From ccd9aaf099be6b2b70cfb42b661744224a6cf3f5 Mon Sep 17 00:00:00 2001 From: Matt Marcha Date: Mon, 21 Jan 2019 16:32:14 +0100 Subject: [PATCH] Perf archis IT : prise de note cours 3 --- .../Performance des systèmes d'information.md | 101 ++++++++++++++++++ .../Ressources/slides_w3.pdf | Bin 0 -> 2461676 bytes 2 files changed, 101 insertions(+) create mode 100644 Performance des Architectures SI/Ressources/slides_w3.pdf diff --git a/Performance des Architectures SI/Performance des systèmes d'information.md b/Performance des Architectures SI/Performance des systèmes d'information.md index 3704ccc..c2ee044 100644 --- a/Performance des Architectures SI/Performance des systèmes d'information.md +++ b/Performance des Architectures SI/Performance des systèmes d'information.md @@ -131,3 +131,104 @@ finir TP 0 et 1 - exercice = à faire : remplir les champs - hint = résultat 3. Une fois fini : envoyer à tien-nam.le@ens-lyon.fr + +--- + +*20/12/18* + +## Memory latency + +Pbatique en big data : le volume de données augmente. Avant on gérer ça en ajoutant juste de a mémoire (RAM). Mais maintennat on fait plutôt des clusters avec plusieurs ordis pour de l'analyse parallèle de données. Différents ordis avec différentes mémoires qui aprtagent la même data. + +DONC : qu'est ce qui rend le calcul lent ? Pourquoi on a besoin de plusieurs ordis ? + +### CPU computation + +Dux grandes parties dans un ordi : + +- CPU +- Stokage + +l'ordi lit A et B selon leur emplacment sur le disque, et calcule par exmple C à partir de A et B, puis inscrit C sur le disuqE. Le temps de lecture et d'écrtirue est plus long que celui de calcul. + +### Memory hierarchy + +Le CPU contient plusieurs core avec chacun une section register. Chaque core est relié à des blocs de cache (L1, L2) et un bloc de cache global (L3). L3 st relié à la mémoire principalke (RAM) qui est reliée au disque dur. + +### Questions + +- Performing CPU operation has the lowest latency +- False +- A computation just done is stocked in the register + +### Trade off + +Cache est petit et rapide, mémoire principale grande et lente. + +### Cache + +le CPU récupère blocs stockées en cache pour calculer. + +Si bloc n'est pas en cache, on vire un bloc ancien plus utile, et hop on le remplace par celui nécessité. + +La performance du cache vaut : + +$perf = \frac {cache\ hits}{cache\ miss}$ + +miss : recherche bloc qui n'est pas en cache + +Pour avoir plus de cache hits (besoin d'un bloc déjà en cache) , on garde en cache données souvent utilisées. quand on overwrite des données en cache on écrase tjrs celle la moins utilisée du cache : **temporal locality** + +Il copie un bloc entier (64kb), même si seuleent 10kb sont utilisés dedans, car temps pour bouger 10kb ou 64kb sont très proches. + +Exemples de temporal locality : + +on calcul à partir d'un élément W fixe et d'un élément x qui change tout le temps. si w rentre dans le cache, on le réutilise tout le temps : c'est plus rapide. Si trop grand pour cache : c'est bcp plus lent. + +Exmple de spacial locality : + +on veut calculer la somme d'opérations sur x pour x de 1 à n : chaque nouveau x est proche de ses voisins : on gagne plus de temps que si il était stocké aléatoirement. + +### Questions + +1 - On a pas besoin de garder A car trop grand, et juste besoin de garder sum dans la mémoire. Par contre on itère avec des valeurs qui s suivent : il est plus efficace de faire un spatial locality. (Au pire répondre "both" est acceptable) + +2 - 64 bytes (the block size) + +3 - la dernière réponse + +### Conclusion + +Pourquoi est-ce important de g&rer la memory latency en big data ? + +clock rate semble plafonner à 3gh + +Les ordis plus rapides sont très chers, + +Il vuat mieux vaec pleins d'ordis pas chers en lcluster, chacun ayant une petit partie du calcul. Donc : + +**comment diviser la data** ? + +## Clustering Data + +Combien de clusters faut-il ? Le moins possible mais avec la plus grande similitude entre les données possible par rapport à la courbe d'efficacité : quand elle commence à devenir similaire d'un cluster à l’autre, on a notre nombre idéal. Il faut essayer pour trouver le nombre idéal de clusters. + +### Types de techniqus de clustering + +on peut tous les déclarer en même temps "flat techniques" + +ou bien répéter des clusters basés sur clusters prédents : "hierarchical techniques" + +### K-means clustering example + +technique très simple + +étape 0 : choisir K ( genre K = 3) + +étape 1 : choisir 3 entiers au hasard. ils sont placés dans un sorte de graphique, et par rapport à un point (un vrai) on repère celui qui est le plus proche. + +étape 2 : on détermine une zone par point et tous les points de cette zone sont raccordés à ce point. Ensuite on bouge le point de référence à la position optimal : proche du plus de points possible + +Ensuite chaque cluster fait les calculs autour de là ou il est. + +L'avantage c'est que c'est simple et efficace. 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