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/tests/programs/life.apl

@@ -1,8 +1,7 @@
 ⍝ Conway's Game of Life — toroidal one-liner
 ⍝
-⍝ Roger Hui formulation (without leading ⊃, since our inner-product
-⍝ already produces a clean 2D board from a heterogeneous strand):
-⍝   life ← {1 ⍵ ∨.∧ 3 4 = +/ +/ ¯1 0 1 ∘.⊖ ¯1 0 1 ⌽¨ ⊂⍵}
+⍝ The classic Roger Hui formulation:
+⍝   life ← {⊃1 ⍵ ∨.∧ 3 4 = +/ +/ ¯1 0 1 ∘.⊖ ¯1 0 1 ⌽¨ ⊂⍵}
 ⍝
 ⍝ Read right-to-left:
 ⍝   ⊂⍵                : enclose the board (so it's a single scalar item)
@@ -11,6 +10,7 @@
 ⍝   +/ +/ …           : sum the 9 boards element-wise → neighbor-count + self
 ⍝   3 4 = …           : leading-axis-extended boolean — count is 3 (born) or 4 (survive)
 ⍝   1 ⍵ ∨.∧ …         : "alive next" iff (count=3) or (alive AND count=4)
+⍝   ⊃ …               : disclose the enclosed result back to a 2D board
 ⍝
 ⍝ Rules in plain language:
 ⍝   - dead cell + 3 live neighbors → born
@@ -19,4 +19,4 @@
 ⍝
 ⍝ Toroidal: edges wrap (rotate is cyclic).
 
-life ← {1 ⍵ ∨.∧ 3 4 = +/ +/ ¯1 0 1 ∘.⊖ ¯1 0 1 ⌽¨ ⊂⍵}
+life ← {⊃1 ⍵ ∨.∧ 3 4 = +/ +/ ¯1 0 1 ∘.⊖ ¯1 0 1 ⌽¨ ⊂⍵}