Created
September 2, 2019 07:17
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# untested port from https://reprap.org/forum/read.php?185,618696 | |
SERVOFAKTORLEFT = 650 | |
SERVOFAKTORRIGHT = 650 | |
SERVOLEFTNULL = 2250 | |
SERVORIGHTNULL = 920 | |
L1=35 #both lower arms | |
L2=55.1 #left upper arm to pen | |
L3=13.2 #pen to left upper arm joint | |
L4=45 #reight upper arm | |
# origin points of left and right servo | |
O1X=24 #22 | |
O1Y=-25 | |
O2X=49 #47 | |
O2Y=-25 | |
import math | |
def return_angle(a, b, c): | |
angle = (a * a + c * c - b * b) / (2.0 * a * c) | |
return math.acos(max(min(angle, 1), -1)) | |
def set_xy(target_x, target_y): | |
# calculate triangle between pen, servoLeft and arm joint | |
# cartesian dx/dy | |
dx = target_x - O1X; | |
dy = target_y - O1Y; | |
# polar lemgth (c) and angle (a1) | |
c = math.sqrt(dx * dx + dy * dy); # | |
a1 = math.atan2(dy, dx); # | |
a2 = return_angle(L1, L2, c); | |
servo_1 = math.floor(((a2 + a1 - math.pi) * SERVOFAKTORLEFT) + SERVOLEFTNULL) | |
# Calcutlating the right servo angle | |
# calculate joint arm point for triangle of the right servo arm (joint near the pen) | |
a2 = return_angle(L2, L1, c); | |
Hx = target_x + L3 * math.cos((a1 - a2 + 0.621) + math.pi); #36,5° | |
Hy = target_y + L3 * math.sin((a1 - a2 + 0.621) + math.pi); | |
# calculate triangle between pen joint, servoRight and arm joint | |
dx = Hx - O2X; | |
dy = Hy - O2Y; | |
c = math.sqrt(dx * dx + dy * dy); | |
a1 = math.atan2(dy, dx); | |
a2 = return_angle(L1, L4, c); | |
servo_2 = math.floor(((a1 - a2) * SERVOFAKTORRIGHT) + SERVORIGHTNULL) | |
return (servo_1, servo_2) | |
for i in range(0, 100): | |
print(set_xy(i, 0)) |
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