Elements of Skorokhod spaces have this property “on the right” and are càdlàg (“cod-log”). The Picard–Lindelöf theorem applies when the derivative of a solution to an O·D·E has this property in t and has a form of this property in y that is defined in terms of the Lipschitz constant. (20[2])The Cantor staircase (20[1])function (20[1])has this property, (0[1])but (20[1])not its “uniform” (20[1])type. (20[3])The (*) epsilon–delta (10[2])definition (0[1])of this property (10[3]0[3])is (0[1])generally (10[1])equivalent (10[1])to its definition as a function (0[1])being equal to its limit (10[1])at every point. (10[1]0[1])The Weierstrass (10[3])(“VIE-er-strahs”) function (10[1])is a counterexample to the assertion that functions with this property are also differentiable. (10[2])For 10 points, (10[1])name this property that is roughly equivalent (10[1])to being able to draw the graph of a function without lifting the pen. (10[1])■END■ (10[8])