Lesson plan
Wright omega function
In mathematics, the Wright omega function or Wright function, denoted ω, is defined in terms of the Lambert W function as: : \omega(z) = W_{\big \lceil \frac{\mathrm{Im}(z) - \pi}{2 \pi} \big \rceil}(e^z). It is simpler to be defined by its inverse function : z (\omega) = \ln(\omega)+\omega
Article summary
In mathematics, the Wright omega function or Wright function, denoted ω, is defined in terms of the Lambert W function as: : \omega(z) = W_{\big \lceil \frac{\mathrm{Im}(z) - \pi}{2 \pi} \big \rceil}(e^z). It is simpler to be defined by its inverse function : z (\omega) = \ln(\omega)+\omega
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Discussion questions
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- If two sources disagreed about one of these facts, what would you need in order to trust one over the other?
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