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@@ -211,6 +211,7 @@ Consider the tensor product of 1D polynomials:
p_i \in \mathcal{P}_{m_i}^{(1)}
\right\}.
Assume that :math:`m_{k_i}` is the polynomial degree of exactness of the :math:`i`-th marginal univariate quadrature rule using :math:`k_i` nodes, for any math:`i \in \{1,...,\inputDim\}`.
Therefore the Smolyak quadrature is exact for all polynomials of the non-classical
vector space (see [novak1999]_ theorem 2 page 88 and [peter2019]_ section 5.4 page 2-17):