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Exception |
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1 |
TypeError : bad operand type for unary -: list
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2 |
RecursionError : maximum recursion depth exceeded
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3 |
TypeError : cannot determine truth value of Relational
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4 |
TypeError : NoneType object is not subscriptable
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5 |
ValueError : Expected Expr or iterable but got None
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6 |
ZeroDivisionError : polynomial division
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7 |
TypeError : property object is not iterable
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8 |
TypeError : < not supported between instances of NoneType and Zero
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9 |
IndexError : list index out of range
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10 |
IndexError : Index out of range: a[1]
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11 |
AssertionError : [False]
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12 |
KeyError : _y
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13 |
ValueError : x + sin(y(x))**2*tan(y(x)) is not a solvable differential equation in y(x)
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14 |
KeyError : ordered_hints
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15 |
TypeError : < not supported between instances of NoneType and y
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16 |
NonlinearError : nonlinear term: sqrt(-a*b)
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17 |
Series solution not supported for ode of order > 2
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18 |
TypeError : argument of type Mul is not iterable
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19 |
ValueError : Rational Solution doesnt exist
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20 |
TypeError : argument of type NegativeOne is not iterable
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21 |
IndexError : tuple index out of range
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22 |
PolynomialDivisionFailed : couldnt reduce degree in a polynomial division algorithm when dividing [[], [], [], []] by [[ANP([mpq(1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)], [ANP([mpq(-1,1), mpq(-1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]]. This can happen when its not possible to detect zero in the coefficient domain. The domain of computation is QQ<I>. Zero detection is guaranteed in this coefficient domain. This may indicate a bug in SymPy or the domain is user defined and doesnt implement zero detection properly.
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23 |
TypeError : invalid input: 1 - (-21 + 4*sqrt(5))/(-1 + 2*sqrt(5))
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24 |
TypeError : Invalid NaN comparison
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25 |
PolynomialDivisionFailed : couldnt reduce degree in a polynomial division algorithm when dividing [[], []] by [[ANP([mpq(1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(-2,1), mpq(0,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(-2,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]]. This can happen when its not possible to detect zero in the coefficient domain. The domain of computation is QQ<I>. Zero detection is guaranteed in this coefficient domain. This may indicate a bug in SymPy or the domain is user defined and doesnt implement zero detection properly.
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26 |
TypeError : Symbol object cannot be interpreted as an integer
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27 |
TypeError : Mul object cannot be interpreted as an integer
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28 |
TypeError : Add object cannot be interpreted as an integer
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29 |
TypeError : invalid input: 1 - v
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30 |
TypeError : invalid input: 1 - a
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31 |
TypeError : invalid input: 1 - b/a
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32 |
TypeError : invalid input: 2*a + b
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33 |
NotInvertible : zero divisor
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34 |
ODEMatchError : nth_linear_constant_coeff_undetermined_coefficients solver cannot solve: nan
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35 |
KeyError : Derivative(y(t), (t, 2))
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36 |
KeyError : Derivative(y(t), t)
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37 |
ValueError : substitution cannot create dummy dependencies
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38 |
KeyError : F2_
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39 |
AttributeError : list object has no attribute func
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40 |
PolynomialDivisionFailed : couldnt reduce degree in a polynomial division algorithm when dividing [[], [ANP([mpq(-1,1), mpq(0,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]] by [[ANP([mpq(1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]]. This can happen when its not possible to detect zero in the coefficient domain. The domain of computation is QQ<I>. Zero detection is guaranteed in this coefficient domain. This may indicate a bug in SymPy or the domain is user defined and doesnt implement zero detection properly.
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41 |
TypeError : argument of type Pow is not iterable
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42 |
HeuristicGCDFailed : no luck
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43 |
TypeError : invalid input: 1 - n
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44 |
TypeError : invalid input: 2*a + 1
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45 |
TypeError : Invalid comparison of non-real 1 + sqrt(7)*I
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46 |
TypeError : exp takes exactly 1 argument (2 given)
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47 |
PolynomialDivisionFailed : couldnt reduce degree in a polynomial division algorithm when dividing [[], [ANP([mpq(-1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(4,1), mpq(0,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(6,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(-4,1), mpq(0,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]] by [[ANP([mpq(1,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(-2,1), mpq(0,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ), ANP([mpq(-2,1)], [mpq(1,1), mpq(0,1), mpq(1,1)], QQ)]]. This can happen when its not possible to detect zero in the coefficient domain. The domain of computation is QQ<I>. Zero detection is guaranteed in this coefficient domain. This may indicate a bug in SymPy or the domain is user defined and doesnt implement zero detection properly.
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48 |
ValueError : function with different numbers of args
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49 |
OverflowError : mpz too large to convert to float
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50 |
PolynomialError : non-commutative expressions are not supported
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51 |
ValueError : It solves only those systems of equations whose orders are equal
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52 |
TypeError : invalid input: 1 - 2*p
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53 |
TypeError : < not supported between instances of NoneType and x
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54 |
TypeError : invalid input: 2*n + 1
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