Import LinuxCNC source tree
This commit is contained in:
318
lib/python/plasmac/triangle.py
Normal file
318
lib/python/plasmac/triangle.py
Normal file
@@ -0,0 +1,318 @@
|
||||
'''
|
||||
triangle.py
|
||||
|
||||
Copyright (C) 2020 - 2024 Phillip A Carter
|
||||
Copyright (C) 2020 - 2024 Gregory D Carl
|
||||
|
||||
This program is free software; you can redistribute it and/or modify it
|
||||
under the terms of the GNU General Public License as published by the
|
||||
Free Software Foundation; either version 2 of the License, or
|
||||
(at your option) any later version.
|
||||
|
||||
This program is distributed in the hope that it will be useful, but
|
||||
WITHOUT ANY WARRANTY; without even the implied warranty of
|
||||
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
|
||||
GNU General Public License for more details.
|
||||
|
||||
You should have received a copy of the GNU General Public License along
|
||||
with this program; if not, write to the Free Software Foundation, Inc.,
|
||||
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
|
||||
'''
|
||||
|
||||
import os
|
||||
import sys
|
||||
import math
|
||||
import gettext
|
||||
|
||||
for f in sys.path:
|
||||
if '/lib/python' in f:
|
||||
if '/usr' in f:
|
||||
localeDir = 'usr/share/locale'
|
||||
else:
|
||||
localeDir = os.path.join(f'{f.split("/lib")[0]}', 'share', 'locale')
|
||||
break
|
||||
gettext.install("linuxcnc", localedir=localeDir)
|
||||
|
||||
|
||||
# Conv is the upstream calling module
|
||||
def preview(Conv, fTmp, fNgc, fNgcBkp,
|
||||
matNumber, matName,
|
||||
preAmble, postAmble,
|
||||
leadinLength, leadoutLength,
|
||||
xOffset, yOffset,
|
||||
kerfWidth, isExternal,
|
||||
angA, angB, angC, sideA, sideB, sideC, angle):
|
||||
error = ''
|
||||
msg1 = _('entry is invalid')
|
||||
valid, xOffset = Conv.conv_is_float(xOffset)
|
||||
if not valid and xOffset:
|
||||
msg0 = _('X ORIGIN')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, yOffset = Conv.conv_is_float(yOffset)
|
||||
if not valid and yOffset:
|
||||
msg0 = _('Y ORIGIN')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, leadinLength = Conv.conv_is_float(leadinLength)
|
||||
if not valid and leadinLength:
|
||||
msg0 = _('LEAD IN')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, leadoutLength = Conv.conv_is_float(leadoutLength)
|
||||
if not valid and leadoutLength:
|
||||
msg0 = _('LEAD OUT')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, A = Conv.conv_is_float(angA)
|
||||
if not valid and angA:
|
||||
msg0 = _('A ANGLE')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, B = Conv.conv_is_float(angB)
|
||||
if not valid and angB:
|
||||
msg0 = _('B ANGLE')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, C = Conv.conv_is_float(angC)
|
||||
if not valid and angC:
|
||||
msg0 = _('C ANGLE')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, a = Conv.conv_is_float(sideA)
|
||||
if not valid and sideA:
|
||||
msg0 = _('a LENGTH')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, b = Conv.conv_is_float(sideB)
|
||||
if not valid and sideB:
|
||||
msg0 = _('b LENGTH')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, c = Conv.conv_is_float(sideC)
|
||||
if not valid and sideC:
|
||||
msg0 = _('c LENGTH')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, angle = Conv.conv_is_float(angle)
|
||||
if not valid and angle:
|
||||
msg0 = _('ANGLE')
|
||||
error += f'{msg0} {msg1}\n\n'
|
||||
valid, kerfWidth = Conv.conv_is_float(kerfWidth)
|
||||
if not valid:
|
||||
msg = _('Invalid Kerf Width entry in material')
|
||||
error += f'{msg}\n\n'
|
||||
if a and b and c:
|
||||
if a + b <= c:
|
||||
msg = _('c must be less than a+b')
|
||||
error += f'{msg}\n\n'
|
||||
if a + c <= b:
|
||||
msg = _('b must be less than a+c')
|
||||
error += f'{msg}\n\n'
|
||||
if b + c <= a:
|
||||
msg = _('a must be less than b+c')
|
||||
error += f'{msg}\n\n'
|
||||
if A <= 0 and isinstance(A, float):
|
||||
msg = _('A ANGLE cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if B <= 0 and isinstance(B, float):
|
||||
msg = _('B ANGLE cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if C <= 0 and isinstance(C, float):
|
||||
msg = _('C ANGLE cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if A >= 180 and isinstance(A, float):
|
||||
msg = _('A ANGLE cannot be 180 or more')
|
||||
error += f'{msg}\n\n'
|
||||
if B >= 180 and isinstance(B, float):
|
||||
msg = _('B ANGLE cannot be 180 or more')
|
||||
error += f'{msg}\n\n'
|
||||
if C >= 180 and isinstance(C, float):
|
||||
msg = _('C ANGLE cannot be 180 or more')
|
||||
error += f'{msg}\n\n'
|
||||
if a <= 0 and isinstance(a, float):
|
||||
msg = _('a LENGTH cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if b <= 0 and isinstance(b, float):
|
||||
msg = _('b LENGTH cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if c <= 0 and isinstance(c, float):
|
||||
msg = _('c LENGTH cannot be zero or less')
|
||||
error += f'{msg}\n\n'
|
||||
if A and B and C:
|
||||
if not a and not b and not c:
|
||||
msg = _('"a" or "b" or "c" are required')
|
||||
error += f'{msg}\n\n'
|
||||
if A + B + C != 180:
|
||||
msg = _('"A" + "B" + "C" must equal 180')
|
||||
error += f'{msg}\n\n'
|
||||
if error:
|
||||
return error
|
||||
angle = math.radians(angle)
|
||||
A = math.radians(A)
|
||||
B = math.radians(B)
|
||||
C = math.radians(C)
|
||||
leadInOffset = math.sin(math.radians(45)) * leadinLength
|
||||
leadOutOffset = math.sin(math.radians(45)) * leadoutLength
|
||||
if A and B and C:
|
||||
if a:
|
||||
b = a / math.sin(A) * math.sin(B)
|
||||
c = a / math.sin(A) * math.sin(C)
|
||||
elif b:
|
||||
a = b / math.sin(B) * math.sin(A)
|
||||
c = b / math.sin(B) * math.sin(C)
|
||||
elif c:
|
||||
a = c / math.sin(C) * math.sin(A)
|
||||
b = c / math.sin(C) * math.sin(B)
|
||||
elif a and b and c:
|
||||
A = math.acos((b ** 2 + c ** 2 - a ** 2) / (2 * b * c))
|
||||
B = math.acos((a ** 2 + c ** 2 - b ** 2) / (2 * a * c))
|
||||
C = math.acos((a ** 2 + b ** 2 - c ** 2) / (2 * a * b))
|
||||
elif a and b and C:
|
||||
c = math.sqrt((a ** 2 + b ** 2) - 2 * a * b * math.cos(C))
|
||||
A = math.acos((b ** 2 + c ** 2 - a ** 2) / (2 * b * c))
|
||||
B = math.acos((a ** 2 + c ** 2 - b ** 2) / (2 * a * c))
|
||||
elif a and B and c:
|
||||
b = math.sqrt((a ** 2 + c ** 2) - 2 * a * c * math.cos(B))
|
||||
A = math.acos((b ** 2 + c ** 2 - a ** 2) / (2 * b * c))
|
||||
C = math.acos((a ** 2 + b ** 2 - c ** 2) / (2 * a * b))
|
||||
elif A and b and c:
|
||||
a = math.sqrt((b ** 2 + c ** 2) - 2 * b * c * math.cos(A))
|
||||
B = math.acos((a ** 2 + c ** 2 - b ** 2) / (2 * a * c))
|
||||
C = math.acos((a ** 2 + b ** 2 - c ** 2) / (2 * a * b))
|
||||
else:
|
||||
msg0 = 'MINIMUM REQUIREMENTS:\n'\
|
||||
'In processing order are:\n\n'\
|
||||
'1: "A" + "B" + "C" + ("a" or "b" or "c") \n\n'\
|
||||
'2: "a" + "b" + "c"\n\n'\
|
||||
'3: "a" + "b" + "C"\n\n'\
|
||||
'4: "a" + "B" + "c"\n\n'\
|
||||
'5: "A" + "b" + "c"\n'
|
||||
error += f'{msg0}\n\n'
|
||||
return error
|
||||
right = math.radians(0)
|
||||
up = math.radians(90)
|
||||
left = math.radians(180)
|
||||
down = math.radians(270)
|
||||
# get start point
|
||||
BX = xOffset
|
||||
BY = yOffset
|
||||
CX = round(BX + a * math.cos(angle), 3)
|
||||
CY = round(BY + a * math.sin(angle), 3)
|
||||
Bx, By = get_offset_coordinates([CX, CY], [BX, BY], B, kerfWidth, isExternal)
|
||||
BX = Bx + (BX - Bx) * 2
|
||||
BY = By + (BY - By) * 2
|
||||
# get remaining points
|
||||
CX = round(BX + a * math.cos(angle), 3)
|
||||
CY = round(BY + a * math.sin(angle), 3)
|
||||
AX = round(BX + c * math.cos(angle + B), 3)
|
||||
AY = round(BY + c * math.sin(angle + B), 3)
|
||||
# get offset points
|
||||
Ax, Ay = get_offset_coordinates([BX, BY], [AX, AY], A, kerfWidth, isExternal)
|
||||
Bx, By = get_offset_coordinates([CX, CY], [BX, BY], B, kerfWidth, isExternal)
|
||||
Cx, Cy = get_offset_coordinates([AX, AY], [CX, CY], C, kerfWidth, isExternal)
|
||||
# get leadin/leadout point
|
||||
hypotLength = math.sqrt((Ax - Cx) ** 2 + (Ay - Cy) ** 2)
|
||||
if Ax < Cx:
|
||||
hypotAngle = left - math.atan((Ay - Cy) / (Cx - Ax))
|
||||
elif Ax > Cx:
|
||||
hypotAngle = right - math.atan((Ay - Cy) / (Cx - Ax))
|
||||
else:
|
||||
hypotAngle = up
|
||||
xS = Cx + (hypotLength / 2) * math.cos(hypotAngle)
|
||||
yS = Cy + (hypotLength / 2) * math.sin(hypotAngle)
|
||||
# set leadin direction
|
||||
if isExternal:
|
||||
if Ay >= By:
|
||||
dir = [up, right]
|
||||
else:
|
||||
dir = [down, left]
|
||||
else:
|
||||
if Ay >= By:
|
||||
dir = [down, left]
|
||||
else:
|
||||
dir = [up, right]
|
||||
outTmp = open(fTmp, 'w')
|
||||
outNgc = open(fNgc, 'w')
|
||||
inWiz = open(fNgcBkp, 'r')
|
||||
for line in inWiz:
|
||||
line = line.strip()
|
||||
if line and line[0] not in ';':
|
||||
if '(new conversational file)' in line:
|
||||
if('\\n') in preAmble:
|
||||
outNgc.write('(preamble)\n')
|
||||
for l in preAmble.split('\\n'):
|
||||
outNgc.write(f'{l}\n')
|
||||
else:
|
||||
outNgc.write(f'\n{preAmble} (preamble)\n')
|
||||
break
|
||||
elif '(postamble)' in line:
|
||||
break
|
||||
elif 'M2' in line.upper() or 'M02' in line.upper() or 'M30' in line.upper():
|
||||
continue
|
||||
outNgc.write(f"{line}\n")
|
||||
outTmp.write('\n(conversational triangle)\n')
|
||||
outTmp.write(f';using material #{matNumber}: {matName}\n')
|
||||
outTmp.write(f'M190 P{matNumber}\n')
|
||||
outTmp.write('M66 P3 L3 Q1\n')
|
||||
outTmp.write('F#<_hal[plasmac.cut-feed-rate]>\n')
|
||||
if leadInOffset > 0:
|
||||
xlCentre = xS + (leadInOffset * math.cos(hypotAngle - dir[0]))
|
||||
ylCentre = yS + (leadInOffset * math.sin(hypotAngle - dir[0]))
|
||||
xlStart = xlCentre + (leadInOffset * math.cos(hypotAngle - dir[1]))
|
||||
ylStart = ylCentre + (leadInOffset * math.sin(hypotAngle - dir[1]))
|
||||
outTmp.write(f'G00 X{xlStart:.6f} Y{ylStart:.6f}\n')
|
||||
outTmp.write('M03 $0 S1\n')
|
||||
outTmp.write(f'G03 X{xS:.6f} Y{yS:.6f} I{xlCentre - xlStart:.6f} J{ylCentre - ylStart:.6f}\n')
|
||||
else:
|
||||
outTmp.write(f'G00 X{xS:.6f} Y{yS:.6f}\n')
|
||||
outTmp.write('M03 $0 S1\n')
|
||||
if isExternal:
|
||||
outTmp.write(f'G01 X{Cx:.6f} Y{Cy:.6f}\n')
|
||||
outTmp.write(f'G01 X{Bx:.6f} Y{By:.6f}\n')
|
||||
outTmp.write(f'G01 X{Ax:.6f} Y{Ay:.6f}\n')
|
||||
else:
|
||||
outTmp.write(f'G01 X{Ax:.6f} Y{Ay:.6f}\n')
|
||||
outTmp.write(f'G01 X{Bx:.6f} Y{By:.6f}\n')
|
||||
outTmp.write(f'G01 X{Cx:.6f} Y{Cy:.6f}\n')
|
||||
outTmp.write(f'G01 X{xS:.6f} Y{yS:.6f}\n')
|
||||
# set leadout direction
|
||||
if leadOutOffset > 0:
|
||||
if isExternal:
|
||||
if Ay >= By:
|
||||
dir = [up, left]
|
||||
else:
|
||||
dir = [down, right]
|
||||
else:
|
||||
if Ay >= By:
|
||||
dir = [down, right]
|
||||
else:
|
||||
dir = [up, left]
|
||||
xlCentre = xS + (leadOutOffset * math.cos(hypotAngle - dir[0]))
|
||||
ylCentre = yS + (leadOutOffset * math.sin(hypotAngle - dir[0]))
|
||||
xlEnd = xlCentre + (leadOutOffset * math.cos(hypotAngle - dir[1]))
|
||||
ylEnd = ylCentre + (leadOutOffset * math.sin(hypotAngle - dir[1]))
|
||||
outTmp.write(f'G03 X{xlEnd:.6f} Y{ylEnd:.6f} I{xlCentre - xS:.6f} J{ylCentre - yS:.6f}\n')
|
||||
outTmp.write('M05 $0\n')
|
||||
outTmp.close()
|
||||
outTmp = open(fTmp, 'r')
|
||||
for line in outTmp:
|
||||
outNgc.write(line)
|
||||
outTmp.close()
|
||||
if('\\n') in postAmble:
|
||||
outNgc.write('\n(postamble)\n')
|
||||
for l in postAmble.split('\\n'):
|
||||
outNgc.write(f'{l}\n')
|
||||
else:
|
||||
outNgc.write(f'\n{postAmble} (postamble)\n')
|
||||
outNgc.write('M02\n')
|
||||
outNgc.close()
|
||||
return False
|
||||
|
||||
|
||||
def get_offset_coordinates(fromPoint, thisPoint, angle, kerfWidth, isExternal):
|
||||
kOffset = kerfWidth / 2
|
||||
inAng = math.atan2(thisPoint[1] - fromPoint[1], thisPoint[0] - fromPoint[0])
|
||||
ang = math.radians(90) - (angle / 2)
|
||||
offset = math.tan(ang) * kOffset
|
||||
if isExternal:
|
||||
x = round(thisPoint[0] + offset * math.cos(inAng), 3)
|
||||
y = round(thisPoint[1] + offset * math.sin(inAng), 3)
|
||||
x = round(x + kOffset * math.cos(inAng + math.radians(90)), 3)
|
||||
y = round(y + kOffset * math.sin(inAng + math.radians(90)), 3)
|
||||
else:
|
||||
x = round(thisPoint[0] - offset * math.cos(inAng), 3)
|
||||
y = round(thisPoint[1] - offset * math.sin(inAng), 3)
|
||||
x = round(x + kOffset * math.cos(inAng + math.radians(-90)), 3)
|
||||
y = round(y + kOffset * math.sin(inAng + math.radians(-90)), 3)
|
||||
return x, y
|
||||
Reference in New Issue
Block a user