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@@ -156,7 +156,7 @@ For example: `hasdata(:x) & ~keyword("fluid"` provides solution (x) and does not
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### Number of nonzeros
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Beware that some sparse matrices contain non-structural zeros, that is, coefficients stored explicitly but whose value is `0`.
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If you observe a discrepancy between the theoretical number of nonzeros and the result of `nnz(A)`, try `sum(!iszero, A)` instead to diagnose this issue.
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In this case a discrepancy between nnz(A) and sum(!iszero, A) will be observed.
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