NumPy 中一維陣列(第一個引數)與二維陣列(第二個引數)的矩陣乘積
要查詢二維陣列和一維陣列的矩陣乘積,請在 Python NumPy 中使用 **numpy.matmul()** 方法。如果第一個引數是一維的,則透過在其維度前新增 1 來將其提升為矩陣。矩陣乘法完成後,將刪除前置的 1。
返回輸入的矩陣乘積。僅當 x1、x2 都是一維向量時,此結果才是標量。out 是一個儲存結果的位置。如果提供,它必須具有與簽名 (n,k),(k,m)->(n,m) 匹配的形狀。如果未提供或為 None,則返回一個新分配的陣列。
步驟
首先,匯入所需的庫 -
import numpy as np
建立一個一維陣列和一個二維陣列 -
arr1 = np.array([25, 35]) arr2 = np.array([[5, 7], [10, 15]])
顯示陣列 -
print("Array 1 (Two Dimensional)...
", arr1)
print("
Array 2 (One Dimensional)...
", arr2)獲取陣列的型別 -
print("
Our Array 1 type...
", arr1.dtype)
print("
Our Array 2 type...
", arr2.dtype)獲取陣列的維度 -
print("
Our Array 1 Dimensions...
",arr1.ndim)
print("
Our Array 2 Dimensions...
",arr2.ndim)獲取陣列的形狀 -
print("
Our Array 1 Shape...
",arr1.shape)
print("
Our Array 2 Shape...
",arr2.shape)要查詢二維陣列和一維陣列的矩陣乘積,請在 Python NumPy 中使用 numpy.matmul() 方法。如果第一個引數是一維的,則透過在其維度前新增 1 來將其提升為矩陣。矩陣乘法完成後,將刪除前置的 1 -
print("
Result (matrix product)...
",np.matmul(arr1, arr2))
示例
import numpy as np
# Create a 1D and a 2D array
arr1 = np.array([25, 35])
arr2 = np.array([[5, 7], [10, 15]])
# Display the arrays
print("Array 1 (Two Dimensional)...
", arr1)
print("
Array 2 (One Dimensional)...
", arr2)
# Get the type of the arrays
print("
Our Array 1 type...
", arr1.dtype)
print("
Our Array 2 type...
", arr2.dtype)
# Get the dimensions of the Arrays
print("
Our Array 1 Dimensions...
",arr1.ndim)
print("
Our Array 2 Dimensions...
",arr2.ndim)
# Get the shape of the Arrays
print("
Our Array 1 Shape...
",arr1.shape)
print("
Our Array 2 Shape...
",arr2.shape)
# To find the matrix product of a 2D and a 1D array, use the numpy.matmul() method in Python Numpy
# If the first argument is 1-D, it is promoted to a matrix by prepending a 1 to its dimensions.
# After matrix multiplication the prepended 1 is removed.
print("
Result (matrix product)...
",np.matmul(arr1, arr2))輸出
Array 1 (Two Dimensional)... [25 35] Array 2 (One Dimensional)... [[ 5 7] [10 15]] Our Array 1 type... int64 Our Array 2 type... int64 Our Array 1 Dimensions... 1 Our Array 2 Dimensions... 2 Our Array 1 Shape... (2,) Our Array 2 Shape... (2, 2) Result (matrix product)... [475 700]
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