apl: het-inner-product encloses (+4); life.apl restored to as-written

apl-inner now wraps its result in (enclose result) when A's ravel
contains any dict element (a boxed array). This matches Hui's
semantics where `1 ⍵ ∨.∧ X` produces a rank-0 wrapping the
(5 5) board, then ⊃ unwraps to bare matrix.

Homogeneous inner product unaffected (+.× over numbers and
matrices still produces bare arrays — none of those ravels
contain dicts).

life.apl restored to true as-written form:
  life ← {⊃1 ⍵ ∨.∧ 3 4 = +/ +/ ¯1 0 1 ∘.⊖ ¯1 0 1 ⌽¨ ⊂⍵}

4 pipeline tests + 5 e2e tests verify heterogeneous case and
that ⊃ unwraps to the underlying (5 5) board.

Full suite 589/589. Phase 11 complete.

lib/apl/runtime.sx

@@ -1447,25 +1447,12 @@
               ((a-pre-size (reduce * 1 a-pre))
                 (b-post-size (reduce * 1 b-post))
                 (new-shape (append a-pre b-post)))
-              (make-array
-                new-shape
-                (flatten
-                  (map
-                    (fn
-                      (i)
-                      (map
-                        (fn
-                          (j)
-                          (let
-                            ((pairs (map (fn (k) (let ((a-elem (nth a-ravel (+ (* i inner-dim) k))) (b-elem (nth b-ravel (+ (* k b-post-size) j)))) (let ((a-cell (if (= (type-of a-elem) "dict") (nth (get a-elem :ravel) j) a-elem)) (b-cell (if (= (type-of b-elem) "dict") (nth (get b-elem :ravel) 0) b-elem))) (disclose (g (apl-scalar a-cell) (apl-scalar b-cell)))))) (range 0 inner-dim))))
-                            (reduce
-                              (fn
-                                (x y)
-                                (disclose (f (apl-scalar x) (apl-scalar y))))
-                              (first pairs)
-                              (rest pairs))))
-                        (range 0 b-post-size)))
-                    (range 0 a-pre-size)))))))))))
+              (let
+                ((result (make-array new-shape (flatten (map (fn (i) (map (fn (j) (let ((pairs (map (fn (k) (let ((a-elem (nth a-ravel (+ (* i inner-dim) k))) (b-elem (nth b-ravel (+ (* k b-post-size) j)))) (let ((a-cell (if (= (type-of a-elem) "dict") (nth (get a-elem :ravel) j) a-elem)) (b-cell (if (= (type-of b-elem) "dict") (nth (get b-elem :ravel) 0) b-elem))) (disclose (g (apl-scalar a-cell) (apl-scalar b-cell)))))) (range 0 inner-dim)))) (reduce (fn (x y) (let ((wx (if (= (type-of x) "dict") x (apl-scalar x))) (wy (if (= (type-of y) "dict") y (apl-scalar y)))) (let ((r (f wx wy))) (if (scalar? r) (disclose r) r)))) (first pairs) (rest pairs)))) (range 0 b-post-size))) (range 0 a-pre-size))))))
+                (if
+                  (some (fn (x) (= (type-of x) "dict")) a-ravel)
+                  (enclose result)
+                  result)))))))))
 
 (define apl-commute (fn (f x) (f x x)))