HEBREW GEMATRIA: Values from 1070 - 1099

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Hebrew Gematria: Values from 1070 - 1099

by Bill Heidrick

Copyright © by Bill Heidrick


1070 > 8- 1070 -1070 = 2x5x107
(for entries using finals, see: 350 --- Peh-finalReshAyin; 420 --- Nun-finalShinAyin)
TawReshTawAyin --- abundance or riches.

1071 > 9- 1071 -1071 = 32x7x17
(for entries using finals, see: 421 --- Nun-finalAyinShinAleph)

1072 > 10 > 1- 1072 -1072 = 24x67
(for entries using finals, see: 592 --- TawVauBetDaletNun Kaf-finalMemAyin)
ReshVauBetTaw TawVauNunZainAleph --- pr.n. "Summits (or "Ears") of Tabor", name of a village.

1073 > 11 > 2- 1073 -1073 = 29x37
(for entries using finals, see: 513 --- Mem-finalTawAyinGimel)

1074 > 12 > 3- 1074 -1074 = 2x3x179
ReshTzaddiAlephReshShin LamedGimelReshNun --- pr. n. "Nergal, Chief of the Treasury" of a chief of the Magians.

1075 > 13 > 4- 1075 -1075 = 52x43

1076 > 14 > 5- 1076 -1076 = 22x269
(for entries using finals, see: 426 --- Nun-finalVauReshQofAyin)

1077 > 15 > 6- 1077 -1077 = 3x359

1078 > 16 > 7- 1078 -1078 = 2x72x11

1079 > 17 > 8- 1079 -1079 = 13x83

1080 > 9- 1080 -1080 = 23x33x5
(for entries using finals, see: 270 --- Tzaddi-finalPehMem YodLamedKaf; 430 --- Nun-finalMemShinMem)

1081 > 10 > 1- 1081 -1081 = 23x47
(for entries using finals, see: 431 --- ReshBetGimel Nun-finalVauYodTzaddiAyin; 521 --- Mem-finalTawPehAleph)
TawReshAlephPehTaw --- pr.n. "Tipheret", "Mildness" or "Beauty" --- the name of the sixth Sephira. Tipheret corresponds1 to the Chest of Adam Qadmon (161).
Note:
1. G-K p. 93

1082 > 11 > 2- 1082 -1082 = 2x541

1083 > 12 > 3- 1083 -1083 = 3x192
(for entries using finals, see: 523 --- Mem-finalYodMemDalet TetPehShinMem, Mem-finalYodBetNunAyin LamedKafShinAleph)
MemYodHayTaw TawVauNunYodAyin ZainVauZainAyinBet --- (1643 w/f); when the fountains of the deep became mighty.

1084 > 13 > 4- 1084 -1084 = 22x271
(for entries using finals, see: 434 --- ReshVauTzaddiChet Nun-finalYodAyin)

1085 > 14 > 5- 1085 -1085 = 5x7x31
(for entries using finals, see: 525 --- HayYodTzaddi Mem-finalYodQofReshAyin)
TawReshAyin HayShinAyinMem --- wreathed work.

1086 > 15 > 6- 1086 -1086 = 2x3x181
(for entries using finals, see: 526 --- Mem-finalYodQofVauShinAyin)

1087 > 16 > 7- 1087 -181st prime

1088 > 17 > 8- 1088 -1088 = 26x17
(for entries using finals, see: 528 --- Mem-finalYodTawVauAyinBet; 608 --- Kaf-finalYodTawVauBetQofAyin)

1089 > 18 > 9- 1089 -1089 = 32x112

1090 > 10 > 1- 1090 -1090 = 2x5x109
(for entries using finals, see: 440 --- Nun-finalPehShinYod; 530 --- YodReshBetAyinHay Mem-finalReshBetAleph, Mem-finalYodReshReshMemMem)

1091 > 11 > 2- 1091 -182nd prime
(for entries using finals, see: 441 --- ReshPehSamekhMem Nun-finalYodAleph)

1092 > 12 > 3- 1092 -1092 = 22x3x7x13

1093 > 13 > 4- 1093 -183rd prime

1094 > 14 > 5- 1094 -1094 = 2x547
(for entries using finals, see: 534 --- Mem-finalYodTawYodDaletAyin)

1095 > 15 > 6- 1095 -1095 = 3x5x73
(for entries using finals, see: 615 --- LamedAyin LamedAyinNun Kaf-finalYodLamedShinHay)

1096 > 16 > 7- 1096 -1096 = 23x137
(for entries using finals, see: 536 --- Mem-finalYodTawVauMemMem)

1097 > 17 > 8- 1097 -184th prime
(for entries using finals, see: 537 --- Mem-finalYodNunPeh AlephVauShinNun)

1098 > 18 > 9- 1098 -1098 = 2x32x61

1099 > 19 > 10 > 1- 1099 -1099 = 7x157
(for entries using finals, see: 289 --- LamedAyinNunHay Tzaddi-finalVauLamedChet)

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