Update week35.do.txt
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@@ -536,6 +536,11 @@ on the other hand $\bm{y}$ is a scalar, the Jacobian becomes a
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$1\times n$ matrix.
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When this matrix is a square matrix $m=n$, its determinant is often referred to as the Jacobian
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determinant. Both the matrix and (if $m=n$) the determinant are
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often referred to simply as the Jacobian. The Jacobian matrix represents the differential of $\bm{y}$ at every point where the
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vector is differentiable.
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!split
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===== Derivatives, example 1 =====
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@@ -562,6 +567,8 @@ From this we have, using the definition of the Jacobian
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\]
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!et
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!split
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===== Example 2 =====
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