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Lectures/implicit.jl
@@ -76,7 +76,7 @@ Assume
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Then
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* ``f`` is bijective from a neighborhood of ``w_0`` to a neighborhood of ``f(w_0)``
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-* For ``\omega`` in a neighborhood of ``f(w_0)``, ``f^{-1}`` is ``C^2`` and ``\partial f^{-1}(\omega) = (\partial f(f^{-1}(w)))^{-1}``
+* For ``\omega`` in a neighborhood of ``f(w_0)``, ``f^{-1}`` is ``C^2`` and ``\partial f^{-1}(\omega) = (\partial f(f^{-1}(\omega)))^{-1}``
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"""
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# ╔═╡ 0b091706-da13-41f8-9852-4fa685a0fa95
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