rumble_data_table.md

The encoding algorithm for frequency is log2((double)freq/10.0)*32.0. The algorithm for amplitude is split in 3 range indexes (idx < 16, 16 <= idx < 32, idx < 128) and it's currently undecoded.

An example of code using it is:

//Float frequency to hex conversion
if (freq < 0.0f)
  freq = 0.0f;
else if (freq > 1252.0f)
  freq = 1252.0f;
uint8_t encoded_hex_freq = (uint8_t)round(log2((double)freq/10.0)*32.0);

//Convert to Joy-Con HF range. Range in big-endian: 0x0004-0x01FC with +0x0004 steps.
uint16_t hf = (encoded_hex_freq-0x60)*4;
//Convert to Joy-Con LF range. Range: 0x01-0x7F.
uint8_t lf = encoded_hex_freq-0x40;

The high frequency and low amplitude are encoded and must always add the "control" byte to the HA/LF byte. An example is the following:

//Left linear actuator
uint16_t hf = 0x01a8; //Set H.Frequency
uint8_t hf_amp = 0x88; //Set H.Frequency amplitude
//Byte swapping
byte[0] = hf & 0xFF;
byte[1] = hf_amp + ((hf >> 8) & 0xFF); //Add amp + 1st byte of frequency to amplitude byte

uint8_t lf = 0x63; //Set L.Frequency
uint16_t lf_amp = 0x804d; //Set L.Frequency amplitude
//Byte swapping
byte[2] = lf + ((lf_amp >> 8) & 0xFF); //Add freq + 1st byte of LF amplitude to the frequency byte
byte[3] = lf_amp & 0xFF;

Frequency Table

Values # are in HEX.

HF Byte 0-1 #	LF Byte 3 #	Frequency (Hz)	Frequency Rounded (Hz)
	01	40.875885	41
	02	41.77095	42
	03	42.685616	43
	04	43.620308	44
	05	44.57547	45
	06	45.551544	46
	07	46.548996	47
	08	47.568283	48
	09	48.609894	49
	0A	49.674313	50
	0B	50.762039	51
	0C	51.873581	52
	0D	53.009464	53
	0E	54.170223	54
	0F	55.356396	55
	10	56.568542	57
	11	57.807232	58
	12	59.073048	59
	13	60.366577	60
	14	61.688435	62
	15	63.039234	63
	16	64.419617	64
	17	65.830215	66
	18	67.271713	67
	19	68.744774	69
	1A	70.250084	70
	1B	71.788361	72
	1C	73.360321	73
	1D	74.966705	75
	1e	76.608261	77
	1f	78.285767	78
	20	80	80
04 00	21	81.75177	82
08 00	22	83.541901	84
0c 00	23	85.371231	85
10 00	24	87.240616	87
14 00	25	89.15094	89
18 00	26	91.103088	91
1c 00	27	93.097992	93
20 00	28	95.136566	95
24 00	29	97.219788	97
28 00	2a	99.348625	99
2c 00	2b	101.524078	102
30 00	2c	103.747162	104
34 00	2d	106.018929	106
38 00	2e	108.340446	108
3c 00	2f	110.712791	111
40 00	30	113.137085	113
44 00	31	115.614464	116
48 00	32	118.146095	118
4c 00	33	120.733154	121
50 00	34	123.376869	123
54 00	35	126.078468	126
58 00	36	128.839233	129
5c 00	37	131.660431	132
60 00	38	134.543427	135
64 00	39	137.489548	137
68 00	3a	140.500168	141
6c 00	3b	143.576721	144
70 00	3c	146.720642	147
74 00	3d	149.933411	150
78 00	3e	153.216522	153
7c 00	3f	156.571533	157
80 00	40	160	160
84 00	41	163.50354	164
88 00	42	167.083801	167
8c 00	43	170.742462	171
90 00	44	174.481232	174
94 00	45	178.30188	178
98 00	46	182.206177	182
9c 00	47	186.195984	186
a0 00	48	190.273132	190
a4 00	49	194.439575	194
a8 00	4a	198.69725	199
ac 00	4b	203.048157	203
b0 00	4c	207.494324	207
b4 00	4d	212.037857	212
b8 00	4e	216.680893	217
bc 00	4f	221.425583	221
c0 00	50	226.27417	226
c4 00	51	231.228928	231
c8 00	52	236.292191	236
cc 00	53	241.466309	241
d0 00	54	246.753738	247
d4 00	55	252.156937	252
d8 00	56	257.678467	258
dc 00	57	263.320862	263
e0 00	58	269.086853	269
e4 00	59	274.979095	275
e8 00	5a	281.000336	281
ec 00	5b	287.153442	287
f0 00	5c	293.441284	293
f4 00	5d	299.866821	300
f8 00	5e	306.433044	306
fc 00	5f	313.143066	313
00 01	60	320	320
04 01	61	327.00708	327
08 01	62	334.167603	334
0c 01	63	341.484924	341
10 01	64	348.962463	349
14 01	65	356.60376	357
18 01	66	364.412354	364
1c 01	67	372.391968	372
20 01	68	380.546265	381
24 01	69	388.87915	389
28 01	6a	397.394501	397
2c 01	6b	406.096313	406
30 01	6c	414.988647	415
34 01	6d	424.075714	424
38 01	6e	433.361786	433
3c 01	6f	442.851166	443
40 01	70	452.54834	453
44 01	71	462.457855	462
48 01	72	472.584381	473
4c 01	73	482.932617	483
50 01	74	493.507477	494
54 01	75	504.313873	504
58 01	76	515.356934	515
5c 01	77	526.641724	527
60 01	78	538.173706	538
64 01	79	549.958191	550
68 01	7a	562.000671	562
6c 01	7b	574.306885	574
70 01	7c	586.882568	587
74 01	7d	599.733643	600
78 01	7e	612.866089	613
7c 01	7f	626.286133	626
80 01		640	640
84 01		654.01416	654
88 01		668.335205	668
8c 01		682.969849	683
90 01		697.924927	698
94 01		713.20752	713
98 01		728.824707	729
9c 01		744.783936	745
a0 01		761.092529	761
a4 01		777.758301	778
a8 01		794.789001	795
ac 01		812.192627	812
b0 01		829.977295	830
b4 01		848.151428	848
b8 01		866.723572	867
bc 01		885.702332	886
c0 01		905.09668	905
c4 01		924.91571	925
c8 01		945.168762	945
cc 01		965.865234	966
d0 01		987.014954	987
d4 01		1008.627747	1009
d8 01		1030.713867	1031
dc 01		1053.283447	1053
e0 01		1076.347412	1076
e4 01		1099.916382	1100
e8 01		1124.001343	1124
ec 01		1148.61377	1149
f0 01		1173.765137	1174
f4 01		1199.467285	1199
f8 01		1225.732178	1226
fc 01		1252.572266	1253

Amplitude Table

HA Byte 1 #	LA Byte 3-4 #	Amplitude	Amplitude Rounded
0	00 40	0.000000	0.000
2	80 40	0.007843	0.010
4	00 41	0.011823	0.012
6	80 41	0.014061	0.014
8	00 42	0.016720	0.017
0a	80 42	0.019885	0.020
0c	00 43	0.023648	0.024
0e	80 43	0.028123	0.028
10	00 44	0.033442	0.033
12	80 44	0.039771	0.040
14	00 45	0.047296	0.047
16	80 45	0.056246	0.056
18	00 46	0.066886	0.067
1a	80 46	0.079542	0.080
1c	00 47	0.094592	0.095
1e	80 47	0.112491	0.112
20	00 48	0.117471	0.117
22	80 48	0.122671	0.123
24	00 49	0.128102	0.128
26	80 49	0.133774	0.134
28	00 4a	0.139697	0.140
2a	80 4a	0.145882	0.146
2c	00 4b	0.152341	0.152
2e	80 4b	0.159085	0.159
30	00 4c	0.166129	0.166
32	80 4c	0.173484	0.173
34	00 4d	0.181166	0.181
36	80 4d	0.189185	0.189
38	00 4e	0.197561	0.198
3a	80 4e	0.206308	0.206
3c	00 4f	0.215442	0.215
3e	80 4f	0.224982	0.225
40	00 50	0.229908	0.230
42	80 50	0.234943	0.235
44	00 51	0.240087	0.240
46	80 51	0.245345	0.245
48	00 52	0.250715	0.251
4a	80 52	0.256206	0.256
4c	00 53	0.261816	0.262
4e	80 53	0.267549	0.268
50	00 54	0.273407	0.273
52	80 54	0.279394	0.279
54	00 55	0.285514	0.286
56	80 55	0.291765	0.292
58	00 56	0.298154	0.298
5a	80 56	0.304681	0.305
5c	00 57	0.311353	0.311
5e	80 57	0.318171	0.318
60	00 58	0.325138	0.325
62	80 58	0.332258	0.332
64	00 59	0.339534	0.340
66	80 59	0.346969	0.347
68	00 5a	0.354566	0.355
6a	80 5a	0.362331	0.362
6c	00 5b	0.370265	0.370
6e	80 5b	0.378372	0.378
70	00 5c	0.386657	0.387
72	80 5c	0.395124	0.395
74	00 5d	0.403777	0.404
76	80 5d	0.412619	0.413
78	00 5e	0.421652	0.422
7a	80 5e	0.430885	0.431
7c	00 5f	0.440321	0.440
7e	80 5f	0.449964	0.450
80	00 60	0.459817	0.460
82	80 60	0.469885	0.470
84	00 61	0.480174	0.480
86	80 61	0.490689	0.491
88	00 62	0.501433	0.501
8a	80 62	0.512413	0.512
8c	00 63	0.523633	0.524
8e	80 63	0.535100	0.535
90	00 64	0.546816	0.547
92	80 64	0.558790	0.559
94	00 65	0.571027	0.571
96	80 65	0.583530	0.584
98	00 66	0.596307	0.596
9a	80 66	0.609365	0.609
9c	00 67	0.622708	0.623
9e	80 67	0.636344	0.636
a0	00 68	0.650279	0.650
a2	80 68	0.664518	0.665
a4	00 69	0.679069	0.679
a6	80 69	0.693939	0.694
a8	00 6a	0.709133	0.709
aa	80 6a	0.724662	0.725
ac	00 6b	0.740529	0.741
ae	80 6b	0.756745	0.757
b0	00 6c	0.773316	0.773
b2	80 6c	0.790249	0.790
b4	00 6d	0.807554	0.808
b6	80 6d	0.825237	0.825
b8	00 6e	0.843307	0.843
ba	80 6e	0.861772	0.862
bc	00 6f	0.880643	0.881
be	80 6f	0.899928	0.900
c0	00 70	0.919633	0.920
c2	80 70	0.939771	0.940
c4	00 71	0.960348	0.960
c6	80 71	0.981378	0.981
c8	00 72	1.002867	1.003

The amplitudes below are not safe for the integrity of the linear resonant actuators.

HA Byte 1 #	LA Byte 3-4 #	Amplitude	Amplitude Rounded
ca	80 72	1.024826	1.025
cc	00 73	1.047266	1.047
ce	80 73	1.070197	1.070
d0	00 74	1.093630	1.094
d2	80 74	1.117576	1.118
d4	00 75	1.142045	1.142
d6	80 75	1.167051	1.167
d8	00 76	1.192603	1.193
da	80 76	1.218715	1.219
dc	00 77	1.245398	1.245
de	80 77	1.272665	1.273
e0	00 78	1.300529	1.301
e2	80 78	1.329003	1.329
e4	00 79	1.358100	1.358
e6	80 79	1.387834	1.388
e8	00 7a	1.418218	1.418
ea	80 7a	1.449268	1.449
ec	00 7b	1.480997	1.481
ee	80 7b	1.513420	1.513
f0	00 7c	1.546553	1.547
f2	80 7c	1.580411	1.580
f4	00 7d	1.615010	1.615
f6	80 7d	1.650366	1.650
f8	00 7e	1.686497	1.686
fa	80 7e	1.723417	1.723
fc	00 7f	1.761146	1.761
fe	80 7f	1.799701	1.800