[Tarantool-patches] [PATCH v2 luajit 21/41] perf: adjust partialsums in LuaJIT-benches

[Sergey Bronnikov]

Hi, Sergey!

thanks for the patch! LGTM

Sergey

On 12/26/25 12:17, Sergey Kaplun wrote:
> This patch adjusts the aforementioned test to use the benchmark
> framework introduced before. The default arguments are adjusted
> according to the <PARAM_x86.txt> file. The arguments to the script still
> can be provided in the command line run.
> ---
>   perf/LuaJIT-benches/partialsums.lua | 73 ++++++++++++++++++-----------
>   1 file changed, 46 insertions(+), 27 deletions(-)
>
> diff --git a/perf/LuaJIT-benches/partialsums.lua b/perf/LuaJIT-benches/partialsums.lua
> index 46bb9da3..2e5967d2 100644
> --- a/perf/LuaJIT-benches/partialsums.lua
> +++ b/perf/LuaJIT-benches/partialsums.lua
> @@ -1,29 +1,48 @@
> +-- The benchmark to check the performance of FP arithmetic and
> +-- math functions. Calculates the partial sums of several series
> +-- in the single loop.
>   
> -local n = tonumber(arg[1])
> -local function pr(fmt, x) io.write(string.format(fmt, x)) end
> +local bench = require("bench").new(arg)
>   
> -local a1, a2, a3, a4, a5, a6, a7, a8, a9, alt = 1, 0, 0, 0, 0, 0, 0, 0, 0, 1
> -local sqrt, sin, cos = math.sqrt, math.sin, math.cos
> -for k=1,n do
> -  local k2, sk, ck = k*k, sin(k), cos(k)
> -  local k3 = k2*k
> -  a1 = a1 + (2/3)^k
> -  a2 = a2 + 1/sqrt(k)
> -  a3 = a3 + 1/(k2+k)
> -  a4 = a4 + 1/(k3*sk*sk)
> -  a5 = a5 + 1/(k3*ck*ck)
> -  a6 = a6 + 1/k
> -  a7 = a7 + 1/k2
> -  a8 = a8 + alt/k
> -  a9 = a9 + alt/(k+k-1)
> -  alt = -alt
> -end
> -pr("%.9f\t(2/3)^k\n", a1)
> -pr("%.9f\tk^-0.5\n", a2)
> -pr("%.9f\t1/k(k+1)\n", a3)
> -pr("%.9f\tFlint Hills\n", a4)
> -pr("%.9f\tCookson Hills\n", a5)
> -pr("%.9f\tHarmonic\n", a6)
> -pr("%.9f\tRiemann Zeta\n", a7)
> -pr("%.9f\tAlternating Harmonic\n", a8)
> -pr("%.9f\tGregory\n", a9)
> +local DEFAULT_N = 1e7
> +local n = tonumber(arg[1]) or DEFAULT_N
> +
> +bench:add({
> +  name = "partialsums",
> +  payload = function()
> +    local a1, a2, a3, a4, a5, a6, a7, a8, a9, alt = 1, 0, 0, 0, 0, 0, 0, 0, 0, 1
> +    local sqrt, sin, cos = math.sqrt, math.sin, math.cos
> +    for k = 1, n do
> +      local k2, sk, ck = k * k, sin(k), cos(k)
> +      local k3 = k2 * k
> +      a1 = a1 + (2 / 3) ^ k
> +      a2 = a2 + 1 / sqrt(k)
> +      a3 = a3 + 1 / (k2 + k)
> +      a4 = a4 + 1 / (k3 * sk * sk)
> +      a5 = a5 + 1 / (k3 * ck * ck)
> +      a6 = a6 + 1 / k
> +      a7 = a7 + 1 / k2
> +      a8 = a8 + alt / k
> +      a9 = a9 + alt / (k + k - 1)
> +      alt = -alt
> +    end
> +    return {a1, a2, a3, a4, a5, a6, a7, a8, a9}
> +  end,
> +  checker = function(a)
> +    if n == DEFAULT_N then
> +      assert(a[1] == 2.99999999999999866773)
> +      assert(a[2] == 6323.09512394020111969439)
> +      assert(a[3] == 0.99999989999981531152)
> +      assert(a[4] == 30.31454593111029183206)
> +      assert(a[5] == 42.99523427973661426904)
> +      assert(a[6] == 16.69531136585727182364)
> +      assert(a[7] == 1.64493396684725956547)
> +      assert(a[8] == 0.69314713056010635039)
> +      assert(a[9] == 0.78539813839744787582)
> +    end
> +    return true
> +  end,
> +  items = n,
> +})
> +
> +bench:run_and_report()
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