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import math | ||
import copy | ||
# A class to represent a Point in 3D plane | ||
class Point(): | ||
def __init__(self, index, x, y, z): | ||
self.index = index | ||
self.x = x | ||
self.y = y | ||
self.z = z | ||
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# Driver code | ||
P = [ | ||
Point (0, | ||
-2.398075290337787, | ||
0.6193962115546964, | ||
2.255628308811044), | ||
Point (1, | ||
-2.398075290337787, | ||
1.02, | ||
2.255628308811044), | ||
Point (2, | ||
-2.337539776280398, | ||
0.5827625021617828, | ||
-1.02), | ||
Point (3, | ||
-2.337539776280398, | ||
0.5827625021617828, | ||
2.2882975878119773), | ||
Point (4, | ||
-2.2813869564183515, | ||
0.6329092708217572, | ||
2.2779522684962554), | ||
Point (5, | ||
-2.2492862920142325, | ||
0.6323626143562094, | ||
2.3003740232994843), | ||
Point (6, | ||
-2.204470002708219, | ||
0.630991945801995, | ||
2.28134301489324), | ||
Point (7, | ||
-1.7653851523766402, | ||
0.6614743454692962, | ||
1.02), | ||
Point (8, | ||
-1.7653851523766402, | ||
0.6614743454692962, | ||
2.249163840021526), | ||
Point (9, | ||
-1.7340417007510676, | ||
-1.02, | ||
2.2466034244552686), | ||
Point (10, | ||
-1.7340417007510676, | ||
0.6699755762570548, | ||
1.02), | ||
Point (11, | ||
-1.6778585396045373, | ||
0.6442924392229483, | ||
2.221188272810865), | ||
Point (12, | ||
-1.4309194536527523, | ||
0.680238461822629, | ||
2.218502156709797), | ||
Point (13, | ||
-1.02, | ||
-1.02, | ||
2.2466034244552686), | ||
Point (14, | ||
-0.7312808385525805, | ||
0.7340645498359639, | ||
2.08592827516374), | ||
Point (15, | ||
1.02, | ||
-1.02, | ||
2.2466034244552686)] | ||
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point_to_check = Point (16, | ||
-2.2813869564183515, | ||
0.6329092708217572, | ||
1.02) | ||
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n = len(P) | ||
mid = n//2 #taking integer = 8 | ||
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print("Point for checking is {X=",point_to_check.x,",Y=",point_to_check.y,",Z=",point_to_check.z,"}") | ||
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def dist(p1, p2): | ||
return math.sqrt((p1.x - p2.x) * | ||
(p1.x - p2.x) + | ||
(p1.y - p2.y) * | ||
(p1.y - p2.y)) | ||
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def binary_check(P, mid, point_to_check): # mid 8 | ||
flag = mid; #8 | ||
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while (flag>2): #4 | ||
i = mid #4 | ||
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p1_x=P[i].x-point_to_check.x # P4 | ||
p2_x=P[i+1].x-point_to_check.x # P5 | ||
pmin = min (p1_x, p2_x) #min = P4 | ||
flag=flag//2; #2 | ||
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if p1_x<= p2_x: | ||
mid=mid//2 # mid 2 | ||
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else: | ||
mid=mid+flag # mid | ||
j=mid # P2, P3, P4, P5 | ||
A=abs(P[j].x-point_to_check.x) | ||
A1=abs(P[j+1].x-point_to_check.x) | ||
A2=abs(P[j+2].x-point_to_check.x) | ||
print (A) | ||
print (A1) | ||
print (A2) | ||
x_min = min( A, A1, A2) | ||
#x_min = P4 | ||
print (x_min) | ||
print (j) | ||
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if x_min==A: | ||
j=j+0 | ||
if x_min==A1: | ||
j=j+1 | ||
if x_min==A2: | ||
j=j+2 | ||
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#P4, P5 | ||
dist1 = dist(P[j], point_to_check) | ||
dist2 = dist(P[j+1], point_to_check) | ||
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dist_min=min (dist1, dist2) | ||
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if (dist_min==dist2): | ||
print("The closest point is",P[j+1].x, P[j+1].y, P[j+1].z) | ||
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if (dist_min==dist1): | ||
print("The closest point is",P[j].x, P[j].y, P[j].z) | ||
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binary_check(P, mid, point_to_check) |