tag:blogger.com,1999:blog-7307840825023135484.post1924639622621307474..comments2023-04-16T03:44:23.949+12:00Comments on Arcadian Pseudofunctor: Koide Review IIIKeahttp://www.blogger.com/profile/05652514294703722285noreply@blogger.comBlogger3125tag:blogger.com,1999:blog-7307840825023135484.post-70326483352861554422010-10-08T10:40:21.875+13:002010-10-08T10:40:21.875+13:00Ah, so for the $\sqrt{2}$ coefficients and for ANY...Ah, so for the $\sqrt{2}$ coefficients and for ANY $\theta$ and any $\delta$ we have magic matrices for $(\pi/4, \theta)$ and $(\delta, \pi/3)$. Sixth roots and eighth roots.Keahttps://www.blogger.com/profile/05652514294703722285noreply@blogger.comtag:blogger.com,1999:blog-7307840825023135484.post-66683856424393227082010-10-08T10:24:23.325+13:002010-10-08T10:24:23.325+13:00Similarly, for any $\delta$ the angle $\theta = \p...Similarly, for any $\delta$ the angle $\theta = \pi/3$ (sixth root) gives a magic matrix.Keahttps://www.blogger.com/profile/05652514294703722285noreply@blogger.comtag:blogger.com,1999:blog-7307840825023135484.post-83678453660186783382010-10-08T10:09:49.849+13:002010-10-08T10:09:49.849+13:00Note that we don't always get magic matrices f...Note that we don't always get magic matrices for the two rows of $\sqrt{2}$ coefficients. It will be magic if the sum of cosine (sine) squares is $3/2$. For example, the angles $(\pi/4, \pi/12)$ give a solution.Keahttps://www.blogger.com/profile/05652514294703722285noreply@blogger.com