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A fixed-point theorem is a result saying that a function$ F$$F$ will have at least one fixed point (a point $x$ for which$ F(x) = x$$F(x) = x$), under some conditions on F$F$ that can be stated in general terms.
A fixed-point theorem is a result saying that a function$ F$ will have at least one fixed point (a point $x$ for which$ F(x) = x$), under some conditions on F that can be stated in general terms
A fixed-point theorem is a result saying that a function$F$ will have at least one fixed point (a point $x$ for which$F(x) = x$), under some conditions on $F$ that can be stated in general terms.
A fixed-point theorem is a result saying that a function$ F$ will have at least one fixed point (a point $x$ for which$ F(x) = x$), under some conditions on F that can be stated in general terms
A fixed-point theorem is a result saying that a function$ F$ will have at least one fixed point (a point $x$ for which$ F(x) = x$), under some conditions on F that can be stated in general terms
