Bible Numbers 2.0

Jesus: The Faithful Passover Lamb

Part 2.

On the previous page, the prophecy of no bone being broken in the Passover lamb was linked with the crucifixion of Jesus, where not a bone of his body was broken. (Exodus 12:37-46 & John 19:18-37) On this page, the entire concept of the Passover, which only applied to Israel, expands to cover the world and the forgiveness of sin. This is seen in The Last Supper, where Jesus explained what his sacrifice would accomplish.

3 Tell all the congregation of Israel that on the tenth day of this month they shall take every man a lamb according to their fathers' houses, a lamb for a household; 4 and if the household is too small for a lamb, then a man and his neighbor next to his house shall take according to the number of persons; according to what each can eat you shall make your count for the lamb. 5 Your lamb shall be without blemish, a male a year old; you shall take it from the sheep or from the goats; 6 and you shall keep it until the fourteenth day of this month, when the whole assembly of the congregation of Israel shall kill their lambs in the evening. 7 Then they shall take some of the blood, and put it on the two doorposts and the lintel of the houses in which they eat them. 8 They shall eat the flesh that night, roasted; with unleavened bread and bitter herbs they shall eat it. 9 Do not eat any of it raw or boiled with water, but roasted, its head with its legs and its inner parts. 10 And you shall let none of it remain until the morning, anything that remains until the morning you shall burn. 11 In this manner you shall eat it: your loins girded, your sandals on your feet, and your staff in your hand; and you shall eat it in haste. It is the LORD's passover. 12 For I will pass through the land of Egypt that night, and I will smite all the first-born in the land of Egypt, both man and beast; and on all the gods of Egypt I will execute judgments: I am the LORD. 13 The blood shall be a sign for you, upon the houses where you are; and when I see the blood, I will pass over you, and no plague shall fall upon you to destroy you, when I smite the land of Egypt. 14 "This day shall be for you a memorial day, and you shall keep it as a feast to the LORD; throughout your generations you shall observe it as an ordinance for ever. 15 Seven days you shall eat unleavened bread; on the first day you shall put away leaven out of your houses, for if any one eats what is leavened, from the first day until the seventh day, that person shall be cut off from Israel. (Exodus 12:3-15)¹

God instituted the Passover to commemorate the Exodus. The blood on the doorposts from the Passover lamb was a sign for the Destroyer to pass over that house and not slay those who were inside. The Exodus and the Passover were always to be remembered as the day when God freed Israel and executed judgment on Egypt. It was also to be remembered as the day God judged the gods of Egypt and proved they were nothing.

There are 211 words in this section, 805 letters (5 x 7 x 23. SF: 35 = 5 x 7.), and a numeric total of 57932. (2² x 7 x 2069. SF: 2080 = 2⁵ x 5 x 13. SF: 28 = 2² x 7.)

Note: God set Jesus as the foundation stone. (Isaiah 28:16) Justice and righteousness are God’s true measurements. (Isaiah 28:17) Those who reject this have no protection from destruction. As often as it passes it will take those who reject Jesus, justice and righteousness. (Isaiah 28:18-19) And because Israel rejected Jesus, a new Passover was necessary.

19 And the disciples did as Jesus had directed them, and they prepared the passover. 20 When it was evening, he sat at table with the twelve disciples; 21 and as they were eating, he said, Truly, I say to you, one of you will betray me. 22 And they were very sorrowful, and began to say to him one after another, Is it I, Lord? 23 He answered, He who has dipped his hand in the dish with me, will betray me. 24 The Son of man goes as it is written of him, but woe to that man by whom the Son of man is betrayed! It would have been better for that man if he had not been born. 25 Judas, who betrayed him, said, Is it I, Master? He said to him, You have said so. 26 Now as they were eating, Jesus took bread, and blessed, and broke it, and gave it to the disciples and said, Take, eat; this is my body. 27 And he took a cup, and when he had given thanks he gave it to them, saying, Drink of it, all of you; 28 for this is my blood of the covenant, which is poured out for many for the forgiveness of sins. 29 I tell you I shall not drink again of this fruit of the vine until that day when I drink it new with you in my Father's kingdom. (Matthew 26:19-29)

Jesus instituted a new Passover in his final meal with his disciples. The unleavened bread, he called his body. The cup, of which Matthew does not give any indication of what was in it, Jesus called his blood for a new covenant. It was his blood which would bring forgiveness of sin. All this was in parallel with the original Passover, but in a more expanded form. While the Passover was for Israel, Jesus' sacrifice was for the world. The original Passover was only freedom from slavery. Jesus' new covenant was of freedom from sin's penalty.

There are 186 words in this section, 866 letters, and a numeric total of 64351 = 7 x 29 x 317.

Primary Features

(Derived from Revelation 1:8 and grouped for easy reference.)

I Am (Present tense - living through it) Add up everything.

A.1Numeric total: 122283 = 3³ x 7 x 647. (See feature 1.)

Is, Was, Is To Come (Second present tense - skipping sequentially through it) Add up every other occurrance.

B.3Every other word (odd): 60480 = 2⁶ x 3³ x 5 x 7. (See feature 2.4.)

B.3.2Every other word (even): 61803 = 3⁴ x 7 x 109. (See feature 2.4.2.)

B.4Every other letter (odd): 60039 = 3² x 7 x 953. (See feature 4.3.1.)

B.4.2Every other letter (even): 62244 = 2² x 3² x 7 x 13 x 19. (See feature 4.3.2.)

Alpha & Omega (The first and last) Add up the first item with the last item.

C.3.2First and last letter of each word: 53865 = 3⁴ x 5 x 7 x 19. (See feature 3.)

Alpha (The first) Add up the first item.

D.3.3First letter of each word: 18865 = 5 x 7³ x 11. (See feature 3.2.)

Omega (The last) Add up the last item.

E.3.3Last letter of each word: 35000 = 2³ x 5⁴ x 7. (See feature 3.3.)

Combining The Passages

1Combining the two passages, there are 397 words, 1671 letters (3 x 557), and a numeric total of 122283 = 3³ x 7 x 647. SF: 663 = 3 x 13 x 17.

The Verses

List of verses:
4923 5423 2758 4788 4292 2700 3306 4033 3846 4460 6396 3218 7789 3804 2679 5120 4141 5462 12110 4133 7519 5105 5146 9132

1.1Two sets of symmetrically positioned groups of verses show the Revelation 1:8 principle of first and last.

1.1.1The first set consists of the the first three verses, and the last three verses: 32487 = 3 x 7² x 13 x 17. This breaks down further into the first three and the last three on their own.

1.1.1.1The first three verses: 13104 = 2⁴ x 3² x 7 x 13.

1.1.1.2The last three verses: 19383 = 3 x 7 x 13 x 71. The fact that all three totals are divisible by 7 and 13 is very rare.

1.1.2The second set consists of the four verses, from the 7th to the 10th, counting from the beginning, and from the 7th to the 10th, counting from the end. The two groups together total: 33047 = 7 x 4721.

1.1.2.1The four verses from the 7th to the 10th: 15645 = 3 x 5 x 7 x 149.

1.1.2.2The four verses from the 7th to the 10th counting from the end: 17402 = 2 x 7 x 11 x 113. SF: 133 = 7 x 19. SF: 26 = 2 x 13.

1.1.3The beginning of the two sets are 1 and 7. The ending of the two sets are 3 and 10. Placing beginning and ending together, the result is 21 (3 x 7).

1.2.1Odd positioned groups of 6 from the verses:

4923 5423 2758 4788 4292 2700 7789 3804 2679 5120 4141 5462

Total: 53879 = 7 x 43 x 179.

1.2.1.1Odd positioned groups of 2 from 1.2.1:

4923 5423 4292 2700 2679 5120

Total: 25137 = 3³ x 7² x 19. SF: 42 = 2 x 3 x 7.

1.2.1.2Even positioned groups of 2 from 1.2.1:

2758 4788 7789 3804 4141 5462

Total: 28742 = 2 x 7 x 2053.

1.2.1.3Odd positioned groups of 4 from 1.2.1:

4923 5423 2758 4788 2679 5120 4141 5462

Total: 35294 = 2 x 7 x 2521.

1.2.1.3.1First half of 4 from 1.2.1.3:

4923 5423 2758 4788

Total: 17892 = 2² x 3² x 7 x 71.

1.2.1.3.1.1First half of 2 from 1.2.1.3.1:

4923 5423

Total: 10346 = 2 x 7 x 739.

1.2.1.3.1.2Last half of 2 from 1.2.1.3.1:

2758 4788

Total: 7546 = 2 x 7³ x 11.

1.2.1.3.1.2.1First half of 1 from 1.2.1.3.1.2:

2758

Total: 2758 = 2 x 7 x 197.

1.2.1.3.1.2.2Last half of 1 from 1.2.1.3.1.2:

4788

Total: 4788 = 2² x 3² x 7 x 19.

1.2.1.3.2Last half of 4 from 1.2.1.3:

2679 5120 4141 5462

Total: 17402 = 2 x 7 x 11 x 113. SF: 133 = 7 x 19. SF: 26 = 2 x 13.

1.2.1.4Even positioned groups of 4 from 1.2.1:

4292 2700 7789 3804

Total: 18585 = 3² x 5 x 7 x 59. SF: 77 = 7 x 11.

1.2.2Even positioned groups of 6 from the verses:

3306 4033 3846 4460 6396 3218 12110 4133 7519 5105 5146 9132

Total: 68404 = 2² x 7² x 349.

1.3.1Nine verses are odd valued:

Verse position: 1    2    8    13   15   17   20   21   22
Verse total:    4923 5423 4033 7789 2679 4141 4133 7519 5105

Total of the verses: 45745 = 5 x 7 x 1307. The total of their positions: 119 = 7 x 17.

1.3.2Fifteen verses are even valued:

a) 3    4    5    6    7    9    10   11   12   14   16   18   19
b) 2758 4788 4292 2700 3306 3846 4460 6396 3218 3804 5120 5462 12110

a) 23   24    (Verse position.)
b) 5146 9132  (Verse total.)

Total of the verses: 76538 = 2 x 7² x 11 x 71. SF: 98 = 2 x 7².

1.4.1Only 3 verses are multiples of 7:

Verse position: 3    4    19
Verse total:    2758 4788 12110

The total of the verses produces an extra 13, and a second level of factors: 19656 = 2³ x 3³ x 7 x 13. SF: 35 = 5 x 7. Providentially, the total of the positions of these verses: 26 = 2 x 13.

1.4.2As there is only one God, there is only one verse divisible by 13, and conveniently it is the 11th verse. While 11 is not 7 or 13, it is a visual numeric representation of the same one God who is Alpha and Omega.

1.5Looking at Alpha and Omega focuses attention at the beginning and end, or first and last. Revelation 1:8 includes "is, was, is to come" with emphasis on the present out of sequence. To focus on the middle, look at the middle N verses.

1.5.1The middle 18 verses (4th to 21st): 89796 = 2² x 3 x 7 x 1069.

1.5.2The middle 10 verses (8th to 17th): 45486 = 2 x 3² x 7 x 19².

1.5.3The middle 10 and 18 verses are the only middle N that are multiples of 7. Providentially, 10 + 18 = 28 (2² x 7).

1.6Beginning with the first verse, extract every Nth verse, with N increasing by 1 each time.

Count:        1    2    4    7    11   16   22
Increasing N: 1    2    3    4    5    6    7
Verse pulled: 4923 5423 4788 3306 6396 5120 5105

Total of the verses pulled: 35061 = 3 x 13 x 29 x 31.

1.7Add the verses one by one keeping track of the accumulated total.

a) b)   c)       a) b)   c)       a) b)   c)       a) b)    c)
1  4923 4923     7  3306 28190    13 7789 57932    19 12110 91248
2  5423 10346    8  4033 32223    14 3804 61736    20 4133  95381
3  2758 13104    9  3846 36069    15 2679 64415    21 7519  102900
4  4788 17892    10 4460 40529    16 5120 69535    22 5105  108005
5  4292 22184    11 6396 46925    17 4141 73676    23 5146  113151
6  2700 24884    12 3218 50143    18 5462 79138    24 9132  122283
a) Verse position.   b) Verse total.   c) Accumulated total.

The odd/even value of the accumulated total divides the verses into complementary opposites.

1.7.1Twelve verses have odd valued accumulated totals (1 8 9 10 11 12 15 16 20 22 23 24). The sum of these verses: 58191 = 3 x 7 x 17 x 163.

1.7.2Twelve verses have even valued accumulated totals (2 3 4 5 6 7 13 14 17 18 19 21). The sum of these verses: 64092 = 2² x 3 x 7² x 109. SF: 130 = 2 x 5 x 13.

1.8Divide the 24 verses into groups of 2, and add each group.

1.8.1Odd valued groups of 2:

3306 4033
7789 3804
2679 5120
4141 5462
12110 4133

Total: 52577 = 7² x 29 x 37.

1.8.2Even valued groups of 2:

4923 5423
2758 4788
4292 2700
3846 4460
6396 3218
7519 5105
5146 9132

Total: 69706 = 2 x 7 x 13 x 383.

1.9First and last words of each verse: 14539 = 7 x 31 x 67. SF: 105 = 3 x 5 x 7.

The Words

2.1The letter values of God’s name in Hebrew cover the 397 words when they are applied 16 times.

a) 10  5   6   5   10  5   6   5  10  5  6   5  10  5   6  5   10  5
b) 10  15  21  26  36  41  47  52 62  67 73  78 88  93  99 104 114 119
c) 10  15  21  26  36  41  47  52 62  67 73  78 88  93  99 104 114 119
d) 130 403 455 307 310 355 132 74 474 90 106 67 542 457 30 100 136 51

a) 6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6
b) 125 130 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229
c) 125 130 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229
d) 305 153 50  80  439 90  564 133 61  407 457 501 681 556 460 160 136

a) 5   10  5   6   5   10  5   6   5    10  5   6   5   10  5   6   5
b) 234 244 249 255 260 270 275 281 286  296 301 307 312 322 327 333 338
c) 234 244 249 255 260 270 275 281 286  296 301 307 312 322 327 333 338
d) 941 35  82  53  129 510 359 164 1399 47  60  60  608 663 476 129 160

a) 10  5   6   5   10  5   6   5   10  5   6   5
b) 348 353 359 364 374 379 385 390 400 8   14  19
c) 348 353 359 364 374 379 385 390 3   8   14  19
d) 668 520 197 930 71  336 166 870 50  342 442 129

a) Letter value from the Name.
b) Count.
c) Count adjusted to 397 words.
d) Word found.

Total of the words found (d): 20048 = 2⁴ x 7 x 179.

2.2The Name can also be applied 13 times.

a) 10  5   6   5   10  5   6   5  10  5  6   5  10  5   6  5   10  5
b) 10  15  21  26  36  41  47  52 62  67 73  78 88  93  99 104 114 119
c) 10  15  21  26  36  41  47  52 62  67 73  78 88  93  99 104 114 119
d) 130 403 455 307 310 355 132 74 474 90 106 67 542 457 30 100 136 51

a) 6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6
b) 125 130 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229
c) 125 130 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229
d) 305 153 50  80  439 90  564 133 61  407 457 501 681 556 460 160 136

a) 5   10  5   6   5   10  5   6   5    10  5   6   5   10  5   6   5
b) 234 244 249 255 260 270 275 281 286  296 301 307 312 322 327 333 338
c) 234 244 249 255 260 270 275 281 286  296 301 307 312 322 327 333 338
d) 941 35  82  53  129 510 359 164 1399 47  60  60  608 663 476 129 160

a) Letter value from the Name.
b) Count.
c) Count adjusted to 397 words.
d) Word found.

Total of the words found (d): 15327 = 3² x 13 x 131.

2.3Precisely 26 pairs of words, whose sum is a multiple of 7, can be found that are positioned Nth and Nth last in the combined passage. (Note: The 20th last word is equivalent to the 378th word from the beginning.)

a) Nth word:   20  33  35  47  51   53   60  62  69  74  76   77   82
b) Value:      417 57  100 132 1010 278  50  474 512 531 457  501  401
c) Nth last:   378 365 363 351 347  345  338 336 329 324 322  321  316
d) Value:      360 104 810 561 460  1073 160 520 20  456 663  941  901
e) Sum:        777 161 910 693 1470 1351 210 994 532 987 1120 1442 1302

a) 85  105  112  133 144 149 150 163 165  167 168 171 176
b) 17  306  302  56  85  380 376 627 49   160 37  133 26
c) 313 293  286  265 254 249 248 235 233  231 230 227 222
d) 53  1059 1399 147 608 82  338 129 952  624 740 280 338
e) 70  1365 1701 203 693 462 714 756 1001 784 777 413 364

Sum of positions (a + c): 10348 = 2² x 13 x 199.

2.3.2Precisely 14 pairs of words, whose sum is a multiple of 13, can be found that are positioned Nth and Nth last in the combined passage.

a) Nth word:   4   35  45  64  68  96   105  132 139 160 165  176 181
b) Value:      474 100 377 62  49  338  306  12  451 501 49   26  457
c) Nth last:   394 363 353 334 330 302  293  266 259 238 233  222 217
d) Value:      137 810 520 133 354 949  1059 495 342 279 952  338 531
e) Sum:        611 910 897 195 403 1287 1365 507 793 780 1001 364 988

a) 187
b) 146
c) 211
d) 387
e) 533

Sum of positions (a + c): 5572 = 2² x 7 x 199. SF: 210 = 2 x 3 x 5 x 7.

2.4Total of the odd positioned words: 60480 = 2⁶ x 3³ x 5 x 7.

2.4.2Total of the even positioned words: 61803 = 3⁴ x 7 x 109.

2.4.3Difference between the odd/even positioned words: 1323 = 3³ x 7².

2.5Taking every Nth letter, the following values of N produce totals divisible by 7:

2 14 18 22 34 35 36 38 45 69 78 88 89 90 94 106 108 114 118 119 124 126 129 140 144 145 157 158 182 187 194

Total of the N values: 3003 = 3 x 7 x 11 x 13.

2.6Over 100 sub-features are hidden in the 397 words.

2.7.1A hundred and seventy-seven words are odd valued.

a) 2  5   6   9  11 12  13  15  16  18 19  20  21  22  26  27 31  33
b) 31 541 271 17 75 311 305 403 305 47 129 417 455 345 307 31 311 57

a) 37  39  41  45  57 58  59  61  63  65  68 72  74  76  77  78 79  80
b) 305 227 355 377 17 329 407 135 541 327 49 465 531 457 501 67 407 47

a) 81 82  83  84 85 87  92 93  95 100 102 103 108 113 117 119 120 121
b) 63 401 507 77 17 301 31 457 51 41  301 507 37  661 303 51  457 407

a) 123 125 128 129 130 135 137 138 139 142 144 151 152 155 157 159 160
b) 261 305 497 407 153 293 77  17  451 293 85  439 61  49  431 457 501

a) 161 163 164 165 168 171 173 174 177 178 180 181 182 183 192 193 197
b) 441 627 401 49  37  133 437 293 61  17  313 457 407 11  457 21  501

a) 201 203 204 205 206 211 214 217 226 234 235 238 239 241 244 247 250
b) 51  681 435 17  581 387 69  531 9   941 129 279 169 55  35  535 901

a) 255 258 260 262 263 264 265 266 267 269  271 274 275 277  279 282
b) 53  9   129 629 135 295 147 495 45  1011 35  75  359 1059 709 561

a) 284 286  287 288 291 293  294 295 296 297 300 302 303 305 308 309
b) 9   1399 669 13  359 1059 339 131 47  901 115 949 219 9   519 401

a) 310 313 316 318 320 321 322 325 328 331 333 334 339 342 345  349 350
b) 129 53  901 175 9   941 663 281 171 259 129 133 721 663 1073 189 55

a) 351 357 359 366 367 369 370 372 373 374 376 380 382 383 384 386 387
b) 561 41  197 445 861 9   279 37  679 71  15  197 695 197 213 201 361

a) 388 389 392 393 394 396  (Word position.)
b) 719 43  45  107 137 401  (Word value.)

Total of the odd valued words (b): 55757 = 13 x 4289. Providentially, the total of their positions (a): 35750 = 2 x 5³ x 11 x 13.

2.7.2The remaining 220 words are even valued. Their total has no numeric feature, but the total of their positions does: 43253 = 7 x 37 x 167.

2.8Sixty-four of the words are prime numbers:

a) 2   5   6   9   12  18  26  27  31  39  57  63  76   78  80  82
b) 31  541 271 17  311 47  307 31  311 227 17  541 457  67  47  401

a) 85  92  93  100 108 113 120 135 138 142 151 152 157  159 164 168
b) 17  31  457 41  37  661 457 293 17  293 439 61  431  457 401 37

a) 174 177 178 180 181 183 192 205 234 255 275 279 286  288 291 295
b) 293 61  17  313 457 11  457 17  941 53  359 709 1399 13  359 131

a) 296 309 313 321 325 357 359 372 374 380 383 388 389  393 394 396
b) 47  401 53  941 281 41  197 37  71  197 197 719 43   107 137 401

a) Word position.
b) Word value.

Total of the positions (a): 12110 = 2 x 5 x 7 x 173. The total of the words has no immediate feature: 17214 = 2 x 3 x 19 x 151. SF: 175 = 5² x 7.

2.9Forty-five words are multiples of 7:

a) 21  38  55 58  68 81 84 87  90  102 107 109  122 128 133 137 155 161
b) 455 490 56 329 49 63 77 301 490 301 308 1022 560 497 56  77  49  441

a) 165 171 184 193 206 210 227 233 244 265 268 271 285 298 306 315 318
b) 49  133 56  21  581 56  280 952 35  147 700 35  700 14  364 42  175

a) 319 327 331 334 339 349 354 367 373 379  (Word position.)
b) 952 476 259 133 721 189 84  861 679 336  (Word value.)

The total of the words produces another 7, and a 13: 14651 = 7² x 13 x 23. The total of the positions of these word produces a 13 in the next level of factors: 9367 = 17 x 19 x 29. SF: 65 = 5 x 13.

2.9.2Thirty-seven words are divisible by 13:

a) 7   10  14  15  17  21  40 45  49 83  86  96  101 103 146 153 154
b) 572 130 442 403 442 455 52 377 26 507 130 338 130 507 52  26  26

a) 176 196  215 222 231 236 239 240 248 251 288 289 302 306 322 336 342
b) 26  1118 156 338 624 78  169 104 338 104 13  260 949 364 663 520 663

a) 353 365 371  (Word position.)
b) 520 104 260  (Word value.)

The total of the words yields a surprise in extra levels of factors: 11986 = 2 x 13 x 461. SF: 476 = 2² x 7 x 17. SF: 28 = 2² x 7.

2.10.1When the words are added one by one, 74 times the accumulated total will be a multiple of 7.

a)  b)   c)        a)  b)   c)        a)  b)   c)        a)  b)   c)
14  442  3773      126 236  34720     211 387  57932     310 129  93072
18  47   4970      129 407  35700     214 69   58303     324 456  98462t
20  417  5516      131 148  36001     219 60   60200     326 20   98763
21  455  5971      134 688  36757     221 20   60676     327 476  99239
26  307  7161      139 451  37975     226 9    62405     332 246  100289
33  57   9450      144 85   39011     227 280  62685     340 290  102900
36  310  10346     149 380  39627     230 740  63791t    361 160  109837t
39  227  11368     157 431  41125     232 20   64435     364 930  111741
45  377  12362     167 160  44765     233 952  65387     375 190  115304
48  514  13104t    172 788  45815     236 78   66535     377 720  116039
59  407  16303     177 61   47012     247 535  70784     382 695  118013
65  327  17892     180 313  47432     249 82   71204     386 201  118790
94  136  25508     183 11   48307     258 9    73745     392 45   120988
100 41   26432     184 56   48363     263 135  75040     397 290  122283
103 507  27370     187 146  49721     273 60   79198
105 306  27776     194 58   52087     275 359  79632
113 661  30422     196 1118 53767     280 272  82320
115 74   30632     199 30   54810     297 901  89621
121 407  33138     205 17   56182     298 14   89635t
122 560  33698     206 581  56763     300 115  90020
a) Word position.   b) Word value.   C) Accumulated total at that point.

Total of the positions where this happens (a): 14638 = 2 x 13 x 563.

2.10.2When the words are added one by one, 30 times the accumulated total will be a multiple of 13.

a)  b)   c)       a)  b)   c)       a)  b)   c)
4   474  767      145 80   39091    259 342  74087
35  100  10036    146 52   39143    264 295  75335
38  490  11141    148 46   39247    286 1399 85423
43  90   11895    164 401  43992    295 131  88673
48  514  13104    200 50   54860    298 14   89635
49  26   13130    230 740  63791    318 175  95381
72  465  19968    231 624  64415    324 456  98462
74  531  20605    242 870  68640    361 160  109837
135 293  37050    255 53   73372    390 870  120783
140 50   38025    257 60   73736    393 107  121095
a) Word position.   b) Word value.   c) Accumulated total.

Total of the words where this happens (b): 9958 = 2 x 13 x 383.

2.10.3When the words are added one by one, 5 times the accumulated total will be a multiple of 91.

Word position:     48    230   298   324   361
Word value:        514   740   14    456   160
Accumulated total: 13104 63791 89635 98462 109837

Total of the positions: 1261 = 13 x 97.

2.10.4When the words are added one by one, 11 times the accumulated total will be a multiple of 26.

a) 35    48    49    72    135   164   200   242   255   257   324
b) 100   514   26    465   293   401   50    870   53    60    456
c) 10036 13104 13130 19968 37050 43992 54860 68640 73372 73736 98462

a) Word position.
b) Word value.
c) Accumulated total at that point.

Total of the positions (a): 1781 = 13 x 137.

2.10.5When the words are added one by one, 49 times the word position, value and accumulated total will all be odd valued. Fifty-one times the word position, value and accumulated total will all be even valued. The total of the words where they are purely odd/even: 34881 = 3 x 7 x 11 x 151.

2.11152 word values occur only once. Their total: 60996 = 2² x 3 x 13 x 17 x 23.

2.12Divide the 397 words into alternating groups of 63 and 104.

2.12.1Groups of 63 words:

212 31 50 474 541 271 572 342 17 130 75 311 305 442 403 305 442 47 129 417 455 345 144 12 382 307 31 418 522 830 311 120 57 486 100 310 305 490 227 52 355 30 90 90 377 96 132 514 26 90 1010 74 278 570 56 342 17 329 407 50 135 474 541
37 30 62 133 788 437 293 380 26 61 17 90 313 457 407 11 56 704 508 146 422 772 100 536 457 21 58 562 1118 501 512 30 50 51 138 681 435 17 581 96 556 74 56 387 20 282 69 156 690 531 460 60 456 20 338 160 562 660 9 280 230 136 740
414 520 244 160 721 290 20 663 426 20 1073 664 460 668 189 55 561 306 520 84 244 160 41 290 197 136 160 164 810 930 104 445 861 628 9 279 260 37 679 71 190 15 720 360 336 197 386 695 197 213 166 201 361 719 43 870 160 45 107 137 360 401 290

Total: 58261 = 7² x 29 x 41. SF: 84 = 2² x 3 x 7. SF: 14 = 2 x 7.

2.12.2Groups of 104 words:

62 327 150 90 49 512 100 710 465 106 531 100 457 501 67 407 47 63 401 507 77 17 130 301 542 100 490 72 31 457 136 51 338 372 92 30 41 130 301 507 100 306 106 308 37 1022 136 74 302 661 136 74 302 303 986 51 457 407 560 261 220 305 236 76 497 407 153 148 12 56 688 293 380 77 17 451 50 228 293 380 85 80 52 58 46 380 376 439 61 26 26 49 90 431 100 457 501 441 340 627 401 49 564 160
624 20 952 941 129 78 628 279 169 104 55 870 860 35 20 694 535 338 82 901 104 356 146 608 53 304 60 9 342 129 60 629 135 295 147 495 45 700 1011 510 35 860 60 75 359 360 1059 288 709 272 164 561 270 9 700 1399 669 13 260 60 359 360 1059 339 131 47 901 14 270 115 60 949 219 342 9 364 60 519 401 129 146 608 53 94 42 901 290 175 952 9 941 663 60 456 281 20 476 171 20 354 259 246 129 133

Total: 64022 = 2 x 7 x 17 x 269.

First And Last

3God said He is the Alpha and the Omega. (Revelation 1:8) The first and last letters of each word are added up: 53865 = 3⁴ x 5 x 7 x 19.

3.1The letter values of God’s name in Hebrew are applied 13 times to the totals of the first and last letter of each word.

a) 10 5   6   5  10 5   6  5  10  5  6  5  10  5   6  5   10  5   6
b) 10 15  21  26 36 41  47 52 62  67 73 78 88  93  99 104 114 119 125
c) 12 401 440 7  10 305 45 74 470 90 36 16 406 406 30 100 46  11  42

a) 5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5
b) 130 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234
c) 52  50  10  340 70  16  130 45  7   406 500 11  55  91  160 31  41

a) 10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5
b) 244 249 255 260 270 275 281 286 296 301 307 312 322 327 333 338
c) 35  60  14  45  150 290 79  601 47  120 120 605 60  95  45  160

a) Letter from the Name.
b) Count.
c) First and last letter total found.

Total (c): 7488 = 2⁶ x 3² x 13.

3.1.2From the list in feature 3, find pairs Nth and Nth last that together and individually are multiples of 7.

Nth total: 59  127 129 133 168 192 196
Value:     7   42  7   35  7   406 406
Nth last:  339 271 269 265 230 206 202
Value:     91  35  700 140 140 70  98
Sum:       98  77  707 175 147 476 504

There are only 7 of them. Total of their positions (a + c): 2786 = 2 x 7 x 199. SF: 208 = 2⁴ x 13. SF: 21 = 3 x 7.

3.1.3Extract only the odd positioned from the list in feature 3.

a) 1  3  5  7   9  11 13  15  17  19 21  23 25 27 29  31  33 35  37
b) 10 50 40 202 10 70 305 401 430 19 440 14 12 31 402 301 7  100 305

a) 39  41  43 45 47 49 51  53 55 57 59 61  63 65 67 69 71  73 75  77
b) 207 305 70 45 45 11 430 6  50 10 7  130 40 45 90 12 310 36 100 201

a) 79 81 83  85 87  89  91 93  95 97 99 101 103 105 107 109 111 113 115
b) 7  12 205 10 301 100 16 406 51 70 30 100 206 26  106 406 74  206 74

a) 117 119 121 123 125 127 129 131 133 135 137 139 141 143 145 147 149
b) 302 11  7   48  42  42  7   88  35  92  7   16  202 80  10  36  80

a) 151 153 155 157 159 161 163 165 167 169 171 173 175 177 179 181 183
b) 340 15  45  430 45  41  16  45  110 15  130 12  80  45  70  46  11

a) 185 187 189 191 193 195 197 199 201 203 205 207 209 211 213 215 217
b) 70  110 700 440 21  55  500 30  31  11  6   80  74  15  45  39  130

a) 219 221 223 225 227 229 231 233 235 237 239 241 243 245 247 249 251
b) 120 19  160 150 93  31  5   45  45  620 69  55  79  19  91  60  95

a) 253 255 257 259 261 263 265 267 269 271 273 275 277 279 281 283 285
b) 39  14  120 91  120 130 140 45  700 35  120 290 201 100 79  69  700

a) 287 289 291 293 295 297 299 301 303 305 307 309 311 313 315 317 319
b) 605 260 290 201 50  601 70  120 95  9   120 41  39  14  29  290 45

a) 321 323 325 327 329 331 333 335 337 339 341 343 345 347 349 351 353
b) 41  120 41  95  19  190 45  305 45  91  19  110 95  91  75  201 160

a) 355 357 359 361 363 365 367 369 371 373 375 377 379 381 383 385 387
b) 45  2   190 160 110 95  41  9   260 670 10  300 93  201 190 95  61

a) 389 391 393 395 397  (Word position.)
b) 38  50  107 300 230  (First and last letter total.)

Sum of the totals (b): 25291 = 7 x 3613.

3.1.3.2The remaining even positioned totals of the first and last letters:

a) 2  4   6   8   10 12  14  16  18 20  22 24 26 28 30  32 34  36 38
b) 31 470 230 330 12 301 430 305 46 405 45 6  7  8  450 40 406 10 440

a) 40 42 44 46 48  50 52 54  56  58 60 62  64 66 68 70  72  74 76 78
b) 52 15 90 56 406 70 74 270 330 12 50 470 52 12 45 100 405 85 45 16

a) 80 82  84 86  88  90 92 94 96 98 100 102 104 106 108 110 112 114 116
b) 42 401 7  100 406 80 31 46 36 42 41  301 100 36  7   46  202 46  202

a) 118 120 122 124 126 128 130 132 134 136 138 140 142 144 146 148 150
b) 406 406 80  90  46  46  52  6   16  80  10  50  92  80  7   11  6

a) 152 154 156 158 160 162 164 166 168 170 172 174 176 178 180 182 184
b) 11  11  70  100 201 340 401 16  7   42  430 92  11  10  80  7   35

a) 186 188 190 192 194 196 198 200 202 204 206 208 210 212 214 216 218
b) 408 406 50  406 42  406 80  50  98  305 70  55  50  19  69  690 91

a) 220 222 224 226 228 230 232 234 236 238 240 242 244 246 248 250 252
b) 99  47  71  9   61  140 19  41  41  240 95  240 35  29  67  601 95

a) 254 256 258 260 262 264 266 268 270 272 274 276 278 280 282 284 286
b) 605 15  9   45  95  205 401 700 150 79  70  300 209 12  201 9   601

a) 288 290 292 294 296 298 300 302 304 306 308 310 312 314 316 318 320
b) 13  120 300 79  47  14  12  91  91  99  160 45  605 89  601 95  9

a) 322 324 326 328 330 332 334 336 338 340 342 344 346 348 350 352 354
b) 60  99  19  45  94  120 25  160 160 230 60  19  45  60  55  160 83

a) 356 358 360 362 364 366 368 370 372 374 376 378 380 382 384 386 388
b) 160 230 94  79  45  41  620 240 37  71  15  300 190 95  97  100 670

a) 390 392 394 396  (Word position.)
b) 240 45  3   160  (First and last letter total.)

Sum of the totals (b): 28574 = 2 x 7 x 13 x 157.

3.1.3.3Beginning with the first total in feature 3 and taking every Nth after, the following values of N produce multiples of 91 (7 x 13):

3 28 88

Total of the N values: 119 = 7 x 17.

3.1.4Over 130 sub-features are hidden in the totals of the first and last letters of each word. These are alternating groups of totals rather than single totals.

3.1.5220 of the totals in feature 3 are even valued. The total of their positions: 39074 = 2 x 7 x 2791. SF: 2800 = 2⁴ x 5² x 7. (Unfortunately, there are no features with their sum, or with the odd valued totals.)

3.1.674 of the totals in feature 3 are prime numbers. They are strategically placed in the passage.

a) 2   15  19  26  27  33  49  59  79  82  84  92  100 108 119 121
b) 31  401 19  7   31  7   11  7   7   401 7   31  41  7   11  7

a) 129 137 146 148 152 154 161 164 168 176 182 183 201 203 212 221
b) 7   7   7   11  11  11  41  401 7   11  7   11  31  11  19  19

a) 222 224 228 229 231 232 234 236 243 245 246 248 250 266 272 281
b) 47  71  61  31  5   19  41  41  79  19  29  67  601 401 79  79

a) 286 288 294 296 297 309 314 315 316 321 325 326 329 341 344 354
b) 601 13  79  47  601 41  89  29  601 41  41  19  19  19  19  83

a) 357 362 366 367 372 374 384 387 393 394  (Word position.)
b) 2   79  41  41  37  71  97  61  107 3    (First last total.)

Total of the positions (a): 16450 = 2 x 5² x 7 x 47.

3.1.7.166 of the totals are multiples of 7.

a) 11 12  23 26 31  33 34  43 46 48  50 59 79 80 84 87  88  93  97 98
b) 70 301 14 7  301 7  406 70 56 406 70 7  7  42 7  301 406 406 70 42

a) 102 108 109 118 120 121 125 127 129 133 137 146 156 168 170 179 182
b) 301 7   406 406 406 7   42  42  7   35  7   7   70  7   42  70  7

a) 184 185 188 189 192 193 194 196 202 206 218 230 244 247 255 259 265
b) 35  70  406 700 406 21  42  406 98  70  91  140 35  91  14  91  140

a) 268 269 271 274 285 298 299 302 304 313 339 347 (Word position.)
b) 700 700 35  70  700 14  70  91  91  14  91  91  (First last total.)

Total of the positions (a): 10668 = 2² x 3 x 7 x 127. The sum of the totals (b) yields an extra 7: 10388 = 2² x 7² x 53.

3.1.7.2Only 21 of the totals are divisible by 13, but there are no other features.

3.1.7.3The middle N totals in feature 3 are multiples of 13 when N is one of the following:

395 389 361 345 221 201 133 125 121 111 95 21 9

Total of the middle values: 2527 = 7 x 19². Providentially, there are exactly 13 of them.

3.1.8When the totals in feature 3 are added one by one, there are 37 times when the word position, the sum of the first and last letters, and the accumulated total will all be odd valued. There are 52 times when all three will be even valued.

All columns odd:                     All columns even:
a)  b)  c)      a)  b)  c)           a)  b)  c)      a)  b)  c)      a)  b)  c)
13  305 2061    227 93  28873        24  6   4602    118 406 17212   290 120 39488
31  301 5813    229 31  28965        28  8   4660    122 80  17716   292 300 40078
37  305 6681    243 79  30699        30  450 5512    124 90  17854   298 14  41070
41  305 7685    245 19  30753        34  406 6266    126 46  17942   300 12  41152
45  45  7905    247 91  30873        36  10  6376    128 46  18030   322 60  43940
49  11  8423    267 45  33865        40  52  7380    134 16  18234   330 94  44472
65  45  10469   287 605 39095        44  90  7860    136 80  18406   332 120 44782
79  7   11933   293 201 40279        48  406 8412    162 340 20742   338 160 45522
83  205 12593   315 29  42799        60  50  9732    166 16  21220   342 60  45922
87  301 13011   333 45  44827        62  470 10332   170 42  21394   348 60  46342
95  51  14147   335 305 45157        64  52  10424   172 430 21954   368 620 48988
119 11  17223   339 91  45613        70  100 10728   174 92  22058   378 300 50900
129 7   18037   349 75  46417        78  16  11926   178 10  22204   388 670 52692
137 7   18413   351 201 46673        86  100 12710   180 80  22354   390 240 52970
153 15  19459   355 45  47121        94  46  14096   194 42  25106
155 45  19515   369 9   48997        110 46  15700   202 98  26356
195 55  25161   379 93  50993        112 202 15976   206 70  26748
203 11  26367   385 95  51861        114 46  16228   216 690 27884
221 19  28343                        116 202 16504   242 240 30620
a) Word position.   b) Total of the first and last letters.   c) Accumulated total.

These totals are uniquely odd/even, or purely odd/even. The total of their word positions (a): 16601 = 13 x 1277. The sum of their totals (b): 12705 = 3 x 5 x 7 x 11².

3.1.9.1Values 2 and 45 form a complementary pair. In feature 3, value 2 appeared only once in the list. Other values also appeared only once, but 2 is the lowest of these values. Value 45 appeared the most at 24 times. Value 2 appeared as the 357th total. The total of the positions of value 45 is 5271. Thus both numbers have positions that are divisible by 7, and their positions together would also be a multiple of 7: 5628 = 2² x 3 x 7 x 67.

3.1.9.2Values 8 and 45 form a different complementary pair. Value 8 occurred only once in position 28. This is the lowest total position of all those in the list. Value 45 occurred the most with a total position of 5271. Once again both numbers are multiples of 7, and their sum is also a multiple of 7: 5299 = 7 x 757.

3.1.10As God and Jesus were present at the beginning of the world, so both numbers associated with God (7 and 13) can be applied at the same time. The totals in feature 3 are divided into alternating groups, where the number of items in the group is a multiple of 7 or 13.

3.1.10.1Alternating groups of 52 and 63 totals.

3.1.10.1.1Groups of 52:

10 31 50 470 40 230 202 330 10 12 70 301 305 430 401 305 430 46 19 405 440 45 14 6 12 7 31 8 402 450 301 40 7 406 100 10 305 440 207 52 305 15 70 90 45 56 45 406 11 70 430 74
202 302 406 11 406 7 80 48 90 42 46 42 46 7 52 88 6 35 16 92 80 7 10 16 50 202 92 80 80 10 7 36 11 80 6 340 11 15 11 45 70 430 100 45 201 41 340 16 401 45 16 110
5 19 45 41 45 41 620 240 69 95 55 240 79 35 19 29 91 67 60 601 95 95 39 605 14 15 120 9 91 45 120 95 130 205 140 401 45 700 700 150 35 79 120 70 290 300 201 209 100 12 79 201
45 91 60 75 55 201 160 160 83 45 160 2 230 190 94 160 79 110 45 95 41 41 620 9 240 260 37 670 71 10 15 300 300 93 190 201 95 190 97 95 100 61 670 38 240 50 45 107 3 300 160 230

Total of the groups of 52: 29750 = 2 x 5³ x 7 x 17.

3.1.10.1.2Groups of 63:

6 270 50 330 10 12 7 50 130 470 40 52 45 12 90 45 12 100 310 405 36 85 100 45 201 16 7 42 12 401 205 7 10 100 301 406 100 80 16 31 406 46 51 36 70 42 30 41 100 301 206 100 26 36 106 7 406 46 74 202 206 46 74
7 15 42 130 430 12 92 80 11 45 10 70 80 46 7 11 35 70 408 110 406 700 50 440 406 21 42 55 406 500 80 30 50 31 98 11 305 6 70 80 55 74 50 15 19 45 69 39 690 130 91 120 99 19 47 160 71 150 9 93 61 31 140
69 9 700 601 605 13 260 120 290 300 201 79 50 47 601 14 70 12 120 91 95 91 9 99 120 160 41 45 39 605 14 89 29 601 290 95 45 9 41 60 120 99 41 19 95 45 19 94 190 120 45 25 305 160 45 160 91 230 19 60 110 19 95

Total of the groups of 63: 24115 = 5 x 7 x 13 x 53. SF: 78 = 2 x 3 x 13.

3.1.10.1.3The difference between the groups of 52 and 63 produces an extra 7: 5635 = 5 x 7 x 7 x 23. SF: 42 = 2 x 3 x 7.

3.1.10.2Alternating groups of 63 and 104.

3.1.10.2.1Groups of 63:

10 31 50 470 40 230 202 330 10 12 70 301 305 430 401 305 430 46 19 405 440 45 14 6 12 7 31 8 402 450 301 40 7 406 100 10 305 440 207 52 305 15 70 90 45 56 45 406 11 70 430 74 6 270 50 330 10 12 7 50 130 470 40
7 15 42 130 430 12 92 80 11 45 10 70 80 46 7 11 35 70 408 110 406 700 50 440 406 21 42 55 406 500 80 30 50 31 98 11 305 6 70 80 55 74 50 15 19 45 69 39 690 130 91 120 99 19 47 160 71 150 9 93 61 31 140
305 160 45 160 91 230 19 60 110 19 95 45 91 60 75 55 201 160 160 83 45 160 2 230 190 94 160 79 110 45 95 41 41 620 9 240 260 37 670 71 10 15 300 300 93 190 201 95 190 97 95 100 61 670 38 240 50 45 107 3 300 160 230

Total of the groups of 63: 27160 = 2³ x 5 x 7 x 97.

3.1.10.2.2Groups of 104:

52 45 12 90 45 12 100 310 405 36 85 100 45 201 16 7 42 12 401 205 7 10 100 301 406 100 80 16 31 406 46 51 36 70 42 30 41 100 301 206 100 26 36 106 7 406 46 74 202 206 46 74 202 302 406 11 406 7 80 48 90 42 46 42 46 7 52 88 6 35 16 92 80 7 10 16 50 202 92 80 80 10 7 36 11 80 6 340 11 15 11 45 70 430 100 45 201 41 340 16 401 45 16 110
5 19 45 41 45 41 620 240 69 95 55 240 79 35 19 29 91 67 60 601 95 95 39 605 14 15 120 9 91 45 120 95 130 205 140 401 45 700 700 150 35 79 120 70 290 300 201 209 100 12 79 201 69 9 700 601 605 13 260 120 290 300 201 79 50 47 601 14 70 12 120 91 95 91 9 99 120 160 41 45 39 605 14 89 29 601 290 95 45 9 41 60 120 99 41 19 95 45 19 94 190 120 45 25

Total of the groups of 104: 26705 = 5 x 7² x 109.

3.1.10.2.3The difference between the groups of 63 and 104 produces an extra 13: 455 = 5 x 7 x 13.

3.2Not only do the first and last letters of each word successfully stand together, they also successfully stand apart.

Total of the first letter of each word: 18865 = 5 x 7³ x 11.

3.2.1The letter values of God’s name in Hebrew are applied 16 times to cover the entire passage.

a) 10 5  6  5  10 5   6  5  10 5  6  5  10 5   6  5   10  5   6   5
b) 10 15 21 26 36 41  47 52 62 67 73 78 88 93  99 104 114 119 125 130
c) 10 15 21 26 36 41  47 52 62 67 73 78 88 93  99 104 114 119 125 130
d) 6  1  40 5  5  300 5  70 70 40 6  10 6  400 20 70  40  6   2   2

a) 10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10
b) 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244
c) 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244
d) 20  6   300 30  6   50  5   1   400 300 6   5   1   100 30  1   30

a) 5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5
b) 249 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353
c) 249 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353
d) 20  5   5   60  200 70  1   7   60  60  5   20  5   5   100 20  100

a) 6   5   10  5   6   5   10  5  6  5   (Letter from the Name.)
b) 359 364 374 379 385 390 400 8  14 19  (Count.)
c) 359 364 374 379 385 390 3   8  14 19  (Count adjusted to 397.)
d) 100 5   1   3   5   200 20  30 30 10  (First letter found.)

Total: 3542 = 2 x 7 x 11 x 23.

3.2.2.1127 of the first letters of each word are odd valued:

a) 2 9 12 15 20 24 26 27 31 33 36 39 45 47 53 57 59 65 68 72 74 76 77
b) 1 5 1  1  5  5  5  1  1  1  5  7  5  5  1  5  1  5  5  5  5  5  1

a) 79 82 83 85 87 92 100 102 121 129 132 138 148 150 152 155 159 160
b) 1  1  5  5  1  1  1   1   1   1   5   5   1   1   1   5   5   1

a) 161 164 165 177 178 182 193 195 201 204 205 208 211 213 218 220 222
b) 1   1   5   5   5   1   1   5   1   5   5   5   5   5   1   9   7

a) 227 228 233 234 235 236 240 241 248 250 251 252 254 255 259 260 262
b) 3   1   5   1   5   1   5   5   7   1   5   5   5   5   1   5   5

a) 264 267 277 280 282 286 287 293 296 297 298 300 302 303 304 306 309
b) 5   5   1   3   1   1   5   1   7   1   5   5   1   5   1   9   1

a) 310 312 313 316 318 319 321 324 325 327 328 333 337 345 346 347 350
b) 5   5   5   1   5   5   1   9   1   5   5   5   5   5   5   1   5

a) 351 354 355 357 364 365 366 367 374 375 376 379 381 382 384 385 387
b) 1   3   5   1   5   5   1   1   1   1   5   3   1   5   7   5   1

a) 392  (Word position.)
b) 5    (First letter of word.)

Total of the letters (a): 441 = 3² x 7².

3.2.2.1270 of the first letters of each word are even valued:

a) 1 3  4  5  6  7 8  10 11 13  14 16  17 18 19 21 22 23 25 28 29 30
b) 4 20 70 10 30 2 30 6  30 300 30 300 30 6  10 40 40 6  6  2  2  50

a) 32 34  35 37  38  40 41  42 43 44 46 48  49 50 51 52 54 55 56 58 60
b) 30 400 70 300 400 2  300 10 30 40 6  400 6  30 30 70 70 10 30 6  20

a) 61  62 63 64 66 67 69 70 71  73 75 78 80 81 84 86 88 89 90 91 93
b) 100 70 10 2  6  40 6  70 300 6  70 10 2  6  2  90 6  70 40 10 400

a) 94 95 96 97 98 99 101 103 104 105 106 107 108 109 110 111 112 113
b) 40 50 6  40 2  20 90  200 70  20  6   100 6   400 40  70  2   6

a) 114 115 116 117 118 119 120 122 123 124 125 126 127 128 130 131 133
b) 40  70  2   2   400 6   400 40  8   50  2   6   2   6   2   80  30

a) 134 135 136 137 139 140 141 142 143 144 145 146 147 149 151 153 154
b) 6   2   40  2   6   20  2   2   40  40  6   2   6   40  300 10  6

a) 156 157 158 162 163 166 167 168 169 170 171 172 173 174 175 176 179
b) 30  30  70  300 6   6   70  6   10  2   50  30  2   2   40  6   30

a) 180 181 183 184 185 186 187 188 189 190 191 192 194 196 197 198 199
b) 30  6   8   30  30  8   70  400 300 10  40  400 2   400 300 40  20

a) 200 202 203 206 207 209 210 212 214 215 216 217 219 221 223 224 225
b) 20  8   6   40  40  70  10  10  60  30  600 90  60  10  100 70  60

a) 226 229 230 231 232 237 238 239 242 243 244 245 246 247 249 253 256
b) 4   30  100 4   10  20  200 60  200 70  30  10  20  90  20  30  10

a) 257 258 261 263 265 266 268 269 270 271 272 273 274 275 276 278 279
b) 60  4   60  30  100 400 100 100 60  30  70  60  30  200 100 200 10

a) 281 283 284 285 288 289 290 291 292 294 295 299 301 305 307 308 311
b) 70  60  4   100 4   60  60  200 100 70  10  60  60  4   60  70  30

a) 314 315 317 320 322 323 326 329 330 331 332 334 335 336 338 339 340
b) 80  20  90  4   20  60  10  10  4   100 30  20  300 100 100 90  30

a) 341 342 343 344 348 349 352 353 356 358 359 360 361 362 363 368 369
b) 10  20  70  10  20  70  70  100 100 30  100 4   100 70  70  20  4

a) 370 371 372 373 377 378 380 383 386 388 389 390 391 393 394 395 396
b) 200 60  30  70  100 100 100 100 60  70  30  200 10  100 2   100 70

a) 397  (Word position.)
b) 30   (First letter of word.)

Total of the letters (b): 18424 = 2³ x 7² x 47. Providentially the total of their positions (a): 51184 = 2⁴ x 7 x 457.

3.2.3 Odd and even break down even further with the first letters being,
odd valued and odd positioned (purely odd),
odd valued and even positions (mixed),
even valued and odd positioned (mixed),
or even valued and even positioned (purely even).

3.2.3.1First letters that are purely odd/even total 9821 = 7 x 23 x 61. SF: 91 = 7 x 13.

3.2.3.2First letters that are mixed total 9044 = 2² x 7 x 17 x 19.

3.2.3.3The difference between pure and mixed is naturally divisible by 7, but the number itself stands out as 777 (3 x 7 x 37).

3.2.496 of the first letters are prime numbers. (While 96 is not divisible by 13, the sum of its factors is 13.)

a) 7   9   20  24  26  28  29  36  39  40  45  47  57  64  65  68
b) 2   5   5   5   5   2   2   5   7   2   5   5   5   2   5   5

a) 72  74  76  80  83  84  85  98  112 116 117 125 127 130 132 135
b) 5   5   5   2   5   2   5   2   2   2   2   2   2   2   5   2

a) 137 138 141 142 146 155 159 165 170 173 174 177 178 194 195 204
b) 2   5   2   2   2   5   5   5   2   2   2   5   5   2   5   5

a) 205 208 211 213 222 227 233 235 240 241 248 251 252 254 255 260
b) 5   5   5   5   7   3   5   5   5   5   7   5   5   5   5   5

a) 262 264 267 280 287 296 298 300 303 310 312 313 318 319 327 328
b) 5   5   5   3   5   7   5   5   5   5   5   5   5   5   5   5

a) 333 337 345 346 350 354 355 364 365 376 379 382 384 385 392 394
b) 5   5   5   5   5   3   5   5   5   5   3   5   7   5   5   2

a) Word position.
b) First letter of word.

Total of the positions (a): 19278 = 2 x 3⁴ x 7 x 17.

3.2.4.2Exactly 301 (7 x 43) of the first letters are not prime numbers. Other than the fact that there are 301 of them, there is no matching feature like the prime numbers.

3.2.5.1When the first letters are added up one by one, 209 times the accumulated total will be an odd number. The sum of the letters where this happens: 11536 = 2⁴ x 7 x 103.

3.2.5.2When the first letters are added up one by one, 188 times the accumulated total will be an even number. The sum of the letters where this happens: 7329 = 3 x 7 x 349.

3.3Turning to the last letter of each word...

Total of the last letter of each word: 35000 = 2³ x 5⁴ x 7.

3.3.1The letters of the Name are applied 7 times to count through the last letters.

a) 10 5   6   5  10 5  6  5  10  5  6  5  10  5  6  5   10  5   6   5
b) 10 15  21  26 36 41 47 52 62  67 73 78 88  93 99 104 114 119 125 130
c) 6  400 400 2  5  5  40 4  400 50 30 6  400 6  10 30  6   5   40  50

a) 10  5   6   5   10  5   6   5    (Letter from the Name.)
b) 140 145 151 156 166 171 177 182  (Count.)
c) 30  4   40  40  10  80  40  6    (Last letter found.)

Total: 2145 = 3 x 5 x 11 x 13.

3.3.221 of the last letters of each word can be paired Nth and Nth last with totals divisible by 13.

a) Nth Item:   9   18  37  38  42  44  68  80  90  95  104 115 123 128
b) Value:      5   40  5   40  5   50  40  40  40  1   30  4   40  40
c) Nth Last:   389 380 361 360 356 354 330 318 308 303 294 283 275 270
d) Value:      8   90  60  90  60  80  90  90  90  90  9   9   90  90
e) Sum:        13  130 65  130 65  130 130 130 130 91  39  13  130 130

a) 130 136 137 141 145 150 174
b) 50  40  5   200 4   5   90
c) 268 262 261 257 253 248 224
d) 600 90  60  60  9   60  1
e) 650 130 65  260 13  65  91

Sum of position (a + c)s: 8358 = 2 x 3 x 7 x 199.

3.3.3377 paired groups of the last letters symmetrically positioned together and individually are multiples of 7.

a) 1    1    1     1     2     2     2     3     3     3     3     3
b) 15   23   103   136   67    158   184   131   164   180   190   192
c) 3948 6104 19509 26285 13034 29134 32417 25382 30513 32095 33376 33852

a) 4    4    4     4     5    5     5     5     5     5     6    6
b) 28   37   93    187   31   61    77    142   147   177   14   19
c) 6510 8596 17444 32606 7854 11417 13657 25928 26845 31129 2464 3878

a) 6     6     6     6     7     7     7     7     8    8     8     8
b) 139   165   181   195   78    90    108   134   46   85    154   167
c) 25501 29925 31507 33600 13391 16569 18907 24731 8869 14770 27167 29505

a) 8     8     8     9    9     10   10    10    10    11   11    11
b) 179   193   198   40   161   41   68    145   173   53   123   150
c) 30807 32725 33516 8008 28455 8001 11543 25760 29974 8925 21567 26124

a) 12   12    13   13   13    13    14   14    15   15    15    15
b) 58   110   54   63   76    80    52   122   19   139   165   181
c) 9674 17829 8694 9996 11501 11928 8295 20902 1414 23037 27461 29043

a) 15    16   16    16    17    18    18    18    19   19   19   19
b) 195   23   103   136   155   116   125   169   27   48   73   92
c) 31136 2156 15561 22337 24647 18347 19537 26383 2247 5866 9261 13216

a) 19    20    20    20    20    21   21   21   21    21    21    21
b) 185   139   165   181   195   25   43   50   82    121   130   163
c) 27930 21623 26047 27629 29722 1309 4501 5257 10535 18158 20188 24927

a) 22   22    22    22    22    23   23   24    24    26   26   26
b) 71   102   151   168   183   33   45   103   136   43   50   82
c) 7483 13391 22526 24948 26537 2870 4116 13405 20181 3192 3948 9226

a) 26    26    26    27   27    28   28   28    28    29   29    29
b) 121   130   163   75   188   48   73   92    185   37   93    187
c) 16849 18879 23618 7504 26418 3619 7014 10969 25683 2086 10934 26096

a) 30    30    31  31  31   31    31    31    32   32   32    32    32
b) 126   157   34  36  70   111   141   194   61   77   142   147   177
c) 16758 21749 532 616 4984 12495 18319 26068 3563 5803 18074 18991 23275

a) 33   33    33    34   35 35   35    35    35    36   36   36    37
b) 59   148   171   45   36 70   111   141   194   74   97   144   70
c) 3353 19551 22435 1246 84 4452 11963 17787 25536 5131 9324 18501 4368

a) 37    37    37    38   38    39    39    39    40   40   40    41
b) 111   141   194   93   187   105   124   140   62   66   117   161
c) 11879 17703 25452 8848 24010 10472 14798 17248 3262 3528 13727 20447

a) 42   42    42    43  43    44  44   44    44    44    45   45    45
b) 68   145   173   49  178   50  82   121   130   163   64   120   175
c) 3542 17759 21973 756 22288 756 6034 13657 15687 20426 2821 13321 21889

a) 47   47    47    47    47    47    48   48   49   49   49    50
b) 85   154   167   179   193   198   55   98   73   92   185   178
c) 5901 18298 20636 21938 23856 24647 1064 7861 3395 7350 22064 21532

a) 51   51    51    51    52   52    52    53    54    54    55   55
b) 82   121   130   163   99   160   172   122   123   150   63   76
c) 5278 12901 14931 19670 7245 18410 20482 12607 12642 17199 1302 2807

a) 55   56   57    58   58    58    59   60    60    61   61   61
b) 80   98   159   112  135   191   110  148   171   91   109  127
c) 3234 6797 17402 9765 14154 22141 8155 16198 19082 5565 8043 11970

a) 61    61    62   62    62    62    63  63    64   64   65    65
b) 143   166   77   142   147   177   66  117   76   80   120   175
c) 14630 18634 2240 14511 15428 19712 266 10465 1505 1932 10500 19068

a) 66   66   66    67    68    68    69    69    70   71   71    71
b) 100  113  176   117   158   184   145   173   95   111  141   194
c) 5509 9562 19033 10199 16100 19383 14217 18431 4802 7511 13335 21084

a) 72   72    72    72    73  73   73   73    74   74    75   75    76
b) 102  151   168   183   79  87   101  132   92   185   97   144   188
c) 5908 15043 17465 19054 707 3199 5159 11746 3955 18669 4193 13370 18914

a) 77  78    78    78    79   79   79    80   80   80    82    83   83
b) 80  142   147   177   90   108  134   87   101  132   129   121  130
c) 427 12271 13188 17472 3178 5516 11340 2492 4452 11039 10003 7623 9653

a) 83    84   84    84    85   85   85    85    86    86    86    86
b) 163   118  162   170   104  107  146   197   154   167   179   193
c) 14392 7098 14133 14910 3318 3850 11452 18690 12397 14735 16037 17955

a) 86    87  87   87    88   88   89   89    90    90    91   91   92
b) 198   88  138  189   101  132  138  189   182   196   108  134  109
c) 18746 749 9541 16758 1960 8547 8792 16009 14924 17017 2338 8162 2478

a) 92   92   92    93    94    95   95   95    97   97   97    97
b) 127  143  166   185   187   115  119  153   114  137  149   186
c) 6405 9065 13069 14714 15162 4494 5313 10535 4270 8043 10185 14805

a) 98   100   100   101  101   102  103  103   103   104  105 105  105
b) 144  160   172   113  176   132  151  168   183   136  107 146  197
c) 9177 11165 13237 4053 13524 6587 9135 11557 13146 6776 532 8134 15372

a) 106  106  108  108   109  110  110  110   112  112   113  113   114
b) 124  140  146  197   134  127  143  166   141  194   135  191   176
c) 4326 6776 7602 14840 5824 3927 6587 10591 5824 13573 4389 12376 9471

a) 115  115  115   116 116  117  117  119  119  120  121  122  122  124
b) 137  149  186   119 153  125  169  162  170  153  175  130  163  150
c) 3773 5915 10535 819 6041 1190 8036 7035 7812 5222 8568 2030 6769 4557

a) 125  126  127  128  128  129  131  132  132  132  132  136  138  138
b) 140  169  157  143  166  133  163  164  180  190  192  191  149  186
c) 2450 6846 4991 2660 6664 1351 4739 5131 6713 7994 8470 7987 2142 6762

a) 139  140  140  140  142  143 143  144  146  147  148  149  150  152
b) 189  165  181  195  194  147 177  166  173  197  177  171  186  168
c) 7217 4424 6006 8099 7749 917 5201 4004 4214 7238 4284 2884 4620 2422

a) 152  155  155  155  155  157  159  161  163 165  165  165  166  166
b) 183  167  179  193  198  174  184  172  170 180  190  192  181  195
c) 4011 2338 3640 5558 6349 3122 3283 2072 777 1582 2863 3339 1582 3675

a) 168  168  168  169  180  180  181  181  182  183  191 194
b) 179  193  198  183  193  198  190  192  195  196  192 198
c) 1302 3220 4011 1589 1918 2709 1281 1757 2093 2093 476 791

a) Start of group. Nth from the beginning, or Nth from the end.
b) End of group. Nth from the beginning, or Nth from the end.
c) Total of both groups.

Total of the positions (a + b): 75231 = 3² x 13 x 643.

3.3.4From the list of the last letters, taking every Nth results in a total divisible by 7. The values of N where this is true:

5 8 29 35 47 57 60 64 66 73 74 87 91 100 111 118 127 131 136 144 149 158 180 181 191

Total of the N values: 2422 = 2 x 7 x 173. SF: 182 = 2 x 7 x 13.

3.3.5311 of the last letters are even valued. (There is no corresponding feature with the odd valued last letters of each word.)

a) 1 2  3  4   5  6   7   8   10 11 12  14  15  17  18 20  21  23 25
b) 6 30 30 400 30 200 200 300 6  40 300 400 400 400 40 400 400 8  6

a) 26 27 28 29  30  31  32 33 34 35 38 39  40 43 44 45 46 47 48 50 51
b) 2  30 6  400 400 300 10 6  6  30 40 200 50 40 50 40 50 40 6  40 400

a) 52 54  55 56  58 59 60 61 62  63 64 65 66 67 68 69 70 71 72  73 74
b) 4  200 40 300 6  6  30 30 400 30 50 40 6  50 40 6  30 10 400 30 80

a) 75 76 77  78 79 80 81 82  83  86 87  88  89 90 91 92 93 94 96 97 98
b) 30 40 200 6  6  40 6  400 200 10 300 400 30 40 6  30 6  6  30 30 40

a) 99 100 101 102 103 104 105 106 107 109 110 111 112 113 114 115 116
b) 10 40  10  300 6   30  6   30  6   6   6   4   200 200 6   4   200

a) 117 118 120 121 122 123 124 125 126 127 128 129 130 131 134 135 136
b) 300 6   6   6   40  40  40  40  40  40  40  6   50  8   10  90  40

a) 139 140 141 142 143 144 145 147 148 149 151 152 155 156 157 158 159
b) 10  30  200 90  40  40  4   30  10  40  40  10  40  40  400 30  40

a) 160 161 162 163 164 165 166 167 170 171 172 173 174 175 177 179 180
b) 200 40  40  10  400 40  10  40  40  80  400 10  90  40  40  40  50

a) 181 182 185 186 187 188 189 190 191 192 193 194 195 196 197 198 199
b) 40  6   40  400 40  6   400 40  400 6   20  40  50  6   200 40  10

a) 200 201 202 204 206 207 208 209 210 211 213 216 217 218 219 220 222
b) 30  30  90  300 30  40  50  4   40  10  40  90  40  90  60  90  40

a) 223 225 227 228 230 233 234 235 236 237 238 240 241 242 248 249 250
b) 60  90  90  60  40  40  40  40  40  600 40  90  50  40  60  40  600

a) 251 252 254 257 259 260 261 262 263 264 265 267 268 269 270 273 274
b) 90  90  600 60  90  40  60  90  100 200 40  40  600 600 90  60  40

a) 275 276 277 279 282 285 286 287 289 290 291 292 293 295 296 297 299
b) 90  200 200 90  200 600 600 600 200 60  90  200 200 40  40  600 10

a) 301 302 303 304 306 307 308 309 310 312 316 317 318 319 321 322 323
b) 60  90  90  90  90  60  90  40  40  600 600 200 90  40  40  40  60

a) 324 325 327 328 330 331 332 333 336 337 338 340 342 343 345 346 347
b) 90  40  90  40  90  90  90  40  60  40  60  200 40  40  90  40  90

a) 348 350 351 352 353 354 355 356 358 359 360 361 363 364 365 366 367
b) 40  50  200 90  60  80  40  60  200 90  90  60  40  40  90  40  40

a) 368 370 371 373 374 376 377 378 379 380 381 382 383 384 385 386 387
b) 600 40  200 600 70  10  200 200 90  90  200 90  90  90  90  40  60

a) 388 389 390 391 392 395 396 397  (Word position.)
b) 600 8   40  40  40  200 90  200  (Last letter of word.)

Total of the positions (a): 60403 = 7 x 8629. Total of the letters (b): 34502 = 2 x 13 x 1327.

3.3.6When the last letters are added one by one, 19 times the accumulated total will be divisible by 26, the value of God’s name in Hebrew.

a)  b)  c)      a)  b)  c)      a)  b)  c)      a)  b)  c)
8   300 1196    173 10  13780   211 10  16432   377 200 32734
54  200 6006    175 40  13910   223 60  16978   387 60  33774
84  5   8528    185 40  14144   240 90  18174   392 40  34502
103 6   9828    194 40  15496   244 5   18278   395 200 34710
126 40  11050   207 40  16328   254 600 19786
a) Word position.   b) Last letter of word.   c) Accumulated total.

Total of the positions where this occurs (a): 4032 = 2⁶ x 3² x 7.

3.3.7Of the last letters, letter 1 is the lowest, and letter 600 is the highest. Letter 1 appeared 14 times for a total of 14, and providentially, letter 600 also appeared 14 times for a total of 8400. Thus the total for both letters in the passage: 8414 = 2 x 7 x 601.

3.3.7.2Five letters only appeared once:

2 3 20 70 100

Total of these letters: 195 = 3 x 5 x 13. SF: 21 = 3 x 7.

3.3.7.32 is the lowest valued letter of those that appeared only once. 40 is the letter that appeared the most, at 86 times. These two form a pair with the least and most appearances. 2 + 40 = 42 (2 x 3 x 7).

3.3.8This feature follows the one in 3.1.10 with alternating groups of difference sizes.

3.3.8.1Alternating groups of 195 and 7.

3.3.8.1.1Groups of 195:

6 30 30 400 30 200 200 300 5 6 40 300 5 400 400 5 400 40 9 400 400 5 8 1 6 2 30 6 400 400 300 10 6 6 30 5 5 40 200 50 5 5 40 50 40 50 40 6 5 40 400 4 5 200 40 300 5 6 6 30 30 400 30 50 40 6 50 40 6 30 10 400 30 80 30 40 200 6 6 40 6 400 200 5 5 10 300 400 30 40 6 30 6 6 1 30 30 40 10 40 10 300 6 30 6 30 6 1 6 6 4 200 200 6 4 200 300 6 5 6 6 40 40 40 40 40 40 40 6 50 8 1 5 10 90 40 5 5 10 30 200 90 40 40 4 5 30 10 40 5 40 10 5 5 40 40 400 30 40 200 40 40 10 400 40 10 40 1 5 40 80 400 10 90 40 5 40 5 40 50 40 6 3 5 40 400 40 6 400 40 400 6 20 40 50
5 300 1 30 40 50 4 40 10 9 40 9 9 90 40 90 60 90 9 40 60 1 90 5 90 60 1 40 1 9 40 40 40 40 600 40 9 90 50 40 9 5 9 9 1 60 40 600 90 90 9 600 9 5 60 5 90 40 60 90 100 200 40 1 40 600 600 90 5 9 60 40 90 200 200 9 90 9 9 200 9 5 600 600 600 9 200 60 90 200 200 9 40 40 600 9 10 7 60 90 90 90 5 90 60 90 40 40 9 600 9 9 9 600 200 90 40 5 40 40 60 90 40 9 90 40 9 90 90 90 40 5 5 60 40 60 1 200 9 40 40 9 90 40 90 40 5 50 200 90 60 80 40 60 1 200 90 90 60 9 40 40 90 40 40 600 5 40 200 7 600 70 9 10 200 200 90 90 200 90 90 90 90 40 60 600 8 40 40 40 7 1 200 90 200

Total: 34594 = 2 x 7² x 353.

3.3.8.1.2Groups of 7:

6 200 40 10 30 30 90

Total: 406 = 2 x 7 x 29.

3.3.8.2Alternating groups of 21 and 26.

3.3.8.2.1Groups of 21:

6 30 30 400 30 200 200 300 5 6 40 300 5 400 400 5 400 40 9 400 400
6 5 40 400 4 5 200 40 300 5 6 6 30 30 400 30 50 40 6 50 40
1 30 30 40 10 40 10 300 6 30 6 30 6 1 6 6 4 200 200 6 4
90 40 40 4 5 30 10 40 5 40 10 5 5 40 40 400 30 40 200 40 40
400 40 400 6 20 40 50 6 200 40 10 30 30 90 5 300 1 30 40 50 4
40 600 40 9 90 50 40 9 5 9 9 1 60 40 600 90 90 9 600 9 5
9 5 600 600 600 9 200 60 90 200 200 9 40 40 600 9 10 7 60 90 90
90 90 90 40 5 5 60 40 60 1 200 9 40 40 9 90 40 90 40 5 50
200 200 90 90 200 90 90 90 90 40 60 600 8 40 40 40 7 1 200 90 200

Total: 18704 = 2⁴ x 7 x 167. SF: 182 = 2 x 7 x 13.

3.3.8.2.2Groups of 26:

5 8 1 6 2 30 6 400 400 300 10 6 6 30 5 5 40 200 50 5 5 40 50 40 50 40
6 30 10 400 30 80 30 40 200 6 6 40 6 400 200 5 5 10 300 400 30 40 6 30 6 6
200 300 6 5 6 6 40 40 40 40 40 40 40 6 50 8 1 5 10 90 40 5 5 10 30 200
10 400 40 10 40 1 5 40 80 400 10 90 40 5 40 5 40 50 40 6 3 5 40 400 40 6
40 10 9 40 9 9 90 40 90 60 90 9 40 60 1 90 5 90 60 1 40 1 9 40 40 40
60 5 90 40 60 90 100 200 40 1 40 600 600 90 5 9 60 40 90 200 200 9 90 9 9 200
90 5 90 60 90 40 40 9 600 9 9 9 600 200 90 40 5 40 40 60 90 40 9 90 40 9
200 90 60 80 40 60 1 200 90 90 60 9 40 40 90 40 40 600 5 40 200 7 600 70 9 10

Total: 16296 = 2³ x 3 x 7 x 97.

3.3.8.3Alternating groups of 70 and 39

3.3.8.3.1Groups of 70:

6 30 30 400 30 200 200 300 5 6 40 300 5 400 400 5 400 40 9 400 400 5 8 1 6 2 30 6 400 400 300 10 6 6 30 5 5 40 200 50 5 5 40 50 40 50 40 6 5 40 400 4 5 200 40 300 5 6 6 30 30 400 30 50 40 6 50 40 6 30
6 4 200 200 6 4 200 300 6 5 6 6 40 40 40 40 40 40 40 6 50 8 1 5 10 90 40 5 5 10 30 200 90 40 40 4 5 30 10 40 5 40 10 5 5 40 40 400 30 40 200 40 40 10 400 40 10 40 1 5 40 80 400 10 90 40 5 40 5 40
60 90 9 40 60 1 90 5 90 60 1 40 1 9 40 40 40 40 600 40 9 90 50 40 9 5 9 9 1 60 40 600 90 90 9 600 9 5 60 5 90 40 60 90 100 200 40 1 40 600 600 90 5 9 60 40 90 200 200 9 90 9 9 200 9 5 600 600 600 9
40 9 90 90 90 40 5 5 60 40 60 1 200 9 40 40 9 90 40 90 40 5 50 200 90 60 80 40 60 1 200 90 90 60 9 40 40 90 40 40 600 5 40 200 7 600 70 9 10 200 200 90 90 200 90 90 90 90 40 60 600 8 40 40 40 7 1 200 90 200

Total: 25389 = 3² x 7 x 13 x 31.

3.3.8.3.2Groups of 39;

10 400 30 80 30 40 200 6 6 40 6 400 200 5 5 10 300 400 30 40 6 30 6 6 1 30 30 40 10 40 10 300 6 30 6 30 6 1 6
50 40 6 3 5 40 400 40 6 400 40 400 6 20 40 50 6 200 40 10 30 30 90 5 300 1 30 40 50 4 40 10 9 40 9 9 90 40 90
200 60 90 200 200 9 40 40 600 9 10 7 60 90 90 90 5 90 60 90 40 40 9 600 9 9 9 600 200 90 40 5 40 40 60 90 40 9 90

Total: 9611 = 7 x 1373.

3.3.8.4Alternating groups of 140 and 117.

3.3.8.4.1Groups of 140

6 30 30 400 30 200 200 300 5 6 40 300 5 400 400 5 400 40 9 400 400 5 8 1 6 2 30 6 400 400 300 10 6 6 30 5 5 40 200 50 5 5 40 50 40 50 40 6 5 40 400 4 5 200 40 300 5 6 6 30 30 400 30 50 40 6 50 40 6 30 10 400 30 80 30 40 200 6 6 40 6 400 200 5 5 10 300 400 30 40 6 30 6 6 1 30 30 40 10 40 10 300 6 30 6 30 6 1 6 6 4 200 200 6 4 200 300 6 5 6 6 40 40 40 40 40 40 40 6 50 8 1 5 10 90 40 5 5 10 30
5 90 40 60 90 100 200 40 1 40 600 600 90 5 9 60 40 90 200 200 9 90 9 9 200 9 5 600 600 600 9 200 60 90 200 200 9 40 40 600 9 10 7 60 90 90 90 5 90 60 90 40 40 9 600 9 9 9 600 200 90 40 5 40 40 60 90 40 9 90 40 9 90 90 90 40 5 5 60 40 60 1 200 9 40 40 9 90 40 90 40 5 50 200 90 60 80 40 60 1 200 90 90 60 9 40 40 90 40 40 600 5 40 200 7 600 70 9 10 200 200 90 90 200 90 90 90 90 40 60 600 8 40 40 40 7 1 200 90 200

Total: 26530 = 2 x 5 x 7 x 379.

3.3.8.4.2Groups of 117

200 90 40 40 4 5 30 10 40 5 40 10 5 5 40 40 400 30 40 200 40 40 10 400 40 10 40 1 5 40 80 400 10 90 40 5 40 5 40 50 40 6 3 5 40 400 40 6 400 40 400 6 20 40 50 6 200 40 10 30 30 90 5 300 1 30 40 50 4 40 10 9 40 9 9 90 40 90 60 90 9 40 60 1 90 5 90 60 1 40 1 9 40 40 40 40 600 40 9 90 50 40 9 5 9 9 1 60 40 600 90 90 9 600 9 5 60

Total: 8470 = 2 x 5 x 7 x 11².

3.3.9Five of the last letters have the ability of dividing the rest of the list into what is between their Nth and Nth last occurrences, and what is not between them. What makes these five unique is that the Nth and Nth last occurrences are all multiples of 7.

3.3.9.1The total of the five letters from the first column: 780 = 2² x 3 x 5 x 13.

3.3.9.2The total of the Nth numbers from column 2: 98 = 2 x 7².

3.3.9.3The actual positions within the list of 397 last letters of their Nth occurrences has another feature.

The sum of the positions in the list (columns 3 + 4): 3010 = 2 x 5 x 7 x 43.

3.4We have covered the first and last letters of each word together and individually. This section looks at letters that are not first or last in a word.

Letters not first or last in a word:
2 200 4 300 200 1 1 40 70 300 8 4 7 10 100 8 5 10 2 10 2 2 10 1 40 70 2 10 5 10 300 30 100 6 300 20 50 100 200 10 400 40 20 60 80 300 10 80 20 30 20 60 300 40 10 20 50 5 10 20 20 2 300 10 40 70 7 10 100 8 5 10 20 40 300 40 200 200 2 70 300 6 8 4 7 300 8 9 400 5 4 300 200 1 10 70 200 2 10 30 100 8 4 50 400 50 400 40 7 6 7 70 40 300 100 6 2 400 10 300 1 20 30 400 5 1 20 30 2 300 30 10 30 7 30 40 90 6 200 200 10 1 20 30 5 1 20 30 40 50 2 300 2 300 40 10 30 1 300 200 70 10 70 200 2 30 6 400 10 200 40 50 100 5 50 400 40 50 100 1 300 200 80 20 20 1 20 30 400 400 50 10 20 3 200 10 70 30 10 20 200 3 30 10 20 40 100 30 20 10 4 20 1 20 30 400 400 8 80 7 6 60 6 10 5 6 70 2 200 400 1 200 90 200 10 30 10 30 7 5 20 10 400 20 6 1 200 90 200 10 1 4 70 5 40 2 20 30 5 90 200 10 70 300 80 9 10 50 5 6 5 10 4 20 1 2 400 10 300 400 200 1 10 400 4 80 60 8 400 30 20 30 5 10 20 3 40 300 8 10 5 20 400 1 200 90 200 10 5 10 10 6 7 20 7 20 200 6 8 3 400 400 10 5 6 4 200 400 10 20 100 6 30 8 3 5 2 70 40 10 90 6 1 20 30 10 6 200 1 300 6 300 2 10 400 1 2 400 10 20 20 40 50 20 200 400 50 80 5 6 10 300 200 1 10 6 200 1 300 6 300 2 70 1 70 60 9 7 90 1 1 8 7 100 1 200 40 5 100 1 50 5 200 100 60 9 7 90 60 200 1 100 60 9 30 1 90 1 1 90 400 500 9 1 5 40 60 30 5 40 7 40 5 10 5 9 100 5 100 600 600 4 5 10 1 90 8 9 60 40 100 600 200 100 600 9 70 5 30 7 5 3 30 9 100 9 30 600 1 80 1 4 600 90 5 1 200 70 60 200 30 5 40 60 300 60 4 80 80 50 1 40 100 5 3 5 9 200 100 9 10 1 90 100 60 7 100 3 9 30 200 80 9 70 60 10 80 9 8 5 9 9 70 5 30 2 1 500 1 5 30 60 7 5 9 80 80 200 2 20 9 200 100 60 1 80 1 4 600 90 5 5 9 60 60 40 8 80 600 70 60 70 1 3 5 1 8 600 5 3 80 1 70 100 1 5 80 200 100 60 200 1 40 8 80 600 70 10 5 9 40 9 60 60 40 8 80 600 70 60 1 80 1 4 9 4 60 100 1 1 20 60 200 100 200 3 5 40 40 7 8 40 8 80 600 70 60 10 5 9 40 60 70 60 10 80 9 8 5 9 60 200 4 1 1 80 1 4 9 4 60 200 200 100 60 9 70 5 7 100 3 9 30 1 2 2 5 3 5 200 100 9 70 1 90 8 9 60 40 100 600 200 100 600 1 2 600 7 90 60 200 80 100 60 1 200 20 60 3 7 90 1 10 20 1 90 5 1 60 200 60 9 1 8 7 100 1 9 9 70 5 1 2 5 100 1 3 5 100 60 200 100 90 100 9 600 30 60 1 1 2 600 60 100 7 80 9 60 1 200 400 1 80 9 90 100 7 90 1 4 600 10 5 200 100 60 9 5 3 600 9 5 100 200 100 60 1 40 100 5 60 200 100 1 90 100 9 9 30 60 7 9 1 8 7 10 7 5 80 60 20 20 600 10 400 200 40 40 60 30 5 40 60 9 300 5 90 9 30 1 80 100 9 600 5 3 30 9 9 80 100 60 200 100 60 60 5 40 7 30 1 100 60 7 30 70 5 20 60 600 7 30 5 80 1 10 5 9 40 7 100 1 200 100 9 40 5 30 600 1 9 40 60 1 90 9 20 5 9 60 1 100 80 60 60

885 letters are not first or last in a word. Their total has no feature.

3.4.1Over 2000 sub-features reside in this list as symmetrically positioned groups of letters that together and individually are multiples of 7.

3.4.1.1Total of the starting and ending positions of the two groups (a + b): 907025 = 5² x 7 x 71 x 73. SF: 161 = 7 x 23.

3.4.1.2Total of the starting positions (a): 308476 = 2² x 7 x 23 x 479.

3.4.1.3Total of the ending positions (b): 598549 = 7 x 37 x 2311.

3.4.2.1Beginning with the first letter that is not first or last in a word, and taking every Nth from the list after, the following values of N produce totals divisible by 7:

2 5 8 9 12 13 17 28 32 34 43 44 47 65 77 81 87 90 91 104 112 127 129 136 140 146 152 154 156 157 180 183 189 192 200 201 205 209 212 222 228 236 250 251 254 259 264 270 276 290 303 304 305 312 314 320 321 327 330 347 350 354 355 365 367 370 390 397 402 407 417 425

Total of the values of N: 14651 = 7² x 13 x 23.

3.4.2.2Taking every Nth letter from the list in 3.4, the following values of N also produce totals divisible by 7:

10 16 18 19 21 23 38 47 54 58 60 62 89 91 102 103 125 126 129 138 139 147 158 190 191 192 199 202 207 211 224 227 229 235 236 243 267 268 269 270 277 279 290 298 300 313 332 335 336 351 361 370 373 375 376 399 401 404 406 412 413 424 426 427 429 432 436 438 439 441

Sum of the N values: 16926 = 2 x 3 x 7 x 13 x 31. SF: 56 = 2³ x 7. SF: 13.

3.4.2.3Starting with the first letter in 3.4 and taking every Nth after, the following N values produce totals divisible by 91:

87 154 200 228 367

Total of the N values: 1036 = 2² x 7 x 37.

3.4.3.1635 of the letters in 3.4 are even valued. Their total: 67732 = 2² x 7 x 41 x 59. (There is no corresponding feature with the odd valued letters in 3.4.)

3.4.3.2379 of the letters in 3.4 have an even valued first digit. Their total: 46072 = 2³ x 13 x 443. SF: 462 = 2 x 3 x 7 x 11.

3.4.3.3Exactly 130 (2 x 5 x 13) letters in 3.4 are odd valued and in odd positions in the list. Precisely 322 (2 x 7 x 23) letters in 3.4 are even valued and in even positions in the list. The total of these letters that are purely odd/even in value and position: 34342 = 2 x 7 x 11 x 223.

3.4.3.3.1The 130 that are odd in value and position by themselves are also a multiple of 7: 616 = 2³ x 7 x 11.

3.4.3.3.2The 322 that are even in value and position are also a multiple of 7: 33726 = 2 x 3 x 7 x 11 x 73.

3.4.3.3.3What about letters that are odd in position but even in value? The total for this category: 34006 = 2 x 7² x 347. (Only letters that are even in position and odd in value have no feature.)

3.4.4.1Only 143 (11 x 13) of the letters in 3.4 are prime numbers. (Their positions and sum have no numeric feature.)

3.4.4.2742 (2 x 7 x 53) letters in 3.4 are not prime numbers. The total of these letters: 68236 = 2² x 7 x 2437.

3.4.561 letters in 3.4 are multiples of 7:

a) 9  13 26 66 67 80 85 96 109 111 112 134 161 163 197 220 227 239 253
b) 70 7  70 70 7  70 7  70 7   7   70  7   70  70  70  7   70  7   70

a) 263 313 315 338 383 385 388 393 407 431 457 460 478 506 514 523 533
b) 70  7   7   70  70  70  7   7   7   7   70  7   70  7   70  70  7

a) 560 562 573 587 599 620 626 633 657 659 673 688 700 715 720 745 757
b) 70  70  70  70  70  7   70  70  70  7   70  7   7   7   70  7   7

a) 791 795 797 839 844 846 851 860  (Position in list of 3.4.)
b) 7   7   7   7   7   70  7   7    (Multiple of 7.)

The total of the letters yields two extra levels of factors: 2317 = 7 x 331. SF: 338 = 2 x 13². SF: 28 = 2² x 7.

3.4.6.1When the letters of the list in 3.4 are added up one by one, 444 times the accumulated total will be an odd number. The total of their list positions where this happens: 202943 = 13 x 67 x 233. = 313 = 313

3.4.6.2When the letters of the list in 3.4 are added up one by one, 441 (3² x 7²) times the accumulated total will be an even number. The total of their list positions where this happens: 189112 = 2³ x 7 x 11 x 307. (Curiously, the sum of the factors in 3.4.6.1 is 313. The sum of the factors here is 331.)

3.4.6.3When the letters of the list in 3.4 are added up one by one, 124 times the total will be a multiple of 7. The total of the positions in the list where this happens: 55770 = 2 x 3 x 5 x 11 x 13².

3.4.6.4When the letters of the list in 3.4 are added up one by one, 70 times the total will be a multiple of 13.

3.4.6.5When the letters of the list in 3.4 are added up one by one, 9 times the total will be a multiple of 91 (7 x 13). The total of the positions in the list where this happens: 4284 = 2² x 3² x 7 x 17.

3.4.7Letter 1 is the lowest valued of the last letters of each word. The highest is 600. Letter 1 appeared 81 times for a total of 81. Letter 600 appeared 23 times for a total of 13800. Thus as a pair of complementary opposites of the lowest and highest letters, the two together have a total of 18 + 13800 = 13818 (2 x 3 x 7² x 47).

3.4.8The 885 letters in feature 3.4 can be divided into alternating groups of 217 and 78 letters.

3.4.8.1Groups of 217 letters:

2 200 4 300 200 1 1 40 70 300 8 4 7 10 100 8 5 10 2 10 2 2 10 1 40 70 2 10 5 10 300 30 100 6 300 20 50 100 200 10 400 40 20 60 80 300 10 80 20 30 20 60 300 40 10 20 50 5 10 20 20 2 300 10 40 70 7 10 100 8 5 10 20 40 300 40 200 200 2 70 300 6 8 4 7 300 8 9 400 5 4 300 200 1 10 70 200 2 10 30 100 8 4 50 400 50 400 40 7 6 7 70 40 300 100 6 2 400 10 300 1 20 30 400 5 1 20 30 2 300 30 10 30 7 30 40 90 6 200 200 10 1 20 30 5 1 20 30 40 50 2 300 2 300 40 10 30 1 300 200 70 10 70 200 2 30 6 400 10 200 40 50 100 5 50 400 40 50 100 1 300 200 80 20 20 1 20 30 400 400 50 10 20 3 200 10 70 30 10 20 200 3 30 10 20 40 100 30 20 10 4 20 1 20 30 400 400
3 40 300 8 10 5 20 400 1 200 90 200 10 5 10 10 6 7 20 7 20 200 6 8 3 400 400 10 5 6 4 200 400 10 20 100 6 30 8 3 5 2 70 40 10 90 6 1 20 30 10 6 200 1 300 6 300 2 10 400 1 2 400 10 20 20 40 50 20 200 400 50 80 5 6 10 300 200 1 10 6 200 1 300 6 300 2 70 1 70 60 9 7 90 1 1 8 7 100 1 200 40 5 100 1 50 5 200 100 60 9 7 90 60 200 1 100 60 9 30 1 90 1 1 90 400 500 9 1 5 40 60 30 5 40 7 40 5 10 5 9 100 5 100 600 600 4 5 10 1 90 8 9 60 40 100 600 200 100 600 9 70 5 30 7 5 3 30 9 100 9 30 600 1 80 1 4 600 90 5 1 200 70 60 200 30 5 40 60 300 60 4 80 80 50 1 40 100 5 3 5 9 200 100 9 10 1 90 100 60 7 100 3 9 30 200 80
40 9 60 60 40 8 80 600 70 60 1 80 1 4 9 4 60 100 1 1 20 60 200 100 200 3 5 40 40 7 8 40 8 80 600 70 60 10 5 9 40 60 70 60 10 80 9 8 5 9 60 200 4 1 1 80 1 4 9 4 60 200 200 100 60 9 70 5 7 100 3 9 30 1 2 2 5 3 5 200 100 9 70 1 90 8 9 60 40 100 600 200 100 600 1 2 600 7 90 60 200 80 100 60 1 200 20 60 3 7 90 1 10 20 1 90 5 1 60 200 60 9 1 8 7 100 1 9 9 70 5 1 2 5 100 1 3 5 100 60 200 100 90 100 9 600 30 60 1 1 2 600 60 100 7 80 9 60 1 200 400 1 80 9 90 100 7 90 1 4 600 10 5 200 100 60 9 5 3 600 9 5 100 200 100 60 1 40 100 5 60 200 100 1 90 100 9 9 30 60 7 9 1 8 7 10 7 5 80 60 20 20 600 10 400 200 40

Total: 52024 = 2³ x 7 x 929.

3.4.8.2Groups of 78 letters:

8 80 7 6 60 6 10 5 6 70 2 200 400 1 200 90 200 10 30 10 30 7 5 20 10 400 20 6 1 200 90 200 10 1 4 70 5 40 2 20 30 5 90 200 10 70 300 80 9 10 50 5 6 5 10 4 20 1 2 400 10 300 400 200 1 10 400 4 80 60 8 400 30 20 30 5 10 20
9 70 60 10 80 9 8 5 9 9 70 5 30 2 1 500 1 5 30 60 7 5 9 80 80 200 2 20 9 200 100 60 1 80 1 4 600 90 5 5 9 60 60 40 8 80 600 70 60 70 1 3 5 1 8 600 5 3 80 1 70 100 1 5 80 200 100 60 200 1 40 8 80 600 70 10 5 9
40 60 30 5 40 60 9 300 5 90 9 30 1 80 100 9 600 5 3 30 9 9 80 100 60 200 100 60 60 5 40 7 30 1 100 60 7 30 70 5 20 60 600 7 30 5 80 1 10 5 9 40 7 100 1 200 100 9 40 5 30 600 1 9 40 60 1 90 9 20 5 9 60 1 100 80 60 60

Total: 16874 = 2 x 11 x 13 x 59.

All The Letters

4The letter values of God’s name in Hebrew are applied 65 times to all 1671 letters.

a) 10 5  6  5  10 5  6  5   10 5  6  5   10 5  6  5   10  5   6   5
b) 10 15 21 26 36 41 47 52  62 67 73 78  88 93 99 104 114 119 125 130
c) 10 15 21 26 36 41 47 52  62 67 73 78  88 93 99 104 114 119 125 130
d) 4  1  2  8  6  10 10 300 40 10 40 100 5  30 40 80  20  60  5   10

a) 10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10
b) 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244
c) 140 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244
d) 10  20  2   40  6   30  40  1   40  5   9   20  200 50  40  6   6

a) 5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5
b) 249 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353
c) 249 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353
d) 10  400 40  10  10  400 6   200 5   10  90  10  6   30  6   30  20

a) 6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6
b) 359 364 374 379 385 390 400 405 411 416 426 431 437 442 452 457 463
c) 359 364 374 379 385 390 400 405 411 416 426 431 437 442 452 457 463
d) 10  300 70  6   400 40  50  50  200 300 20  6   40  40  30  40  10

a) 5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5
b) 468 478 483 489 494 504 509 515 520 530 535 541 546 556 561 567 572
c) 468 478 483 489 494 504 509 515 520 530 535 541 546 556 561 567 572
d) 1   80  60  10  70  90  30  5   400 200 10  6   40  40  1   9   10

a) 10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10
b) 582 587 593 598 608 613 619 624 634 639 645 650 660 665 671 676 686
c) 582 587 593 598 608 613 619 624 634 639 645 650 660 665 671 676 686
d) 4   30  2   300 10  5   8   20  20  30  2   2   5   6   20  200 6

a) 5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5
b) 691 697 702 712 717 723 728 738 743 749 754 764 769 775 780 790 795
c) 691 697 702 712 717 723 728 738 743 749 754 764 769 775 780 790 795
d) 5   400 100 6   10  6   30  1   300 1   10  8   20  80  1   40  50

a) 6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6
b) 801 806 816 821 827 832 842 847 853 858 868 873 879 884 894 899 905
c) 801 806 816 821 827 832 842 847 853 858 868 873 879 884 894 899 905
d) 5   10  40  8   90  100 90  60  7   1   1   90  60  90  5   40  1

a) 5   10  5   6   5   10  5   6   5   10  5   6   5   10  5    6
b) 910 920 925 931 936 946 951 957 962 972 977 983 988 998 1003 1009
c) 910 920 925 931 936 946 951 957 962 972 977 983 988 998 1003 1009
d) 90  100 70  40  200 5   40  600 5   5   300 80  60  600 10   30

a) 5    10   5    6    5    10   5    6    5    10   5    6    5    10
b) 1014 1024 1029 1035 1040 1050 1055 1061 1066 1076 1081 1087 1092 1102
c) 1014 1024 1029 1035 1040 1050 1055 1061 1066 1076 1081 1087 1092 1102
d) 3    5    70   5    70   90   30   400  5    600  90   1    9    60

a) 5    6    5    10   5    6    5    10   5    6    5    10   5    6
b) 1107 1113 1118 1128 1133 1139 1144 1154 1159 1165 1170 1180 1185 1191
c) 1107 1113 1118 1128 1133 1139 1144 1154 1159 1165 1170 1180 1185 1191
d) 80   70   10   70   5    60   9    70   9    200  90   60   1    1

a) 5    10   5    6    5    10   5    6    5    10   5    6    5    10
b) 1196 1206 1211 1217 1222 1232 1237 1243 1248 1258 1263 1269 1274 1284
c) 1196 1206 1211 1217 1222 1232 1237 1243 1248 1258 1263 1269 1274 1284
d) 60   60   5    60   600  90   80   4    4    4    200  70   100  1

a) 5    6    5    10   5    6    5    10   5    6    5    10   5    6
b) 1289 1295 1300 1310 1315 1321 1326 1336 1341 1347 1352 1362 1367 1373
c) 1289 1295 1300 1310 1315 1321 1326 1336 1341 1347 1352 1362 1367 1373
d) 5    100  9    100  1    1    9    40   200  1    1    90   30   9

a) 5    10   5    6    5    10   5    6    5    10   5    6    5    10
b) 1378 1388 1393 1399 1404 1414 1419 1425 1430 1440 1445 1451 1456 1466
c) 1378 1388 1393 1399 1404 1414 1419 1425 1430 1440 1445 1451 1456 1466
d) 5    3    60   100  90   20   70   60   5    1    10   60   3    1

a) 5    6    5    10   5    6    5    10   5    6    5    10   5    6
b) 1471 1477 1482 1492 1497 1503 1508 1518 1523 1529 1534 1544 1549 1555
c) 1471 1477 1482 1492 1497 1503 1508 1518 1523 1529 1534 1544 1549 1555
d) 70   100  3    1    60   9    7    20   10   30   5    30   600  4

a) 5    10   5    6    5    10   5    6    5    10   5    6    5    10
b) 1560 1570 1575 1581 1586 1596 1601 1607 1612 1622 1627 1633 1638 1648
c) 1560 1570 1575 1581 1586 1596 1601 1607 1612 1622 1627 1633 1638 1648
d) 40   1    10   200  5    90   20   100  5    90   1    40   200  5

a) 5    6    5    10   5  6   5   (Letter from the Name.)
b) 1653 1659 1664 1674 8  14  19  (Count.)
c) 1653 1659 1664 3    8  14  19  (Count adjusted to 1671.)
d) 1    1    1    200  30 200 40  (Letter found.)

Total of letters found (d): 16758 = 2 x 3² x 7² x 19.

4.22064 sub-features are hidden in all the letters. These are groups of letters symmetrically positioned (Nth and Nth last), together and individually divisible by 13.

4.2.1The sum of the starting positions (a): 603795 = 3 x 5 x 40253. SF: 40261 = 13 x 19 x 163. SF: 195 = 3 x 5 x 13. SF: 21 = 3 x 7. The total is not a multiple of 7 or 13, but the sum of its factors is something else.

4.2.2The sum of the ending positions (b): 1170861 = 3 x 23 x 71 x 239. SF: 336 = 2⁴ x 3 x 7. Once again there is something hidden in the next level of factors.

4.2.3The total of the starting and ending positions (a + b): 1774656 = 2⁶ x 3³ x 13 x 79.

4.3.1Like the words, the letters break down perfectly into every other. The odd positioned letters: 60039 = 3² x 7 x 953. SF: 966 = 2 x 3 x 7 x 23. SF: 35 = 5 x 7.

4.3.2The even positioned letters: 62244 = 2² x 3² x 7 x 13 x 19. SF: 49 = 7² SF: 14 = 2 x 7.

4.3.3The difference between the odd and even positioned letters: 2205 = 3² x 5 x 7². There are over a thousand other features where alternating groups of N-number of letters are multiples of 7 and or 13.

4.4Taking every Nth letter, the following values of N produce totals divisible by 13:

2 12 36 55 70 71 111 123 134 136 150 163 197 221 235 239 250 257 262 275 279 337 343 347 355 363 379 409 410 413 434 439 441 506 536 551 553 561 584 590 625 683 695 718 738 743 786 796 797 801 835

Total of the N values: 20046 = 2 x 3 x 13 x 257.

4.4.2Beginning with the first letter and taking every Nth letter after, the following totals are divisible by 91:

25 55 127 335 441 488 521 712

Total of the N values: 2704 = 2⁴ x 13².

4.4.3Taking every Nth letter, the following values of N yield totals divisible by 91:

2 71 163 551 561 738

Total of the N values: 2086 = 2 x 7 x 149.

4.5.1948 letters have a first digit that is odd valued. Total of these letters: 40775 = 5² x 7 x 233.

4.5.2723 letters have an even valued first digit. Total of these letters: 81508 = 2² x 7 x 41 x 71.

4.6.1282 letters are prime numbers. Their total: 1288 = 2³ x 7 x 23. The total of their positions: 236639 = 13 x 109 x 167.

4.6.2The remaining letters that are not prime numbers total 120995 (5 x 7 x 3457).

4.6.3The difference between letters that are prime numbers and those that are not: 119707 = 7³ x 349.

4.6.4Beginning with the first letter that is a prime number, and taking every 7th prime after produces the following:

a) 2    46   75   125  149  186  227  268  302  378  449  492  515  549
b) 2    2    5    5    5    5    2    2    5    2    2    5    5    2

a) 581  637  667  693  752  803  853  889  933  982  1013 1041 1066 1123
b) 5    3    5    5    2    2    7    5    5    7    5    5    5    3

a) 1198 1226 1276 1291 1344 1382 1416 1456 1500 1539 1586 1612 1652
b) 7    5    5    5    3    2    2    3    7    5    5    5    2

a) Letter position.
b) Letter value.

Total of the letter values that are prime numbers: 169 = 13². SF: 26 = 2 x 13.

4.6.4.1Take every other from the list in 4.6.4:

a) 2 75 149 227 302 449 515 581 667 752 853 933 1013 1066 1198 1276
b) 2 5  5   2   5   2   5   5   5   2   7   5   5    5    7    5

a) 1344 1416 1500 1586 1652  (Letter position.)
b) 3    2    7    5    2     (Letter value.)

Total of the positions (a): 17556 = 2² x 3 x 7 x 11 x 19. Total of the letters (b): 91 = 7 x 13.

4.6.4.2After removing the letters in 4.6.4.1, this is what remains of the list in 4.6.4:

a) 46 125 186 268 378 492 549 637 693 803 889 982
b) 2  5   5   2   2   5   2   3   5   2   5   7

a) 1041 1123 1226 1291 1382 1456 1539 1612 (Letter position.)
b) 5    3    5    5    2    3    5    5    (Letter value.)

Total of the positions (a): 16718 = 2 x 13 x 643. SF: 658 = 2 x 7 x 47. SF: 56 = 2³ x 7. SF: 13. Total of the letters (b): 78 = 2 x 3 x 13.

As can be seen, every seventh prime number is strategically positioned within the passage.

4.799 letters are multiples of 7. Their total is naturally a multiple of 7, but the surprise is in the sum of the factors: 4473 = 3² x 7 x 71. SF: 84 = 2² x 3 x 7. SF: 14 = 2 x 7.

4.8The 1671 letters divide into alternating groups of M and N number of letters where M and N are multiples of 7 or 13 to produce totals divisible by 7.

4.8.1Alternating groups of 105 and 156

4.8.1.1Groups of 105: 53606 = 2 x 7² x 547.

4.8.1.2Groups of 156: 68677 = 7 x 9811.

4.8.2Alternating groups of 741 and 189

4.8.2.1Groups of 741: 108437 = 7² x 2213.

4.8.2.2Groups of 189: 13846 = 2 x 7 x 23 x 43.

4.8.3Alternating groups of 221 and 504

4.8.3.1Groups of 221: 49490 = 2 x 5 x 7² x 101.

4.8.3.2Groups of 504: 72793 = 7 x 10399.

4.8.4Alternating groups of 312 and 245

4.8.4.1Groups of 312: 68922 = 2 x 3² x 7 x 547.

4.8.4.2Groups of 245: 53361 = 3² x 7² x 11². SF: 42 = 2 x 3 x 7.

4.8.5Alternating groups of 650 and 371

4.8.5.1Groups of 650: 94955 = 5 x 7 x 2713.

4.8.5.2Groups of 371: 27328 = 2⁶ x 7 x 61.

4.8.6Alternating groups of 559 and 553

4.8.6.1Groups of 559: 80619 = 3 x 7 x 11 x 349.

4.8.6.2Groups of 553: 41664 = 2⁶ x 3 x 7 x 31.

4.9Nine letters have the unique function of dividing the rest of the letters into what is between and not between their Nth and Nth last occurrences. In this case, N is a multiple of 7.

4.9.1The sum of the nine letters (column 1 of table above): 168 = 2³ x 3 x 7.

4.9.2Of the nine letters, letter 1 occurs three times, and letter 5 occurs twice. Remove the duplicates and the total of the list would be a symmetrical number: 161 (7 x 23). The first two and last two digits both add up to 7.

Conclusion

The numbers confirm the Last Supper as the fulfillment of the original Passover. Jesus' blood now serves as the expiation of sin. Where the Passover only brought freedom from slavery, Jesus' sacrifice brought so much more. It is freedom from the penalty of sin. It is an end to the continuous need for endless animal sacrifice. It is the promise of a new kingdom, the kingdom of God. (Matthew 26:29)

Notes

1. English reference quotes are from the Revised Standard Version, Thomas Nelson Inc., 1972.
2. Hebrew text is from, The Biblia Hebraica Stuttgartensia (BHS), edited by K. Elliger and W. Rudolph of the Deutsche Biblegesselchaft (German Bible Society) 1983.
3. The Greek text is from The Nestle-Aland 27th Edition of the Greek New Testament (GNT), Copyright © 1966, 1968, 1975, 1993-1994 United Bible Societies, found within Bibleworks 3.0 by Hermeneutika, Michael S. Bushell, 1995. Vowel marks and punctuation have been removed.

Numeric Study Links

• Home
• Preface & Dedication
• Part 1: Introduction
• Part 2: God Describes Himself With Words & Numbers
  • The Hypothesis
  • Selecting The Verses
  • Formulating Rules
  • Applying The Rules To Exodus 34:6-7
    (The Proclamation)
  • The Proclamation's Complexity
  • Odd & Even
    (Complementary Opposites)
  • Combining Rules

  • The Structural Miracle I
    (Features from inside the verse.)
  • The Structural Miracle II
  • The Structural Miracle III
    (Features from the Bible outside the verse.)
  • The Structural Miracle IV
    (Features near the verse.)
  • The Proclamation & Revelation 1:8
  • The Divine Name & Signature
  • What It Means To Us
    (The first two commandments.)
• Part 3: A Bible Numbers Experiment
  (Eliminating randomness.)
• Part 4: Computer Searches
  • Short Computer Searches
    Quest For God’s Signature

    • Old Testament Verses
      • Exodus 17:16 War With Those Against God
      • Joshua 24:24 The Proper Response
      • 1 Kings 8:2-9 Solomon's Temple
      • 2 Kings 24:8 Kingship Rescinded
      • Psalm 89:8-12 Praising God
      • Isaiah 2:19-3:2 End Times
      
      
    • New Testament Verses (GNT)
      • Matthew 13:52-58
        Response (to teaching)
      • Philippians 2:14-15
        Advice For Service
      • Luke 1:31-36
        Divine Announcement Of Jesus' Birth
      • John 8:19-20
        Knowing God
      • Romans 2:13-16
        Doers Of The Law
      • Galatians 5:13-14
        The Second Great Commandment

      • 2 Timothy 2:22-3:2
        An Evil End Time Generation
      • Revelation 3:14-17
        The Church At The End Times
      • Revelation 4:8-10
        Heaven Praises God
      • Revelation 7:9-11
        The Great Multitude
      • Revelation 12:1-6
        The Woman And The Dragon
      • Revelation 19:12-14
        King Of Kings, Lord Of Lords
      
      
    • New Testament Verses (GNS)
      • Matthew 9:3-8
        The Son Of Man's Authority For Forgiving Sin.
      • Matthew 11:4-6
        Jesus' Ministry.
      • Matthew 18:21-22
        Forgive Your Brethren
      • Matthew 21:18-21
        Faith & Miracles
      • Mark 2:6-13
        Confirmation Of The Authority To Forgive (GNT)
      • Mark 2:8-10
        Authority To Forgive Sins. (See also the verse above.)
      • Mark 3:24-29
        Blaspheming The Holy Spirit (Unforgivable Sin).
      • Mark 13:8-11
        What To Say Before Persecutors.
      • Mark 14:48-49
        Man Made Religion Kills.
      • Mark 16:1-2
        The Women Visit Jesus' Tomb.
      • Mark 16:2-14
        The Resurrection Of Jesus.
      • Luke 7:46-50
        Why Jesus & God Forgive
      • Luke 9:38-43
        Perverse Generation.

      • Luke 9:43-46
        Man Made Religion Blinds.
      • Luke 10:16-19
        Jesus Gives Authority To His Disciples.
      • Luke 14:12-13
        Invite Those Who Can't Repay.
      • Luke 17:23-27
        The "Presence" Of The Son Of Man.
      • Luke 21:8-10
        Signs Of The End.
      • John 11:53-54
        Man Made Religion Seeks Death.
      • Acts 2:45-3:1
        Voluntary Sharing.
      • Acts 13:32-34
        Prophecy Fulfilled In The Gospel.
      • Romans 9:33-10:4
        Jesus The Stumbling Block For Israel.
      • 1John 1:7-9
        Jesus Is Faithful To Forgive
      • Hebrews 12:11-17
        The Closing Door.
      • Revelation 20:14-21:5
        New Heaven & Earth.
  • Long Computer Searches
    Widening The Search For God’s Signature

    Extended Old Testament Passages

    • The Story Of Abraham
    • The Story Of Jacob
    • The Exodus
    • The Journey From Darkness To Light
    • The Conquest Of Canaan
    • God, The Master Of Time

    Extended New Testament Passages (GNT)

    • John 1:1-37a
    • Matthew chapters 5:1 to 9:17b
    • Confirmation Of Jesus' Life, Teachings & Ministry
• Part 5: Taking It All Further
  • Moving Beyond The Bible
    (English in numbers.)
  • The Founding Of Modern Israel
  • We Hold These Truths...
    (A piece from the American Declaration Of Independence.)
  • Comparing Other Texts
• Part 6: Chinese Numbers
  • The Proclamation (Chinese)
    出 埃 及 34:6-7
  • Genesis 1:1
    創 世 記 1:1
  • John 1:1
    約 翰 福 音 1:1
  • Revelation 1:8
    啟 示 錄 1:8
  • Revelation 22:13 & 21:6
    啟 示 錄 22:13

  • The Vision In Revelation
    啟 示 錄 1:8-22:13
  • The Vision in 3D
    啟 示 錄 1:8-22:13 (三 維)
  • Chinese Character Number Convertor
    漢字編號轉換板
  • More...
    • Related Verses In Chinese
    • Jesus' Birth (Luke 1:31-36 路加福音)
    • Our Response (Joshua 24:24 約書亞記)
    • The Greatest Commandment (Matthew 22:37 馬太福音)
    • Other Verses In Chinese
    • Prophecy Of China & America (Isaiah 18 以賽亞)
• Part 7: Closing Words On Bible Numbers
  (The grand picture.)
• Part 8: What This Means To The World
  • A Message For Skeptics, & Unbelievers
  • A Message For Christians
  • A Message For Muslims.
  • A Message For Jews.
• New Numeric Experiments
  • The Proclamation In English
  • The Proclamation In Greek
  • Prophecy Of China & America
    Isaiah 18 (English)
  • Numeric Experiments: Conclusion
  • Speculative Numeric Experiments

  Further Numeric Experiments

  • Numeric Experiments
  • Second Experiment: It's Not Easy
  • The Balfour Declaration In Chinese
  • The U.S. Recognition Of Israel In Chinese
  • A New Proclamation In Chinese
• Miscellaneous
  • The Future Of The Middle East.
  • The Prayer Of Moses.
  • The lord Is My Shepherd.
  • The Structure Of History.
  • The Donkey Speaks.
  • Be Holy For I Am Holy.

  • God’s Covenant.
  • The Tower Of Babel.
  • The First Marriage.
  • The Flood.
  • The Imperial Number.
• Appendix: Why 7 & 13?
• About This Site & Contact

May the Lord god rebuke any who seek to misuse what is presented on this site.

The Rational Bible

Bible Issues

presents the Bible as a rational book, as history, economics, and prophecy (with an extensive look at the book of Revelation) also covering a diverse range of topics. (Active site.)

The foolishness of God is greater than anything we can imagine (1 Corinthians 1:25). On the off chance the numbers are a form of foolishness, do not spend too much time on them.

Copyright © 2024