[Solved] How to position an arrow with epilog on a ListLinePlot?

I’d like the Red arrow below to coincide with the points of the Black line. How is this done? I’ve been working on it for awhile but can’t seem to pin the tail on the donkey!

plotData = {};
line1Points = {{1, 4}, {10, 4}};
AppendTo[plotData, {line1Points, RGBColor["RoyalBlue"]}];
line2Points = {{1, 5}, {10, 5}};
AppendTo[plotData, {line2Points, RGBColor["RoyalBlue"]}];

arrowPoints = {{7, 4.5}, {7 - Cos[Pi/4], 3.5 + Sin[Pi/4]}, {6, 3.5}};
AppendTo[plotData, {arrowPoints, Black}];

xRange = {-1, 11};
yRange = {-1, 7};

gPlot = ListLinePlot[
   plotData[[;; , 1]],
   PlotStyle -> plotData[[;; , 2]],
   Axes -> None,
   PlotMarkers -> None,
   PlotRange -> {xRange, yRange},
   PlotRangeClipping -> False,
   AspectRatio -> ((yRange[[2]] - yRange[[1]])/(xRange[[2]] - 
        xRange[[1]])),
   ImageSize -> {72*4.5, Automatic},
   Epilog -> {Inset[
      Graphics[{Red, Arrowheads[0.3], 
        Arrow[BezierCurve[Scaled[#] & /@ arrowPoints]]}]]}
   ];
Print[gPlot];

The scaled coordinates range from 0 to 1. Your arrowPoints are all outside of the bounds.

I don’t know what you are trying to achieve, but this may be helpful:

line1Points = {{1, 4}, {10, 4}};
line2Points = {{1, 5}, {10, 5}};
xRange = {-1, 11};
yRange = {-1, 7};
arrowPoints = {{7, 4.5}, {7 - Cos[Pi/4], 3.5 + Sin[Pi/4]}, {6, 3.5}};
Graphics[{RGBColor["RoyalBlue"],
  Line[{line1Points, line2Points}],
  Red, Arrowheads[0.05],
  Arrow[BezierCurve[arrowPoints]]},
 PlotRange -> {xRange, yRange},
 AspectRatio -> Automatic]

Hi Gianluca - good to hear from you.
Thank you for the suggestion to use Graphics directly. I solved the problem by using Show:

gPlot = Show[
   ListLinePlot[
    plotData[[;; , 1]],
    AxesOrigin -> {0., 0.},
    PlotStyle -> plotData[[;; , 2]],
    Axes -> None,
    PlotMarkers -> None,
    PlotRange -> {xRange, yRange},
    PlotRangeClipping -> False,
    AspectRatio -> ((yRange[[2]] - yRange[[1]])/(xRange[[2]] - 
         xRange[[1]])),
    ImageSize -> {72*4.5, Automatic}
    ],
   Graphics[{Red, Arrowheads[0.03], Arrow[BezierCurve[arrowPoints]]}]
   ];