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5 commits

Author SHA1 Message Date
7903a46118 feat: add cis and fix indistinguishable
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2025-04-24 20:52:43 -07:00
7daa621571 feat: more Complex methods
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* Adds associate, conj, multiply, negate, subtract, indistinguishable
  * As a result equal is now supported
  * Adds a check for recursive loops in resolve (a key/signature method
    depending on itself
2025-04-24 20:13:35 -07:00
8da23a84be feat: Add complex argument function arg
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Also removes circular imports from nanomath
2025-04-24 13:09:15 -07:00
236f46c0c0 refactor: change onType to match and take only one pattern and result (#22)
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Pursuant to #12. Besides changing the name of onType to match, and only allowing one pattern and result in `match()`,
this PR also arranges that in place of an onType with lots of alternating PATTERN, VALUE, PATTERN, VALUE arguments, one now exports an _array_ of `match(PATTERN, VALUE)` items.

Doesn't quite fully resolve #12, because there is still the question of whether `match(...)` can be left out for a behavior that literally matches anything (current behavior), or whether `match(Passthru, behavior)` should be required for such cases.

Reviewed-on: #22
Co-authored-by: Glen Whitney <glen@studioinfinity.org>
Co-committed-by: Glen Whitney <glen@studioinfinity.org>
2025-04-22 05:01:21 +00:00
491e207fad feat: Add generic types and Complex numbers (#21)
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Generic types can be called with argument(s) to produce a new type object, and if all types supplied as arguments are concrete, then the result will be a concrete type. The test of a generic type must determine if the entity is an instance of any specialization of the type; and it must also have a `refine` method that takes such an instance and returns its fully-specialized concrete type. It must also have a method `specializesTo` that takes a concrete type and returns whether that concrete type is a specialization of this generic type.

This commit also defines a generic Complex number type, that can have any type as its Component type (including another Complex number, to create e.g. quaternions), and defines the conversion/constructor function `complex`.

Reviewed-on: #21
Co-authored-by: Glen Whitney <glen@studioinfinity.org>
Co-committed-by: Glen Whitney <glen@studioinfinity.org>
2025-04-22 01:48:51 +00:00