Difference between revisions of "Erfc"
From specialfunctionswiki
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The complementary error function $\mathrm{erfc}$ is defined by the formula | The complementary error function $\mathrm{erfc}$ is defined by the formula | ||
| − | $$\mathrm{erfc}( | + | $$\mathrm{erfc}(z)=1-\mathrm{erf}(z),$$ |
where $\mathrm{erf}$ denotes the [[error function]]. | where $\mathrm{erf}$ denotes the [[error function]]. | ||
Revision as of 10:22, 30 December 2015
The complementary error function $\mathrm{erfc}$ is defined by the formula $$\mathrm{erfc}(z)=1-\mathrm{erf}(z),$$ where $\mathrm{erf}$ denotes the error function.
- Domcolerfc.png
Domain coloring of $\mathrm{erfc}$.
