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| author | Christian Kolset <christian.kolset@gmail.com> | 2025-09-12 17:24:40 -0600 |
|---|---|---|
| committer | Christian Kolset <christian.kolset@gmail.com> | 2025-09-12 17:24:40 -0600 |
| commit | 18eb6dbfa545cdbb69103e312ccb0992d1b20b00 (patch) | |
| tree | a601690e4ff90cb11032ddf43c6c794c829a18a1 /tutorials/module_3/2_roots_optimization.md | |
| parent | 0c79ba277ff4afbb36613dfd366481b5e28cdf4e (diff) | |
Worked on module 3
Diffstat (limited to 'tutorials/module_3/2_roots_optimization.md')
| -rw-r--r-- | tutorials/module_3/2_roots_optimization.md | 4 |
1 files changed, 1 insertions, 3 deletions
diff --git a/tutorials/module_3/2_roots_optimization.md b/tutorials/module_3/2_roots_optimization.md index 8083260..e4224f1 100644 --- a/tutorials/module_3/2_roots_optimization.md +++ b/tutorials/module_3/2_roots_optimization.md @@ -39,7 +39,6 @@ Another approach may be to index the book and jump straight to the 'W' names how When - # Bracketing Method ## Incremental Search Incremental search @@ -137,9 +136,8 @@ plt.legend() plt.show() ``` -## False Position - +## False Position # Open Methods So far we looked at methods that require us to bracket a root before finding it. However, let's think outside of the box and ask ourselves if we can find a root with only 1 guess. Can we improve the our guess by if we have some knowledge of the function itself? The answer - derivatives. |