhoneNumber}
class User{phone: ?string}.
I think this is a slightly different problem. The absence of an optional field, if that's a legal state, is meaningful every time you use the type, so you encode it on the field: `phone: ValidPhoneNumber | null`. When it's not null you're still guaranteed a valid phone number. When it is null, that's a legal state you have to handle and which is domain logic, not validation you forgot to do.
The combinatorial explosion you're picturing only shows up if you make a separate type per combination of present fields, but you don't need to. An independent optional field stays one `T | null`. You only reach for distinct types when fields are correlated and present together because they represent a state, and then it's a discriminated union on a status field, which is N states, not 2^N.