A-------B-------C-------D-------E-------F-------G-------H------I-------J
1-------7--------1-------7--------2-----286-------6-----165-----3---- 200
2-------286-----9-------128------4------76-------8------75-----5--- -120
3-------200-----11------123-----14-----52------10-- - 109------7---- 206
4-------176----- 13------43------16--- 128------12-----111-----19---- 98
5-------120-----15-------99-----18----110------20---.-135----21-----112
6-------165-----17-------111----22-----78------26-- .--227----23-----118
7-------206-----25--------77----24-----64------36-- ---83-----31------34
8--------75-----27--------93----28-----88------40------85-----37----182
9-------129-----29-------69-----30-----60------42------53------41----54
10------109-----33-------73-----32-----30------44------59------47----38
.-----------------35-------45---- 34-----54------46------35----- 49----18
.-----------------39-------75-----38-----88------48-----29-------51----60
,-----------------43-------89-----56-----96------50-----45-------53----62
.-----------------45-------37-----58-----22------52-----49-------55-----78
.-----------------57-------29-----64-----18------54-----55-------59-----24
------------------63-------11-----66-----12------60-----13-------61-----14
------------------81-------29-----68-----52------62-----11-------65-----12
------------------87-------19-----70-----44-------76----31-------67-----30
114-------6------91-------15-----72-----28-------82----19-------69-----52
------------------93-------11-----74-----56-------84----25-------71-----28
------------------97--------5-----78-----40-------86----17-------73-----20
------------------101------11-----80-----42-------92----21-------75----40
------------------103-------3-----88-----26-------96----19-------77----50
------------------105-------5-----90-----20-----100----11--------79----46
------------------107-------7-----94------8------104-----9--------83----36
------------------111-------5-----98------8------108-----3--------85----22
------------------113-------5-----102-----8------110-----3--------89----30
-----------------------------------106-----4--------4---------------95-----8
-----------------------------------112-----4--------4---------------99-----8
-----------------------------------114----- 6-----------------------109----6
6555 ---6236--1551 ---1225--- 1752 --- 1708--- 1554--- 1497 -- 1698-- 1806
If all the chapters number are added together(A), the total is 6555, If all the number of verses are added together(B), the total is 6236 . Not all the chapter numbers are written down here because of the space factor.If you are interested to know more, you just can clicked (CHAPTER NUMBERS) the link in the list of blog. If all the odd numbered chapters which have the odd number of verses (C) are added together, the total is 1551, if the odd number of verses for the odd number chapters are added together (D), the total is 1225, if all the even numbered chapters which have the even number of verses (E) are added together, the total is 1752, if all the number of verses of the even numbered chapters (F) are added together, the total is 1708, if all the even numbered chapters which have the odd number of verses (G) are added together, the total is 1554, if all the odd number of verses for the odd numbered of chapters(H) are added together, the total is 1497, if all the odd numbered chapters which have the even numbers of verses (I) are added together, the total is 1698 and if the number of verses for the odd numbered chapters (J) are added together, the total is 1806. To convince yourself on this, you can just copy and paste the number in the blog CHAPTER NUMBERS and paste it in the Microsoft Excel, and you will get all the answers.If all the numbers in C,D,E and F (which represent the Odd-Odd,Even-Even category of chapters and verses) the total is 6236 which is equal to the total of all the verses added together. If all the numbers in (G,H,I and J) which represent (Odd-even, even-odd category of chapters and verses) the total is 6555, which is equal to the numbers of chapters added together. But how can there be an equilibrium or balance when (C,D,E and F) and (G,H,I and J) involve only 57 chapters. The answer lies in the arrangement of the chapters and the number of verses. If the chapters numbers or the number of verses are changed, the the equilibrium or the balance fall apart. If the chapter numbers which have the odd number of verses i.e. C and G are added (1551+1554=3105). The sum is only unique to the Quran because 3105 is equivalent to (54 (the number of chapters) X 114 (the number of chapters of the Quran) +1)=54 X (114+1) /2 and this formula is only applicable to the standard arrangement of the Quran.Similarly if the chapters number which have the even number of verses are added together i.e. (E +I), 1752+1698=3450. The sum is also unique to the standard arrangement of the chapters. 3450=60 X 114 /2. Any other arrangement of the chapters of the Quran will definitely make the formula useless! You could understand further if you keep on following the blog.
Point To Ponder
Now take a few minutes to ponder! whoever might be the author of the Quran must be Mathematician .During the time of the"revelation" of the Quran, there were still no Muslim numbers which is the present number used throughout the world. The present numbers were only formulated in the 9th century by the Muslim genius al-Biruni and al-Khawarizimi. Whosoever is the author of the Quran, must be very detail and must be al-Haseeb. If you are still interested to know more then go to the blog labeled as THE QURAN ANALYZED
