curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
422.56 ms (✅ 1.00x) |
422.15 ms (✅ 1.00x faster) |
429.89 ms (✅ 1.02x slower) |
Verify-StepCircuitSize-0 |
20.77 ms (✅ 1.00x) |
20.46 ms (✅ 1.02x faster) |
20.65 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-6559 |
604.46 ms (✅ 1.00x) |
603.47 ms (✅ 1.00x faster) |
609.96 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-6559 |
28.50 ms (✅ 1.00x) |
28.62 ms (✅ 1.00x slower) |
28.59 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-22943 |
982.25 ms (✅ 1.00x) |
971.67 ms (✅ 1.01x faster) |
986.41 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-22943 |
18.91 ms (✅ 1.00x) |
18.72 ms (✅ 1.01x faster) |
18.98 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-55711 |
1.71 s (✅ 1.00x) |
1.70 s (✅ 1.01x faster) |
1.71 s (✅ 1.00x slower) |
Verify-StepCircuitSize-55711 |
26.08 ms (✅ 1.00x) |
26.06 ms (✅ 1.00x faster) |
26.02 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-121247 |
3.11 s (✅ 1.00x) |
3.11 s (✅ 1.00x faster) |
3.11 s (✅ 1.00x faster) |
Verify-StepCircuitSize-121247 |
38.80 ms (✅ 1.00x) |
38.41 ms (✅ 1.01x faster) |
38.60 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-252319 |
5.87 s (✅ 1.00x) |
5.86 s (✅ 1.00x faster) |
5.85 s (✅ 1.00x faster) |
Verify-StepCircuitSize-252319 |
56.84 ms (✅ 1.00x) |
54.45 ms (✅ 1.04x faster) |
58.16 ms (✅ 1.02x slower) |
Prove-StepCircuitSize-514463 |
11.40 s (✅ 1.00x) |
11.39 s (✅ 1.00x faster) |
11.39 s (✅ 1.00x faster) |
Verify-StepCircuitSize-514463 |
98.27 ms (✅ 1.00x) |
96.45 ms (✅ 1.02x faster) |
96.60 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-1038751 |
22.47 s (✅ 1.00x) |
22.42 s (✅ 1.00x faster) |
22.42 s (✅ 1.00x faster) |
Verify-StepCircuitSize-1038751 |
184.23 ms (✅ 1.00x) |
184.88 ms (✅ 1.00x slower) |
185.91 ms (✅ 1.01x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
3.38 s (✅ 1.00x) |
3.38 s (✅ 1.00x slower) |
3.44 s (✅ 1.02x slower) |
Verify-StepCircuitSize-0 |
22.19 ms (✅ 1.00x) |
22.48 ms (✅ 1.01x slower) |
22.43 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-6559 |
6.03 s (✅ 1.00x) |
6.14 s (✅ 1.02x slower) |
6.35 s (✅ 1.05x slower) |
Verify-StepCircuitSize-6559 |
25.50 ms (✅ 1.00x) |
25.94 ms (✅ 1.02x slower) |
26.19 ms (✅ 1.03x slower) |
Prove-StepCircuitSize-22943 |
5.59 s (✅ 1.00x) |
5.52 s (✅ 1.01x faster) |
5.54 s (✅ 1.01x faster) |
Verify-StepCircuitSize-22943 |
25.91 ms (✅ 1.00x) |
25.43 ms (✅ 1.02x faster) |
26.60 ms (✅ 1.03x slower) |
Prove-StepCircuitSize-55711 |
10.19 s (✅ 1.00x) |
10.79 s (✅ 1.06x slower) |
10.44 s (✅ 1.03x slower) |
Verify-StepCircuitSize-55711 |
38.36 ms (✅ 1.00x) |
38.47 ms (✅ 1.00x slower) |
42.69 ms (❌ 1.11x slower) |
Prove-StepCircuitSize-121247 |
8.08 s (✅ 1.00x) |
8.06 s (✅ 1.00x faster) |
8.13 s (✅ 1.01x slower) |
Verify-StepCircuitSize-121247 |
38.62 ms (✅ 1.00x) |
38.39 ms (✅ 1.01x faster) |
42.75 ms (✅ 1.11x slower) |
Prove-StepCircuitSize-252319 |
15.55 s (✅ 1.00x) |
15.71 s (✅ 1.01x slower) |
15.50 s (✅ 1.00x faster) |
Verify-StepCircuitSize-252319 |
71.68 ms (✅ 1.00x) |
71.44 ms (✅ 1.00x faster) |
74.51 ms (✅ 1.04x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
447.93 ms (✅ 1.00x) |
451.11 ms (✅ 1.01x slower) |
449.50 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-0 |
28.92 ms (✅ 1.00x) |
28.88 ms (✅ 1.00x faster) |
28.86 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-6540 |
636.34 ms (✅ 1.00x) |
639.11 ms (✅ 1.00x slower) |
650.00 ms (✅ 1.02x slower) |
Verify-StepCircuitSize-6540 |
36.56 ms (✅ 1.00x) |
36.13 ms (✅ 1.01x faster) |
35.96 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-22924 |
1.03 s (✅ 1.00x) |
1.03 s (✅ 1.00x faster) |
1.02 s (✅ 1.01x faster) |
Verify-StepCircuitSize-22924 |
26.82 ms (✅ 1.00x) |
26.96 ms (✅ 1.01x slower) |
27.07 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-55692 |
1.76 s (✅ 1.00x) |
1.74 s (✅ 1.01x faster) |
1.75 s (✅ 1.01x faster) |
Verify-StepCircuitSize-55692 |
33.10 ms (✅ 1.00x) |
32.93 ms (✅ 1.01x faster) |
33.00 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-121228 |
3.13 s (✅ 1.00x) |
3.14 s (✅ 1.00x slower) |
3.12 s (✅ 1.00x faster) |
Verify-StepCircuitSize-121228 |
43.38 ms (✅ 1.00x) |
43.61 ms (✅ 1.01x slower) |
43.81 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-252300 |
6.00 s (✅ 1.00x) |
6.00 s (✅ 1.00x slower) |
6.00 s (✅ 1.00x slower) |
Verify-StepCircuitSize-252300 |
63.35 ms (✅ 1.00x) |
62.47 ms (✅ 1.01x faster) |
62.45 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-514444 |
11.66 s (✅ 1.00x) |
11.65 s (✅ 1.00x faster) |
11.64 s (✅ 1.00x faster) |
Verify-StepCircuitSize-514444 |
107.26 ms (✅ 1.00x) |
106.98 ms (✅ 1.00x faster) |
107.59 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-1038732 |
22.76 s (✅ 1.00x) |
22.75 s (✅ 1.00x faster) |
22.73 s (✅ 1.00x faster) |
Verify-StepCircuitSize-1038732 |
195.94 ms (✅ 1.00x) |
198.61 ms (✅ 1.01x slower) |
196.04 ms (✅ 1.00x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
449.81 ms (✅ 1.00x) |
450.18 ms (✅ 1.00x slower) |
450.94 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-0 |
29.34 ms (✅ 1.00x) |
29.49 ms (✅ 1.01x slower) |
29.37 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-6540 |
639.02 ms (✅ 1.00x) |
639.39 ms (✅ 1.00x slower) |
638.47 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-6540 |
37.93 ms (✅ 1.00x) |
37.51 ms (✅ 1.01x faster) |
37.61 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-22924 |
1.04 s (✅ 1.00x) |
1.04 s (✅ 1.00x slower) |
1.04 s (✅ 1.00x slower) |
Verify-StepCircuitSize-22924 |
30.02 ms (✅ 1.00x) |
29.98 ms (✅ 1.00x faster) |
29.97 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-55692 |
1.80 s (✅ 1.00x) |
1.79 s (✅ 1.00x faster) |
1.81 s (✅ 1.01x slower) |
Verify-StepCircuitSize-55692 |
38.19 ms (✅ 1.00x) |
38.25 ms (✅ 1.00x slower) |
38.19 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-121228 |
3.22 s (✅ 1.00x) |
3.22 s (✅ 1.00x faster) |
3.24 s (✅ 1.01x slower) |
Verify-StepCircuitSize-121228 |
50.11 ms (✅ 1.00x) |
50.19 ms (✅ 1.00x slower) |
50.51 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-252300 |
6.05 s (✅ 1.00x) |
6.03 s (✅ 1.00x faster) |
6.04 s (✅ 1.00x faster) |
Verify-StepCircuitSize-252300 |
71.62 ms (✅ 1.00x) |
71.27 ms (✅ 1.00x faster) |
73.61 ms (✅ 1.03x slower) |
Prove-StepCircuitSize-514444 |
11.72 s (✅ 1.00x) |
11.71 s (✅ 1.00x faster) |
11.69 s (✅ 1.00x faster) |
Verify-StepCircuitSize-514444 |
133.72 ms (✅ 1.00x) |
134.04 ms (✅ 1.00x slower) |
135.14 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-1038732 |
23.49 s (✅ 1.00x) |
23.47 s (✅ 1.00x faster) |
23.46 s (✅ 1.00x faster) |
Verify-StepCircuitSize-1038732 |
244.96 ms (✅ 1.00x) |
245.87 ms (✅ 1.00x slower) |
246.86 ms (✅ 1.01x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
6.18 s (✅ 1.00x) |
6.19 s (✅ 1.00x slower) |
6.23 s (✅ 1.01x slower) |
Verify-StepCircuitSize-0 |
45.96 ms (✅ 1.00x) |
46.30 ms (✅ 1.01x slower) |
46.58 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-6540 |
10.32 s (✅ 1.00x) |
10.32 s (✅ 1.00x slower) |
10.31 s (✅ 1.00x faster) |
Verify-StepCircuitSize-6540 |
55.56 ms (✅ 1.00x) |
55.06 ms (✅ 1.01x faster) |
55.41 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-22924 |
9.32 s (✅ 1.00x) |
9.26 s (✅ 1.01x faster) |
9.31 s (✅ 1.00x faster) |
Verify-StepCircuitSize-22924 |
55.73 ms (✅ 1.00x) |
55.71 ms (✅ 1.00x faster) |
55.22 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-55692 |
16.42 s (✅ 1.00x) |
16.48 s (✅ 1.00x slower) |
16.48 s (✅ 1.00x slower) |
Verify-StepCircuitSize-55692 |
66.60 ms (✅ 1.00x) |
66.02 ms (✅ 1.01x faster) |
67.99 ms (✅ 1.02x slower) |
Prove-StepCircuitSize-121228 |
11.78 s (✅ 1.00x) |
11.76 s (✅ 1.00x faster) |
11.73 s (✅ 1.00x faster) |
Verify-StepCircuitSize-121228 |
69.40 ms (✅ 1.00x) |
69.15 ms (✅ 1.00x faster) |
N/A |
Prove-StepCircuitSize-252300 |
21.48 s (✅ 1.00x) |
21.45 s (✅ 1.00x faster) |
21.52 s (✅ 1.00x slower) |
Verify-StepCircuitSize-252300 |
101.07 ms (✅ 1.00x) |
100.75 ms (✅ 1.00x faster) |
N/A |
Prove-StepCircuitSize-514444 |
39.97 s (✅ 1.00x) |
40.08 s (✅ 1.00x slower) |
40.47 s (✅ 1.01x slower) |
Verify-StepCircuitSize-514444 |
163.92 ms (✅ 1.00x) |
162.44 ms (✅ 1.01x faster) |
N/A |
Prove-StepCircuitSize-1038732 |
77.91 s (✅ 1.00x) |
77.14 s (✅ 1.01x faster) |
N/A |
Verify-StepCircuitSize-1038732 |
284.45 ms (✅ 1.00x) |
280.88 ms (✅ 1.01x faster) |
N/A |
Verify-StepCircuitSize-12122... |
N/A |
N/A |
68.50 ms (✅ 1.00x) |
Verify-StepCircuitSize-25230... |
N/A |
N/A |
97.92 ms (✅ 1.00x) |
Verify-StepCircuitSize-51444... |
N/A |
N/A |
162.11 ms (✅ 1.00x) |
Prove-StepCircuitSize-103873... |
N/A |
N/A |
77.05 s (✅ 1.00x) |
Verify-StepCircuitSize-10387... |
N/A |
N/A |
281.56 ms (✅ 1.00x) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
28.86 ms (✅ 1.00x) |
28.75 ms (✅ 1.00x faster) |
28.46 ms (✅ 1.01x faster) |
Verify-StepCircuitSize-0 |
16.50 ms (✅ 1.00x) |
16.48 ms (✅ 1.00x faster) |
16.44 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-6559 |
37.07 ms (✅ 1.00x) |
36.56 ms (✅ 1.01x faster) |
36.52 ms (✅ 1.02x faster) |
Verify-StepCircuitSize-6559 |
21.25 ms (✅ 1.00x) |
21.39 ms (✅ 1.01x slower) |
21.28 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-22943 |
54.92 ms (✅ 1.00x) |
54.98 ms (✅ 1.00x slower) |
54.20 ms (✅ 1.01x faster) |
Verify-StepCircuitSize-22943 |
34.28 ms (✅ 1.00x) |
33.63 ms (✅ 1.02x faster) |
33.63 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-55711 |
43.65 ms (✅ 1.00x) |
43.56 ms (✅ 1.00x faster) |
43.60 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-55711 |
19.37 ms (✅ 1.00x) |
19.29 ms (✅ 1.00x faster) |
18.96 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-121247 |
55.62 ms (✅ 1.00x) |
55.79 ms (✅ 1.00x slower) |
55.73 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-121247 |
23.80 ms (✅ 1.00x) |
23.26 ms (✅ 1.02x faster) |
23.32 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-252319 |
73.51 ms (✅ 1.00x) |
73.01 ms (✅ 1.01x faster) |
73.76 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-252319 |
31.57 ms (✅ 1.00x) |
31.12 ms (✅ 1.01x faster) |
31.49 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-514463 |
100.94 ms (✅ 1.00x) |
100.16 ms (✅ 1.01x faster) |
98.83 ms (✅ 1.02x faster) |
Verify-StepCircuitSize-514463 |
40.94 ms (✅ 1.00x) |
41.26 ms (✅ 1.01x slower) |
41.20 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-1038751 |
164.80 ms (✅ 1.00x) |
164.80 ms (✅ 1.00x slower) |
164.86 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-1038751 |
81.42 ms (✅ 1.00x) |
82.33 ms (✅ 1.01x slower) |
82.33 ms (✅ 1.01x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
30.41 ms (✅ 1.00x) |
30.44 ms (✅ 1.00x slower) |
30.58 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-0 |
19.20 ms (✅ 1.00x) |
19.61 ms (✅ 1.02x slower) |
19.11 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-6540 |
38.60 ms (✅ 1.00x) |
38.35 ms (✅ 1.01x faster) |
38.43 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-6540 |
24.27 ms (✅ 1.00x) |
24.14 ms (✅ 1.01x faster) |
24.49 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-22924 |
56.09 ms (✅ 1.00x) |
56.01 ms (✅ 1.00x faster) |
56.45 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-22924 |
37.26 ms (✅ 1.00x) |
37.29 ms (✅ 1.00x slower) |
37.22 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-55692 |
45.64 ms (✅ 1.00x) |
45.35 ms (✅ 1.01x faster) |
45.46 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-55692 |
23.59 ms (✅ 1.00x) |
23.03 ms (✅ 1.02x faster) |
23.18 ms (✅ 1.02x faster) |
Prove-StepCircuitSize-121228 |
58.64 ms (✅ 1.00x) |
58.95 ms (✅ 1.01x slower) |
58.95 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-121228 |
30.66 ms (✅ 1.00x) |
31.03 ms (✅ 1.01x slower) |
30.43 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-252300 |
74.95 ms (✅ 1.00x) |
75.44 ms (✅ 1.01x slower) |
75.28 ms (✅ 1.00x slower) |
Verify-StepCircuitSize-252300 |
45.70 ms (✅ 1.00x) |
45.05 ms (✅ 1.01x faster) |
45.69 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-514444 |
104.77 ms (✅ 1.00x) |
104.84 ms (✅ 1.00x slower) |
104.34 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-514444 |
66.54 ms (✅ 1.00x) |
66.74 ms (✅ 1.00x slower) |
66.24 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-1038732 |
172.58 ms (✅ 1.00x) |
175.29 ms (✅ 1.02x slower) |
175.59 ms (✅ 1.02x slower) |
Verify-StepCircuitSize-1038732 |
119.24 ms (✅ 1.00x) |
122.18 ms (✅ 1.02x slower) |
122.85 ms (✅ 1.03x slower) |
curve-cycle=Pasta |
curve-cycle=Grumpkin |
curve-cycle=Grumpkin-run2 |
|
---|---|---|---|
Prove-StepCircuitSize-0 |
30.73 ms (✅ 1.00x) |
30.55 ms (✅ 1.01x faster) |
30.63 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-0 |
19.21 ms (✅ 1.00x) |
19.12 ms (✅ 1.00x faster) |
19.13 ms (✅ 1.00x faster) |
Prove-StepCircuitSize-6540 |
38.78 ms (✅ 1.00x) |
37.96 ms (✅ 1.02x faster) |
38.49 ms (✅ 1.01x faster) |
Verify-StepCircuitSize-6540 |
24.12 ms (✅ 1.00x) |
24.14 ms (✅ 1.00x slower) |
24.24 ms (✅ 1.00x slower) |
Prove-StepCircuitSize-22924 |
56.22 ms (✅ 1.00x) |
55.74 ms (✅ 1.01x faster) |
55.99 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-22924 |
37.82 ms (✅ 1.00x) |
36.85 ms (✅ 1.03x faster) |
37.34 ms (✅ 1.01x faster) |
Prove-StepCircuitSize-55692 |
45.81 ms (✅ 1.00x) |
46.02 ms (✅ 1.00x slower) |
46.11 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-55692 |
23.29 ms (✅ 1.00x) |
22.58 ms (✅ 1.03x faster) |
22.65 ms (✅ 1.03x faster) |
Prove-StepCircuitSize-121228 |
58.89 ms (✅ 1.00x) |
58.96 ms (✅ 1.00x slower) |
58.79 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-121228 |
29.89 ms (✅ 1.00x) |
30.14 ms (✅ 1.01x slower) |
30.25 ms (✅ 1.01x slower) |
Prove-StepCircuitSize-252300 |
75.64 ms (✅ 1.00x) |
75.81 ms (✅ 1.00x slower) |
77.00 ms (✅ 1.02x slower) |
Verify-StepCircuitSize-252300 |
46.46 ms (✅ 1.00x) |
45.53 ms (✅ 1.02x faster) |
40.96 ms (✅ 1.13x faster) |
Prove-StepCircuitSize-514444 |
103.29 ms (✅ 1.00x) |
104.96 ms (✅ 1.02x slower) |
104.68 ms (✅ 1.01x slower) |
Verify-StepCircuitSize-514444 |
62.30 ms (✅ 1.00x) |
66.29 ms (✅ 1.06x slower) |
68.31 ms (✅ 1.10x slower) |
Prove-StepCircuitSize-1038732 |
172.33 ms (✅ 1.00x) |
175.28 ms (✅ 1.02x slower) |
172.27 ms (✅ 1.00x faster) |
Verify-StepCircuitSize-1038732 |
118.54 ms (✅ 1.00x) |
121.23 ms (✅ 1.02x slower) |
118.85 ms (✅ 1.00x slower) |
Made with criterion-table