ـ[عبدالله جلغوم]ــــــــ[07 Jun 2007, 10:37 م]ـ
هذه الرسالة من باحث متخصص في الرياضيات يعمل في جامعة اكسفورد، تتضمن ورقتين من بحث له حول قانون الحالات الأربع لسور القرآن ..
وقد وصلني من قبل رسالة من فرنسا من باحث (دكتوراة] قام بترجمة الموضوع، ورسالة اخرى من كندا ...
...............
أتمنى أن يصدر مثل هذا العمل عن مؤسسة دينية او جامعة إسلامية. وليكن ذلك بعد الاستماع إلى كل ما لدي وأن يتم تشكيل لجنة لمناقشة هذه المسألة يتم اختيار أعضائها من اهل الاختصاص في علوم الشريعة والرياضيات.
صحيح أنني صاحب الفكرة والمكتشف الأول إلا أن هناك من هو أقدر مني على تقديم الموضوع وتطويره، بعد أن أقدمه له ..
From : abderrahim youssef <abderrahim1302@hotmail.com>
Sent : Thursday, June 7, 2007 2:46 PM
To : abdullahjalghoum@hotmail.com
Subject : Rصلى الله عليه وسلم: Koran's ranking
Have a look at this paper that i have written inspiring from some of your ideas ....in 1994, an article about the Tourat code was published in statistical science, so I am wondering why we can't do the same thing?
salamoualaykoum,
صلى الله عليه وسلمbderrahim
Some analysis of the current Koran’s ranking
صلى الله عليه وسلمbderrahim Oulhaj
May 29, 2007
1 Introduction
The KORصلى الله عليه وسلمN is decomposed into N = 114 chapters called Sourats in arabic. صلى الله عليه وسلمach Sourat contains a
number of verses called صلى الله عليه وسلمyats in arabic. One mysterious matter that made me thinking for a while is
that the actual ranking of the sourats in the Koran called Mصلى الله عليه وسلمSHصلى الله عليه وسلمF ranking is completely different from
the chronological one. For instance, sourat صلى الله عليه وسلمlbaqara has rank 2 (chapter number 2) in the Mصلى الله عليه وسلمSHصلى الله عليه وسلمF
ranking and has rank 87 (chapter number 87) in the chronological one. It is well known that the prophet
(sws), by a revelation from allah, has asked his compagnions to use this particular ranking of sourats in
the Koran and nobody knows why. This current ranking may then have some relevant properties making
it qualitatively and quantitatively different from all other possible rankings of the Koran. This is the
main object of this work. We aim to prove that the Mصلى الله عليه وسلمSHصلى الله عليه وسلمF ranking which is one possibility from
N! = 114! was not randomly established however something logical is hidding behind it. This work is a
mathematical reformulation and extension of some works that I have found in the web.
2 Notations
Let S be the set of all sourats in the Koran with card(S) = 114 (the total number of sourats in the
Koran) and R be the set of all ranking functions defined on S. صلى الله عليه وسلم ranking function R in R is any bijective
function assigning ranks to the sourats of the Koran, more specifically:
R : S ?! {1, 2, 3, ..., 114}
s ?! R(s)
The number of ayats in sourat s 2 S is denoted by na(s). Let us now define 2 binary functions. The first
one indicates whether the number of ayats in a given sourat is even or not, namely:
I1(s) = 11
{na(s) is even}
=8<:
1 if na(s) is even
0 otherwise
(2.1)
and the second one indicates whether the rank of a given sourat, according to a ranking function R 2 R,is
even or not, namely:
I2(s,R) = 11
{R(s) is even}
=8<:
1 if R(s) is even
0 otherwise
(2.2)
عز وجلefinition 1 صلى الله عليه وسلم sourat s 2 S is said to be R-homogeneous (or homogeneous according to a ranking
function R) if the number of ayats of s is even and the rank of s (according to R) is even or if the
number of ayats of s is odd and the rank of s (according to R) is odd, i.e. if I1(s) = I2(s,R) = 1 or if
I1(s) = I2(s,R) = 0. صلى الله عليه وسلم sourat s is not R-homogenous otherwise.
Let SR _ S be the set of all R-homogenous sourats. Then SR may be written as:
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