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While it is not a sum of squares, it can still be certified to be nonnegative using sum-of-squares programming by identifying it with a rational sum-of-squares decomposition.
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These facts can be verified numerically using this package as detailed in the [motzkin notebook](https://github.com/jump-dev/SumOfSquares.jl/blob/master/examples/motzkin.ipynb).
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These facts can be verified numerically using this package as detailed in the [Motzkin](@ref) example.
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