apl: ⊆ partition — mask-driven split (+8)
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- apl-partition: new partition where M[i]>M[i-1] (init prev=0); continue where M[i]≤prev∧M[i]≠0; drop cells where M[i]=0 - Returns apl-vector of apl-vector parts - pipeline 140/140
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@@ -913,6 +913,20 @@
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((result (reduce (fn (acc-and-n i) (let ((acc (first acc-and-n)) (rem (nth acc-and-n 1))) (let ((b (nth b-ravel (- (- b-len 1) i)))) (if (= b 0) (list (cons rem acc) 0) (list (cons (modulo rem b) acc) (floor (/ rem b))))))) (list (list) n) (range 0 b-len))))
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(apl-vector (first result)))))))
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(define
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apl-partition
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(fn
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(mask val)
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(let
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((m-ravel (if (scalar? mask) (list (disclose mask)) (get mask :ravel)))
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(v-ravel
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(if (scalar? val) (list (disclose val)) (get val :ravel))))
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(let
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((n (len m-ravel)))
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(let
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((built (reduce (fn (acc-and-prev i) (let ((acc (first acc-and-prev)) (prev (nth acc-and-prev 1))) (let ((mi (nth m-ravel i)) (vi (nth v-ravel i))) (cond ((= mi 0) (list acc 0)) ((> mi prev) (list (append acc (list (list vi))) mi)) (else (let ((idx (- (len acc) 1))) (list (append (slice acc 0 idx) (list (append (nth acc idx) (list vi)))) mi))))))) (list (list) 0) (range 0 n))))
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(apl-vector (map (fn (part) (apl-vector part)) (first built))))))))
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(define
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apl-primes
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(fn
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@@ -590,3 +590,40 @@
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"⊥ decode: round-trip B⊤(B⊥V) = V"
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(mkrv (apl-run "2 2 2 ⊤ 2 2 2 ⊥ 1 0 1"))
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(list 1 0 1)))
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(begin
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(define
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mk-parts
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(fn (s) (map (fn (p) (get p :ravel)) (get (apl-run s) :ravel))))
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(apl-test
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"⊆ partition: 1 1 0 1 1 ⊆ 'abcde' → ('ab' 'de')"
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(mk-parts "1 1 0 1 1 ⊆ 'abcde'")
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(list (list "a" "b") (list "d" "e")))
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(apl-test
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"⊆ partition: 1 0 0 1 1 ⊆ ⍳5 → ((1) (4 5))"
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(mk-parts "1 0 0 1 1 ⊆ ⍳5")
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(list (list 1) (list 4 5)))
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(apl-test
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"⊆ partition: all-zero mask → empty"
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(len (get (apl-run "0 0 0 ⊆ 1 2 3") :ravel))
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0)
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(apl-test
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"⊆ partition: all-one mask → single partition"
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(mk-parts "1 1 1 ⊆ 7 8 9")
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(list (list 7 8 9)))
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(apl-test
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"⊆ partition: strict increase 1 2 starts new"
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(mk-parts "1 2 ⊆ 10 20")
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(list (list 10) (list 20)))
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(apl-test
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"⊆ partition: same level continues 2 2 → one partition"
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(mk-parts "2 2 ⊆ 10 20")
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(list (list 10 20)))
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(apl-test
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"⊆ partition: 0 separates"
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(mk-parts "1 1 0 0 1 ⊆ 1 2 3 4 5")
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(list (list 1 2) (list 5)))
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(apl-test
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"⊆ partition: outer length matches partition count"
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(len (get (apl-run "1 0 1 0 1 ⊆ ⍳5") :ravel))
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3))
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@@ -97,6 +97,7 @@
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((= g "∩") apl-intersect)
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((= g "⊥") apl-decode)
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((= g "⊤") apl-encode)
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((= g "⊆") apl-partition)
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(else (error "no dyadic fn for glyph")))))
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(define
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@@ -250,7 +250,7 @@ still need work to run as-written. Phase 10 closes both.
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conformable vector. Add `apl-decode` and `apl-encode`. Tests:
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`2 ⊥ 1 0 1 → 5`, `10 ⊥ 1 2 3 → 123`, `2 2 2 ⊤ 5 → 1 0 1`,
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`24 60 60 ⊤ 7384 → 2 3 4`.
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- [ ] **`⊆` partition** — dyadic `M ⊆ V` partitions `V` into vectors
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- [x] **`⊆` partition** — dyadic `M ⊆ V` partitions `V` into vectors
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driven by mask `M`: a new partition starts wherever `M[i] > M[i-1]`,
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and 0 cells are dropped. Returns a vector of (boxed) partitions.
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Add `apl-partition`. Tests: `1 1 0 1 1 ⊆ 'abcde' → ('ab' 'de')`,
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@@ -288,6 +288,7 @@ data; format for string templating.
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_Newest first._
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- 2026-05-08: Phase 10 step 4 — `⊆` partition. apl-partition: walk M and V together via reduce, opening a new partition where M[i]>M[i-1] (initial prev=0), continuing where M[i]≤prev∧M[i]≠0, dropping cells where M[i]=0. Returns apl-vector of apl-vector parts. `1 1 0 1 1 ⊆ 'abcde' → ('ab' 'de')`, `1 0 0 1 1 ⊆ ⍳5 → ((1) (4 5))`, strict-increase `1 2` opens new, constant `2 2` continues. Wired into apl-dyadic-fn. +8 tests; pipeline 140/140
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- 2026-05-08: Phase 10 step 3 — `⊥` decode / `⊤` encode. apl-decode (Horner reduce over indices, base[i]>0; scalar base broadcasts to digit length); apl-encode (right-to-left modulo+floor-div via reduce). Mixed-radix HMS works: `24 60 60 ⊥ 2 3 4 → 7384`, `24 60 60 ⊤ 7384 → 2 3 4`. Round-trips exact. Wired ⊥ ⊤ into apl-dyadic-fn. +11 tests; pipeline 132/132
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- 2026-05-08: Phase 10 step 2 — `∪` unique / `∩` intersection. apl-unique (monadic, dedup keeping first-occurrence order via reduce+index-of), apl-union (dyadic, dedup'd A then B-elements-not-in-A), apl-intersect (dyadic, A elements that are also in B, preserves left order). Wired ∪ into both apl-monadic-fn and apl-dyadic-fn cond chains; ∩ into apl-dyadic-fn. +12 tests; pipeline 121/121
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- 2026-05-08: Phase 10 step 1 — `⍸` where. apl-where (monadic, indices of truthy cells, ⎕IO-respecting) + apl-interval-index (dyadic, count of breaks ≤ y; broadcasts over Y vector or scalar). Wired into apl-monadic-fn / apl-dyadic-fn (cond clauses inserted as proper siblings via sx_insert_child after sx_insert_near silently wrapped multi-form sources in `(begin …)`). +10 tests; pipeline 109/109
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