37. Al-Saffat/The Rows
I/We begin by the Blessed Name of Allah
The Immensely Merciful to all, The Infinitely Compassionate to everyone.
37:01
a. By those lining up in rows,
37:02
a. and those drivers, driving away,
37:03
a. and those reciting the Reminder – The Divine Qur’an.
37:04
a. Indeed, your Allah is the One and Only Allah of everyone.
b. HE has no parents, no partners, no siblings, no sons, and no daughters.
37:05
a. Allah is Rabb - The Lord of the celestial realm and the terrestrial world and whatever is
within and between them, and,
b. Allah is also Rabb - The Lord of the vast expanse of the East and the West.
37:06
a. Indeed, WE adorned the sky of the terrestrial world with splendor of the glittering stars.
37:07
a. And secured them with meteors against every defiant Satan.
37:08
a. So that they, who seek to know the unknowable, may not be able to eavesdrop on the Exalted Assembly of angels,
b. for they will be pelted with meteors from every side -
37:09
a. – and driven off,
b. for them will be a constant and perpetual punishment.
37:10
a. Except for the one, who is able to eavesdrop and snatch a word of such knowledge,
b. he is instantaneously pursued by flaming fireballs.
37:11
a. So ask them:
b. ‘Are they more difficult to be created, or those WE created others than them?
c. In fact, WE created them – the human species - out of mere sticky clay!
Nowadays the entire world, particularly the Islamic countries, are suffering from a state of anxiety and insecurity due to terrorism. The terrorists are destroying peace of the world for the sake of their personal interests. They affiliate their terrorist activities with Islām, while Islām condemns not only terrorism, but also the violation of the country law. Islām is the religion of peace. Allāh, peace of title the with (صلى الله عليه وسلم) Muhammad Prophet His sent Almighty and granted him the name of religion as Islām. The Holy Prophet in harmony and peace of facade the build to life his all spent (صلى الله عليه وسلم) the society. His companions also exhibited human loving nature and. (صلى الله عليه وسلم) Prophet Holy the by them to provided roadmap the followed Ḥaḍrat Uthmān is one of those, who sacrificed themselves for the noble cause of peace. In this article, the remarkable efforts of Ḥaḍrat Uthmān for the maintainance of peace are highlighted. He was commited to peace even before Islām, and after accepting it, he played a vital role for the promotion and maintaince of peace. He the at (صلى الله عليه وسلم) prophet the of ambassador the as appointed was occasion of the Ḥudaybiyah Pact. Uthmān ruled a vast empire. Peace was a hallmark of his era. The evil plots against him surfaced only in the later years of his caliphate. These included objections regarding appointment and administration of the governers. He took every step to stop the disruption of peace, so much so, he did not allow the Muslims to fight for his defence, hence, sacrificed his life.
Generalized Fuzzy Coincidence and Fixed Point Theorems In this thesis, the notion of intuitionistic fuzzy b-metric spaces (shortly, IFbMS) has been introduced. Fixed point theorems of contractive mappings in IFbMS are formulated and proved to generalize the well-known Banach, Kannan and Chatterjea type results. Zamfirescu type result is also created in fuzzy b-metric space. Coincidence points and common fixed point of weakly compatible mappings in IFbMS along with the stimulating examples are obtained as well. Further, the existence of common fixed point of a family of multivalued maps in closed ball in complete intuitionistic fuzzy metric space is obtained and some valuable consequences are attained from this result. Moreover, a common coincidence point theorem for a pair of L-fuzzy mappings and a non-fuzzy mapping under a generalized ?-contraction condition in a metric space in association with the Hausdorff distance is proved and enhanced with a practical example. A generalized common coincidence point theorem with the?? ∞ metric on 1- cuts of L-fuzzy sets is achieved as well and it is concluded that under the alike circumstances there may be a coincidence point of a pair of multivalued mappings and a point to point mapping. A few corollaries are assembled to generalize many important results with the?? ∞ metric on L-fuzzy sets. Some applications of the obtained results are presented as well. Further, the existence theorems regarding fixed points and common fixed points of intuitionistic fuzzy set-valued maps for Meir-Keeler type contraction in complete metric spaces are established and proved. In addition, some common fuzzy fixed points of fuzzy set-valued mappings having ?-contraction in a complete metric space are obtained by using an integral type contraction condition. In this approach, numerous valuable current and previous results have been generalized. To indicate the strength of the main result, an interesting example is furnished.