Constrained tuning: Difference between revisions

Update the script and style of the tuning maps
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<math>n = 1/g = \operatorname {mean} (V)</math>
<math>n = 1/g = \operatorname {mean} (V)</math>


Unlike TE or TOP, the optimal edo number space in TOC is linear with respect to A. That is, if A = A<sub>1</sub> + A<sub>2</sub>, then
Unlike TE or TOP, the optimal edo number space in TOC is linear with respect to A. That is, if A = ''α''A<sub>1</sub> + ''β''A<sub>2</sub>, then


<math>
<math>
n = \frac {AW \vec j}{J \vec j} \\
n = \frac {AW \vec j}{J \vec j} \\
= \frac {(A_1 + A_2) W \vec j}{J \vec j} \\
= \frac {(\alpha A_1 + \beta A_2) W \vec j}{J \vec j} \\
= \frac {A_1 W \vec j}{J \vec j} + \frac {A_2 W \vec j}{J \vec j} \\
= \alpha \frac {A_1 W \vec j}{J \vec j} + \beta \frac {A_2 W \vec j}{J \vec j} \\
= n_1 + n_2
= \alpha n_1 + \beta n_2
</math>
</math>