The Quran says 19 is the proof of the Quran
"Over it there are 19;
We have placed such a number (19) merely as a test for those who disbelieve, to convince the ones who have been given the Book,
while those who believe may be increased in [their] faith; and so theones who have been given the Book as well as believers may not doubt, ...
"We know that 19 is a primenumber. A prime number is a number that is only divisible by itself and byone.
1/19=5% chance of anything being multiple of 19 19 number gap 19-38-57-76
Open challenge for anyone to imitate the miracle of number 19 in 1st verse of Quran 4 words Bismillahirahmaniraheem
mathematical value is A=1 B=2 C=3 so in arabic ALIF=1 BA=2 etc
The challenge is to combine 4 words and derive combinations of 19 in 1 FIXED METHOD
Below the fixed method is 1,2,3,4 it could be JUST the number 1 because 1st chapter or 1,2,3,4
Letters in each word must be different from the bismillah Keep refering to table to see where numbers come from
1. – If we write down the order number of each
word followed by the number or letters in that word we get
13
24
36
46,
which is a multiple of 19. (the order number for each word is written
in red for distinction.): 366866
= 13243646 × 19.
2. – If after the order number for each word,
the sum of Abjad values of its letters is placed, again a multiple of 19 will
be obtained:
1102
266
3329
4289 = 19 X 5801401752331
3. If after the
order number of each word the Abjad value of each letter in that word is
placed, again the resulting number will be divisible by 19:
126040
2130305
313020084050
413020081040 = 19 × 66336954126595422109686863843162160
4. – If after the order number for each word,
the sum of the number of letters of that world plus Abjad value sum of that
word is placed,again the resulting number is a multiple
of 19. Namely:
1105
270
3335
4295 = 19 X
5817212281805;
where (3 +102 = 105), (4 + 66 = 70),
(6 + 329 = 335), (6 + 289 = 295) is used.
5. – If after the order number for each word, the
sum of the number of letters of that word plus sum of the numbers of the
letters of all
previous words is placed, again the resulting
number is divisible by 19:
13
27
313
419 = 19 X 69858601.,
where; (0 + 3 = 3), (3 + 4 = 7), (3 + 4 + 6
= 13), (3 + 4 + 6 + 6 = 19) are used.
6. – If
after the order number for each word, the sum of Abjad values of that word plus
Abjad values of the all previous words is placed,
again the ensuing number is a multiple
of 19:
1102
2168
3497
4786
= 19 X 58011412367094;
where (102 + 66 = 168) (102 + 66 + 329 =
497), (102 + 66 + 329 + 289 = 786), is used.
7. FACT 6. Replace the total gematrical value of
each word in Fact 3 by the sum of the gematrical values of the first and the
last letter in that word.
For instance, the total gematrical value of
the first word, 102, is replaced by 42.
The number 42 is the sum of 2 and 40, which
are the gematrical values of the first and the last letter in the first
word. Similarly, the total gematrical value of the second word, 66, is
replaced by 6, the sum of 1 and 5. Repeating this process for the four
words of the Basmalah, we get an 11-digit number that is a multiple of 19:
1 42
2 6
3 51
4 41
= 19 x 748755339 (2+40) (1+5) (1+50) (1+40) Pattern 8,9, 8. Lets write numerical value backwards
so instead of 102 it will be 201
so
1 201
2 66
3 923
4 982
/19 =divisible
9. Now lets see numerical value of each letter
going backwards so 2 60 40 will be written as 04062
104062
2503031305048002031404018002031/19=divisible
3 4 is in ther aswell
10.
1 10
2 19
3 102 66 329 289
4 786 /19 =58010163298068047094
how did i get 10 1+2+3+4=10
11.– If the order number of
each word (1, 2, 3, 4) is placed after the corresponding underlined digits
groups above,
a 66-digit number is ensued which is
again a multiple of 19:
216024031 14305306572 1830920010811401250133 114301520016817101840194 =19 X
113696855849…).
12. . lets add total numerical value of each
word with total numerical value of each letter with number of letters so e.g
102+2+60+40+3= 207
so 207
1 136
2 664
3 584
4 /19= divisible no remainder 13. - Insert the sequence number of each letter in
the word before its gematrical value in Fact 4. For example, the gematrical
values of the letters in first word are 2 60 40. When we insert the sequence
numbers of the letters, we get 1 2 2 60 3 40, where the sequence numbers are in
italics, the gematrical values are in bold. Similarly, the gematrical values of
the letters in the second word are 1 30 30 5. When we insert the sequence
numbers of the letters, we get 1 1 2 30 3 30 4 5, and so on. When all the
numbers are put together, the result is a 56-digit number
that is a multiple of 19:
1 1 2 2 60 3 40
2 1 1 2 30 3 30 4 5
3 1 1 2 30 3 200 4 8 5
40 6 50
4 1 1 2 30 3 200 4 8 5 10 6 40
= 19 x 590843895848580686595 . ( 13 found in 1 method
Now plz try just 4 words just use 1 method and see how many combinations of 19 can u get .