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This is disapointing, almost nothing is here, this is not even the dust of the tip of the iceberg. No theorems of inverse functions are here, nothing is mentioned about the matrix derivatives, its inverse, nonsingularity of the matrix, the one to one property related to the nonsingularity, boundness and openness of the inverse matrix and thus the inverse derivative of the function and the function itself, the continuity of both functions, inverse matrix of the derivative function and the derivative is no where to be found, and the list goes on. Truely disapointed.
I also highly urge that Euler's notation should be inroduced and the concepts be developed using it.--[[
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This is my first time encountering this page. The material is helpful, but lacks citations and seems like a loose end. I propose paring it down and adding it as a subsection to the page on the inverse function theorem. What do folks think about that?
Also, what are some good references for this material? I think that a reference in the spirit of spivak or rudin would be good, in addition to a more elementary source.
-[[user:Tomhallward|Tomhallward]]([[User talk:Tomhallward|talk]])
== Notation is extremely confusing ==
Since there are two variables in the introductory section, there should be at least one notation that refers explicitly to which variables the derivative is with respect to. Since this is an introductory page, writers should not assume readers will pick up on implicit (really, lazy) notation. <!-- Template:Unsigned IP --><small class="autosigned">— Preceding [[Wikipedia:Signatures|unsigned]] comment added by [[Special:Contributions/68.84.199.178|68.84.199.178]] ([[User talk:68.84.199.178#top|talk]]) 05:37, 17 November 2018 (UTC)</small> <!--Autosigned by SineBot-->
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