Draft: Fixed display of Arch axes on Drawing views
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@ -2094,31 +2094,45 @@ def getSVG(obj,scale=1,linewidth=0.35,fontsize=12,fillstyle="shape color",direct
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elif getType(obj) == "Axis":
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"returns the SVG representation of an Arch Axis system"
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vobj = obj.ViewObject
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lorig = getLineStyle()
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fill = 'none'
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invpl = obj.Placement.inverse()
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rad = vobj.BubbleSize.Value/2
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n = 0
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for e in obj.Shape.Edges:
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lstyle = lorig
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svg += getPath([e])
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p1 = invpl.multVec(e.Vertexes[0].Point)
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p2 = invpl.multVec(e.Vertexes[1].Point)
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dv = p2.sub(p1)
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dv.normalize()
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rad = obj.ViewObject.BubbleSize
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center = p2.add(dv.scale(rad,rad,rad))
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lstyle = "none"
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svg += getCircle(Part.makeCircle(rad,center))
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svg += '<text fill="' + stroke + '" '
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svg += 'font-size="' + str(rad) + '" '
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svg += 'style="text-anchor:middle;'
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svg += 'text-align:center;'
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svg += 'font-family: sans;" '
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svg += 'transform="translate(' + str(center.x+rad/4.0) + ',' + str(center.y-rad/3.0) + ') '
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svg += 'scale(1,-1)"> '
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svg += '<tspan>' + obj.ViewObject.Proxy.getNumber(n) + '</tspan>\n'
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svg += '</text>\n'
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n += 1
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pos = ["Start"]
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if hasattr(vobj,"BubblePosition"):
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if vobj.BubblePosition == "Both":
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pos = ["Start","End"]
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else:
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pos = [vobj.BubblePosition]
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for p in pos:
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if p == "Start":
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p1 = invpl.multVec(e.Vertexes[0].Point)
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p2 = invpl.multVec(e.Vertexes[1].Point)
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else:
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p1 = invpl.multVec(e.Vertexes[1].Point)
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p2 = invpl.multVec(e.Vertexes[0].Point)
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dv = p2.sub(p1)
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dv.normalize()
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center = p2.add(dv.scale(rad,rad,rad))
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svg += getCircle(Part.makeCircle(rad,center))
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if hasattr(vobj.Proxy,"bubbletexts"):
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if len (vobj.Proxy.bubbletexts) >= n:
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svg += '<text fill="' + stroke + '" '
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svg += 'font-size="' + str(rad) + '" '
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svg += 'style="text-anchor:middle;'
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svg += 'text-align:center;'
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svg += 'font-family: sans;" '
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svg += 'transform="translate(' + str(center.x+rad/4.0) + ',' + str(center.y-rad/3.0) + ') '
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svg += 'scale(1,-1)"> '
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svg += '<tspan>' + obj.ViewObject.Proxy.bubbletexts[n].string.getValues()[0] + '</tspan>\n'
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svg += '</text>\n'
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n += 1
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elif getType(obj) == "Space":
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"returns an SVG fragment for the text of a space"
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