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How did Emmy Noether develop algebra? - Answers

Emmy Noether did not actually develop algebra. The field was originally developed by Indian mathematicians and introduced at large by Muhammad ibn Musa al-Khwarizmi, in his book, Kitab al-jam'wal tafriq bi hisab al-Hindi ("Book on Addition and Subtraction after the Method of the Indians"), around 780-850 A.D.Emmy Noether made vast advancements to the field of abstract algebra, largely by introducing a number of useful theorems in group, ring and field theory.



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How did Emmy Noether develop algebra? - Answers

https://math.answers.com/math-and-arithmetic/How_did_Emmy_Noether_develop_algebra

Emmy Noether did not actually develop algebra. The field was originally developed by Indian mathematicians and introduced at large by Muhammad ibn Musa al-Khwarizmi, in his book, Kitab al-jam'wal tafriq bi hisab al-Hindi ("Book on Addition and Subtraction after the Method of the Indians"), around 780-850 A.D.Emmy Noether made vast advancements to the field of abstract algebra, largely by introducing a number of useful theorems in group, ring and field theory.



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https://math.answers.com/math-and-arithmetic/How_did_Emmy_Noether_develop_algebra

How did Emmy Noether develop algebra? - Answers

Emmy Noether did not actually develop algebra. The field was originally developed by Indian mathematicians and introduced at large by Muhammad ibn Musa al-Khwarizmi, in his book, Kitab al-jam'wal tafriq bi hisab al-Hindi ("Book on Addition and Subtraction after the Method of the Indians"), around 780-850 A.D.Emmy Noether made vast advancements to the field of abstract algebra, largely by introducing a number of useful theorems in group, ring and field theory.

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      Emmy Noether did not actually develop algebra. The field was originally developed by Indian mathematicians and introduced at large by Muhammad ibn Musa al-Khwarizmi, in his book, Kitab al-jam'wal tafriq bi hisab al-Hindi ("Book on Addition and Subtraction after the Method of the Indians"), around 780-850 A.D.Emmy Noether made vast advancements to the field of abstract algebra, largely by introducing a number of useful theorems in group, ring and field theory.

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