diff --git a/figs/saddle.svg b/figs/saddle.svg
index 41fbea4961031aba874d96941aa0b31b39c65d25..ba95f89722cd85c44a6d98033325f56ec43e777f 100644
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diff --git a/scripts/gradients.m b/scripts/gradients.m
index 2bf7fc6a5ac935dcfa9e64313d6a5a9435437166..42cccfe0aec2b7d116a0f77572e005213059837c 100644
--- a/scripts/gradients.m
+++ b/scripts/gradients.m
@@ -7,7 +7,9 @@ tx = ty = linspace (-2, 2, 21)';
tz = xx.^2 + 4*yy.^3-12*yy-2;
surf(tx, ty, tz)
-
+xlabel("x")
+ylabel("y")
+zlabel("f(x,y)")
hold on
% [x, y] = meshgrid (-2:0.2:2);
diff --git a/travaux_pratiques/tpOptimisation/tpOptimisation.md b/travaux_pratiques/tpOptimisation/tpOptimisation.md
index 46e32cf0e11c5b04f8b309abddaae2d580d3e7e2..69232fe708f3ea13c89691c3e9cce25b941ac088 100644
--- a/travaux_pratiques/tpOptimisation/tpOptimisation.md
+++ b/travaux_pratiques/tpOptimisation/tpOptimisation.md
@@ -1,7 +1,7 @@
---
author:
- Mathématiques en technologie de l'information
-title: Travail pratique - Les transformées de Fourier
+title: Travail pratique - Optimisation
autoSectionLabels: false
autoEqnLabels: true
eqnPrefix:
@@ -45,7 +45,7 @@ Afin de *valider* votre implémentation, il faut d'abord
est aisé.
On va chercher "la meilleure droite"
-passant par un ensemble de points $\{(x_j, y_j\}_{j=1}^N$.
+passant par un ensemble de points $\{(x_j, y_j)\}_{j=1}^N$.
Comme on l'a vu en cours, on cherche à minimiser la fonction
$$
E(a,b)=\sum_{j=1}^N(a\cdot x_j + b - y_j)^2.
@@ -65,7 +65,7 @@ et $b$ en fonction de $\{(x_j, y_j)\}_{j=1}^N$.
En prenant comme référence la solution ci-dessus,
il faut à présent implémenter la méthode de la descente de gradient
pour minimiser $E(a,b)$.
-En parant d'une pente $a_0$ et d'une ordonnée à l'origine $b_0$,
+En partant d'une pente $a_0$ et d'une ordonnée à l'origine $b_0$,
il faut itérativement construire de meilleures approximations
$$
\vectwo{a_{i+1}}{b_{i+1}}=\vectwo{a_i}{b_i}-\lambda \cdot \vec\nabla E(a_i, b_i),
@@ -93,10 +93,10 @@ où $|r_j|$ est un "petit" nombre aléatoire devant $(c\cdot x_j+d)$, et $c$ et
(la pente et l'ordonnée à l'origine de votre droite) sont choisis par vos soins.
Il faut vous assurer que la solution analytique et la solution numérique
-sont très proches (à $\varepsilon$ près) et qu'elles sont également assez proches
+soient très proches (à $\varepsilon$ près) et qu'elles soient également assez proches
du $c$ et du $d$ que vous avez choisis.
-Tester votre codes sur différentes valeurs de $c$ et $d$. Est-ce
+Tester votre code sur différentes valeurs de $c$ et $d$. Est-ce
que vos résultats sont toujours cohérents? Quelle est la valeur
de l'erreur moyenne? Qu'est-ce que l'erreur signifie?
Faites également varier la valeur maximale de $|r_j|$. Que se passe-t-il
@@ -147,7 +147,7 @@ Ce rapport doit être relativement bref et expliquer votre travail.
Il doit être composé de quatre parties principales:
1. Une introduction générale qui décrit le cadre général du travail (ce que vous essayez de réaliser, par quels moyens, etc) et donner la structure de votre rapport (que contient chaque autre partie).
-2. Une partie "théorique" décrire les concepts et méthodes que vous utilisez si cela est nécessaire afin de permettre une bonne compréhension du reste de votre travail par le lecteur. Ceci est nécessaire pour comprendre comment vous arrivez aux résultats que vous présentez la partie suivante.
+2. Une partie "théorique" décrire les concepts et méthodes que vous utilisez si cela est nécessaire afin de permettre une bonne compréhension du reste de votre travail par le lecteur. Ceci est nécessaire pour comprendre comment vous arrivez aux résultats que vous présentez dans la partie suivante.
3. Une partie résultats, où vous donnez les résultats que vous avez obtenus. Par exemple, répondre aux différentes questions posées dans cet énoncé,
mais n'hésitez pas à développer.
4. Une conclusion où vous résumez les résultats principaux de votre travail et éventuellement ouvrez sur comment vous pourriez améliorer votre travail ou l'étendre.
@@ -173,4 +173,3 @@ pendant les séance pour poser des questions et n'attendez pas le dernier moment
La rédaction du rapport est également une tâche complexe et il s'agit de ne pas bâcler
sa réalisation. C'est un exercice qui vous sera utile lorsque vous devrez écrire votre
mémoire pour votre travail de bachelor.
-