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authorElizabeth Hunt <elizabeth.hunt@simponic.xyz>2023-11-06 08:52:40 -0700
committerElizabeth Hunt <elizabeth.hunt@simponic.xyz>2023-11-06 08:52:40 -0700
commitfcb00cd96982ba34252046fa35cd0d13ef4387bc (patch)
tree0b6cb87c73d46953665e44fed7e00b3f972bde7a /homeworks/hw-5.org
parent562ba9a9b6efd8cc27fc506f83b1125c2cfa4619 (diff)
downloadcmath-fcb00cd96982ba34252046fa35cd0d13ef4387bc.tar.gz
cmath-fcb00cd96982ba34252046fa35cd0d13ef4387bc.zip
nov 3 notes
Diffstat (limited to 'homeworks/hw-5.org')
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1 files changed, 1 insertions, 1 deletions
diff --git a/homeworks/hw-5.org b/homeworks/hw-5.org
index d650375..a2339f9 100644
--- a/homeworks/hw-5.org
+++ b/homeworks/hw-5.org
@@ -19,7 +19,7 @@ Unless the following are met, the resulting solution will be garbage.
1. The matrix $U$ must be not be singular.
2. $U$ must be square (or it will fail the ~assert~).
3. The system created by $Ux = b$ must be consistent.
-4. $U$ is in (obviously) upper-triangular form.
+4. $U$ is (quite obviously) in upper-triangular form.
Thus, the actual calculation performing the $LU$ decomposition
(in ~lu_decomp~) does a sanity