feat(types): IVec2 + Rect 2D value types (#1)
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Phase 1 of the fuller type-system proposal: two by-value spatial types
that lower to packed integers (no heap, copy like scalars).

- IVec2 — integer 2D vector, a pair of int packed into one i64, for tile
  and grid coordinates: make/zero/x/y/add/sub/scale/dot, the grid distance
  manhattan, equal, and to_vector (widen into the fixed-point Vector).
- Rect — axis-aligned rectangle, four Q16.16 fixed components packed into
  one i128, for HUD boxes and hitboxes: make/x/y/w/h, the derived
  right/bottom/center, and the contains (point) / intersects (overlap) tests.

Both are exact and deterministic, bit-identical on every platform. Vector
and Color already cover phase 1's other 2D primitives.

Wired end to end: emit_core llty (IVec2->i64, Rect->i128), emit_call
dispatch, the FRAGS list + reseeded seed, a selfhost test (types2d),
per-symbol docs + type pages + inventory, and the vocabulary/editor sync
(header, JetBrains, TextMate, LSP).

Co-Authored-By: Claude Opus 4.8 <noreply@anthropic.com>
This commit is contained in:
Orkun ÇAKILKAYA 2026-08-31 18:29:41 +03:00
parent 3df6640fa5
commit 2c9f9ac549
40 changed files with 26731 additions and 24058 deletions

View file

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program T {
entry {
# --- IVec2: integer 2D vectors (tile / grid coordinates) ---
let a = IVec2.make(3, 4)
print(IVec2.x(a)) # 3
print(IVec2.y(a)) # 4
let b = IVec2.make(1, 2)
let c = IVec2.add(a, b)
print(IVec2.x(c)) # 4
print(IVec2.y(c)) # 6
let d = IVec2.sub(a, b)
print(IVec2.x(d)) # 2
print(IVec2.y(d)) # 2
let s = IVec2.scale(a, 3)
print(IVec2.x(s)) # 9
print(IVec2.y(s)) # 12
print(IVec2.dot(a, b)) # 3*1 + 4*2 = 11
print(IVec2.manhattan(a, b)) # |2| + |2| = 4
let z = IVec2.zero()
print(IVec2.x(z)) # 0
let eq = IVec2.equal(a, IVec2.make(3, 4))
if eq { print(1) } else { print(0) } # 1
let ne = IVec2.equal(a, b)
if ne { print(1) } else { print(0) } # 0
print(floor(Vector.y(IVec2.to_vector(a)))) # 4
# --- Rect: axis-aligned rectangles (HUD boxes, hitboxes) ---
let r = Rect.make(10.0, 20.0, 30.0, 40.0)
print(floor(Rect.x(r))) # 10
print(floor(Rect.y(r))) # 20
print(floor(Rect.w(r))) # 30
print(floor(Rect.h(r))) # 40
print(floor(Rect.right(r))) # 40
print(floor(Rect.bottom(r))) # 60
print(floor(Vector.x(Rect.center(r)))) # 25
print(floor(Vector.y(Rect.center(r)))) # 40
if Rect.contains(r, 15.0, 25.0) { print(1) } else { print(0) } # 1
if Rect.contains(r, 5.0, 25.0) { print(1) } else { print(0) } # 0
if Rect.contains(r, 40.0, 25.0) { print(1) } else { print(0) } # 0 (right edge exclusive)
let r2 = Rect.make(35.0, 25.0, 20.0, 20.0)
if Rect.intersects(r, r2) { print(1) } else { print(0) } # 1
let r3 = Rect.make(50.0, 0.0, 5.0, 5.0)
if Rect.intersects(r, r3) { print(1) } else { print(0) } # 0
}
}