问题描述
我有一个代码可以为我计算欧几里得距离:
I have a code that calculates Euclidean distance for me:
class Point:
"""A point in two-dimensional space."""
def __init__(self, x, y):
self._x = x
self._y = y
def __eq__(self, other):
return self._x == other._x and self._y == other._y
def distance(self, other):
new_x = self._x - other._x
new_y = self._y - other._y
print(new_x,' ',new_y)
return (new_x ** 2 + new_y ** 2) ** 0.5
p1 = Point(10, 4)
p2 = Point(3, 1)
print('Euclidean distance : 'p1.distance(p2))
但是，现在我想使用python中的魔术方法(如__sub__和__pow__)计算该距离.我已经成功实现了__sub__，但是我不知道如何实现__pow__和平方根.到目前为止，这是我的代码:
However, now I want to calculate this distance using magic methods in python like __sub__ and __pow__. I've managed to implement __sub__ but I don't know how to implement for __pow__ and square root. This is my code so far:
class Point_1(object):
def __init__(self, x, y):
self._x = x
self._y = y
def setX(self, x,y):
self._x = x
self._y = y
def getX(self):
return self._x,self._y
def __sub__ (self, other ):
return Point_1(self._x - other._x, self._y - other._y)
def __pow__(self,p):
return Point_1(self._x ** p, self._y **p)
p1 = Point_1(10,4)
print(p1.getX())
p2 = Point_1(3,1)
print(p2.getX())
p3 = p1 - p2
如何使用魔术方法实现公式的其余部分.我真的很困惑帮助我将不胜感激.
How can I implement the rest of the formula using magic methods. I'm really confused. Help would me appreciated.
推荐答案
如上所述，使用Point类表示向量可能不是一个好主意.在简单的程序中没关系，但是在更复杂的代码中可能会造成混淆.通常的做法是使积分不变.但是无论如何...
As has been mentioned, it may not be a good idea to use a Point class to represent vectors. It's ok in simple programs, but it can get confusing in more complex code. The usual practice is to make points immutable. But anyway...
要执行此欧几里得距离运算，我们可以滥用"新的 __matmul__ 魔术方法.此方法由@运算符调用.这是一个基于您的代码的简短演示.请注意，我使用x和y作为属性，没有充分的理由将它们标记为私有.
To do this Euclidean distance operation we can "abuse" the new __matmul__ magic method. This method is invoked by the @ operator. Here's a short demo based on your code. Notice that I'm using x and y as the attributes, there's no good reason to mark them as private.
class Point:
def __init__(self, x, y):
self.x = x
self.y = y
def __repr__(self):
return "Point({}, {})".format(self.x, self.y)
def __add__ (self, other ):
return Point(self.x + other.x, self.y + other.y)
def __sub__ (self, other ):
return Point(self.x - other.x, self.y - other.y)
def __pow__(self, p):
return Point(self.x ** p, self.y **p)
def __abs__(self):
d = self ** 2
return (d.x + d.y) ** 0.5
def __matmul__(self, other):
''' Euclidean distance between self & other '''
return abs(self - other)
# Test
a = Point(5, 6)
b = Point(2, 2)
print(a + b)
print(a - b)
print(a @ b)
输出
Point(7, 8)
Point(3, 4)
5.0
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