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38 lines
1.0 KiB
38 lines
1.0 KiB
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function restoreSettings(){
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for (var i = 0; i < Infinity; i++){
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if (getItem("fullDescription" + i) == null) break;
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var g = new Graph(getItem("fullDescription" + i));
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g.name = getItem("name" + i);
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g.reference = getItem("reference" + i);
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g.displayFunction = getItem("displayFunction" + i);
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g.executeFunction = getItem("executeFunction" + i);
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g.color = getItem("color" + i);
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g.thickness = int(getItem("thickness" + i));
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g.visible = boolean(getItem("visible" + i));
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graphs.push(g);
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}
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}
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function safeSettings(){
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}
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function restoreStandard(){
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if (graphs.length > 0){return;}
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function restore(f, c, i){
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var g = new Graph(f);
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g.setColor(c);
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graphs[i] = g;
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}
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restore("f(x)=x^3-2x", "#ffe602", 0);
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restore("g(x)=(1 - x^2)^(1/2)", "#ff0202", 1);
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restore("h(x)=e^(-x)", "#000000", 2);
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restore("i(x)= 1/(x^2)", "#31ff04", 3);
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restore("j(x)= |x| * x", "#0f02ff", 4);
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restore("k(x)=log(x)", "#ff0be2", 5);
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restore("l(x)= sin(2x)", "#02ffc6", 6);
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restore("m(x)=cos(0.5x)", "#ff8d03", 7);
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restore("n(x)=atan(x)", "#01cfff", 8);
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} |