<?xml version="1.0" encoding="UTF-8"?>
<Worksheet><Version major="6" minor="0"/><View-Properties><Zoom percentage="200"/></View-Properties><Styles><Layout alignment="left" bullet="none" name="Normal"/><Layout alignment="centred" bullet="none" name="Maple Plot"/><Layout alignment="centred" bullet="none" linespacing="0.5" name="Maple Output"/><Font background="[0,0,0]" family="Times New Roman" foreground="[0,0,255]" name="2D Output" readonly="true" size="12"/><Font background="[0,0,0]" bold="true" executable="true" family="Monospaced" foreground="[255,0,0]" name="Maple Input" size="12"/></Styles><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font underline="true">Ides:=4;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation style="2D Output">NiM+SSVJZGVzRzYiIiIl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font opaque="false" underline="true">plot({abs(log(Ik)-log(Ides))},Ik=0..20);#not convex</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="two-dimensional" width="400">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font underline="true">plot({abs(log(Ik)-log(Ides)),abs(Ik-Ides)},Ik=0..20);#bad approx.</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="two-dimensional" width="400">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font opaque="false" underline="true">plot({abs(log(Ik)-log(Ides)),abs(Ik-Ides)},Ik=3..5);</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="two-dimensional" width="400">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font underline="true">plot(log(max(Ik/Ides,Ides/Ik)),Ik=0..20);#same function as above</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="400" type="two-dimensional" 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