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authorHolden Rohrer <hr@hrhr.dev>2020-04-14 20:40:39 -0400
committerHolden Rohrer <hr@hrhr.dev>2020-04-14 20:40:39 -0400
commit42a59b100b61fdb7094aaf50a806f58627d30a91 (patch)
treed91971090bb6c0579b70ec73cd1d7d8d97a7eb08 /execsumm
parenta0f955afd3a8403849ae5e2a234a877437c24790 (diff)
typo
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diff --git a/execsumm/document.tex b/execsumm/document.tex
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@@ -34,7 +34,7 @@ $$-\lambda{(\lambda-{-b+\sqrt{b^2-4c}\over2})
% - 2C_1C_2\rload(3R_1+\rload).$$
Let $r_1$ and $r_2$ designate these two non-zero roots.
In the original matrix $A$, this being the transformed matrix $A/c$,
-$Av = cr_1$ because $A/c * v = r_1.$
+$Av = cr_1v$ because $A/c * v = r_1.$
The trivial zero eigenvalue corresponds to a unit x-direction vector
by inspection. The two remaining roots, in the general case of a non-%