Let $A$ be origin plane in ${\Bbb R}^3$ given normal vector $n = (x,y,z)$. $T = {\Bbb R}^3 \to {\Bbb R}^3$.
How do I go about calculating the reflection matrix $T$?
Given is the following formula
$$ T(v) = v-2\frac{v \cdot n}{n \cdot n} n $$
Let $A$ be origin plane in ${\Bbb R}^3$ given normal vector $n = (x,y,z)$. $T = {\Bbb R}^3 \to {\Bbb R}^3$.
How do I go about calculating the reflection matrix $T$?
Given is the following formula
$$ T(v) = v-2\frac{v \cdot n}{n \cdot n} n $$
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