بنیا باغ انمل
جیہڑے کیرے پھل
اوہندا تک مہاندرا
پنڈا جاوے پھُل
گلاں تے ہر پاسے
گیاں ساریاں ہل
ایس عشقے دے وِچہ
اَٹیاں پوندا مُل
حسن تیرے تے ڈُلّھے
عاشق تیرے کل
عشق ھنیری وچہ
اینویں جاسیں رُل
تینوں سیاناں سمجھ
سانوں لگی بھل
کئی دیوانے ہون
لک دا ویکھ کڑل
حشر نوں، کرتوتاں
ساریاں جانیاں تُل
پاک محمدؐ آپ
پائے امت دا مل
The sayings of Prophet Muhammad (SAW) have very great importance for Muslims, it is a second source of Islamic legislation. It is the source for the education of morality and knowledge of the legacy of the Prophet Muhammad (SAW) and logic in dealing with the circumstances of different conditions. One can say that it has great literary and historical importance too because it gives us the opportunity to reach a comprehensive view of human history. The Had┘th has great impact on literature, like: -Impact on language - Impact on prose - Impact on poetry - Impact on calligraphy - Impact on creating new fields of knowledge - Introduction of new narrative style - Abolition of vulgar Literature. In this paper it has been described that the beauties of Citation from Had┘th in the prison`s poetry of famous Andalusian poet Abdul Malik bin Idrees Al-jazar┘ Al- Undlus┘.
A graph ( , ) G V E has an H -covering if every edge in Ebelongs to a subgraph of G isomorphic to H . SupposeG admits an H -covering. AnH -magic labeling is a mapping l from ( ) ( ) E G V G È onto the integers {1,2,...,| ( ) ( )|} E G V G È with the property that, for every subgraph Aof G isomorphic toH , there is a positive integer csuch that ( ) ( ) ( ) ( ) . v V A e E A A v e c ll ÎÎ = å + å =å A graph which possess such type of labeling is known as H -magic graph. Further if in a graph vertices are labeled first with smallest positive numbers, then the graph is called H -supermagic. Moreover a graph is said to be H -( , ) ad-anti magic if the magic constant for an arithmetic progression with initial value aand a common difference . d Numerous results on labeling of many families of graphs have been published. In this thesis, research work focuses on to formulate cycle 3 C -( , ) ad anti-supermagic labeling for the MultiWheels graph, supermagic labeling for isomorphic copies with its disjoint union of Multi-Wheels graph and cycle ( , ) ad-anti-supermagic labeling for Web graph. Also cycle anti-supermagic labeling for isomorphic copies with its disjoint union of ladder and triangular ladder graphs have been formulated. In addition, investigation of fan, friendship, ladder and wheel line graphs and study of the supermagic and anti-supermagic vertex-edge-face labeling of such graphs and their isomorphic copies have been carried in this thesis. An anti-supermagic labeling of the extension of cycle graphs is also formulated.Lastly the face supermagic labeling of (1,1,1) type of subdivided triangular ladder graph, subdivided 4 mC -snake graph and subdivided 4 kmC -triangular snake graph with its (1,1,...,1) and (2,2,...,2) string are also the part of this thesis.