Tương đương toán học của những gì bạn mô tả là hoạt động của phép nhân bằng vô hướng cho một vectơ. Do đó, đề xuất của tôi sẽ là chuyển đổi danh sách các phần tử của bạn thành "vectơ" và sau đó nhân đó với vô hướng.
Cải thiện bài viết
Lưu bài viết
ĐọcBàn luậnCải thiện bài viết
Lưu bài viết
Đọc
Examples:
Input : mat[][] = {{2, 3}
{5, 4}}
k = 5
Output : 10 15
25 20
We multiply 5 with every element.
Input : 1 2 3
4 5 6
7 8 9
k = 4
Output : 4 8 12
16 20 24
28 32 36
Bàn luậnscalar multiplication of a number
k(scalar), multiply it on every entry in the matrix. and a matrix A is the matrix kA.
C++
#include <bits/stdc++.h>
Đưa ra một ma trận và phần tử vô hướng K, nhiệm vụ của chúng tôi là tìm ra sản phẩm vô hướng của ma trận đó. & Nbsp; ví dụ: & nbsp; & nbsp;
[1.2738 * item for item in list_of_items]
3Sự nhân vô hướng của một số k (vô hướng), nhân nó trên mỗi mục nhập trong ma trận. và một ma trận A là ma trận ka. & nbsp;
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6 [1.2738 * item for item in list_of_items]
9import numpy
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1import numpy
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2import numpy
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31.2738 * (list_of_items)
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6 import numpy
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0[1.2738 * item for item in list_of_items]
6 import numpy
1.2738 * numpy.array(list_of_items)
5In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
0In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
31.2738 * (list_of_items)
1[1.2738 * item for item in list_of_items]
6 import numpy
1.2738 * numpy.array(list_of_items)
91.2738 * (list_of_items)
1In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
81.2738 * (list_of_items)
1map(lambda x:x*1.2738,list_of_items)
01.2738 * (list_of_items)
3map(lambda x:x*1.2738,list_of_items)
2map(lambda x:x*1.2738,list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
0In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
1[1.2738 * item for item in list_of_items]
4 [1.2738 * item for item in list_of_items]
5[1.2738 * item for item in list_of_items]
6 [1.2738 * item for item in list_of_items]
7[1.2738 * item for item in list_of_items]
6 [1.2738 * item for item in list_of_items]
9import numpy
1.2738 * numpy.array(list_of_items)
1map(lambda x:x*1.2738,list_of_items)
01.2738 * (list_of_items)
3Input : mat[][] = {{2, 3}
{5, 4}}
k = 5
Output : 10 15
25 20
We multiply 5 with every element.
Input : 1 2 3
4 5 6
7 8 9
k = 4
Output : 4 8 12
16 20 24
28 32 36
7Input : mat[][] = {{2, 3}
{5, 4}}
k = 5
Output : 10 15
25 20
We multiply 5 with every element.
Input : 1 2 3
4 5 6
7 8 9
k = 4
Output : 4 8 12
16 20 24
28 32 36
81.2738 * (list_of_items)
6map(lambda x:x*1.2738,list_of_items)
01.2738 * (list_of_items)
3Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
2map(lambda x:x*1.2738,list_of_items)
31.2738 * (list_of_items)
1import numpy
1.2738 * numpy.array(list_of_items)
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5import numpy
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6 import numpy
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6 import numpy
1.2738 * numpy.array(list_of_items)
9In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
0In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
11.2738 * (list_of_items)
1[1.2738 * item for item in list_of_items]
6 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
61.2738 * (list_of_items)
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2 1.2738 * (list_of_items)
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6 map(lambda x:x*1.2738,list_of_items)
81.2738 * (list_of_items)
01.2738 * (list_of_items)
1Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
7 Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
8Java
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32numpy
91.2738 * (list_of_items)
1In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
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12import numpy
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3Python 3
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93import numpy
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69C#
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6 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
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In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
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1In [8]: list_of_items
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6 In [8]: list_of_items
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56__In [8]: list_of_items
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In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
02import numpy
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98In [8]: list_of_items
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Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
04In [8]: list_of_items
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02import numpy
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98In [8]: list_of_items
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In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
071.2738 * (list_of_items)
1Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
7 import numpy
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98In [8]: list_of_items
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01import numpy
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46 In [8]: list_of_items
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In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
091.2738 * (list_of_items)
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In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
10 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
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Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
11import numpy
1.2738 * numpy.array(list_of_items)
43[1.2738 * item for item in list_of_items]
25import numpy
1.2738 * numpy.array(list_of_items)
46map(lambda x:x*1.2738,list_of_items)
31.2738 * (list_of_items)
6In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
161.2738 * (list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
10import numpy
1.2738 * numpy.array(list_of_items)
76import numpy
1.2738 * numpy.array(list_of_items)
55import numpy
1.2738 * numpy.array(list_of_items)
78import numpy
1.2738 * numpy.array(list_of_items)
66In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
52[1.2738 * item for item in list_of_items]
75map(lambda x:x*1.2738,list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
161.2738 * (list_of_items)
3[1.2738 * item for item in list_of_items]
55 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
19Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
2map(lambda x:x*1.2738,list_of_items)
3import numpy
1.2738 * numpy.array(list_of_items)
31.2738 * (list_of_items)
2 1.2738 * (list_of_items)
3import numpy
1.2738 * numpy.array(list_of_items)
55 import numpy
1.2738 * numpy.array(list_of_items)
56import numpy
1.2738 * numpy.array(list_of_items)
55 import numpy
1.2738 * numpy.array(list_of_items)
58__
In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
60In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
611.2738 * (list_of_items)
11.2738 * (list_of_items)
2 1.2738 * (list_of_items)
3import numpy
1.2738 * numpy.array(list_of_items)
66 import numpy
1.2738 * numpy.array(list_of_items)
56__1.2738 * (list_of_items)
1In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
16 Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
2numpy
9JavaScript
import numpy
1.2738 * numpy.array(list_of_items)
41 1.2738 * (list_of_items)
43import numpy
1.2738 * numpy.array(list_of_items)
1import numpy
1.2738 * numpy.array(list_of_items)
2import numpy
1.2738 * numpy.array(list_of_items)
31.2738 * (list_of_items)
0In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
80In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
81In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
80In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
831.2738 * (list_of_items)
11.2738 * (list_of_items)
2 1.2738 * (list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
68 1.2738 * (list_of_items)
5In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
8In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
87In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
88map(lambda x:x*1.2738,list_of_items)
31.2738 * (list_of_items)
61.2738 * (list_of_items)
2 1.2738 * (list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
68 import numpy
1.2738 * numpy.array(list_of_items)
01.2738 * (list_of_items)
0In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
68 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
791.2738 * (list_of_items)
6map(lambda x:x*1.2738,list_of_items)
01[1.2738 * item for item in list_of_items]
75map(lambda x:x*1.2738,list_of_items)
31.2738 * (list_of_items)
1In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
87map(lambda x:x*1.2738,list_of_items)
06map(lambda x:x*1.2738,list_of_items)
3import numpy
1.2738 * numpy.array(list_of_items)
3map(lambda x:x*1.2738,list_of_items)
09
Output:
Scalar Product Matrix is :
4 8 12
16 20 24
28 32 36
In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
68 In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
6 O(n2),
1.2738 * (list_of_items)
2 1.2738 * (list_of_items)
3In [8]: list_of_items
Out[8]: [1, 2, 4, 5]
In [9]: import numpy
In [10]: 1.2738 * numpy.array(list_of_items)
Out[10]: array([ 1.2738, 2.5476, 5.0952, 6.369 ])
68 1.2738 * (list_of_items)
5 O(1), since no extra space has been taken.
Khi chúng tôi làm việc với ma trận, chúng tôi gọi số thực là vô hướng.Thuật ngữ phép nhân vô hướng đề cập đến sản phẩm của một số thực và ma trận.Trong phép nhân vô hướng, mỗi mục trong ma trận được nhân với vô hướng đã cho.each entry in the matrix is multiplied by the given scalar.
DOT (A, B, OUT = Không) DOT Sản phẩm của hai mảng.Cụ thể, nếu cả A và B là mảng 1-D, thì đó là sản phẩm bên trong của các vectơ (không liên hợp phức tạp).Nếu cả A và B là mảng 2-D, thì đó là phép nhân ma trận, nhưng sử dụng matmul hoặc a @ b được ưa thích.inner product of vectors (without complex conjugation). If both a and b are 2-D arrays, it is matrix multiplication, but using matmul or a @ b is preferred.
Sự nhân ma trận là một hoạt động lấy hai ma trận làm đầu vào và tạo ra ma trận đơn bằng cách nhân các hàng của ma trận thứ nhất với cột của ma trận thứ hai.của các hàng của ma trận thứ hai.takes two matrices as input and produces single matrix by multiplying rows of the first matrix to the column of the second matrix.In matrix multiplication make sure that the number of columns of the first matrix should be equal to the number of rows of the second matrix.