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مولانا شاہ شرف عالم ندوی

مولانا شاہ شرف عالم ندوی
۳؍ جون کو مولانا سید علی احمد شاہ شرف عالم ندوی نے داعی اجل کو لبیک کہا وہ خائقاہ پیردمڑیا خلیفہ باغ بھاگل پور کے سجادہ نشین تھے، ۸؍ مارچ ۱۹۲۶؁ء کو اپنے نانہال لکھنو میں پیدا ہوئے، آبائی وطن بھاگل پور میں ابتدائی تعلیم حاصل کی اور قرآن مجید حفظ کیا، درالعلوم ندوۃالعلما لکھنو سے علوم عربیہ کی تحصیل کی، اس کی مجلس انتظامیہ کے رکن تھے، میری ان کی ملاقات یہیں ہوتی تھی، ان کے ساتھ ایک جم غفیر ہوتا تھا، وہ دارالمصنفین کے قدرداں اور معارف کے خریدار تھے، قرآن مجید اچھا پڑھتے تھے، خانقاہ کی مسجد میں امامت اور رمضان میں قرآن سناتے تھے، مریدین کی اصلاح و تربیت پر پوری توجہ دیتے، طبیعت میں اعتدال تھا، ہر شخص سے بشاشت سے ملتے تھے، اﷲ تعالیٰ غریق رحمت کرے اور پس ماندگان کو صبر جمیل عطا کرے، آمین۔ (ضیاء الدین اصلاحی۔ جولائی ۲۰۰۵ء)

 

جماعت احمدیہ کے مولوی عبد اللطیف بہاولپوری کی چار قرآنی سورتوں کی تفاسیر کا تحقیقی و تنقیدی جائزہ

This informative article is a vital as well as analytical analyze of the several Sūrʼas translated as well as defined by Mūlvi Abdul Latīf around the facets of the guidelines connected with Translation as well as Tafsīr set by Mirza Ghulām Ahmad Qādyāni founder of Jamʽat-e-Āḥmadiya. Who offered a brand new principle connected with Tafsīr to verify the inappropriate beliefs as well as his views that are total contrary to the principles set by authentic former Muslim scholars. Many Qādyāni Mufasrīn implemented those principles within their books connected with Tafsīr. Most notable ended up being Mūlvi Abdul Latīf Bahāwalpūri who had written this Translation as well as Tafsīr of 5 Sūrʼas i. ESūrʼa Banī ʼisraeel, Sūrʼa Kahaf, Sūrʼa Yāseen, Sūrʼa Qiyāmah and Sūrʼa Dahar. He implemented the guidelines set by Mirza Ghulām Ahmad Qādyāni. Throughout his work he created a number of alterations not only with Translation but with Tafsīr too. This article is an eye bird review of the principles of the Translation as well as Tafsīr connected with Holy Qurʼan set by authentic former scholars.

Face Labelings of Graphs

The thesis deals with the problem of labeling the vertices, edges and faces of a plane graph in such a way that the label of a face and the labels of vertices and edges surrounding that face add up to a weight of that face. A labeling of a plane graph is called d-antimagic if for every positive integer s, the s-sided face weights form an arithmetic progression with a difference d. Such a labeling is called super if the smallest possible labels appear on the vertices. The thesis is devoted to study of super d-antimagic labelings of type (1, 1, 1) for antiprisms and disjoint union of prisms. We consider the antiprism and prism as three cycle parts: the outer cycle, the inner cycle and the middle cycle. To label the inner, the outer and the middle cycles we use the edge-antimagic total labelings and the vertex-antimagic total labelings. These labelings combine to a resulting super d-antimagic labeling of type (1, 1, 1) for the required values of difference d.
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