In the name of GOD, Most Gracious, Most Merciful

There is no other god beside GOD

There is no other god beside GOD

(from: Quran The Final Testament, by Rashad Khalifa, PhD.)

Every sura in the Quran opens with the statement "In the name of God, Most Gracious, Most Merciful," known as the *Basmalah*, with the exception of Sura 9. This conspicuous absence of the *Basmalah* from Sura 9 has been an intriguing feature of the Quran for 14 centuries. Many theories have been advanced to explain this phenomenon.

Now we learn that the missing *Basmalah* plays a significant role as [1] a significant constituent of the Quran's mathematical miracle, and [2] a glaring sign from the Most Gracious, Most Merciful, that Sura 9 has been tampered with and must be purified (Appendix 24). Both roles of the missing *Basmalah* were revealed with the discovery of the Quran's mathematical code. The following list of factual observations illustrate the miraculous features of the missing *Basmalah*:

[1] Since the *Basmalah* consists of 19 Arabic letters, and prefixes all the suras except one, it can be considered the foundation upon which the Quran's 19-based code is built. But the absence of the *Basmalah* from Sura 9 causes the number of this crucial opening statement to be 113, a number that does not conform with the Quran's code. However, we find that this deficiency is compensated for in Sura 27. Two *Basmalahs* occur in Sura 27, one as an opener and one in Verse 30. This restores the total number of *Basmalahs* in the Quran to 114, 19x6.

[2] From the missing *Basmalah* of Sura 9 to the extra *Basmalah* of Sura 27, there are 19 suras.

[3] The sum of sura numbers from the missing *Basmalah* (Sura 9) to the extra *Basmalah* (Sura 27) is 9+10+11+12+ ... +25+26+27 = 342, 19x18. This is a mathematical property, any consecutive 19 numbers will add up to a multiple of 19. But the miraculous phenomenon is that this number, 342, equals the number of words from the first *Basmalah* of Sura 27 to the second *Basmalah* in 27:30.

[4] The occurrence of the extra *Basmalah* in 27:30 conforms with the Quran's code in that the sura number, plus the verse number is a multiple of 19 (27+30 = 57 = 19x3).

[5] The occurrence of the extra *Basmalah* in Verse 30 compares with the occurrence of the number 19 itself in Verse 30 (Sura 74).

[6] The Quran contains 6234 numbered verses. The absence of the *Basmalah* from Sura 9, and compensating for it in Verse 30 of Sura 27 gives us two numbered *Basmalahs*, 1:1 & 27:30, and 112 un-numbered *Basmalahs*. This causes the total number of verses in the Quran to be 6234+112 = 6346, 19x334.

[7] From the missing *Basmalah* to the extra *Basmalah*, the number of verses containing the word "Allah" is 513, 19x27. Note that 27 is the sura number where the extra *Basmalah* occurs. The data are in Table 1.

Sura Number | Verses w/ "Allah" |
---|---|

------ | --------- |

9 | 100 |

10 | 49 |

11 | 33 |

12 | 34 |

13 | 23 |

14 | 28 |

15 | 2 |

16 | 64 |

17 | 10 |

18 | 14 |

19 | 8 |

20 | 6 |

21 | 5 |

22 | 50 |

23 | 12 |

24 | 50 |

25 | 6 |

26 | 13 |

27 | 6 |

--- | --- |

342 (19x18) | 513 (19x27) |

[8] The sum of verse numbers (1+2+3+ ... +n), plus the number of verses, from the missing *Basmalah* to the extra *Basmalah* is 119624, 19x6296. See Table 2.

Sura | Verses | Sum of Verse # |
---|---|---|

---- | ------ | -------------- |

9 | 127 | 8128 |

10 | 109 | 5995 |

11 | 123 | 7626 |

12 | 111 | 6216 |

13 | 43 | 946 |

14 | 52 | 1378 |

15 | 99 | 4950 |

16 | 128 | 8256 |

17 | 111 | 6216 |

18 | 110 | 6105 |

19 | 98 | 4851 |

20 | 135 | 9180 |

21 | 112 | 6328 |

22 | 78 | 3081 |

23 | 118 | 7021 |

24 | 64 | 2080 |

25 | 77 | 3003 |

26 | 227 | 25878 |

27 | 29 | 435 |

--- | ---- | ------ |

342 | 1951 | 117673 |

342 + 1951 + 117673 =119624 = 19 x 6296 |

[9] This item also proves that Sura 9 consists of 127 verses, not 129 (see Appendix 24). The sum of digits of 127 is 1+2+7=10. By finding all the verses whose digits add up to 10, from the missing *Basmalah* of Sura 9 to the extra *Basmalah* of Sura 27, then adding the number of these verses to the total number of verses from the missing *Basmalah* to the extra *Basmalah*, we get 2128, or 19x112 (Table 3).

[10] Sura 9 is an odd-numbered sura whose number of verses (127) is also odd. From the missing *Basmalah* to the extra *Basmalah*, there are 7 suras that possess this property; they are odd-numbered suras whose numbers of verses are also odd. As detailed in Table 4, these are Suras 9, 11, 13, 15, 17, 25, and 27. By adding the digits that make up the sura numbers and the numbers of verses, the grand total is 114, 19x6.

Sura No | No. of Verses | No. of Occurences |
---|---|---|

---- | ------. | ---------- |

9 | 127 | 12 |

10 | 109 | 10 |

11 | 123 | 11 |

12 | 111 | 10 |

13 | 43 | 3 |

14 | 52 | 4 |

15 | 99 | 9 |

16 | 128 | 12 |

17 | 111 | 10 |

18 | 110 | 10 |

19 | 98 | 9 |

20 | 135 | 12 |

21 | 112 | 10 |

22 | 78 | 7 |

23 | 118 | 11 |

24 | 64 | 6 |

25 | 77 | 7 |

26 | 227 | 22 |

27 | 29 | 2 |

--- | ---- | --- |

342 | 1951 | 177 |

(19x18) & 1951+177=2128=19x112 |

Sura No. | Sum of Digits | No of Verses | Sum of Digits |
---|---|---|---|

---- | ------ | ------ | ------ |

9 | 9 | 127 | 10 |

11 | 2 | 123 | 6 |

13 | 4 | 43 | 7 |

15 | 6 | 99 | 18 |

17 | 8 | 111 | 3 |

25 | 7 | 77 | 14 |

27 | 9 | 29 | 11 |

-- | -- | ||

45 | 69 | ||

45+69 = 114 = 19x6 |

[11] The next two features authenticate both the missing *Basmalah* and the number of verses in Sura 9 (where two false verses had been injected). If we take the same suras listed in Table 4, odd-numbered suras whose numbers of verses are also odd, and write down the number of every sura, followed by its number of verses, the resulting long number (30 digits) is a multiple of 19 (Figure 1).

[12] Let us continue to work with the suras listed in Table 4. They are the odd-numbered suras whose verses are also odd-numbered, from the missing *Basmalah* to the extra *Basmalah*. If we write down the number of every sura, followed by the last digit in every verse in that sura, we end up with a long number, 1988 digits, which is divisible by 19 (Figure 2).

[Figure 1] |

[Figure 2] |

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