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was not even connected with this page despite being called "fixed point theorem" in its
Knowledge page and "fixed point lemma" in my class and readings. We could start with a general discussion of the theorems at the top and then fork off into the separate theorems below.
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model. My intuition tells me FPTs find applications in dynamic systems as well (a fixed point of a transition map is an equilibrium, ain't?) but this really should be written by a mathematician, preferably someone more from the side of teaching than research.
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It is custommary to write "fixed-point theorem", not "fixed point theorem". This is so because "fixed point theorem" might be read as "a fixed theorem about points". I suggest that there should be a redirection from
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It would be useful to have a couple of paragraphs outlining (and linking to) the many applications fixed-point theorems are. Brouwer's is necessary in many proofs related to noncooperative
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This page needs some organizing. As it stands, it may be a bit confusing. This is especially true because, in many contexts, a particular fixed point theorem is called
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