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→Applications
::eigenvalue/eigenvector problems<!-- Yes, listing it twice-->
::eigenvalue/eigenvector problems<!-- Yes, listing it twice-->
::number theory—This seems improbable, but it is true. The Riemann zeta function, and the Riemann hypothesis, are very important in number theory. For a long time, the only proofs of the prime number theorem used complex numbers. The Wiles/Taylor proof of [[Fermat's Last Theorem]] uses modular forms, which use complex numbers.
::number theory—This seems improbable, but it is true. The Riemann zeta function, and the Riemann hypothesis, are very important in number theory. For a long time, the only proofs of the prime number theorem used complex numbers. The Wiles/Taylor proof of [[Fermat's Last Theorem]] uses modular forms, which use complex numbers.
::trigonometry finding arcsine and arccosine functions of numbers with [[absolute values]] more than 1 or arcsecant and arccosecant functions with absolute values between 0 and 1.
::trigonometry—finding arcsine and arccosine functions of numbers with [[absolute values]] more than 1 or arcsecant and arccosecant functions with absolute values between 0 and 1.
*Applied mathematics
*Applied mathematics
::eigenvalue/eigenvector problems
::eigenvalue/eigenvector problems