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Riemann helped develop the Cauchy-Riemann equations, which are a set of partial differential equations for a complex-valued function such that it is holomorphic (complex differentiable) if and only if the equations are satisfied.
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The Riemann Integral is the one commonly taught in school and continues to be the most useful definition for scientific purposes.  The more complex [[Lebesgue]] Integral is used today in some mathematical fields.
 
The Riemann Integral is the one commonly taught in school and continues to be the most useful definition for scientific purposes.  The more complex [[Lebesgue]] Integral is used today in some mathematical fields.
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==Cauchy-Riemann questions==
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Riemann helped develop the [[Cauchy-Riemann equations]], which are a set of partial differential equations for a complex-valued function such that it is holomorphic (complex differentiable) if and only if the equations are satisfied.
    
==Additional concepts named after Riemann==
 
==Additional concepts named after Riemann==
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