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--- math185-s23:s:hexokinase:start [2023/04/14 07:46]
hexokinase
+++ math185-s23:s:hexokinase:start [2026/02/21 14:41] (current)
@@ Line 52: / Line 52: @@
 **Solution:** Just realized that, whenever $\lambda \in \partial\mathbb{D}$ and $0 \neq a \notin \partial\mathbb{D}$, the fixed points of $\lambda B_a$ are
-$$ u \pm \sqrt{ 1 - |u|^{-2} } $$
+$$ u \left(1 \pm \sqrt{ 1 - |u|^{-2} } \right) $$
 where $u = \frac{ 1+\lambda }{ 2\overline{a} }$.\\
 This completely resolves the unresolved question;
@@ Line 63: / Line 63: @@
 {{ :math185-s23:s:hexokinase:7.pdf |}}\\
 {{ :math185-s23:s:hexokinase:8.pdf |}}\\
-{{ :math185-s23:s:hexokinase:9.pdf |}}
+{{ :math185-s23:s:hexokinase:9.pdf |}}\\
+{{ :math185-s23:s:hexokinase:10.pdf |}}

Lecture Notes