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Author(s):  
Ferruh Özpilavcı

The Islamic world in the 13th century is a very scientifically productive period, when great logicians and great works emerged in terms of logic. Undoubtedly, one of the leading figures of this century in the field of philosophy and logic is the great mathematician, logician and philosopher Nasīr al-Dīn al-Tūsī (d. 1274). Al-Tūsī, who has produced many valuable works, has written his work named Asâs al-Iqtibâs fi'l-Mantık. (The Basis of Acquisition). It has been modeled on the famous encyclopedic philosophical work of Ibn Sīnā-Avicenna (d. 1037), the first nine books of Kitâb al-Şifā (The Cure) on logic. The work has been among the masterpieces of the history of Islamic logic with its competent expression and original contributions, encompassing all matters up to its age. Ottoman Sultan Mehmed II The Conqueror (r. 1451-1481), who carried out important activities in the scientific and cultural field as well as his achievements in the political field, ordered this important work of logic written in Persian to be translated into Arabic from Shaykh al-Islam Mullā Ḫüsrev (d. 1480) in order to have a more common and useful functionality. In addition, Mullā Ḫüsrev, who was also a great jurist and logician, successfully completed this important task and presented his translation to the Sultan. Many copies of this translation have survived, the translator himself wrote two of which. In this article, the work named Esâsu’l İktibâs fi'l-Mantık and its translation in question have been examined and evaluated.



2020 ◽  
Vol 6 (3) ◽  
pp. 0421-0428
Author(s):  
Daya Ram Paudyal ◽  
Lakshmi Narayan Mishra

The paper has given a clear opinion on the progress of environmental protection and sustainability in the Nigerian context. The environmental regulations scenario in the country is marred by malpractices and corruption more stringent policy enforcement will help in the achievement of environmental protection.  This paper deals with a specialized method of approximating the sum of an infinite series containing positive terms which are monotonically decreasing. The analysis has been done by taking some references done by the great mathematician Leonhard Euler with some special examples. Consequently, we have established a relation to estimate the sum of convergent infinite series



2017 ◽  
Vol 5 (01) ◽  
Author(s):  
Mahendra Kumar Shukla

Great mathematician Aryabhatta has immense contribution not only in mathematics but also in physics, astronomy and other fields. Aryabhatta has initiated to find a solution of quadratics equation, summation of series etc. He has written 108 shlokas in eight pages which play a vital role in mathematics even today.



2017 ◽  
Vol 5 (01) ◽  
Author(s):  
Aditya Agnihotri

Article embodies significant contributions of great mathematician Ramanujan in different branches of Mathematics. The article also provides the knowledge about latest researches related to Ramanujan’s Summation formula.



2016 ◽  
Vol 13 (03) ◽  
pp. 1650025 ◽  
Author(s):  
Federico Holik ◽  
Cesar Massri ◽  
A. Plastino

We provide a generalization of the approach to geometric probability advanced by the great mathematician Gian Carlo Rota, in order to apply it to generalized probabilistic physical theories. In particular, we use this generalization to provide an improvement of the Jaynes’ MaxEnt method. The improvement consists in providing a framework for the introduction of symmetry constraints. This allows us to include group theory within MaxEnt. Some examples are provided.





Author(s):  
Peter Pesic

Throughout his life, the great mathematician Leonhard Euler spent most of his free time on music, to which he devoted his first book. This chapter discusses how he reformulated the ordering of musical intervals on a new mathematical basis. For this purpose, Euler devised a “degree of agreeableness” that numerically indexed musical intervals and chords, replacing ancient canons of numerical simplicity with a new criterion based on pleasure. Euler applied this criterion (and Aristotle’s teachings about the pleasure of tragedy) to argue that minor intervals and chords evoke sadness through their greater numerical complexity, hence lower degree of agreeableness than the major. This work involved extensive attention to ratios and numerical factorization immediately preceding his subsequent interest in continued fractions and number theory. Having devised a new kind of index, Euler was prepared to put forward indices that would address novel problems like the Königsberg bridge problem and the construction of polyhedra, basic concepts of what we now call topology. Throughout the book where various sound examples are referenced, please see http://mitpress.mit.edu/musicandmodernscience (please note that the sound examples should be viewed in Chrome or Safari Web browsers).



2013 ◽  
Vol 19 (5) ◽  
pp. 272-279
Author(s):  
Sabrina R. Goldberg
Keyword(s):  

Introduce mixed-ability classes to a project exploring famous mathematicians and scientists and ignite students' math interest.



2012 ◽  
pp. 42-50 ◽  
Author(s):  
V. Makarov

The article considers the life and creative achievements of the great Soviet scientist academician Leonid Kantorovich, the only Nobel Prize winner in economics in our country. Basic spheres of his scientific interests are noted, the contribution to the world science is assessed. The problems connected with the implementation of optimization methods of planning in the Soviet economy are shown.



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