Reference: 7-19 İKİZKOD kitabı / İMRAN AKDEMİR / www.ikizkod.com
The 87th verse of 15-Al-Hijr Surah is the only verse that states that the Repeating Duo is given and one of the two numbers given is 7. In addition, this verse reveals that both the numerical size and the verbal dimension of the revelation downloaded to the prophet are present.
“And We have certainly given you, [O Muhammad], seven of the often repeated [verses] and the great Qur’an.”
In this verse, the word “Seven” was used in a different way from the other “Seven” words in the Qur’an. In the Qur’an, the word “seven”, which was used in the expression of seven heavens, seven hyacinths, seven people or seven doors in dozens of times, was used with forms such as “seb’a” (سبع), “seb’etu” (سبعة). In the 87th verse of 15-Al-Hijr Surah, It is different and specifically mentioned in the form “seb’an” (سبعا). The reason for this difference is that in the form of “sebanan”, the word “Seven” forms a numerical link directly with the number 19. In other words, when it is written in the form of “Seban”, the numerical value of the word “seven” is 133 (7×19).
7 and 19 is the first common divisor of the number 133. In other words, no natural number before 133 is divided into both 7 and 19. Reference verse two things have been given. The first is a repetitive twin numerical system,the other is the Great Qur’an, which is surrounded by this digital system. Here is a numerical system in the verse that states that the words in the sentence, when we examine the numerical values, we see that they are in complete harmony with the number 7 of the verse. Reference to the numerical system given in the reference verse indicates that the numeric value of the sentence is 1477. (7×211)
The total of digits of the 1477 number is 19. (1+4+7+7= 19)
In addition, there is such a harmony in the numerical values of these words that the two-way consecutive sequences of the numerical values of the words give full multiples of 7.
The consecutive sequences of the numerical values of the words from left to right:
722 133 482 140 = 7 x …
The consecutive sequences of the numerical values of the words from right to left:
140 482 133 722 = 7 x …
The sum of the letters in the sentence is more than 7 and the sum of these figures give 1 + 4 + 7 + 7 = 19 makes the job a little more difficult. How hard can a man try to make a similar one of the above? Even if he succeeds numerically, his words will literally disagree and become deadlocked; while the numbers are equalized, the meaning of the words will be corrupted, the words that make up the words will be distorted in the numerical values of the letters.
The end of the Reference: 7-19 İKİZKOD book/ İMRAN AKDEMİR / www.ikizkod.com
—– 15 – Hicr Suresi – Ayet 87: —–
وَلَقَدْ آتَيْنَاكَ سَبْعًا مِّنَ الْمَثَانِي وَالْقُرْآنَ الْعَظِيمَ
https://quran.com/15/87 – SAHIH INTERNATIONAL
15-Al-Hijr – verse 87: And We have certainly given you, [O Muhammad], seven of the often repeated [verses] and the great Qur’an.
Numerical analysis of the words describing the code 7 of in 87th verse of 15th Al-Hijr Surah
The 7 codings that appear in the numerical values of the related words of the verse are extremely remarkable.
Codes revealed by İmran Akdemir:
Sequential order of abjad values of verse letters
6 30 100 4 1 400 10 50 1 20 60 2 70 1 40 50 1 30 40 500 1 50 10 ≡ 0 (mod 7)
The reverse order of the numbers in the digits of this number also confirms the 7 encoding
01 05 1 005 04 03 1 05 04 1 07 2 06 02 1 05 01 004 1 4 001 03 6 ≡ 0 (mod 7)
In addition, another coding that we want to highlight gains importance by giving 2 remainder.
Consecutive reverse order of Abjad values of verse letters
10 50 1 500 40 30 1 50 40 1 70 2 60 20 1 50 10 400 1 4 100 30 6 ≡ 2 (mod 7)
Although it is a mathematical feature that the abjad values of the words confirm the 7 encoding of the two-way sequential sequences, as you can see when you examine, you can see that it is a very special and only 7 emphasis math feature. The emergence of this mathematical feature at this point is a situation that cannot be described as a coincidence in our opinion.
140 482 133 722 = 7 x … 722 133 482 140 = 7 x …
Three-digit numbers appearing in four groups. It may seem simple at first, but this mathematical feature or necessity is perfectly matched for the emphasis on 7. Even if we say it was chosen especially for its seven emphasis, we would not be exaggerated. I give the related tables below. Let’s examine it together.
To examine the number structure in this table, we first consider the number in a series. By increasing the number one by one, we tried to understand how the structure of the number changed and what cycle it had. Unfortunately, other opinions examining numerical coding systems are missing these details because they concentrate on the remainder of coding numbers {≡ 0 (mod 7) and ≡ 0 (mod 19)}. The 7 emphasis in the number number emerges with the addition of the remaining values. We see the emphasis of 7 very clearly in the column “Mode 7 Total”. In order for the 7 emphasis to appear, the structure of the number must necessarily come together in duo groups of 3 digits. We have given you to review other tables.
In addition; The example of the number formed by the abjad values of the verse words, we would like to show that the table we gave above is in a very critical place. At this point, the total of the numbers is 1477. You can see the coding details.
1 + 4 + 7 + 7 = 19 and 1477 ≡ 0 (mod 7) and 1477 ≡ 2 x 7 (mod 19)
2 groups of 3-digit numbers, you can follow 7 highlights of the number structure.
6 groups of 3-digit numbers, (2×3); 7 emphasis in the structure of the number continues.
You can clearly see from the tables below that the 7 emphasis mentioned above is not in the number structures formed by the groups consisting of 2, 4, 5 and 6 digits.
As a result; This number structure, consisting of four groups of 3 digits, consisting of Abjad values of the related words in 15:87, has a very special mathematical structure with 7 emphasis.
140 482 133 722 ≡ 0 (mod 7) 722 133 482 140 ≡ 0 (mod 7)
Also; the sum of the numbers (140 + 482 + 133 + 722) 1477 the number of encodings is also remarkable.
1 + 4 + 7 + 7 = 19 and 1477 ≡ 0 (mod 7) and 1477 ≡ 2 x 7 (mod 19)
Leave a Reply