Update sympy_example.py
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@ -16,8 +16,6 @@ print(z**2)
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print()
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# 替换(Substitution)
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print('变量替换:')
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expression_1 = x**2+1
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@ -26,8 +24,6 @@ print(value_1)
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print()
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# 字符串转成符号表达式
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print('字符串转成符号表达式:')
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expression_string = 'x**3+1'
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@ -39,8 +35,6 @@ print(value_2)
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print()
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# 简化表达式
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print('简化表达式:')
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expression_3 = sympy.simplify(sympy.sin(x)**2 + sympy.cos(x)**2) # 使用sympy.simplify()
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@ -48,8 +42,6 @@ print(expression_3)
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print()
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# 符号矩阵
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print('符号矩阵:')
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a, b = sympy.symbols('a b')
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@ -58,21 +50,32 @@ print(matrix)
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print()
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sympy.init_printing(use_unicode=True)
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# 符号矩阵的特征值和特征向量
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print('符号矩阵的特征值和特征向量:')
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eigenvalue = matrix.eigenvals() # 使用.eigenvals()方法
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print('特征值\n', eigenvalue, '\n')
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sympy.pprint(eigenvalue)
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print('\n', sympy.pretty(eigenvalue))
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print()
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eigenvector = matrix.eigenvects() # 使用.eigenvects()方法
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print('特征值\n', eigenvalue)
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print('特征向量\n', eigenvector)
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print('特征向量\n', eigenvector, '\n')
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sympy.pprint(eigenvector)
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print('\n', sympy.pretty(eigenvector))
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print()
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P, D = matrix.diagonalize() # 使用.diagonalize()方法
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print('特征值\n', D)
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print('特征向量\n', P)
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print('特征值\n', D.subs(a, -4).subs(b, 2))
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print('特征向量\n', P.subs(a, -4).subs(b, 2))
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print('特征值\n', D, '\n')
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print(sympy.pretty(D), '\n')
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print('特征向量\n', P, '\n')
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print(sympy.pretty(P), '\n')
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print()
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print('特征值\n', D.subs(a, -4).subs(b, 2), '\n')
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print(sympy.pretty(D.subs(a, -4).subs(b, 2)), '\n')
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print('特征向量\n', P.subs(a, -4).subs(b, 2), '\n')
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print(sympy.pretty(P.subs(a, -4).subs(b, 2)), '\n')
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print()
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# 和numpy对比
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