def ngons(args):
nn, length, lvariation, kk, radtolen, mngon, depth, radchng = args
stpnt = ghc.EndPoints(nn)[0] #returns list of two points, start and end
endpnt = ghc.EndPoints(nn)[1]
vect = ghc.Vector2Pt(stpnt, endpnt,
False)[0] #returns list with vector and vector length
pln = ghc.PlaneNormal(stpnt, vect) #returns a plane perp to a vector
radius = length * (radchng**kk) / radtolen
#reduce details with each branch, but not less than 3
if mngon - kk + 1 <= 3:
splits = 3
else:
splits = mngon - kk + 1
pgn = ghc.Polygon(pln, radius, splits,
0)[0] #returns a polygon and its perimeter
if kk == depth and splits == 3:
geo = ghc.ExtrudePoint(pgn,
endpnt) #if last branch than make a pyramid
else:
geo = ghc.Extrude(pgn, vect) #extrudes the polygon along vector
return ghc.CapHoles(geo) #caps ends on the extruded brep
def ngons(args):
nn, length, lvariation, kk, radtolen, mngon, depth, radchng = args
stpnt = ghc.EndPoints(nn)[0] #returns list of two points, start and end
endpnt = ghc.EndPoints(nn)[1]
pln = ghc.PlaneNormal(stpnt, nn) #returns a plane perp to a vector
radius = length * (radchng**kk) / radtolen
radiusend = length * (radchng**(kk + 1)) / radtolen
#reduce details with each branch, but not less than 3
if mngon - kk + 1 <= 3:
splits = 3
else:
splits = mngon - kk + 1
pgn = ghc.Polygon(pln, radius, splits,
0)[0] #returns a polygon and its perimeter
if kk == depth and splits == 3:
geo = ghc.ExtrudePoint(pgn,
endpnt) #if last branch than make a pyramid
else:
geostraight = ghc.Extrude(pgn, nn) #extrudes the polygon along vector
geo = ghc.Taper(
geostraight, nn, radius, radiusend, False, False, False
) #inputs: geometry, axis, start radius, end radius, flat (False), infinite (False), rigid (False)
return ghc.CapHoles(geo) #caps ends on the extruded brep
def fractal(depth, x1, y1, z1, x2, y2, z2, length, anglerec, angle, lvariation,
aran, lran, anglerech, angleh, branches, verticality, gchance):
#test if depth>0
if depth:
#defining random angle variation and length variation
arn = random.uniform(-angle / 100 * aran, angle / 100 * aran)
lrn = random.uniform(-length / 100 * lran, length / 100 * lran)
if hrandom == True:
#defining horizontal rotation angles
ahor = random.sample(range(0, 360), branches)
#removing numbers within tolerance
ahr = rs.CullDuplicateNumbers(ahor, angleh)
#in a 360 fashion
if ahr[0] + 360 - angleh < ahr[-1]:
del ahr[0]
else:
#generating evenly distributed angles
ahr = range(0, 360 + 1, 360 // branches)[:-1]
#previous branch vector
vecst = rg.Point3d(x1, y1, z1)
vecend = rg.Point3d(x2, y2, z2)
movevec = ghc.Vector2Pt(vecst, vecend,
True)[0] #returns vector and it's length
#perpendicular vector
rotplane3 = ghc.PlaneNormal(
vecend, movevec) #creates plane perpendicular to vector
plns = ghc.DeconstructPlane(rotplane3) #origin, x, y, z
rotplane = ghc.ConstructPlane(
plns[2], plns[1], plns[3]
) #constructing new plane switching x and y planes to make perpendicular
#generating perpendicular vector
vecperp = ghc.Rotate(movevec, radians(90), rotplane)[0]
#generating vector amplitudes
leny = (length + lrn) * sin(
radians((anglerec + arn) * (1 - (verticality**depth))))
lenz = (length + lrn) * cos(radians(anglerec + arn))
ampy = ghc.Amplitude(vecperp, leny)
ampz = ghc.Amplitude(movevec, lenz)
#changing branch length dependant on branch depth
length = length * lvariation
#building points
endpoint1 = ghc.Move(
vecend, ampz)[0] #returns moved object and transformation data
endpoint = ghc.Move(
endpoint1, ampy)[0] #returns moved object and transformation data
#rotating point in a cone fashion
rotpoint = ghc.Rotate3D(
endpoint, radians(anglerech), vecend,
movevec)[0] #returns rotated geometry and transformation data
#building line between points
linegeo = rg.Line(vecend, rotpoint)
#setting coords for next branch
x1 = x2
y1 = y2
z1 = z2
#getting xyz from rotated point
x2 = rg.Point3d(rotpoint)[0]
y2 = rg.Point3d(rotpoint)[1]
z2 = rg.Point3d(rotpoint)[2]
#building a dict of lines with depth as key, and corresponding lines as values
if depth not in treelin.keys():
treelin[depth] = [linegeo]
else:
treelin[depth].append(linegeo)
#calling function with different angle parameter for branch splitting
#calling as many branches as spread within tolerance
for aa in ahr:
if (
(random.randint(40, 99) / 100)**depth
) < gchance or depth == depthstart + 1: #or added to prevent blank trees
fractal(depth - 1, x1, y1, z1, x2, y2, z2, length, angle,
angle, lvariation, aran, lran, aa, angleh, branches,
verticality, gchance)
def fractal(depth, x1, y1, z1, x2, y2, z2, length, anglerec, angle, lvariation,
aran, lran, anglerech, angleh, branches, verticality, gchance,
depthstart, radtolen, radchng, mngon, polygon, branch_cluster):
#test if depth>0
if depth:
#defining random angle variation and length variation
arn = random.uniform(-angle / 100 * aran, angle / 100 * aran)
lrn = random.uniform(-length / 100 * lran, length / 100 * lran)
if hrandom == True:
#defining horizontal rotation angles
ahor = random.sample(range(0, 360), branches)
#removing numbers within tolerance
ahr = rs.CullDuplicateNumbers(ahor, angleh)
#in a 360 fashion
if ahr[0] + 360 - angleh < ahr[-1]:
del ahr[0]
else:
#generating evenly distributed angles
ahr = range(0, 360 + 1, 360 // branches)[:-1]
#previous branch vector
vecst = rg.Point3d(x1, y1, z1)
vecend = rg.Point3d(x2, y2, z2)
movevec = ghc.Vector2Pt(vecst, vecend,
True)[0] #returns vector and it's length
#perpendicular vector
rotplane3 = ghc.PlaneNormal(
vecend, movevec) #creates plane perpendicular to vector
plns = ghc.DeconstructPlane(rotplane3) #origin, x, y, z
rotplane = ghc.ConstructPlane(
plns[2], plns[1], plns[3]
) #constructing new plane switching x and y planes to make perpendicular
#generating perpendicular vector
vecperp = ghc.Rotate(movevec, radians(90), rotplane)[0]
#generating vector amplitudes
leny = (length + lrn) * sin(
radians((anglerec + arn) * (1 - (verticality**depth))))
lenz = (length + lrn) * cos(radians(anglerec + arn))
ampy = ghc.Amplitude(vecperp, leny)
ampz = ghc.Amplitude(movevec, lenz)
#changing branch length dependant on branch depth
length = length * lvariation
#building points
endpoint1 = ghc.Move(
vecend, ampz)[0] #returns moved object and transformation data
endpoint = ghc.Move(
endpoint1, ampy)[0] #returns moved object and transformation data
#rotating point in a cone fashion
rotpoint = ghc.Rotate3D(
endpoint, radians(anglerech), vecend,
movevec)[0] #returns rotated geometry and transformation data
#building line between points
linegeo = rg.Line(vecend, rotpoint)
#defining recursion depth
key = depthstart + 1 - depth
#building geometry
pln = ghc.PlaneNormal(rotpoint,
linegeo) #returns a plane perp to a vector
radius = length * (radchng**(key)) / radtolen
#reduce details with each branch, but not less than 3
splits = 3 if mngon - key + 1 <= 3 else mngon - key + 1
polygonend = ghc.Polygon(pln, radius, splits,
0)[0] #returns a polygon and its perimeter
#aligning curves for loft creation
crvst = ghc.EndPoints(polygon)[0]
pntcld = ghc.Discontinuity(polygonend,
1) #returns points and point parameters
#finind seam point
closest_point = ghc.ClosestPoint(
crvst, pntcld[0]
) #returns closest point, closest point index, distance between closest points
seampnt = pntcld[1][closest_point[1]]
polygonend = ghc.Seam(polygonend, seampnt)
lcurves = [polygon, polygonend]
#building geometry
geo = ghc.ExtrudePoint(
polygon, rotpoint
) if depth == 1 and splits == 3 else rg.Brep.CreateFromLoft(
lcurves, rg.Point3d.Unset, rg.Point3d.Unset, rg.LoftType.Normal,
False)[0] #if last branch than make a pyramid
#make solid
geocapped = ghc.CapHoles(geo)
#building a dict of geo with depth as key, and geo as values
pgons.update(
{branch_cluster: [geocapped]}) if branch_cluster not in pgons.keys(
) else pgons[branch_cluster].append(geocapped)
branchesout.append(geocapped)
#setting coords for next branch
x1 = x2
y1 = y2
z1 = z2
#getting xyz from rotated point
x2 = rg.Point3d(rotpoint)[0]
y2 = rg.Point3d(rotpoint)[1]
z2 = rg.Point3d(rotpoint)[2]
#setting base polygon for next branch
polygon = polygonend
#filling dict with branch clusters
cluster.append(cluster[-1] + 1)
branch_cluster = cluster[-1]
#calling function with different angle parameter for branch splitting, calling as many branches as spread within tolerance
if depth != 1:
for aa in ahr:
if (
(random.randint(40, 99) / 100)**depth
) < gchance or depth == depthstart + 1: #or added to prevent blank trees
fractal(depth - 1, x1, y1, z1, x2, y2, z2, length, angle,
angle, lvariation, aran, lran, aa, angleh,
branches, verticality, gchance, depthstart,
radtolen, radchng, mngon, polygon, branch_cluster)
#leaf logic
if depth <= leavesdepth and leavesperbranch > 0 and maxleaves > 0:
#vector for leaf growth spread
leafpntvec = ghc.Vector2Pt(vecend, rotpoint, True)[0]
#setting leaf growth position on last barnch, leafpnt list
lastbranchlength = ghc.Length(linegeo)
leaves_list = [lastbranchlength]
[
leaves_list.append(lengthparam)
for lengthparam in random.sample(
range(0, int(lastbranchlength)), leavesperbranch - 1)
] if leavesperbranch > 1 else None
for leafpnt in leaves_list:
leafamp = ghc.Amplitude(leafpntvec, leafpnt)
leafpoint = ghc.Move(vecend, leafamp)[0]
#plane for leaf generation
linetocenter = ghc.Line(stpntbase, leafpoint)
planetocenter = ghc.PlaneNormal(leafpoint, linetocenter)
#create an imaginary circle with leaflen radius and populate it with points for random leaf generation
leafgenerationcircle = ghc.CircleCNR(leafpoint, linetocenter,
leaflen)
circlesurf = ghc.BoundarySurfaces(leafgenerationcircle)
leafcnt = random.randint(0, maxleaves)
if leafcnt > 0:
leafendpnts = ghc.PopulateGeometry(circlesurf, leafcnt,
random.randint(1, 500))
def leafgenerator(point):
#random z move
zmove = rg.Vector3d(0, 0, 1)
moveamp = random.uniform(-leaflen / 3, leaflen / 5)
ampzmove = ghc.Amplitude(zmove, moveamp)
llendpnt = ghc.Move(point, ampzmove)[0]
#setting a leaf centerline vector
leafvector = ghc.Vector2Pt(leafpoint, llendpnt,
True)[0]
#defining leaf center point as avarage of st and end pnts
midpnt = ghc.Average([leafpoint, llendpnt])
#generating perpendicular vector
vecperpleaf = ghc.Rotate(leafvector, radians(90),
planetocenter)[0]
leafperpamp = ghc.Amplitude(
vecperpleaf,
random.uniform((leafwidth / 2) / 5 * 4,
(leafwidth / 2) / 5 * 6))
#moving mid point to both sides
midpnt1 = ghc.Move(midpnt, leafperpamp)[0]
midpnt2 = ghc.Move(midpnt, -leafperpamp)[0]
#leaf geo
leafgeo = rg.NurbsSurface.CreateFromCorners(
leafpoint, midpnt1, llendpnt, midpnt2)
leaves.append(leafgeo)
#iterate over random number of generated points if list, else generate for one point
[leafgenerator(pp) for pp in leafendpnts] if isinstance(
leafendpnts, list) else leafgenerator(leafendpnts)
#getting starting point from anchorpoint
x1 = anchorp.X
y1 = anchorp.Y
z1 = anchorp.Z - length #to generate starting vector
#setting base variables
x2 = x1
y2 = y1
z2 = anchorp.Z #to generate starting vector
#setting first polygon
radiusbase = length / radtolen
stpntbase = rg.Point3d(x1, y1, z1)
stpntbaseend = rg.Point3d(x2, y2, z2)
vecbase = rg.Line(stpntbase, stpntbaseend)
plnbase = ghc.PlaneNormal(stpntbaseend,
vecbase) #returns a plane perp to a vector
polygonbase = ghc.Polygon(plnbase, radiusbase, mngon,
0)[0] #returns a polygon and its perimeter
#base angle
anglerec = 0
anglerech = 0
cluster = [1]
branch_cluster = cluster[0]
verticality /= 100
gchance /= 100
mngon -= 1 #first mngon is defined outside recursive func, so it should enter it with -1
depth = depthstart
def fractal(depth, x1, y1, z1, x2, y2, z2, length, anglerec, angle, lvariation,
aran, lran, anglerech, angleh, branches, verticality, gchance,
depthstart, radtolen, radchng, mngon, polygon):
#test if depth>0
if depth:
#defining random angle variation and length variation
arn = random.uniform(-angle / 100 * aran, angle / 100 * aran)
lrn = random.uniform(-length / 100 * lran, length / 100 * lran)
if hrandom == True:
#defining horizontal rotation angles
ahor = random.sample(range(0, 360), branches)
#removing numbers within tolerance
ahr = rs.CullDuplicateNumbers(ahor, angleh)
#in a 360 fashion
if ahr[0] + 360 - angleh < ahr[-1]:
del ahr[0]
else:
#generating evenly distributed angles
ahr = range(0, 360 + 1, 360 // branches)[:-1]
#previous branch vector
vecst = rg.Point3d(x1, y1, z1)
vecend = rg.Point3d(x2, y2, z2)
movevec = ghc.Vector2Pt(vecst, vecend,
True)[0] #returns vector and it's length
#perpendicular vector
rotplane3 = ghc.PlaneNormal(
vecend, movevec) #creates plane perpendicular to vector
plns = ghc.DeconstructPlane(rotplane3) #origin, x, y, z
rotplane = ghc.ConstructPlane(
plns[2], plns[1], plns[3]
) #constructing new plane switching x and y planes to make perpendicular
#generating perpendicular vector
vecperp = ghc.Rotate(movevec, radians(90), rotplane)[0]
#generating vector amplitudes
leny = (length + lrn) * sin(
radians((anglerec + arn) * (1 - (verticality**depth))))
lenz = (length + lrn) * cos(radians(anglerec + arn))
ampy = ghc.Amplitude(vecperp, leny)
ampz = ghc.Amplitude(movevec, lenz)
#changing branch length dependant on branch depth
length = length * lvariation
#building points
endpoint1 = ghc.Move(
vecend, ampz)[0] #returns moved object and transformation data
endpoint = ghc.Move(
endpoint1, ampy)[0] #returns moved object and transformation data
#rotating point in a cone fashion
rotpoint = ghc.Rotate3D(
endpoint, radians(anglerech), vecend,
movevec)[0] #returns rotated geometry and transformation data
#building line between points
linegeo = rg.Line(vecend, rotpoint)
#defining recursion depth
key = depthstart + 1 - depth
#building geometry
#stpnt = VECEND ghc.EndPoints(nn)[0] #returns list of two points, start and end
#endpnt = ROTPOINT ghc.EndPoints(nn)[1]
pln = ghc.PlaneNormal(rotpoint,
linegeo) #returns a plane perp to a vector
radius = length * (radchng**(key)) / radtolen
#polygon = polygonbase
#reduce details with each branch, but not less than 3
if mngon - key + 1 <= 3:
splits = 3
else:
splits = mngon - key + 1
polygonend = ghc.Polygon(pln, radius, splits,
0)[0] #returns a polygon and its perimeter
#creating loft between polygons
#Normal = rg.LoftType.Normal
#loptions = ghc.LoftOptions(False, True, 0, 0, rg.LoftType.Normal) #loft option
lcurves = [polygon, polygonend]
#loftedgeo = ghc.Loft(lcurves, loptions)
if depth == 1 and splits == 3:
geo = ghc.ExtrudePoint(
polygon, rotpoint) #if last branch than make a pyramid
else:
geo = ghc.RuledSurface(polygon, polygonend)
#setting coords for next branch
x1 = x2
y1 = y2
z1 = z2
#getting xyz from rotated point
x2 = rg.Point3d(rotpoint)[0]
y2 = rg.Point3d(rotpoint)[1]
z2 = rg.Point3d(rotpoint)[2]
#setting base polygon for next branch
polygon = polygonend
#pgons.append(polygon)
#pgons.append(linegeo)
pgons.append(geo)
#calling function with different angle parameter for branch splitting
#calling as many branches as spread within tolerance
for aa in ahr:
if (
(random.randint(40, 99) / 100)**depth
) < gchance or depth == depthstart + 1: #or added to prevent blank trees
fractal(depth - 1, x1, y1, z1, x2, y2, z2, length, angle,
angle, lvariation, aran, lran, aa, angleh, branches,
verticality, gchance, depthstart, radtolen, radchng,
mngon, polygon)
def fractal(depth, x1, y1, z1, x2, y2, z2, length, anglerec, angle, lvariation,
aran, lran, anglerech, angleh, branches, gravity):
#test if depth>0
if depth:
#defining random angle variation and length variation
arn = random.uniform(-angle / 100 * aran, angle / 100 * aran)
lrn = random.uniform(-length / 100 * lran, length / 100 * lran)
#defining horizontal rotation angles
ahor = random.sample(range(0, 360), branches)
"""
#removing numbers within tolerance
ahr = rs.CullDuplicateNumbers(ahor, angleh)
#in a 360 fashion
if ahr[0]+360-angleh<ahr[-1]:
del ahr[0]
random.shuffle(ahr)
"""
ahr = [0, 90, 270, 180]
#previous branch vector
vecst = rg.Point3d(x1, y1, z1)
vecend = rg.Point3d(x2, y2, z2)
movevec = ghc.Vector2Pt(vecst, vecend,
True)[0] #returns vector and it's length
#perpendicular vector rotation plane
rotplane3 = ghc.PlaneNormal(
vecend, movevec) #creates plane perpendicular to vector
plns = ghc.DeconstructPlane(rotplane3) #origin, x, y, z
rotplane = ghc.ConstructPlane(
plns[0], plns[3], plns[2]
) #constructing new plane switching x and y planes to make perpendicular
#generating perpendicular vector
vecperp = ghc.Rotate(movevec, radians(90), rotplane)[0]
#generating vector amplitudes
leny = (length + lrn) * sin(radians(anglerec + arn))
lenz = (length + lrn) * cos(radians(anglerec + arn))
ampy = ghc.Amplitude(vecperp, leny)
ampz = ghc.Amplitude(movevec, lenz)
#changing branch length dependant on branch depth
length = length * lvariation
#building points
endpoint1 = ghc.Move(
vecend, ampz)[0] #returns moved object and transformation data
endpoint = ghc.Move(
endpoint1, ampy)[0] #returns moved object and transformation data
#rotating point in a cone fashion
rotpoint = ghc.Rotate3D(
endpoint, anglerech, vecend,
movevec)[0] #returns rotated geometry and transformation data
#vertical branch angle
angl1 = ghc.Angle(rg.Line(vecend, rotpoint), horizont,
verticalpln)[0] #outputs angle and reflex
angl = ghc.Degrees(angl1)
anglls.append(angl)
#rotate depending on how horizontal branch is
if angl > 0 and angl < 180:
if angl < 89:
grrot = ((30 / 100) * (100 - (angl * 0.9)) / 100) * gravity
elif angl > 91:
grrot = ((30 / 100) * (100 -
((180 - angl) * 0.9)) / 100) * gravity
try:
grrot == 0
rotpoint = ghc.Rotate3D(rotpoint, grrot, vecend, verticalpln)[0]
except:
pass
#building line between points
linegeo = rg.Line(vecend, rotpoint)
#setting coords for next branch
x1 = x2
y1 = y2
z1 = z2
#getting xyz from rotated point
x2 = rg.Point3d(rotpoint)[0]
y2 = rg.Point3d(rotpoint)[1]
z2 = rg.Point3d(rotpoint)[2]
#building a dict of lines with depth as key, and corresponding lines as values
if depth not in treelin.keys():
treelin[depth] = [linegeo]
else:
treelin[depth].append(linegeo)
#calling function with different angle parameter for branch splitting
#calling as many branches as spread within tolerance
for aa in ahr:
fractal(depth - 1, x1, y1, z1, x2, y2, z2, length, angle, angle,
lvariation, aran, lran, aa, angleh, branches, gravity)
def fractal(depth, x1, y1, z1, x2, y2, z2, length, anglerec, angle, lvariation,
aran, lran, anglerech, angleh, branches, verticality, gchance,
depthstart, radtolen, radchng, mngon, polygon, branch_cluster):
#test if depth>0
if depth:
#defining random angle variation and length variation
arn = random.uniform(-angle / 100 * aran, angle / 100 * aran)
lrn = random.uniform(-length / 100 * lran, length / 100 * lran)
if hrandom == True:
#defining horizontal rotation angles
ahor = random.sample(range(0, 360), branches)
#removing numbers within tolerance
ahr = rs.CullDuplicateNumbers(ahor, angleh)
#in a 360 fashion
if ahr[0] + 360 - angleh < ahr[-1]:
del ahr[0]
else:
#generating evenly distributed angles
ahr = range(0, 360 + 1, 360 // branches)[:-1]
#previous branch vector
vecst = rg.Point3d(x1, y1, z1)
vecend = rg.Point3d(x2, y2, z2)
movevec = ghc.Vector2Pt(vecst, vecend,
True)[0] #returns vector and it's length
#perpendicular vector
rotplane3 = ghc.PlaneNormal(
vecend, movevec) #creates plane perpendicular to vector
plns = ghc.DeconstructPlane(rotplane3) #origin, x, y, z
rotplane = ghc.ConstructPlane(
plns[2], plns[1], plns[3]
) #constructing new plane switching x and y planes to make perpendicular
#generating perpendicular vector
vecperp = ghc.Rotate(movevec, radians(90), rotplane)[0]
#generating vector amplitudes
leny = (length + lrn) * sin(
radians((anglerec + arn) * (1 - (verticality**depth))))
lenz = (length + lrn) * cos(radians(anglerec + arn))
ampy = ghc.Amplitude(vecperp, leny)
ampz = ghc.Amplitude(movevec, lenz)
#changing branch length dependant on branch depth
length = length * lvariation
#building points
endpoint1 = ghc.Move(
vecend, ampz)[0] #returns moved object and transformation data
endpoint = ghc.Move(
endpoint1, ampy)[0] #returns moved object and transformation data
#rotating point in a cone fashion
rotpoint = ghc.Rotate3D(
endpoint, radians(anglerech), vecend,
movevec)[0] #returns rotated geometry and transformation data
#building line between points
linegeo = rg.Line(vecend, rotpoint)
#defining recursion depth
key = depthstart + 1 - depth
#building geometry
pln = ghc.PlaneNormal(rotpoint,
linegeo) #returns a plane perp to a vector
radius = length * (radchng**(key)) / radtolen
#reduce details with each branch, but not less than 3
if mngon - key + 1 <= 3:
splits = 3
else:
splits = mngon - key + 1
polygonend = ghc.Polygon(pln, radius, splits,
0)[0] #returns a polygon and its perimeter
#aligning curves for loft creation
crvst = ghc.EndPoints(polygon)[0]
pntcld = ghc.Discontinuity(polygonend,
1) #returns points and point parameters
#finind seam point
closest_point = ghc.ClosestPoint(
crvst, pntcld[0]
) #returns closest point, closest point index, distance between closest points
seampnt = pntcld[1][closest_point[1]]
polygonend = ghc.Seam(polygonend, seampnt)
lcurves = [polygon, polygonend]
#building geometry
if depth == 1 and splits == 3:
geo = ghc.ExtrudePoint(
polygon, rotpoint) #if last branch than make a pyramid
else:
geo = rg.Brep.CreateFromLoft(lcurves, rg.Point3d.Unset,
rg.Point3d.Unset, rg.LoftType.Normal,
False)[0]
#make solid
geocapped = ghc.CapHoles(geo)
#building a dict of geo with depth as key, and geo as values, for more efficient joins
if branch_cluster not in pgons.keys():
pgons[branch_cluster] = [geocapped]
else:
pgons[branch_cluster].append(geocapped)
#setting coords for next branch
x1 = x2
y1 = y2
z1 = z2
#getting xyz from rotated point
x2 = rg.Point3d(rotpoint)[0]
y2 = rg.Point3d(rotpoint)[1]
z2 = rg.Point3d(rotpoint)[2]
#setting base polygon for next branch
polygon = polygonend
#calling function with different angle parameter for branch splitting
#calling as many branches as spread within tolerance
#filling dict with branch clusters
cluster.append(cluster[-1] + 1)
branch_cluster = cluster[-1]
for aa in ahr:
if (
(random.randint(40, 99) / 100)**depth
) < gchance or depth == depthstart + 1: #or added to prevent blank trees
fractal(depth - 1, x1, y1, z1, x2, y2, z2, length, angle,
angle, lvariation, aran, lran, aa, angleh, branches,
verticality, gchance, depthstart, radtolen, radchng,
mngon, polygon, branch_cluster)