// Plot draws the Line, implementing the plot.Plotter interface.
func (rp *ResponsePlotter) Plot(da plot.DrawArea, plt *plot.Plot) {
trX, trY := plt.Transforms(&da)
start := float64(rp.Response.GetStartTime())
step := float64(rp.Response.GetStepTime())
absent := rp.Response.IsAbsent
lines := make([][]plot.Point, 1)
lines[0] = make([]plot.Point, 0, len(rp.Response.Values))
/* ikruglov
* swithing between lineMode and looping inside
* is more branch-prediction friendly i.e. potentially faster */
switch rp.lineMode {
case "slope":
currentLine := 0
lastAbsent := false
for i, v := range rp.Response.Values {
if absent[i] {
lastAbsent = true
} else if lastAbsent {
currentLine++
lines = append(lines, make([]plot.Point, 1))
lines[currentLine][0] = plot.Point{X: trX(start + float64(i)*step), Y: trY(v)}
lastAbsent = false
} else {
lines[currentLine] = append(lines[currentLine], plot.Point{X: trX(start + float64(i)*step), Y: trY(v)})
}
}
case "connected":
for i, v := range rp.Response.Values {
if absent[i] {
continue
}
lines[0] = append(lines[0], plot.Point{X: trX(start + float64(i)*step), Y: trY(v)})
}
case "drawAsInfinite":
for i, v := range rp.Response.Values {
if !absent[i] && v > 0 {
infiniteLine := []plot.Point{
plot.Point{X: trX(start + float64(i)*step), Y: da.Y(1)},
plot.Point{X: trX(start + float64(i)*step), Y: da.Y(0)},
}
lines = append(lines, infiniteLine)
}
}
//case "staircase": // TODO
default:
panic("Unimplemented " + rp.lineMode)
}
da.StrokeLines(rp.LineStyle, lines...)
}
func (g GlyphBoxes) Plot(da plot.DrawArea, plt *plot.Plot) {
for _, b := range plt.GlyphBoxes(plt) {
x := da.X(b.X) + b.Rect.Min.X
y := da.Y(b.Y) + b.Rect.Min.Y
da.StrokeLines(g.LineStyle, []plot.Point{
{x, y},
{x + b.Rect.Size.X, y},
{x + b.Rect.Size.X, y + b.Rect.Size.Y},
{x, y + b.Rect.Size.Y},
{x, y},
})
}
}
