Add license to output plugin.

Makefile

@@ -1,7 +1,7 @@
 PLUGINNAME = shapetools
 PLUGINS = "$(HOME)"/AppData/Roaming/QGIS/QGIS3/profiles/default/python/plugins/$(PLUGINNAME)
 PY_FILES = __init__.py azDigitizer.py compass.py createArc.py createCircle.py createDonut.py createEllipse.py createEpicycloid.py createGear.py createHeart.py createHypocycloid.py createLob.py createPie.py createPointsAlongLob.py createPolyfoil.py createPolygon.py createRadialLines.py createRings.py createRose.py createStar.py geodesicDensify.py geodesicFlip.py geodesicLayerMeasure.py geodesicLineDecimate.py geodesicMeasureTool.py geodesicPointDecimate.py geodesicTransformation.py idlbreakline.py interactiveConcentricRings.py interactiveCreateDonut.py lineDigitizer.py provider.py settings.py shapeTools.py shapeToolsProcessing.py stFunctions.py utils.py xyToLine.py
-EXTRAS = metadata.txt icon.png
+EXTRAS = metadata.txt icon.png LICENSE
 
 deploy:
 	mkdir -p $(PLUGINS)

metadata.txt

@@ -2,7 +2,7 @@
 name=Shape Tools
 qgisMinimumVersion=3.4
 description=Shape Tools is a collection of geodesic shapes and tools. Create circle, ellipse, line of bearing, points along a line of bearing, concentric circles, pie wedge, donut, arc wedge, star, ellipse rose, epicycloid, gear, hypocyloid, polyfoil, polygon, radial line, rings with radial lines, and heart shapes. Tools include "XY to Line" tool, densify lines and polygons along geodesic paths, geodesic line break, geodesic measuring and create a measurement layer, geodesic scale, rotate, flip and translate tools, and digitize points at an azimuth & distance tools.
-version=3.4.17
+version=3.4.18
 author=C Hamilton
 [email protected]
 about=Shape Tools is a collection of geodesic shapes and tools. Shape Tools is installed in the Vector menu.
@@ -28,6 +28,7 @@ experimental=False
 deprecated=False
 hasProcessingProvider=yes
 changelog=
+    3.4.18 - Add license to output plugin.
     3.4.17 - Fix bug in geodesic densify algorithm
     3.4.16 - Add rings with radial lines shape
     3.4.15 - Add interactive donut and concentric circles with radial lines algorithms.