Bible Numbers 2.0

The Vision In Revelation In 3D

Some of the features presented here have been presented on the previous page. Numeric features described by words are sometimes difficult to understand and grasp. Visual presentation clarifies the principles of Revelation 1:8 where God described Himself as Alpha and Omega, is, was, is to come, or as first and last, and beginning and end in Revelation 22:13.

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7.The 15257 Chinese words for John's vision are loaded into a 11 x 19 x 73 block (11 columns, 19 rows, and 73 layers). Layers are filled row by row from top to bottom. Rows are filled from left to right. (Revelation 1:8 to 22:13 only!) Pass your mouse slowly along the right, or bottom of the block to riffle through its layers.

Layer 1
276	2191	2178	1062	6238	1175	4363	2316	1	1546	24
2070	370	799	1714	799	3595	2603	1424	7736	1911	1399
253	937	2316	699	3229	1929	1175	2486	7272	2316	1022
2697	1911	1161	528	2316	6157	1022	2697	799	2560	7214
1911	3636	8373	3495	2196	1169	2557	5513	253	781	880
692	1911	2413	276	2191	1911	5529	6198	1546	880	8371
2560	7214	1911	1376	8335	4476	5412	938	799	1399	560
3442	1641	3088	4019	4466	1911	3001	2862	276	880	253
2704	513	422	1175	799	8963	5513	8802	1376	1175	2206
2670	880	253	2704	295	7723	2674	813	781	5494	1377
7723	6238	1183	1022	1679	2458	1376	1911	6436	799	2958
1460	276	3362	1449	1399	256	2704	3725	5177	517	622
1679	293	1280	2928	1429	6005	948	3429	7353	1413	5475
1681	8065	2618	4466	4876	1681	6452	4766	1413	1546	4239
2618	933	1413	1175	8093	5641	1386	2603	2458	2458	6803
1911	7723	2674	5804	1175	6238	5529	1175	8093	5641	1386
4363	2458	1376	259	256	2870	1972	7180	6156	7180	6156
353	4958	880	253	937	1164	1656	261	297	1911	1386
2476	2152	1449	5434	1911	1973	4113	3226	4958	1201	4760

Layer 2
1972	3614	521	1911	7446	1546	7446	6963	6561	658	813
658	908	431	813	4212	521	1911	3953	5303	813	781
434	4616	521	1911	1439	5434	1164	1656	799	8489	353
4110	5263	5641	1911	6056	6278	521	1911	7723	2674	811
5744	3952	433	1911	7723	2674	799	521	1911	552	415
353	2928	4760	256	7864	2317	3630	521	291	353	4652
533	253	1183	8118	287	1911	1038	6400	521	1911	2670
2850	811	5744	3085	422	4652	695	1175	253	2458	1376
521	4363	367	2696	799	521	1911	5434	2082	5744	887
261	1399	6536	521	1183	552	415	1710	799	1175	1386
276	6238	352	2603	1669	1175	4363	2316	3969	253	2316
3969	1149	2316	1399	640	650	1911	1175	4476	5412	887
5641	550	2316	2458	2747	1175	3896	799	2398	4760	1914
1449	640	640	6260	6260	1408	511	2928	4760	887	285
1546	4206	4958	1911	8988	3466	794	886	1022	2603	1183
1679	2458	1376	1911	4363	2316	3896	799	1911	1411	1546
886	2206	3595	2603	4652	650	1911	1411	4192	6436	274
1424	1022	1679	2458	1376	1911	1175	552	415	353	1911
256	7864	2317	1546	4140	256	2870	1972	7180	6156	1911

Layer 3
5045	3171	4363	2316	256	7864	2317	2316	256	2704	3725
5177	1911	1420	1929	256	2870	7180	6156	2316	256	2704
3725	5177	1022	2603	4726	1399	799	517	622	1679	3725
5177	1911	1420	1929	6436	2053	6238	1399	937	552	415
4449	4760	256	7864	2317	799	256	2870	1972	7180	6156
353	4958	931	1384	1911	4140	6536	6238	1175	1915	5633
1022	1911	931	2413	538	2302	1022	1911	4239	2580	1546
1169	2557	282	1915	5633	1022	352	3229	2850	1169	4384
261	1022	4476	911	8868	1399	1412	920	6038	2316	1420
2872	1441	5799	352	2316	1420	2872	1911	912	511	2458
533	521	2697	2316	3439	1911	1022	282	880	1169	2557
4476	2413	1175	1911	788	4239	2580	1408	352	3109	515
4618	912	1175	880	1411	2603	4129	4227	1022	4363	2316
1022	1710	3760	259	1022	3356	1961	1911	5135	1679	517
1022	7536	5290	3340	938	1022	2316	3630	2747	5513	4891
5477	1911	7536	5290	2921	1196	7536	5290	931	1022	3356
1961	1679	3442	1911	1411	1052	2085	1175	4363	2603	1424
1449	1022	1399	5513	813	1796	1022	352	2921	1196	1175
4363	2603	1183	1022	1911	7180	6156	3630	2729	4095	2940

Layer 4
549	352	5641	1022	880	4140	253	7942	550	1463	356
4095	4363	2316	1022	2216	4384	612	551	1681	2400	1911
931	2413	1399	1412	931	2413	282	2316	1175	1679	2216
4384	1911	279	2316	880	914	1911	4363	7536	5290	8802
5425	8963	787	786	3725	5177	1679	6238	1911	5529	1399
3628	4240	1911	1175	3595	2603	2720	4121	521	790	276
2191	6547	5030	353	650	1551	7085	1911	1796	297	1022
2603	4726	293	1280	2928	3725	5177	1911	1420	1929	6436
2053	6238	1399	937	3969	253	3969	1149	1399	937	4476
5412	887	549	272	2398	5641	1424	1911	4140	6536	6238
1175	1915	5633	1022	1911	3636	8373	1546	4133	6686	1441
5799	1022	2316	4358	880	1911	1175	282	1915	5633	3630
1399	1412	920	6038	2316	4624	400	261	912	1424	1911
5233	7802	1441	5799	521	2697	352	2316	4624	400	261
912	2316	8602	1712	6520	630	5177	3504	1911	1022	352
2603	1669	3595	2603	1465	1911	2580	2458	2747	8730	3434
2603	1183	1022	2697	5290	353	253	1412	261	1192	4902
6023	6008	1420	1022	2697	1465	911	8868	1022	2697	3595
1465	270	398	1911	3636	8373	1022	7536	5290	921	887

Layer 5
1659	412	1175	4363	1183	650	1551	1911	2078	3456	6820
4726	1022	279	2316	880	914	1911	4363	7536	5290	8802
5425	8963	787	786	3725	5177	1679	6238	1911	5529	1399
3628	4240	1911	4721	352	5177	4110	3969	260	885	1911
887	285	1679	5000	2845	1022	2603	4726	1399	799	1429
6005	948	3429	3725	5177	1911	1420	1929	6436	2053	6238
1399	937	880	8118	287	1038	6400	1911	4140	6536	6238
1175	1915	5633	1022	1595	938	1911	798	421	4363	2316
6520	630	8476	2870	1679	799	1911	798	421	352	5641
1046	1420	799	1175	1659	412	1911	1376	8335	261	820
4448	1641	1911	1399	1412	422	297	5513	1022	7830	2230
818	1175	1911	788	282	1296	880	1052	6200	5804	1175
1911	2053	690	4140	820	4448	1641	2316	799	1022	2697
1399	5513	282	4363	2316	799	6520	630	1595	938	1911
798	421	4110	3771	2845	1911	4618	912	1175	880	4373
688	1411	2603	4129	4227	1022	4363	2316	799	1022	1399
5513	880	1412	261	2230	818	407	8626	1911	3725	7046
4140	407	8626	4476	3725	2739	407	3460	1183	3977	5434
664	1710	799	517	927	768	297	638	2670	2082	4363

Layer 6
2316	1420	521	2697	790	3962	5641	3445	5744	1911	2678
1896	1408	511	931	3866	4992	781	6536	1022	1399	5513
282	880	1412	261	2230	818	6157	612	551	1681	2400
253	6536	1911	3725	7046	1679	517	1022	7536	5290	2921
1196	1052	2085	1175	4363	5177	668	1046	1424	1449	1022
1399	5513	651	1175	291	353	1911	6400	6157	521	2697
675	7057	279	2316	880	914	1911	4363	7536	5290	8802
5425	8963	787	786	3725	5177	1679	6238	1911	5529	1399
3628	4240	1911	1175	3595	2603	6820	4726	521	1399	7857
8064	1911	5017	2747	1175	7830	2603	6820	4726	521	253
5041	658	664	7446	664	7446	276	880	253	2704	6436
811	1911	5168	788	815	3424	259	1399	6303	1465	1911
261	517	571	1296	880	261	6200	8334	4140	788	815
1022	2603	4726	1399	799	7353	1413	5475	1681	3725	5177
1911	1420	1929	6436	2053	6238	276	2191	1911	1437	297
4363	2316	1399	937	3953	5303	813	434	4616	1439	5434
1164	1656	6056	6278	1911	4140	6536	6238	1175	1915	5633
1022	1911	931	2413	538	2302	1022	1911	5135	412	2053
690	1790	1411	1546	1169	2557	282	1915	5633	1022	4233

Layer 7
1966	1679	3442	1911	430	698	2082	1911	1200	805	4618
912	1175	880	1411	2603	4129	4227	1022	4363	2316	1022
2850	1169	1399	920	6038	2316	296	698	1915	1911	3513
261	2560	2363	1036	3725	2739	1408	3364	4383	1175	1911
608	5743	2697	931	3866	4992	790	3962	5641	3445	5744
1911	2678	1896	1175	4476	4726	812	2950	4958	811	8890
812	2921	1196	812	2092	352	1939	2921	1196	8116	4922
920	307	1911	3866	4992	2458	2747	1175	2603	1183	812
626	799	4645	2580	1911	1158	276	1399	1412	6157	812
4142	2174	1911	261	813	1796	352	2921	1196	8116	4922
812	1911	931	2413	1175	282	2603	1183	521	2697	626
799	295	3636	8373	353	1175	2603	651	6658	2441	7544
3771	812	1911	1437	296	4140	6536	786	3725	5177	4363
3595	1915	5633	1175	4363	2316	2362	5803	3678	5133	1546
412	2209	1911	1399	253	937	1175	282	2603	5264	4760
1022	2697	1911	931	2413	795	4277	1022	2697	1280	2704
261	921	1712	1022	2697	1441	6953	799	7353	1413	5475
1681	1911	261	4363	2316	1399	1412	352	3698	1465	4140
3725	3347	1911	1399	1412	352	1915	5633	1679	7316	6520

Layer 8
630	3869	5045	356	1411	1911	1175	1062	4865	1022	2697
1175	352	5177	1183	561	253	2704	2664	7070	1710	799
1022	2697	1386	276	352	5641	1022	2697	7536	5290	2230
818	1022	2697	1679	7059	880	1911	1914	1449	1175	1424
1399	3628	4240	1911	1399	1183	1175	1911	306	1021	2230
818	1449	1648	1911	1175	3595	2603	6820	4726	521	8755
2333	3979	6043	768	3495	521	3595	651	8712	1207	1843
3895	768	3495	813	781	625	5381	4208	7030	1399	6536
4363	5744	1175	282	3630	1175	436	1399	5513	6303	1465
259	8755	2333	253	6536	1175	7830	2603	1183	3742	2317
6820	4726	521	279	2316	880	914	1911	4363	7536	5290
8802	5425	8963	787	786	3725	5177	1679	6238	1911	5529
1022	2603	4726	1399	799	8065	2618	4466	3725	5177	1911
1420	1929	6436	2053	6238	1399	937	880	276	2191	1911
256	2704	8963	1546	256	7864	2317	1911	4140	6536	6238
1175	1915	5633	1022	1911	931	2413	1022	788	5422	276
2316	2398	1911	1441	5799	1022	2316	887	1911	1022	5290
8562	7345	3498	1553	1399	1412	4238	6953	1911	1171	2603
887	549	1911	261	5799	6295	276	1175	2458	533	1022

Layer 9
1911	931	2413	799	1175	1911	276	2191	2670	2082	2316
352	1142	699	1911	1679	517	1022	7536	5290	3340	938
1022	1679	6303	1465	1679	8802	1376	1911	2316	365	6319
1022	7536	5290	2230	818	7536	5290	2921	1196	813	1796
1022	352	8562	7345	1175	4363	2603	1424	7736	4363	5744
5542	1424	7736	1399	6536	912	1022	4721	352	5177	1915
5633	1175	365	6319	2950	2705	7736	1449	1022	4618	912
799	8065	2618	4466	1022	7830	880	4373	788	2316	1296
880	2428	891	920	307	932	1790	1911	521	2697	3595
2603	1386	2476	658	932	6157	1175	781	931	794	2413
521	2697	2316	3377	3628	276	1911	1399	3628	4240	1911
3595	2603	781	6536	2476	276	658	932	1175	4721	352
3630	650	1551	530	276	1686	549	521	1911	788	815
912	511	1175	3595	2603	799	1175	436	2670	2082	799
1175	436	1911	3952	398	1420	2670	2082	1680	6200	521
1911	788	815	279	2316	880	914	1911	4363	7536	5290
8802	5425	8963	787	786	3725	5177	1679	6238	1911	5529
1022	2603	4726	1399	799	4876	1681	6452	4766	1413	3725
5177	1911	1420	1929	6436	2053	6238	1399	937	276	2191

Layer 10
5425	1911	3122	5799	1911	2928	4760	295	6784	1911	8988
3466	4922	259	4363	1296	880	261	3229	8371	8371	259
4363	1296	880	261	3229	4922	1911	4140	6536	6238	1175
1915	5633	1022	1911	931	2413	2458	2747	1175	799	1022
2670	2082	6820	274	259	253	2704	4460	4922	1911	1974
2316	1296	880	261	3229	8371	276	1911	4140	2316	794
2413	1022	3229	268	301	954	1022	7338	818	259	1175
1911	5529	6198	1296	880	1052	6200	1175	1911	788	2458
2747	1175	2603	1420	1399	1412	8602	1712	6520	630	5177
3504	1911	4363	2316	1399	1412	920	6038	2316	4624	400
261	1441	5799	352	2316	4624	400	261	912	2316	6238
7805	1911	261	2458	2747	1175	2603	1420	521	2697	1424
799	1022	5434	2082	274	2225	521	2697	4363	5177	1915
5633	1175	308	5412	5135	259	1022	794	2413	1022	7338
818	259	1175	1169	2557	1911	3725	7046	1175	7830	2603
2060	818	1022	4003	8116	1399	5522	5263	1911	2950	1445
4363	2316	1399	3595	2603	7736	1449	4467	398	274	911
8868	938	799	798	276	356	261	1911	2950	1445	1175
1171	2603	1424	259	1022	7536	5290	2230	818	1022	1679

Layer 11
7059	880	1911	1032	3628	880	261	2928	1384	1022	1911
2078	3456	1399	3628	4240	1911	1175	3595	2603	8890	521
799	1175	276	2191	1911	5425	1679	353	3442	2324	664
521	4721	352	766	533	549	1175	2603	1183	1175	276
2191	1911	788	1175	276	2191	356	2157	1911	788	4363
2316	3630	1175	1911	276	2191	1399	5513	3630	398	276
2669	274	1424	1911	5168	2560	5553	6520	1035	1911	788
1546	1175	1911	5168	788	4192	6436	799	521	1386	276
279	2316	880	914	1911	4363	7536	5290	8802	5425	8963
787	786	3725	5177	1679	6238	1911	5529	1022	2603	4726
1399	799	4239	2618	933	1413	3725	5177	1911	1420	1929
6436	2053	6238	1399	937	1977	2697	4363	2316	1399	2053
5799	1911	3122	5799	1911	1376	8335	1929	276	2191	4237
4150	356	1896	1911	632	5242	4140	6536	6238	1175	1915
5633	1022	1911	931	2413	1022	2311	352	1035	282	352
6579	1175	3122	1155	3747	1022	1675	1035	1675	6579	636
794	2413	1022	2316	5250	1911	2311	352	6579	282	352
1035	1175	4363	2603	1183	1022	3630	1175	291	353	783
533	549	794	2413	1022	6238	1175	2316	4358	880	1911

Layer 12
1175	4652	259	3354	365	6319	4192	352	3207	2092	352
1915	5633	1022	2316	550	4385	1911	550	6499	1911	4133
6686	1911	6666	3953	1911	1383	1386	1911	1175	2197	8560
1022	787	1175	4879	4110	434	5263	5641	1911	1972	297
1420	1022	4358	1385	272	4879	658	932	2476	276	1420
1022	1383	1386	1911	3992	2911	352	8720	533	1424	272
4879	3953	8321	1686	1022	1911	3953	5303	1420	1022	3229
2458	1376	279	2316	1175	1679	5135	1911	1175	4192	4129
4227	6043	3725	1679	517	1022	7536	5290	6579	412	7536
5290	2921	1196	2458	2747	1175	3189	799	1974	291	5907
1974	813	1796	880	261	8802	1376	1175	1911	7723	2674
4363	4922	1974	1175	4363	5177	4902	1449	521	1399	5513
912	511	1175	6157	521	521	6157	1175	3595	2603	253
781	790	2847	2866	1399	3628	4240	1911	1175	3595	2603
2720	4121	521	6157	1175	253	3356	1121	799	1175	1911
8476	2870	276	4363	5744	1175	308	5412	3628	4240	6157
1175	436	253	3356	1121	799	521	1911	8476	2870	276
1399	6536	279	2316	880	914	1911	4363	7536	5290	8802
5425	8963	787	786	3725	5177	1679	6238	1911	5529	4140

Layer 13
1412	1411	517	2206	1175	8984	2458	2458	2747	398	276
880	253	2704	4460	4922	1911	1974	1175	698	2082	1679
8802	1376	1911	1399	813	781	5494	1377	5804	1175	6238
5529	1911	7723	2674	4363	6238	1022	276	1449	4140	5513
1424	1175	2603	1183	886	2206	623	4980	4652	650	1911
1411	2233	665	4726	1022	1175	668	1445	4363	799	8963
5513	259	2458	2747	880	253	2704	8476	2870	820	1710
799	398	276	880	253	937	1121	799	8476	2870	276
1121	4760	1911	1399	253	937	2458	3356	1424	1164	1656
6030	646	1546	2482	8476	664	272	880	253	5633	3626
2598	4271	4760	8476	2870	2458	3356	1424	1164	1656	6062
8476	664	2870	937	1911	1549	4271	7830	880	260	270
569	2704	2870	937	799	1399	1412	8476	2870	276	1121
4760	260	270	569	937	1973	910	1386	2476	658	932
7446	7542	1972	2078	3456	3630	8476	2870	353	4652	533
3384	5678	7723	2674	1546	5677	6316	799	8476	2870	2082
880	256	417	7186	7179	4760	1911	434	1183	4363	2316
276	2191	1911	256	2704	8963	8476	2870	2082	2670	811
5744	2430	6587	3001	1164	1656	433	4470	799	8476	2870

Layer 14
353	4958	1546	8476	2870	1549	4271	880	569	2704	2398
1896	5642	8870	2082	2206	617	5982	3953	5303	3969	253
2704	2398	1896	1164	1656	5277	297	3969	260	2704	2398
1896	1164	1656	440	8250	3969	273	2704	2398	1896	880
5744	261	253	6536	1911	7734	3969	569	2704	2398	1896
1164	1656	2677	4731	1911	8971	1399	569	2704	2398	1896
786	2704	4192	880	376	2704	3210	6149	5642	8870	375
571	4192	617	5982	259	3953	5303	521	2697	422	1562
352	3438	798	6238	5425	2099	5425	2099	5425	2099	276
2191	699	3229	1929	1714	799	370	799	3595	2603	1424
7736	1911	1399	253	937	1280	5290	569	2704	2398	1896
1183	5918	8544	4361	4878	1546	5133	7807	7976	4726	1121
799	8476	2870	276	2398	1449	640	640	6260	6260	1911
1399	253	937	2950	260	270	569	937	1973	910	4363
2686	686	799	1121	8476	2870	1911	1399	253	937	2670
2082	5166	2225	2398	1449	640	640	6260	6260	1911	1399
253	937	1408	511	1183	920	307	1911	2078	3456	1710
799	8476	2870	2082	6238	1175	2697	1911	513	1175	2697
1911	276	2191	2747	1022	3377	3698	1465	5918	8544	4361

Layer 15
4878	1546	8755	3229	794	2413	1022	4237	4150	259	5394
880	5394	880	2316	794	4760	1022	1911	875	5131	912
816	799	4110	4237	4150	1911	3698	4760	1175	2458	1376
1121	799	8476	2870	276	1911	1399	253	937	552	415
353	2928	4760	253	2704	2958	1460	375	571	4192	6436
4760	815	651	256	2704	2183	777	2183	938	1175	272
2458	1376	253	937	3623	880	268	1911	398	1420	295
7723	798	2178	1062	6803	3377	625	4922	4140	2958	1460
5518	4922	611	1911	2183	777	1548	550	2316	799	398
276	799	798	276	799	798	1648	274	4192	1296	880
253	2704	3229	625	4922	1675	6937	8807	1399	2958	1460
1911	1712	2316	1175	4363	295	2743	794	2413	1185	352
1449	3377	625	4922	1675	6937	8807	1399	2958	1460	1911
550	2316	1973	910	353	880	253	937	5804	1175	6238
352	2603	2743	259	2458	2747	1399	533	1712	4624	295
417	2400	1911	5277	297	295	6784	1911	2967	308	5412
3628	4240	550	517	625	4922	1399	2958	1460	1546	611
1911	256	2704	2183	777	7429	2206	1175	2458	1376	799
8476	2870	1546	569	2704	2398	1896	5290	353	799	1973

Layer 16
910	2697	5290	353	3189	4760	253	3427	3209	908	811
5744	2316	4110	3771	5641	1911	3209	908	880	256	3427
1377	1546	256	3427	3953	1399	256	3427	3953	4363	2316
276	2191	1911	256	2704	8963	2316	1563	2865	2400	1654
699	798	549	1911	3209	908	276	2082	549	3630	1121
799	8476	2870	276	1399	253	937	1911	552	415	353
2928	259	2958	1460	521	253	3698	1449	2958	1460	569
2704	2398	1896	1546	260	270	569	937	1973	910	4363
2686	686	799	3209	908	2670	2082	521	2697	786	2928
4760	253	1183	6810	4635	1546	3950	5982	2680	1911	1972
5383	4140	1412	2680	4363	2316	5425	2872	2697	1911	8296
1062	521	2697	3480	4760	253	2679	5168	5934	6238	1022
3377	3698	1465	1399	2958	1460	3377	625	4922	611	1911
2183	777	794	2413	1022	4476	4110	3771	651	920	307
1911	930	3630	786	417	2400	786	6198	1378	5424	8870
786	638	3735	786	3495	2846	2413	276	2191	8808	795
259	261	1420	521	2697	869	2413	1175	2697	276	2191
1911	3495	2196	1546	3962	558	521	2697	3595	2603	799
798	276	3442	442	1175	272	8984	2458	4363	8802	1376

Layer 17
799	8476	2870	2398	1896	1546	1973	910	2697	1911	1549
4271	880	4121	805	398	1420	1911	7723	2674	521	2697
1911	6531	661	880	289	289	5394	5394	521	2697	295
7723	6238	1399	4110	3771	1911	3209	908	3377	3698	1465
8755	3229	3354	4358	4473	6455	268	4910	4361	4878	5918
8544	1546	5689	8996	1175	272	8802	1376	398	276	798
276	798	1648	274	1546	3001	353	1911	253	382	4110
4150	356	1896	517	395	398	798	4958	1911	5394	880
4192	799	6238	8445	5689	8996	4361	4878	5918	8544	1546
8755	3229	4192	7976	1712	1121	799	8476	2870	276	1911
1399	253	937	4192	7976	1712	3209	908	1914	1449	640
640	6260	6260	569	2704	2398	1896	4363	6238	1977	2697
1973	910	2697	282	4192	2686	686	5166	2225	1175	272
8984	2458	3209	908	625	4922	256	2704	2183	777	353
3969	253	2704	2183	777	1911	2950	2705	1175	4363	8802
1376	569	2704	2398	1896	353	1911	253	2704	651	5744
5677	6316	253	6536	1911	7723	2674	6238	1424	1175	272
8984	2458	2458	2747	880	253	388	658	3429	1399	8202
3429	1911	2928	4760	253	3622	314	521	4110	6820	358

Layer 18
259	253	4216	2078	3456	4363	533	549	3628	4240	259
272	2603	3628	4240	3209	908	625	4922	3969	260	2704
2183	777	1911	2950	2705	1175	8802	1376	3969	260	2704
2398	1896	6238	1424	4363	561	880	253	388	3429	533
1424	2316	434	2482	927	1911	1399	8202	3429	1911	4110
2720	4121	3630	798	276	5785	1384	1546	618	1420	261
2697	361	2456	4506	3771	521	272	4110	6820	358	259
253	1183	295	266	3209	908	625	4922	3969	273	2704
2183	777	1911	2950	2705	1175	8802	1376	3969	273	2704
2398	1896	6238	1424	1175	272	8984	2458	2458	2747	880
253	388	4991	927	1911	3429	1399	8202	3429	1911	415
5513	2928	4760	398	618	1175	4363	8802	1376	799	569
2704	2398	1896	353	4958	811	5744	880	7723	2674	6238
253	390	301	4222	253	2704	6277	5809	273	390	295
4222	253	2704	6277	5809	1836	1546	3376	352	550	7699
7820	3209	908	625	4922	3969	569	2704	2183	777	1911
2950	2705	1175	8802	1376	3969	569	2704	2398	1896	1911
7723	2674	6238	1424	1175	272	8984	2458	2458	2747	880
253	388	900	6062	927	1911	3429	1399	8202	3429	1911

Layer 19
788	560	887	285	4206	4958	942	7429	4760	521	521
2697	4110	6820	358	259	8755	2333	550	517	3979	6043
798	276	1911	569	381	356	253	651	266	6400	8581
3243	6658	2441	1546	798	276	1911	4194	8251	549	3771
2845	261	3209	908	625	4922	3969	362	2704	2183	777
1911	2950	2705	1175	2458	1376	799	3962	7039	1648	274
880	1399	1412	2413	259	276	2191	1911	5529	6198	2413
259	920	307	1679	2230	818	1911	1376	8335	912	4110
3771	356	261	1911	8963	6315	521	2697	295	7723	1542
4248	6238	276	2191	5425	3122	5799	1911	513	3479	1022
352	2310	931	6435	1037	352	2413	1175	2697	1911	930
787	938	799	798	276	1911	261	3342	795	378	5633
7830	2603	805	280	1548	1712	2316	521	2697	1280	2704
261	4192	4110	6820	358	259	253	688	658	4113	880
5529	1061	1543	521	2697	7830	2603	820	2916	253	1412
2950	2705	1914	1449	1399	1412	6157	521	2697	781	3442
608	5743	1911	1546	521	2697	1911	1161	528	4363	2316
1399	1412	3595	2603	5744	521	2697	253	6536	4110	3771
1911	261	5982	1385	259	6531	661	1175	272	8984	2458

Layer 20
3209	908	625	4922	3969	376	2704	2183	777	1911	2950
2705	4652	650	259	295	798	6940	400	4964	8857	4991
5744	3975	431	617	7072	2704	424	2052	8857	3628	5744
930	398	276	1911	2317	1389	6422	5477	1449	798	276
4363	5744	4617	1950	1796	7085	4110	295	2676	5163	3463
5477	274	611	633	6577	1911	1796	297	1399	6536	398
4110	6398	4786	811	5744	2958	1460	4110	3695	3356	1424
253	382	304	7530	1546	3001	2862	282	4192	3630	2729
4095	4110	2940	4922	259	798	276	1911	3952	1060	442
295	919	2613	1589	4358	880	1911	880	8755	1911	1679
880	1911	608	7858	1546	920	654	261	4192	8064	799
2362	667	5513	1546	304	7530	1911	1634	664	4958	521
2697	5804	304	7530	1546	1634	664	6238	2696	799	1175
2697	1386	276	1054	1183	1175	2697	8064	3356	1424	811
5559	7828	1121	799	8476	2870	276	1399	253	937	1911
7734	1546	3209	908	1911	6940	2208	794	2413	521	2697
6940	2208	1911	295	422	297	1449	259	6803	3229	3189
3628	938	1548	4140	1411	517	2206	1175	2458	1376	569
937	398	1420	3189	799	295	798	1911	569	1377	276

Layer 21
4405	4449	4760	295	798	569	421	1911	2676	352	8890
2676	1063	799	295	798	3001	2355	1675	689	944	7085
425	276	3698	4760	1175	2458	1376	561	253	937	398
1420	2928	4760	640	650	3176	1911	2183	777	3630	1795
421	276	1424	521	5804	1399	1412	4110	2720	4121	5000
2845	295	798	1546	3001	2355	1911	569	937	398	1420
295	7723	1542	4248	6238	352	2603	5000	2845	295	798
3001	2355	1546	7085	425	1914	1449	1175	2697	799	1175
2697	3176	1911	608	5743	2697	8191	276	6169	259	777
1175	272	8802	1376	259	1399	1412	4110	6169	276	777
356	261	1911	6531	661	517	927	768	297	638	786
417	2400	353	4110	6169	276	777	1911	880	270	569
5394	569	289	261	4624	295	417	2400	353	4110	6169
276	777	1911	880	253	5394	260	289	261	6969	632
417	2400	353	880	253	5394	260	289	261	2616	3628
417	2400	353	880	253	5394	260	289	261	1413	4122
417	2400	353	880	253	5394	260	289	261	2928	622
521	1038	417	2400	353	880	253	5394	260	289	261
6012	2928	933	417	2400	353	880	253	5394	260	289

Layer 22
261	933	6702	417	2400	353	880	253	5394	260	289
261	1038	633	417	2400	353	880	253	5394	260	289
261	517	8065	2616	417	2400	353	880	253	5394	260
289	261	933	617	2712	417	2400	353	880	253	5394
260	289	261	2486	5283	417	2400	353	880	253	5394
260	289	261	2056	4971	6500	417	2400	353	4110	6169
276	777	1911	880	253	5394	260	289	261	4140	1412
1411	517	2206	1175	8984	2458	2458	2747	880	253	295
5424	261	1296	880	261	3229	3508	6531	5641	1424	521
2697	1424	920	786	3495	2846	786	417	2400	786	638
3735	786	6198	1378	5424	8870	521	2697	1386	2476	658
4113	415	5513	2928	4760	4481	8238	1800	3189	799	8476
2870	1546	3209	908	2670	2082	295	7723	1542	4248	6238
3724	2915	8602	1712	1121	799	8476	2870	276	1175	2697
1911	276	2191	8602	1712	3209	908	1679	880	1911	398
1420	4192	3189	799	8476	2870	1973	910	2697	1546	569
2704	2398	1896	1911	1549	4271	521	2697	799	8476	2870
2082	1183	7734	686	799	798	276	5166	2225	276	2191
6238	1977	2697	8445	5689	8996	5918	8544	4473	6455	5133

Layer 23
7807	4361	4878	8755	3229	268	4910	4192	7976	1712	1175
2697	1911	276	2191	1914	1449	640	640	6260	6260	1977
2697	1973	910	353	880	253	937	3482	1175	6238	4140
1412	1386	2476	658	4113	1911	2316	6803	521	2697	2316
3630	2747	5513	1424	1911	1175	5804	521	6238	1175	513
3479	1022	2316	1915	5633	1911	521	4363	5804	1175	6238
4140	1412	261	4192	2316	3630	295	3636	8373	353	533
1424	1911	521	2697	651	3209	908	1911	930	2363	3871
259	920	307	1911	4113	297	1420	611	2697	6561	658
259	794	886	521	2697	799	276	2191	1911	8476	2870
2082	422	1562	799	521	1911	5425	1679	353	1411	1563
521	1399	937	1121	799	8476	2870	276	1911	282	3595
1157	8701	521	2697	521	2697	3595	352	766	3428	6951
282	352	766	3435	4532	400	4964	1675	689	944	1887
6579	282	352	5177	5000	1449	521	2697	794	2413	799
8476	2870	353	1911	3209	908	3595	1895	6950	521	2697
6303	521	2697	1449	650	1551	433	1911	2354	5242	276
2191	2603	3630	521	2697	1911	3953	353	1686	549	253
382	3865	433	3209	908	625	4922	3969	256	2704	2183

Layer 24
777	1911	2950	2705	398	276	3590	7439	4617	7723	2486
880	543	301	2950	3698	4760	1175	2458	1376	3189	799
276	2191	2670	2082	1911	256	937	398	1420	4110	6820
358	259	256	417	5494	1377	7429	2206	561	253	937
398	1420	1424	259	2928	4760	1972	2680	8489	3189	799
3962	7039	2948	8353	521	4110	6820	358	259	2201	805
2680	2603	1546	1679	880	5425	2872	1911	8296	1062	253
3356	8490	799	8476	2870	2082	1911	1972	3962	7039	276
1399	2680	1911	5260	1546	5425	2872	2697	1911	8296	1062
3630	398	1420	1911	415	353	390	1449	276	2191	1911
2670	2082	3698	4760	1399	937	398	1420	2928	3356	2680
8489	1183	611	5512	5982	259	3962	7039	276	1911	434
626	1449	798	276	1712	2316	4363	880	5677	6316	7723
2674	3384	5678	1546	798	6940	4140	2950	2705	2928	4760
256	417	5494	1377	1911	256	937	398	1420	4363	5684
4227	2603	1063	8721	5494	1377	3969	253	937	398	1420
1063	8721	5494	1377	4363	880	767	5679	1546	434	3859
4760	930	4110	6520	799	798	276	1712	2316	295	798
1911	273	381	356	253	4110	7179	3705	7085	425	1911

Layer 25
273	381	356	253	4110	7179	3705	1679	880	1911	2048
3248	282	4192	4110	7179	3705	259	3969	260	937	398
1420	1063	8721	5494	1377	4363	880	253	2870	5744	4110
434	7186	7179	4760	1911	295	304	4110	670	4902	3001
5513	1712	2316	3001	1911	273	381	356	253	8857	869
930	3001	353	880	650	1551	1911	4110	4150	356	1896
1911	273	381	356	253	282	887	259	3952	4011	3427
1911	273	381	356	253	282	4110	5233	259	3969	273
937	398	1420	1063	8721	5494	1377	4363	880	253	7864
5744	434	1183	253	6536	7186	7179	4760	1911	295	2317
3630	398	276	6422	5477	5477	799	892	1826	1911	273
381	356	253	1546	3952	433	1911	2354	5242	276	4140
7864	2317	1911	788	815	560	2580	928	1712	2316	3952
433	1911	273	381	356	253	8857	2413	2580	928	4121
805	261	4363	794	4140	433	8857	2580	912	887	549
259	3969	569	937	398	1420	1063	8721	5494	1377	400
4964	1911	273	381	356	253	424	2052	1911	273	381
356	253	2317	1389	1911	273	381	356	253	4192	4110
7544	625	517	2573	611	2697	1911	273	381	356	253

Layer 26
8857	4991	259	1712	2316	658	3739	1911	273	381	356
253	1296	880	695	1562	3740	282	2316	813	886	1175
272	8984	2458	4363	8802	1376	253	3427	799	1922	353
2677	4731	1911	8971	295	7723	6238	880	6036	259	880
6036	259	938	799	798	276	1911	261	880	6036	259
794	2413	273	937	398	1420	1171	2603	1063	8721	1441
6953	1911	5494	1377	3969	362	937	398	1420	1063	8721
5494	1377	1175	4363	2458	1376	3630	398	276	6422	5477
1449	798	276	1911	253	7864	2317	611	4110	6820	358
259	4617	1648	1081	291	1911	8988	3466	611	625	4922
259	4617	1648	1081	291	4363	880	5260	3630	1081	291
5513	1654	276	2076	811	5744	295	434	8489	1911	5260
2435	921	400	4964	1546	398	1922	794	1081	291	1911
5260	912	8857	2413	4991	5169	880	6781	8075	3630	5260
353	533	1424	1449	259	798	276	1314	2697	4110	6820
358	259	3229	268	4363	5744	798	276	1911	8325	297
1679	1440	880	1911	3229	268	1399	6536	880	5529	1061
1543	1314	2697	352	550	5000	2845	798	276	1911	3248
689	944	6062	927	4496	1896	689	944	7085	425	562

Layer 27
550	5000	2845	1399	1412	8191	276	1296	880	276	2191
777	3340	1911	261	550	2316	352	2720	4121	3771	887
4140	1412	261	562	550	1420	521	2697	1465	1190	7206
362	2704	424	521	2697	1679	1465	1911	1190	7206	4363
5744	261	4110	8325	297	7790	1449	2950	1911	1190	7206
1399	6536	799	1399	1412	422	297	5513	261	2697	3595
5177	1281	887	2092	4721	352	3628	887	521	2697	4532
3747	887	887	2092	3368	7828	521	2697	4140	1412	6781
8075	1911	6536	862	1164	1656	2316	1679	5684	4227	811
1911	2603	533	7057	1911	3429	1314	2697	1911	7446	276
5744	880	8379	953	1972	297	1911	2078	3456	1314	2697
1911	7734	2670	5744	261	1911	7734	2670	1314	2697	880
7446	6963	5744	296	261	1911	7446	6963	1314	2697	1911
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2175	268	799	1314	2697	1911	1149	407	276	550	517

Layer 28
5000	2845	261	362	2704	424	880	253	2704	442	3979
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407	5686	2227	1155	8315	6198	1911	788	815	2316	1977
1830	2712	3969	253	2704	1310	6036	5641	549	259	2458
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6036	4363	2603	1424	7736	3969	376	937	398	1420	1063
8721	5494	1377	1175	4363	8802	1376	253	2704	7723	2674
3630	276	2191	2670	2082	1972	3962	7039	1911	569	3427
1377	4996	1424	5804	2928	4760	5494	1377	1911	3969	376
937	398	1420	6238	1183	1399	2934	5415	799	619	4652
1681	1648	295	1826	1911	569	2704	1420	1929	8573	1710
533	1424	1712	2316	1399	569	2704	1420	1929	4363	4110
8573	1710	259	521	2697	2316	2413	886	827	886	424
886	422	886	2950	1679	5684	4227	811	1911	2413	2603
3771	887	261	8379	1911	273	381	356	253	8202	1033
1911	6531	661	880	1439	6322	1175	8802	1376	259	611
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1911	1399	1412	3429	1546	8202	3429	1911	2316	4140	6536

Layer 29
521	2697	2476	4760	434	2482	927	4722	6012	5287	927
3957	7681	927	1911	8701	3226	655	3429	1911	7446	5744
5277	297	1911	7446	3630	1314	2697	1911	291	353	880
434	5260	3957	7681	6414	533	1424	654	1712	4140	273
6536	1310	2845	4363	2316	3630	3429	291	353	1679	6414
533	1911	434	5260	3957	7681	261	8379	1911	273	381
356	253	4110	3771	259	2729	1424	4140	1412	3429	1911
2175	268	799	1314	2697	1911	291	353	1546	1149	407
276	794	2413	1314	2697	1911	1149	407	1164	1656	4097
880	7446	1314	2697	651	4140	1412	7446	1424	5000	2845
261	550	2316	1441	6953	1296	880	4110	4140	1412	1310
2845	1679	3771	1911	261	7830	2316	352	2921	1196	8116
4922	920	307	415	1679	3442	1911	352	3438	427	2225
3434	8730	1546	1399	1412	1972	6277	6278	664	425	1911
3445	5744	611	2697	2311	352	3229	2458	282	352	3229
8802	1200	352	3229	1384	521	2697	282	352	2921	1196
8116	4922	920	307	1399	1412	3771	261	1397	4107	3866
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Layer 30
2669	274	1424	1689	4760	4976	3626	272	880	253	5633
3626	2598	799	521	7446	276	521	1911	7734	5744	400
4964	5434	5744	434	2324	415	5513	2928	4760	253	2704
625	4922	1911	301	2958	1460	521	552	5434	6831	799
3001	276	615	5434	6831	799	798	276	295	7723	1542
4248	811	5744	5277	297	1070	560	521	253	1542	4248
1399	256	2704	5677	4363	4652	533	920	307	1911	7723
2674	5290	1399	256	2704	5677	4652	533	259	920	307
1911	7723	2674	1175	636	2603	6436	274	1424	2092	8802
1376	880	7723	2674	3630	398	276	4996	1424	6238	1022
2603	2183	938	256	2704	5677	1679	6238	1911	5529	352
550	6436	274	1424	3698	4760	1175	1679	2458	1376	1911
1399	937	3189	799	3001	276	1546	798	276	1911	398
1420	787	398	7737	3356	521	1911	552	415	2233	4760
2398	1449	640	640	6260	6260	1911	1399	253	937	4363
2316	4237	4150	259	398	1546	398	276	356	1896	798
1546	798	276	356	1896	3001	1546	3001	353	356	1896
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4958	259	799	3969	256	937	398	1420	2603	1063	8721

Layer 31
5494	1377	1911	1399	1412	422	297	5513	276	2191	1911
5045	3171	4363	2603	869	4363	4363	5744	276	2191	787
521	1911	608	5743	698	1915	2697	1679	2178	1062	1911
1399	6536	3698	4760	1175	1679	8802	1376	1911	1399	3630
398	276	1424	1911	7723	2674	272	5804	1175	7804	5529
6238	1022	549	3630	1399	3189	799	3001	276	1546	798
276	1911	398	1420	415	353	1183	1399	625	4922	1911
2958	1460	2928	5641	1424	1175	4363	1384	1449	1399	937
398	1420	2670	2082	6797	521	1183	301	2958	1460	4726
1175	521	4363	5804	1175	6238	2928	549	1183	611	790
3705	611	5177	1420	1022	1911	1336	297	5133	1449	2580
7580	954	2316	799	1022	291	353	5177	5744	6178	253
6536	649	3935	1175	3630	398	1420	1911	415	353	2928
259	301	2958	1460	1183	611	790	259	1796	4618	799
1175	291	353	5744	6178	253	6536	649	3935	550	2316
790	259	517	2206	1175	1911	1336	297	4363	5133	1449
2580	7580	4618	2206	521	2697	5804	1175	6238	1022	623
4980	2233	4760	4121	805	638	3735	3495	2846	6198	1378
5424	8870	1546	1060	442	766	6238	5684	1378	3698	4760

Layer 32
1175	4110	6820	358	259	253	2967	1164	1656	4910	1207
1911	8551	5480	880	7723	2674	5804	1175	6238	3356	1424
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6531	253	6531	799	1399	5513	5166	2225	1911	261	352
5641	2603	3715	3424	5425	1679	571	2670	1911	3385	297
352	2603	4535	4910	611	794	2413	1399	5513	308	5412
4726	259	571	1398	261	571	1398	261	3595	2603	6827
6830	5425	2157	569	270	260	2704	424	1175	3595	6820
3229	268	4726	1175	1911	1439	2704	1376	8335	261	521
2697	3595	1689	4760	4223	932	3442	698	1915	4996	5633
253	289	260	903	376	270	398	4140	1439	2704	261
4363	2316	3189	799	295	798	356	513	2670	2082	1911
1399	1439	4487	7086	8979	7085	1399	1439	2870	7180	6156
813	1796	880	261	5134	2603	5000	2845	521	2697	434
4363	3630	521	2697	1911	291	353	533	1424	1050	5245
521	2697	1911	6529	261	813	1796	880	261	5134	2603
5000	2845	521	2697	4363	623	1588	4140	6536	4110	3771
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1420	2047	433	799	521	2697	3442	698	1915	4996	5633

Layer 33
1911	422	297	352	2669	274	1424	272	880	8755	2333
3979	6043	3952	433	1420	433	8857	869	930	1408	511
3229	7429	2950	7429	5131	651	786	6536	1310	2845	7544
625	295	798	521	2697	3442	1142	259	1376	8335	517
2206	1399	3630	4617	1648	1081	5513	276	1424	1911	8251
3595	6157	521	2697	1021	7057	1408	511	3595	4240	5641
521	2697	1183	521	2697	3771	887	521	2697	1911	2186
8870	5177	4110	1692	799	295	2157	1911	4784	5633	276
4140	295	2157	2227	8602	8963	1911	5131	2209	560	3442
1679	805	6012	272	560	3442	2823	395	282	4363	2316
521	2697	1911	513	4110	3379	270	815	2328	1911	798
421	1424	920	786	638	3735	786	417	2400	786	6198
1378	5424	8870	1546	786	3495	2846	1911	261	4192	2603
8984	2458	521	2697	1911	2186	8870	273	398	543	272
352	2720	261	1183	521	2697	1911	2186	8870	820	1710
799	6421	5776	5513	938	799	798	276	1911	261	4192
794	521	2697	1911	887	912	8756	4252	6454	3177	1408
511	2603	1657	886	3362	8036	794	2413	4140	1439	937
698	1915	4476	1420	938	799	798	276	1911	261	1465

Layer 34
4645	2580	550	2316	273	398	543	356	2206	880	3630
276	2191	912	1424	1911	650	1551	2989	2916	4902	263
521	2697	5513	2670	521	2697	4363	3189	668	3356	1424
259	1712	2316	3623	3085	1911	2912	8604	7736	1449	1399
1412	8984	2458	521	2697	1911	261	7429	2206	1439	937
698	1915	8802	1376	253	2704	295	7723	2674	3630	398
276	4996	1424	5804	521	2697	6238	276	1449	4140	5513
1424	521	2697	4363	799	4976	353	390	1449	398	276
549	259	521	2697	1911	6529	261	282	2458	1376	259
4363	799	1399	2950	1445	4652	650	259	295	798	6940
1399	2157	1911	270	381	356	253	2696	5039	259	799
798	6940	353	887	549	1911	880	256	289	261	1441
6953	1911	261	4192	5133	1449	2845	1669	1183	5918	8544
7976	4726	398	276	1911	276	2191	3969	260	2704	1310
6036	5641	549	259	2458	2747	3969	273	2704	1310	6036
1171	2603	1424	7736	259	3969	256	937	398	1420	1063
8721	5494	1377	398	276	4363	880	295	7723	2674	6238
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Layer 35
1449	640	640	6260	6260	1712	2316	1399	1412	799	276
2191	2670	2082	1121	799	920	307	2870	937	276	1911
260	270	569	937	1973	910	4363	1183	7734	686	799
798	276	5166	2225	276	2191	6238	276	2191	699	3229
1929	3479	370	799	1714	799	1911	1399	253	937	3479
1175	2697	5133	7807	1022	794	2413	1022	3628	259	1022
1911	295	8755	3229	3442	442	259	768	3495	4652	2208
259	550	2316	1022	1911	6940	2208	7736	1449	259	1022
6435	1037	887	261	1911	2950	2705	1449	259	1022	787
1022	1911	608	5743	698	1915	2697	5425	2872	2697	5166
2437	1022	788	1911	261	4617	6804	1458	5129	4361	4878
6820	4277	7475	1911	2950	2705	1449	259	1022	5233	5245
1399	1412	3726	8222	295	798	356	261	1911	2950	2705
282	1449	259	7429	2206	276	2191	799	398	276	1911
5425	1679	4922	259	521	1911	2486	7969	799	521	5425
1679	353	8864	3896	3698	4760	880	3384	5678	7723	2674
5677	6316	798	6940	1546	295	767	5679	3698	4760	398
276	533	3896	259	253	2704	295	6453	697	880	253
2704	3513	261	1386	1689	400	4964	5434	6830	424	2052

Layer 36
7446	276	7542	4760	270	260	7864	2317	1911	2078	3456
812	8229	259	610	2206	1424	799	7736	3936	1911	3386
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1424	7429	2206	398	276	533	3896	259	561	253	2704
6453	697	2458	2747	253	3765	434	2482	927	1911	613
7472	880	256	2704	7446	1546	270	3427	1377	256	2704
7446	276	7542	4760	256	2704	442	2078	1314	1911	1149
407	1705	4760	398	276	2317	1389	1911	273	381	356
253	1183	611	2697	5897	799	798	276	4140	7472	3189
799	1399	1171	2603	650	3936	1911	3513	261	2670	2082
2413	2603	799	812	650	3936	356	2206	1050	790	812
1911	2177	297	1399	3513	261	650	259	253	2704	1320
2177	297	4363	2316	1399	937	3595	2603	651	8712	1207
1843	3895	5394	3495	1911	550	2316	4140	2177	297	4110
4448	1449	276	2191	1546	521	1911	8476	2870	1399	5513
1399	3513	261	4363	3368	1449	8234	4194	549	799	1399
5513	880	276	2191	308	5412	2413	812	1679	5684	4227
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1422	6950	253	289	260	903	376	270	398	3698	4760

Layer 37
398	276	4652	650	259	7057	1892	905	2616	3460	1546
521	1911	398	1420	2697	6157	7472	675	7057	7472	1546
1314	1911	1420	1929	2697	282	7536	7057	550	2316	7472
352	3229	3628	4240	398	276	766	282	1296	880	1314
2697	1911	798	421	259	1712	2316	1399	613	7472	4110
5897	259	274	1424	1314	4363	2316	1399	551	4097	4110
6038	2413	8730	3434	1546	6520	630	1399	3364	4383	4467
398	274	1911	1314	4110	5897	799	798	276	1314	1911
1420	1929	2697	282	6157	1314	253	3356	4110	5897	259
274	1424	7429	2206	1175	8802	1376	398	276	880	253
2704	295	7723	2674	6238	1175	2697	276	2191	1911	3724
2915	295	3229	3495	2196	1546	521	3503	5307	1911	8755
2333	3896	799	4192	1424	1449	259	794	2413	1175	2697
1161	528	1911	3694	1062	1929	4363	2316	1399	422	1562
799	1175	2697	276	2191	2670	2082	3694	1062	521	2697
1911	308	5412	4110	5897	274	549	259	521	2697	8068
4760	3209	908	1911	930	8068	4760	920	307	1679	1376
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921	887	282	1296	880	5135	3681	920	307	1911	650

Layer 38
1551	2413	886	6798	398	1546	1595	938	799	1441	353
1911	1022	2697	7536	5290	6454	3177	954	2316	295	798
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1915	5633	920	307	1911	2950	2705	352	805	4363	8229
4760	3085	2208	274	1449	1022	2697	1399	5513	549	259
1399	7472	253	1376	920	307	4110	5897	799	798	276
4363	3369	5636	1399	650	259	1320	2177	1911	3513	261
954	1399	3513	261	4110	6820	358	259	295	8971	1911
1439	2704	3210	6149	1420	812	550	517	2677	1449	8234
4194	1449	812	920	307	1911	798	421	799	1399	5513
812	4110	1422	6950	253	4478	260	4478	272	543	4478
6260	8116	1399	4097	1911	2670	4097	4363	799	1399	3513
261	2206	2670	3630	291	5513	783	533	433	1424	5744
892	1826	253	6536	2603	1183	812	1295	1384	550	2316
295	798	7533	1042	259	1399	3513	261	295	798	3622
4922	291	1050	274	259	3630	7472	291	5513	783	533
1911	1826	433	1712	2316	7472	4363	787	1399	3513	261
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1021	7057	4140	2206	5508	4363	2316	1399	1412	7338	818

Layer 39
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1911	788	5494	1175	1679	2458	1376	1911	4140	8251	1164
1656	253	3427	3353	1314	1911	5434	5744	6002	1911	5434
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811	5744	1465	259	2573	1551	5000	550	2316	4140	2573
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5133	1449	8866	1564	5551	7429	259	4140	8251	521	2697
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259	8251	521	2697	282	6753	2225	8251	6238	6803	3229
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6820	358	259	8755	2333	550	517	689	5131	931	1411

Layer 40
569	270	260	2704	424	1314	4363	4922	291	787	276
2191	6238	7795	7981	1911	5529	7795	7981	259	521	1911
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5425	2872	2697	1021	7057	1408	4240	5641	521	2697	1314
7830	4110	6820	358	259	8755	2333	3979	6043	786	417
2400	786	638	3735	786	6198	1378	5424	8870	786	3495
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266	3771	521	4363	5177	4110	266	3771	5425	2872	2697
1911	1169	2557	1546	2053	690	4363	799	4140	5513	3698
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Layer 41
382	8755	2333	3623	2655	295	798	1546	938	799	798
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Layer 42
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799	7353	820	304	276	6157	521	799	253	3356	1911
880	270	569	5394	569	289	261	521	2697	1911	8191
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3480	5934	5744	2316	5168	5934	4140	2679	5934	3424	259
3630	798	276	4110	8808	795	1424	1911	1399	270	569
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Layer 43
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261	4958	4110	8808	795	1424	3442	2413	1961	6577	1911
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521	2697	291	353	1185	352	533	4775	3439	521	2697
2316	3837	4617	5282	3944	1911	7429	2206	1175	2458	1376
561	253	937	398	1420	799	1922	353	2677	4731	521
3614	4760	640	2218	1911	6035	2674	2603	4996	4726	938
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417	2400	786	6198	1378	5424	8870	786	638	3735	521
295	7723	6238	1022	2697	5290	5166	2437	276	2191	1183
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937	561	253	937	398	1420	4363	2316	3969	260	937
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Layer 44
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276	3698	1465	777	3340	4363	2603	4249	276	2191	6504
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521	3595	2603	799	5425	398	1420	2697	2670	2082	3209
908	2670	2082	799	3085	434	1546	3957	7681	353	1465
1190	7206	1190	7206	521	2697	2950	1911	5260	1654	276
2076	1914	1449	640	640	6260	6260	1399	1412	6753	2225
8251	1546	8251	5744	1911	517	395	689	944	3698	1465
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352	1449	820	2916	7338	818	276	2191	1911	1551	524
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1911	1169	2557	4363	799	4140	5513	3698	4760	1175	8802
1376	880	7723	2674	3630	398	276	4996	1424	6238	1022
5290	6436	274	3630	370	517	2206	799	513	5513	887
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Layer 45
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1164	1656	261	297	1911	7446	276	7542	4760	1972	2078
3456	415	5513	2928	4760	253	1183	6932	1038	1911	8710
266	561	253	937	398	1420	3630	5425	1679	353	533
1424	295	7723	5804	1121	799	4976	276	1911	1399	253
937	1542	4248	950	533	1022	1911	8710	266	549	873
4235	1054	794	2413	873	4235	1911	2950	2705	1449	259
798	276	1911	4021	6680	308	5412	6577	259	1712	2316
1121	799	4976	276	1911	1399	253	937	787	295	798
4452	3463	521	1911	8710	266	295	798	1911	4021	6680
4363	4110	873	4235	259	272	253	937	398	1420	3630
398	276	1911	5425	1679	353	533	1424	521	282	2928
4760	253	1183	6932	1038	1911	8710	266	561	253	937
398	1420	3630	3962	7039	1399	5513	533	1424	2316	880
8755	2333	3979	6043	434	1911	521	5804	1399	937	2928
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Layer 46
798	276	5487	4770	7085	3987	3987	1911	1796	297	1054
794	2413	5487	4770	308	5412	6577	259	1712	2316	1399
937	398	1420	787	295	798	4452	3463	521	1911	8710
266	873	1463	259	798	276	1911	5487	4770	670	4902
276	2191	6504	2208	1911	295	5915	3376	893	5513	5915
3376	893	799	2157	571	4110	6827	6830	4363	880	930
3630	5915	3376	893	5513	2358	533	1424	3431	1449	3429
1911	8471	297	6260	5635	273	903	378	1402	3698	4760
1175	2458	1376	398	276	880	561	253	2704	295	912
1564	1131	1911	6453	697	880	256	937	398	1420	3614
4760	4233	2206	1911	256	6536	1310	2845	794	2413	276
2191	1911	6504	2208	4363	799	4140	1412	1310	2845	353
1142	4719	259	1175	272	2458	1376	253	438	811	5744
3859	4760	434	1911	2430	6587	3001	1399	1412	4240	5641
259	8251	1546	8251	5744	517	395	1314	788	815	6531
661	1911	261	4192	2928	4760	276	2191	1911	6810	4635
3189	799	2430	6587	3001	276	521	2697	3480	4760	276
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Layer 47
1021	2413	272	3443	295	272	1564	1131	768	3495	356
442	3479	1022	1911	5633	5553	272	378	5422	272	3122
5799	513	3479	6803	3229	352	5166	2437	352	5918	8544
1022	1911	788	1548	794	2413	562	880	1022	2316	5425
6561	1911	794	2413	5394	638	4192	2603	1424	799	1022
2670	2082	5166	2225	794	2413	1022	378	5422	1911	4116
1588	308	5412	8864	1719	259	4140	1412	1411	517	2206
1175	272	8984	2458	2458	2747	398	276	1911	5425	1679
4363	2316	1399	1376	8335	1911	5177	5810	4922	259	1399
3614	4760	256	6536	1310	2845	1911	256	937	398	1420
3630	5425	1679	353	533	1424	259	521	2697	1386	2476
6561	658	1719	2052	1911	3984	4223	932	3226	4958	1201
4760	1972	3614	569	2704	2398	1896	353	880	253	2704
1183	256	2704	1972	5383	675	4726	259	1399	256	937
398	1420	5383	5513	3950	5982	259	2398	1449	640	640
6260	6260	356	276	2191	1911	6504	2208	5425	1679	4363
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Layer 48
1911	256	6536	1310	2845	1142	4719	259	3698	4760	1175
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5383	2696	799	798	276	4363	880	272	4384	272	2351
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260	937	398	1420	1183	521	1911	5383	2696	799	3001
5513	3001	433	4363	8857	3628	5744	887	261	1911	930
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799	892	1826	1546	3952	433	1911	2354	5242	276	433
4363	8857	869	930	3698	4760	1175	8802	1376	1399	937
3979	6043	3952	433	1911	398	1420	6238	370	799	1714
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2413	1022	1037	1588	259	4140	1412	1411	272	794	2413
521	2697	4476	2358	259	5425	2872	2697	1546	698	1915
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Layer 49
4249	4140	2316	521	2697	5520	1465	1911	7429	2206	1175
8802	1376	3962	7039	6238	2316	1911	276	2191	699	3229
1929	3479	1022	1911	6435	1037	2316	3122	5799	1911	378
5422	1911	3969	569	937	398	1420	1183	521	1911	5383
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6043	4140	1412	1310	2845	1911	276	2191	1911	788	521
2697	282	352	2921	1196	352	1183	5918	8544	7976	4726
521	3969	362	937	398	1420	1183	521	1911	5383	2696
799	1399	8251	1911	8476	2870	276	8251	1911	3495	4363
8857	869	4991	5169	259	261	2697	794	4645	2580	912
2095	920	307	1911	923	7446	521	2697	794	920	307
1911	4645	2580	794	920	307	1911	6661	912	7795	7981
259	398	276	1911	276	2191	7830	2316	352	2921	1196
8116	4922	920	307	1911	931	2413	3969	376	937	398
1420	1183	521	1911	5383	2696	799	619	4652	1681	1648
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Layer 50
5633	5553	7429	2206	1175	2458	1376	273	2704	891	8963
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291	1546	1399	3439	698	1915	1911	291	1441	5799	611
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1399	5513	553	4973	521	2697	3470	6157	276	2191	699
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2603	1424	7736	4363	5744	5542	1424	7736	1399	6536	1399
8562	7345	1408	2060	2230	932	4760	799	1386	1032	3628
1383	1386	931	1384	4110	261	2458	1376	521	3992	4095
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Layer 51
650	5641	813	886	295	813	886	6403	2845	1911	798
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1911	295	767	5679	3630	398	276	5477	799	261	1386
276	654	1712	4140	767	5679	1911	1310	2845	261	2697
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5529	6238	1424	1175	2603	4726	1022	2458	1399	1121	799
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812	931	3866	4992	938	799	798	276	1911	261	282
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Layer 52
3427	3869	2482	927	1911	8251	276	4140	8251	880	256
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3171	1062	4865	1022	1022	1679	2458	1376	1911	1399	8251
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Layer 53
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6455	1911	3895	1671	4363	799	4140	5513	1399	256	2704
7446	4363	2316	296	261	1679	1121	1911	256	2870	304
282	4363	2316	256	2704	1060	442	362	2704	308	5412
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880	1449	1424	521	1424	1911	2950	2705	623	4980	816
3105	438	1445	1399	698	2082	799	912	3896	370	352
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Layer 54
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Layer 55
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654	1712	812	5218	2196	1911	8823	3509	3866	4901	912
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638	2747	1022	2697	2603	3630	812	1399	5513	533	1424
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Layer 56
2697	282	2603	2212	6536	2202	812	1408	5264	4760	812
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812	4453	3226	2096	2743	521	2697	794	8604	1669	812
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Layer 57
3623	295	1911	407	430	2712	2157	3479	794	2413	253
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Layer 58
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Layer 59
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Layer 60
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885	6238	2143	1038	5553	1413	4614	7179	812	2950	1911
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Layer 61
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920	307	5684	4227	811	259	5168	2830	4110	2720	4121
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Layer 62
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1021	7057	521	1911	3953	5303	5744	434	4616	7446	276
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291	353	4652	533	253	1183	1038	6400	811	651	611
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Layer 63
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Layer 64
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Layer 65
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Layer 66
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Layer 67
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Layer 68
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Layer 69
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Layer 70
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Layer 71
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2157	353	1175	1296	880	2458	1376	5425	1679	794	2413
276	2191	699	3229	1929	1546	3209	908	4363	2316	2157
1911	5425	1679	4140	2157	352	6298	2603	400	4964	1546
424	2052	1424	5264	8544	794	2413	276	2191	1911	5918
8544	5264	2052	812	912	3209	908	4363	2316	812	1911
7180	768	3495	4192	3595	8068	4760	2157	1911	695	931
1384	798	276	1911	3952	1060	442	4192	2603	1183	521
2697	1911	5918	8544	3614	4902	2157	375	812	1911	786
2157	1974	7072	398	4721	352	8371	276	2729	1424	1399
5513	1296	880	4991	1562	261	2697	3595	2603	1183	768
3495	1911	5918	8544	1546	4361	4878	3614	4902	2157	375
279	2316	352	6561	3871	1911	931	550	6501	1546	4775
3439	356	1411	1911	261	4721	352	3229	4902	1449	2157
375	3484	880	788	815	4110	3340	799	3209	908	650
1551	530	276	1911	315	3229	4902	549	3698	4760	398
1420	4726	1175	2458	253	3765	650	1551	433	1911	1826
1719	2052	813	433	4470	3630	276	2191	1546	3209	908

Layer 72
1911	8476	2870	2358	533	1424	3630	2157	1911	295	4784
353	4958	2476	5641	1826	1911	1439	8353	880	650	1551
7085	4719	270	260	6037	1796	297	1280	2704	424	4192
4719	1796	297	7085	276	1911	5482	297	2316	2413	259
8098	1843	5394	638	3595	1424	352	766	880	689	944
4862	1540	276	2191	1546	3209	908	1911	8476	2870	3595
2603	799	2157	353	521	1911	608	5743	2697	3595	1411
1563	521	521	2697	3595	2603	2458	1449	521	1911	2670
2850	912	521	1911	788	815	3595	2603	6436	799	521
2697	1911	8191	276	3595	1424	352	766	880	4991	1562
521	2697	352	6298	2603	7180	695	1675	422	695	794
2413	276	2191	3595	5264	2052	521	2697	521	2697	3595
3442	442	1914	1449	640	640	6260	6260	7429	2206	398
1420	5804	1175	6238	4140	1412	5529	2316	2053	5799	1911
3122	5799	1911	513	3952	698	1915	356	8963	1911	276
2191	2865	2400	259	521	1911	398	1420	2603	1183	4140
1412	623	4980	1171	4652	650	1911	1411	2233	665	4726
521	1911	608	5743	2697	2458	2747	1175	1171	2603	1424
259	1399	7338	818	4140	2958	276	5684	1378	356	5529

Layer 73
1911	261	521	2316	6165	6035	1911	1175	2486	7272	2316
8802	1376	272	2458	1376	4140	1412	1411	1911	261	1175
8802	1376	272	2458	1376	259	517	2206	4363	2686	686
799	1399	937	2233	665	1175	4140	1412	1411	1911	398
1420	5434	2082	2603	5166	2225	521	550	2316	521	5804
1175	6238	1022	2603	1821	5131	352	550	4140	6536	1175
1546	1022	517	395	1022	1911	1161	528	698	1915	2697
7830	880	1399	1412	7338	818	4140	2958	276	5529	6198
1911	261	4192	2316	781	3442	608	5743	1911	1022	7536
5290	5166	2225	276	2191	521	272	5804	1175	6238	352
550	2183	938	4140	2958	276	1911	5684	1378	356	5529
794	2413	2950	2705	1171	1449	259	931	352	5422	1911
8890	521	8507	8623	931	352	5422	6311	8825	1911	8890
521	8507	8623	6311	8825	378	5422	1911	8890	521	8507
8623	931	378	5422	5425	6561	1911	8890	521	8507	8623
4110	381	1036	2413	5425	2458	2747	1175	1171	2603	1424
259	1175	3614	4760	4277	7475	2603	2227	5264	786	261
1911	931	2413	795	4277	1280	2704	261	1175	1	1546
24	3969	253	1546	3969	1149	4922	1577	1546	1142	869

7.1.1Eight corners define the block. The sum of the corners: 12656 = 2 x 2 x 2 x 2 x 7 x 113.

7.2.Slice the block along the Z-axis. These are the layers or tables. The next few features are all from this axis.

7.2.1The Alpha and Omega layers: 1165736 = 2 x 2 x 2 x 11 x 13 x 1019.

7.2.2God’s name in Hebrew fingers the 10th, 5th, 6th and 5th layers.

10     5      6      5
547485 542247 583073 542247

Total: 2215052 = 2 x 2 x 7 x 239 x 331. SF: 581 = 7 x 83.

The divine name can count through the layers three times, wrapping around to the first layer at the end.

10     5      6      5      10     5      6      5      10     5
10     15     21     26     36     41     47     52     62     67
10     15     21     26     36     41     47     52     62     67
547485 470634 402070 513566 486033 562288 507969 550478 541986 477268

6      5
73     78
73     5
584807 542247

Total: 6186831 = 3 x 7 x 29 x 10159.

7.2.3Pair the layers first and last, 2nd and 2nd last, N and Nth last searching for totals divisible by 7.

a) From the beginning		b) Layer value
c) From the end			d) Layer value
e) c + d.

a) 6       10      15      16      30      31      32
b) 583073  547485  470634  490403  496706  511714  549905
c) 68      64      59      58      44      43      42
d) 537151  527505  534538  536161  571473  535500  577053
e) 1120224 1074990 1005172 1026564 1068179 1047214 1126958

The sum of line a) 140 = 2 x 2 x 5 x 7.

The sum of line c) 378 = 2 x 3 x 3 x 3 x 7.

The sum of line a) and c) together: 518 = 2 x 7 x 37.

7.2.4.1Rather than just pairing up a single layer from the beginning and from the end, pair up groups of layers equal distant from the beginning and end. 102 paired groups can be found that are together divisible by seven.

a) Starting layer of the group from the beginning or end.
b) Ending layer of the group from the beginning or end.
c) Total of the two groups.

a) 1       1       2        2        2        2        2        3
b) 5       6       11       13       17       23       34       4
c) 5391393 6511617 10548069 12862171 17208975 23275308 34961668 2197475

a) 3       3        3        3        3        3        3        4
b) 8       12       14       15       16       24       28       18
c) 6381480 10654966 12968620 13973792 15000356 23373091 27518190 16217845

a) 4        4        5       5       5        5        5        5
b) 20       33       8       12      14       15       16       24
c) 18270994 31812977 4184005 8457491 10771145 11776317 12802881 21175616

a) 5        8       8       8        8        8        8        8
b) 28       9       10      19       22       25       27       36
c) 25320715 2101960 3176950 12981626 15950088 19054287 21135576 30764216

a) 9       9       9       9       9        9        10       10
b) 12      14      15      16      24       28       19       22
c) 4273486 6587140 7592312 8618876 16991611 21136710 10879666 13848128

a) 10       10       10       11      11       11       11       11
b) 25       27       36       19      22       25       27       36
c) 16952327 19033616 28662256 9804676 12773138 15877337 17958626 27587266

a) 12      12      12       12       13      13      13      13
b) 13      17      23       34       14      15      16      24
c) 2314102 6660906 12727239 24413599 2313654 3318826 4345390 12718125

a) 13       14      14       14       15      15       15       16
b) 28       17      23       34       16      24       28       24
c) 16863224 4346804 10413137 22099497 2031736 10404471 14549570 9399299

a) 16       17      17       18      18       19      19       20
b) 28       24      28       23      34       20      33       22
c) 13544398 8372735 12517834 6066333 17752693 2053149 15595132 2968462

a) 20      20      20       21       22      22      22      22
b) 25      27      36       33       26      29      30      31
c) 6072661 8153950 17782590 13541983 5171257 8342474 9410653 10457867

a) 22       22       23      23      23       24       25      26
b) 32       35       25      27      36       34       28      27
c) 11584825 14881314 3104199 5185488 14814128 11686360 4145099 2081289

a) 26       27      27      27      27      27      28      30
b) 36       29      30      31      32      35      36      31
c) 11709929 3171217 4239396 5286610 6413568 9710057 9628640 2115393

a) 30      30      31      31      32      33
b) 32      35      32      35      35      35
c) 3242351 6538840 2174172 5470661 4423447 3296489

The sum of line a) 1421 = 7² x 29.

The sum of line b) 2440 (nf).

The sum of line a) and b) 3861 = 3³ x 11 x 13.

(The sum of line C is divisible by 7, but it is not a feature since these groups were picked because they were divisible by 7. Is it coincidence that the starting and ending positions of the groups add up to be divisible by 13?)

Six groups end at position 35. These groups begin at different points.

a) 22       27      30      31      32      33      
b) 35       35      35      35      35      35      
c) 14881314 9710057 6538840 5470661 4423447 3296489

The sum of line a) 175 = 5² x 7.

The sum of line b) 210 = 2 x 3 x 5 x 7.

Seven groups end at position 36.

a) 8        10       11       20       23       26       28
b) 36       36       36       36       36       36       36
c) 30764216 28662256 27587266 17782590 14814128 11709929 9628640

The sum of line a) 126 = 2 x 3² x 7.

The sum of line b) 210 = 252 = 2² x 3² x 7.

And coincidentally, six plus seven is thirteen.

7.2.4.2In searching for groups from the beginning and end, two groups stand out having totals with the most factors of 7.

14 to 23: 562061 470634 490403 606742 534568 503523 537985 402070 514645 
          498989
          566188 534538 536161 580077 560161 515997 495644 467640 550478 
          484633
          Group total: 10413137 = 7 x 7 x 7 x 7 x 4337.

22 to 32: 514645 498989 555842 463824 513566 571385 531362 526460 496706 
          511714 549905	
          550478 484633 563741 537170 488369 507969 531454 502587 571473 
          535500 577053
          Group total: 11584825 = 5 x 5 x 7 x 7 x 7 x 7 x 193. 
          SF: 231 = 3 x 7 x 11. SF: 21 = 3 x 7.

Once again, coincidentally, the positions of these groups: 14 + 23 + 22 + 32 = 91 = 7 x 13.

7.2.5Search for paired groups of layers with totals divisible by 13. There are forty-seven of them. Unlike the paired groups divisible by 7, there is only one feature, and this is in three groups that end at layer 21.

a) Starting layer of the group from the beginning or end.
b) Ending layer of the group from the beginning or end.
c) Total of the two groups.

a) 5        6        17      
b) 21       21       21      
c) 18007288 17000906 5204407

The sum of line a) 28 = 2 x 2 x 7.

The sum of line b) 63 = 3 x 3 x 7.

The sum of a) and b) 28 + 63 = 91 = 7 x 13.

7.2.6.1Beginning from the first layer, and taking every

12th:
1      13     25     37     49     61     73
580929 568808 463824 516171 537170 616597 584807
Total: 3868306 = 2 x 13 x 148781.

30th:
1      31     61
580929 511714 616597
Total: 1709240 = 2 x 2 x 2 x 5 x 13 x 19 x 173.

Why the 12th and 30th? 12 + 30 = 42 (2 x 3 x 7).

7.2.6.2Taking every 13th layer:

13     26     39     52     65
568808 513566 641028 550478 497980

The result is divisible by 13 and 7: 2771860 = 2 x 2 x 5 x 7 x 13 x 1523.

7.2.7.1Odd valued layers:

1      2      5      6      7      8      10     12     14     16
580929 512623 542247 583073 518449 590963 547485 586711 562061 490403

19     20     22     23     27     32     34     35     36     37
503523 537985 514645 498989 571385 549905 493647 505181 486033 516171

40     42     44     45     47     48     50     51     55     56
569185 577053 571473 502587 507969 488369 563741 484633 515997 560161

57     58     61     63     64     66     68     69     71     72
580077 536161 616597 525785 527505 470719 537151 464135 521585 509177

73
584807

Total: 21907275 = 3 x 5 x 5 x 13 x 22469. (No corresponding feature with the even valued layers.)

7.2.7.2Layers with totals that are not prime numbers:

1      2      3      4      5      6      7       9      10
580929 512623 542474 569212 542247 583073 518449  542298 547485

11      13     14     15     16     17     18     19     20
503736  568808 562061 470634 490403 606742 534568 503523 537985

21     22      24     25     26     27     28     29     30
402070 514645  555842 463824 513566 571385 531362 526460 496706

31     32     33     34      36     37     38     39     40
511714 549905 525160 493647  486033 516171 511904 641028 569185

41     42     43     44     45     46     47     48     49     50
562288 577053 535500 571473 502587 531454 507969 488369 537170 563741

51     52     53     54     55     56     57     58     59     60
484633 550478 467640 495644 515997 560161 580077 536161 534538 566188

62     63     64     65      67     68     69     70     71
541986 525785 527505 497980  477268 537151 464135 564204 521585

72     73
509177 584807

Layer position total: 2496 = 2 x 2 x 2 x 2 x 2 x 2 x 3 x 13. SF: 28 = 2 x 2 x 7.

Sum of these layers: 35518561 = 13 x 13 x 210169.

7.2.7.3Layer totals divisible by 7:

4      20     24     30     31     34     43     44     46     47
569212 537985 555842 496706 511714 493647 535500 571473 531454 507969

48     56     60     65     69
488369 560161 566188 497980 464135

Layer position total: 621 = 3 x 3 x 3 x 23. Twenty-three reminds us the vision is about human history.

Sum of these layers: 7888335 = 3 x 5 x 7 x 13 x 5779.

7.2.7.4Layer totals divisible by 13:

28     63
531362 525785

Layer position total: 91 = 7 x 13.

Sum of these layers: 1057147 = 7 x 13 x 11617.

7.3The next features are from the Y-axis. Slice the block row by row.

7.3.1The Hebrew divine name run 7 times through the Y-axis layers.

10      5       6       5       10      5       6       5
10      15      21      7       17      22      9       14
10      15      2       7       17      3       9       14
2002059 2046238 2155933 2011892 2048121 2015047 2054899 2054847

10      5       6       5       10      5       6       5
24      10      16      21      12      17      23      9
5       10      16      2       12      17      4       9
2071224 2002059 2115722 2155933 2141171 2048121 2016111 2054899

10      5       6       5       10      5       6       5
19      24      11      16      26      12      18      23
19      5       11      16      7       12      18      4
1965744 2071224 2002928 2115722 2011892 2141171 2027316 2016111

10      5       6       5
14      19      25      11
14      19      6       11
2054847 1965744 2012744 2002928

Total: 57382647 = 3 x 7 x 2732507.

7.3.2.1Starting with the first layer take every 7th after:

1       8       15
1969332 1988274 2046238

Total: 6003844 = 2 x 2 x 7 x 11 x 101 x 193.

7.3.2.2Starting with the first layer, take every eighth after:

1       9       17
1969332 2054899 2048121

Total: 6072352 = 2 x 2 x 2 x 2 x 2 x 11 x 13 x 1327.

7.3.3.1Take every 3rd layer:

3       6       9       12      15      18
2015047 2012744 2054899 2141171 2046238 2027316

Total: 12297415 = 5 x 13 x 277 x 683.

7.3.3.2Take every 8th layer:

8       16
1988274 2115722

Total: 4103996 = 2 x 2 x 13 x 13 x 13 x 467.

Why the 3rd and 8th layers? 3 + 8 = 11 (one God beginning and end).

7.3.4.1Two layers are divisible by 7:

9       16
2054899 2115722

Their totals together yields an extra 13: 4170621 = 3 x 7 x 13 x 15277.

7.3.4.2One layer is divisible by 13:

2 
2155933

It is divisible by 13 twice: 13 x 13 x 12757.

7.4The next features are from the X-axis. Slice the block column by column.

7.4.1Take every 3rd layer:

3       6       9
3503571 3517161 3574658

Total: 10595390 = 2 x 5 x 13 x 149 x 547.

7.4.2Only the eleventh layer (11, one God beginning and end) is divisible by 7:

11
3598448

Total: 3598448 = 2 x 2 x 2 x 2 x 7 x 19 x 19 x 89.

7.4.3The middle 7 layers:

3503571 3425874 3448889 3517161 3552242 3498153 3574658

Total: 24520548 = 2 x 2 x 3 x 13 x 13 x 107 x 113.

There are fewer and fewer features with each succeeding smaller axis. This is because the vision in Revelation is about humanity's end history. It is about God’s plan, not about God. If the features matched The Proclamation, one might start thinking humanity's history was in some way divine.

7.5Every other column alternating on every other layer: 19131814 = 2 x 13 x 13 x 23 x 23 x 107.

7.6Every 7th column and 14th row through each layer: 7211737 = 13 x 13 x 139 x 307.

7.7Seventh column from the end plus the 7th and 14th rows through all tables: 7156569 = 3 x 7 x 340789.

7.8Seventh column and 13th row through all tables: 5448924 = 2 x 2 x 3 x 3 x 3 x 13 x 3881.

7.9Seventh column from the end and the 13th row from the bottom: 5289683 = 7 x 719 x 1051.

7.10Middle column and middle row through all tables: 5344404 = 2 x 2 x 3 x 13 x 34259.

7.11Four rectangles through all layers: 15058797 = 3 x 13 x 101 x 3823.

7.12As seen previously, every other word added up is 19389594 = 2 x 3 x 7 x 7 x 65951. Placed into a 3D object, every other word results in a checker-board. It doesn't matter which way you view the object, from the top down, or from the left towards the right, or from the front to the back. Every layer alternates in the checkerboard.

7.13Surface area: 11308387 = 23 x 491669. Twenty-three shows the vision is about humanity.

7.14.1Only the 28th and 63rd layers are divisible by 13. And of course 28 + 63 (91 = 7 x 13).

7.14.2The 28th layer: 531362 = 2 x 13 x 107 x 191. The 63rd layer: 525785 = 5 x 13 x 8089. The sum of these two layers: 1057147 = 7 x 13 x 11617. A factor of 7 appears where it had not before. (Is it just coincidence that the number of the layers, and the totals of the layers are divisible by 7 and 13?)

8.Jesus was showing God’s plan of the future to the Apostle John (Revelation 1:5-7). Click the button and riffle through the block containing the vision and see all 95 occurrences of 上帝.

The appearances of 上帝 appear random until the numbersNumerics Gematria are examined.

Coordinates For The Appearances Of The Title 上 帝

A) Sum of x, y, z.		B) Sum of x, y, z.
C) Sum of A) and B).

         上            帝
     X  Y  Z  A    X  Y  Z  B     C

1)   1  1  1  3    2  1  1  4  -- 7
2)   4  6  1  11   5  6  1  12 -- 23
3)   11 6  1  18   1  7  4  12 -- 30
4)   7  15 6  28   8  15 6  29 -- 57
5)   9  14 8  31   10 14 8  32 -- 63
6)   7  1  9  17   8  1  9  18 -- 35
7)   10 19 9  38   11 19 9  39 -- 77
8)   3  3  11 17   4  3  11 18 -- 35
9)   11 4  11 26   1  5  11 17 -- 43
10)   5  5  11 21   6  5  11 22 -- 43
11)   5  6  11 22   6  6  11 23 -- 45
12)   9  13 11 33   10 13 11 34 -- 67
13)   1  18 13 32   2  18 13 33 -- 65
14)   11 9  13 33   1  10 14 25 -- 58
15)   2  19 14 35   3  19 14 36 -- 71
16)   1  4  16 21   2  4  16 22 -- 43
17)   8  16 16 40   9  16 16 41 -- 81
18)   10 17 16 43   11 17 16 44 -- 87
19)   6  7  19 32   7  7  19 33 -- 65
20)   3  10 19 32   4  10 19 33 -- 65
21)   2  15 22 39   3  15 22 40 -- 79
22)   10 18 22 50   11 18 22 51 -- 101
23)   3  2  23 28   4  2  23 29 -- 57
24)   7  10 23 40   8  10 23 41 -- 81
25)   11 17 23 51   1  18 23 42 -- 93
26)   1  3  24 28   2  3  24 29 -- 57
27)   9  10 24 43   10 10 24 44 -- 87
28)   10 1  27 38   11 1  27 39 -- 77
29)   2  9  28 39   3  9  28 40 -- 79
30)   9  1  31 41   10 1  31 42 -- 83
31)   9  2  31 42   10 2  31 43 -- 85
32)   4  3  32 39   5  3  32 40 -- 79
33)   1  2  34 37   2  2  34 38 -- 75
34)   6  14 34 54   7  14 34 55 -- 109
35)   11 1  34 46   1  2  35 38 -- 84
36)   5  4  35 44   6  4  35 45 -- 89
37)   8  4  35 47   9  4  35 48 -- 95
38)   6  14 35 55   7  14 35 56 -- 111
39)   3  15 36 54   4  15 36 55 -- 109
40)   3  17 36 56   4  17 36 57 -- 113
41)   8  11 37 56   9  11 37 57 -- 113
42)   4  15 37 56   5  15 37 57 -- 113
43)   1  1  39 41   2  1  39 42 -- 83
44)   11 1  39 51   1  2  40 43 -- 94
45)   5  5  43 53   6  5  43 54 -- 107
46)   9  12 43 64   10 12 43 65 -- 129
47)   9  4  44 57   10 4  44 58 -- 115
48)   9  5  44 58   10 5  44 59 -- 117
49)   7  13 44 64   8  13 44 65 -- 129
50)   1  5  46 52   2  5  46 53 -- 105
51)   11 11 46 68   1  12 46 59 -- 127
52)   7  16 46 69   8  16 46 70 -- 139
53)   11 17 46 74   1  18 46 65 -- 139
54)   4  19 46 69   5  19 46 70 -- 139
55)   4  16 47 67   5  16 47 68 -- 135
56)   5  17 47 69   6  17 47 70 -- 139
57)   2  4  48 54   3  4  48 55 -- 109
58)   8  2  49 59   9  2  49 60 -- 119
59)   7  8  49 64   8  8  49 65 -- 129
60)   5  15 49 69   6  15 49 70 -- 139
61)   9  6  50 65   10 6  50 66 -- 131
62)   10 3  51 64   11 3  51 65 -- 129
63)   5  10 51 66   6  10 51 67 -- 133
64)   1  13 54 68   2  13 54 69 -- 137
65)   11 16 54 81   1  17 54 72 -- 153
66)   8  18 55 81   9  18 55 82 -- 163
67)   8  12 56 76   9  12 56 77 -- 153
68)   11 18 56 85   1  19 58 78 -- 163
69)   9  4  60 73   10 4  60 74 -- 147
70)   1  14 60 75   2  14 60 76 -- 151
71)   11 15 60 86   1  16 60 77 -- 163
72)   7  18 60 85   8  18 60 86 -- 171
73)   4  3  61 68   5  3  61 69 -- 137
74)   8  13 61 82   9  13 61 83 -- 165
75)   8  19 61 88   9  19 61 89 -- 177
76)   3  11 62 76   4  11 62 77 -- 153
77)   2  17 62 81   3  17 62 82 -- 163
78)   5  4  63 72   6  4  63 73 -- 145
79)   11 16 63 90   1  17 64 82 -- 172
80)   5  9  65 79   6  9  65 80 -- 159
81)   2  9  67 78   3  9  67 79 -- 157
82)   9  13 67 89   10 13 67 90 -- 179
83)   6  14 67 87   7  14 67 88 -- 175
84)   3  16 67 86   4  16 67 87 -- 173
85)   7  17 67 91   8  17 67 92 -- 183
86)   9  17 67 93   10 17 67 94 -- 187
87)   5  4  69 78   6  4  69 79 -- 157
88)   3  6  69 78   4  6  69 79 -- 157
89)   1  4  71 76   2  4  71 77 -- 153
90)   8  6  71 85   9  6  71 86 -- 171
91)   7  19 71 97   8  19 71 98 -- 195
92)   3  6  72 81   4  6  72 82 -- 163
93)   2  12 72 86   3  12 72 87 -- 173
94)   11 15 72 98   1  16 72 89 -- 187
95)   4  10 73 87   5  10 73 88 -- 175

8.1.1Since there are 95 entries (5 x 19) take the first segment of 19 and the last segment of 19:

First 19: 7 23 30 57 63 35 77 35 43 43 45 67 65 58 71 43 81 87 65 
Last 19: 119 129 139 131 129 133 137 153 163 153 163 147 151 163 171 
         137 165 177 153

Total: 3808 = 2 x 2 x 2 x 2 x 2 x 7 x 17.

8.1.2The 9th to 17th entries from the beginning of the list and from the end of the list:

9  10 11 12 13 14 15 16 17      17  16  15  14  13  12  11  10  9
43 43 45 67 65 58 71 43 81	157 187 183 173 175 179 157 159 172

Total: 2058 = 2 x 3 x 7 x 7 x 7. SF: 26 = 2 x 13. Why the 9th and 17th? 9 + 17 = 26 (2 x 13).

8.1.3The 28th to 35th entries from the beginning and end of the list:

28 29 30 31 32 33 34  35    35  34  33  32  31  30  29  38
77 79 83 85 79 75 109 84    131 129 133 137 153 163 153 163

Total: 1833 = 3 x 13 x 47. (28 and 35 are both divisible by 7.)

8.2.1Beginning with the very first entry in the list, we can pull every other entry, or every second, every third, or every Nth. Only two results have totals divisible by 13.

From the list, start from the first entry and take every other:
1 3  5  7  9  11 13 15 17 19 21 23 25 27 29 31 33 35 37 39  41
7 30 63 77 43 45 65 71 81 65 79 57 93 87 79 85 75 84 95 109 113

43 45  47  49  51  53  55  57  59  61  63  65  67  69  71  73  75
83 107 115 129 127 139 135 109 129 131 133 153 153 147 163 137 177

77  79  81  83  85  87  89  91  93  95
163 172 157 175 183 157 153 195 173 175
Total: 5473 = 13 x 421. SF: 434 = 2 x 7 x 31.

Take the first, and every 47th after:
1 48  95
7 117 175
Total: 299 = 13 x 23.

The reason why these two work is because 2 + 47 = 49.

8.2.2The same happens when we look for those resulting in totals divisible by 7.

After the first, pull every 4th:
1 5  9  13 17 21 25 29 33 37 41  45  49  53  57  61  65  69  73
7 63 43 65 81 79 93 79 75 95 113 107 129 139 109 131 153 147 137

77  81  85  89  93
163 157 183 153 173
Total: 2674 = 2 x 7 x 191.

Take the first and every 7th:
1 8  15 22  29 36 43 50  57  64  71  78  85  92
7 35 71 101 79 89 83 105 109 137 163 145 183 163
Total: 1470 = 2 x 3 x 5 x 7 x 7.

Start with the first and then every 12th:
1 13 25 37 49  61  73  85
7 65 93 95 129 131 137 183
Total: 840 = 2 x 2 x 2 x 3 x 5 x 7. SF: 21 = 3 x 7.

The first and every 16th:
1 17 33 49  65  81
7 81 75 129 153 157
Total: 602 = 2 x 7 x 43. SF: 52 = 2 x 2 x 13.

The first and every 17th:
1 18 35 52  69  86
7 87 84 139 147 187
Total: 651 = 3 x 7 x 31.

The first and every 21st:
1 22  43 64  85
7 101 83 137 183  = 511 = 7 x 73.

The first and every 28th:
1 29 57  85
7 79 109 183  = 378 = 2 x 3 x 3 x 3 x 7.

The first and every 31st:
1 32 63  94
7 79 133 187  = 406 = 2 x 7 x 29.

The first and every 34th:
1 35 69
7 84 147  = 238 = 2 x 7 x 17. SF: 26 = 2 x 13.

The first and every 35th:
1 36 71
7 89 163  = 259 = 7 x 37.

The first and every 42nd:
1 43 85
7 83 183  = 273 = 3 x 7 x 13.

The reason why these work is because 4 + 7 + 12 + 16 + 17 + 21 + 28 + 31 + 34 + 35 + 42 = 247 = 13 x 19.

Was it just chance that when we searched for something divisible by 13, the end result was 7, and in this case when we searched for something divisible by 7 the end result was 13? The more likely reason is because all these numbersNumerics Gematria are derived from the placement of God’s Chinese title in the vision.

8.2.3Half of the pattern breaks down when we start the entry selection away from the first entry. No corresponding feature can be found for extracting a sequence divisible by 13. (Perhaps the reason is because God is first and last and here we are not including the first entry.)

Every 10th:
10 20 30 40  50  60  70  80  90
43 65 83 113 105 139 151 159 171
Total: 1029 = 3 x 7 x 7 x 7.

Every 20th:
20 40  60  80
65 113 139 159
Total: 476 = 2 x 2 x 7 x 17. SF: 28 = 2 x 2 x 7.

Every 33rd:
33 66
75 163
Total: 238 = 2 x 7 x 17. SF: 26 = 2 x 13.

The end result is divisible by 7 rather than by 13: 10 + 20 + 33 = 63 (3 x 3 x 7. SF: 13).

8.3Entries that are not prime numbers:

a) Entry position        b) Coordinate sum

a) 3  4  5  6  7  8  11 13 14 17 18 19 20 23 24 25 26 27 28 
b) 30 57 63 35 77 35 45 65 58 81 87 65 65 57 81 93 57 87 77 

a) 31 33 35 37 38  44 46  47  48  49  50  55  58  
b) 85 75 84 95 111 94 129 115 117 129 105 135 119 

a) 59  62  63  65  67  69  72  74  75  76  78  79  80  83  
b) 129 129 133 153 153 147 171 165 177 153 145 172 159 175 

a) 85  86  89  90  91  94  95  
b) 183 187 153 171 195 187 175

Total: 6020 = 2 x 2 x 5 x 7 x 43.

8.3.2Entries divisible by 13:

13 19 20 48  91
65 65 65 117 195

Total: 507 = 3 x 13 x 13. (An extra 13 appears.)

9.On this page, we jumped to working in three dimensions by loading the words into a three dimensional block. Two dimensional rectangles were skipped. Considering how two and three dimension objects can be loaded, the possibilities are astronomical. But rather than pursue such complexity, we return to something simpler: one dimension.

The list below shows the linear location of 上帝 in the text of vision.

Figure 1.
a) Position of 上
b) Position of 帝
c) Sum of a) and b)

a) 1  59   693   1206  1615  1679  1880  2115  2134  2139  2150
b) 2  60   694   1207  1616  1680  1881  2116  2135  2140  2151
c) 3  119  1387  2413  3231  3359  3761  4231  4269  4279  4301

a) 2231  2696  2816  2917  3169  3308  3321  3834  3864  4545  4586
b) 2232  2697  2817  2918  3170  3309  3322  3835  3865  4546  4587
c) 4463  5393  5633  5835  6339  6617  6643  7669  7729  9091  9173

a) 4612  4704  4785  4830  4915  5444   5733   6279   6290   6505
b) 4613  4705  4786  4831  4916  5445   5734   6280   6291   6506
c) 9225  9409  9571  9661  9831  10889  11467  12559  12581  13011

a) 6909   7046   7117   7144   7147   7255   7472   7494   7642
b) 6910   7047   7118   7145   7148   7256   7473   7495   7643
c) 13819  14093  14235  14289  14295  14511  14945  14989  15285

a) 7682   7943   8162   8827   8908   9029   9040   9126   9450
b) 7683   7944   8163   8828   8909   9030   9041   9127   9451
c) 15365  15887  16325  17655  17817  18059  18081  18253  18901

a) 9526   9577   9592   9607   9783   9795   9858   10051  10116
b) 9527   9578   9593   9608   9784   9796   9859   10052  10117
c) 19053  19155  19185  19215  19567  19591  19717  20103  20233

a) 10191  10305  10482  10554  11210  11253  11481  11624  12111
b) 10192  10306  10483  10555  11211  11254  11482  11625  12112
c) 20383  20611  20965  21109  22421  22507  22963  23249  24223

a) 12373  12475  12496  12525  12566  12680  12746  12862  12927
b) 12374  12476  12497  12526  12567  12681  12747  12863  12928
c) 24747  24951  24993  25051  25133  25361  25493  25725  25855

a) 12996  13343  13469  13884  13935  13943  13962  13977  13979
b) 12997  13344  13470  13885  13936  13944  13963  13978  13980
c) 25993  26687  26939  27769  27871  27887  27925  27955  27959

a) 14250  14270  14664  14693  14835  14897  14962  15004  15151
b) 14251  14271  14665  14694  14836  14898  14963  15005  15152
c) 28501  28541  29329  29387  29671  29795  29925  30009  30303

Total positions for 上: 807428 = 2 x 2 x 97 x 2081.

Total positions for 帝: 807523.

All positions: 1614951 = 3 x 3 x 3 x 13 x 43 x 107.

9.1.1Twenty-four were prime numbers.

a) Entry position.       b) Position in passage (both words).
a) 1 6    7    8    12   13   19   21   22   26   28    29    43    47
b) 3 3359 3761 4231 4463 5393 7669 9091 9173 9661 10889 11467 15887 18059

a) 49    57    59    61    66    68    79    88    90    91
b) 18253 19717 20233 20611 22963 24223 26687 28541 29387 29671

The sum of these prime numbers: 353392 = 2 x 2 x 2 x 2 x 13 x 1699.

The sum of the position of their occurrences: 990 = 2 x 3 x 3 x 5 x 11. (Not quite a feature.)

9.1.2Entries that are not prime numbers:

a) Entry position.       b) Position in the passage (both words).
a) 2   3    4    5    9    10   11   14   15   16   17   18
b) 119 1387 2413 3231 4269 4279 4301 5633 5835 6339 6617 6643

a) 20   23   24   25   27   30    31    32    33    34    35
b) 7729 9225 9409 9571 9831 12559 12581 13011 13819 14093 14235

a) 36    37    38    39    40    41    42    44    45    46    48
b) 14289 14295 14511 14945 14989 15285 15365 16325 17655 17817 18081

a) 50    51    52    53    54    55    56    58    60    62
b) 18901 19053 19155 19185 19215 19567 19591 20103 20383 20965

a) 63    64    65    67    69    70    71    72    73    74    75
b) 21109 22421 22507 23249 24747 24951 24993 25051 25133 25361 25493

a) 76    77    78     80    81    82    83    84    85    86    87
b) 25725 25855 25993  26939 27769 27871 27887 27925 27955 27959 28501

a) 89    92    93    94    95
b) 29329 29795 29925 30009 30303

Total of the entry positions: 3570 = 2 x 3 x 5 x 7 x 17.

Total of the entries: 1261559 = 13 x 53 x 1831. SF: 1897 = 7 x 271.

9.1.3Fifteen of the sums (line C) in Figure 1 are divisible by 7.

a) Entry position.       b) Position in passage (both words).

a) 2   18   38    39    42    48    54    62    64    74    76    81
b) 119 6643 14511 14945 15365 18081 19215 20965 22421 25361 25725 27769

a) 93    94    95
b) 29925 30009 30303

The sum of line a) 2 + 18 + 38 + 39 + 42 + 48 + 54 + 62 + 64 + 74 + 76 + 81 + 93 + 94 + 95 = 880 = 2 x 2 x 2 x 2 x 5 x 11. (880 may not be significant to Westerners, but Chinese people would view the number with favour. At least there is the number 11 standing in for the one God first and last.)

The sum of line b) 90237 = 3 x 7 x 4297.

9.1.4Nine are divisible by 13:

a) Entry position.       b) Position in passage (both words).
a) 17   18   33    35    40    56    72    75    95
b) 6617 6643 13819 14235 14989 19591 25051 25493 30303

The sum of line a) 441 = 3 x 3 x 7 x 7.

The sum of line b) 156741 = 3 x 13 x 4019.

9.2Since the two characters are right next together, the sum of their positions in Figure 1 is always an odd number. Thus from line C take all the odd positioned sums:

3 1387 3231 3761 4269 4301 5393 5835 6617 7669 9091 9225 9571 9831 
11467 12581 13819 14235 14295 14945 15285 15887 17655 18059 18253 
19053 19185 19567 19717 20233 20611 21109 22507 23249 24747 24993 
25133 25493 25855 26687 27769 27887 27955 28501 29329 29671 29925 
30303

Total: 816144 = 2 x 2 x 2 x 2 x 3 x 7 x 7 x 347.

9.3Step through the appearances of 上帝 from Figure 1. Start with the first, and take every N.

N = 2
1 3    5    7    9    11   13   15   17   19   21   23   25   27
3 1387 3231 3761 4269 4301 5393 5835 6617 7669 9091 9225 9571 9831

29    31    33    35    37    39    41    43    45    47    49
11467 12581 13819 14235 14295 14945 15285 15887 17655 18059 18253

51    53    55    57    59    61    63    65    67    69    71
19053 19185 19567 19717 20233 20611 21109 22507 23249 24747 24993

73    75    77    79    81    83    85    87    89    91    93
25133 25493 25855 26687 27769 27887 27955 28501 29329 29671 29925

95
30303
Total: 816144 = 2 x 2 x 2 x 2 x 3 x 7 x 7 x 347.

N = 19
1 20   39    58    77
3 7729 14945 20103 25855
Total: 68635 = 5 x 7 x 37 x 53.

N = 21
1 22   43    64    85
3 9173 15887 22421 27955
Total: 75439 = 7 x 13 x 829.

N = 26
1 27   53    79
3 9831 19185 26687
Total: 55706 = 2 x 7 x 23 x 173.

N = 33
1 34    67
3 14093 23249
Total: 37345 = 5 x 7 x 11 x 97.

N = 36
1 37    73
3 14295 25133
Total: 39431 = 7 x 43 x 131.

N = 38
1 39    77
3 14945 25855
Total: 40803 = 3 x 7 x 29 x 67.

N = 40
1 41    81
3 15285 27769
Total: 43057 = 7 x 6151.

The sum of N: 2 + 19 + 21 + 6 + 33 + 36 + 38 + 40 = 195 = 3 x 5 x 13.

9.4Entry 48 is right in the middle of the 95 appearances of God’s title. The sum of its positions: 18081 = 3 x 3 x 7 x 7 x 41. (18081 is a very nice symmetrical numberNumerics Gematria.)

Conclusion

Much more could be discovered using this three dimensional display and applying the principles from Revelation 1:8 and 22:13. These features were the most obvious and easiest to discover.

All of these numberNumerics Gematria features highlight the importance of John's vision. It is about the future of humanity and the end of human history. Rather than search for even more numeric features (which is a never ending task), it is time to read and study the book of Revelation to understand the final close of the age.

To understand the vision, and see how relevant it is to today, see Bible Issues: A Study On Revelation.

We have now seen seven pages of numeric passages from the Chinese Bible. These were all specific to creation, Jesus, or related to general end time events. It would seem remiss if there wasn't a specific prophecy for China. Isaiah 18 is a prophecy for China.

中國要回歸上帝

(For more on China and America in prophecy: Bible Issues.)

Back: The Vision In Revelation

Next: Related Verses

中The seven character statement, 中國要回歸上帝, (China must return to the Lord god where she belongs. OR China will return to the Lord god where she belongs.) applies to every nation and people. But I think it is more appropriate for the Chinese than for any other because they have had the idea of 上帝 since antiquity. The concept is so old, the Chinese may have had it from their very beginnings.

The word 歸 means more than just to return. The sense is of returning to where one used to be, that it is right, and that it is returning where one belongs.

The numbersNumerics Gematria for this phrase:
101 + 3243 + 2351 + 543 + 7724 + 24 + 1939 = 15925 (5 x 5 x 7 x 7 x 13).
Two sevens and a thirteen appear as ample confirmation this is a statement of spiritual truth.

Five of the characters are odd valued.

101 3243 2351 543 1939

Total: 8177 = 13 x 17 x 37.

Two of the characters are even valued.

7724 24

Total: 7748 = 2 x 2 x 13 x 149.

When the numbers are separated by value into odd and even groups, both groups yield totals of 13 pointing to God.

Even though there are no Greek letters in this phrase, the Chinese & Greek conversion could also be used:
353 + 3495 + 2603 + 795 + 7976 + 276 + 2191 = 17689 (7 x 7 x 19 x 19. SF: 52 = 2 x 2 x 13.) The answer is a perfect square of 133 and the sum of the factors yields a thirteen.

The system for Chinese numbers does not use Unicode, but the curious coincidence here is that even the Unicode works.

中      國      要      回     歸      上     帝
20013  22283  35201  22238  27512  19978  24093

Unicode total: 171318 = 2 x 3 x 7 x 4079.

If Unicode works, what about the actual decimal numbers from Big5 before they were adjusted to the Chinese numbers?

中      國     要      回     歸     上     帝
42148  45290  44398  42590  49771  42071  43986

Big5 total: 310254 = 2 x 3 x 7 x 83 x 89.

In Chinese dictionaries, these seven characters would fall under six different radicals.

Character:	中	國	要	回	歸	上	帝
Radical symbol:	丨	囗	襾	囗	止	一	巾
Radical position in dictionary:	2	31	146	31	77	1	50
Numeric value of radical:	-6271	9482	9745	9482	175	1	58

The total of the radical positions: 338 = 2 x 13². SF: 28 = 2² x 7. SF: 11.

Total numeric value of these radicals: 22672 = 2⁴ x 13 x 109. SF: 130 = 2 x 5 x 13.

The number of strokes in these radicals: 21 = 3 x 7.

Translate 中國要回歸上帝 into English taking care to give the full sense of the character 歸.

China will return to the Lord God where she rightfully belongs.

What are the English numerics for this phrase?

a) Word position.
b) Word value.
c) Letter position.
d) Letter value.
e) English word.

a) 1          2           3             4    5       6          7
b) 41         120         230           80   87      74         10
c) 1 2 3  4   5   6  7    8  9  10 11   12   13 14   15 16 17   18 19
d) 3-7-30-1   100-10-10   60-80-60-30   80   80-7    10-60-4    6- 4
e) China      will        return        to   the     LORD       God

a) 8           9       10                             11
b) 167         77      478                            118
c) 20  21 22   23 24   25  26 27 28  29 30  31  32    33 34 35 36 37
d) 100-7- 60   70-7    60- 6- 7- 80- 5- 10- 10- 300   2- 10-30-6- 70
e) where       she     rightfully                     belongs.

Numeric total: 1482 = 2 x 3 x 13 x 19.

The first and last letters of each word: 1144 = 2³ x 11 x 13.

Can all this be due to some weird coincidence? This seems highly unlikely when not every Chinese phrase works with Unicode, Big5, and the Chinese numbers. It is even less likely when the radicals of the Chinese characters also work. And it becomes impossible when the English translation of the phrase agrees. All this reinforces the idea that spiritual truths will have unique numeric coincidences beyond what the odds would suggest.

The Vision In Revelation In 3D

Conclusion

Numeric Study Links

Extended Old Testament Passages

Extended New Testament Passages (GNT)

Further Numeric Experiments

Bible Issues