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  2. Siddhānta Shiromani - Wikipedia

    en.wikipedia.org/wiki/Siddhānta_Shiromani

    The book contains thirteen chapters, 278 verses, ... contains 213 verses and is devoted to algebra. ... All put together there are about 900 verses. [4]

  3. Indian mathematics - Wikipedia

    en.wikipedia.org/wiki/Indian_mathematics

    Chapter 18 contained 103 Sanskrit verses which began with rules for arithmetical operations involving zero and negative numbers [73] and is considered the first systematic treatment of the subject. The rules (which included a + 0 = a {\displaystyle a+0=\ a} and a × 0 = 0 {\displaystyle a\times 0=0} ) were all correct, with one exception: 0 0 ...

  4. Fangcheng (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Fangcheng_(mathematics)

    Fangcheng (sometimes written as fang-cheng or fang cheng) (Chinese: 方程; pinyin: fāngchéng) is the title of the eighth chapter of the Chinese mathematical classic Jiuzhang suanshu (The Nine Chapters on the Mathematical Art) composed by several generations of scholars who flourished during the period from the 10th to the 2nd century BC ...

  5. Bhāskara II - Wikipedia

    en.wikipedia.org/wiki/Bhāskara_II

    His Bījaganita ("Algebra") was a work in twelve chapters. It was the first text to recognize that a positive number has two square roots (a positive and negative square root). [25] His work Bījaganita is effectively a treatise on algebra and contains the following topics: Positive and negative numbers.

  6. Theory of equations - Wikipedia

    en.wikipedia.org/wiki/Theory_of_equations

    In algebra, the theory of equations is the study of algebraic equations (also called "polynomial equations"), which are equations defined by a polynomial.The main problem of the theory of equations was to know when an algebraic equation has an algebraic solution.

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  9. Pointed set - Wikipedia

    en.wikipedia.org/wiki/Pointed_set

    In the sense of universal algebra, a pointed set is a set together with a single nullary operation:, [a] which picks out the basepoint. [7] Pointed maps are the homomorphisms of these algebraic structures. The class of all pointed sets together with the class of all based maps forms a category.

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