Bible Numbers 2.0

Jesus: The Suffering Servant

Isaiah 52:13-53:12 foretold the coming of the suffering servant. One verse from this passage, Isaiah 53:10, stands with Acts 8:30-36 with amazing numeric features.

Yet it was the will of the LORD to bruise him; he has put him to grief; when he makes himself an offering for sin, he shall see his offspring, he shall prolong his days; the will of the LORD shall prosper in his hand; (Isaiah 53:10) ¹

This verse is only a brief sketch of the suffering servant from the much larger passage of Isaiah 52:13-53:12, and yet it covers all the main points of Jesus' life. Everything was planned by God. Jesus was to suffer. He was the new offering to atone for sin. He would save untold millions. His resurrection meant he overcame death, and would live forever. God guarantees Jesus' life and actions would succeed and be fruitful because it was part of His salvation.

Other than the numeric total of Isaiah 53:10 being divisible by 7, there isn't much to see with this one verse. There isn't much to see because the prophecy can't make it clear exactly who the suffering messiah is supposed to be or will be. Acts 8:30-36, on the other hand, purports to make it clear the suffering servant is Jesus. This passage from the New Testament is also divisible by 7, and like Isaiah's prophecy, it too has little more to show on its own because one can always doubt the writer of Acts or doubt Philip's claim.

So Philip ran to him, and heard him reading Isaiah the prophet, and asked, Do you understand what you are reading? And he said, How can I, unless some one guides me? And he invited Philip to come up and sit with him. Now the passage of the scripture which he was reading was this: As a sheep led to the slaughter or a lamb before its shearer is dumb, so he opens not his mouth. In his humiliation justice was denied him. Who can describe his generation? For his life is taken up from the earth. And the eunuch said to Philip, About whom, pray, does the prophet say this, about himself or about some one else? Then Philip opened his mouth, and beginning with this scripture he told him the good news of Jesus. And as they went along the road they came to some water, and the eunuch said, See, here is water! What is to prevent my being baptized? (Acts 8:30-36)

(Converting Greek to numbers can be found here)

When the data for Acts 8:30-36 is put after the data for Isaiah 53:10, suddenly there is much much more. There are complementary opposites following Revelation 1:8 for the first and last letters of each word, complementary opposites for every other word, and every other letter! The numeric features prove Acts 8:30-36 is the fulfillment of Isaiah 53:10. Jesus is the suffering servant.

With only eight verses, there are two numeric features in the verse totals. The first and last verses: 10143 = 3² x 7² x 23. The second and second last verses: 12519 = 3² x 13 x 107. SF: 126 = 2 x 3² x 7. This provides a preliminary down payment to more features.

The Combined Words Of Isaiah 53:10 & Acts 8:30-36

List of words:
32 178 31 53 41 750 341 436 216 277 241 100 184 26 22 138 1055 9 60
628 412 561 1144 148 200 664 20 129 82 8 856 1 898 60 9 129 760 84
41 331 46 37 199 185 35 327 105 200 578 186 128 330 901 7 9 631 197
481 47 843 47 308 690 413 84 441 422 20 690 221 295 360 395 401 1091
1050 270 127 160 281 561 45 107 929 7 288 561 102 147 94 561 199 235
169 205 131 197 100 7 613 561 342 9 60 1055 700 1078 129 109 350 164
299 60 714 42 520 164 566 7 164 450 299 251 9 60 628 160 281 561 20
357 131 197 481 498 503 901 200 406 690 9 680 112 147 164 135 84 109
884 20 446 60 1055 273 884 109 844 35 337

1There are 159 words when the two passages are put together. 159 is not a multiple of 7 or 13, but there is a numeric feature hidden in its factors: 3 x 53. SF: 56 = 2³ x 7. SF: 13.

1.1Isaiah 53:10 and Acts 8:30-36 were individually divisible by 7. Putting them together reveals God’s name with a factor of 13: 50414 = 2 x 7 x 13 x 277. SF: 299 = 13 x 23.

1.2.1The odd positioned words:

32 31 41 341 216 241 184 22 1055 60 412 1144 200 20 82 856 898 9 760
41 46 199 35 105 578 128 901 9 197 47 47 690 84 422 690 295 395 1091
270 160 561 107 7 561 147 561 235 205 197 7 561 9 1055 1078 109 164
60 42 164 7 450 251 60 160 561 357 197 498 901 406 9 112 164 84 884
446 1055 884 844 337

Total: 27531 = 3² x 7 x 19 x 23.

1.2.2The even positioned words:

178 53 750 436 277 100 26 138 9 628 561 148 664 129 8 1 60 129 84 331
37 185 327 200 186 330 7 631 481 843 308 413 441 20 221 360 401 1050
127 281 45 929 288 102 94 199 169 131 100 613 342 60 700 129 350 299
714 520 566 164 299 9 628 281 20 131 481 503 200 690 680 147 135 109
20 60 273 109 35

Total: 22883 = 7² x 467. SF: 481 = 13 x 37.

1.3Not only can every other word be taken to produce a multiple of 7, but alternating groups of three words have this feature as well.

1.3.1Odd positioned groups of 3 words: 25375 = 5³ x 7 x 29.

1.3.2Even positioned groups of 3 words: 25039 = 7³ x 73. (Three factors of 7!)

1.3.3Rather than alternate between groups of 3, one can also put all odd valued groups of 3 together.

1.3.3.1Odd valued groups of 3:

32   178  31      102  147  94
341  436  216     561  199  235
561  1144 148     169  205  131
129  82   8       700  1078 129
856  1    898     109  350  164
760  84   41      299  60   714
199  185  35      566  7    164
9    631  197     9    60   628
481  47   843     406  690  9
47   308  690     680  112  147
395  401  1091    164  135  84
1050 270  127     109  884  20
45   107  929     446  60   1055

Total of these groups: 25914 = 2 x 3 x 7 x 617.

1.3.3.1Even valued groups of 3:

53  41   750    160 281  561
277 241  100    7   288  561
184 26   22     197 100  7
138 1055 9      613 561  342
60  628  412    9   60   1055
200 664  20     42  520  164
60  9    129    450 299  251
331 46   37     160 281  561
327 105  200    20  357  131
578 186  128    197 481  498
330 901  7      503 901  200
413 84   441    273 884  109
422 20   690    844 35   337
221 295  360

Total of these groups: 24500 = 2² x 5³ x 7².

1.4Since there are 159 words, and groups of 3 succeeded, what about groups of 53?

1.4.1Odd positioned groups of 53 words: 32448 = 2⁶ x 3 x 13².

1.4.2Even positioned groups of 53 words: 17966 = 2 x 13 x 691.

1.4.3The difference in this case: 14482 = 2 x 13 x 557. SF: 572 = 2² x 11 x 13. SF: 28 = 2² x 7.

1.5Thus far all groups are of equal size. What about groups of different sizes? Since John 1:1 tells us there is God and the Word, we restrict the countless possibilities to only two groups. Providentially it is possible to divide the 159 words into alternating groups of 39 words and 14 words.

1.5.1Groups of 39 words:

32 178 31 53 41 750 341 436 216 277 241 100 184 26 22 138 1055 9 60
628 412 561 1144 148 200 664 20 129 82 8 856 1 898 60 9 129 760 84
41

7 9 631 197 481 47 843 47 308 690 413 84 441 422 20 690 221 295 360
395 401 1091 1050 270 127 160 281 561 45 107 929 7 288 561 102 147
94 561 199

1078 129 109 350 164 299 60 714 42 520 164 566 7 164 450 299 251 9
60 628 160 281 561 20 357 131 197 481 498 503 901 200 406 690 9 680
112 147 164

Total: 37167 = 3 x 13 x 953.

1.5.2Groups of 14 words:

331 46 37 199 185 35 327 105 200 578 186 128 330 901

235 169 205 131 197 100 7 613 561 342 9 60 1055 700

135 84 109 884 20 446 60 1055 273 884 109 844 35 337

Total: 13247 = 13 x 1019.

1.5.3The difference between the groups of 39 and 14: 23920 = 2⁴ x 5 x 13 x 23. SF: 49 = 7². SF: 14 = 2 x 7.

1.6In Hebrew, the letters of God’s name have the values 10-5-6-5 for a total of 26 (2 x 13). These four letters can be used 13 times to count through the words. The 13th time will pass over the last 6 words and wrap around to the beginning of the combined passage.

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) 277 22 412 664 129 46 105 330 308 422 395 127 102 235 7  60  714 7

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 12  18 23   33  38 44  49  59 64  70
c) 125 130 140 145 151 156 7   12  18 23   33  38 44  49  59 64  70
d) 60  20  690 164 446 109 341 100 9  1144 898 84 185 578 47 413 221

a) 5    10 5  6   5   10  5   6   5   10  5   6   5    10  5   6  5
b) 75   85 90 96  101 111 116 122 127 137 142 148 153  163 9   15 20
c) 75   85 90 96  101 111 116 122 127 137 142 148 153  4   9   15 20
d) 1091 7  94 131 561 164 520 299 160 901 680 109 1055 53  216 22 628

a) Letter from the Name.
b) Count.
c) Count adjusted for 159 words.
d) Word found in combined passage.

Total: 16562 = 2 x 7² x 13². SF: 42 = 2 x 3 x 7.

1.6.1The first half of the 52 words found (line d previous):

277 22 412 664 129 46 105 330 308 422 395 127 102 235 7 60 714 7 60 
20 690 164 446 109 341 100

Total: 6292 = 2² x 11² x 13. SF: 39 = 3 x 13.

1.6.2The last half of the 52 words found (line d previous):

9 1144 898 84 185 578 47 413 221 1091 7 94 131 561 164 520 299 160 
901 680 109 1055 53 216 22 628

Total: 10270 = 2 x 5 x 13 x 79.

1.7How many words can be paired Nth and Nth last that together are divisible by 7 or 13?

1.7.1Exactly thirteen pairs are possible for those divisible by 7.

a) Nth word: 3   14  24  27  30  45  49  54  55   60   70  72  79
b) Value:    31  26  148 20  8   35  578 7   9    843  221 360 160
c) Nth last: 157 146 136 133 130 115 111 106 105  100  90  88  81
d) Value:    844 135 503 197 20  42  164 700 1055 613  94  102 561
e) Sum:      875 161 651 217 28  77  742 707 1064 1456 315 462 721

(The third last word is equivalent to the 157th word from the beginning.)

Sum of positions (a + c): 2080 = 2⁵ x 5 x 13. SF: 28 = 2² x 7.

1.7.2Precisely seven pairs are possible for those divisible by 13.

a) Nth word: 18  28  31   60   71  74  77
b) Value:    9   129 856  843  295 401 270
c) Nth last: 142 132 129  100  89  86  83
d) Value:    680 131 561  613  147 288 107
e) Sum:      689 260 1417 1456 442 689 377

(The 18th last word is equivalent to the 142nd word from the beginning.)

Sum of positions: 1120 = 2⁵ x 5 x 7.

1.8The middle N words produce a total which is a multiple of 7 when N is one of the following:

145 127 121 113 111 93 83 41 39 35 23

Total of N: 931 = 7² x 19.

1.9When the words are added up one by one, there are 41 instances when the word and accumulated total will be odd valued

A   B    C        A   B    C        A   B    C        A   B    C
3   31   241      56  631  15259    93  235  28429    137 901  42731t
5   41   335      58  481  15937    95  205  28803    144 147  44975s
10  277  2355     60  843  16827    97  197  29131    148 109  45467
17  1055 4121t    64  413  18285    100 613  29851    154 273  48205
22  561  5791     70  221  20163t   103 9    30763    158 35   50077
32  1    9043     73  395  21213    108 129  33785
36  129  10139    75  1091 22705    112 299  34707    A) Word position.
40  331  11355    80  281  24593    122 299  37693    B) Word value.
43  199  11637    82  45   25199    124 9    37953    C) Accumulated total.
45  35   11857    84  929  26235    129 561  39643
47  105  12289    87  561  27091    132 131  40151
54  7    14619    91  561  27995    134 481  40829

There will be 35 times where the word and accumulated total will both be even valued.

A   B    C         A   B    C         A   B    C
1   32   32        29  82   8178      102 342  30754
2   178  210s      30  8    8186      106 700  32578st
8   436  1862s     31  856  9042      107 1078 33656s
9   216  2078      62  308  17182     110 350  34244s
12  100  2696      63  690  17872     111 164  34408
13  184  2880      67  422  19232     120 164  36944
14  26   2906      68  20   19252     121 450  37394s
15  22   2928      69  690  19942t    142 680  44716s
16  138  3066s     72  360  20818s    143 112  44828s
19  60   4190      79  160  24312     147 84   45358
20  628  4818      86  288  26530s    157 844  50042
21  412  5230      90  94   27434

These 76 words can be termed purely odd, or purely even in their second and third columns.
The total for their positions (column A): 5586 = 2 x 3 x 7² x 19.
The total of the words (column B): 25235 = 5 x 7² x 103. (There are two factors of 7 each time.)

1.10.1The lowest valued word that appeared the fewest number of times (once) is 1. The highest valued word that appeared the most (six times) is 561. The total of these opposite words in the passage: 1 x 1 + 561 x 6 = 3367 (7 x 13 x 37).

1.10.2The very first word with a value of 32, appeared only one time in the combined passage and thus has the lowest position total. Its opposite is a word with the value of 60. It appeared six times in the passage, but the total of its positions is the highest at 547. Thus the total of all seven words with the lowest and highest position totals is: 32 x 1 + 60 x 6 = 392 (2³ x 7²).

1.11Six of the 159 words occur more than once in the passage, and their first and last occurrences providentially divide the passage into what is between them (inside), and what is not between them (outside).

(To see the features in 1.11, click the button associated with the feature to scroll the table into view. Click the table to return to the button.)

1.11.1The first word value with this quality is 1055.

1.11.1.1The words between 1055's first and last appearances: 42756 = 2² x 3 x 7 x 509.

1.11.1.2The words not in between 1055: 7658 = 2 x 7 x 547.

1.11.2The second word with this quality is 9.

1.11.2.1The words between the first and last appearances of 9: 39897 = 3² x 11 x 13 x 31.

1.11.2.2The words not between the 9s: 10517 = 13 x 809.

1.11.3The third word is 60.

1.11.3.1Words between the first and last 60s: 42627 = 3 x 13 x 1093.

1.11.3.2Words not between the 60s: 7787 = 13 x 599.

1.11.4The fourth word is 200.

1.11.4.1Words between the 200s: 35448 = 2³ x 3 x 7 x 211.

1.11.4.2Words not between: 14966 = 2 x 7 x 1069. SF: 1078 = 2 x 7² x 11.

1.11.5The fifth word is 35.

1.11.5.1Words between the first and last 35: 38185 = 5 x 7 x 1091.

1.11.5.2Words not between the 35s: 12229 = 7 x 1747.

1.11.6The sixth word is 160.

1.11.6.1Words between the first and last 160: 14329 = 7 x 23 x 89. SF: 119 = 7 x 17.

1.11.6.2Words not between the first and last 160: 36085 = 5 x 7 x 1031. SF: 1043 = 7 x 149. SF: 156 = 2² x 3 x 13.

1.11.7.1Was this all random chance? This is unlikely since these six word values (1055, 9, 60, 200, 35, and 160) all add up to 1519 (7² x 31).

1.11.7.2These six words appear in the following positions of the combined passage:

Position (a)   17   105  153
Word value (b) 1055 1055 1055

a) 18 35 55 103 124 141
b) 9  9  9  9   9   9

a) 19 34 104 113 125 152
b) 60 60 60  60  60  60

a) 25  48  138
b) 200 200 200

a) 45 158
b) 35 35

a) 79  127
b) 160 160 

Total of the 22 positions (a): 1918 = 2 x 7 x 137.

1.11.8There are three other word values (561, 20 and 7) like the six above, but with one difference. Rather than their first and last occurrences, it is their second and second last occurrences.

1.11.8.1Words between the second and second last occurrences of 561: 4697 = 7 x 11 x 61.

1.11.8.2Words not between the second and second last occurrences of 561: 45717 = 3 x 7² x 311.

1.11.8.3Words between the second and second last occurrences of 20: 20391 = 3 x 7 x 971.

1.11.8.4Words not between the second and second last occurrences of 20: 30023 = 7 x 4289.

1.11.8.5Words between the second and second last occurrences of 7: 2989 = 7² x 61.

1.11.8.6Words not between the second and second last occurrences of 7: 47425 = 5² x 7 x 271.

1.11.8.7And once again there is a reason for these three words with their second and second last occurrences standing as a group: 561 + 20 + 7 = 588. (2² x 3 x 7² = 21. SF: 3 x 7.)

1.11.8.8The positions of these words are given below.

Position:   22  81  87  91  101 129    27 68 130 150    54 85 99 119
Word value: 561 561 561 561 561 561    20 20 20  20     7  7  7  7

For this group, since it is the second and second last occurrence, the first and last occurrences are dropped.

Position:       81  87  91  101           68 130           85 99
Word value:     561 561 561 561           20 20            7  7

Total of the remaining positions: 742 = 2 x 7 x 53.

These two groups of words follow similar rules by design.

The First And Last Letters Of Each Word

God said He is Alpha and Omega (Revelation 1:8). This is a major part of His signature in the numbers confirming prophecy.

2Following Revelation 1:8, add up the first and last letters of each word: 19278 = 2 x 3⁴ x 7 x 17. SF: 38 = 2 x 19. SF: 21 = 3 x 7. SF: 10 = 2 x 5. SF: 7. The chain of factors alternates between being divisible by 7 and not being divisible by 7. This is because the passage is about the suffering servant, not about God Himself.

The first and last letters naturally separate into two groups: those that are first, and those that are last.

2.1The first letter of each word:

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

Total: 8806 = 2 x 7 x 17 x 37. SF: 63 = 3² x 7. SF: 13.

2.2The last letter of each word:

5 90 6 10 40 40 40 6 5 70 20 40 90 5 6 8 40 5 60 90 40 200 90 40 40
40 9 40 1 5 90 1 90 60 5 40 90 80 40 40 40 7 90 9 5 40 5 40 40 1 9 40
600 7 5 7 90 90 40 40 40 7 90 40 9 40 7 9 90 90 40 200 90 40 90 90 10
9 60 1 200 40 7 9 7 90 200 7 40 40 200 90 9 9 9 60 90 90 7 7 200 90 5
60 90 600 600 40 9 200 9 90 60 90 9 60 9 200 7 9 200 90 90 5 60 90 60
1 200 9 90 60 90 90 90 60 600 40 40 90 5 60 1 40 40 40 9 9 80 9 40 60
90 200 80 9 9 5 9

Total: 10472 = 2³ x 7 x 11 x 17.

2.3The difference between the first and last letters: 1666 = 2 x 7² x 17.

2.4Previously the words were divided into two groups, those odd positioned, and those even positioned (features 1.2.1 and 1.2.2). Dividing the words by their odd or even values did not produce anything. However, odd and even valued words still have a feature in their first and last letters.

2.4.1Sum of the first and last letters of odd valued words: 7686 = 2 x 3² x 7 x 61.

2.4.1.1Total of the first letter of each odd valued word: 2366 = 2 x 7 x 13². SF: 35 = 5 x 7.

2.4.1.2Total of the last letter of each odd valued word: 5320 = 2³ x 5 x 7 x 19.

2.4.2Sum of the first and last letters of even valued words: 11592 = 2³ x 3² x 7 x 23. SF: 42 = 2 x 3 x 7.

2.4.2.1Total of the first letter of each even valued word: 6440 = 2³ x 5 x 7 x 23.

2.4.2.2Total of the last letter of each even valued word: 5152 = 2⁵ x 7 x 23.

2.5If the first and last letters of each word were added up, this would produce 159 totals.

First and last letter of each word added.

1)   11     17)  110    33)  91s    49)  340    65)  14s    81)  201    97)  190    113) 120    129) 201    145) 100
2)   98s    18)  9      34)  120    50)  2      66)  130t   82)  45     98)  93     114) 160    130) 19     146) 47
3)   10     19)  120    35)  9      51)  19     67)  14s    83)  107    99)  14s    115) 29     131) 91s    147) 14s
4)   15     20)  390t   36)  45     52)  130t   68)  19     84)  109    100) 13t    116) 160    132) 61     148) 109
5)   41     21)  47     37)  160    53)  601    69)  690    85)  14s    101) 201    117) 79     133) 190    149) 280s
6)   440    22)  201    38)  83     54)  14s    70)  91s    86)  100    102) 91s    118) 205    134) 93     150) 19
7)   41     23)  91s    39)  41     55)  9      71)  45     87)  201    103) 9      119) 14s    135) 190    151) 340
8)   56s    24)  47     40)  44     56)  77s    72)  300    88)  14s    104) 120    120) 79     136) 65t    152) 120
9)   15     25)  140s   41)  45     57)  190    73)  100    89)  140s   105) 95     121) 205    137) 601    153) 95
10)  77s    26)  110    42)  37     58)  93     74)  41     90)  43     106) 700s   122) 190    138) 140s   154) 209
11)  30     27)  19     43)  190    59)  47     75)  91s    91)  201    107) 900    123) 91s    139) 49s    155) 280s
12)  50     28)  45     44)  69     60)  41     76)  150    92)  190    108) 45     124) 9      140) 690    156) 109
13)  96     29)  2      45)  35s    61)  47     77)  70s    93)  13t    109) 13t    125) 120    141) 9      157) 19
14)  15     30)  8      46)  110    62)  8      78)  10     94)  69     110) 290    126) 390t   142) 65t    158) 35s
15)  8      31)  93     47)  105s   63)  690    79)  160    95)  10     111) 79     127) 160    143) 11     159) 11
16)  18     32)  2      48)  140s   64)  110    80)  91s    96)  61     112) 190    128) 91s    144) 140s

s = Total divisible by 7.         t = Total divisible by 13.

Thirty-four of them are multiples of 7. The odds would have expected only 22 or 23. Eighteen are divisible by 13. The odds would have expected 12. The first and last letters appear to be pushed beyond the odds in terms of 7 and 13.

Total of the positions of words with first and last letters together that are divisible by 7 or 13: 4494 = 2 x 3 x 7 x 107. SF: 119 = 7 x 17. Curiously, the factors have digits of 7. 4494 is also unique with its first and last digits being the same. 4004 is also divisible by 7 (and by 13). The inside would be 49, or 490 is also divisible by 7 twice.

2.5.1From the list of totals for the first and last letters of each word, every Nth could be extracted to produce a total divisible by 7.

2.5.1.1Beginning with the first and taking every Nth after, the following values of N succeed:

14 22 23 31 40 57 68 71 77

Total of N: 403 = 13 x 31.

2.5.1.2Rather than starting with the first, just take every Nth. Thirteen values of N succeed:

3 4 9 10 14 15 25 27 57 59 68 73 78

Total of N: 442 = 2 x 13 x 17.

2.5.2Instead of taking every Nth from the first or from the beginning, take every Nth from the middle. The following middle N pairs of the first and last letters would be a multiple of 7:

151 145 123 113 111 105 79 75 65 61 1

Total of N: 1029 = 3 x 7³.

2.5.3In the 2.5.1.1 and 2.5.1.2, the value of N was fixed. What if the value of N increased?

Count: 1  2  4  7  11 16 22  29 37  46  56 67 79  92  106 121 137 154
N:     1  2  3  4  5  6  7   8  9   10  11 12 13  14  15  16  17  18
Found: 11 98 15 41 30 18 201 2  160 110 77 14 160 190 700 205 601 209

Total found: 2842 = 2 x 7² x 29.

2.5.4Each total for the pairs of the first and last letters of each word could be added to the next with accumulative totals tracked. Twenty-one times the accumulated total would be a multiple of 7.

A)  B)  C)       A)  B)  C)       A)  B)  C)
3   10  119s     76  150 7882s    121 205 13825s
5   41  175s     77  70  7952s    137 601 16387s
13  96  980s     81  201 8414s    138 140 16527s
19  120 1260s    94  69  9660s    139 49  16576s
29  2   2352s    109 13  12215s   145 100 17591s
52  130 4270s    113 120 12894s   150 19  18060s
62  8   5397s    115 29  13083s   159 11  19278s

A) Word position.
B) Total of the first and last letters.
C) Accumulated total.
(s = Multiple of 7.)

Total of the first and last letters (B): 2184 = 2³ x 3 x 7 x 13.

2.5.5Ten times the accumulated total would be divisible by 13.

A)  B)  C)       A)  B)  C)
12  50  884t     57  190 5161t
17  110 1131t    111 79  12584t
22  201 1898t    125 120 14235t
23  91  1989t    126 390 14625t
50  2   4121t    154 209 18824t

A) Word position.
B) Total of the first and last letters.
C) Accumulated total.
(t = Multiple of 13.)

Total of the first and last letters (B): 1442 = 2 x 7 x 103. SF: 112 = 2⁴ x 7.

2.5.6Forty-three times the total for the first and last letters (A), and the accumulated total (B) will both be odd valued.

A) B)  C)      A)  B)  C)       A)  B)  C)
1  11  11      59  47  5301     118 205 13527
5  41  175s    61  47  5389     121 205 13825s
9  15  727     70  91  7155     124 9   14115
14 15  995     74  41  7641     129 201 15077
21 47  1697    80  91  8213     131 91  15187
23 91  1989t   82  45  8459     134 93  15531
27 19  2305    84  109 8675     137 601 16387s
31 93  2453    90  43  9187     141 9   17275
35 9   2675    93  13  9591     143 11  17351
38 83  2963    96  61  9731     148 109 17761
41 45  3093    100 13  10041    153 95  18615
44 69  3389    102 91  10333    156 109 19213
47 105 3639    105 95  10557    158 35  19267
53 601 4871    109 13  12215s
56 77  4971    115 29  13083s

Total of column B: 3923.

38 times the total for the first and last letters and the accumulated total will both be even valued.

A)  B)  C)       A)  B)  C)       A)  B)  C)
8   56  712      52  130 4270s    113 120 12894s
11  30  834      69  690 7064     114 160 13054
12  50  884t     72  300 7500     133 190 15438
13  96  980s     73  100 7600     140 690 17266
19  120 1260s    76  150 7882s    147 14  17652
20  390 1650     77  70  7952s    151 340 18400
25  140 2176     78  10  7962     152 120 18520
26  110 2286     79  160 8122     155 280 19104
29  2   2352s    88  14  9004
30  8   2360     89  140 9144
34  120 2666     92  190 9578
37  160 2880     95  10  9670
40  44  3048     99  14  10028
43  190 3320     104 120 10462
46  110 3534     112 190 12774

Total of column B: 5828.

Total for the 81 pairs that are purely odd or purely even in both columns B and C: 9751 = 7² x 199.

2.6There are 423 letters that are not first or last in a word.

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

The total of these letters: 31525 = 5² x 13 x 97. (N.B. Some Greek words consist of only one letter. They are counted twice, as the first letter, and also as the last letter. This is why letters that are not first or last do not have to produce a multiple of 7.)

2.6.1These letters that are not first or last in a word have an additional complementary feature. When those whose first digit is odd valued are added up, the total is also a multiple of 13: 9997 = 13 x 769. And when those whose first digit is even valued are added up, the total is also divisible by 13: 21528 = 2³ x 3² x 13 x 23.

2.6.2In the list of 423 letters that are not first or last in a word, exactly 42 (2 x 3 x 7) of them are multiples of 7.

a) 41 42 72 74 77 98 107 111 113 129 130 151 155 173 177 221 237 247
b) 70 70 7  7  70 70 7   7   7   70  70  7   7   70  7   70  7   7

a) 249 260 261 262 267 284 285 287 302 304 334 335 351 352 356 360 362
b) 7   70  7   7   70  70  70  70  7   7   70  70  70  7   7   7   7

a) 374 378 388 394 398 416 421   (Position in the list of 423.)
b) 7   70  7   70  7   70  7     (Multiple of 7.)

Total of the positions (line a): 10335 = 3 x 5 x 13 x 53.
Providentially, even when their positions are considered in relation to the entire passage's 730 letters, the total is 16128 (2⁸ x 3² x 7).

2.6.3The middle N letters in the list of 423 that are not first or last in a word are divisible by 13 when N is one of the values below:

397 375 277 241 209 157 91 79 55 9

Total of N: 1890 = 2 x 3³ x 5 x 7.

2.6.4The lowest valued letter not first or last in a word is 1. It appeared 40 times in the list for a total value of 40. The highest valued letter not first or last in a word is 600. It appeared 13 times in the list for a total value of 7800. The lowest and highest together: 7840 = 2⁵ x 5 x 7².

2.6.5Of the 423 letters, letter 6 appeared the least and the total of its positions in the list was also the lowest. The letter 60 appeared the most, and the total of its positions was the highest. Total of the positions of these two letters in the list: 12236 = 2² x 7 x 19 x 23. And providentially...

2.6.5.1It just so happens the total of the positions of letter 6 in the list of 423 is 28 (2² x 7).

2.6.5.2And again it just so happens the total of the positions of letter 60 amount to 12208 (2⁴ x 7 x 109).

The Letters Of The Combined Verses

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

3Just like the words, the letters can be divided into two groups by taking every other letter.

3.1Odd positioned letters: 24276 = 2² x 3 x 7 x 17²

3.2Even positioned letters: 26138 = 2 x 7 x 1867. SF: 1876 = 2² x 7 x 67. SF: 78 = 2 x 3 x 13.

3.3The difference between the odd positioned and even positioned: 1862 = 2 x 7² x 19. SF: 35 = 5 x 7.

3.4Unlike the words, the letters go several steps further.

3.4.1Odd valued letters: 1300 = 2² x 5² x 13. (This is a very nice round number.)

3.4.2Even valued letters: 49114 = 2 x 13 x 1889. SF: 1904 = 2⁴ x 7 x 17.

3.4.3Taking odd or even valued letters involves individual letters. Letters could also be taken in groups whose totals are either odd or even.

3.4.3.1.1Odd valued groups of 2:

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

Total: 16212 = 2² x 3 x 7 x 193.

3.4.3.1.2Even valued groups of 2:

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

Total: 34202 = 2 x 7² x 349.

3.4.3.2.1Odd valued groups of 73:

90 1 1 40 1 3 9 40 600 90 10 5 9 90 60 4 5 5 9 70 5 40 70 600 90 3 1
80 1 40 4 200 40 1 9 30 7 40 5 1 40 30 7 100 9 90 60 4 7 3 7 90 5 9 3
0 5 70 1 80 5 10 1 20 5 90 5 40 100 5 100 60 40 300

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

100 60 90 100 60 30 1 1 200 100 60 200 5 40 100 7 100 1 70 5 9 40 600
90 5 9 7 10 80 9 90 9 90 1 200 100 60 200 7 80 8 7 100 7 40 3 5 40 5 1
40 1 200 100 60 200 100 9 90 4 9 7 3 7 90 5 100 1 9 60 100 9 1

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

9 40 60 90 60 70 80 60 300 7 100 7 90 20 5 3 5 9 100 60 200 100 60 70 5
80 9 5 1 200 100 60 200 7 70 5 80 9 5 100 5 80 60 200 100 9 40 60 90 1
40 60 9 50 1 90 4 5 60 300 9 20 9 70 70 60 90 100 60 90 100 60 30

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

Total: 29536 = 2⁵ x 13 x 71.

3.4.3.2.2Even valued groups of 73:

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

60 300 9 20 9 70 70 60 90 7 10 60 200 90 5 40 1 200 100 60 200 1 40 1 3
9 40 600 90 10 60 40 100 60 90 7 90 1 9 1 40 100 60 40 70 80 60 300 7
100 7 40 10 1 9 5 9 70 5 40 1 80 1 3 5 3 9 40 600 90 10 5 9

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

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

Total: 20878 = 2 x 11 x 13 x 73.

3.5Odd/even valued letters depend on the very last digit. Since Revelation 1:8 mentions Alpha and Omega, the same is done for the first digit of the letter values.

3.5.1First letter digit is odd: 18830 = 2 x 5 x 7 x 269.

3.5.2First letter digit is even: 31584 = 2⁵ x 3 x 7 x 47.

All this taken together with the first and last letters of each word demonstrate a very orderly design in the combined text. This is not by chance. Isaiah 53:10 and Acts 8:30-36 were meant to go together. Philip's explanation of Jesus being the suffering servant is confirmed by the numbers.

3.7Like the words (see feature 1.6), letter values of God’s name in Hebrew (10-5-6-5) count through the letters of the combine verses.

3.7.1The Name is used seven times.

a) 10 5  6  5  10 5  6  5  10 5  6  5  10 5  6  5   10  5   6   5   10
b) 10 15 21 26 36 41 47 52 62 67 73 78 88 93 99 104 114 119 125 130 140
c) 20 30 10 50 70 20 8  6  70 80 5  9  5  60 9  60  40  80  40  9   9

a) 5   6   5   10  5   6   5     (Value from the Name.)
b) 145 151 156 166 171 177 182   (Count.)
c) 5   1   90  70  90  4   30    (Letter found.)

Total of letter found (c): 980 = 2² x 5 x 7²

3.7.2Using the Name seven times only covers 182 letters and this is less than a third of the 730 letters of the verses. To account for the rest of the letters, the Name is used 29 times. This covers the last few letters and overshoots to wrap around to the beginning.

a) 10 5  6  5  10 5  6  5  10 5  6  5  10 5  6  5   10  5   6   5   10
b) 10 15 21 26 36 41 47 52 62 67 73 78 88 93 99 104 114 119 125 130 140
c) 10 15 21 26 36 41 47 52 62 67 73 78 88 93 99 104 114 119 125 130 140
d) 20 30 10 50 70 20 8  6  70 80 5  9  5  60 9  60  40  80  40  9   9

a) 5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5
b) 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244 249
c) 145 151 156 166 171 177 182 192 197 203 208 218 223 229 234 244 249
d) 5   1   90  70  90  4   30  90  7   70  1   40  70  1   1   40  7

a) 6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6
b) 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353 359
c) 255 260 270 275 281 286 296 301 307 312 322 327 333 338 348 353 359
d) 9   7   1   40  7   7   40  300 400 9   1   40  9   60  40  100 1

a) 5   10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5
b) 364 374 379 385 390 400 405 411 416 426 431 437 442 452 457 463 468
c) 364 374 379 385 390 400 405 411 416 426 431 437 442 452 457 463 468
d) 5   200 40  5   5   200 80  3   40  9   5   9   100 7   7   1   9

a) 10  5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10
b) 478 483 489 494 504 509 515 520 530 535 541 546 556 561 567 572 582
c) 478 483 489 494 504 509 515 520 530 535 541 546 556 561 567 572 582
d) 40  90  9   9   90  80  90  300 100 70  200 70  100 1   90  9   100

a) 5   6   5   10  5   6   5   10  5   6   5   10  5   6   5   10  5
b) 587 593 598 608 613 619 624 634 639 645 650 660 665 671 676 686 691
c) 587 593 598 608 613 619 624 634 639 645 650 660 665 671 676 686 691
d) 200 9   30  90  7   7   3   200 40  40  5   10  7   7   5   1   9

a) 6   5   10  5   6   5   10  5  6   5     (Value from the Name.)
b) 697 702 712 717 723 728 738 13 19  24    (Count.)
c) 697 702 712 717 723 728 8   13 19  24    (Adjusted to 730 letters.)
d) 60  9   10  9   100 40  90  5  400 300   (Letter found.)

Total of letters found (d): 6244 = 2² x 7 x 223. SF: 234 = 2 x 3² x 13. SF: 21 = 3 x 7.

3.8Place all the letters with values that are prime numbers in one group, leaving non-primes as a second group.

3.8.1There are exactly 126 letters (2 x 3² x 7) that are prime numbers.

a) 3 5 13 33 34 51 53 54 73 83 88 98 109 122 124 129 132 137 138 139 145
b) 5 5 5  5  7  5  5  2  5  7  5  3  7   7   7   5   5   3   5   3   5

a) 152 158 163 164 167 172 183 185 189 195 196 197 199 202 206 210 212
b) 3   5   5   5   5   3   7   5   7   7   3   7   5   5   5   5   5

a) 215 230 249 251 253 258 260 262 266 268 272 273 279 281 286 292 297
b) 5   2   7   5   5   7   7   3   7   7   5   3   5   7   7   2   5

a) 303 304 306 309 320 332 363 364 378 381 385 390 392 404 407 409 411
b) 3   7   7   7   5   5   3   5   5   7   5   5   7   7   7   7   3

a) 412 414 427 428 429 431 441 449 451 452 454 457 470 474 476 493 496
b) 5   5   7   3   7   5   5   7   3   7   7   7   5   5   5   5   5

a) 499 508 521 523 526 527 528 536 539 545 547 550 552 569 599 607 609
b) 5   5   7   7   5   3   5   5   5   7   5   5   5   5   5   7   3

a) 613 619 621 623 624 625 626 641 649 650 654 665 671 676 689 694 716
b) 7   7   5   7   3   3   5   7   5   5   5   7   7   5   7   5   5

a) 719 720 727   (Position in the passage.)
b) 5   2   7     (Prime number letter value.)

The sum of these letters have no feature, but their placement in the passage does. The total of their positions: 45724 =2² x 7 x 23 x 71. SF: 105 = 3 x 5 x 7.

3.8.2The total of the positions of the remaining 604 letters that are not prime numbers: 221091 = 3 x 13 x 5669.

3.9Previously in features 3.1, 3.2, 3.4.1 and 3.4.2, the letters could be placed in opposite groups by their odd/even positions and odd/even values. There is a third way. The letters are added up one by one and the accumulated totals are tracked as being odd or even.

3.9.1Letters with odd valued accumulated totals.

A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)
3   5   21s       76  9   4499      108 90  6935      148 1   9043      186 1   11361s    224 70  12967     267 90  15937     316 30  19973     354 600 23665     401 100 26831s    442 100 28793     508 5   34319     538 9   36207     577 60  38551     610 80  40431     646 600 43937     685 10  46361s
4   6   27        77  20  4519      111 1   7033t     151 1   9085      187 40  11401t    225 60  13027s    270 1   15985     317 40  20013s    355 90  23755     402 60  26891     444 9   28803     509 80  34399     540 1   36213     578 90  38641     613 7   40739     647 90  44027     687 9   46371t
11  1   235       83  7   4825      113 1   7043      153 9   9097      188 30  11431s    226 40  13067     271 40  16025     318 60  20073     356 60  23815     403 200 27091     449 7   29041     512 9   34517s    541 200 36413t    579 100 38741     614 90  40829     648 4   44031t    688 300 46671
12  6   241       84  10  4835      114 40  7083      154 40  9137      191 9   11547     229 1   13109     273 3   16033     319 90  20163t    357 200 24015     407 7   27193     450 90  29131     513 40  34557     542 100 36513     580 60  38801s    615 100 40929s    650 5   44041     691 9   46777
17  1   295       85  60  4895      115 100 7183      155 600 9737st    192 90  11637     230 2   13111s    279 5   16787     322 1   20209s    358 10  24025     408 100 27293s    452 7   29141s    514 60  34617     543 60  36573     581 90  38891     619 7   41237s    651 70  44111     692 40  46817
18  40  335       86  200 5095      116 60  7243      156 90  9827      193 60  11697s    234 1   13253     280 40  16827     323 40  20249     362 9   24135     411 3   27343     453 90  29231     515 90  34707     544 200 36773     582 100 38991     620 90  41327t    652 60  44171     693 60  46877
19  400 735s      87  90  5185      117 40  7283      157 10  9837      194 4   11701     235 10  13263     283 1   16875     324 100 20349s    364 5   24143s    414 5   27393     457 7   29851     516 60  34767     547 5   36855st   583 60  39051     623 7   41539     653 80  44251     702 9   47941
20  300 1035      90  1   5231      118 70  7353      159 9   9851      196 3   11711s    238 9   13281     284 200 17075     332 5   20833     372 1   24593     417 1   27435     463 1   30413     517 70  34837     548 80  36935     584 30  39081s    625 3   41545s    661 1   44727     703 4   47945
21  10  1045      91  200 5431      119 80  7433      160 90  9941      199 5   11813     239 90  13371     285 100 17175     335 1   20923s    378 5   25159     418 200 27635     464 70  30483     518 80  34917     550 5   36949     586 1   39083     628 9   41579     662 100 44827     704 60  48005
22  40  1085s     92  100 5531      120 60  7493      161 60  10001     202 5   11857     241 9   13381     293 1   18085     336 40  20963     379 40  25199     419 100 27735     465 60  30543     519 60  34977     551 100 37049     587 200 39283     629 90  41669     665 7   44935     705 200 48205
32  1   2073      93  60  5591      121 300 7793      162 4   10005     203 70  11927     242 90  13471     294 100 18185     337 100 21063s    380 100 25299     420 60  27795     466 10  30553     520 300 35277     557 9   37503     588 100 39383     633 1   41831     666 40  44975s    706 200 48405s
34  7   2085      94  200 5791      124 7   7907      164 5   10015     206 5   12013     243 200 13671s    295 60  18245     338 60  21123     383 1   25407     421 200 27995     467 80  30633     523 7   35391     558 40  37543     589 60  39443     634 200 42031     667 60  45035     707 4   48409
35  200 2285      97  1   5833      125 40  7947      167 5   10099     207 10  12023     244 40  13711     296 40  18285     339 90  21213     384 70  25477     422 100 28095     470 5   30655     524 90  35481     559 60  37603     590 200 39643     635 100 42131     668 4   45039     708 600 49009
36  70  2355      99  9   5845s     126 10  7957      168 40  10139     210 5   12049     249 7   14619     299 9   18369t    345 1   21615     386 9   25491     426 9   28207     474 5   30763     525 20  35501     560 90  37693     591 10  39653     636 600 42731t    669 60  45099     709 80  49089
37  10  2365      100 40  5885      128 9   7967      169 70  10209     211 90  12139     250 4   14623s    300 90  18459s    346 300 21915     387 40  25531     428 3   28217s    475 60  30823t    527 3   35509     564 9   37803     593 9   39663t    637 100 42831     670 40  45139     710 100 49189s
51  5   2895      101 600 6485      130 9   7981      170 600 10809     215 5   12289     253 5   14703t    301 300 18759t    347 600 22515     388 600 26131s    431 5   28319     487 9   32887     529 9   35523     565 50  37853     597 1   39795s    638 60  42891     676 5   45279t    716 5   50033
52  6   2901      102 90  6575      131 70  8051      171 90  10899s    216 100 12389t    254 80  14783     303 3   18763     348 40  22555t    389 90  26221t    432 100 28419     488 20  32907s    530 100 35623s    569 5   37953     598 30  39825     639 40  42931s    677 70  45349     719 5   50077
68  1   3451s     103 10  6585      134 1   8097      173 1   10903     217 60  12449     258 7   15259     306 7   18817     349 60  22615     391 9   26235     434 9   28429     493 5   33661     531 60  35683     570 60  38013     603 1   40021     641 7   42947     680 9   45467     720 2   50079
69  30  3481      104 60  6645      135 80  8177t     174 80  10983s    218 40  12489     259 100 15359     307 400 19217     350 90  22705     395 9   26341s    435 60  28489     496 5   33745     532 200 35883     571 300 38313     604 70  40091     642 90  43037     681 200 45667     724 9   50259
70  600 4081s     105 40  6685s     137 3   8181      180 1   11269     219 300 12789s    262 3   15459     308 8   19225     351 60  22765     396 90  26431     436 100 28589     497 40  33785     533 100 35983     574 9   38351     605 60  40151     643 60  43097     682 4   45671     725 90  50349t
71  40  4121t     106 100 6785      139 3   8189      183 7   11315     222 9   12827     263 80  15539     311 1   19243s    352 200 22965     399 1   26531     438 1   28599     498 4   33789s    534 60  36043s    575 70  38421     606 100 40251     644 200 43297     683 600 46271     726 8   50357
72  4   4125      107 60  6845      145 5   8943      184 40  11355     223 70  12897     266 7   15847t    315 1   19943s    353 100 23065s    400 200 26731     441 5   28693s    502 1   33885     535 70  36113s    576 70  38491     609 3   40351     645 40  43337s    684 80  46351     729 1   50405

A) Letter position.     B) Letter value.    C) Accumulated total.

Total of the letters (column B): 27083 = 7 x 53 x 73. SF: 133 = 7 x 19. SF: 26 = 2 x 13.

3.9.2Letters with even valued accumulated totals.

A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)        A)  B)  C)
1   6   6         41  20  2596      73  5   4130s     141 40  8238      197 7   11718s    251 5   14628     292 2   18084     343 60  21574s    397 9   26440     448 100 29034     486 300 32878     546 70  36850     608 90  40348s    671 7   45146     721 1   50080
2   10  16        42  10  2606      74  60  4190      142 600 8838      198 90  11808     252 70  14698     297 5   18290     344 40  21614     398 90  26530s    451 3   29134s    489 9   32916t    549 9   36944     611 1   40432s    672 20  45166     722 70  50150
5   5   32        43  40  2646s     75  300 4490      143 90  8928      200 9   11822     255 9   14792     298 70  18360     359 1   24026     404 7   27098     454 7   29238     490 70  32986     552 5   37054     612 300 40732     673 8   45174     723 100 50250
6   8   40        44  10  2656      78  9   4528      144 10  8938      201 30  11852     256 60  14852     302 1   18760s    360 40  24066s    405 80  27178     455 6   29244     491 70  33056     553 80  37134     616 1   40930     674 60  45234s    727 7   50364
7   80  120       45  40  2696      79  70  4598      146 9   8952      204 1   11928s    257 400 15252     304 7   18770     361 60  24126     406 8   27186     456 600 29844     492 600 33656s    554 60  37194     617 200 41130     675 40  45274     728 40  50404
8   90  210s      46  6   2702s     80  70  4668      147 90  9042      205 80  12008     260 7   15366t    305 40  18810     363 3   24138     409 7   27300st   458 1   29852     494 9   33670st   555 200 37394s    618 100 41230s    678 9   45358     730 9   50414st
9   4   214       47  8   2710      81  60  4728      149 1   9044s     208 1   12024     261 90  15456s    309 7   19232     365 9   24152     410 40  27340     459 200 30052     495 70  33740s    556 100 37494     621 5   41332     679 100 45458s
10  20  234t      48  80  2790      82  90  4818      150 40  9084      209 20  12044     264 1   15540s    310 10  19242     366 100 24252     412 5   27348     460 100 30152     499 5   33794     561 1   37694     622 200 41532     686 1   46362
13  5   246       49  90  2880      88  5   5190      152 3   9088      212 5   12144     265 300 15840     312 9   19252     367 60  24312     413 40  27388     461 60  30212st   500 60  33854     562 40  37734     624 3   41542     689 7   46678
14  8   254       50  10  2890      89  40  5230      158 5   9842s     213 40  12184     268 7   15944     313 600 19852s    368 90  24402s    415 1   27394     462 200 30412     501 30  33884     563 60  37794     626 5   41550     690 90  46768
15  30  284       53  5   2906      95  1   5792      163 5   10010st   214 100 12284     269 40  15984     314 90  19942t    369 100 24502     416 40  27434     468 9   30642     503 9   33894s    566 1   37854     627 20  41570     694 5   46882
16  10  294s      54  2   2908      96  40  5832      165 9   10024s    220 9   12798     272 5   16030s    320 5   20168     370 60  24562     423 9   28104     469 8   30650     504 90  33984     567 90  37944     630 1   41670     695 200 47082s
23  1   1086      55  10  2918      98  3   5836      166 70  10094s    221 20  12818t    274 9   16042t    321 40  20208     371 30  24592     424 90  28194     471 9   30664     505 60  34044     568 4   37948     631 100 41770     696 40  47122
24  300 1386s     56  4   2922      109 7   6942t     172 3   10902     227 1   13068     275 40  16082     325 9   20358t    373 1   24594     425 4   28198     472 90  30754     506 200 34244s    572 9   38322     632 60  41830     697 60  47182
25  40  1426      57  6   2928      110 90  7032      175 1   10984     228 40  13108     276 600 16682     326 60  20418     374 200 24794s    427 7   28214     473 4   30758st   507 70  34314s    573 20  38342     640 9   42940     698 200 47382
26  50  1476      58  10  2938t     112 9   7042s     176 40  11024t    231 1   13112     277 90  16772s    327 40  20458     375 100 24894     429 7   28224s    476 5   30828s    510 9   34408     585 1   39082     649 5   44036     699 400 47782s
27  80  1556      59  90  3028      122 7   7800t     177 4   11028     232 40  13152     278 10  16782     328 100 20558     376 60  24954     430 90  28314t    477 200 31028     511 100 34508     592 1   39654     654 5   44256     700 60  47842
28  300 1856      60  30  3058      123 100 7900      178 200 11228s    233 100 13252     281 7   16834     329 60  20618t    377 200 25154     433 1   28420s    478 40  31068     521 7   35284     594 1   39664     655 200 44456     701 90  47932
29  6   1862s     61  8   3066s     127 1   7958      179 40  11268     236 1   13264     282 40  16874t    330 200 20818s    381 7   25306     437 9   28598     479 60  31128     522 100 35384     595 80  39744     656 60  44516     711 9   49198
30  10  1872t     62  70  3136s     129 5   7972      181 9   11278     237 8   13272s    286 7   17182     331 10  20828     382 100 25406     439 9   28608     480 200 31328     526 5   35506     596 50  39794     657 40  44556     712 10  49208
31  200 2072s     63  80  3216      132 5   8056      182 30  11308     240 1   13372     287 600 17782     333 9   20842     385 5   25482     440 80  28688     481 400 31728     528 5   35514     599 5   39830s    658 100 44656     713 600 49808
33  5   2078      64  60  3276st    133 40  8096      185 5   11360     245 1   13712     288 90  17872     334 80  20922     390 5   26226     443 1   28794     482 60  31788     536 5   36118     600 40  39870     659 60  44716s    714 20  49828
38  1   2366st    65  90  3366      136 1   8178      189 7   11438s    246 200 13912     289 70  17942     340 1   21214     392 7   26242     445 1   28804     483 90  31878s    537 80  36198     601 60  39930     660 10  44726     715 200 50028
39  200 2566      66  4   3370      138 5   8186      190 100 11538     247 100 14012     290 80  18022     341 200 21414     393 10  26252     446 70  28874     484 100 31978     539 5   36212     602 90  40020     663 1   44828s    717 9   50042
40  10  2576s     67  80  3450      140 9   8198      195 7   11708     248 600 14612t    291 60  18082     342 100 21514     394 80  26332     447 60  28934     485 600 32578st   545 7   36780     607 7   40258     664 100 44928t    718 30  50072

A) Letter position.     B) Letter value.    C) Accumulated total.

Total of the letters (column B): 23331 = 3 x 7 x 11 x 101.

3.9.3In 118 times, the accumulated total will be a multiple of 7. The positions of these letters: 41524 = 2² x 7 x 1483.

3.9.4In 49 times, the accumulated total will be a multiple of 13. The positions of these letters: 16856 = 2³ x 7² x 43. SF: 63 = 3² x 7. SF: 13.

3.9.5Since God is the ultimate author of the prophecy, find accumulated totals divisible by 26 (the number of His Name). Amazingly, this happens precisely 26 times!

A)  B)  C)        A)  B)  C)
10  20  234       282 40  16874
30  10  1872      314 90  19942
38  1   2366      325 9   20358
58  10  2938      329 60  20618
64  60  3276      409 7   27300
109 7   6942      430 90  28314
122 7   7800      461 60  30212
163 5   10010     473 4   30758
176 40  11024     485 600 32578
221 20  12818     489 9   32916
248 600 14612     494 9   33670
260 7   15366     664 100 44928
274 9   16042     730 9   50414

A) Letter position.     B) Letter value.
C) Accumulated total.

The total of the letter positions (column A): 7658 = 2 x 7 x 547.
The total of the letters (column B): 1883 = 7 x 269.

3.10Feature 3.1 and 3.2 looked at odd or even positioned letters. These were individual letters. Then there were alternating groups of letters. These groups were all the same size. Alternating groups of differing sizes are also possible. Since this opens up many possibilities, the following only concentrates on cases where the alternating group sizes are multiples of 7 or 13 letters.

3.10.1Divide the 730 letters into alternating groups of 21, and 52 letters.

3.10.1.1Total of the groups with 21 letters: 12243 = 3 x 7 x 11 x 53.

3.10.1.2Total of the groups with 52 letters: 38171 = 7² x 19 x 41.

3.10.2Divide the 730 letters into alternating groups of 78 and 287 letters.

3.10.2.1Total of the groups with 78 letters: 9170 = 2 x 5 x 7 x 131.

3.10.2.2Total of the groups with 287 letters: 41244 = 2² x 3 x 7 x 491.

3.10.3Divide the 730 letters into alternating groups of 105 and 260 letters.

3.10.3.1Total of the groups with 105 letters: 13188 = 2² x 3 x 7 x 157.

3.10.3.2Total of the groups with 260 letters: 37226 = 2 x 7 x 2659.

3.10.4Divide the 730 letters into alternating groups of 130 and 70 letters.

3.10.4.1Total of the groups with 130 letters: 36413 = 13 x 2801. SF: 2814 = 2 x 3 x 7 x 67.

3.10.4.2Total of the groups with 70 letters: 14001 = 3 x 13 x 359.

3.10.5Divide the 730 letters into alternating groups of 13 and 133 letters.

3.10.5.1Total of the groups with 13 letters: 3120 = 2⁴ x 3 x 5 x 13.

3.10.5.2Total of the groups with 133 letters: 47294 = 2 x 13 x 17 x 107.

3.10.6Divide the 730 letters into alternating groups of 169 and 196 letters.

3.10.6.1Total of the groups with 169 letters: 22100 = 2² x 5² x 13 x 17.

3.10.6.2Total of the groups with 196 letters: 28314 = 2 x 3² x 11² x 13.

3.10.7Divide the 730 letters into alternating groups of 196 and 338 letters.

3.10.7.1Total of the groups with 196 letters: 26082 = 2 x 3⁴ x 7 x 23.

3.10.7.2Total of the groups with 338 letters: 24332 = 2² x 7 x 11 x 79.

3.10.8Divide the 730 letters into alternating groups of 351 and 14 letters.

3.10.8.1Total of the groups with 351 letters: 48646 = 2 x 13 x 1871.

3.10.8.2Total of the groups with 14 letters: 1768 = 2³ x 13 x 17.

Isaiah 53:10 and Acts 8:30-36 are marvellously structured when taken together.

3.11Like the words in feature 1.11, the first and last appearances of nine letters mark out letters between them, and letters that are not between them.

(To see the features from 3.11, click the buttons below. This will scroll the table into view. Click the table to return to the feature button.)

3.11.1Letters between the first and last appearances of the letter 6: 29232 = 2⁴ x 3² x 7 x 29.

3.11.2Letters not between the first and last appearances of 6: 21182 = 2 x 7 x 17 x 89.

3.11.3Letters between the first and last appearances of the letter 10: 49182 = 2 x 3 x 7 x 1171. SF: 1183 = 7 x 13².

3.11.4Letters not between the first and last appearances of 10: 1232 = 2⁴ x 7 x 11. SF: 26 = 2 x 13.

3.11.5Letters between the first and last appearances of the letter 8: 50309 = 7 x 7187.

3.11.6Letters not between the first and last appearances of 8: 105 = 3 x 5 x 7.

3.11.7Letters between the first and last appearances of the letter 4: 48191 = 11 x 13 x 337.

3.11.8Letters not between the first and last appearances of 4: 2223 = 3² x 13 x 19.

3.11.9Letters between the first and last appearances of the letter 20: 49574 = 2 x 7 x 3541.

3.11.10Letters not between the first and last appearances of 20: 840 = 2³ x 3 x 5 x 7. SF: 21 = 3 x 7.

3.11.11Letters between the first and last appearances of the letter 1: 50169 = 3 x 7 x 2389.

3.11.12Letters not between the first and last appearances of 1: 245 = 5 x 7².

3.11.13Letters between the first and last appearances of the letter 40: 50029 = 7² x 1021.

3.11.14Letters not between the first and last appearances of 40: 385 = 5 x 7 x 11.

3.11.15Letters between the first and last appearances of the letter 7: 48272 = 2⁴ x 7 x 431.

3.11.16Letters not between the first and last appearances of 7: 2142 = 2 x 3² x 7 x 17.

3.11.17Letters between the first and last appearances of the letter 9: 45906 = 2 x 3 x 7 x 1093. SF: 1105 = 5 x 13 x 17. SF: 35 = 5 x 7.

3.11.18Letters not between the first and last appearances of 9: 4508 = 2² x 7² x 23.

3.11.19These nine letters (6 10 8 4 20 1 40 7 9) together total 105 (3 x 5 x 7) showing this is not by random chance.

(Unlike the words in feature 1.11, the positions of these nine letters have no feature.)

Conclusion

God’s signature of complementary opposites (Revelation 1:8) can be found in many ways in the words, letters, and in the first and last letters of each word. The fact that the letters repeat numeric features from the words is a double witness. Isaiah 53:10 was meant to be paired with Acts 8:30-36. Jesus is the suffering servant.

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.)

Love God’s word, not the numbers.

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