Sử dụng một chức năng để giúp bạn chọn góc nào bạn muốn. Trong việc cầu xin mã của bạn, hãy viết:
def angle[v1, v2, acute]:
# v1 is your firsr vector
# v2 is your second vector
angle = np.arccos[np.dot[v1, v2] / [np.linalg.norm[v1] * np.linalg.norm[v2]]]
if [acute == True]:
return angle
else:
return 2 * np.pi - angle
Sau đó, khi bạn muốn tính toán một góc [tính bằng radian] trong chương trình của bạn, chỉ cần viết
angle[vec1, vec2, 'True']
cho các góc cấp tính, và
angle[vec2, vec1, 'False']
cho các góc khó khăn.
Ví dụ:
vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
PointGeometry không có phương pháp trực tiếp để trả về góc dọc giữa hai điểm, nhưng nó có thể được sử dụng trong tập lệnh Python để cung cấp những gì bạn đang theo đuổi. Ví dụ này là dài dòng để chứng minh các tính toán trong một số chi tiết. Nó có thể được sắp xếp hợp lý và bẫy lỗi được thêm vào khi khoảng cách dọc bằng không [nghĩa là góc dọc = 90 độ] và kiểm tra nếu các điểm trùng khớp.
Điều này đã được thử nghiệm trong ARCMAP nhưng sẽ hoạt động giống nhau trong ArcGIS Pro.
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
Ví dụ đầu ra:
Đã cho tọa độ ba điểm A [x1, y1, z1], b [x2, y2, z2] và c [x3, y3, z3] trong mặt phẳng 3D, trong đó B là điểm giao nhau của đường AB và BC, Nhiệm vụ là tìm góc giữa các đường AB và BC. & NBSP;A[x1, y1, z1], B[x2, y2, z2], and C[x3, y3, z3] in a 3D plane, where B is the intersection point of line AB and BC, the task is to find the angle between lines AB and BC.
Ví dụ: & nbsp; & nbsp;
Đầu vào: x1 = 1, y1 = 3, z1 = 3; x2 = 3, y2 = 4, z2 = 5; x3 = 5, y3 = 6, z3 = 9; & nbsp; đầu ra: 54.6065input: x1 = 10, y1 = 10, z1 = 10; x2 = 0, y2 = 0, z2 = 0; x3 = 15, y3 = 10, z3 = 15; & nbsp; đầu ra: 56.4496 & nbsp; & nbsp; x1 = 1, y1 = 3, z1 = 3; x2 = 3, y2 = 4, z2 = 5; x3 = 5, y3 = 6, z3 = 9;
Output: 54.6065
Input: x1 = 10, y1 = 10, z1 = 10; x2 = 0, y2 = 0, z2 = 0; x3 = 15, y3 = 10, z3 = 15;
Output: 56.4496
Approach:
1. Tìm phương trình của các dòng AB và BC với các tọa độ đã cho theo tỷ lệ hướng là: & nbsp; & nbsp;AB and BC with the given coordinates in terms of direction
ratios as:
AB = [x1 - x2] i + [y1 - y2] j + [z1 - z2] k & nbsp; bc = [x3 - x2] i + [y3 - y2] j + [z3 - z2] k & nbsp; & nbsp;
BC = [x3 – x2]i + [y3 – y2]j + [z3 – z2]k
2. Sử dụng công thức cho COS cho hai tỷ lệ hướng của các đường AB và BC để tìm cosin của góc giữa các đường AB và BC là: & nbsp; & nbsp;
Trong đó, & nbsp; ab.bc là sản phẩm chấm của tỷ lệ hướng AB và BC. & NBSP; | AB | là cường độ của dòng ab & nbsp; | bc | là cường độ của dòng BC & NBSP;
AB.BC is the dot product of direction ratios AB and BC.
|AB| is the magnitude of line AB
|BC| is the magnitude of line BC
3. Giả sử có hai tỷ lệ hướng: & nbsp; & nbsp;
A = ai + bj + ck B = xi + yj + zk
then
Sản phẩm chấm [a.b] = a*x + b*y + c*z & nbsp; độ lớn của a = | a | = & nbsp; cường độ của b = | b | = & nbsp; & nbsp;
magnitude of A = |A| =
magnitude of B = |B| =
4. Cosin của góc tính toán cho giá trị cosin trong radian. Để tìm góc nhân giá trị cosin với [180/π].[180/Π].
Dưới đây là việc thực hiện phương pháp trên: & nbsp;
C++
#include "bits/stdc++.h"
#define PI 3.14
using
namespace
angle[vec1, vec2, 'True']
0angle[vec1, vec2, 'True']
1 angle[vec1, vec2, 'True']
2angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
5angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
7angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
9angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
2angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
4angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
6angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
9angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
1angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
7angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
0angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
3angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
6angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
9angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 A = ai + bj + ck B = xi + yj + zk2
angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
A = ai + bj + ck B = xi + yj + zk5
A = ai + bj + ck B = xi + yj + zk6
A = ai + bj + ck B = xi + yj + zk7
A = ai + bj + ck B = xi + yj + zk8
A = ai + bj + ck B = xi + yj + zk9
A = ai + bj + ck B = xi + yj + zk8
#include "bits/stdc++.h"
1angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
#include "bits/stdc++.h"
4A = ai + bj + ck B = xi + yj + zk6
#include "bits/stdc++.h"
6A = ai + bj + ck B = xi + yj + zk8
#include "bits/stdc++.h"
8A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
0angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
#define PI 3.14
3A = ai + bj + ck B = xi + yj + zk6
#define PI 3.14
5A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
7A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
9angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
using
2angle[vec1, vec2, 'True']
3using
4using
55____86A = ai + bj + ck B = xi + yj + zk6
using
8angle[vec1, vec2, 'True']
3namespace
0angle[vec1, vec2, 'True']
3namespace
2namespace
3namespace
4namespace
5
angle[vec1, vec2, 'True']
4 namespace
7vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
01angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
04angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
07angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
09angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
13angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
15 angle[vec1, vec2, 'True']
16namespace
5
Java
angle[vec1, vec2, 'True']
18 angle[vec1, vec2, 'True']
19angle[vec1, vec2, 'True']
20 angle[vec1, vec2, 'True']
21angle[vec1, vec2, 'True']
22 angle[vec1, vec2, 'True']
1 angle[vec1, vec2, 'True']
2angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
5angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
7angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
9angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
2angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
4angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
6angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
9angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
1angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
7angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
0angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
3angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
6angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
9angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 A = ai + bj + ck B = xi + yj + zk2
angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
A = ai + bj + ck B = xi + yj + zk5
angle[vec1, vec2, 'True']
67angle[vec1, vec2, 'True']
68angle[vec1, vec2, 'True']
67angle[vec1, vec2, 'True']
70angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
#include "bits/stdc++.h"
4angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
75angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
77angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
#define PI 3.14
3angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
82angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
84angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
using
2angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
89angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
91angle[vec1, vec2, 'True']
92angle[vec1, vec2, 'True']
93angle[vec1, vec2, 'True']
94angle[vec1, vec2, 'True']
95angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
97angle[vec1, vec2, 'True']
98angle[vec1, vec2, 'True']
99namespace
5
angle[vec1, vec2, 'True']
3using
4using
55____86vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
4 namespace
7angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
01angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
04angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
09angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
13namespace
5
namespace
5
Python3
angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
07angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
15 angle[vec1, vec2, 'True']
16angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
10angle[vec2, vec1, 'False']
48Java
angle[vec1, vec2, 'True']
18 angle[vec1, vec2, 'True']
19angle[vec1, vec2, 'True']
20 angle[vec1, vec2, 'True']
21angle[vec1, vec2, 'True']
22 angle[vec1, vec2, 'True']
1 angle[vec1, vec2, 'True']
2angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
5angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
7angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
9angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
2angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
4angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
6angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
9angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
1angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
3angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
66angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
73angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
80angle[vec2, vec1, 'False']
01 angle[vec1, vec2, 'True']
22 angle[vec1, vec2, 'True']
1 angle[vec2, vec1, 'False']
04angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
08angle[vec2, vec1, 'False']
09angle[vec2, vec1, 'False']
10____211angle[vec2, vec1, 'False']
121211211angle[vec1, vec2, 'True']
95angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
17angle[vec2, vec1, 'False']
11angle[vec2, vec1, 'False']
19____220angle[vec2, vec1, 'False']
21angle[vec2, vec1, 'False']
22222222219angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
26angle[vec2, vec1, 'False']
2222228angle[vec2, vec1, 'False']
29angle[vec2, vec1, 'False']
30angle[vec2, vec1, 'False']
31angle[vec1, vec2, 'True']
95angle[vec1, vec2, 'True']
10angle[vec2, vec1, 'False']
74angle[vec2, vec1, 'False']
89 angle[vec2, vec1, 'False']
74angle[vec2, vec1, 'False']
91angle[vec1, vec2, 'True']
10angle[vec2, vec1, 'False']
80angle[vec2, vec1, 'False']
89 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
00angle[vec1, vec2, 'True']
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
34angle[vec2, vec1, 'False']
51 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
36angle[vec1, vec2, 'True']
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
34vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
39angle[vec2, vec1, 'False']
51 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
41angle[vec2, vec1, 'False']
89vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
43vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
44angle[vec1, vec2, 'True']
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
34angle[vec2, vec1, 'False']
51 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
48__Các
vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
64 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
65angle[vec2, vec1, 'False']
51angle[vec2, vec1, 'False']
51vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
68vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
69Các
angle[vec1, vec2, 'True']
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
80angle[vec2, vec1, 'False']
51 angle[vec2, vec1, 'False']
11vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
74angle[vec2, vec1, 'False']
20vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
74angle[vec2, vec1, 'False']
222222222angle[vec1, vec2, 'True']
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
89angle[vec2, vec1, 'False']
51 angle[vec2, vec1, 'False']
222vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
74angle[vec2, vec1, 'False']
29vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
74angle[vec2, vec1, 'False']
31__angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
09angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
13C#
using
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
04angle[vec1, vec2, 'True']
20 angle[vec1, vec2, 'True']
21angle[vec1, vec2, 'True']
22 angle[vec1, vec2, 'True']
1 angle[vec1, vec2, 'True']
2angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
5angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
13angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
16angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
18angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
4angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
6angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 angle[vec2, vec1, 'False']
9angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
28angle[vec1, vec2, 'True']
31angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
3vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
7angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
0angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
3angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
6angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
9angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 A = ai + bj + ck B = xi + yj + zk2
angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
66angle[vec1, vec2, 'True']
67angle[vec1, vec2, 'True']
68angle[vec1, vec2, 'True']
67angle[vec1, vec2, 'True']
70angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
73angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
75angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
77angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
angle[vec1, vec2, 'True']
80angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
82angle[vec1, vec2, 'True']
74angle[vec1, vec2, 'True']
84angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk4
using
2angle[vec1, vec2, 'True']
3import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
76vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
43vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
44angle[vec1, vec2, 'True']
3import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
80angle[vec1, vec2, 'True']
3import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
82import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
83import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
84namespace
5
angle[vec2, vec1, 'False']
01 angle[vec1, vec2, 'True']
22 angle[vec1, vec2, 'True']
1 import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
89vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
01angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
04angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
4 angle[vec1, vec2, 'True']
07angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
09angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
10angle[vec1, vec2, 'True']
13namespace
5
namespace
5
JavaScript
A = ai + bj + ck B = xi + yj + zk08
A = ai + bj + ck B = xi + yj + zk09
A = ai + bj + ck B = xi + yj + zk10
A = ai + bj + ck B = xi + yj + zk11
angle[vec1, vec2, 'True']
2angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk14
angle[vec1, vec2, 'True']
3angle[vec1, vec2, 'True']
11angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk18
vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
4angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
vec1 = [1, -1, 0]
vec2 = [1, 1, 0]
#I am explicitly converting from radian to degree
print[180* angle[vec1, vec2, True]/np.pi] #90 degrees
print[180* angle[vec2, vec1, False]/np.pi] #270 degrees
7angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
0angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
3angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
6angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
import arcpy
import math
# making the assumption that the points are in a projected coordinate system and
# that the measurement unit for horizontal and vertical are the same i.e. metres
# input feature layer must be points [Z-enabled] and only the first two will be used
# this code could be modified to process all points in a feature layer
# if required [i.e. turn this into a function]
points = arcpy.GetParameterAsText[0]
# read in the point geometries into a list to make it easier for processing
pointGeometry = []
with arcpy.da.SearchCursor[points, ["SHAPE@"]] as aRows:
for aRow in aRows:
pointGeometry.append[aRow[0]]
# create variables for the two points
point1 = pointGeometry[0]
point2 = pointGeometry[1]
# get the distance between the points
horDistance = point1.angleAndDistanceTo[point2, "PLANAR"][1]
# calculate the vertical distance between the points
verDistance = point2.firstPoint.Z - point1.firstPoint.Z
# calculate the vertical angle
angle = math.acos[verDistance/horDistance] # the result is in radians
angleDeg = math.degrees[angle] # convert the angle to degrees
# output the results
arcpy.AddMessage["Horizontal distance Point 1 to 2: {}".format[horDistance]]
arcpy.AddMessage["Vertical distance Point 1 to 2: {}".format[verDistance]]
arcpy.AddMessage["Vertical angle [radians] Point 1 to 2: {}".format[angle]]
arcpy.AddMessage["Vertical angle [degrees] Point 1 to 2: {}".format[angleDeg]]
9angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
A = ai + bj + ck B = xi + yj + zk2
angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
A = ai + bj + ck B = xi + yj + zk5
A = ai + bj + ck B = xi + yj + zk6
A = ai + bj + ck B = xi + yj + zk7
A = ai + bj + ck B = xi + yj + zk8
A = ai + bj + ck B = xi + yj + zk9
A = ai + bj + ck B = xi + yj + zk8
#include "bits/stdc++.h"
1angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
#include "bits/stdc++.h"
4A = ai + bj + ck B = xi + yj + zk6
#include "bits/stdc++.h"
6A = ai + bj + ck B = xi + yj + zk8
#include "bits/stdc++.h"
8A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
0angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
#define PI 3.14
3A = ai + bj + ck B = xi + yj + zk6
#define PI 3.14
5A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
7A = ai + bj + ck B = xi + yj + zk8
#define PI 3.14
9angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk09
using
2angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk69
A = ai + bj + ck B = xi + yj + zk6
using
8angle[vec1, vec2, 'True']
3namespace
0angle[vec1, vec2, 'True']
3A = ai + bj + ck B = xi + yj + zk75
namespace
5
A = ai + bj + ck B = xi + yj + zk09
angle[vec1, vec2, 'True']
01A = ai + bj + ck B = xi + yj + zk09
angle[vec1, vec2, 'True']
04A = ai + bj + ck B = xi + yj + zk09
angle[vec1, vec2, 'True']
07angle[vec1, vec2, 'True']
09A = ai + bj + ck B = xi + yj + zk84
angle[vec1, vec2, 'True']
11A = ai + bj + ck B = xi + yj + zk84
angle[vec1, vec2, 'True']
13
A = ai + bj + ck B = xi + yj + zk88