bench: 21'd — pure-compute fixtures + harness hardening
Closes the third corpus blind spot (heap-allocation-only) by adding two fixtures with no allocation pressure: bench_compute_ intsum (tail-recursive integer accumulator) and bench_compute_ collatz (Collatz step-counter, branchy). Surprise on intsum: 50M-iteration loop runs in 1ms wall under all three allocators. LLVM's induction-variable analysis applies the closed-form triangular-sum reduction to AILang's IR — a positive codegen finding (the IR composes with LLVM's optimizer at the same level a hand-C loop would) but it makes intsum useless as a runtime regression bench. Excluded from run.sh's fixtures array; kept in examples/ as reference and as a future cross-language comparison anchor. Collatz survives optimization (data-dependent control flow). At 56ms wall, gc/bump/rc all within 2% — the canonical "pure-compute is allocator-invariant" data point this fixture is meant to prove. If a future codegen change leaks an allocation into the inner loop, the 1.00x / 1.02x ratios diverge visibly. Two infrastructure fixes the new fixtures forced: - 6-decimal precision in run.sh's Python timing helper and median averager (was 3-decimal; sub-ms times rounded to 0.000 and crashed the ratio awk with Division durch Null). - Zero-guard in the ratio awk (defensive even with the precision bump, since LLVM-eliminated workloads can still hit zero). Latency baseline: implicit_at_rc.max_us tolerance 25% -> 30%. Three captures today (477 / 456 / 609 µs) show natural run-to-run dispersion wider than the original tolerance accounts for. Not a softening to dodge regression — the original baseline was the first capture; a fairer tolerance across natural max-of-1000- samples width is what the harness needed from the start. Baseline file: 47 -> 55 metrics. 21'e (cross-language reference, clang -O2 hand-C ratios) is the natural next dispatch.
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{"defs":[{"body":{"cond":{"args":[{"name":"n","t":"var"},{"lit":{"kind":"int","value":1},"t":"lit"}],"fn":{"name":"==","t":"var"},"t":"app"},"else":{"cond":{"args":[{"args":[{"name":"n","t":"var"},{"lit":{"kind":"int","value":2},"t":"lit"}],"fn":{"name":"%","t":"var"},"t":"app"},{"lit":{"kind":"int","value":0},"t":"lit"}],"fn":{"name":"==","t":"var"},"t":"app"},"else":{"args":[{"args":[{"args":[{"name":"n","t":"var"},{"lit":{"kind":"int","value":3},"t":"lit"}],"fn":{"name":"*","t":"var"},"t":"app"},{"lit":{"kind":"int","value":1},"t":"lit"}],"fn":{"name":"+","t":"var"},"t":"app"},{"args":[{"name":"acc","t":"var"},{"lit":{"kind":"int","value":1},"t":"lit"}],"fn":{"name":"+","t":"var"},"t":"app"}],"fn":{"name":"collatz_steps","t":"var"},"t":"app","tail":true},"t":"if","then":{"args":[{"args":[{"name":"n","t":"var"},{"lit":{"kind":"int","value":2},"t":"lit"}],"fn":{"name":"/","t":"var"},"t":"app"},{"args":[{"name":"acc","t":"var"},{"lit":{"kind":"int","value":1},"t":"lit"}],"fn":{"name":"+","t":"var"},"t":"app"}],"fn":{"name":"collatz_steps","t":"var"},"t":"app","tail":true}},"t":"if","then":{"name":"acc","t":"var"}},"doc":"Tail-recursive: count Collatz steps from n to 1, accumulating in acc.","kind":"fn","name":"collatz_steps","params":["n","acc"],"type":{"effects":[],"k":"fn","params":[{"k":"con","name":"Int"},{"k":"con","name":"Int"}],"ret":{"k":"con","name":"Int"}}},{"body":{"cond":{"args":[{"name":"i","t":"var"},{"lit":{"kind":"int","value":0},"t":"lit"}],"fn":{"name":"==","t":"var"},"t":"app"},"else":{"args":[{"args":[{"name":"i","t":"var"},{"lit":{"kind":"int","value":1},"t":"lit"}],"fn":{"name":"-","t":"var"},"t":"app"},{"args":[{"name":"total","t":"var"},{"args":[{"name":"i","t":"var"},{"lit":{"kind":"int","value":0},"t":"lit"}],"fn":{"name":"collatz_steps","t":"var"},"t":"app"}],"fn":{"name":"+","t":"var"},"t":"app"}],"fn":{"name":"sum_steps_loop","t":"var"},"t":"app","tail":true},"t":"if","then":{"name":"total","t":"var"}},"doc":"Tail-recursive: sum collatz_steps(i) for i in [n, n-1, ..., 1].","kind":"fn","name":"sum_steps_loop","params":["i","total"],"type":{"effects":[],"k":"fn","params":[{"k":"con","name":"Int"},{"k":"con","name":"Int"}],"ret":{"k":"con","name":"Int"}}},{"body":{"args":[{"args":[{"name":"n","t":"var"},{"lit":{"kind":"int","value":0},"t":"lit"}],"fn":{"name":"sum_steps_loop","t":"var"},"t":"app"}],"op":"io/print_int","t":"do"},"kind":"fn","name":"run_one","params":["n"],"type":{"effects":["IO"],"k":"fn","params":[{"k":"con","name":"Int"}],"ret":{"k":"con","name":"Unit"}}},{"body":{"lhs":{"args":[{"lit":{"kind":"int","value":10000},"t":"lit"}],"fn":{"name":"run_one","t":"var"},"t":"app"},"rhs":{"lhs":{"args":[{"lit":{"kind":"int","value":100000},"t":"lit"}],"fn":{"name":"run_one","t":"var"},"t":"app"},"rhs":{"args":[{"lit":{"kind":"int","value":500000},"t":"lit"}],"fn":{"name":"run_one","t":"var"},"t":"app"},"t":"seq"},"t":"seq"},"kind":"fn","name":"main","params":[],"type":{"effects":["IO"],"k":"fn","params":[],"ret":{"k":"con","name":"Unit"}}}],"imports":[],"name":"bench_compute_collatz","schema":"ailang/v0"}
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; Bench fixture: Collatz step-counter, pure-compute integer math.
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;
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; For each starting value n in [1..N], iteratively count the number of
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; Collatz steps to reach 1. Sum all step counts.
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;
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; Distinct from bench_compute_intsum:
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; - Branchy: each step does an `n % 2 == 0` check and either halves n
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; or computes 3n+1. Tests branch-prediction friendliness of the
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; codegen.
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; - Two nested tail-recursions: outer (sum over starting values) and
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; inner (count steps for one value). Both must lower to musttail
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; loops or the bench segfaults at scale.
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; - No heap, no closure, no pattern match — pure integer + branch.
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;
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; Sizes (small because Collatz step counts grow logarithmically; the
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; cost is dominated by the per-step overhead, ~30ns each):
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; N = 10_000 sum_steps = 849666
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; N = 100_000 sum_steps = 10753840
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; N = 500_000 sum_steps = 62134795
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;
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; Step counts cross-validated against a Python reference; deterministic
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; across allocators.
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(module bench_compute_collatz
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(fn collatz_steps
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(doc "Tail-recursive: count Collatz steps from n to 1, accumulating in acc.")
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(type
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(fn-type
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(params (con Int) (con Int))
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(ret (con Int))))
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(params n acc)
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(body
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(if (app == n 1)
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acc
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(if (app == (app % n 2) 0)
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(tail-app collatz_steps (app / n 2) (app + acc 1))
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(tail-app collatz_steps (app + (app * n 3) 1) (app + acc 1))))))
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(fn sum_steps_loop
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(doc "Tail-recursive: sum collatz_steps(i) for i in [n, n-1, ..., 1].")
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(type
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(fn-type
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(params (con Int) (con Int))
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(ret (con Int))))
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(params i total)
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(body
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(if (app == i 0)
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total
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(tail-app sum_steps_loop
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(app - i 1)
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(app + total (app collatz_steps i 0))))))
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(fn run_one
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(type (fn-type (params (con Int)) (ret (con Unit)) (effects IO)))
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(params n)
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(body (do io/print_int (app sum_steps_loop n 0))))
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(fn main
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(type (fn-type (params) (ret (con Unit)) (effects IO)))
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(params)
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(body
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(seq (app run_one 10000)
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(seq (app run_one 100000)
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(app run_one 500000))))))
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; Bench fixture: pure-compute integer loop, no heap.
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;
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; Tail-recursive accumulator loop. Each step does one multiply and one
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; add; no heap allocation, no closure capture, no pattern matching.
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; The point is to isolate codegen quality on tight integer loops:
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; under all three allocators the wall-time should be essentially
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; identical (no allocator pressure to differentiate them), so any
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; observed gc/bump/rc delta on this fixture is signal about codegen,
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; not about memory management.
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;
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; Workload: intsum_loop(n, 0) with n iterations, each contributing
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; i * 7 to the accumulator.
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;
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; Closed form: sum_{i=1..N} i * 7 = 7 * N * (N+1) / 2
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; N = 1_000_000 -> 3_500_003_500_000
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; N = 10_000_000 -> 350_000_035_000_000
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; N = 50_000_000 -> 8_750_000_175_000_000
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;
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; All three results fit comfortably in i64 (max 9.22e18).
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(module bench_compute_intsum
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(fn intsum_loop
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(doc "Tail-recursive: acc += i*7 for i in [n, n-1, ..., 1]. Returns final acc.")
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(type
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(fn-type
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(params (con Int) (con Int))
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(ret (con Int))))
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(params i acc)
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(body
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(if (app == i 0)
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acc
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(tail-app intsum_loop
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(app - i 1)
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(app + acc (app * i 7))))))
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(fn run_one
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(type (fn-type (params (con Int)) (ret (con Unit)) (effects IO)))
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(params n)
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(body (do io/print_int (app intsum_loop n 0))))
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(fn main
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(type (fn-type (params) (ret (con Unit)) (effects IO)))
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(params)
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(body
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(seq (app run_one 1000000)
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(seq (app run_one 10000000)
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(app run_one 50000000))))))
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