6.3.3 Physical random-access channel

38.2113GPPNRPhysical channels and modulationRelease 17TS

Tools: ARFCN - Frequency Conversion for 5G NR/LTE/UMTS/GSM

6.3.3.1 Sequence generation

The set of random-access preambles shall be generated according to

from which the frequency-domain representation shall be generated according to

where , , , or depending on the PRACH preamble format as given by Tables 6.3.3.1-1 and 6.3.3.1-2.

There are 64 preambles defined in each time-frequency PRACH occasion, enumerated in increasing order of first increasing cyclic shift of a logical root sequence, and then in increasing order of the logical root sequence index, starting with the index obtained from the higher-layer parameter prach-RootSequenceIndex or rootSequenceIndex-BFR or by msgA-PRACH-RootSequenceIndex if configured and a type-2 random-access procedure is initiated as described in clause 8.1 of [5, TS 38.213]. Additional preamble sequences, in case 64 preambles cannot be generated from a single root Zadoff-Chu sequence, are obtained from the root sequences with the consecutive logical indexes until all the 64 sequences are found. The logical root sequence order is cyclic; the logical index 0 is consecutive to . The sequence number is obtained from the logical root sequence index according to Tables 6.3.3.1-3 to 6.3.3.1-4B.

The cyclic shift is given by

where is given by Tables 6.3.3.1-5 to 6.3.3.1-7, the higher-layer parameter msgA-RestrictedSetConfig, if provided, determines the type of restricted sets (unrestricted, restricted type A, restricted type B); otherwise, the higher-layer parameter restrictedSetConfig determines the type of restricted sets (unrestricted, restricted type A, restricted type B), and Tables 6.3.3.1-1 and 6.3.3.1-2 indicate the type of restricted sets supported for the different preamble formats.

The variable is given by

where is the smallest non-negative integer that fulfils . The parameters for restricted sets of cyclic shifts depend on .

For restricted set type A, the parameters are given by:

– for

For restricted set type B, the parameters are given by:

– for

For all other values of , there are no cyclic shifts in the restricted set.

Table 6.3.3.1-1: PRACH preamble formats for and kHz.

Format			Support for restricted sets
0	839	1.25 kHz	Type A, Type B
1	839	1.25 kHz	Type A, Type B
2	839	1.25 kHz	Type A, Type B
3	839	5 kHz	Type A, Type B

Table 6.3.3.1-2: Preamble formats for and kHz where .

Format				Support for restricted sets
Format				Support for restricted sets
A1	139	1151	571	–
A2	139	1151	571	–
A3	139	1151	571	–
B1	139	1151	571	–
B2	139	1151	571	–
B3	139	1151	571	–
B4	139	1151	571	–
C0	139	1151	571	–
C2	139	1151	571

Table 6.3.3.1-3: Mapping from logical index to sequence number for preamble formats with .

	Sequence number in increasing order of
0 – 19	129	710	140	699	120	719	210	629	168	671	84	755	105	734	93	746	70	769	60	779
20 – 39	2	837	1	838	56	783	112	727	148	691	80	759	42	797	40	799	35	804	73	766
40 – 59	146	693	31	808	28	811	30	809	27	812	29	810	24	815	48	791	68	771	74	765
60 – 79	178	661	136	703	86	753	78	761	43	796	39	800	20	819	21	818	95	744	202	637
80 – 99	190	649	181	658	137	702	125	714	151	688	217	622	128	711	142	697	122	717	203	636
100 – 119	118	721	110	729	89	750	103	736	61	778	55	784	15	824	14	825	12	827	23	816
120 – 139	34	805	37	802	46	793	207	632	179	660	145	694	130	709	223	616	228	611	227	612
140 – 159	132	707	133	706	143	696	135	704	161	678	201	638	173	666	106	733	83	756	91	748
160 – 179	66	773	53	786	10	829	9	830	7	832	8	831	16	823	47	792	64	775	57	782
180 – 199	104	735	101	738	108	731	208	631	184	655	197	642	191	648	121	718	141	698	149	690
200 – 219	216	623	218	621	152	687	144	695	134	705	138	701	199	640	162	677	176	663	119	720
220 – 239	158	681	164	675	174	665	171	668	170	669	87	752	169	670	88	751	107	732	81	758
240 – 259	82	757	100	739	98	741	71	768	59	780	65	774	50	789	49	790	26	813	17	822
260 – 279	13	826	6	833	5	834	33	806	51	788	75	764	99	740	96	743	97	742	166	673
280 – 299	172	667	175	664	187	652	163	676	185	654	200	639	114	725	189	650	115	724	194	645
300 – 319	195	644	192	647	182	657	157	682	156	683	211	628	154	685	123	716	139	700	212	627
320 – 339	153	686	213	626	215	624	150	689	225	614	224	615	221	618	220	619	127	712	147	692
340 – 359	124	715	193	646	205	634	206	633	116	723	160	679	186	653	167	672	79	760	85	754
360 – 379	77	762	92	747	58	781	62	777	69	770	54	785	36	803	32	807	25	814	18	821
380 – 399	11	828	4	835	3	836	19	820	22	817	41	798	38	801	44	795	52	787	45	794
400 – 419	63	776	67	772	72	767	76	763	94	745	102	737	90	749	109	730	165	674	111	728
420 – 439	209	630	204	635	117	722	188	651	159	680	198	641	113	726	183	656	180	659	177	662
440 – 459	196	643	155	684	214	625	126	713	131	708	219	620	222	617	226	613	230	609	232	607
460 – 479	262	577	252	587	418	421	416	423	413	426	411	428	376	463	395	444	283	556	285	554
480 – 499	379	460	390	449	363	476	384	455	388	451	386	453	361	478	387	452	360	479	310	529
500 – 519	354	485	328	511	315	524	337	502	349	490	335	504	324	515	323	516	320	519	334	505
520 – 539	359	480	295	544	385	454	292	547	291	548	381	458	399	440	380	459	397	442	369	470
540 – 559	377	462	410	429	407	432	281	558	414	425	247	592	277	562	271	568	272	567	264	575
560 – 579	259	580	237	602	239	600	244	595	243	596	275	564	278	561	250	589	246	593	417	422
580 – 599	248	591	394	445	393	446	370	469	365	474	300	539	299	540	364	475	362	477	298	541
600 – 619	312	527	313	526	314	525	353	486	352	487	343	496	327	512	350	489	326	513	319	520
620 – 639	332	507	333	506	348	491	347	492	322	517	330	509	338	501	341	498	340	499	342	497
640 – 659	301	538	366	473	401	438	371	468	408	431	375	464	249	590	269	570	238	601	234	605
660 – 679	257	582	273	566	255	584	254	585	245	594	251	588	412	427	372	467	282	557	403	436
680 – 699	396	443	392	447	391	448	382	457	389	450	294	545	297	542	311	528	344	495	345	494
700 – 719	318	521	331	508	325	514	321	518	346	493	339	500	351	488	306	533	289	550	400	439
720 – 739	378	461	374	465	415	424	270	569	241	598	231	608	260	579	268	571	276	563	409	430
740 – 759	398	441	290	549	304	535	308	531	358	481	316	523	293	546	288	551	284	555	368	471
760 – 779	253	586	256	583	263	576	242	597	274	565	402	437	383	456	357	482	329	510	317	522
780 – 799	307	532	286	553	287	552	266	573	261	578	236	603	303	536	356	483	355	484	405	434
800 – 819	404	435	406	433	235	604	267	572	302	537	309	530	265	574	233	606	367	472	296	543
820 – 837	336	503	305	534	373	466	280	559	279	560	419	420	240	599	258	581	229	610	–	–

Table 6.3.3.1-4: Mapping from logical index to sequence number for preamble formats with .

	Sequence number in increasing order of
0 – 19	1	138	2	137	3	136	4	135	5	134	6	133	7	132	8	131	9	130	10	129
20 – 39	11	128	12	127	13	126	14	125	15	124	16	123	17	122	18	121	19	120	20	119
40 – 59	21	118	22	117	23	116	24	115	25	114	26	113	27	112	28	111	29	110	30	109
60 – 79	31	108	32	107	33	106	34	105	35	104	36	103	37	102	38	101	39	100	40	99
80 – 99	41	98	42	97	43	96	44	95	45	94	46	93	47	92	48	91	49	90	50	89
100 – 119	51	88	52	87	53	86	54	85	55	84	56	83	57	82	58	81	59	80	60	79
120 – 137	61	78	62	77	63	76	64	75	65	74	66	73	67	72	68	71	69	70	–	–
138 – 837	N/A

Table 6.3.3.1-4A: Mapping from logical index to sequence number for preamble formats with .

	Sequence number in increasing order of
0-19	1	1150	2	1149	3	1148	4	1147	5	1146	6	1145	7	1144	8	1143	9	1142	10	1141
20-39	11	1140	12	1139	13	1138	14	1137	15	1136	16	1135	17	1134	18	1133	19	1132	20	1131
40-59	21	1130	22	1129	23	1128	24	1127	25	1126	26	1125	27	1124	28	1123	29	1122	30	1121
60-79	31	1120	32	1119	33	1118	34	1117	35	1116	36	1115	37	1114	38	1113	39	1112	40	1111
80-99	41	1110	42	1109	43	1108	44	1107	45	1106	46	1105	47	1104	48	1103	49	1102	50	1101
100-119	51	1100	52	1099	53	1098	54	1097	55	1096	56	1095	57	1094	58	1093	59	1092	60	1091
120-139	61	1090	62	1089	63	1088	64	1087	65	1086	66	1085	67	1084	68	1083	69	1082	70	1081
140-159	71	1080	72	1079	73	1078	74	1077	75	1076	76	1075	77	1074	78	1073	79	1072	80	1071
160-179	81	1070	82	1069	83	1068	84	1067	85	1066	86	1065	87	1064	88	1063	89	1062	90	1061
180-199	91	1060	92	1059	93	1058	94	1057	95	1056	96	1055	97	1054	98	1053	99	1052	100	1051
200-219	101	1050	102	1049	103	1048	104	1047	105	1046	106	1045	107	1044	108	1043	109	1042	110	1041
220-239	111	1040	112	1039	113	1038	114	1037	115	1036	116	1035	117	1034	118	1033	119	1032	120	1031
240-259	121	1030	122	1029	123	1028	124	1027	125	1026	126	1025	127	1024	128	1023	129	1022	130	1021
260-279	131	1020	132	1019	133	1018	134	1017	135	1016	136	1015	137	1014	138	1013	139	1012	140	1011
280-299	141	1010	142	1009	143	1008	144	1007	145	1006	146	1005	147	1004	148	1003	149	1002	150	1001
300-319	151	1000	152	999	153	998	154	997	155	996	156	995	157	994	158	993	159	992	160	991
320-339	161	990	162	989	163	988	164	987	165	986	166	985	167	984	168	983	169	982	170	981
340-359	171	980	172	979	173	978	174	977	175	976	176	975	177	974	178	973	179	972	180	971
360-379	181	970	182	969	183	968	184	967	185	966	186	965	187	964	188	963	189	962	190	961
380-399	191	960	192	959	193	958	194	957	195	956	196	955	197	954	198	953	199	952	200	951
400-419	201	950	202	949	203	948	204	947	205	946	206	945	207	944	208	943	209	942	210	941
420-439	211	940	212	939	213	938	214	937	215	936	216	935	217	934	218	933	219	932	220	931
440-459	221	930	222	929	223	928	224	927	225	926	226	925	227	924	228	923	229	922	230	921
460-479	231	920	232	919	233	918	234	917	235	916	236	915	237	914	238	913	239	912	240	911
480-499	241	910	242	909	243	908	244	907	245	906	246	905	247	904	248	903	249	902	250	901
500-519	251	900	252	899	253	898	254	897	255	896	256	895	257	894	258	893	259	892	260	891
520-539	261	890	262	889	263	888	264	887	265	886	266	885	267	884	268	883	269	882	270	881
540-559	271	880	272	879	273	878	274	877	275	876	276	875	277	874	278	873	279	872	280	871
560-579	281	870	282	869	283	868	284	867	285	866	286	865	287	864	288	863	289	862	290	861
580-599	291	860	292	859	293	858	294	857	295	856	296	855	297	854	298	853	299	852	300	851
600-619	301	850	302	849	303	848	304	847	305	846	306	845	307	844	308	843	309	842	310	841
620-639	311	840	312	839	313	838	314	837	315	836	316	835	317	834	318	833	319	832	320	831
640-659	321	830	322	829	323	828	324	827	325	826	326	825	327	824	328	823	329	822	330	821
660-679	331	820	332	819	333	818	334	817	335	816	336	815	337	814	338	813	339	812	340	811
680-699	341	810	342	809	343	808	344	807	345	806	346	805	347	804	348	803	349	802	350	801
700-719	351	800	352	799	353	798	354	797	355	796	356	795	357	794	358	793	359	792	360	791
720-739	361	790	362	789	363	788	364	787	365	786	366	785	367	784	368	783	369	782	370	781
740-759	371	780	372	779	373	778	374	777	375	776	376	775	377	774	378	773	379	772	380	771
760-779	381	770	382	769	383	768	384	767	385	766	386	765	387	764	388	763	389	762	390	761
780-799	391	760	392	759	393	758	394	757	395	756	396	755	397	754	398	753	399	752	400	751
800-819	401	750	402	749	403	748	404	747	405	746	406	745	407	744	408	743	409	742	410	741
820-839	411	740	412	739	413	738	414	737	415	736	416	735	417	734	418	733	419	732	420	731
840-859	421	730	422	729	423	728	424	727	425	726	426	725	427	724	428	723	429	722	430	721
860-879	431	720	432	719	433	718	434	717	435	716	436	715	437	714	438	713	439	712	440	711
880-899	441	710	442	709	443	708	444	707	445	706	446	705	447	704	448	703	449	702	450	701
900-919	451	700	452	699	453	698	454	697	455	696	456	695	457	694	458	693	459	692	460	691
920-939	461	690	462	689	463	688	464	687	465	686	466	685	467	684	468	683	469	682	470	681
940-959	471	680	472	679	473	678	474	677	475	676	476	675	477	674	478	673	479	672	480	671
960-979	481	670	482	669	483	668	484	667	485	666	486	665	487	664	488	663	489	662	490	661
980-999	491	660	492	659	493	658	494	657	495	656	496	655	497	654	498	653	499	652	500	651
1000-1019	501	650	502	649	503	648	504	647	505	646	506	645	507	644	508	643	509	642	510	641
1020-1039	511	640	512	639	513	638	514	637	515	636	516	635	517	634	518	633	519	632	520	631
1040-1059	521	630	522	629	523	628	524	627	525	626	526	625	527	624	528	623	529	622	530	621
1060-1079	531	620	532	619	533	618	534	617	535	616	536	615	537	614	538	613	539	612	540	611
1080-1099	541	610	542	609	543	608	544	607	545	606	546	605	547	604	548	603	549	602	550	601
1100-1119	551	600	552	599	553	598	554	597	555	596	556	595	557	594	558	593	559	592	560	591
1120-1139	561	590	562	589	563	588	564	587	565	586	566	585	567	584	568	583	569	582	570	581
1140-1149	571	580	572	579	573	578	574	577	575	576	–	–	–	–	–	–	–	–	–	–

Table 6.3.3.1-4B: Mapping from logical index to sequence number for preamble formats with .

	Sequence number in increasing order of
0-19	1	570	2	569	3	568	4	567	5	566	6	565	7	564	8	563	9	562	10	561
20-39	11	560	12	559	13	558	14	557	15	556	16	555	17	554	18	553	19	552	20	551
40-59	21	550	22	549	23	548	24	547	25	546	26	545	27	544	28	543	29	542	30	541
60-79	31	540	32	539	33	538	34	537	35	536	36	535	37	534	38	533	39	532	40	531
80-99	41	530	42	529	43	528	44	527	45	526	46	525	47	524	48	523	49	522	50	521
100-119	51	520	52	519	53	518	54	517	55	516	56	515	57	514	58	513	59	512	60	511
120-139	61	510	62	509	63	508	64	507	65	506	66	505	67	504	68	503	69	502	70	501
140-159	71	500	72	499	73	498	74	497	75	496	76	495	77	494	78	493	79	492	80	491
160-179	81	490	82	489	83	488	84	487	85	486	86	485	87	484	88	483	89	482	90	481
180-199	91	480	92	479	93	478	94	477	95	476	96	475	97	474	98	473	99	472	100	471
200-219	101	470	102	469	103	468	104	467	105	466	106	465	107	464	108	463	109	462	110	461
220-239	111	460	112	459	113	458	114	457	115	456	116	455	117	454	118	453	119	452	120	451
240-259	121	450	122	449	123	448	124	447	125	446	126	445	127	444	128	443	129	442	130	441
260-279	131	440	132	439	133	438	134	437	135	436	136	435	137	434	138	433	139	432	140	431
280-299	141	430	142	429	143	428	144	427	145	426	146	425	147	424	148	423	149	422	150	421
300-319	151	420	152	419	153	418	154	417	155	416	156	415	157	414	158	413	159	412	160	411
320-339	161	410	162	409	163	408	164	407	165	406	166	405	167	404	168	403	169	402	170	401
340-359	171	400	172	399	173	398	174	397	175	396	176	395	177	394	178	393	179	392	180	391
360-379	181	390	182	389	183	388	184	387	185	386	186	385	187	384	188	383	189	382	190	381
380-399	191	380	192	379	193	378	194	377	195	376	196	375	197	374	198	373	199	372	200	371
400-419	201	370	202	369	203	368	204	367	205	366	206	365	207	364	208	363	209	362	210	361
420-439	211	360	212	359	213	358	214	357	215	356	216	355	217	354	218	353	219	352	220	351
440-459	221	350	222	349	223	348	224	347	225	346	226	345	227	344	228	343	229	342	230	341
460-479	231	340	232	339	233	338	234	337	235	336	236	335	237	334	238	333	239	332	240	331
480-499	241	330	242	329	243	328	244	327	245	326	246	325	247	324	248	323	249	322	250	321
500-519	251	320	252	319	253	318	254	317	255	316	256	315	257	314	258	313	259	312	260	311
520-539	261	310	262	309	263	308	264	307	265	306	266	305	267	304	268	303	269	302	270	301
540-559	271	300	272	299	273	298	274	297	275	296	276	295	277	294	278	293	279	292	280	291
560-569	281	290	282	289	283	288	284	287	285	286	–	–	–	–	–	–	–	–	–	–

Table 6.3.3.1-5: for preamble formats with kHz.

zeroCorrelationZoneConfig, msgA-ZeroCorrelationZoneConfig	value
	Unrestricted set	Restricted set type A	Restricted set type B
0	0	15	15
1	13	18	18
2	15	22	22
3	18	26	26
4	22	32	32
5	26	38	38
6	32	46	46
7	38	55	55
8	46	68	68
9	59	82	82
10	76	100	100
11	93	128	118
12	119	158	137
13	167	202	–
14	279	237	–
15	419	–	–

Table 6.3.3.1-6: for preamble formats with kHz.

zeroCorrelationZoneConfig, msgA-ZeroCorrelationZoneConfig	value
	Unrestricted set	Restricted set type A	Restricted set type B
0	0	36	36
1	13	57	57
2	26	72	60
3	33	81	63
4	38	89	65
5	41	94	68
6	49	103	71
7	55	112	77
8	64	121	81
9	76	132	85
10	93	137	97
11	119	152	109
12	139	173	122
13	209	195	137
14	279	216	–
15	419	237	–

Table 6.3.3.1-7: for preamble formats with .

zeroCorrelationZoneConfig, msgA-ZeroCorrelationZoneConfig	value

0	0	0	0
1	2	8	17
2	4	10	21
3	6	12	25
4	8	15	30
5	10	17	35
6	12	21	44
7	13	25	52
8	15	31	63
9	17	40	82
10	19	51	104
11	23	63	127
12	27	81	164
13	34	114	230
14	46	190	383
15	69	285	575

6.3.3.2 Mapping to physical resources

The preamble sequence shall be mapped to physical resources according to

where is an amplitude scaling factor in order to conform to the transmit power specified in [5, TS38.213], and is the antenna port. Baseband signal generation shall be done according to clause 5.3 using the parameters in Table 6.3.3.1-1 or Table 6.3.3.1-2 with given by Table 6.3.3.2-1.

Random access preambles can only be transmitted in the time resources obtained from Tables 6.3.3.2-2 to 6.3.3.2-4 and depends on FR1 or FR2 and the spectrum type as defined in [8, TS38.104]. The PRACH configuration index in Tables 6.3.3.2-2 to 6.3.3.2-4 is

– for Table 6.3.3.2-3 given by the higher-layer parameter prach-ConfigurationIndex, or by msgA-PRACH-ConfigurationIndex if configured; and

– for Tables 6.3.3.2-2 and 6.3.3.2-4 given by the higher-layer parameter prach-ConfigurationIndex, or by msgA-PRACH-ConfigurationIndex if configured.

For the IAB-MT part of an IAB-node, the following applies:

– if the higher-layer parameter prach-ConfigurationPeriodScaling-IAB is configured, the variable used in of Tables 6.3.3.2-2 to 6.3.3.2-4 shall be replaced by , where and is given by the higher-layer parameter prach-ConfigurationPeriodScaling-IAB and the IAB-node does not expect to be larger than 64;

– if the higher-layer parameter prach-ConfigurationFrameOffset-IAB is configured, the variable used in of Tables 6.3.3.2-2 to 6.3.3.2-4 shall be replaced by where is given by the higher-layer parameter prach-ConfigurationFrameOffset-IAB, and ;

– if the higher-layer parameter prach-ConfigurationSOffset-IAB is configured, the subframe number from Tables 6.3.3.2-2 to 6.3.3.2-3 and the slot number from Table 6.3.3.2-4 shall be replaced by where is given by the higher-layer parameter prach-ConfigurationSOffset-IAB, and is the number of subframes in a frame when using Tables 6.3.3.2-2 to 6.3.3.2-3 and the number of slots in a frame for 60 kHz subcarrier spacing when using in Table 6.3.3.2-4.

Random access preambles can only be transmitted in the frequency resources given by either the higher-layer parameter msg1-FrequencyStart or msgA-RO-FrequencyStart if configured as described in clause 8.1 of [5 TS 38.213]. The PRACH frequency resources , where equals the higher-layer parameter msg1-FDM or msgA-RO-FDM if configured, are numbered in increasing order within the initial uplink bandwidth part during initial access, starting from the lowest frequency. Otherwise, are numbered in increasing order within the active uplink bandwidth part, starting from the lowest frequency.

For operation with shared spectrum channel access, for , a UE expects to be provided with higher-layer parameter msg1-FrequencyStart or msgA-RO-FrequencyStart if configured, and higher-layer parameter msg1-FDM or msgA-RO-FDM if configured, such that a random-access preamble is confined within a single RB set. The UE assumes that the RB set is defined as when the UE is not provided intraCellGuardBandsPerSCS for an UL carrier as described in Clause 7 of [6, TS 38.214].

For operation with shared spectrum channel access, for or and Type-2 random access, a UE expects to be provided with higher-layer parameter msgA-RO-FDM equals to one.

For the purpose of slot numbering in the tables, the following subcarrier spacing shall be assumed:

– 15 kHz for FR1

– 60 kHz for FR2.

For handover purposes to a target cell in paired or unpaired spectrum where the target cell uses , the UE may assume the absolute value of the time difference between radio frame in the current cell and radio frame in the target cell is less than if the association pattern period in clause 8.1 of [5, TS 38.213] is not equal to 10 ms.

For inter frequency handover purposes where the source cell is either in paired or unpaired spectrum and the target cell is in unpaired spectrum and uses , the UE may assume the absolute value of the time difference between radio frame in the current cell and radio frame in the target cell is less than

Table 6.3.3.2-1: Supported combinations of and , and the corresponding value of .

	for PRACH	for PUSCH	, allocation expressed in number of RBs for PUSCH
839	1.25	15	6	7
839	1.25	30	3	1
839	1.25	60	2	133
839	5	15	24	12
839	5	30	12	10
839	5	60	6	7
139	15	15	12	2
139	15	30	6	2
139	15	60	3	2
139	30	15	24	2
139	30	30	12	2
139	30	60	6	2
139	60	60	12	2
139	60	120	6	2
139	120	60	24	2
139	120	120	12	2
139	120	480	3	1
139	120	960	2	23
139	480	120	48	2
139	480	480	12	2
139	480	960	6	2
139	960	120	96	2
139	960	480	24	2
139	960	960	12	2
571	30	15	96	2
571	30	30	48	2
571	30	60	24	2
571	120	120	48	2
571	120	480	12	1
571	120	960	7	47
571	480	120	192	2
571	480	480	48	2
571	480	960	24	2
1151	15	15	96	1
1151	15	30	48	1
1151	15	60	24	1
1151	120	120	97	6
1151	120	480	25	23
1151	120	960	13	45

Table 6.3.3.2-2: Random access configurations for FR1 and paired spectrum/supplementary uplink.

PRACH Configuration Index	Preamble format			Subframe number	Starting symbol	Number of PRACH slots within a subframe	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
PRACH Configuration Index	Preamble format			Subframe number	Starting symbol	Number of PRACH slots within a subframe	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
0	0	16	1	1	0	–	–	0
1	0	16	1	4	0	–	–	0
2	0	16	1	7	0	–	–	0
3	0	16	1	9	0	–	–	0
4	0	8	1	1	0	–	–	0
5	0	8	1	4	0	–	–	0
6	0	8	1	7	0	–	–	0
7	0	8	1	9	0	–	–	0
8	0	4	1	1	0	–	–	0
9	0	4	1	4	0	–	–	0
10	0	4	1	7	0	–	–	0
11	0	4	1	9	0	–	–	0
12	0	2	1	1	0	–	–	0
13	0	2	1	4	0	–	–	0
14	0	2	1	7	0	–	–	0
15	0	2	1	9	0	–	–	0
16	0	1	0	1	0	–	–	0
17	0	1	0	4	0	–	–	0
18	0	1	0	7	0	–	–	0
19	0	1	0	1,6	0	–	–	0
20	0	1	0	2,7	0	–	–	0
21	0	1	0	3,8	0	–	–	0
22	0	1	0	1,4,7	0	–	–	0
23	0	1	0	2,5,8	0	–	–	0
24	0	1	0	3, 6, 9	0	–	–	0
25	0	1	0	0,2,4,6,8	0	–	–	0
26	0	1	0	1,3,5,7,9	0	–	–	0
27	0	1	0	0,1,2,3,4,5,6,7,8,9	0	–	–	0
28	1	16	1	1	0	–	–	0
29	1	16	1	4	0	–	–	0
30	1	16	1	7	0	–	–	0
31	1	16	1	9	0	–	–	0
32	1	8	1	1	0	–	–	0
33	1	8	1	4	0	–	–	0
34	1	8	1	7	0	–	–	0
35	1	8	1	9	0	–	–	0
36	1	4	1	1	0	–	–	0
37	1	4	1	4	0	–	–	0
38	1	4	1	7	0	–	–	0
39	1	4	1	9	0	–	–	0
40	1	2	1	1	0	–	–	0
41	1	2	1	4	0	–	–	0
42	1	2	1	7	0	–	–	0
43	1	2	1	9	0	–	–	0
44	1	1	0	1	0	–	–	0
45	1	1	0	4	0	–	–	0
46	1	1	0	7	0	–	–	0
47	1	1	0	1,6	0	–	–	0
48	1	1	0	2,7	0	–	–	0
49	1	1	0	3,8	0	–	–	0
50	1	1	0	1,4,7	0	–	–	0
51	1	1	0	2,5,8	0	–	–	0
52	1	1	0	3,6,9	0	–	–	0
53	2	16	1	1	0	–	–	0
54	2	8	1	1	0	–	–	0
55	2	4	0	1	0	–	–	0
56	2	2	0	1	0	–	–	0
57	2	2	0	5	0	–	–	0
58	2	1	0	1	0	–	–	0
59	2	1	0	5	0	–	–	0
60	3	16	1	1	0	–	–	0
61	3	16	1	4	0	–	–	0
62	3	16	1	7	0	–	–	0
63	3	16	1	9	0	–	–	0
64	3	8	1	1	0	–	–	0
65	3	8	1	4	0	–	–	0
66	3	8	1	7	0	–	–	0
67	3	4	1	1	0	–	–	0
68	3	4	1	4	0	–	–	0
69	3	4	1	7	0	–	–	0
70	3	4	1	9	0	–	–	0
71	3	2	1	1	0	–	–	0
72	3	2	1	4	0	–	–	0
73	3	2	1	7	0	–	–	0
74	3	2	1	9	0	–	–	0
75	3	1	0	1	0	–	–	0
76	3	1	0	4	0	–	–	0
77	3	1	0	7	0	–	–	0
78	3	1	0	1,6	0	–	–	0
79	3	1	0	2,7	0	–	–	0
80	3	1	0	3,8	0	–	–	0
81	3	1	0	1,4,7	0	–	–	0
82	3	1	0	2,5,8	0	–	–	0
83	3	1	0	3, 6, 9	0	–	–	0
84	3	1	0	0,2,4,6,8	0	–	–	0
85	3	1	0	1,3,5,7,9	0	–	–	0
86	3	1	0	0,1,2,3,4,5,6,7,8,9	0	–	–	0
87	A1	16	0	4,9	0	1	6	2
88	A1	16	1	4	0	2	6	2
89	A1	8	0	4,9	0	1	6	2
90	A1	8	1	4	0	2	6	2
91	A1	4	0	4,9	0	1	6	2
92	A1	4	1	4,9	0	1	6	2
93	A1	4	0	4	0	2	6	2
94	A1	2	0	4,9	0	1	6	2
95	A1	2	0	1	0	2	6	2
96	A1	2	0	4	0	2	6	2
97	A1	2	0	7	0	2	6	2
98	A1	1	0	4	0	1	6	2
99	A1	1	0	1,6	0	1	6	2
100	A1	1	0	4,9	0	1	6	2
101	A1	1	0	1	0	2	6	2
102	A1	1	0	7	0	2	6	2
103	A1	1	0	2,7	0	2	6	2
104	A1	1	0	1,4,7	0	2	6	2
105	A1	1	0	0,2,4,6,8	0	2	6	2
106	A1	1	0	0,1,2,3,4,5,6,7,8,9	0	2	6	2
107	A1	1	0	1,3,5,7,9	0	2	6	2
108	A1/B1	2	0	4,9	0	1	7	2
109	A1/B1	2	0	4	0	2	7	2
110	A1/B1	1	0	4	0	1	7	2
111	A1/B1	1	0	1,6	0	1	7	2
112	A1/B1	1	0	4,9	0	1	7	2
113	A1/B1	1	0	1	0	2	7	2
114	A1/B1	1	0	7	0	2	7	2
115	A1/B1	1	0	1,4,7	0	2	7	2
116	A1/B1	1	0	0,2,4,6,8	0	2	7	2
117	A2	16	1	2,6,9	0	1	3	4
118	A2	16	1	4	0	2	3	4
119	A2	8	1	2,6,9	0	1	3	4
120	A2	8	1	4	0	2	3	4
121	A2	4	0	2,6,9	0	1	3	4
122	A2	4	0	4	0	2	3	4
123	A2	2	1	2,6,9	0	1	3	4
124	A2	2	0	1	0	2	3	4
125	A2	2	0	4	0	2	3	4
126	A2	2	0	7	0	2	3	4
127	A2	1	0	4	0	1	3	4
128	A2	1	0	1,6	0	1	3	4
129	A2	1	0	4,9	0	1	3	4
130	A2	1	0	1	0	2	3	4
131	A2	1	0	7	0	2	3	4
132	A2	1	0	2,7	0	2	3	4
133	A2	1	0	1,4,7	0	2	3	4
134	A2	1	0	0,2,4,6,8	0	2	3	4
135	A2	1	0	0,1,2,3,4,5,6,7,8,9	0	2	3	4
136	A2	1	0	1,3,5,7,9	0	2	3	4
137	A2/B2	2	1	2,6,9	0	1	3	4
138	A2/B2	2	0	4	0	2	3	4
139	A2/B2	1	0	4	0	1	3	4
140	A2/B2	1	0	1,6	0	1	3	4
141	A2/B2	1	0	4,9	0	1	3	4
142	A2/B2	1	0	1	0	2	3	4
143	A2/B2	1	0	7	0	2	3	4
144	A2/B2	1	0	1,4,7	0	2	3	4
145	A2/B2	1	0	0,2,4,6,8	0	2	3	4
146	A2/B2	1	0	0,1,2,3,4,5,6,7,8,9	0	2	3	4
147	A3	16	1	4,9	0	1	2	6
148	A3	16	1	4	0	2	2	6
149	A3	8	1	4,9	0	1	2	6
150	A3	8	1	4	0	2	2	6
151	A3	4	0	4,9	0	1	2	6
152	A3	4	0	4	0	2	2	6
153	A3	2	1	2,6,9	0	2	2	6
154	A3	2	0	1	0	2	2	6
155	A3	2	0	4	0	2	2	6
156	A3	2	0	7	0	2	2	6
157	A3	1	0	4	0	1	2	6
158	A3	1	0	1,6	0	1	2	6
159	A3	1	0	4,9	0	1	2	6
160	A3	1	0	1	0	2	2	6
161	A3	1	0	7	0	2	2	6
162	A3	1	0	2,7	0	2	2	6
163	A3	1	0	1,4,7	0	2	2	6
164	A3	1	0	0,2,4,6,8	0	2	2	6
165	A3	1	0	0,1,2,3,4,5,6,7,8,9	0	2	2	6
166	A3	1	0	1,3,5,7,9	0	2	2	6
167	A3/B3	2	1	2,6,9	0	2	2	6
168	A3/B3	2	0	4	0	2	2	6
169	A3/B3	1	0	4	0	1	2	6
170	A3/B3	1	0	1,6	0	1	2	6
171	A3/B3	1	0	4,9	0	1	2	6
172	A3/B3	1	0	1	0	2	2	6
173	A3/B3	1	0	7	0	2	2	6
174	A3/B3	1	0	1,4,7	0	2	2	6
175	A3/B3	1	0	0,2,4,6,8	0	2	2	6
176	A3/B3	1	0	0,1,2,3,4,5,6,7,8,9	0	2	2	6
177	B1	16	0	4,9	0	1	7	2
178	B1	16	1	4	0	2	7	2
179	B1	8	0	4,9	0	1	7	2
180	B1	8	1	4	0	2	7	2
181	B1	4	0	4,9	0	1	7	2
182	B1	4	1	4,9	0	1	7	2
183	B1	4	0	4	0	2	7	2
184	B1	2	0	4,9	0	1	7	2
185	B1	2	0	1	0	2	7	2
186	B1	2	0	4	0	2	7	2
187	B1	2	0	7	0	2	7	2
188	B1	1	0	4	0	1	7	2
189	B1	1	0	1,6	0	1	7	2
190	B1	1	0	4,9	0	1	7	2
191	B1	1	0	1	0	2	7	2
192	B1	1	0	7	0	2	7	2
193	B1	1	0	2,7	0	2	7	2
194	B1	1	0	1,4,7	0	2	7	2
195	B1	1	0	0,2,4,6,8	0	2	7	2
196	B1	1	0	0,1,2,3,4,5,6,7,8,9	0	2	7	2
197	B1	1	0	1,3,5,7,9	0	2	7	2
198	B4	16	0	4,9	0	2	1	12
199	B4	16	1	4	0	2	1	12
200	B4	8	0	4,9	0	2	1	12
201	B4	8	1	4	0	2	1	12
202	B4	4	0	4,9	0	2	1	12
203	B4	4	0	4	0	2	1	12
204	B4	4	1	4,9	0	2	1	12
205	B4	2	0	4,9	0	2	1	12
206	B4	2	0	1	0	2	1	12
207	B4	2	0	4	0	2	1	12
208	B4	2	0	7	0	2	1	12
209	B4	1	0	1	0	2	1	12
210	B4	1	0	4	0	2	1	12
211	B4	1	0	7	0	2	1	12
212	B4	1	0	1,6	0	2	1	12
213	B4	1	0	2,7	0	2	1	12
214	B4	1	0	4,9	0	2	1	12
215	B4	1	0	1,4,7	0	2	1	12
216	B4	1	0	0,2,4,6,8	0	2	1	12
217	B4	1	0	0,1,2,3,4,5,6,7,8,9	0	2	1	12
218	B4	1	0	1,3,5,7,9	0	2	1	12
219	C0	8	1	4	0	2	7	2
220	C0	4	1	4,9	0	1	7	2
221	C0	4	0	4	0	2	7	2
222	C0	2	0	4,9	0	1	7	2
223	C0	2	0	1	0	2	7	2
224	C0	2	0	4	0	2	7	2
225	C0	2	0	7	0	2	7	2
226	C0	1	0	4	0	1	7	2
227	C0	1	0	1,6	0	1	7	2
228	C0	1	0	4,9	0	1	7	2
229	C0	1	0	1	0	2	7	2
230	C0	1	0	7	0	2	7	2
231	C0	1	0	2,7	0	2	7	2
232	C0	1	0	1,4,7	0	2	7	2
233	C0	1	0	0,2,4,6,8	0	2	7	2
234	C0	1	0	0,1,2,3,4,5,6,7,8,9	0	2	7	2
235	C0	1	0	1,3,5,7,9	0	2	7	2
236	C2	16	1	4,9	0	1	2	6
237	C2	16	1	4	0	2	2	6
238	C2	8	1	4,9	0	1	2	6
239	C2	8	1	4	0	2	2	6
240	C2	4	0	4,9	0	1	2	6
241	C2	4	0	4	0	2	2	6
242	C2	2	1	2,6,9	0	2	2	6
243	C2	2	0	1	0	2	2	6
244	C2	2	0	4	0	2	2	6
245	C2	2	0	7	0	2	2	6
246	C2	1	0	4	0	1	2	6
247	C2	1	0	1,6	0	1	2	6
248	C2	1	0	4,9	0	1	2	6
249	C2	1	0	1	0	2	2	6
250	C2	1	0	7	0	2	2	6
251	C2	1	0	2,7	0	2	2	6
252	C2	1	0	1,4,7	0	2	2	6
253	C2	1	0	0,2,4,6,8	0	2	2	6
254	C2	1	0	0,1,2,3,4,5,6,7,8,9	0	2	2	6
255	C2	1	0	1,3,5,7,9	0	2	2	6

Table 6.3.3.2-3: Random access configurations for FR1 and unpaired spectrum.

PRACH Configuration Index	Preamble format			Subframe number	Starting symbol	Number of PRACH slots within a subframe	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
PRACH Configuration Index	Preamble format			Subframe number	Starting symbol	Number of PRACH slots within a subframe	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
0	0	16	1	9	0	–	–	0
1	0	8	1	9	0	–	–	0
2	0	4	1	9	0	–	–	0
3	0	2	0	9	0	–	–	0
4	0	2	1	9	0	–	–	0
5	0	2	0	4	0	–	–	0
6	0	2	1	4	0	–	–	0
7	0	1	0	9	0	–	–	0
8	0	1	0	8	0	–	–	0
9	0	1	0	7	0	–	–	0
10	0	1	0	6	0	–	–	0
11	0	1	0	5	0	–	–	0
12	0	1	0	4	0	–	–	0
13	0	1	0	3	0	–	–	0
14	0	1	0	2	0	–	–	0
15	0	1	0	1,6	0			0
16	0	1	0	1,6	7	–	–	0
17	0	1	0	4,9	0	–	–	0
18	0	1	0	3,8	0	–	–	0
19	0	1	0	2,7	0	–	–	0
20	0	1	0	8,9	0	–	–	0
21	0	1	0	4,8,9	0	–	–	0
22	0	1	0	3,4,9	0	–	–	0
23	0	1	0	7,8,9	0	–	–	0
24	0	1	0	3,4,8,9	0	–	–	0
25	0	1	0	6,7,8,9	0	–	–	0
26	0	1	0	1,4,6,9	0	–	–	0
27	0	1	0	1,3,5,7,9	0	–	–	0
28	1	16	1	7	0	–	–	0
29	1	8	1	7	0	–	–	0
30	1	4	1	7	0	–	–	0
31	1	2	0	7	0	–	–	0
32	1	2	1	7	0	–	–	0
33	1	1	0	7	0	–	–	0
34	2	16	1	6	0	–	–	0
35	2	8	1	6	0	–	–	0
36	2	4	1	6	0	–	–	0
37	2	2	0	6	7	–	–	0
38	2	2	1	6	7	–	–	0
39	2	1	0	6	7	–	–	0
40	3	16	1	9	0	–	–	0
41	3	8	1	9	0	–	–	0
42	3	4	1	9	0	–	–	0
43	3	2	0	9	0	–	–	0
44	3	2	1	9	0	–	–	0
45	3	2	0	4	0	–	–	0
46	3	2	1	4	0	–	–	0
47	3	1	0	9	0	–	–	0
48	3	1	0	8	0	–	–	0
49	3	1	0	7	0	–	–	0
50	3	1	0	6	0	–	–	0
51	3	1	0	5	0	–	–	0
52	3	1	0	4	0	–	–	0
53	3	1	0	3	0	–	–	0
54	3	1	0	2	0	–	–	0
55	3	1	0	1,6	0	–	–	0
56	3	1	0	1,6	7	–	–	0
57	3	1	0	4,9	0	–	–	0
58	3	1	0	3,8	0	–	–	0
59	3	1	0	2,7	0	–	–	0
60	3	1	0	8,9	0	–	–	0
61	3	1	0	4,8,9	0	–	–	0
62	3	1	0	3,4,9	0	–	–	0
63	3	1	0	7,8,9	0	–	–	0
64	3	1	0	3,4,8,9	0	–	–	0
65	3	1	0	1,4,6,9	0	–	–	0
66	3	1	0	1,3,5,7,9	0	–	–	0
67	A1	16	1	9	0	2	6	2
68	A1	8	1	9	0	2	6	2
69	A1	4	1	9	0	1	6	2
70	A1	2	1	9	0	1	6	2
71	A1	2	1	4,9	7	1	3	2
72	A1	2	1	7,9	7	1	3	2
73	A1	2	1	7,9	0	1	6	2
74	A1	2	1	8,9	0	2	6	2
75	A1	2	1	4,9	0	2	6	2
76	A1	2	1	2,3,4,7,8,9	0	1	6	2
77	A1	1	0	9	0	2	6	2
78	A1	1	0	9	7	1	3	2
79	A1	1	0	9	0	1	6	2
80	A1	1	0	8,9	0	2	6	2
81	A1	1	0	4,9	0	1	6	2
82	A1	1	0	7,9	7	1	3	2
83	A1	1	0	3,4,8,9	0	1	6	2
84	A1	1	0	3,4,8,9	0	2	6	2
85	A1	1	0	1,3,5,7,9	0	1	6	2
86	A1	1	0	0,1,2,3,4,5,6,7,8,9	7	1	3	2
87	A2	16	1	9	0	2	3	4
88	A2	8	1	9	0	2	3	4
89	A2	4	1	9	0	1	3	4
90	A2	2	1	7,9	0	1	3	4
91	A2	2	1	8,9	0	2	3	4
92	A2	2	1	7,9	9	1	1	4
93	A2	2	1	4,9	9	1	1	4
94	A2	2	1	4,9	0	2	3	4
95	A2	2	1	2,3,4,7,8,9	0	1	3	4
96	A2	1	0	2	0	1	3	4
97	A2	1	0	7	0	1	3	4
98	A2	2	1	9	0	1	3	4
99	A2	1	0	9	0	2	3	4
100	A2	1	0	9	9	1	1	4
101	A2	1	0	9	0	1	3	4
102	A2	1	0	2,7	0	1	3	4
103	A2	1	0	8,9	0	2	3	4
104	A2	1	0	4,9	0	1	3	4
105	A2	1	0	7,9	9	1	1	4
106	A2	1	0	3,4,8,9	0	1	3	4
107	A2	1	0	3,4,8,9	0	2	3	4
108	A2	1	0	1,3,5,7,9	0	1	3	4
109	A2	1	0	0,1,2,3,4,5,6,7,8,9	9	1	1	4
110	A3	16	1	9	0	2	2	6
111	A3	8	1	9	0	2	2	6
112	A3	4	1	9	0	1	2	6
113	A3	2	1	4,9	7	1	1	6
114	A3	2	1	7,9	7	1	1	6
115	A3	2	1	7,9	0	1	2	6
116	A3	2	1	4,9	0	2	2	6
117	A3	2	1	8,9	0	2	2	6
118	A3	2	1	2,3,4,7,8,9	0	1	2	6
119	A3	1	0	2	0	1	2	6
120	A3	1	0	7	0	1	2	6
121	A3	2	1	9	0	1	2	6
122	A3	1	0	9	0	2	2	6
123	A3	1	0	9	7	1	1	6
124	A3	1	0	9	0	1	2	6
125	A3	1	0	2,7	0	1	2	6
126	A3	1	0	8,9	0	2	2	6
127	A3	1	0	4,9	0	1	2	6
128	A3	1	0	7,9	7	1	1	6
129	A3	1	0	3,4,8,9	0	1	2	6
130	A3	1	0	3,4,8,9	0	2	2	6
131	A3	1	0	1,3,5,7,9	0	1	2	6
132	A3	1	0	0,1,2,3,4,5,6,7,8,9	7	1	1	6
133	B1	4	1	9	2	1	6	2
134	B1	2	1	9	2	1	6	2
135	B1	2	1	7,9	2	1	6	2
136	B1	2	1	4,9	8	1	3	2
137	B1	2	1	4,9	2	2	6	2
138	B1	1	0	9	2	2	6	2
139	B1	1	0	9	8	1	3	2
140	B1	1	0	9	2	1	6	2
141	B1	1	0	8,9	2	2	6	2
142	B1	1	0	4,9	2	1	6	2
143	B1	1	0	7,9	8	1	3	2
144	B1	1	0	1,3,5,7,9	2	1	6	2
145	B4	16	1	9	0	2	1	12
146	B4	8	1	9	0	2	1	12
147	B4	4	1	9	2	1	1	12
148	B4	2	1	9	0	1	1	12
149	B4	2	1	9	2	1	1	12
150	B4	2	1	7,9	2	1	1	12
151	B4	2	1	4,9	2	1	1	12
152	B4	2	1	4,9	0	2	1	12
153	B4	2	1	8,9	0	2	1	12
154	B4	2	1	2,3,4,7,8,9	0	1	1	12
155	B4	1	0	1	0	1	1	12
156	B4	1	0	2	0	1	1	12
157	B4	1	0	4	0	1	1	12
158	B4	1	0	7	0	1	1	12
159	B4	1	0	9	0	1	1	12
160	B4	1	0	9	2	1	1	12
161	B4	1	0	9	0	2	1	12
162	B4	1	0	4,9	2	1	1	12
163	B4	1	0	7,9	2	1	1	12
164	B4	1	0	8,9	0	2	1	12
165	B4	1	0	3,4,8,9	2	1	1	12
166	B4	1	0	1,3,5,7,9	2	1	1	12
167	B4	1	0	0,1,2,3,4,5,6,7,8,9	0	2	1	12
168	B4	1	0	0,1,2,3,4,5,6,7,8,9	2	1	1	12
169	C0	16	1	9	2	2	6	2
170	C0	8	1	9	2	2	6	2
171	C0	4	1	9	2	1	6	2
172	C0	2	1	9	2	1	6	2
173	C0	2	1	8,9	2	2	6	2
174	C0	2	1	7,9	2	1	6	2
175	C0	2	1	7,9	8	1	3	2
176	C0	2	1	4,9	8	1	3	2
177	C0	2	1	4,9	2	2	6	2
178	C0	2	1	2,3,4,7,8,9	2	1	6	2
179	C0	1	0	9	2	2	6	2
180	C0	1	0	9	8	1	3	2
181	C0	1	0	9	2	1	6	2
182	C0	1	0	8,9	2	2	6	2
183	C0	1	0	4,9	2	1	6	2
184	C0	1	0	7,9	8	1	3	2
185	C0	1	0	3,4,8,9	2	1	6	2
186	C0	1	0	3,4,8,9	2	2	6	2
187	C0	1	0	1,3,5,7,9	2	1	6	2
188	C0	1	0	0,1,2,3,4,5,6,7,8,9	8	1	3	2
189	C2	16	1	9	2	2	2	6
190	C2	8	1	9	2	2	2	6
191	C2	4	1	9	2	1	2	6
192	C2	2	1	9	2	1	2	6
193	C2	2	1	8,9	2	2	2	6
194	C2	2	1	7,9	2	1	2	6
195	C2	2	1	7,9	8	1	1	6
196	C2	2	1	4,9	8	1	1	6
197	C2	2	1	4,9	2	2	2	6
198	C2	2	1	2,3,4,7,8,9	2	1	2	6
199	C2	8	1	9	8	2	1	6
200	C2	4	1	9	8	1	1	6
201	C2	1	0	9	2	2	2	6
202	C2	1	0	9	8	1	1	6
203	C2	1	0	9	2	1	2	6
204	C2	1	0	8,9	2	2	2	6
205	C2	1	0	4,9	2	1	2	6
206	C2	1	0	7,9	8	1	1	6
207	C2	1	0	3,4,8,9	2	1	2	6
208	C2	1	0	3,4,8,9	2	2	2	6
209	C2	1	0	1,3,5,7,9	2	1	2	6
210	C2	1	0	0,1,2,3,4,5,6,7,8,9	8	1	1	6
211	A1/B1	2	1	9	2	1	6	2
212	A1/B1	2	1	4,9	8	1	3	2
213	A1/B1	2	1	7,9	8	1	3	2
214	A1/B1	2	1	7,9	2	1	6	2
215	A1/B1	2	1	4,9	2	2	6	2
216	A1/B1	2	1	8,9	2	2	6	2
217	A1/B1	1	0	9	2	2	6	2
218	A1/B1	1	0	9	8	1	3	2
219	A1/B1	1	0	9	2	1	6	2
220	A1/B1	1	0	8,9	2	2	6	2
221	A1/B1	1	0	4,9	2	1	6	2
222	A1/B1	1	0	7,9	8	1	3	2
223	A1/B1	1	0	3,4,8,9	2	2	6	2
224	A1/B1	1	0	1,3,5,7,9	2	1	6	2
225	A1/B1	1	0	0,1,2,3,4,5,6,7,8,9	8	1	3	2
226	A2/B2	2	1	9	0	1	3	4
227	A2/B2	2	1	4,9	6	1	2	4
228	A2/B2	2	1	7,9	6	1	2	4
229	A2/B2	2	1	4,9	0	2	3	4
230	A2/B2	2	1	8,9	0	2	3	4
231	A2/B2	1	0	9	0	2	3	4
232	A2/B2	1	0	9	6	1	2	4
233	A2/B2	1	0	9	0	1	3	4
234	A2/B2	1	0	8,9	0	2	3	4
235	A2/B2	1	0	4,9	0	1	3	4
236	A2/B2	1	0	7,9	6	1	2	4
237	A2/B2	1	0	3,4,8,9	0	1	3	4
238	A2/B2	1	0	3,4,8,9	0	2	3	4
239	A2/B2	1	0	1,3,5,7,9	0	1	3	4
240	A2/B2	1	0	0,1,2,3,4,5,6,7,8,9	6	1	2	4
241	A3/B3	2	1	9	0	1	2	6
242	A3/B3	2	1	4,9	2	1	2	6
243	A3/B3	2	1	7,9	0	1	2	6
244	A3/B3	2	1	7,9	2	1	2	6
245	A3/B3	2	1	4,9	0	2	2	6
246	A3/B3	2	1	8,9	0	2	2	6
247	A3/B3	1	0	9	0	2	2	6
248	A3/B3	1	0	9	2	1	2	6
249	A3/B3	1	0	9	0	1	2	6
250	A3/B3	1	0	8,9	0	2	2	6
251	A3/B3	1	0	4,9	0	1	2	6
252	A3/B3	1	0	7,9	2	1	2	6
253	A3/B3	1	0	3,4,8,9	0	2	2	6
254	A3/B3	1	0	1,3,5,7,9	0	1	2	6
255	A3/B3	1	0	0,1,2,3,4,5,6,7,8,9	2	1	2	6
256	0	16	1	7	0	–	–	0
257	0	8	1	7	0	–	–	0
258	0	4	1	7	0	–	–	0
259	0	2	0	7	0	–	–	0
260	0	2	1	7	0	–	–	0
261	0	2	0	2	0	–	–	0
262	0	2	1	2	0	–	–	0

Table 6.3.3.2-4: Random access configurations for FR2 and unpaired spectrum.

PRACH Config. Index	Preamble format			Slot number	Starting symbol	Number of PRACH slots within a 60 kHz slot	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
PRACH Config. Index	Preamble format			Slot number	Starting symbol	Number of PRACH slots within a 60 kHz slot	, number of time-domain PRACH occasions within a PRACH slot	, PRACH duration
0	A1	16	1	4,9,14,19,24,29,34,39	0	2	6	2
1	A1	16	1	3,7,11,15,19,23,27,31,35,39	0	1	6	2
2	A1	8	1,2	9,19,29,39	0	2	6	2
3	A1	8	1	4,9,14,19,24,29,34,39	0	2	6	2
4	A1	8	1	3,7,11,15,19,23,27,31,35,39	0	1	6	2
5	A1	4	1	4,9,14,19,24,29,34,39	0	1	6	2
6	A1	4	1	4,9,14,19,24,29,34,39	0	2	6	2
7	A1	4	1	3,7,11,15,19,23,27,31,35,39	0	1	6	2
8	A1	2	1	7,15,23,31,39	0	2	6	2
9	A1	2	1	4,9,14,19,24,29,34,39	0	1	6	2
10	A1	2	1	4,9,14,19,24,29,34,39	0	2	6	2
11	A1	2	1	3,7,11,15,19,23,27,31,35,39	0	1	6	2
12	A1	1	0	19,39	7	1	3	2
13	A1	1	0	3,5,7	0	1	6	2
14	A1	1	0	24,29,34,39	7	1	3	2
15	A1	1	0	9,19,29,39	7	2	3	2
16	A1	1	0	17,19,37,39	0	1	6	2
17	A1	1	0	9,19,29,39	0	2	6	2
18	A1	1	0	4,9,14,19,24,29,34,39	0	1	6	2
19	A1	1	0	4,9,14,19,24,29,34,39	7	1	3	2
20	A1	1	0	3,5,7,9,11,13	7	1	3	2
21	A1	1	0	23,27,31,35,39	7	1	3	2
22	A1	1	0	7,15,23,31,39	0	1	6	2
23	A1	1	0	23,27,31,35,39	0	1	6	2
24	A1	1	0	13,14,15, 29,30,31,37,38,39	7	2	3	2
25	A1	1	0	3,7,11,15,19,23,27,31,35,39	7	1	3	2
26	A1	1	0	3,7,11,15,19,23,27,31,35,39	0	1	6	2
27	A1	1	0	1,3,5,7,…,37,39	0	1	6	2
28	A1	1	0	0,1,2,…,39	7	1	3	2
29	A2	16	1	4,9,14,19,24,29,34,39	0	2	3	4
30	A2	16	1	3,7,11,15,19,23,27,31,35,39	0	1	3	4
31	A2	8	1	4,9,14,19,24,29,34,39	0	2	3	4
32	A2	8	1	3,7,11,15,19,23,27,31,35,39	0	1	3	4
33	A2	8	1,2	9,19,29,39	0	2	3	4
34	A2	4	1	4,9,14,19,24,29,34,39	0	1	3	4
35	A2	4	1	4,9,14,19,24,29,34,39	0	2	3	4
36	A2	4	1	3,7,11,15,19,23,27,31,35,39	0	1	3	4
37	A2	2	1	7,15,23,31,39	0	2	3	4
38	A2	2	1	4,9,14,19,24,29,34,39	0	1	3	4
39	A2	2	1	4,9,14,19,24,29,34,39	0	2	3	4
40	A2	2	1	3,7,11,15,19,23,27,31,35,39	0	1	3	4
41	A2	1	0	19,39	5	1	2	4
42	A2	1	0	3,5,7	0	1	3	4
43	A2	1	0	24,29,34,39	5	1	2	4
44	A2	1	0	9,19,29,39	5	2	2	4
45	A2	1	0	17,19,37,39	0	1	3	4
46	A2	1	0	9, 19, 29, 39	0	2	3	4
47	A2	1	0	7,15,23,31,39	0	1	3	4
48	A2	1	0	23,27,31,35,39	5	1	2	4
49	A2	1	0	23,27,31,35,39	0	1	3	4
50	A2	1	0	3,5,7,9,11,13	5	1	2	4
51	A2	1	0	3,5,7,9,11,13	0	1	3	4
52	A2	1	0	4,9,14,19,24,29,34,39	5	1	2	4
53	A2	1	0	4,9,14,19,24,29,34,39	0	1	3	4
54	A2	1	0	13,14,15, 29,30,31,37,38,39	5	2	2	4
55	A2	1	0	3,7,11,15,19,23,27,31,35,39	5	1	2	4
56	A2	1	0	3,7,11,15,19,23,27,31,35,39	0	1	3	4
57	A2	1	0	1,3,5,7,…,37,39	0	1	3	4
58	A2	1	0	0,1,2,…,39	5	1	2	4
59	A3	16	1	4,9,14,19,24,29,34,39	0	2	2	6
60	A3	16	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
61	A3	8	1	4,9,14,19,24,29,34,39	0	2	2	6
62	A3	8	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
63	A3	8	1,2	9,19,29,39	0	2	2	6
64	A3	4	1	4,9,14,19,24,29,34,39	0	1	2	6
65	A3	4	1	4,9,14,19,24,29,34,39	0	2	2	6
66	A3	4	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
67	A3	2	1	4,9,14,19,24,29,34,39	0	1	2	6
68	A3	2	1	4,9,14,19,24,29,34,39	0	2	2	6
69	A3	2	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
70	A3	1	0	19,39	7	1	1	6
71	A3	1	0	3,5,7	0	1	2	6
72	A3	1	0	9,11,13	2	1	2	6
73	A3	1	0	24,29,34,39	7	1	1	6
74	A3	1	0	9,19,29,39	7	2	1	6
75	A3	1	0	17,19,37,39	0	1	2	6
76	A3	1	0	9,19,29,39	0	2	2	6
77	A3	1	0	7,15,23,31,39	0	1	2	6
78	A3	1	0	23,27,31,35,39	7	1	1	6
79	A3	1	0	23,27,31,35,39	0	1	2	6
80	A3	1	0	3,5,7,9,11,13	0	1	2	6
81	A3	1	0	3,5,7,9,11,13	7	1	1	6
82	A3	1	0	4,9,14,19,24,29,34,39	0	1	2	6
83	A3	1	0	4,9,14,19,24,29,34,39	7	1	1	6
84	A3	1	0	13,14,15, 29,30,31,37,38,39	7	2	1	6
85	A3	1	0	3,7,11,15,19,23,27,31,35,39	7	1	1	6
86	A3	1	0	3,7,11,15,19,23,27,31,35,39	0	1	2	6
87	A3	1	0	1,3,5,7,…,37,39	0	1	2	6
88	A3	1	0	0,1,2,…,39	7	1	1	6
89	B1	16	1	4,9,14,19,24,29,34,39	2	2	6	2
90	B1	8	1	4,9,14,19,24,29,34,39	2	2	6	2
91	B1	8	1,2	9,19,29,39	2	2	6	2
92	B1	4	1	4,9,14,19,24,29,34,39	2	2	6	2
93	B1	2	1	4,9,14,19,24,29,34,39	2	2	6	2
94	B1	2	1	3,7,11,15,19,23,27,31,35,39	2	1	6	2
95	B1	1	0	19,39	8	1	3	2
96	B1	1	0	3,5,7	2	1	6	2
97	B1	1	0	24,29,34,39	8	1	3	2
98	B1	1	0	9,19,29,39	8	2	3	2
99	B1	1	0	17,19,37,39	2	1	6	2
100	B1	1	0	9,19,29,39	2	2	6	2
101	B1	1	0	7,15,23,31,39	2	1	6	2
102	B1	1	0	23,27,31,35,39	8	1	3	2
103	B1	1	0	23,27,31,35,39	2	1	6	2
104	B1	1	0	3,5,7,9,11,13	8	1	3	2
105	B1	1	0	4,9,14,19,24,29,34,39	8	1	3	2
106	B1	1	0	4,9,14,19,24,29,34,39	2	1	6	2
107	B1	1	0	3,7,11,15,19,23,27,31,35,39	8	1	3	2
108	B1	1	0	13,14,15, 29,30,31,37,38,39	8	2	3	2
109	B1	1	0	3,7,11,15,19,23,27,31,35,39	2	1	6	2
110	B1	1	0	1,3,5,7,…,37,39	2	1	6	2
111	B1	1	0	0,1,2,…,39	8	1	3	2
112	B4	16	1,2	4,9,14,19,24,29,34,39	0	2	1	12
113	B4	16	1,2	3,7,11,15,19,23,27,31,35,39	0	1	1	12
114	B4	8	1,2	4,9,14,19,24,29,34,39	0	2	1	12
115	B4	8	1,2	3,7,11,15,19,23,27,31,35,39	0	1	1	12
116	B4	8	1,2	9,19,29,39	0	2	1	12
117	B4	4	1	4,9,14,19,24,29,34,39	0	1	1	12
118	B4	4	1	4,9,14,19,24,29,34,39	0	2	1	12
119	B4	4	1,2	3,7,11,15,19,23,27,31,35,39	0	1	1	12
120	B4	2	1	7,15,23,31,39	2	2	1	12
121	B4	2	1	4,9,14,19,24,29,34,39	0	1	1	12
122	B4	2	1	4,9,14,19,24,29,34,39	0	2	1	12
123	B4	2	1	3,7,11,15,19,23,27,31,35,39	0	1	1	12
124	B4	1	0	19, 39	2	2	1	12
125	B4	1	0	17, 19, 37, 39	0	1	1	12
126	B4	1	0	24,29,34,39	2	1	1	12
127	B4	1	0	9,19,29,39	2	2	1	12
128	B4	1	0	9,19,29,39	0	2	1	12
129	B4	1	0	7,15,23,31,39	0	1	1	12
130	B4	1	0	7,15,23,31,39	0	2	1	12
131	B4	1	0	23,27,31,35,39	0	1	1	12
132	B4	1	0	23,27,31,35,39	2	2	1	12
133	B4	1	0	9,11,13,15,17,19	0	1	1	12
134	B4	1	0	3,5,7,9,11,13	2	1	1	12
135	B4	1	0	4,9,14,19,24,29,34,39	0	1	1	12
136	B4	1	0	4,9,14,19,24,29,34,39	2	2	1	12
137	B4	1	0	13,14,15, 29,30,31,37,38,39	2	2	1	12
138	B4	1	0	3,7,11,15,19,23,27,31,35,39	0	1	1	12
139	B4	1	0	3,7,11,15,19,23,27,31,35,39	2	1	1	12
140	B4	1	0	3, 5, 7, …, 23,25	2	1	1	12
141	B4	1	0	3, 5, 7, …, 23,25	0	2	1	12
142	B4	1	0	1,3,5,7,…,37,39	0	1	1	12
143	B4	1	0	0, 1, 2,…, 39	2	1	1	12
144	C0	16	1	4,9,14,19,24,29,34,39	0	2	7	2
145	C0	16	1	3,7,11,15,19,23,27,31,35,39	0	1	7	2
146	C0	8	1	4,9,14,19,24,29,34,39	0	1	7	2
147	C0	8	1	3,7,11,15,19,23,27,31,35,39	0	1	7	2
148	C0	8	1,2	9,19,29,39	0	2	7	2
149	C0	4	1	4,9,14,19,24,29,34,39	0	1	7	2
150	C0	4	1	4,9,14,19,24,29,34,39	0	2	7	2
151	C0	4	1	3,7,11,15,19,23,27,31,35,39	0	1	7	2
152	C0	2	1	7,15,23,31,39	0	2	7	2
153	C0	2	1	4,9,14,19,24,29,34,39	0	1	7	2
154	C0	2	1	4,9,14,19,24,29,34,39	0	2	7	2
155	C0	2	1	3,7,11,15,19,23,27,31,35,39	0	1	7	2
156	C0	1	0	19,39	8	1	3	2
157	C0	1	0	3,5,7	0	1	7	2
158	C0	1	0	24,29,34,39	8	1	3	2
159	C0	1	0	9,19,29,39	8	2	3	2
160	C0	1	0	17,19,37,39	0	1	7	2
161	C0	1	0	9,19,29,39	0	2	7	2
162	C0	1	0	23,27,31,35,39	8	1	3	2
163	C0	1	0	7,15,23,31,39	0	1	7	2
164	C0	1	0	23,27,31,35,39	0	1	7	2
165	C0	1	0	3,5,7,9,11,13	8	1	3	2
166	C0	1	0	4,9,14,19,24,29,34,39	8	1	3	2
167	C0	1	0	4,9,14,19,24,29,34,39	0	1	7	2
168	C0	1	0	13,14,15, 29,30,31,37,38,39	8	2	3	2
169	C0	1	0	3,7,11,15,19,23,27,31,35,39	8	1	3	2
170	C0	1	0	3,7,11,15,19,23,27,31,35,39	0	1	7	2
171	C0	1	0	1,3,5,7,…,37,39	0	1	7	2
172	C0	1	0	0,1,2,…,39	8	1	3	2
173	C2	16	1	4,9,14,19,24,29,34,39	0	2	2	6
174	C2	16	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
175	C2	8	1	4,9,14,19,24,29,34,39	0	2	2	6
176	C2	8	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
177	C2	8	1,2	9,19,29,39	0	2	2	6
178	C2	4	1	4,9,14,19,24,29,34,39	0	1	2	6
179	C2	4	1	4,9,14,19,24,29,34,39	0	2	2	6
180	C2	4	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
181	C2	2	1	7,15,23,31,39	2	2	2	6
182	C2	2	1	4,9,14,19,24,29,34,39	0	1	2	6
183	C2	2	1	4,9,14,19,24,29,34,39	0	2	2	6
184	C2	2	1	3,7,11,15,19,23,27,31,35,39	0	1	2	6
185	C2	1	0	19,39	2	1	2	6
186	C2	1	0	3,5,7	0	1	2	6
187	C2	1	0	24,29,34,39	7	1	1	6
188	C2	1	0	9,19,29,39	7	2	1	6
189	C2	1	0	17,19,37,39	0	1	2	6
190	C2	1	0	9,19,29,39	2	2	2	6
191	C2	1	0	7,15,23,31,39	2	1	2	6
192	C2	1	0	3,5,7,9,11,13	7	1	1	6
193	C2	1	0	23,27,31,35,39	7	2	1	6
194	C2	1	0	23,27,31,35,39	0	1	2	6
195	C2	1	0	4,9,14,19,24,29,34,39	7	2	1	6
196	C2	1	0	4,9,14,19,24,29,34,39	2	1	2	6
197	C2	1	0	13,14,15, 29,30,31,37,38,39	7	2	1	6
198	C2	1	0	3,7,11,15,19,23,27,31,35,39	7	1	1	6
199	C2	1	0	3,7,11,15,19,23,27,31,35,39	0	1	2	6
200	C2	1	0	1,3,5,7,…,37,39	0	1	2	6
201	C2	1	0	0,1,2,…,39	7	1	1	6
202	A1/B1	16	1	4,9,14,19,24,29,34,39	2	1	6	2
203	A1/B1	16	1	3,7,11,15,19,23,27,31,35,39	2	1	6	2
204	A1/B1	8	1	4,9,14,19,24,29,34,39	2	1	6	2
205	A1/B1	8	1	3,7,11,15,19,23,27,31,35,39	2	1	6	2
206	A1/B1	4	1	4,9,14,19,24,29,34,39	2	1	6	2
207	A1/B1	4	1	3,7,11,15,19,23,27,31,35,39	2	1	6	2
208	A1/B1	2	1	4,9,14,19,24,29,34,39	2	1	6	2
209	A1/B1	1	0	19,39	8	1	3	2
210	A1/B1	1	0	9,19,29,39	8	1	3	2
211	A1/B1	1	0	17,19,37,39	2	1	6	2
212	A1/B1	1	0	9,19,29,39	2	2	6	2
213	A1/B1	1	0	23,27,31,35,39	8	1	3	2
214	A1/B1	1	0	7,15,23,31,39	2	1	6	2
215	A1/B1	1	0	23,27,31,35,39	2	1	6	2
216	A1/B1	1	0	4,9,14,19,24,29,34,39	8	1	3	2
217	A1/B1	1	0	4,9,14,19,24,29,34,39	2	1	6	2
218	A1/B1	1	0	3,7,11,15,19,23,27,31,35,39	2	1	6	2
219	A1/B1	1	0	1,3,5,7,…,37,39	2	1	6	2
220	A2/B2	16	1	4,9,14,19,24,29,34,39	2	1	3	4
221	A2/B2	16	1	3,7,11,15,19,23,27,31,35,39	2	1	3	4
222	A2/B2	8	1	4,9,14,19,24,29,34,39	2	1	3	4
223	A2/B2	8	1	3,7,11,15,19,23,27,31,35,39	2	1	3	4
224	A2/B2	4	1	4,9,14,19,24,29,34,39	2	1	3	4
225	A2/B2	4	1	3,7,11,15,19,23,27,31,35,39	2	1	3	4
226	A2/B2	2	1	4,9,14,19,24,29,34,39	2	1	3	4
227	A2/B2	1	0	19,39	6	1	2	4
228	A2/B2	1	0	9,19,29,39	6	1	2	4
229	A2/B2	1	0	17,19,37,39	2	1	3	4
230	A2/B2	1	0	9,19,29,39	2	2	3	4
231	A2/B2	1	0	23,27,31,35,39	6	1	2	4
232	A2/B2	1	0	7,15,23,31,39	2	1	3	4
233	A2/B2	1	0	23,27,31,35,39	2	1	3	4
234	A2/B2	1	0	4,9,14,19,24,29,34,39	6	1	2	4
235	A2/B2	1	0	4,9,14,19,24,29,34,39	2	1	3	4
236	A2/B2	1	0	3,7,11,15,19,23,27,31,35,39	2	1	3	4
237	A2/B2	1	0	1,3,5,7,…,37,39	2	1	3	4
238	A3/B3	16	1	4,9,14,19,24,29,34,39	2	1	2	6
239	A3/B3	16	1	3,7,11,15,19,23,27,31,35,39	2	1	2	6
240	A3/B3	8	1	4,9,14,19,24,29,34,39	2	1	2	6
241	A3/B3	8	1	3,7,11,15,19,23,27,31,35,39	2	1	2	6
242	A3/B3	4	1	4,9,14,19,24,29,34,39	2	1	2	6
243	A3/B3	4	1	3,7,11,15,19,23,27,31,35,39	2	1	2	6
244	A3/B3	2	1	4,9,14,19,24,29,34,39	2	1	2	6
245	A3/B3	1	0	19,39	2	1	2	6
246	A3/B3	1	0	9,19,29,39	2	1	2	6
247	A3/B3	1	0	17,19,37,39	2	1	2	6
248	A3/B3	1	0	9,19,29,39	2	2	2	6
249	A3/B3	1	0	7,15,23,31,39	2	1	2	6
250	A3/B3	1	0	23,27,31,35,39	2	1	2	6
251	A3/B3	1	0	23,27,31,35,39	2	2	2	6
252	A3/B3	1	0	4,9,14,19,24,29,34,39	2	1	2	6
253	A3/B3	1	0	4,9,14,19,24,29,34,39	2	2	2	6
254	A3/B3	1	0	3,7,11,15,19,23,27,31,35,39	2	1	2	6
255	A3/B3	1	0	1,3,5,7,…,37,39	2	1	2	6