Search Terms
template literal types, normalization, string validation
Suggestion
An unnormalized keyword that can be applied to template literal types to opt out of normalization. Instead of producing a union representing the cross product of each variable in the template, the original declaration is preserved. The template literal type is partially expanded when compared to another type, so the checker can avoid calculating the complete cross product. For example:
typeDigit=0|1|2|3|4|5|6|7|8|9;typeZip=unnormalized`${Digit}${Digit}${Digit}${Digit}${Digit}`;For an assignment where the second digit is invalid, this would reduce the number of comparisons by orders of magnitude and spare the memory overhead of calculating the cross product:
constexample: Zip="9F999";// checker reports error after only ~11 comparisons
I believe a feature of this sort is warranted as the current template literal syntax has a curious disconnect with the "pattern literal" syntax. The Zip example above is currently unfeasible because it produces a very large union for a relatively simple constraint. In comparison, something like
typeHello= `hello ${string}`;has no such problem in spite of having infinitely more permutations.
I'm completely open to nomenclature*, syntax & behaviour suggestions, but I feel strongly that this should be an opt-in behaviour and not implicit in any way, as it represents the user selecting one feature set (string validation) as opposed to another (type unions).
*emphasis here–whichever way this syntax is expressed, it should communicate to the user that the result will not be a type union, which is the typical behaviour. Maybe validate would be better.
Use Cases
This would be useful for cases where the type is intended for validation only of a string, and the user doesn't require the type to be compatible with features of union types such as mapped types, distributive types, type narrowing. The examples below show a common topic in relevant PRs: validating that a string matches a 24 bit hex value. I believe that users who want to strictly type strings with millions of permutations are unlikely to need to apply features of union types to them... though I would love to see what 16.7 million grouped if/else statements look like.
Examples
typeHex=0|1|2| ... "F";typeHexColor=unnormalized`#${Hex}${Hex}${Hex}${Hex}${Hex}${Hex};`// Compare types on assignmentconstvalid: HexColor="#FFFFFF";constinvalid: HexColor="#FFGFFF";// unnormalized keyword propagates to template literal types:typeTemplate= `${"red | "blue"} ${HexColor}`;// equivalent:typeTemplate=unnormalized`${"red"|"blue"} #${Hex}${Hex}${Hex}${Hex}${Hex}${Hex}`;// likewise when the union is taken with another template literal:typeTemplate= `${"red"|"blue"}` |HexColor;// equivalent:typeTemplate=unnormalized`${"red"|"blue"|`#${Hex}${Hex}${Hex}${Hex}${Hex}${Hex}`}`;// For distributive types, comparing an unnormalized template literal always produces the RHS...typeFilter<T,U>=TextendsU ? T : never;typeFiltered=Filter<HexColor,"#FFFFFF">;// equivalent to HexColor// ...unless compared to itself:typeFiltered=Filter<HexColor,HexColor>;// equivalent to never// Type narrowing behaves as it does with string, number etc:if(valid==="#FFFFFF"){// valid is of type "#FFFFFF" in this context}else{// valid is still of type HexColor in this context}// No-op on types where the cross product is of length one:typeSimple=unnormalized`${string}`;// equivalent:typeSimple= `${string}`;Pain Points
- What happens if you take the intersection of an unnormalized template literal type with another template literal type?
- How do we communicate the difference between normalized and unnormalized template literal types?
- How do we put an upper bound on the complexity of unnormalized template literal types?
Checklist
My suggestion meets these guidelines:
Search Terms
template literal types, normalization, string validation
Suggestion
An
unnormalizedkeyword that can be applied to template literal types to opt out of normalization. Instead of producing a union representing the cross product of each variable in the template, the original declaration is preserved. The template literal type is partially expanded when compared to another type, so the checker can avoid calculating the complete cross product. For example:For an assignment where the second digit is invalid, this would reduce the number of comparisons by orders of magnitude and spare the memory overhead of calculating the cross product:
I believe a feature of this sort is warranted as the current template literal syntax has a curious disconnect with the "pattern literal" syntax. The
Zipexample above is currently unfeasible because it produces a very large union for a relatively simple constraint. In comparison, something likehas no such problem in spite of having infinitely more permutations.
I'm completely open to nomenclature*, syntax & behaviour suggestions, but I feel strongly that this should be an opt-in behaviour and not implicit in any way, as it represents the user selecting one feature set (string validation) as opposed to another (type unions).
*emphasis here–whichever way this syntax is expressed, it should communicate to the user that the result will not be a type union, which is the typical behaviour. Maybe
validatewould be better.Use Cases
This would be useful for cases where the type is intended for validation only of a string, and the user doesn't require the type to be compatible with features of union types such as mapped types, distributive types, type narrowing. The examples below show a common topic in relevant PRs: validating that a string matches a 24 bit hex value. I believe that users who want to strictly type strings with millions of permutations are unlikely to need to apply features of union types to them... though I would love to see what 16.7 million grouped
if/elsestatements look like.Examples
Pain Points
Checklist
My suggestion meets these guidelines: