HISTORY OF MATHEMATICS | CHAPTER-II


Summary

The video provides a comprehensive overview of the history of mathematics, spanning six different periods including the Hindu-Arabic period and modern era. It explores the development of the Hindu Decimal Number System, contributions of Islamic scholars, and origins of algorithms. The discussion dives into the significance of logical reasoning, geometric calculations, symbolic algebra, and differential calculus, with mentions of influential figures like John Napier and notable winners in the field. It delves into the application of calculus in various fields of mathematics and the independent development of this fundamental concept.


Introduction to the Channel

Welcoming viewers and introducing the topics of history of mathematics and front part in oil modeling.

Discussion on History of Mathematics

Detailed discussion on the history of mathematics divided into six different periods including Angry Birds period, Hindu-Was period, Modern period, and more.

Hindu-Arabic Periods

Exploration of Hindu-Arabic periods between 2018 and the development of the Hindu Decimal Number System.

Mathematical Works and Algebra

Discussion on mathematical works, principles, algebra, trigonometry, painting, and houses.

Islamic Scholar in Mathematics

Insights into Islamic scholars' contributions in mathematics and translations from Arabic to other languages.

Algorithms and Hindu-Arabic Numerals

Development and origins of algorithms in mathematics, introduction to Hindu-Arabic numerals, and their significance.

Logic and Reasoning

Discussion on logical reasoning, patterns, influential figures, and the importance of correct geometric calculations.

Symbolic Algebra and Analytical Geometry

Introduction to symbolic algebra, analytical geometry, calculus, Scottish nobleman John Napier, and more.

Differential Calculus

Insights into differential calculus, its inventor, and its application in various fields of mathematics.

Contributions and Discoveries

Overview of significant contributions by winners and the independent development of calculus.

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