Macro Geodesic Dome/fr

Description
Cette macro crée la coque d'un dôme géodésique. Le rayon du dôme et paramètres de fréquence sont définis au moment de la création.



Utilisation
1. Installez la macro en utilisant le gestionnaire (menu Outils → Addon Manager). Sur l'onglet "Macros", sélectionnez "GeodesicDome", cliquez sur "Installer". Fermez ensuite Addon Manager.

2. Exécutez GeodesicDome.FCMacro. Une fenêtre de dialogue devrait apparaître

3. Spécifiez les paramètres et cliquez sur.

La forme d'un dôme devrait apparaître. Vous pouvez ensuite modifier les paramètres du dôme en modifiant les propriétés de l'objet GeoDome.

Script
(this is an old, non-parametric version of the script. Up-to-date version is in FreeCAD-macros repository, here! )

Macro_Geodesic_Dome.FCMacro

QtGui.QDialogButtonBox.Ok)  self.buttonBox.setObjectName("buttonBox")    self.gridLayout.addWidget(self.buttonBox, 2, 1, 1, 1)

self.retranslateUi(Dialog) QtCore.QObject.connect(self.buttonBox, \     QtCore.SIGNAL("accepted"), self.makeSomething) QtCore.QObject.connect(self.buttonBox, \     QtCore.SIGNAL("rejected"), self.makeNothing) QtCore.QMetaObject.connectSlotsByName(Dialog)

def retranslateUi(self, Dialog): Dialog.setWindowTitle(QtGui.QApplication.translate \     ("Dialog", "Geodesic Dome Creator",  \ None, QtGui.QApplication.UnicodeUTF8)) self.label.setText(QtGui.QApplication.translate \     ("Dialog", "Dome Radius", None, QtGui.QApplication.UnicodeUTF8)) self.label_2.setText(QtGui.QApplication.translate \     ("Dialog", "Frequency Parameter\n(Integer between 1 to 10)", \ None,QtGui.QApplication.UnicodeUTF8)) self.label_3.setText(QtGui.QApplication.translate \     ("Dialog", "This Macro creates \na full geodesic dome shell.\nX-Y-symmetry plane \nfor even frequencies", \ None, QtGui.QApplication.UnicodeUTF8))

def makeSomething(self): print "accepted! Dome radius: ", self.lineEdit.property("text"), \ " with Frequency: ", int(self.lineEdit_2.text)

doc=App.activeDocument label = "GeodesicDome"

theDome = doc.addObject("Part::Feature",label) radius = self.lineEdit.property("text") frequency = int(self.lineEdit_2.text) self.dia.close self.makeDome(theDome, radius, frequency) doc.recompute def makeNothing(self): print "rejected!!" self.dia.close

def makeDome(self, obj, domeRad_str, ny): def makeFreqFaces(fPt, sPt, thPt, ny = 1): # makes the geodesic dome faces out of the points of an     # icosahedron triangle b = self.a/ny # length of frequent triangles # definition of direction vectors growVec = (sPt - fPt) # growVec = (fPt - sPt) growVec.multiply(1.0/ny) crossVec = (thPt - sPt) # crossVec = (sPt - thPt) crossVec.multiply(1.0/ny) for k in range(ny): kThirdPt = fPt + growVec * (k+0.0) dThirdPt = Base.Vector(kThirdPt.x, kThirdPt.y, kThirdPt.z)       dThirdPt = dThirdPt.normalize.multiply(domeRad.Value) kSecPt = fPt + growVec * (k+1.0) dSecPt = Base.Vector(kSecPt.x, kSecPt.y, kSecPt.z)       dSecPt = dSecPt.normalize.multiply(domeRad.Value) # thirdEdge = Part.makeLine(kSecPt, kThirdPt) # thirdEdge = Part.makeLine(dSecPt, dThirdPt) for l in range(k+1): firstPt = kSecPt + crossVec *(l+1.0) dFirstPt = firstPt.normalize.multiply(domeRad.Value) secPt = kSecPt + crossVec *(l+0.0) dSecPt =secPt.normalize.multiply(domeRad.Value) thirdPt = kThirdPt + crossVec *(l+0.0) dThirdPt = thirdPt.normalize.multiply(domeRad.Value) #thirdEdge = Part.makeLine(secPt, thirdPt) thirdEdge = Part.makeLine(dSecPt, dThirdPt) # Part.show(thirdEdge) if l > 0: print "in l: ", l, " mod 2: ", l%2 # What to do here? #secEdge = Part.makeLine(oThirdPt,thirdPt) secEdge = Part.makeLine(doThirdPt,dThirdPt) # Part.show(secEdge) #thirdEdge = Part.makeLine(secPt, thirdPt) #thirdEdge = Part.makeLine(dSecPt, dThirdPt) # Part.show(thirdEdge) triWire = Part.Wire([firstEdge, secEdge, thirdEdge]) # Part.show(triWire) triFace = Part.Face(triWire) self.domeFaces.append(triFace) #Part.show(triFace) oThirdPt = thirdPt doThirdPt = oThirdPt.normalize.multiply(domeRad.Value) # oFirstPt = firstPt #firstEdge = Part.makeLine(thirdPt,firstPt) firstEdge = Part.makeLine(dThirdPt,dFirstPt) oFirstEdge = firstEdge #secEdge = Part.makeLine(firstPt,secPt) secEdge = Part.makeLine(dFirstPt,dSecPt) #Part.show(firstEdge) #Part.show(secEdge) #Part.show(thirdEdge) triWire = Part.Wire([firstEdge, secEdge, thirdEdge]) triFace = Part.Face(triWire) self.domeFaces.append(triFace) #Part.show(triFace) domeRad = FreeCAD.Units.Quantity(domeRad_str) # self.a = Strutlength of underlying icosahedron: self.a=(4.0*domeRad.Value)/math.sqrt(2.0*math.sqrt(5.0)+10.0) # icoAngle: angle of vertices of icosahedron points # not a north or south pole self.icoAngle = math.atan(0.5) self.icoLat = domeRad.Value * math.sin(self.icoAngle) self.latRad = domeRad.Value * math.cos(self.icoAngle) self.ang36 = math.radians(36.0) # Calculation all points of the icosahedron self.icoPts = [] self.icoPts.append(Base.Vector(0.0, 0.0, domeRad.Value)) for i in range(10): self.icoCos = self.latRad * math.cos(i*self.ang36) self.icoSin = self.latRad * math.sin(i*self.ang36) if i%2 == 0: self.icoPts.append(Base.Vector(self.icoSin, self.icoCos, self.icoLat)) else: self.icoPts.append(Base.Vector(self.icoSin, self.icoCos, -self.icoLat)) self.icoPts.append(Base.Vector(0.0, 0.0, -domeRad.Value)) # making the faces of the icosahedron self.icoFaces = [] # collects faces of the underlying icosahedron self.domeFaces = [] # collects the faces of the geodesic dome thirdPt = self.icoPts[9] thirdEdge = Part.makeLine(self.icoPts[0],thirdPt) for i in range(5): j = i*2+1 firstEdge = Part.makeLine(thirdPt,self.icoPts[j]) secEdge = Part.makeLine(self.icoPts[j],self.icoPts[0]) triWire = Part.Wire([firstEdge, secEdge, thirdEdge]) triFace = Part.Face(triWire) self.icoFaces.append(triFace) # Part.show(triFace) makeFreqFaces(self.icoPts[j], self.icoPts[0], thirdPt, ny) thirdEdge = Part.makeLine(self.icoPts[0],self.icoPts[j]) thirdPt = self.icoPts[j] thirdPt = self.icoPts[9] secPt = self.icoPts[10] thirdEdge = Part.makeLine(secPt,thirdPt) for i in range(10): j = i+1 firstEdge = Part.makeLine(thirdPt,self.icoPts[j]) secEdge = Part.makeLine(self.icoPts[j],secPt) triWire = Part.Wire([firstEdge, secEdge, thirdEdge]) triFace = Part.Face(triWire) self.icoFaces.append(triFace) #Part.show(triFace) makeFreqFaces(self.icoPts[j], secPt, thirdPt, ny) thirdPt = secPt secPt = self.icoPts[j] thirdEdge = Part.makeLine(secPt,thirdPt) thirdPt = self.icoPts[10] thirdEdge = Part.makeLine(self.icoPts[11],thirdPt) for i in range(5): j = i*2+2 firstEdge = Part.makeLine(thirdPt,self.icoPts[j]) secEdge = Part.makeLine(self.icoPts[j],self.icoPts[11]) triWire = Part.Wire([firstEdge, secEdge, thirdEdge]) triFace = Part.Face(triWire) self.icoFaces.append(triFace) #Part.show(triFace) makeFreqFaces(self.icoPts[j], self.icoPts[11], thirdPt, ny) thirdEdge = Part.makeLine(self.icoPts[11],self.icoPts[j]) thirdPt = self.icoPts[j] # Shell of a corresponding icosahedron newShell = Part.Shell(self.icoFaces) #Part.show(newShell) # Shell of the geodesic dome #self.domeShell = Part.Shell(self.domeFaces) #Part.show(self.domeShell) obj.Shape = Part.Shell(self.domeFaces) # Shere with radius of geodesic dome for debugging purposes testSphere = Part.makeSphere(domeRad.Value) #Part.show(testSphere)

d = QtGui.QWidget d.ui = Ui_Dialog d.ui.setupUi(d) d.ui.lineEdit_2.setText("2") d.ui.lineEdit.setProperty("text", "2 m")

d.show