Mathematics · Level 4 of 5
Hessian
A matrix of second partial derivatives of a scalar-valued function.
It describes local curvature when the necessary derivatives exist.
Example
An optimizer estimates how a loss surface bends around a point.
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Hessian. A matrix of second partial derivatives of a scalar-valued function. It describes local curvature when the necessary derivatives exist. For example: An optimizer estimates how a loss surface bends around a point.
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This notation connects model equations to the calculations implemented in code.
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