Exemplo n.º 1
0
def IsRectangle(obj):
    """
    Checks if a curve is a rectangle. Must be closed, planar, 4 line segments, all 90 degrees. Uses UnitAngleTolerance
    inputs:
        obj (curve): curve to evaluate
    returns (list):
        [0] (Boolean): If rectangle
        [1] (String): explaination of why it failed
    """
    explaination = ''
    tol = rs.UnitAngleTolerance()
    rhobj = rs.coercecurve(obj)
    if rs.IsCurveClosed(obj):
        if rs.IsCurvePlanar(obj):
            segments = rhobj.DuplicateSegments()
            if len(segments) == 4:
                for segment in segments:
                    if segment.Degree != 1:
                        explaination = "Not all segments are lines"
                        return [False, explaination]
                for i in range(3):
                    angle = rs.Angle2(segments[i], segments[i+1])
                    dist1 = abs(abs(180 - angle[0])-90)
                    dist2 = abs(abs(180 - angle[1])-90)
                    if dist1 > tol or dist2 > tol:
                        explaination = "Angle not 90"
                        return [False, explaination]
                angle = rs.Angle2(segments[-1], segments[0])
                dist1 = abs(abs(180 - angle[0])-90)
                dist2 = abs(abs(180 - angle[1])-90)
                if dist1 > tol or dist2 > tol:
                    explaination = "Final angle not 90"
                    return [False, explaination]
                explaination = "ITS A RECTANGLE"
                return [True, explaination]
            else:
                explaination = "Curve does not have 4 sides"
                return [False, explaination]
        else:
            explaination = "Curve not planar"
            return [False, explaination]
    else:
        explaination = "Curve not closed"
        return [False, explaination]
Exemplo n.º 2
0
def RunCommand(is_interactive):
    global params

    pitch_line = rs.GetObject(message="Select pitch line",
                              filter=rs.filter.curve,
                              preselect=True)
    if pitch_line is None:
        return 1  # Cancel

    if not rs.IsLine(pitch_line):
        print "Selected curve is not a line!"
        return 1  # Cancel

    rs.SelectObjects(pitch_line)

    m = rs.GetReal(message="Rack module", number=params["m"])
    pa = rs.GetReal(message="Pressure angle",
                    number=params["pa"],
                    minimum=0,
                    maximum=45)

    if m is None or pa is None:
        return 1  # Cancel

    params["m"] = m
    params["pa"] = pa

    pitch_line_center = rs.CurveMidPoint(pitch_line)
    pitch_line_start = rs.CurveStartPoint(pitch_line)
    pitch_line_end = rs.CurveEndPoint(pitch_line)
    angle, reflex_angle = rs.Angle2(line1=((0, 0, 0), (1, 0, 0)),
                                    line2=(pitch_line_start, pitch_line_end))

    x_vector = rs.VectorCreate(pitch_line_end, pitch_line_start)
    y_vector = rs.VectorRotate(x_vector, 90.0, [0, 0, 1])
    cplane = rs.PlaneFromFrame(origin=pitch_line_center,
                               x_axis=x_vector,
                               y_axis=y_vector)

    xform = rs.XformChangeBasis(cplane, rs.WorldXYPlane())

    rs.EnableRedraw(False)
    old_plane = rs.ViewCPlane(plane=rs.WorldXYPlane())

    rack = draw_rack(length=rs.CurveLength(pitch_line),
                     module=params["m"],
                     pressure_angle=params["pa"])

    rs.ViewCPlane(plane=old_plane)
    rs.TransformObjects(rack, xform)

    rs.EnableRedraw(True)
    rs.UnselectAllObjects()
    rs.SelectObjects(rack)

    return 0  # Success
Exemplo n.º 3
0
def main():

  diameter = rs.GetReal("enter cutter diameter", number=0.25)
  diameter = diameter*1.1
  # first, select objects in three orthogonal planes
  obj = rs.GetObject("select object", filter=4) # curve
  curve_points = rs.CurvePoints(obj)[:-1]

  circles = []
  while True:
    point = rs.GetPoint("select point")
    if point is None:
      break
    try:
      idx = curve_points.index(point)
      print "clicked index", idx
    except ValueError:
      print "invalid point"
      continue

    points = [
      curve_points[(idx+1)%len(curve_points)],
      curve_points[idx                      ],
      curve_points[(idx-1)%len(curve_points)],
    ]
    print points

    angle = rs.Angle2(
        (points[1], points[0]),
        (points[1], points[2]),
    )
    angle = angle[0]

    point = rs.VectorAdd(
      points[1], 
      rs.VectorRotate(0.5*diameter*rs.VectorUnitize(rs.VectorSubtract(points[2], points[1])), angle/2, (0,0,1))
    )

    #p0 = (point.X, point.Y, point.Z + 1000)
    #p1 = (point.X, point.Y, point.Z - 1000)

    circle = rs.AddCircle(point, diameter/2.0)
    circles.append(circle)

    #extrusion = rs.ExtrudeCurveStraight(circle, p0, p1)

  for circle in circles:
    before_obj = obj
    obj = rs.CurveBooleanDifference(obj, circle)
    rs.DeleteObject(before_obj)

  rs.DeleteObjects(circles)
Exemplo n.º 4
0
def HorizPlaneFromSurface(srf):
    rhsrf = rs.coercesurface(srf)
    centerPoint = utils.FindMostDistantPointOnSrf(srf)
    u, v = rs.SurfaceClosestPoint(srf, centerPoint)
    origPlane = rhsrf.FrameAt(u,v)[1]
    if abs(origPlane.Normal.Z) == 1:
        #SURFACE HORIZONTAL
        plane = rs.WorldXYPlane()
        plane.Origin = centerPoint
        return plane
    else:
        #SURFACE NOT HORIZONTAL
        upVec = utils.GetUphillVectorFromPlane(srf)
        ptUp = rc.Geometry.Point3d.Add(centerPoint, upVec)
        line1 = rc.Geometry.Line(centerPoint, ptUp)
        ptY = rc.Geometry.Point3d.Add(centerPoint, origPlane.YAxis)
        line2 = rc.Geometry.Line(centerPoint, ptY)
        angle = math.radians(min(rs.Angle2(line1, line2)))
        origPlane.Rotate(angle, origPlane.Normal, centerPoint)
        return origPlane
Exemplo n.º 5
0
def get_internal_angles(pts):
    """get the internal angles of a set of pts representing a
	counter-clockwise polyline."""
    angle_list = []
    for i in xrange(0, len(pts)):
        start = (i - 1) % len(pts)
        mid = (i) % len(pts)
        end = (i + 1) % len(pts)
        line_a = [pts[mid], pts[end]]
        line_b = [pts[mid], pts[start]]

        angle = rs.Angle2(line_a, line_b)  #returns [smaller,larger] angles.
        angle_index = 1

        vect_a = rs.VectorCreate(line_a[0], line_a[1])
        vect_b = rs.VectorCreate(line_b[0], line_b[1])
        if wut.xprod(vect_a, vect_b) > 0:
            angle_index = 0

        angle_list.append(angle[angle_index])
    return angle_list
Exemplo n.º 6
0
def main():
    global inner_curves, outer_curves, curve_coords

    # save for later
    orig_hidden_objects = rs.HiddenObjects()

    # we put reference points in the dogbone-ref layer, so create it if it doesn't exist
    rs.AddLayer("dogbone-ref")

    panel, face = getsubsurface.GetSubSurface("select dogbone face")

    diameter = rs.GetReal("enter cutter diameter", number=0.25)
    diameter = diameter * 1.1

    rs.EnableRedraw(False)

    # compute the plane
    normal = rs.VectorUnitize(rs.SurfaceNormal(face, (0.5, 0.5)))
    plane = rs.PlaneFromNormal(rs.EvaluateSurface(face, 0.5, 0.5), normal)

    rs.ViewCPlane(plane=plane)
    rs.ProjectOsnaps(True)

    outer_curves = rs.DuplicateSurfaceBorder(face, 1)
    inner_curves = rs.DuplicateSurfaceBorder(face, 2)

    # make a dict mapping each curve to the coords in that curve
    curve_coords = dict()
    for curve in outer_curves + inner_curves:
        coords = rs.CurvePoints(curve)[:-1]
        curve_coords[curve] = coords

    # make a dict mapping each curve to the z component of its cross product at each index
    curve_cross_zs = dict()
    for curve, coords in curve_coords.items():
        proj_coords = [rs.SurfaceClosestPoint(face, coord) for coord in coords]
        cross_zs = []
        for idx in range(len(proj_coords)):
            triplet = [
                proj_coords[(idx + 1) % len(proj_coords)], proj_coords[idx],
                proj_coords[(idx - 1) % len(proj_coords)]
            ]

            v0 = (triplet[1][0] - triplet[0][0], triplet[1][1] - triplet[0][1],
                  0)
            v1 = (triplet[2][0] - triplet[1][0], triplet[2][1] - triplet[1][1],
                  0)
            cross_z = rs.VectorCrossProduct(v0, v1)[2]
            cross_zs.append(cross_z)
        curve_cross_zs[curve] = cross_zs

    points = []
    bones = []
    temp_points = []
    rs.EnableRedraw(True)
    while True:
        coord = rs.GetPoint("select corner")
        if coord is None:
            break
        try:
            curve, idx = get_curve_and_idx_for_coord(coord)
            point = rs.AddPoint(coord)
            rs.ObjectColor(point, (255, 0, 0))
            temp_points.append(point)
            bones.append((curve, idx))
        except ValueError:
            print "invalid curve point"
            continue
    rs.EnableRedraw(False)
    rs.DeleteObjects(temp_points)

    # try to automatically identify dogbone points if user selected none
    if len(bones) == 0:
        for curve, coords in curve_coords.items():
            proj_coords = [
                rs.SurfaceClosestPoint(face, coord) for coord in coords
            ]
            for idx in range(len(proj_coords)):
                triplet = [
                    proj_coords[(idx + 1) % len(proj_coords)],
                    proj_coords[idx], proj_coords[(idx - 1) % len(proj_coords)]
                ]
                if curve_cross_zs[curve][idx] > 0:
                    bones.append((curve, idx))

    # make the bones
    extrusions = []
    for bone in bones:
        curve, idx = bone

        coords = curve_coords[curve]

        point = rs.AddPoint(coords[idx])
        rs.ObjectLayer(point, "dogbone-ref")

        triplet = [
            coords[(idx + 1) % len(coords)],
            coords[idx],
            coords[(idx - 1) % len(coords)],
        ]

        angle = rs.Angle2(
            (triplet[1], triplet[0]),
            (triplet[1], triplet[2]),
        )
        angle = angle[0]

        # This is a hacky method to determine the handedness of the curve
        # the cross product SHOULD have worked here, but for some reason
        # it did not.
        v0 = triplet[2][0] - triplet[1][0], triplet[2][1] - triplet[1][1], 0
        v1 = triplet[1][0] - triplet[0][0], triplet[1][1] - triplet[0][1], 0
        _angle = math.degrees(
            math.atan2(v0[1], v0[0]) - math.atan2(v1[1], v1[0]))
        while _angle > 180:
            _angle -= 360
        while _angle < -180:
            _angle += 360
        if math.copysign(1, angle) != math.copysign(1, _angle):
            angle -= 180

        point = rs.VectorAdd(
            triplet[1],
            rs.VectorRotate(
                0.5 * diameter *
                rs.VectorUnitize(rs.VectorSubtract(triplet[2], triplet[1])),
                angle / 2, (0, 0, 1)))

        circle = rs.AddCircle((point.X, point.Y, -10), diameter / 2.0)
        circle_srf = rs.AddPlanarSrf(circle)
        p0 = (point.X, point.Y, -10)
        p1 = (point.X, point.Y, 10)
        line = rs.AddLine(p0, p1)

        extrusion = rs.ExtrudeSurface(circle_srf, line)
        extrusions.append(extrusion)
        rs.DeleteObjects([circle, circle_srf, line])

    rs.BooleanDifference([panel], extrusions, delete_input=True)

    rs.DeleteObject(panel)
    rs.DeleteObjects(extrusions)
    rs.DeleteObjects(points)
    rs.DeleteObjects(inner_curves)
    rs.DeleteObjects(outer_curves)
    rs.DeleteObject(face)
    rs.ShowObject(rs.AllObjects())
    rs.HideObjects(orig_hidden_objects)

    rs.EnableRedraw(True)
Exemplo n.º 7
0
    def _TransformAirfoil(self, C):
        # Internal function. Given a normal airfoil, unit chord, nose in origin,
        # chord along x axis, applies scaling, rotations, positioning and smoothing

        # Smoothing
        for i in range(1, self.SmoothingIterations + 1):
            rs.FairCurve(C)

        # Find the actual leading edge point - the airfoil may have stretched as
        # as a result of the smoothing or it may have been incorrectly defined
        # through a series of coordinates
        RefLine = rs.AddLine((-100, 0, -100), (-100, 0, 100))
        ClosestPoints = rs.CurveClosestObject(RefLine, C)
        P = rs.AddPoint(ClosestPoints[1])
        MoveVec = rs.VectorCreate((0, 0, 0), P)
        rs.MoveObject(C, MoveVec)
        # Garbage collection
        rs.DeleteObjects((RefLine, P))
        # Now find the trailing edge points
        PUpper = rs.CurveStartPoint(C)
        PLower = rs.CurveEndPoint(C)
        TECentre = ((PUpper[0] + PLower[0]) / 2, (PUpper[1] + PLower[1]) / 2,
                    (PUpper[2] + PLower[2]) / 2)
        if PUpper[2] < PLower[2]:
            print "Warning: the upper and lower surface intersect at the TE."
        TECentrePoint = rs.AddPoint(TECentre)
        AxisOfRotation = rs.VectorCreate((0, 0, 0), (0, 1, 0))

        L1 = rs.AddLine((0, 0, 0), (1, 0, 0))
        L2 = rs.AddLine((0, 0, 0), TECentrePoint)
        AngRot = rs.Angle2(L1, L2)
        # The angle returned by Angle2 is always positive so:
        if TECentre[2] < 0:
            rs.RotateObject(C, (0, 0, 0), AngRot[0], AxisOfRotation)
        else:
            rs.RotateObject(C, (0, 0, 0), -AngRot[0], AxisOfRotation)
        # Garbage collection
        rs.DeleteObjects((TECentrePoint, L1, L2))

        # Find the trailing edge point again after rotating it onto the x axis
        PUpper = rs.CurveStartPoint(C)
        PLower = rs.CurveEndPoint(C)
        TECentre = [(PUpper[0] + PLower[0]) / 2, (PUpper[1] + PLower[1]) / 2,
                    (PUpper[2] + PLower[2]) / 2]
        ActualChordLength = TECentre[0]

        # Scale the airfoil to unit chord
        #rs.ScaleObject(C, (0,0,0), (1/ActualChordLength, 1, 1/ActualChordLength))
        act.ScaleObjectWorld000(
            C, (1 / ActualChordLength, 1, 1 / ActualChordLength))

        # Now we can assume that airfoil is normalised to the unit chord, with
        # its leading edge in the origin, trailing edge in (1,0,0)
        Chrd = rs.AddLine((0, 0, 0), (1, 0, 0))

        # Scaling
        ScaleFact = (self.ChordLength, self.ChordLength, self.ChordLength)

        # same as rs.ScaleObject(C, (0,0,0), ScaleFact)
        act.ScaleObjectWorld000(C, ScaleFact)

        # same as rs.ScaleObject(Chrd, (0,0,0), ScaleFact)
        act.ScaleObjectWorld000(Chrd, ScaleFact)

        # Twist
        rs.RotateObject(C, (0, 0, 0), self.Twist,
                        rs.VectorCreate((0, 0, 0), (0, 1, 0)))
        rs.RotateObject(Chrd, (0, 0, 0), self.Twist,
                        rs.VectorCreate((0, 0, 0), (0, 1, 0)))
        # Dihedral
        rs.RotateObject(C, (0, 0, 0), -self.Rotation,
                        rs.VectorCreate((0, 0, 0), (1, 0, 0)))
        rs.RotateObject(Chrd, (0, 0, 0), -self.Rotation,
                        rs.VectorCreate((0, 0, 0), (1, 0, 0)))
        # 3d positioning
        MoveVec = rs.VectorCreate(self.LeadingEdgePoint, (0, 0, 0))
        rs.MoveObject(C, MoveVec)
        rs.MoveObject(Chrd, MoveVec)
        return C, Chrd
Exemplo n.º 8
0
 sumAngle = 0
 angles = []
 angle180s = []
 sp = []  # 与i点相连的顶点,有序,list[point3d]
 ihe = pmesh.Vertices.GetHalfedges(i)  # 以i点为起点的半边的编号
 for j in ihe:
     ih = pmesh.Halfedges[pmesh.Halfedges[j].NextHalfedge].StartVertex
     pp = pkg.RhinoSupport.ToPoint3d(pmesh.Vertices[ih])
     sp.append(pp)
 valence = pmesh.Vertices.GetValence(i)
 valences.append(valence)
 if p0 in nakedVertices:
     bNakedPoints.append(True)
     nakedPoints.append(p0)
     for j in range(len(sp) - 1):
         angle = rs.Angle2((p0, sp[j]), (p0, sp[j + 1]))
         angles.append(angle[0])
         sumAngle = angle[0] + sumAngle
     angleEqualIndexes0.append(-1)
     adjustedValence = valence + AddNakedValences(sumAngle, VOT)
     angle180Indexes0.append(-2)
 else:
     bNakedPoints.append(False)
     interiorPoints.append(p0)
     adjustedValence = valence
     for j in range(len(sp)):
         if j != (len(sp) - 1):
             angle = rs.Angle2((p0, sp[j]), (p0, sp[j + 1]))
         else:
             angle = rs.Angle2((p0, sp[len(sp) - 1]), (p0, sp[0]))
         angles.append(angle[0])
Exemplo n.º 9
0
    rs.AddLine(point,intersection[0])

lines4.append(dividedPoints[0])
x = rs.LineLineIntersection(lines1[0],lines2[7])
lines4.append(rs.AddPoint(x[0]))
z = rs.LineLineIntersection(lines3[0],lines2[7])
lines4.append(rs.AddPoint(z[0]))
y = rs.LineLineIntersection(lines1[7], lines2[9])
lines4.append(rs.AddPoint(y[0]))
lines4.append(dividedPoints[0])

polylines = []
polyline = rs.AddCurve(lines4, 1)
polylines.append(polyline)

angle = rs.Angle2(lines3[0], lines3[1])
rotation = angle[0]

#rs.ObjectColor(innerCircle, color=(255,0,0))
#rs.ObjectColor(outterCircle, color=(255,0,0))

for t in range(len(dividedPoints)):
    polylines.append(rs.RotateObject(polyline, point, rotation*t, axis=None, copy=True))
    rs.ObjectColor(polyline, color=(255,0,0))
    
white = rs.CreateColor(255,255,255)

translation = rs.VectorCreate(dividedPoints[1], dividedPointsInner[6])
rs.CopyObjects(polylines, translation)
translation = rs.VectorCreate(dividedPoints[4], dividedPointsInner[9])
rs.CopyObjects(polylines, translation)