Is there any branch in math that is not directly or indirectly used in physics?

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Finite field mathematics, particularly integer math modulo another integer, is not directly related to physical applications. Subfields within modern algebra, such as algebraic geometry, have minimal connections to physics, as evidenced by the work of mathematicians like André Weil and Claude Chevalley. Their contributions primarily focus on theoretical constructs rather than practical physical applications.

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Just out of curiosity.
 
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Probably a few of these. I doubt finite field math (for example integer math modulo some other integer) is related to anything physical.
 
There are many subfields within modern algebra. Some of these that are far away from physics include algebraic geometry - anything that was worked on by Andre Weill or Claude Chevellay or their students.
 

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