From ae4024c78603ae9aaf8e1a8a399443dbd8d159b6 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 26 Nov 2021 14:27:02 +0100
Subject: [PATCH 01/21] init: ajout des sources etu

Co-authored-by: gdamms <gdamms@users.noreply.github.com>
---
 Knapsack.ipynb | 775 +++++++++++++++++++++++++++++++++++++++++++++++++
 1 file changed, 775 insertions(+)
 create mode 100644 Knapsack.ipynb

diff --git a/Knapsack.ipynb b/Knapsack.ipynb
new file mode 100644
index 0000000..43bc292
--- /dev/null
+++ b/Knapsack.ipynb
@@ -0,0 +1,775 @@
+{
+ "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# TP 2-3 : Branch-and-bound applied to a knapsack problem"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Initialisation (à faire une seule fois)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "import Pkg; \n",
+    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
+    "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Récupération des données"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 2,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "readKnaptxtInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 2,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function readKnaptxtInstance(filename)\n",
+    "    price=[]\n",
+    "    weight=[]\n",
+    "    KnapCap=[]\n",
+    "    open(filename) do f\n",
+    "        for i in 1:3\n",
+    "            tok = split(readline(f))\n",
+    "            if(tok[1] == \"ListPrices=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(price,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"ListWeights=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(weight,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"Capacity=\")\n",
+    "                push!(KnapCap, parse(Int64, tok[2]))\n",
+    "            else\n",
+    "                println(\"Unknown read :\", tok)\n",
+    "            end \n",
+    "        end\n",
+    "    end\n",
+    "    capacity=KnapCap[1]\n",
+    "    return price, weight, capacity\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "TestsSondabilite_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 3,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
+    "    TA, TO, TR = false, false, false\n",
+    "    if(termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
+    "        TA=true\n",
+    "        println(\"TA\")\n",
+    "    elseif(objective_value(model2) <= BestProfit) #Test d'optimalite\n",
+    "        TO=true\n",
+    "        println(\"TO\")\n",
+    "    elseif( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
+    "        ) #Test de resolution\n",
+    "        TR=true\n",
+    "        println(\"TR\")\n",
+    "        #if (value(benef) >= BestProfit)\n",
+    "        if (objective_value(model2) >= BestProfit)\n",
+    "            Bestsol = value.(x)\n",
+    "            #BestProfit=value(benef)\n",
+    "            BestProfit=objective_value(model2)\n",
+    "        end\n",
+    "    else\n",
+    "        println(\"non sondable\")\n",
+    "    end\n",
+    "    TA, TO, TR, Bestsol, BestProfit\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 4,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 4,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
+    "    # et choisir un noeud-fils le plus à gauche   \n",
+    "    \n",
+    "    #find a fractionnal variable\n",
+    "    i, var = 1, 0\n",
+    "    while((i <= length(varsshouldbebinary)) && (var==0))\n",
+    "        #if(varsshouldbebinary[i] ∉ listvars)\n",
+    "        if(abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
+    "            var=varsshouldbebinary[i]\n",
+    "        end\n",
+    "        i+=1\n",
+    "    end\n",
+    "    \n",
+    "    #=\n",
+    "    #find most fractionnal variable ?\n",
+    "    i, var, maxfrac = -1, 0, 0.0\n",
+    "    for i in 1:length(varsshouldbebinary)\n",
+    "        if(abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
+    "            #if a variable is more fractinonal\n",
+    "            var=varsshouldbebinary[i]\n",
+    "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
+    "            #println(i, \" \", var, \" \", maxfrac)\n",
+    "        end\n",
+    "    end\n",
+    "    =#\n",
+    "    \n",
+    "\n",
+    "    set_lower_bound(var,1.0)\n",
+    "    set_upper_bound(var,1.0)\n",
+    "\n",
+    "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
+    "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
+    "    listvars, listvals\n",
+    "end\n",
+    "\n",
+    "\n",
+    "function ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "    #this node is sondable, go back to parent node then right child if possible\n",
+    "    \n",
+    "    stop=false\n",
+    "    #check if we are not at the root node\n",
+    "    if (length(listvars)>= 1)\n",
+    "        #go back to parent node\n",
+    "        var=pop!(listvars)\n",
+    "        theval=pop!(listvals)\n",
+    "        tmp=pop!(listnodes)\n",
+    "        set_lower_bound(var,0.0)\n",
+    "        set_upper_bound(var,1.0)\n",
+    "\n",
+    "        #go to right child if possible, otherwise go back to parent\n",
+    "        while( (theval==0.0) && (length(listvars)>= 1))\n",
+    "            var=pop!(listvars)\n",
+    "            theval=pop!(listvals)\n",
+    "            tmp=pop!(listnodes)\n",
+    "            set_lower_bound(var,0.0) \n",
+    "            set_upper_bound(var,1.0)\n",
+    "        end\n",
+    "        if theval==1.0\n",
+    "            set_lower_bound(var,0.0)\n",
+    "            set_upper_bound(var,0.0)\n",
+    "            push!(listvars,var)\n",
+    "            push!(listvals,0.0)\n",
+    "        else\n",
+    "            println(\"\\nFINISHED\")\n",
+    "            stop=true\n",
+    "        end\n",
+    "    else\n",
+    "        #the root node was sondable\n",
+    "        println(\"\\nFINISHED\")\n",
+    "        stop=true\n",
+    "    end\n",
+    "    listvars, listvals, listnodes, stop \n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "###  Création de la relaxation linéaire (= modèle associé au noeud 0): <span style=\"color:red\"> SECTION A SUPPRIMER !!!! </span>\n",
+    "\n",
+    "<span style=\"color:red\"> Cette section est à commenter/supprimer et remplacer par vos propres calculs de bornes supérieures et autres, par exemple basées sur les bornes 1 et 2 vues en cours, ou d'autres calculs de bornes de votre choix/conception validés au préalable par votre encadrant/e de TP </span>"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 5,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "Pkg.add(\"Clp\");\n",
+    "using JuMP, Clp"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 6,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "CreationModeleLP (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 6,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function CreationModeleLP(price, weight, capacity)\n",
+    "# ROOT NODE\n",
+    "    \n",
+    "    model2 = Model(Clp.Optimizer) # set optimizer\n",
+    "    set_optimizer_attribute(model2, \"LogLevel\", 0) #don't display anything during solve\n",
+    "    set_optimizer_attribute(model2, \"Algorithm\", 4) #LP solver chosen is simplex\n",
+    "\n",
+    "    # define x variables as CONTINUOUS (recall that it is not possible to define binary variables in Clp)\n",
+    "    @variable(model2, 0 <= x[i in 1:4] <= 1)\n",
+    "    varsshouldbebinary=[x[1] x[2] x[3] x[4]]\n",
+    "\n",
+    "    # define objective function\n",
+    "    @objective(model2, Max, sum(price[i]*x[i] for i in 1:4))\n",
+    "\n",
+    "    # define the capacity constraint \n",
+    "    @constraint(model2, sum(weight[i]*x[i] for i in 1:4) <=  capacity)\n",
+    "\n",
+    "    println(model2)\n",
+    "\n",
+    "    return model2, x, varsshouldbebinary\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Boucle principale : résoudre la relaxation linéaire, appliquer les tests de sondabilité, identifier le prochain noeud, répéter."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "SolveKnapInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 7,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SolveKnapInstance(filename)\n",
+    "\n",
+    "    if (split(filename,\"/\")[end] != \"test.opb.txt\")\n",
+    "        println(\"This version of the code works only for the test instance !!!!\")\n",
+    "    else\n",
+    "        price, weight, capacity = readKnaptxtInstance(filename)\n",
+    "        model2, x, varsshouldbebinary = CreationModeleLP(price, weight, capacity)\n",
+    "    \n",
+    "        #create the structure to memorize the search tree for visualization at the end\n",
+    "        trParentnodes=Int64[] #will store orig node of arc in search tree\n",
+    "        trChildnodes=Int64[] #will store destination node of arc in search tree\n",
+    "        trNamenodes=[] #will store names of nodes in search tree\n",
+    "         \n",
+    "        #intermediate structure to navigate in the search tree\n",
+    "        listvars=[]\n",
+    "        listvals=[]\n",
+    "        listnodes=[]\n",
+    "\n",
+    "        BestProfit=-1\n",
+    "        Bestsol=[]\n",
+    "\n",
+    "        current_node_number=0\n",
+    "        stop = false\n",
+    "\n",
+    "        while(!stop)\n",
+    "\n",
+    "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
+    "\n",
+    "            #Update the search tree\n",
+    "            push!(trNamenodes,current_node_number+1) \n",
+    "            if(length(trNamenodes)>=2)\n",
+    "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
+    "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
+    "            end\n",
+    "            push!(listnodes, current_node_number)\n",
+    "\n",
+    "\n",
+    "            print(\"Solve model2 to compute the bounds of the current node: start ... \")\n",
+    "            status = optimize!(model2)\n",
+    "            println(\"... end\")\n",
+    "\n",
+    "            print(\"\\nSolution relax lin\"); \n",
+    "            if(termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
+    "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
+    "            else\n",
+    "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
+    "            end\n",
+    "            println(\" \"); println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "\n",
+    "            TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(model2, x, varsshouldbebinary, BestProfit, Bestsol)\n",
+    "\n",
+    "            is_node_sondable = TA || TO || TR\n",
+    "\n",
+    "            if(!is_node_sondable)\n",
+    "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "            else\n",
+    "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "            end\n",
+    "\n",
+    "            current_node_number = current_node_number + 1\n",
+    "        end\n",
+    "\n",
+    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "\n",
+    "        return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
+    "    end\n",
+    "\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Affichage du résultat final"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 8,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "\n",
+      "Node number 0: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 1: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 2: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 3: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 4: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 5: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "Node number 6: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 7: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 8: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 9: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 10: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 11: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 12: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 0.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "FINISHED\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
+     ]
+    },
+    {
+     "data": {
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+     },
+     "execution_count": 8,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"instancesETU/KNAPnewformat/test.opb.txt\")\n",
+    "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Julia 1.6.3",
+   "language": "julia",
+   "name": "julia-1.6"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "1.6.3"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 4
+}

From bdd5427fb1df19f461496a2fb2c70b31afa8bf79 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 26 Nov 2021 14:35:37 +0100
Subject: [PATCH 02/21] style: changed "KNAPnewformat" to "data"

---
 Knapsack.ipynb | 68 ++++++++++++++++++++++----------------------------
 1 file changed, 30 insertions(+), 38 deletions(-)

diff --git a/Knapsack.ipynb b/Knapsack.ipynb
index 43bc292..0446295 100644
--- a/Knapsack.ipynb
+++ b/Knapsack.ipynb
@@ -16,14 +16,13 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 32,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
@@ -48,7 +47,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": 33,
    "metadata": {},
    "outputs": [
     {
@@ -57,7 +56,7 @@
        "readKnaptxtInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 2,
+     "execution_count": 33,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -70,7 +69,7 @@
     "    open(filename) do f\n",
     "        for i in 1:3\n",
     "            tok = split(readline(f))\n",
-    "            if(tok[1] == \"ListPrices=\")\n",
+    "            if (tok[1] == \"ListPrices=\")\n",
     "                for i in 2:(length(tok)-1)\n",
     "                    push!(price,parse(Int64, tok[i]))\n",
     "                end\n",
@@ -99,7 +98,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": 34,
    "metadata": {},
    "outputs": [
     {
@@ -108,7 +107,7 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 3,
+     "execution_count": 34,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -116,13 +115,13 @@
    "source": [
     "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
     "    TA, TO, TR = false, false, false\n",
-    "    if(termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
+    "    if (termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
     "        TA=true\n",
     "        println(\"TA\")\n",
-    "    elseif(objective_value(model2) <= BestProfit) #Test d'optimalite\n",
+    "    elseif (objective_value(model2) <= BestProfit) #Test d'optimalite\n",
     "        TO=true\n",
     "        println(\"TO\")\n",
-    "    elseif( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
+    "    elseif ( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
     "        ) #Test de resolution\n",
     "        TR=true\n",
     "        println(\"TR\")\n",
@@ -148,7 +147,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": 35,
    "metadata": {},
    "outputs": [
     {
@@ -157,7 +156,7 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 4,
+     "execution_count": 35,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -170,9 +169,9 @@
     "    \n",
     "    #find a fractionnal variable\n",
     "    i, var = 1, 0\n",
-    "    while((i <= length(varsshouldbebinary)) && (var==0))\n",
-    "        #if(varsshouldbebinary[i] ∉ listvars)\n",
-    "        if(abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
+    "    while ((i <= length(varsshouldbebinary)) && (var==0))\n",
+    "        #if (varsshouldbebinary[i] ∉ listvars)\n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
     "            var=varsshouldbebinary[i]\n",
     "        end\n",
     "        i+=1\n",
@@ -182,7 +181,7 @@
     "    #find most fractionnal variable ?\n",
     "    i, var, maxfrac = -1, 0, 0.0\n",
     "    for i in 1:length(varsshouldbebinary)\n",
-    "        if(abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
     "            #if a variable is more fractinonal\n",
     "            var=varsshouldbebinary[i]\n",
     "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
@@ -215,7 +214,7 @@
     "        set_upper_bound(var,1.0)\n",
     "\n",
     "        #go to right child if possible, otherwise go back to parent\n",
-    "        while( (theval==0.0) && (length(listvars)>= 1))\n",
+    "        while ( (theval==0.0) && (length(listvars)>= 1))\n",
     "            var=pop!(listvars)\n",
     "            theval=pop!(listvals)\n",
     "            tmp=pop!(listnodes)\n",
@@ -251,7 +250,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 36,
    "metadata": {},
    "outputs": [
     {
@@ -271,7 +270,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": 37,
    "metadata": {},
    "outputs": [
     {
@@ -280,7 +279,7 @@
        "CreationModeleLP (generic function with 1 method)"
       ]
      },
-     "execution_count": 6,
+     "execution_count": 37,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -318,7 +317,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": 38,
    "metadata": {},
    "outputs": [
     {
@@ -327,7 +326,7 @@
        "SolveKnapInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 7,
+     "execution_count": 38,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -336,7 +335,7 @@
     "\n",
     "function SolveKnapInstance(filename)\n",
     "\n",
-    "    if (split(filename,\"/\")[end] != \"test.opb.txt\")\n",
+    "    if (split(filename,\"/\")[end] != \"test.opb\")\n",
     "        println(\"This version of the code works only for the test instance !!!!\")\n",
     "    else\n",
     "        price, weight, capacity = readKnaptxtInstance(filename)\n",
@@ -358,13 +357,13 @@
     "        current_node_number=0\n",
     "        stop = false\n",
     "\n",
-    "        while(!stop)\n",
+    "        while (!stop)\n",
     "\n",
     "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
     "\n",
     "            #Update the search tree\n",
     "            push!(trNamenodes,current_node_number+1) \n",
-    "            if(length(trNamenodes)>=2)\n",
+    "            if (length(trNamenodes)>=2)\n",
     "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
     "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
     "            end\n",
@@ -376,7 +375,7 @@
     "            println(\"... end\")\n",
     "\n",
     "            print(\"\\nSolution relax lin\"); \n",
-    "            if(termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
+    "            if (termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
     "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
     "            else\n",
     "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
@@ -387,7 +386,7 @@
     "\n",
     "            is_node_sondable = TA || TO || TR\n",
     "\n",
-    "            if(!is_node_sondable)\n",
+    "            if (!is_node_sondable)\n",
     "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
     "            else\n",
     "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
@@ -413,7 +412,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": 39,
    "metadata": {},
    "outputs": [
     {
@@ -736,25 +735,18 @@
     },
     {
      "data": {
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      },
-     "execution_count": 8,
+     "execution_count": 39,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"instancesETU/KNAPnewformat/test.opb.txt\")\n",
+    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
     "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
     "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
    ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {},
-   "outputs": [],
-   "source": []
   }
  ],
  "metadata": {

From e26e76572fc84cf7b429ebb1482f346aabe66548 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 26 Nov 2021 14:51:01 +0100
Subject: [PATCH 03/21] style: rename notebooks

---
 Knapsack.ipynb         | 767 -----------------------------------------
 notebook-exemple.ipynb | 767 +++++++++++++++++++++++++++++++++++++++++
 notebook.ipynb         | 767 +++++++++++++++++++++++++++++++++++++++++
 3 files changed, 1534 insertions(+), 767 deletions(-)
 delete mode 100644 Knapsack.ipynb
 create mode 100644 notebook-exemple.ipynb
 create mode 100644 notebook.ipynb

diff --git a/Knapsack.ipynb b/Knapsack.ipynb
deleted file mode 100644
index 0446295..0000000
--- a/Knapsack.ipynb
+++ /dev/null
@@ -1,767 +0,0 @@
-{
- "cells": [
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "# TP 2-3 : Branch-and-bound applied to a knapsack problem"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Initialisation (à faire une seule fois)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 32,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
-     ]
-    }
-   ],
-   "source": [
-    "import Pkg; \n",
-    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
-    "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Récupération des données"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 33,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "readKnaptxtInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 33,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "function readKnaptxtInstance(filename)\n",
-    "    price=[]\n",
-    "    weight=[]\n",
-    "    KnapCap=[]\n",
-    "    open(filename) do f\n",
-    "        for i in 1:3\n",
-    "            tok = split(readline(f))\n",
-    "            if (tok[1] == \"ListPrices=\")\n",
-    "                for i in 2:(length(tok)-1)\n",
-    "                    push!(price,parse(Int64, tok[i]))\n",
-    "                end\n",
-    "            elseif(tok[1] == \"ListWeights=\")\n",
-    "                for i in 2:(length(tok)-1)\n",
-    "                    push!(weight,parse(Int64, tok[i]))\n",
-    "                end\n",
-    "            elseif(tok[1] == \"Capacity=\")\n",
-    "                push!(KnapCap, parse(Int64, tok[2]))\n",
-    "            else\n",
-    "                println(\"Unknown read :\", tok)\n",
-    "            end \n",
-    "        end\n",
-    "    end\n",
-    "    capacity=KnapCap[1]\n",
-    "    return price, weight, capacity\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 34,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "TestsSondabilite_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 34,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
-    "    TA, TO, TR = false, false, false\n",
-    "    if (termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
-    "        TA=true\n",
-    "        println(\"TA\")\n",
-    "    elseif (objective_value(model2) <= BestProfit) #Test d'optimalite\n",
-    "        TO=true\n",
-    "        println(\"TO\")\n",
-    "    elseif ( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
-    "        ) #Test de resolution\n",
-    "        TR=true\n",
-    "        println(\"TR\")\n",
-    "        #if (value(benef) >= BestProfit)\n",
-    "        if (objective_value(model2) >= BestProfit)\n",
-    "            Bestsol = value.(x)\n",
-    "            #BestProfit=value(benef)\n",
-    "            BestProfit=objective_value(model2)\n",
-    "        end\n",
-    "    else\n",
-    "        println(\"non sondable\")\n",
-    "    end\n",
-    "    TA, TO, TR, Bestsol, BestProfit\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 35,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 35,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "\n",
-    "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
-    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
-    "    # et choisir un noeud-fils le plus à gauche   \n",
-    "    \n",
-    "    #find a fractionnal variable\n",
-    "    i, var = 1, 0\n",
-    "    while ((i <= length(varsshouldbebinary)) && (var==0))\n",
-    "        #if (varsshouldbebinary[i] ∉ listvars)\n",
-    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
-    "            var=varsshouldbebinary[i]\n",
-    "        end\n",
-    "        i+=1\n",
-    "    end\n",
-    "    \n",
-    "    #=\n",
-    "    #find most fractionnal variable ?\n",
-    "    i, var, maxfrac = -1, 0, 0.0\n",
-    "    for i in 1:length(varsshouldbebinary)\n",
-    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
-    "            #if a variable is more fractinonal\n",
-    "            var=varsshouldbebinary[i]\n",
-    "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
-    "            #println(i, \" \", var, \" \", maxfrac)\n",
-    "        end\n",
-    "    end\n",
-    "    =#\n",
-    "    \n",
-    "\n",
-    "    set_lower_bound(var,1.0)\n",
-    "    set_upper_bound(var,1.0)\n",
-    "\n",
-    "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
-    "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
-    "    listvars, listvals\n",
-    "end\n",
-    "\n",
-    "\n",
-    "function ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
-    "    #this node is sondable, go back to parent node then right child if possible\n",
-    "    \n",
-    "    stop=false\n",
-    "    #check if we are not at the root node\n",
-    "    if (length(listvars)>= 1)\n",
-    "        #go back to parent node\n",
-    "        var=pop!(listvars)\n",
-    "        theval=pop!(listvals)\n",
-    "        tmp=pop!(listnodes)\n",
-    "        set_lower_bound(var,0.0)\n",
-    "        set_upper_bound(var,1.0)\n",
-    "\n",
-    "        #go to right child if possible, otherwise go back to parent\n",
-    "        while ( (theval==0.0) && (length(listvars)>= 1))\n",
-    "            var=pop!(listvars)\n",
-    "            theval=pop!(listvals)\n",
-    "            tmp=pop!(listnodes)\n",
-    "            set_lower_bound(var,0.0) \n",
-    "            set_upper_bound(var,1.0)\n",
-    "        end\n",
-    "        if theval==1.0\n",
-    "            set_lower_bound(var,0.0)\n",
-    "            set_upper_bound(var,0.0)\n",
-    "            push!(listvars,var)\n",
-    "            push!(listvals,0.0)\n",
-    "        else\n",
-    "            println(\"\\nFINISHED\")\n",
-    "            stop=true\n",
-    "        end\n",
-    "    else\n",
-    "        #the root node was sondable\n",
-    "        println(\"\\nFINISHED\")\n",
-    "        stop=true\n",
-    "    end\n",
-    "    listvars, listvals, listnodes, stop \n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "###  Création de la relaxation linéaire (= modèle associé au noeud 0): <span style=\"color:red\"> SECTION A SUPPRIMER !!!! </span>\n",
-    "\n",
-    "<span style=\"color:red\"> Cette section est à commenter/supprimer et remplacer par vos propres calculs de bornes supérieures et autres, par exemple basées sur les bornes 1 et 2 vues en cours, ou d'autres calculs de bornes de votre choix/conception validés au préalable par votre encadrant/e de TP </span>"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 36,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
-     ]
-    }
-   ],
-   "source": [
-    "Pkg.add(\"Clp\");\n",
-    "using JuMP, Clp"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 37,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "CreationModeleLP (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 37,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "function CreationModeleLP(price, weight, capacity)\n",
-    "# ROOT NODE\n",
-    "    \n",
-    "    model2 = Model(Clp.Optimizer) # set optimizer\n",
-    "    set_optimizer_attribute(model2, \"LogLevel\", 0) #don't display anything during solve\n",
-    "    set_optimizer_attribute(model2, \"Algorithm\", 4) #LP solver chosen is simplex\n",
-    "\n",
-    "    # define x variables as CONTINUOUS (recall that it is not possible to define binary variables in Clp)\n",
-    "    @variable(model2, 0 <= x[i in 1:4] <= 1)\n",
-    "    varsshouldbebinary=[x[1] x[2] x[3] x[4]]\n",
-    "\n",
-    "    # define objective function\n",
-    "    @objective(model2, Max, sum(price[i]*x[i] for i in 1:4))\n",
-    "\n",
-    "    # define the capacity constraint \n",
-    "    @constraint(model2, sum(weight[i]*x[i] for i in 1:4) <=  capacity)\n",
-    "\n",
-    "    println(model2)\n",
-    "\n",
-    "    return model2, x, varsshouldbebinary\n",
-    "end\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Boucle principale : résoudre la relaxation linéaire, appliquer les tests de sondabilité, identifier le prochain noeud, répéter."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 38,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "SolveKnapInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 38,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "\n",
-    "function SolveKnapInstance(filename)\n",
-    "\n",
-    "    if (split(filename,\"/\")[end] != \"test.opb\")\n",
-    "        println(\"This version of the code works only for the test instance !!!!\")\n",
-    "    else\n",
-    "        price, weight, capacity = readKnaptxtInstance(filename)\n",
-    "        model2, x, varsshouldbebinary = CreationModeleLP(price, weight, capacity)\n",
-    "    \n",
-    "        #create the structure to memorize the search tree for visualization at the end\n",
-    "        trParentnodes=Int64[] #will store orig node of arc in search tree\n",
-    "        trChildnodes=Int64[] #will store destination node of arc in search tree\n",
-    "        trNamenodes=[] #will store names of nodes in search tree\n",
-    "         \n",
-    "        #intermediate structure to navigate in the search tree\n",
-    "        listvars=[]\n",
-    "        listvals=[]\n",
-    "        listnodes=[]\n",
-    "\n",
-    "        BestProfit=-1\n",
-    "        Bestsol=[]\n",
-    "\n",
-    "        current_node_number=0\n",
-    "        stop = false\n",
-    "\n",
-    "        while (!stop)\n",
-    "\n",
-    "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
-    "\n",
-    "            #Update the search tree\n",
-    "            push!(trNamenodes,current_node_number+1) \n",
-    "            if (length(trNamenodes)>=2)\n",
-    "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
-    "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
-    "            end\n",
-    "            push!(listnodes, current_node_number)\n",
-    "\n",
-    "\n",
-    "            print(\"Solve model2 to compute the bounds of the current node: start ... \")\n",
-    "            status = optimize!(model2)\n",
-    "            println(\"... end\")\n",
-    "\n",
-    "            print(\"\\nSolution relax lin\"); \n",
-    "            if (termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
-    "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
-    "            else\n",
-    "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
-    "            end\n",
-    "            println(\" \"); println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
-    "\n",
-    "            TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(model2, x, varsshouldbebinary, BestProfit, Bestsol)\n",
-    "\n",
-    "            is_node_sondable = TA || TO || TR\n",
-    "\n",
-    "            if (!is_node_sondable)\n",
-    "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
-    "            else\n",
-    "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
-    "            end\n",
-    "\n",
-    "            current_node_number = current_node_number + 1\n",
-    "        end\n",
-    "\n",
-    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
-    "\n",
-    "        return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
-    "    end\n",
-    "\n",
-    "end\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Affichage du résultat final"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 39,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "\n",
-      "Node number 0: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 1: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 2: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 3: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 4: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 5: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "Node number 6: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 7: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 8: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 9: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 10: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 11: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 12: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 0.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "FINISHED\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
-     ]
-    },
-    {
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-     },
-     "execution_count": 39,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
-    "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
-    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
-   ]
-  }
- ],
- "metadata": {
-  "kernelspec": {
-   "display_name": "Julia 1.6.3",
-   "language": "julia",
-   "name": "julia-1.6"
-  },
-  "language_info": {
-   "file_extension": ".jl",
-   "mimetype": "application/julia",
-   "name": "julia",
-   "version": "1.6.3"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
diff --git a/notebook-exemple.ipynb b/notebook-exemple.ipynb
new file mode 100644
index 0000000..fb5c308
--- /dev/null
+++ b/notebook-exemple.ipynb
@@ -0,0 +1,767 @@
+{
+ "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# TP 2-3 : Branch-and-bound applied to a knapsack problem"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Initialisation (à faire une seule fois)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 48,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "import Pkg; \n",
+    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
+    "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Récupération des données"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 49,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "readKnaptxtInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 49,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function readKnaptxtInstance(filename)\n",
+    "    price=[]\n",
+    "    weight=[]\n",
+    "    KnapCap=[]\n",
+    "    open(filename) do f\n",
+    "        for i in 1:3\n",
+    "            tok = split(readline(f))\n",
+    "            if (tok[1] == \"ListPrices=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(price,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"ListWeights=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(weight,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"Capacity=\")\n",
+    "                push!(KnapCap, parse(Int64, tok[2]))\n",
+    "            else\n",
+    "                println(\"Unknown read :\", tok)\n",
+    "            end \n",
+    "        end\n",
+    "    end\n",
+    "    capacity=KnapCap[1]\n",
+    "    return price, weight, capacity\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 50,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "TestsSondabilite_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 50,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
+    "    TA, TO, TR = false, false, false\n",
+    "    if (termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
+    "        TA=true\n",
+    "        println(\"TA\")\n",
+    "    elseif (objective_value(model2) <= BestProfit) #Test d'optimalite\n",
+    "        TO=true\n",
+    "        println(\"TO\")\n",
+    "    elseif ( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
+    "        ) #Test de resolution\n",
+    "        TR=true\n",
+    "        println(\"TR\")\n",
+    "        #if (value(benef) >= BestProfit)\n",
+    "        if (objective_value(model2) >= BestProfit)\n",
+    "            Bestsol = value.(x)\n",
+    "            #BestProfit=value(benef)\n",
+    "            BestProfit=objective_value(model2)\n",
+    "        end\n",
+    "    else\n",
+    "        println(\"non sondable\")\n",
+    "    end\n",
+    "    TA, TO, TR, Bestsol, BestProfit\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 51,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 51,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
+    "    # et choisir un noeud-fils le plus à gauche   \n",
+    "    \n",
+    "    #find a fractionnal variable\n",
+    "    i, var = 1, 0\n",
+    "    while ((i <= length(varsshouldbebinary)) && (var==0))\n",
+    "        #if (varsshouldbebinary[i] ∉ listvars)\n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
+    "            var=varsshouldbebinary[i]\n",
+    "        end\n",
+    "        i+=1\n",
+    "    end\n",
+    "    \n",
+    "    #=\n",
+    "    #find most fractionnal variable ?\n",
+    "    i, var, maxfrac = -1, 0, 0.0\n",
+    "    for i in 1:length(varsshouldbebinary)\n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
+    "            #if a variable is more fractinonal\n",
+    "            var=varsshouldbebinary[i]\n",
+    "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
+    "            #println(i, \" \", var, \" \", maxfrac)\n",
+    "        end\n",
+    "    end\n",
+    "    =#\n",
+    "    \n",
+    "\n",
+    "    set_lower_bound(var,1.0)\n",
+    "    set_upper_bound(var,1.0)\n",
+    "\n",
+    "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
+    "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
+    "    listvars, listvals\n",
+    "end\n",
+    "\n",
+    "\n",
+    "function ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "    #this node is sondable, go back to parent node then right child if possible\n",
+    "    \n",
+    "    stop=false\n",
+    "    #check if we are not at the root node\n",
+    "    if (length(listvars)>= 1)\n",
+    "        #go back to parent node\n",
+    "        var=pop!(listvars)\n",
+    "        theval=pop!(listvals)\n",
+    "        tmp=pop!(listnodes)\n",
+    "        set_lower_bound(var,0.0)\n",
+    "        set_upper_bound(var,1.0)\n",
+    "\n",
+    "        #go to right child if possible, otherwise go back to parent\n",
+    "        while ( (theval==0.0) && (length(listvars)>= 1))\n",
+    "            var=pop!(listvars)\n",
+    "            theval=pop!(listvals)\n",
+    "            tmp=pop!(listnodes)\n",
+    "            set_lower_bound(var,0.0) \n",
+    "            set_upper_bound(var,1.0)\n",
+    "        end\n",
+    "        if theval==1.0\n",
+    "            set_lower_bound(var,0.0)\n",
+    "            set_upper_bound(var,0.0)\n",
+    "            push!(listvars,var)\n",
+    "            push!(listvals,0.0)\n",
+    "        else\n",
+    "            println(\"\\nFINISHED\")\n",
+    "            stop=true\n",
+    "        end\n",
+    "    else\n",
+    "        #the root node was sondable\n",
+    "        println(\"\\nFINISHED\")\n",
+    "        stop=true\n",
+    "    end\n",
+    "    listvars, listvals, listnodes, stop \n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "###  Création de la relaxation linéaire (= modèle associé au noeud 0): <span style=\"color:red\"> SECTION A SUPPRIMER !!!! </span>\n",
+    "\n",
+    "<span style=\"color:red\"> Cette section est à commenter/supprimer et remplacer par vos propres calculs de bornes supérieures et autres, par exemple basées sur les bornes 1 et 2 vues en cours, ou d'autres calculs de bornes de votre choix/conception validés au préalable par votre encadrant/e de TP </span>"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 52,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "Pkg.add(\"Clp\");\n",
+    "using JuMP, Clp"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 53,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "CreationModeleLP (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 53,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function CreationModeleLP(price, weight, capacity)\n",
+    "# ROOT NODE\n",
+    "    \n",
+    "    model2 = Model(Clp.Optimizer) # set optimizer\n",
+    "    set_optimizer_attribute(model2, \"LogLevel\", 0) #don't display anything during solve\n",
+    "    set_optimizer_attribute(model2, \"Algorithm\", 4) #LP solver chosen is simplex\n",
+    "\n",
+    "    # define x variables as CONTINUOUS (recall that it is not possible to define binary variables in Clp)\n",
+    "    @variable(model2, 0 <= x[i in 1:4] <= 1)\n",
+    "    varsshouldbebinary=[x[1] x[2] x[3] x[4]]\n",
+    "\n",
+    "    # define objective function\n",
+    "    @objective(model2, Max, sum(price[i]*x[i] for i in 1:4))\n",
+    "\n",
+    "    # define the capacity constraint \n",
+    "    @constraint(model2, sum(weight[i]*x[i] for i in 1:4) <=  capacity)\n",
+    "\n",
+    "    println(model2)\n",
+    "\n",
+    "    return model2, x, varsshouldbebinary\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Boucle principale : résoudre la relaxation linéaire, appliquer les tests de sondabilité, identifier le prochain noeud, répéter."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 54,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "SolveKnapInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 54,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SolveKnapInstance(filename)\n",
+    "\n",
+    "    if (split(filename,\"/\")[end] != \"test.opb\")\n",
+    "        println(\"This version of the code works only for the test instance !!!!\")\n",
+    "    else\n",
+    "        price, weight, capacity = readKnaptxtInstance(filename)\n",
+    "        model2, x, varsshouldbebinary = CreationModeleLP(price, weight, capacity)\n",
+    "    \n",
+    "        #create the structure to memorize the search tree for visualization at the end\n",
+    "        trParentnodes=Int64[] #will store orig node of arc in search tree\n",
+    "        trChildnodes=Int64[] #will store destination node of arc in search tree\n",
+    "        trNamenodes=[] #will store names of nodes in search tree\n",
+    "         \n",
+    "        #intermediate structure to navigate in the search tree\n",
+    "        listvars=[]\n",
+    "        listvals=[]\n",
+    "        listnodes=[]\n",
+    "\n",
+    "        BestProfit=-1\n",
+    "        Bestsol=[]\n",
+    "\n",
+    "        current_node_number=0\n",
+    "        stop = false\n",
+    "\n",
+    "        while (!stop)\n",
+    "\n",
+    "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
+    "\n",
+    "            #Update the search tree\n",
+    "            push!(trNamenodes,current_node_number+1) \n",
+    "            if (length(trNamenodes)>=2)\n",
+    "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
+    "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
+    "            end\n",
+    "            push!(listnodes, current_node_number)\n",
+    "\n",
+    "\n",
+    "            print(\"Solve model2 to compute the bounds of the current node: start ... \")\n",
+    "            status = optimize!(model2)\n",
+    "            println(\"... end\")\n",
+    "\n",
+    "            print(\"\\nSolution relax lin\"); \n",
+    "            if (termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
+    "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
+    "            else\n",
+    "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
+    "            end\n",
+    "            println(\" \"); println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "\n",
+    "            TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(model2, x, varsshouldbebinary, BestProfit, Bestsol)\n",
+    "\n",
+    "            is_node_sondable = TA || TO || TR\n",
+    "\n",
+    "            if (!is_node_sondable)\n",
+    "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "            else\n",
+    "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "            end\n",
+    "\n",
+    "            current_node_number = current_node_number + 1\n",
+    "        end\n",
+    "\n",
+    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "\n",
+    "        return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
+    "    end\n",
+    "\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Affichage du résultat final"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 55,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "\n",
+      "Node number 0: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 1: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 2: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 3: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 4: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 5: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "Node number 6: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 7: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 8: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 9: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 10: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 11: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 12: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 0.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "FINISHED\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
+     ]
+    },
+    {
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+     },
+     "execution_count": 55,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
+    "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+   ]
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Julia 1.6.3",
+   "language": "julia",
+   "name": "julia-1.6"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "1.6.3"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 4
+}
diff --git a/notebook.ipynb b/notebook.ipynb
new file mode 100644
index 0000000..fb5c308
--- /dev/null
+++ b/notebook.ipynb
@@ -0,0 +1,767 @@
+{
+ "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# TP 2-3 : Branch-and-bound applied to a knapsack problem"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Initialisation (à faire une seule fois)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 48,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "import Pkg; \n",
+    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
+    "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Récupération des données"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 49,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "readKnaptxtInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 49,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function readKnaptxtInstance(filename)\n",
+    "    price=[]\n",
+    "    weight=[]\n",
+    "    KnapCap=[]\n",
+    "    open(filename) do f\n",
+    "        for i in 1:3\n",
+    "            tok = split(readline(f))\n",
+    "            if (tok[1] == \"ListPrices=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(price,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"ListWeights=\")\n",
+    "                for i in 2:(length(tok)-1)\n",
+    "                    push!(weight,parse(Int64, tok[i]))\n",
+    "                end\n",
+    "            elseif(tok[1] == \"Capacity=\")\n",
+    "                push!(KnapCap, parse(Int64, tok[2]))\n",
+    "            else\n",
+    "                println(\"Unknown read :\", tok)\n",
+    "            end \n",
+    "        end\n",
+    "    end\n",
+    "    capacity=KnapCap[1]\n",
+    "    return price, weight, capacity\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 50,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "TestsSondabilite_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 50,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
+    "    TA, TO, TR = false, false, false\n",
+    "    if (termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
+    "        TA=true\n",
+    "        println(\"TA\")\n",
+    "    elseif (objective_value(model2) <= BestProfit) #Test d'optimalite\n",
+    "        TO=true\n",
+    "        println(\"TO\")\n",
+    "    elseif ( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
+    "        ) #Test de resolution\n",
+    "        TR=true\n",
+    "        println(\"TR\")\n",
+    "        #if (value(benef) >= BestProfit)\n",
+    "        if (objective_value(model2) >= BestProfit)\n",
+    "            Bestsol = value.(x)\n",
+    "            #BestProfit=value(benef)\n",
+    "            BestProfit=objective_value(model2)\n",
+    "        end\n",
+    "    else\n",
+    "        println(\"non sondable\")\n",
+    "    end\n",
+    "    TA, TO, TR, Bestsol, BestProfit\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 51,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 51,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
+    "    # et choisir un noeud-fils le plus à gauche   \n",
+    "    \n",
+    "    #find a fractionnal variable\n",
+    "    i, var = 1, 0\n",
+    "    while ((i <= length(varsshouldbebinary)) && (var==0))\n",
+    "        #if (varsshouldbebinary[i] ∉ listvars)\n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
+    "            var=varsshouldbebinary[i]\n",
+    "        end\n",
+    "        i+=1\n",
+    "    end\n",
+    "    \n",
+    "    #=\n",
+    "    #find most fractionnal variable ?\n",
+    "    i, var, maxfrac = -1, 0, 0.0\n",
+    "    for i in 1:length(varsshouldbebinary)\n",
+    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
+    "            #if a variable is more fractinonal\n",
+    "            var=varsshouldbebinary[i]\n",
+    "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
+    "            #println(i, \" \", var, \" \", maxfrac)\n",
+    "        end\n",
+    "    end\n",
+    "    =#\n",
+    "    \n",
+    "\n",
+    "    set_lower_bound(var,1.0)\n",
+    "    set_upper_bound(var,1.0)\n",
+    "\n",
+    "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
+    "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
+    "    listvars, listvals\n",
+    "end\n",
+    "\n",
+    "\n",
+    "function ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "    #this node is sondable, go back to parent node then right child if possible\n",
+    "    \n",
+    "    stop=false\n",
+    "    #check if we are not at the root node\n",
+    "    if (length(listvars)>= 1)\n",
+    "        #go back to parent node\n",
+    "        var=pop!(listvars)\n",
+    "        theval=pop!(listvals)\n",
+    "        tmp=pop!(listnodes)\n",
+    "        set_lower_bound(var,0.0)\n",
+    "        set_upper_bound(var,1.0)\n",
+    "\n",
+    "        #go to right child if possible, otherwise go back to parent\n",
+    "        while ( (theval==0.0) && (length(listvars)>= 1))\n",
+    "            var=pop!(listvars)\n",
+    "            theval=pop!(listvals)\n",
+    "            tmp=pop!(listnodes)\n",
+    "            set_lower_bound(var,0.0) \n",
+    "            set_upper_bound(var,1.0)\n",
+    "        end\n",
+    "        if theval==1.0\n",
+    "            set_lower_bound(var,0.0)\n",
+    "            set_upper_bound(var,0.0)\n",
+    "            push!(listvars,var)\n",
+    "            push!(listvals,0.0)\n",
+    "        else\n",
+    "            println(\"\\nFINISHED\")\n",
+    "            stop=true\n",
+    "        end\n",
+    "    else\n",
+    "        #the root node was sondable\n",
+    "        println(\"\\nFINISHED\")\n",
+    "        stop=true\n",
+    "    end\n",
+    "    listvars, listvals, listnodes, stop \n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "###  Création de la relaxation linéaire (= modèle associé au noeud 0): <span style=\"color:red\"> SECTION A SUPPRIMER !!!! </span>\n",
+    "\n",
+    "<span style=\"color:red\"> Cette section est à commenter/supprimer et remplacer par vos propres calculs de bornes supérieures et autres, par exemple basées sur les bornes 1 et 2 vues en cours, ou d'autres calculs de bornes de votre choix/conception validés au préalable par votre encadrant/e de TP </span>"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 52,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    }
+   ],
+   "source": [
+    "Pkg.add(\"Clp\");\n",
+    "using JuMP, Clp"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 53,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "CreationModeleLP (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 53,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function CreationModeleLP(price, weight, capacity)\n",
+    "# ROOT NODE\n",
+    "    \n",
+    "    model2 = Model(Clp.Optimizer) # set optimizer\n",
+    "    set_optimizer_attribute(model2, \"LogLevel\", 0) #don't display anything during solve\n",
+    "    set_optimizer_attribute(model2, \"Algorithm\", 4) #LP solver chosen is simplex\n",
+    "\n",
+    "    # define x variables as CONTINUOUS (recall that it is not possible to define binary variables in Clp)\n",
+    "    @variable(model2, 0 <= x[i in 1:4] <= 1)\n",
+    "    varsshouldbebinary=[x[1] x[2] x[3] x[4]]\n",
+    "\n",
+    "    # define objective function\n",
+    "    @objective(model2, Max, sum(price[i]*x[i] for i in 1:4))\n",
+    "\n",
+    "    # define the capacity constraint \n",
+    "    @constraint(model2, sum(weight[i]*x[i] for i in 1:4) <=  capacity)\n",
+    "\n",
+    "    println(model2)\n",
+    "\n",
+    "    return model2, x, varsshouldbebinary\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Boucle principale : résoudre la relaxation linéaire, appliquer les tests de sondabilité, identifier le prochain noeud, répéter."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 54,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "SolveKnapInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 54,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\n",
+    "function SolveKnapInstance(filename)\n",
+    "\n",
+    "    if (split(filename,\"/\")[end] != \"test.opb\")\n",
+    "        println(\"This version of the code works only for the test instance !!!!\")\n",
+    "    else\n",
+    "        price, weight, capacity = readKnaptxtInstance(filename)\n",
+    "        model2, x, varsshouldbebinary = CreationModeleLP(price, weight, capacity)\n",
+    "    \n",
+    "        #create the structure to memorize the search tree for visualization at the end\n",
+    "        trParentnodes=Int64[] #will store orig node of arc in search tree\n",
+    "        trChildnodes=Int64[] #will store destination node of arc in search tree\n",
+    "        trNamenodes=[] #will store names of nodes in search tree\n",
+    "         \n",
+    "        #intermediate structure to navigate in the search tree\n",
+    "        listvars=[]\n",
+    "        listvals=[]\n",
+    "        listnodes=[]\n",
+    "\n",
+    "        BestProfit=-1\n",
+    "        Bestsol=[]\n",
+    "\n",
+    "        current_node_number=0\n",
+    "        stop = false\n",
+    "\n",
+    "        while (!stop)\n",
+    "\n",
+    "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
+    "\n",
+    "            #Update the search tree\n",
+    "            push!(trNamenodes,current_node_number+1) \n",
+    "            if (length(trNamenodes)>=2)\n",
+    "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
+    "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
+    "            end\n",
+    "            push!(listnodes, current_node_number)\n",
+    "\n",
+    "\n",
+    "            print(\"Solve model2 to compute the bounds of the current node: start ... \")\n",
+    "            status = optimize!(model2)\n",
+    "            println(\"... end\")\n",
+    "\n",
+    "            print(\"\\nSolution relax lin\"); \n",
+    "            if (termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
+    "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
+    "            else\n",
+    "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
+    "            end\n",
+    "            println(\" \"); println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "\n",
+    "            TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(model2, x, varsshouldbebinary, BestProfit, Bestsol)\n",
+    "\n",
+    "            is_node_sondable = TA || TO || TR\n",
+    "\n",
+    "            if (!is_node_sondable)\n",
+    "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "            else\n",
+    "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
+    "            end\n",
+    "\n",
+    "            current_node_number = current_node_number + 1\n",
+    "        end\n",
+    "\n",
+    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "\n",
+    "        return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
+    "    end\n",
+    "\n",
+    "end\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Affichage du résultat final"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 55,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "\n",
+      "Node number 0: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 1: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 2: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 3: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 4: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 5: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 1.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 1.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "Node number 6: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 7: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 8: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 9: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 1.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 10: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 1.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 0.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 11: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 1.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 1.0\n",
+      " x[4] ≤ 0.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TO\n",
+      "\n",
+      "Node number 12: \n",
+      "-----\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Subject to\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " x[1] ≥ 0.0\n",
+      " x[2] ≥ 0.0\n",
+      " x[3] ≥ 0.0\n",
+      " x[4] ≥ 0.0\n",
+      " x[1] ≤ 0.0\n",
+      " x[2] ≤ 1.0\n",
+      " x[3] ≤ 0.0\n",
+      " x[4] ≤ 1.0\n",
+      "\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "\n",
+      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
+      "\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "\n",
+      "TR\n",
+      "\n",
+      "FINISHED\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 65.0\n",
+      "\n",
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
+     ]
+    },
+    {
+     "data": {
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+     },
+     "execution_count": 55,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
+    "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+   ]
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Julia 1.6.3",
+   "language": "julia",
+   "name": "julia-1.6"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "1.6.3"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 4
+}

From 4a5e0a46de1563ed523fe78fb3b93430058eefb6 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 26 Nov 2021 16:58:55 +0100
Subject: [PATCH 04/21] =?UTF-8?q?chore:=20push=20fin=20de=20s=C3=A9ance?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

Co-authored-by: gdamms <gdamms@users.noreply.github.com>
---
 notebook-exemple.ipynb | 337 ++++++++++++++++++++---
 notebook.ipynb         | 605 +++++------------------------------------
 2 files changed, 368 insertions(+), 574 deletions(-)

diff --git a/notebook-exemple.ipynb b/notebook-exemple.ipynb
index fb5c308..759e653 100644
--- a/notebook-exemple.ipynb
+++ b/notebook-exemple.ipynb
@@ -16,17 +16,42 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 48,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n"
+     ]
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
+     ]
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+     ]
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
+     ]
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
      ]
@@ -47,7 +72,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 49,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
@@ -56,9 +81,8 @@
        "readKnaptxtInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 49,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -98,7 +122,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 50,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [
     {
@@ -107,9 +131,8 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 50,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -147,7 +170,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 51,
+   "execution_count": 4,
    "metadata": {},
    "outputs": [
     {
@@ -156,9 +179,8 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 51,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -250,14 +272,20 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 52,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
+     ]
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
      ]
@@ -270,7 +298,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 53,
+   "execution_count": 6,
    "metadata": {},
    "outputs": [
     {
@@ -279,9 +307,8 @@
        "CreationModeleLP (generic function with 1 method)"
       ]
      },
-     "execution_count": 53,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -317,7 +344,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 54,
+   "execution_count": 7,
    "metadata": {},
    "outputs": [
     {
@@ -326,9 +353,8 @@
        "SolveKnapInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 54,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -412,16 +438,30 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 55,
+   "execution_count": 8,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\n",
       "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " "
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
       " x[1] ≥ 0.0\n",
       " x[2] ≥ 0.0\n",
       " x[3] ≥ 0.0\n",
@@ -446,15 +486,50 @@
       " x[3] ≤ 1.0\n",
       " x[4] ≤ 1.0\n",
       "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
+      "Solve model2 to compute the bounds of the current node: start ... "
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "... end\n",
       "\n",
-      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
+      "Solution relax lin\t"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "x[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
       "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "Previous Solution memorized "
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Any[] with bestprofit -1\n",
       "\n",
-      "non sondable\n",
+      "non sondable"
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
       "\n",
-      "Node number 1: \n",
+      "\n",
+      "Node number "
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "1: \n",
       "-----\n",
       "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
       "Subject to\n",
@@ -582,7 +657,14 @@
       "\n",
       "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
       "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "Previous Solution memorized "
+     ]
+    },
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "[1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
       "\n",
       "non sondable\n",
       "\n",
@@ -735,11 +817,200 @@
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     {
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+      ]
      },
-     "execution_count": 55,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
diff --git a/notebook.ipynb b/notebook.ipynb
index fb5c308..6ab646a 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,13 +16,14 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 48,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
+      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
@@ -47,25 +48,25 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 49,
+   "execution_count": 9,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "readKnaptxtInstance (generic function with 1 method)"
+       "(Any[42, 40, 12, 25], Any[7, 4, 3, 5], 10)"
       ]
      },
-     "execution_count": 49,
+     "execution_count": 9,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "function readKnaptxtInstance(filename)\n",
+    "function readKnapInstance(filename)\n",
     "    price=[]\n",
     "    weight=[]\n",
-    "    KnapCap=[]\n",
+    "    capacity = -1\n",
     "    open(filename) do f\n",
     "        for i in 1:3\n",
     "            tok = split(readline(f))\n",
@@ -73,20 +74,23 @@
     "                for i in 2:(length(tok)-1)\n",
     "                    push!(price,parse(Int64, tok[i]))\n",
     "                end\n",
-    "            elseif(tok[1] == \"ListWeights=\")\n",
+    "            elseif (tok[1] == \"ListWeights=\")\n",
     "                for i in 2:(length(tok)-1)\n",
     "                    push!(weight,parse(Int64, tok[i]))\n",
     "                end\n",
-    "            elseif(tok[1] == \"Capacity=\")\n",
-    "                push!(KnapCap, parse(Int64, tok[2]))\n",
+    "            elseif (tok[1] == \"Capacity=\")\n",
+    "                capacity = parse(Int64, tok[2])\n",
     "            else\n",
     "                println(\"Unknown read :\", tok)\n",
     "            end \n",
     "        end\n",
     "    end\n",
-    "    capacity=KnapCap[1]\n",
+    "    \n",
     "    return price, weight, capacity\n",
-    "end"
+    "end\n",
+    "\n",
+    "# readKnapInstance(\"data/test.opb\")\n",
+    "# readKnapInstance(\"data/almost_strongly_correlated/knapPI_5_50_1000_1_-2096.opb\")"
    ]
   },
   {
@@ -98,7 +102,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 50,
+   "execution_count": 4,
    "metadata": {},
    "outputs": [
     {
@@ -107,29 +111,28 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 50,
+     "execution_count": 4,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
+    "function TestsSondabilite_relaxlin(x, price, weight, capacity, varsbin, BestProfit, Bestsol)\n",
     "    TA, TO, TR = false, false, false\n",
-    "    if (termination_status(model2) == MOI.INFEASIBLE)#Test de faisabilite\n",
-    "        TA=true\n",
+    "    if (!Constraints(x, weight, capacity)) # Test de faisabilite\n",
+    "        TA = true\n",
     "        println(\"TA\")\n",
-    "    elseif (objective_value(model2) <= BestProfit) #Test d'optimalite\n",
-    "        TO=true\n",
+    "    elseif (Objective(x, price) <= BestProfit) # Test d'optimalite\n",
+    "        TO = true\n",
     "        println(\"TO\")\n",
-    "    elseif ( prod(abs.([round.(v, digits=0) for v in value.(varsbin)]-value.(varsbin)) .<= fill(10^-5, size(varsbin))) \n",
-    "        ) #Test de resolution\n",
-    "        TR=true\n",
+    "    elseif (AllDef(x)) # Test de resolution\n",
+    "        TR = true\n",
     "        println(\"TR\")\n",
     "        #if (value(benef) >= BestProfit)\n",
-    "        if (objective_value(model2) >= BestProfit)\n",
-    "            Bestsol = value.(x)\n",
+    "        if (Objective(x, price) >= BestProfit)\n",
+    "            Bestsol = x\n",
     "            #BestProfit=value(benef)\n",
-    "            BestProfit=objective_value(model2)\n",
+    "            BestProfit = Objective(x, price)\n",
     "        end\n",
     "    else\n",
     "        println(\"non sondable\")\n",
@@ -147,7 +150,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 51,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [
     {
@@ -156,7 +159,7 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 51,
+     "execution_count": 5,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -164,35 +167,15 @@
    "source": [
     "\n",
     "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
-    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
-    "    # et choisir un noeud-fils le plus à gauche   \n",
+    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds et choisir un noeud-fils le plus à gauche   \n",
     "    \n",
-    "    #find a fractionnal variable\n",
-    "    i, var = 1, 0\n",
-    "    while ((i <= length(varsshouldbebinary)) && (var==0))\n",
-    "        #if (varsshouldbebinary[i] ∉ listvars)\n",
-    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= 10^-5)\n",
-    "            var=varsshouldbebinary[i]\n",
-    "        end\n",
-    "        i+=1\n",
+    "    # Cas du noeud le plus à gauche\n",
+    "    predX = first(listvars)\n",
+    "    nextX0 = predX\n",
+    "    for xi in predX\n",
+    "        \n",
     "    end\n",
-    "    \n",
-    "    #=\n",
-    "    #find most fractionnal variable ?\n",
-    "    i, var, maxfrac = -1, 0, 0.0\n",
-    "    for i in 1:length(varsshouldbebinary)\n",
-    "        if (abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) ) >= maxfrac) \n",
-    "            #if a variable is more fractinonal\n",
-    "            var=varsshouldbebinary[i]\n",
-    "            maxfrac=abs(round(value(varsshouldbebinary[i]), digits=0) - value(varsshouldbebinary[i]) )\n",
-    "            #println(i, \" \", var, \" \", maxfrac)\n",
-    "        end\n",
-    "    end\n",
-    "    =#\n",
-    "    \n",
     "\n",
-    "    set_lower_bound(var,1.0)\n",
-    "    set_upper_bound(var,1.0)\n",
     "\n",
     "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
     "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
@@ -239,513 +222,53 @@
     "end"
    ]
   },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "###  Création de la relaxation linéaire (= modèle associé au noeud 0): <span style=\"color:red\"> SECTION A SUPPRIMER !!!! </span>\n",
-    "\n",
-    "<span style=\"color:red\"> Cette section est à commenter/supprimer et remplacer par vos propres calculs de bornes supérieures et autres, par exemple basées sur les bornes 1 et 2 vues en cours, ou d'autres calculs de bornes de votre choix/conception validés au préalable par votre encadrant/e de TP </span>"
-   ]
-  },
   {
    "cell_type": "code",
-   "execution_count": 52,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
-     ]
-    }
-   ],
-   "source": [
-    "Pkg.add(\"Clp\");\n",
-    "using JuMP, Clp"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 53,
+   "execution_count": 10,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "CreationModeleLP (generic function with 1 method)"
+       "Constraints (generic function with 1 method)"
       ]
      },
-     "execution_count": 53,
+     "execution_count": 10,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "function CreationModeleLP(price, weight, capacity)\n",
-    "# ROOT NODE\n",
-    "    \n",
-    "    model2 = Model(Clp.Optimizer) # set optimizer\n",
-    "    set_optimizer_attribute(model2, \"LogLevel\", 0) #don't display anything during solve\n",
-    "    set_optimizer_attribute(model2, \"Algorithm\", 4) #LP solver chosen is simplex\n",
-    "\n",
-    "    # define x variables as CONTINUOUS (recall that it is not possible to define binary variables in Clp)\n",
-    "    @variable(model2, 0 <= x[i in 1:4] <= 1)\n",
-    "    varsshouldbebinary=[x[1] x[2] x[3] x[4]]\n",
-    "\n",
-    "    # define objective function\n",
-    "    @objective(model2, Max, sum(price[i]*x[i] for i in 1:4))\n",
-    "\n",
-    "    # define the capacity constraint \n",
-    "    @constraint(model2, sum(weight[i]*x[i] for i in 1:4) <=  capacity)\n",
-    "\n",
-    "    println(model2)\n",
-    "\n",
-    "    return model2, x, varsshouldbebinary\n",
-    "end\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Boucle principale : résoudre la relaxation linéaire, appliquer les tests de sondabilité, identifier le prochain noeud, répéter."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 54,
-   "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "SolveKnapInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 54,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "\n",
-    "function SolveKnapInstance(filename)\n",
-    "\n",
-    "    if (split(filename,\"/\")[end] != \"test.opb\")\n",
-    "        println(\"This version of the code works only for the test instance !!!!\")\n",
-    "    else\n",
-    "        price, weight, capacity = readKnaptxtInstance(filename)\n",
-    "        model2, x, varsshouldbebinary = CreationModeleLP(price, weight, capacity)\n",
-    "    \n",
-    "        #create the structure to memorize the search tree for visualization at the end\n",
-    "        trParentnodes=Int64[] #will store orig node of arc in search tree\n",
-    "        trChildnodes=Int64[] #will store destination node of arc in search tree\n",
-    "        trNamenodes=[] #will store names of nodes in search tree\n",
-    "         \n",
-    "        #intermediate structure to navigate in the search tree\n",
-    "        listvars=[]\n",
-    "        listvals=[]\n",
-    "        listnodes=[]\n",
-    "\n",
-    "        BestProfit=-1\n",
-    "        Bestsol=[]\n",
-    "\n",
-    "        current_node_number=0\n",
-    "        stop = false\n",
-    "\n",
-    "        while (!stop)\n",
-    "\n",
-    "            println(\"\\nNode number \", current_node_number, \": \\n-----\\n\", model2)\n",
-    "\n",
-    "            #Update the search tree\n",
-    "            push!(trNamenodes,current_node_number+1) \n",
-    "            if (length(trNamenodes)>=2)\n",
-    "                push!(trParentnodes,listnodes[end]+1) # +1 because the 1st node is \"node 0\"\n",
-    "                push!(trChildnodes, current_node_number+1) # +1 because the 1st node is \"node 0\"\n",
-    "            end\n",
-    "            push!(listnodes, current_node_number)\n",
-    "\n",
-    "\n",
-    "            print(\"Solve model2 to compute the bounds of the current node: start ... \")\n",
-    "            status = optimize!(model2)\n",
-    "            println(\"... end\")\n",
-    "\n",
-    "            print(\"\\nSolution relax lin\"); \n",
-    "            if (termination_status(model2) == MOI.INFEASIBLE)#(has_values(model2))\n",
-    "                print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
-    "            else\n",
-    "                [print(\"\\t\", name(v),\"=\",value(v)) for v in all_variables(model2)] \n",
-    "            end\n",
-    "            println(\" \"); println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
-    "\n",
-    "            TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(model2, x, varsshouldbebinary, BestProfit, Bestsol)\n",
-    "\n",
-    "            is_node_sondable = TA || TO || TR\n",
-    "\n",
-    "            if (!is_node_sondable)\n",
-    "                listvars, listvals = SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
-    "            else\n",
-    "                listvars, listvals, listnodes, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
-    "            end\n",
-    "\n",
-    "            current_node_number = current_node_number + 1\n",
+    "# fonction objectif que l'on souhaite maximiser/minimiser\n",
+    "Objective(x, price) = \n",
+    "    sum(\n",
+    "        if x[i] < 0\n",
+    "            1\n",
+    "        else\n",
+    "            price[i]*x[i] \n",
     "        end\n",
+    "            for i in 1:length(x)\n",
+    "    )\n",
     "\n",
-    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "# fonction permettant de vérfier toutes les contraintes du modèle\n",
+    "Constraints(x, weight, capacity) =\n",
+    "    sum(\n",
+    "        if x[i] < 0\n",
+    "            0\n",
+    "        else \n",
+    "            weight[i]*x[i]\n",
+    "        end\n",
+    "            for i in 1:length(x)\n",
+    "    ) <= capacity\n",
     "\n",
-    "        return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
+    "\n",
+    "AllDef(x) =\n",
+    "    for xi in x\n",
+    "        if xi < 0\n",
+    "            return false\n",
+    "        end\n",
     "    end\n",
-    "\n",
-    "end\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "### Affichage du résultat final"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 55,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "\n",
-      "Node number 0: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 1: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 2: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 3: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 4: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 5: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "Node number 6: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 7: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 8: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 9: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 10: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 11: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 12: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 0.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "FINISHED\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
-     ]
-    },
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-     },
-     "execution_count": 55,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
-    "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
-    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+    "    return true"
    ]
   }
  ],

From 21646a6fded6f8c5933647b5ba449137b9ceeddf Mon Sep 17 00:00:00 2001
From: gdamms <damguillotin@gmail.com>
Date: Fri, 26 Nov 2021 17:57:38 +0100
Subject: [PATCH 05/21] ca marche po

---
 notebook.ipynb | 254 +++++++++++++++++++++++++++++++++++++++----------
 1 file changed, 206 insertions(+), 48 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index 6ab646a..d59d948 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -27,9 +27,15 @@
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
+      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
+      "  1 dependency successfully precompiled in 6 seconds (158 already precompiled)\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
+      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
+      "  1 dependency successfully precompiled in 2 seconds (158 already precompiled)\n"
      ]
     }
    ],
@@ -48,16 +54,16 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 9,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "(Any[42, 40, 12, 25], Any[7, 4, 3, 5], 10)"
+       "readKnapInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 9,
+     "execution_count": 3,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -117,7 +123,7 @@
     }
    ],
    "source": [
-    "function TestsSondabilite_relaxlin(x, price, weight, capacity, varsbin, BestProfit, Bestsol)\n",
+    "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol)\n",
     "    TA, TO, TR = false, false, false\n",
     "    if (!Constraints(x, weight, capacity)) # Test de faisabilite\n",
     "        TA = true\n",
@@ -130,6 +136,7 @@
     "        println(\"TR\")\n",
     "        #if (value(benef) >= BestProfit)\n",
     "        if (Objective(x, price) >= BestProfit)\n",
+    "            println(\"oiuiiiiii\")\n",
     "            Bestsol = x\n",
     "            #BestProfit=value(benef)\n",
     "            BestProfit = Objective(x, price)\n",
@@ -166,74 +173,65 @@
    ],
    "source": [
     "\n",
-    "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
+    "function SeparerNoeud_relaxlin(price, listvars, listvals)\n",
     "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds et choisir un noeud-fils le plus à gauche   \n",
-    "    \n",
+    "\n",
     "    # Cas du noeud le plus à gauche\n",
     "    predX = first(listvars)\n",
+    "    n = length(predX)\n",
     "    nextX0 = predX\n",
-    "    for xi in predX\n",
-    "        \n",
+    "    nextX1 = predX\n",
+    "    val0 = 0\n",
+    "    val1 = 0\n",
+    "    for i in 1:n\n",
+    "        if predX[i] == -1\n",
+    "            nextX0[i] = 0\n",
+    "            nextX1[i] = 1\n",
+    "\n",
+    "            val0 = Objective(nextX0, price)\n",
+    "            val1 = Objective(nextX1, price)\n",
+    "            break\n",
+    "        end\n",
     "    end\n",
     "\n",
-    "\n",
-    "    push!(listvars,var) #stocker l'identite de la variable choisie pour la séparation\n",
-    "    push!(listvals,1.0) #stocker la branche choisie, identifiee par la valeur de la variable choisie\n",
+    "    push!(listvars, nextX0)\n",
+    "    push!(listvars, nextX1)\n",
+    "    push!(listvals, val0)\n",
+    "    push!(listvals, val1)\n",
     "    listvars, listvals\n",
     "end\n",
     "\n",
     "\n",
-    "function ExplorerAutreNoeud_relaxlin(listvars, listvals, listnodes)\n",
-    "    #this node is sondable, go back to parent node then right child if possible\n",
+    "function ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
+    "    # this node is sondable, go back to parent node then right child if possible\n",
     "    \n",
-    "    stop=false\n",
-    "    #check if we are not at the root node\n",
-    "    if (length(listvars)>= 1)\n",
-    "        #go back to parent node\n",
-    "        var=pop!(listvars)\n",
-    "        theval=pop!(listvals)\n",
-    "        tmp=pop!(listnodes)\n",
-    "        set_lower_bound(var,0.0)\n",
-    "        set_upper_bound(var,1.0)\n",
-    "\n",
-    "        #go to right child if possible, otherwise go back to parent\n",
-    "        while ( (theval==0.0) && (length(listvars)>= 1))\n",
-    "            var=pop!(listvars)\n",
-    "            theval=pop!(listvals)\n",
-    "            tmp=pop!(listnodes)\n",
-    "            set_lower_bound(var,0.0) \n",
-    "            set_upper_bound(var,1.0)\n",
-    "        end\n",
-    "        if theval==1.0\n",
-    "            set_lower_bound(var,0.0)\n",
-    "            set_upper_bound(var,0.0)\n",
-    "            push!(listvars,var)\n",
-    "            push!(listvals,0.0)\n",
-    "        else\n",
-    "            println(\"\\nFINISHED\")\n",
-    "            stop=true\n",
-    "        end\n",
+    "    stop = false\n",
+    "    # check if we are not at the root node\n",
+    "    if (length(listvars) > 1)\n",
+    "        # go back to parent node\n",
+    "        var = pop!(listvars)\n",
+    "        val = pop!(listvals)\n",
     "    else\n",
-    "        #the root node was sondable\n",
+    "        # the root node was sondable\n",
     "        println(\"\\nFINISHED\")\n",
-    "        stop=true\n",
+    "        stop = true\n",
     "    end\n",
-    "    listvars, listvals, listnodes, stop \n",
+    "    listvars, listvals, stop \n",
     "end"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 10,
+   "execution_count": 6,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "Constraints (generic function with 1 method)"
+       "true"
       ]
      },
-     "execution_count": 10,
+     "execution_count": 6,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -270,6 +268,166 @@
     "    end\n",
     "    return true"
    ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\n",
+      "Node number 0: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel\tx_1 = -1\tx_2 = -1\tx_3 = -1\tx_4 = -1 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 1: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel\tx_1 = 1\tx_2 = -1\tx_3 = -1\tx_4 = -1 \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "Node number 2: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 3: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 4: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 5: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "Node number 6: \n",
+      "-----\n",
+      "\n",
+      "\n",
+      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
+      "\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
+      "\n",
+      "TA\n",
+      "\n",
+      "FINISHED\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = -1\n",
+      "\n",
+      "Optimal x=Any[]\n"
+     ]
+    },
+    {
+     "data": {
+      "text/plain": [
+       "(-1, Any[], Int64[], Int64[], Any[])"
+      ]
+     },
+     "execution_count": 7,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "function SolveKnapInstance(filename)\n",
+    "\n",
+    "    price, weight, capacity = readKnapInstance(filename)\n",
+    "\n",
+    "    #create the structure to memorize the search tree for visualization at the end\n",
+    "    trParentnodes=Int64[] #will store orig node of arc in search tree\n",
+    "    trChildnodes=Int64[] #will store destination node of arc in search tree\n",
+    "    trNamenodes=[] #will store names of nodes in search tree\n",
+    "        \n",
+    "    #intermediate structure to navigate in the search tree\n",
+    "    listvars=[]\n",
+    "    listvals=[]\n",
+    "\n",
+    "    BestProfit=-1\n",
+    "    Bestsol=[]\n",
+    "\n",
+    "    current_node_number=0\n",
+    "    stop = false\n",
+    "\n",
+    "    push!(listvars, [-1 for p in price])\n",
+    "    push!(listvals, Objective(first(listvars), price))\n",
+    "\n",
+    "    while (!stop)\n",
+    "\n",
+    "        println(\"\\nNode number \", current_node_number, \": \\n-----\\n\")\n",
+    "\n",
+    "        x = first(listvars)\n",
+    "\n",
+    "        print(\"\\nNoeud actuel\"); \n",
+    "        if (!Constraints(x, weight, capacity)) # (has_values(model2))\n",
+    "            print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
+    "        else\n",
+    "            [print(\"\\tx_\", i, \" = \", x[i]) for i in 1:length(x)] \n",
+    "        end\n",
+    "        println(\" \");\n",
+    "        println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "\n",
+    "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol)\n",
+    "        \n",
+    "        is_node_sondable = TA || TO || TR\n",
+    "\n",
+    "        if (!is_node_sondable)\n",
+    "            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)\n",
+    "        else\n",
+    "            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
+    "        end\n",
+    "\n",
+    "        current_node_number += 1\n",
+    "    end\n",
+    "\n",
+    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "\n",
+    "    return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
+    "\n",
+    "end\n",
+    "\n",
+    "SolveKnapInstance(\"data/test.opb\")"
+   ]
   }
  ],
  "metadata": {
@@ -282,7 +440,7 @@
    "file_extension": ".jl",
    "mimetype": "application/julia",
    "name": "julia",
-   "version": "1.6.3"
+   "version": "1.6.4"
   }
  },
  "nbformat": 4,

From 4a9cc998c64421be2dfd5e8f30b88c3e3f70b7a2 Mon Sep 17 00:00:00 2001
From: gdamms <damguillotin@gmail.com>
Date: Sat, 27 Nov 2021 11:20:11 +0100
Subject: [PATCH 06/21] il ne manque plus qu'a commenter

---
 notebook.ipynb | 217 ++++++++++++++++++-------------------------------
 1 file changed, 80 insertions(+), 137 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index d59d948..d299f27 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,7 +16,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [
     {
@@ -35,7 +35,7 @@
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 2 seconds (158 already precompiled)\n"
+      "  1 dependency successfully precompiled in 3 seconds (158 already precompiled)\n"
      ]
     }
    ],
@@ -54,7 +54,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [
     {
@@ -63,7 +63,7 @@
        "readKnapInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 3,
+     "execution_count": 1,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -108,7 +108,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
@@ -117,32 +117,49 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 4,
+     "execution_count": 2,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol)\n",
+    "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "    TA, TO, TR = false, false, false\n",
     "    if (!Constraints(x, weight, capacity)) # Test de faisabilite\n",
     "        TA = true\n",
-    "        println(\"TA\")\n",
+    "        if affich\n",
+    "            println(\"TA\")\n",
+    "        end\n",
     "    elseif (Objective(x, price) <= BestProfit) # Test d'optimalite\n",
     "        TO = true\n",
-    "        println(\"TO\")\n",
+    "        if affich\n",
+    "            println(\"TO\")\n",
+    "        end\n",
     "    elseif (AllDef(x)) # Test de resolution\n",
     "        TR = true\n",
-    "        println(\"TR\")\n",
+    "        if affich\n",
+    "            println(\"TR : solution \", \" de profit \", Objective(x, price))\n",
+    "        end\n",
     "        #if (value(benef) >= BestProfit)\n",
     "        if (Objective(x, price) >= BestProfit)\n",
-    "            println(\"oiuiiiiii\")\n",
+    "            if affich\n",
+    "                println(\"\\t-> Cette solution a un meilleur profit.\")\n",
+    "            end\n",
     "            Bestsol = x\n",
     "            #BestProfit=value(benef)\n",
     "            BestProfit = Objective(x, price)\n",
+    "        else\n",
+    "            if affich\n",
+    "                println(\"\\t-> Cette solution est moins bonne.\")\n",
+    "            end\n",
     "        end\n",
     "    else\n",
-    "        println(\"non sondable\")\n",
+    "        if affich \n",
+    "            println(\"non sondable\")\n",
+    "        end\n",
+    "    end\n",
+    "    if affich\n",
+    "        println(\"\\n\")\n",
     "    end\n",
     "    TA, TO, TR, Bestsol, BestProfit\n",
     "end"
@@ -157,7 +174,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [
     {
@@ -166,7 +183,7 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 5,
+     "execution_count": 3,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -177,10 +194,10 @@
     "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds et choisir un noeud-fils le plus à gauche   \n",
     "\n",
     "    # Cas du noeud le plus à gauche\n",
-    "    predX = first(listvars)\n",
+    "    predX = pop!(listvars)\n",
     "    n = length(predX)\n",
-    "    nextX0 = predX\n",
-    "    nextX1 = predX\n",
+    "    nextX0 = copy(predX)\n",
+    "    nextX1 = copy(predX)\n",
     "    val0 = 0\n",
     "    val1 = 0\n",
     "    for i in 1:n\n",
@@ -193,11 +210,10 @@
     "            break\n",
     "        end\n",
     "    end\n",
-    "\n",
-    "    push!(listvars, nextX0)\n",
     "    push!(listvars, nextX1)\n",
-    "    push!(listvals, val0)\n",
+    "    push!(listvars, nextX0)\n",
     "    push!(listvals, val1)\n",
+    "    push!(listvals, val0)\n",
     "    listvars, listvals\n",
     "end\n",
     "\n",
@@ -222,16 +238,16 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": 4,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "true"
+       "AllDef (generic function with 1 method)"
       ]
      },
-     "execution_count": 6,
+     "execution_count": 4,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -241,7 +257,7 @@
     "Objective(x, price) = \n",
     "    sum(\n",
     "        if x[i] < 0\n",
-    "            1\n",
+    "            price[i]\n",
     "        else\n",
     "            price[i]*x[i] \n",
     "        end\n",
@@ -260,113 +276,34 @@
     "    ) <= capacity\n",
     "\n",
     "\n",
-    "AllDef(x) =\n",
-    "    for xi in x\n",
-    "        if xi < 0\n",
+    "function AllDef(x)\n",
+    "    for i in 1:length(x)\n",
+    "        if x[i] < 0\n",
     "            return false\n",
     "        end\n",
     "    end\n",
-    "    return true"
+    "    return true\n",
+    "end"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": null,
    "metadata": {},
    "outputs": [
     {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "\n",
-      "Node number 0: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel\tx_1 = -1\tx_2 = -1\tx_3 = -1\tx_4 = -1 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 1: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel\tx_1 = 1\tx_2 = -1\tx_3 = -1\tx_4 = -1 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 2: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 3: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 4: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 5: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 6: \n",
-      "-----\n",
-      "\n",
-      "\n",
-      "Noeud actuel : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "FINISHED\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = -1\n",
-      "\n",
-      "Optimal x=Any[]\n"
+     "ename": "Error",
+     "evalue": "Session cannot generate requests",
+     "output_type": "error",
+     "traceback": [
+      "Error: Session cannot generate requests",
+      "at S.executeCodeCell (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:301742)",
+      "at S.execute (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:300732)",
+      "at S.start (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:296408)",
+      "at processTicksAndRejections (internal/process/task_queues.js:93:5)",
+      "at async t.CellExecutionQueue.executeQueuedCells (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:312326)",
+      "at async t.CellExecutionQueue.start (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:311862)"
      ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1, Any[], Int64[], Int64[], Any[])"
-      ]
-     },
-     "execution_count": 7,
-     "metadata": {},
-     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -374,6 +311,8 @@
     "\n",
     "    price, weight, capacity = readKnapInstance(filename)\n",
     "\n",
+    "    println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
+    "\n",
     "    #create the structure to memorize the search tree for visualization at the end\n",
     "    trParentnodes=Int64[] #will store orig node of arc in search tree\n",
     "    trChildnodes=Int64[] #will store destination node of arc in search tree\n",
@@ -388,46 +327,50 @@
     "\n",
     "    current_node_number=0\n",
     "    stop = false\n",
+    "    affich = false\n",
     "\n",
     "    push!(listvars, [-1 for p in price])\n",
-    "    push!(listvals, Objective(first(listvars), price))\n",
+    "    push!(listvals, Objective(last(listvars), price))\n",
     "\n",
     "    while (!stop)\n",
+    "        x = last(listvars)\n",
     "\n",
-    "        println(\"\\nNode number \", current_node_number, \": \\n-----\\n\")\n",
-    "\n",
-    "        x = first(listvars)\n",
-    "\n",
-    "        print(\"\\nNoeud actuel\"); \n",
-    "        if (!Constraints(x, weight, capacity)) # (has_values(model2))\n",
-    "            print(\" : NOT AVAILABLE (probably infeasible or ressources limit reached)\")\n",
-    "        else\n",
-    "            [print(\"\\tx_\", i, \" = \", x[i]) for i in 1:length(x)] \n",
+    "        if affich\n",
+    "            print(\"----------\\nNode n°\", current_node_number, \" : \")\n",
+    "            println(\" \")\n",
+    "            println(\"\\nPrevious Solution memorized \", \" with bestprofit \", BestProfit, \"\\n\")\n",
     "        end\n",
-    "        println(\" \");\n",
-    "        println(\"\\nPrevious Solution memorized \", Bestsol, \" with bestprofit \", BestProfit, \"\\n\")\n",
     "\n",
-    "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol)\n",
+    "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "        \n",
     "        is_node_sondable = TA || TO || TR\n",
-    "\n",
     "        if (!is_node_sondable)\n",
     "            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)\n",
     "        else\n",
     "            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
     "        end\n",
     "\n",
+    "        if current_node_number % 1000000 == 1000\n",
+    "            affich = true\n",
+    "        else\n",
+    "            affich = false\n",
+    "        end\n",
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
     "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
     "\n",
-    "    return BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes\n",
-    "\n",
     "end\n",
     "\n",
-    "SolveKnapInstance(\"data/test.opb\")"
+    "SolveKnapInstance(\"data/subset_sum/knapPI_6_100_10000_2_-10726.opb\")"
    ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
   }
  ],
  "metadata": {

From 75e9c40e9f52ae8c1229ac8bc51a0719f9afb621 Mon Sep 17 00:00:00 2001
From: gdamms <damguillotin@gmail.com>
Date: Sat, 27 Nov 2021 11:44:55 +0100
Subject: [PATCH 07/21] TP almost done | TODO : rapport, bonus

---
 notebook.ipynb | 94 ++++++++++++++++++++++++++++++++------------------
 1 file changed, 61 insertions(+), 33 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index d299f27..7dda3e5 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -140,13 +140,12 @@
     "        if affich\n",
     "            println(\"TR : solution \", \" de profit \", Objective(x, price))\n",
     "        end\n",
-    "        #if (value(benef) >= BestProfit)\n",
-    "        if (Objective(x, price) >= BestProfit)\n",
+    "        if (Objective(x, price) >= BestProfit) # Le profit de la solution trouvée est meilleur que les autres\n",
     "            if affich\n",
     "                println(\"\\t-> Cette solution a un meilleur profit.\")\n",
     "            end\n",
+    "            # On remplace la solution et le profit par les nouvelles valeurs\n",
     "            Bestsol = x\n",
-    "            #BestProfit=value(benef)\n",
     "            BestProfit = Objective(x, price)\n",
     "        else\n",
     "            if affich\n",
@@ -191,47 +190,60 @@
    "source": [
     "\n",
     "function SeparerNoeud_relaxlin(price, listvars, listvals)\n",
-    "    # le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds et choisir un noeud-fils le plus à gauche   \n",
+    "    # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
     "\n",
     "    # Cas du noeud le plus à gauche\n",
+    "\n",
+    "    # On sépare le noeud actuel en 2 sous-noeuds\n",
     "    predX = pop!(listvars)\n",
-    "    n = length(predX)\n",
     "    nextX0 = copy(predX)\n",
     "    nextX1 = copy(predX)\n",
+    "\n",
+    "    # On initialise leurs valeurs à zéro\n",
     "    val0 = 0\n",
     "    val1 = 0\n",
+    "\n",
+    "    # On fixe la nouvelle variable des deux sous-noeuds\n",
+    "    n = length(predX)\n",
     "    for i in 1:n\n",
     "        if predX[i] == -1\n",
+    "            # L'un a zéro\n",
     "            nextX0[i] = 0\n",
+    "            # L'autre a un\n",
     "            nextX1[i] = 1\n",
     "\n",
+    "            # On calcule leurs valeurs\n",
     "            val0 = Objective(nextX0, price)\n",
     "            val1 = Objective(nextX1, price)\n",
     "            break\n",
     "        end\n",
     "    end\n",
+    "    # On ajoute les sous-noeuds a la pile des noeuds a explorer\n",
     "    push!(listvars, nextX1)\n",
     "    push!(listvars, nextX0)\n",
+    "\n",
+    "    # On ajoute aussi leurs valeurs\n",
     "    push!(listvals, val1)\n",
     "    push!(listvals, val0)\n",
+    "\n",
     "    listvars, listvals\n",
     "end\n",
     "\n",
     "\n",
     "function ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
-    "    # this node is sondable, go back to parent node then right child if possible\n",
+    "    # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder\n",
     "    \n",
     "    stop = false\n",
-    "    # check if we are not at the root node\n",
     "    if (length(listvars) > 1)\n",
-    "        # go back to parent node\n",
+    "        # On passe au noeud suivant\n",
     "        var = pop!(listvars)\n",
     "        val = pop!(listvals)\n",
     "    else\n",
-    "        # the root node was sondable\n",
+    "        # Il n'y a pas d'autre noeud\n",
     "        println(\"\\nFINISHED\")\n",
     "        stop = true\n",
     "    end\n",
+    "\n",
     "    listvars, listvals, stop \n",
     "end"
    ]
@@ -253,7 +265,7 @@
     }
    ],
    "source": [
-    "# fonction objectif que l'on souhaite maximiser/minimiser\n",
+    "# Fonction objectif que l'on souhaite maximiser/minimiser (évalué dans le meilleur des cas)\n",
     "Objective(x, price) = \n",
     "    sum(\n",
     "        if x[i] < 0\n",
@@ -264,7 +276,7 @@
     "            for i in 1:length(x)\n",
     "    )\n",
     "\n",
-    "# fonction permettant de vérfier toutes les contraintes du modèle\n",
+    "# Fonction permettant de vérfier toutes les contraintes du modèle (dans le meilleur des cas)\n",
     "Constraints(x, weight, capacity) =\n",
     "    sum(\n",
     "        if x[i] < 0\n",
@@ -275,7 +287,7 @@
     "            for i in 1:length(x)\n",
     "    ) <= capacity\n",
     "\n",
-    "\n",
+    "# Fonction qui nous dis si toutes les variables de x sont fixées\n",
     "function AllDef(x)\n",
     "    for i in 1:length(x)\n",
     "        if x[i] < 0\n",
@@ -288,21 +300,31 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [
     {
-     "ename": "Error",
-     "evalue": "Session cannot generate requests",
-     "output_type": "error",
-     "traceback": [
-      "Error: Session cannot generate requests",
-      "at S.executeCodeCell (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:301742)",
-      "at S.execute (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:300732)",
-      "at S.start (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:296408)",
-      "at processTicksAndRejections (internal/process/task_queues.js:93:5)",
-      "at async t.CellExecutionQueue.executeQueuedCells (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:312326)",
-      "at async t.CellExecutionQueue.start (/home/damien/.vscode/extensions/ms-toolsai.jupyter-2021.10.1101450599/out/client/extension.js:66:311862)"
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Capacity : 994 | Number of objects : 50\n",
+      "\n",
+      "----------\n",
+      "Node n°1001 :  \n",
+      "\n",
+      "Previous Solution memorized  with bestprofit 994\n",
+      "\n",
+      "non sondable\n",
+      "\n",
+      "\n",
+      "\n",
+      "FINISHED\n",
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 994\n",
+      "\n",
+      "Optimal x=[0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]\n"
      ]
     }
    ],
@@ -313,26 +335,26 @@
     "\n",
     "    println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
     "\n",
-    "    #create the structure to memorize the search tree for visualization at the end\n",
-    "    trParentnodes=Int64[] #will store orig node of arc in search tree\n",
-    "    trChildnodes=Int64[] #will store destination node of arc in search tree\n",
-    "    trNamenodes=[] #will store names of nodes in search tree\n",
-    "        \n",
-    "    #intermediate structure to navigate in the search tree\n",
+    "    # Liste des variable pour naviguer de noeuds en noeuds\n",
     "    listvars=[]\n",
     "    listvals=[]\n",
     "\n",
+    "    # La meilleur solution et sa valeur\n",
     "    BestProfit=-1\n",
     "    Bestsol=[]\n",
     "\n",
-    "    current_node_number=0\n",
+    "    # Compter le nombre de noeud explorés\n",
+    "    current_node_number = 0\n",
+    "\n",
     "    stop = false\n",
     "    affich = false\n",
     "\n",
+    "    # On ajoute le premier noeud à explorer (la racine)\n",
     "    push!(listvars, [-1 for p in price])\n",
     "    push!(listvals, Objective(last(listvars), price))\n",
     "\n",
     "    while (!stop)\n",
+    "        # Le noeud actuel\n",
     "        x = last(listvars)\n",
     "\n",
     "        if affich\n",
@@ -341,20 +363,26 @@
     "            println(\"\\nPrevious Solution memorized \", \" with bestprofit \", BestProfit, \"\\n\")\n",
     "        end\n",
     "\n",
+    "        # Test de sondabilité du noeud actuel\n",
+    "        #   -> On mets a jour la solution et sa valeur si besoin\n",
     "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "        \n",
     "        is_node_sondable = TA || TO || TR\n",
     "        if (!is_node_sondable)\n",
+    "            # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds\n",
     "            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)\n",
     "        else\n",
+    "            # Le noeud est sondable, on passe au noeud suivant\n",
     "            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
     "        end\n",
     "\n",
-    "        if current_node_number % 1000000 == 1000\n",
+    "        # On évite de spammer l'output donc  on n'affiche pas tout les résultats\n",
+    "        if current_node_number % 1000000 == 100\n",
     "            affich = true\n",
     "        else\n",
     "            affich = false\n",
     "        end\n",
+    "\n",
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
@@ -362,7 +390,7 @@
     "\n",
     "end\n",
     "\n",
-    "SolveKnapInstance(\"data/subset_sum/knapPI_6_100_10000_2_-10726.opb\")"
+    "SolveKnapInstance(\"data/subset_sum/knapPI_6_50_1000_1_-994.opb\")"
    ]
   },
   {

From 1a74253aaa0251204e975d60f632714c9c137097 Mon Sep 17 00:00:00 2001
From: gdamms <damguillotin@gmail.com>
Date: Sat, 27 Nov 2021 16:33:20 +0100
Subject: [PATCH 08/21] ajout des graphs

---
 notebook-exemple.ipynb | 364 ++++++-----------------------------------
 notebook.ipynb         | 112 ++++++++-----
 2 files changed, 124 insertions(+), 352 deletions(-)

diff --git a/notebook-exemple.ipynb b/notebook-exemple.ipynb
index 759e653..46afd38 100644
--- a/notebook-exemple.ipynb
+++ b/notebook-exemple.ipynb
@@ -23,37 +23,19 @@
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
+      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
+      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
+      "  1 dependency successfully precompiled in 6 seconds (158 already precompiled)\n",
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
+      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
+      "  1 dependency successfully precompiled in 2 seconds (158 already precompiled)\n"
      ]
     }
    ],
@@ -81,8 +63,9 @@
        "readKnaptxtInstance (generic function with 1 method)"
       ]
      },
+     "execution_count": 2,
      "metadata": {},
-     "output_type": "display_data"
+     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -131,8 +114,9 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
+     "execution_count": 3,
      "metadata": {},
-     "output_type": "display_data"
+     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -179,8 +163,9 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
+     "execution_count": 4,
      "metadata": {},
-     "output_type": "display_data"
+     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -272,22 +257,19 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 9,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
+      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n"
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
+      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
+      "  1 dependency successfully precompiled in 3 seconds (167 already precompiled)\n"
      ]
     }
    ],
@@ -298,7 +280,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": 10,
    "metadata": {},
    "outputs": [
     {
@@ -307,8 +289,9 @@
        "CreationModeleLP (generic function with 1 method)"
       ]
      },
+     "execution_count": 10,
      "metadata": {},
-     "output_type": "display_data"
+     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -344,7 +327,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": 11,
    "metadata": {},
    "outputs": [
     {
@@ -353,8 +336,9 @@
        "SolveKnapInstance (generic function with 1 method)"
       ]
      },
+     "execution_count": 11,
      "metadata": {},
-     "output_type": "display_data"
+     "output_type": "execute_result"
     }
    ],
    "source": [
@@ -438,30 +422,16 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": 12,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]"
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "\n",
+      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
       "Subject to\n",
-      " "
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
+      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
       " x[1] ≥ 0.0\n",
       " x[2] ≥ 0.0\n",
       " x[3] ≥ 0.0\n",
@@ -486,50 +456,15 @@
       " x[3] ≤ 1.0\n",
       " x[4] ≤ 1.0\n",
       "\n",
-      "Solve model2 to compute the bounds of the current node: start ... "
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "... end\n",
+      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
       "\n",
-      "Solution relax lin\t"
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "x[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
+      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
       "\n",
-      "Previous Solution memorized "
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Any[] with bestprofit -1\n",
+      "Previous Solution memorized Any[] with bestprofit -1\n",
       "\n",
-      "non sondable"
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
+      "non sondable\n",
       "\n",
-      "\n",
-      "Node number "
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "1: \n",
+      "Node number 1: \n",
       "-----\n",
       "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
       "Subject to\n",
@@ -657,14 +592,7 @@
       "\n",
       "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
       "\n",
-      "Previous Solution memorized "
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "[1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
+      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
       "\n",
       "non sondable\n",
       "\n",
@@ -812,212 +740,28 @@
       "\n",
       "Optimal value = 65.0\n",
       "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n"
+      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
+      "[1, 2, 2, 4, 4, 1, 7, 8, 9, 9, 8, 7]\n",
+      "[2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13]\n",
+      "Any[1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13]\n"
      ]
-    },
-    {
-     "data": {
-      "image/png": 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-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
     }
    ],
    "source": [
     "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
     "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
-    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)\n",
+    "println(trParentnodes)\n",
+    "println(trChildnodes)\n",
+    "println(trNamenodes)"
    ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {},
+   "outputs": [],
+   "source": []
   }
  ],
  "metadata": {
@@ -1030,7 +774,7 @@
    "file_extension": ".jl",
    "mimetype": "application/julia",
    "name": "julia",
-   "version": "1.6.3"
+   "version": "1.6.4"
   }
  },
  "nbformat": 4,
diff --git a/notebook.ipynb b/notebook.ipynb
index 7dda3e5..07854f0 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -29,13 +29,13 @@
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 6 seconds (158 already precompiled)\n",
+      "  1 dependency successfully precompiled in 6 seconds (167 already precompiled)\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 3 seconds (158 already precompiled)\n"
+      "  1 dependency successfully precompiled in 3 seconds (167 already precompiled)\n"
      ]
     }
    ],
@@ -54,7 +54,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 1,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
@@ -63,7 +63,7 @@
        "readKnapInstance (generic function with 1 method)"
       ]
      },
-     "execution_count": 1,
+     "execution_count": 2,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -108,7 +108,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [
     {
@@ -117,7 +117,7 @@
        "TestsSondabilite_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 2,
+     "execution_count": 3,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -160,6 +160,7 @@
     "    if affich\n",
     "        println(\"\\n\")\n",
     "    end\n",
+    "    \n",
     "    TA, TO, TR, Bestsol, BestProfit\n",
     "end"
    ]
@@ -173,7 +174,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": 4,
    "metadata": {},
    "outputs": [
     {
@@ -182,7 +183,7 @@
        "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
       ]
      },
-     "execution_count": 3,
+     "execution_count": 4,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -218,13 +219,14 @@
     "            break\n",
     "        end\n",
     "    end\n",
+    "    \n",
     "    # On ajoute les sous-noeuds a la pile des noeuds a explorer\n",
-    "    push!(listvars, nextX1)\n",
     "    push!(listvars, nextX0)\n",
+    "    push!(listvars, nextX1)\n",
     "\n",
     "    # On ajoute aussi leurs valeurs\n",
-    "    push!(listvals, val1)\n",
     "    push!(listvals, val0)\n",
+    "    push!(listvals, val1)\n",
     "\n",
     "    listvars, listvals\n",
     "end\n",
@@ -250,7 +252,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [
     {
@@ -259,7 +261,7 @@
        "AllDef (generic function with 1 method)"
       ]
      },
-     "execution_count": 4,
+     "execution_count": 5,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -300,48 +302,41 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 6,
    "metadata": {},
    "outputs": [
     {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Capacity : 994 | Number of objects : 50\n",
-      "\n",
-      "----------\n",
-      "Node n°1001 :  \n",
-      "\n",
-      "Previous Solution memorized  with bestprofit 994\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "\n",
-      "\n",
-      "FINISHED\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 994\n",
-      "\n",
-      "Optimal x=[0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0]\n"
-     ]
+     "data": {
+      "text/plain": [
+       "SolveKnapInstance (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 6,
+     "metadata": {},
+     "output_type": "execute_result"
     }
    ],
    "source": [
     "function SolveKnapInstance(filename)\n",
     "\n",
+    "    # Extraction des données\n",
     "    price, weight, capacity = readKnapInstance(filename)\n",
     "\n",
     "    println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
     "\n",
+    "    # Pour dessiner le graph\n",
+    "    trParentnodes = Int64[]\n",
+    "    trChildnodes = Int64[]\n",
+    "    trNamenodes = []\n",
+    "\n",
     "    # Liste des variable pour naviguer de noeuds en noeuds\n",
-    "    listvars=[]\n",
-    "    listvals=[]\n",
+    "    listvars = []\n",
+    "    listvals = []\n",
+    "    listnodes = []\n",
     "\n",
     "    # La meilleur solution et sa valeur\n",
-    "    BestProfit=-1\n",
-    "    Bestsol=[]\n",
+    "    BestProfit = -1\n",
+    "    Bestsol = []\n",
     "\n",
     "    # Compter le nombre de noeud explorés\n",
     "    current_node_number = 0\n",
@@ -352,8 +347,12 @@
     "    # On ajoute le premier noeud à explorer (la racine)\n",
     "    push!(listvars, [-1 for p in price])\n",
     "    push!(listvals, Objective(last(listvars), price))\n",
+    "    push!(listnodes, 1)\n",
+    "    push!(trNamenodes, 0)\n",
+    "    newnodeid = 2\n",
     "\n",
     "    while (!stop)\n",
+    "\n",
     "        # Le noeud actuel\n",
     "        x = last(listvars)\n",
     "\n",
@@ -371,9 +370,28 @@
     "        if (!is_node_sondable)\n",
     "            # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds\n",
     "            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)\n",
+    "\n",
+    "            curnode = pop!(listnodes)\n",
+    "\n",
+    "            push!(trParentnodes, curnode)\n",
+    "            push!(trParentnodes, curnode)\n",
+    "\n",
+    "            push!(listnodes, newnodeid+1)\n",
+    "            push!(listnodes, newnodeid)\n",
+    "\n",
+    "            push!(trChildnodes, newnodeid)\n",
+    "            push!(trChildnodes, newnodeid+1)\n",
+    "\n",
+    "            push!(trNamenodes, newnodeid-1)\n",
+    "            push!(trNamenodes, newnodeid)\n",
+    "\n",
+    "            newnodeid += 2\n",
+    "\n",
     "        else\n",
     "            # Le noeud est sondable, on passe au noeud suivant\n",
     "            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
+    "\n",
+    "            pop!(listnodes)\n",
     "        end\n",
     "\n",
     "        # On évite de spammer l'output donc  on n'affiche pas tout les résultats\n",
@@ -386,11 +404,21 @@
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
-    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
+    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
     "\n",
-    "end\n",
+    "    trParentnodes, trChildnodes, trNamenodes\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 15,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/circle/knapPI_16_8_1000_1_-2291.opb\")\n",
     "\n",
-    "SolveKnapInstance(\"data/subset_sum/knapPI_6_50_1000_1_-994.opb\")"
+    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
    ]
   },
   {

From c11a20d70bfbe23a99aa49814599a23c5d8fd8df Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Sun, 5 Dec 2021 14:55:57 +0100
Subject: [PATCH 09/21] feat: ajout du sujet

---
 sujet.pdf | Bin 0 -> 124217 bytes
 1 file changed, 0 insertions(+), 0 deletions(-)
 create mode 100644 sujet.pdf

diff --git a/sujet.pdf b/sujet.pdf
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literal 0
HcmV?d00001


From ce320c4a77c3f1fbbfb861a3ccb5d1645cb306a9 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Sun, 5 Dec 2021 15:25:55 +0100
Subject: [PATCH 10/21] feat: doc + test readKnapInstance

---
 notebook-exemple.ipynb | 444 ++---------------------------------------
 notebook.ipynb         | 131 +++++-------
 2 files changed, 62 insertions(+), 513 deletions(-)

diff --git a/notebook-exemple.ipynb b/notebook-exemple.ipynb
index 46afd38..0dd00f6 100644
--- a/notebook-exemple.ipynb
+++ b/notebook-exemple.ipynb
@@ -16,29 +16,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 1,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
-      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
-      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 6 seconds (158 already precompiled)\n",
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
-      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
-      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 2 seconds (158 already precompiled)\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "import Pkg; \n",
     "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
@@ -54,20 +34,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "readKnaptxtInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "function readKnaptxtInstance(filename)\n",
     "    price=[]\n",
@@ -105,20 +74,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "TestsSondabilite_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "function TestsSondabilite_relaxlin(model2, x, varsbin, BestProfit, Bestsol)\n",
     "    TA, TO, TR = false, false, false\n",
@@ -154,20 +112,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 4,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "\n",
     "function SeparerNoeud_relaxlin(varsshouldbebinary, listvars, listvals)\n",
@@ -257,22 +204,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 9,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
-      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
-      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 3 seconds (167 already precompiled)\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "Pkg.add(\"Clp\");\n",
     "using JuMP, Clp"
@@ -280,20 +214,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 10,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "CreationModeleLP (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 10,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "function CreationModeleLP(price, weight, capacity)\n",
     "# ROOT NODE\n",
@@ -327,20 +250,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 11,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "SolveKnapInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 11,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "\n",
     "function SolveKnapInstance(filename)\n",
@@ -422,331 +334,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 12,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "\n",
-      "Node number 0: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.857142857142857\tx[2]=1.0\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 1: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.7500000000000001\tx[3]=0.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 2: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 3: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=0.0\tx[4]=0.6 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 4: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 5: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 1.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 1.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=1.0\tx[2]=0.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized Any[] with bestprofit -1\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "Node number 6: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.3333333333333332\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 7: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.6000000000000001 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 8: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.5\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "non sondable\n",
-      "\n",
-      "Node number 9: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 1.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin : NOT AVAILABLE (probably infeasible or ressources limit reached) \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TA\n",
-      "\n",
-      "Node number 10: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 1.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 0.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=0.0\tx[3]=1.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 11: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 1.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 1.0\n",
-      " x[4] ≤ 0.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=1.0\tx[4]=0.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TO\n",
-      "\n",
-      "Node number 12: \n",
-      "-----\n",
-      "Max 42 x[1] + 40 x[2] + 12 x[3] + 25 x[4]\n",
-      "Subject to\n",
-      " 7 x[1] + 4 x[2] + 3 x[3] + 5 x[4] ≤ 10.0\n",
-      " x[1] ≥ 0.0\n",
-      " x[2] ≥ 0.0\n",
-      " x[3] ≥ 0.0\n",
-      " x[4] ≥ 0.0\n",
-      " x[1] ≤ 0.0\n",
-      " x[2] ≤ 1.0\n",
-      " x[3] ≤ 0.0\n",
-      " x[4] ≤ 1.0\n",
-      "\n",
-      "Solve model2 to compute the bounds of the current node: start ... ... end\n",
-      "\n",
-      "Solution relax lin\tx[1]=0.0\tx[2]=1.0\tx[3]=0.0\tx[4]=1.0 \n",
-      "\n",
-      "Previous Solution memorized [1.0, 0.0, 1.0, 0.0] with bestprofit 54.0\n",
-      "\n",
-      "TR\n",
-      "\n",
-      "FINISHED\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
-      "\n",
-      "******\n",
-      "\n",
-      "Optimal value = 65.0\n",
-      "\n",
-      "Optimal x=[0.0, 1.0, 0.0, 1.0]\n",
-      "[1, 2, 2, 4, 4, 1, 7, 8, 9, 9, 8, 7]\n",
-      "[2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13]\n",
-      "Any[1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13]\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "BestProfit, Bestsol, trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
     "println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x=\", Bestsol)\n",
@@ -774,7 +364,7 @@
    "file_extension": ".jl",
    "mimetype": "application/julia",
    "name": "julia",
-   "version": "1.6.4"
+   "version": "1.6.3"
   }
  },
  "nbformat": 4,
diff --git a/notebook.ipynb b/notebook.ipynb
index 07854f0..7ab2f3d 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,32 +16,32 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 1,
+   "execution_count": 8,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 6 seconds (167 already precompiled)\n",
+      "  1 dependency successfully precompiled in 4 seconds (270 already precompiled)\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 3 seconds (167 already precompiled)\n"
+      "  1 dependency successfully precompiled in 3 seconds (270 already precompiled)\n"
      ]
     }
    ],
    "source": [
     "import Pkg; \n",
-    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
+    "Pkg.add(\"GraphRecipes\");\n",
+    "Pkg.add(\"Plots\"); \n",
     "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
    ]
   },
@@ -54,21 +54,21 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "readKnapInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
+    "\"\"\"Open and read a KnapFile.\n",
+    "\n",
+    "Args:\n",
+    "    filename (String): the name of the file to read.\n",
+    "\n",
+    "Returns:\n",
+    "    price (Vector{Int64}): prices of items to put in the KnapSack.\n",
+    "    weight (Vector{Int64}): weights of items to put in the KnapSack.\n",
+    "    capacity (Int64): the maximum capacity of the KnapSack.\n",
+    "\n",
+    "\"\"\"\n",
     "function readKnapInstance(filename)\n",
     "    price=[]\n",
     "    weight=[]\n",
@@ -91,12 +91,24 @@
     "            end \n",
     "        end\n",
     "    end\n",
-    "    \n",
     "    return price, weight, capacity\n",
-    "end\n",
-    "\n",
-    "# readKnapInstance(\"data/test.opb\")\n",
-    "# readKnapInstance(\"data/almost_strongly_correlated/knapPI_5_50_1000_1_-2096.opb\")"
+    "end"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 26,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "# on teste de lire tous les fichiers .opb\n",
+    "for (root, dirs, files) in walkdir(\"data\")\n",
+    "    for file in files\n",
+    "        if endswith(file, \".opb\")\n",
+    "            readKnapInstance(root * \"/\" * file)\n",
+    "        end\n",
+    "    end\n",
+    "end"
    ]
   },
   {
@@ -108,20 +120,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "TestsSondabilite_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "    TA, TO, TR = false, false, false\n",
@@ -174,22 +175,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "ExplorerAutreNoeud_relaxlin (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 4,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
-    "\n",
     "function SeparerNoeud_relaxlin(price, listvars, listvals)\n",
     "    # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
     "\n",
@@ -252,20 +241,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "AllDef (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 5,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "# Fonction objectif que l'on souhaite maximiser/minimiser (évalué dans le meilleur des cas)\n",
     "Objective(x, price) = \n",
@@ -302,20 +280,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "SolveKnapInstance (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
     "function SolveKnapInstance(filename)\n",
     "\n",
@@ -412,21 +379,13 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": null,
    "metadata": {},
    "outputs": [],
    "source": [
     "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/circle/knapPI_16_8_1000_1_-2291.opb\")\n",
-    "\n",
     "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
    ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {},
-   "outputs": [],
-   "source": []
   }
  ],
  "metadata": {
@@ -439,7 +398,7 @@
    "file_extension": ".jl",
    "mimetype": "application/julia",
    "name": "julia",
-   "version": "1.6.4"
+   "version": "1.6.3"
   }
  },
  "nbformat": 4,

From 2d33f5fa986a0cc38ba872f1028ca669f09beb97 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Sun, 5 Dec 2021 16:21:15 +0100
Subject: [PATCH 11/21] feat: encore plus de doc et de test

---
 notebook.ipynb | 334 ++++++++++++++++++++++++++++++++++++-------------
 1 file changed, 245 insertions(+), 89 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index 7ab2f3d..50b6b6a 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -11,37 +11,38 @@
    "cell_type": "markdown",
    "metadata": {},
    "source": [
-    "### Initialisation (à faire une seule fois)"
+    "## Initialisation (à faire une seule fois)"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
+      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 4 seconds (270 already precompiled)\n",
+      "  1 dependency successfully precompiled in 7 seconds (270 already precompiled)\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
       "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 3 seconds (270 already precompiled)\n"
+      "  1 dependency successfully precompiled in 4 seconds (270 already precompiled)\n"
      ]
     }
    ],
    "source": [
-    "import Pkg; \n",
+    "import Pkg;\n",
     "Pkg.add(\"GraphRecipes\");\n",
-    "Pkg.add(\"Plots\"); \n",
+    "Pkg.add(\"Plots\");\n",
     "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
    ]
   },
@@ -49,46 +50,56 @@
    "cell_type": "markdown",
    "metadata": {},
    "source": [
-    "### Récupération des données"
+    "## Récupération des données"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 2,
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "readKnapInstance"
+      ]
+     },
+     "execution_count": 2,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
     "\"\"\"Open and read a KnapFile.\n",
     "\n",
-    "Args:\n",
-    "    filename (String): the name of the file to read.\n",
-    "\n",
-    "Returns:\n",
-    "    price (Vector{Int64}): prices of items to put in the KnapSack.\n",
-    "    weight (Vector{Int64}): weights of items to put in the KnapSack.\n",
-    "    capacity (Int64): the maximum capacity of the KnapSack.\n",
+    "Args: \\\\\n",
+    "    - filename (String): the name of the file to read.\n",
     "\n",
+    "Returns: \\\\\n",
+    "    - price (Vector{Integer}): prices of items to put in the KnapSack. \\\\\n",
+    "    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\\\\n",
+    "    - capacity (Integer): the maximum capacity of the KnapSack.\n",
     "\"\"\"\n",
     "function readKnapInstance(filename)\n",
-    "    price=[]\n",
-    "    weight=[]\n",
+    "    price = []\n",
+    "    weight = []\n",
     "    capacity = -1\n",
     "    open(filename) do f\n",
-    "        for i in 1:3\n",
+    "        for i = 1:3\n",
     "            tok = split(readline(f))\n",
     "            if (tok[1] == \"ListPrices=\")\n",
-    "                for i in 2:(length(tok)-1)\n",
-    "                    push!(price,parse(Int64, tok[i]))\n",
+    "                for i = 2:(length(tok)-1)\n",
+    "                    push!(price, parse(Int64, tok[i]))\n",
     "                end\n",
     "            elseif (tok[1] == \"ListWeights=\")\n",
-    "                for i in 2:(length(tok)-1)\n",
-    "                    push!(weight,parse(Int64, tok[i]))\n",
+    "                for i = 2:(length(tok)-1)\n",
+    "                    push!(weight, parse(Int64, tok[i]))\n",
     "                end\n",
     "            elseif (tok[1] == \"Capacity=\")\n",
     "                capacity = parse(Int64, tok[2])\n",
     "            else\n",
     "                println(\"Unknown read :\", tok)\n",
-    "            end \n",
+    "            end\n",
     "        end\n",
     "    end\n",
     "    return price, weight, capacity\n",
@@ -97,7 +108,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 26,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -115,54 +126,82 @@
    "cell_type": "markdown",
    "metadata": {},
    "source": [
-    "### Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
+    "## Procédure d'application des tests de sondabilités TA, TO et TR pour le cas de la relaxation linéaire"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 4,
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "TestsSondabilite_relaxlin"
+      ]
+     },
+     "execution_count": 4,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
+    "\"\"\"Test if a node should be pruned.\n",
+    "\n",
+    "Args: \\\\\n",
+    "    - x (Vector{Integer}): the node to be tested. \\\\\n",
+    "    - price (Vector{Integer}): prices of items to put in the KnapSack. \\\\\n",
+    "    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\\\\n",
+    "    - capacity (Integer): the maximum capacity of the KnapSack. \\\\\n",
+    "    - BestProfit (Integer): the current BestProfit value. \\\\\n",
+    "    - Bestsol (Integer): the current BestSol values. \\\\\n",
+    "    - affich (Bool): determine if the function should print to stdout.\n",
+    "\n",
+    "Returns: \\\\\n",
+    "    - TA (Bool): true if the node is feasible. \\\\\n",
+    "    - TO (Bool): true if the node is optimal. \\\\\n",
+    "    - TR (Bool): true if the node is resolvable. \\\\\n",
+    "    - BestProfit (Integer): the updated value of BestProfit. \\\\\n",
+    "    - Bestsol (Vector{Integer}): the updated values of BestSol.\n",
+    "\"\"\"\n",
     "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "    TA, TO, TR = false, false, false\n",
+    "\n",
     "    if (!Constraints(x, weight, capacity)) # Test de faisabilite\n",
     "        TA = true\n",
     "        if affich\n",
-    "            println(\"TA\")\n",
+    "            println(\"TA\\n\")\n",
     "        end\n",
+    "\n",
     "    elseif (Objective(x, price) <= BestProfit) # Test d'optimalite\n",
     "        TO = true\n",
     "        if affich\n",
-    "            println(\"TO\")\n",
+    "            println(\"TO\\n\")\n",
     "        end\n",
+    "\n",
     "    elseif (AllDef(x)) # Test de resolution\n",
     "        TR = true\n",
     "        if affich\n",
-    "            println(\"TR : solution \", \" de profit \", Objective(x, price))\n",
+    "            println(\"TR : solution \", \" de profit \", Objective(x, price), \"\\n\")\n",
     "        end\n",
     "        if (Objective(x, price) >= BestProfit) # Le profit de la solution trouvée est meilleur que les autres\n",
     "            if affich\n",
-    "                println(\"\\t-> Cette solution a un meilleur profit.\")\n",
+    "                println(\"\\t-> Cette solution a un meilleur profit.\\n\")\n",
     "            end\n",
     "            # On remplace la solution et le profit par les nouvelles valeurs\n",
     "            Bestsol = x\n",
     "            BestProfit = Objective(x, price)\n",
     "        else\n",
     "            if affich\n",
-    "                println(\"\\t-> Cette solution est moins bonne.\")\n",
+    "                println(\"\\t-> Cette solution est moins bonne.\\n\")\n",
     "            end\n",
     "        end\n",
-    "    else\n",
-    "        if affich \n",
-    "            println(\"non sondable\")\n",
-    "        end\n",
+    "\n",
+    "    elseif affich\n",
+    "        println(\"non sondable\\n\")\n",
     "    end\n",
-    "    if affich\n",
-    "        println(\"\\n\")\n",
-    "    end\n",
-    "    \n",
-    "    TA, TO, TR, Bestsol, BestProfit\n",
+    "\n",
+    "    return TA, TO, TR, Bestsol, BestProfit\n",
     "end"
    ]
   },
@@ -170,15 +209,37 @@
    "cell_type": "markdown",
    "metadata": {},
    "source": [
-    "### Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
+    "## Procédure de séparation et stratégie d'exploration permettant de se placer au prochain noeud à traiter"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 5,
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "SeparerNoeud_relaxlin"
+      ]
+     },
+     "execution_count": 5,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
+    "\"\"\"Split a node in two.\n",
+    "\n",
+    "Args: \\\\\n",
+    "    - price (Vector{Integer}): prices of items to put in the KnapSack. \\\\\n",
+    "    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\\\\n",
+    "    - listvals (Vector{Integer}): the current values of listvals.\n",
+    "\n",
+    "Returns: \\\\\n",
+    "    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\\\\n",
+    "    - listvals (Vector{Integer}): the updated values of listvals.\n",
+    "\"\"\"\n",
     "function SeparerNoeud_relaxlin(price, listvars, listvals)\n",
     "    # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
     "\n",
@@ -195,7 +256,7 @@
     "\n",
     "    # On fixe la nouvelle variable des deux sous-noeuds\n",
     "    n = length(predX)\n",
-    "    for i in 1:n\n",
+    "    for i = 1:n\n",
     "        if predX[i] == -1\n",
     "            # L'un a zéro\n",
     "            nextX0[i] = 0\n",
@@ -208,7 +269,7 @@
     "            break\n",
     "        end\n",
     "    end\n",
-    "    \n",
+    "\n",
     "    # On ajoute les sous-noeuds a la pile des noeuds a explorer\n",
     "    push!(listvars, nextX0)\n",
     "    push!(listvars, nextX1)\n",
@@ -217,13 +278,42 @@
     "    push!(listvals, val0)\n",
     "    push!(listvals, val1)\n",
     "\n",
-    "    listvars, listvals\n",
-    "end\n",
+    "    return listvars, listvals\n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 13,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "ExplorerAutreNoeud_relaxlin"
+      ]
+     },
+     "execution_count": 13,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\"\"\"Pop node fom the list to explore another node.\n",
     "\n",
+    "Args: \\\\\n",
+    "    - price (Vector{Integer}): prices of items to put in the KnapSack. \\\\\n",
+    "    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\\\\n",
+    "    - listvals (Vector{Integer}): the current values of listvals.\n",
     "\n",
+    "Returns: \\\\\n",
+    "    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\\\\n",
+    "    - listvals (Vector{Integer}): the updated values of listvals. \\\\\n",
+    "    - stop (Bool): true if the tree search is finished.\n",
+    "\"\"\"\n",
     "function ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
     "    # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder\n",
-    "    \n",
+    "\n",
     "    stop = false\n",
     "    if (length(listvars) > 1)\n",
     "        # On passe au noeud suivant\n",
@@ -231,29 +321,46 @@
     "        val = pop!(listvals)\n",
     "    else\n",
     "        # Il n'y a pas d'autre noeud\n",
-    "        println(\"\\nFINISHED\")\n",
     "        stop = true\n",
     "    end\n",
     "\n",
-    "    listvars, listvals, stop \n",
+    "    return listvars, listvals, stop\n",
     "end"
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": null,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [],
+   "source": [
+    "## Fonctions décrivant l'objectif et les contraintes"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 14,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "AllDef (generic function with 1 method)"
+      ]
+     },
+     "execution_count": 14,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
     "# Fonction objectif que l'on souhaite maximiser/minimiser (évalué dans le meilleur des cas)\n",
-    "Objective(x, price) = \n",
+    "Objective(x, price) =\n",
     "    sum(\n",
     "        if x[i] < 0\n",
     "            price[i]\n",
     "        else\n",
-    "            price[i]*x[i] \n",
+    "            price[i] * x[i]\n",
     "        end\n",
-    "            for i in 1:length(x)\n",
+    "        for i = 1:length(x)\n",
     "    )\n",
     "\n",
     "# Fonction permettant de vérfier toutes les contraintes du modèle (dans le meilleur des cas)\n",
@@ -261,15 +368,15 @@
     "    sum(\n",
     "        if x[i] < 0\n",
     "            0\n",
-    "        else \n",
-    "            weight[i]*x[i]\n",
+    "        else\n",
+    "            weight[i] * x[i]\n",
     "        end\n",
-    "            for i in 1:length(x)\n",
+    "        for i = 1:length(x)\n",
     "    ) <= capacity\n",
     "\n",
     "# Fonction qui nous dis si toutes les variables de x sont fixées\n",
     "function AllDef(x)\n",
-    "    for i in 1:length(x)\n",
+    "    for i = 1:length(x)\n",
     "        if x[i] < 0\n",
     "            return false\n",
     "        end\n",
@@ -279,17 +386,50 @@
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": null,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [],
    "source": [
+    "## Résolution du problème KnapSack"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 15,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "SolveKnapInstance"
+      ]
+     },
+     "execution_count": 15,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "\"\"\"Solve the KnapSack problem for the data contained in `filename`.\n",
+    "\n",
+    "Args: \\\\\n",
+    "    - filename (String): the name of the file to read.\n",
+    "\n",
+    "Returns: \\\\\n",
+    "    - trParentnodes (Vector{Integer}): the parents nodes, to plot the tree.\n",
+    "    - trChildnodes (Vector{Integer}): the child nodes, to plot the tree.\n",
+    "    - trNamenodes (Vector{Integer}): the name of the nodes, to plot the tree.\n",
+    "\"\"\"\n",
     "function SolveKnapInstance(filename)\n",
     "\n",
+    "    stop = false\n",
+    "    affich = false\n",
+    "\n",
     "    # Extraction des données\n",
     "    price, weight, capacity = readKnapInstance(filename)\n",
     "\n",
-    "    println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
+    "    if affich\n",
+    "        println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
+    "    end\n",
     "\n",
     "    # Pour dessiner le graph\n",
     "    trParentnodes = Int64[]\n",
@@ -308,9 +448,6 @@
     "    # Compter le nombre de noeud explorés\n",
     "    current_node_number = 0\n",
     "\n",
-    "    stop = false\n",
-    "    affich = false\n",
-    "\n",
     "    # On ajoute le premier noeud à explorer (la racine)\n",
     "    push!(listvars, [-1 for p in price])\n",
     "    push!(listvals, Objective(last(listvars), price))\n",
@@ -323,16 +460,15 @@
     "        # Le noeud actuel\n",
     "        x = last(listvars)\n",
     "\n",
-    "        if affich\n",
-    "            print(\"----------\\nNode n°\", current_node_number, \" : \")\n",
-    "            println(\" \")\n",
-    "            println(\"\\nPrevious Solution memorized \", \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "        if affich && current_node_number % 10000 == 0\n",
+    "            println(\"----------\\nNode n°\", current_node_number, \" :\\n\")\n",
+    "            println(\"Previous Solution memorized \", \" with bestprofit \", BestProfit, \"\\n\")\n",
     "        end\n",
     "\n",
     "        # Test de sondabilité du noeud actuel\n",
     "        #   -> On mets a jour la solution et sa valeur si besoin\n",
     "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
-    "        \n",
+    "\n",
     "        is_node_sondable = TA || TO || TR\n",
     "        if (!is_node_sondable)\n",
     "            # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds\n",
@@ -343,13 +479,13 @@
     "            push!(trParentnodes, curnode)\n",
     "            push!(trParentnodes, curnode)\n",
     "\n",
-    "            push!(listnodes, newnodeid+1)\n",
+    "            push!(listnodes, newnodeid + 1)\n",
     "            push!(listnodes, newnodeid)\n",
     "\n",
     "            push!(trChildnodes, newnodeid)\n",
-    "            push!(trChildnodes, newnodeid+1)\n",
+    "            push!(trChildnodes, newnodeid + 1)\n",
     "\n",
-    "            push!(trNamenodes, newnodeid-1)\n",
+    "            push!(trNamenodes, newnodeid - 1)\n",
     "            push!(trNamenodes, newnodeid)\n",
     "\n",
     "            newnodeid += 2\n",
@@ -361,30 +497,50 @@
     "            pop!(listnodes)\n",
     "        end\n",
     "\n",
-    "        # On évite de spammer l'output donc  on n'affiche pas tout les résultats\n",
-    "        if current_node_number % 1000000 == 100\n",
-    "            affich = true\n",
-    "        else\n",
-    "            affich = false\n",
-    "        end\n",
-    "\n",
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
-    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
-    "\n",
-    "    trParentnodes, trChildnodes, trNamenodes\n",
+    "    if affich\n",
+    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
+    "    end\n",
+    "    \n",
+    "    return trParentnodes, trChildnodes, trNamenodes\n",
     "end"
    ]
   },
+  {
+   "cell_type": "code",
+   "execution_count": 17,
+   "metadata": {},
+   "outputs": [
+    {
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+     },
+     "execution_count": 17,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
+    "graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
+   ]
+  },
   {
    "cell_type": "code",
    "execution_count": null,
    "metadata": {},
    "outputs": [],
    "source": [
-    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/circle/knapPI_16_8_1000_1_-2291.opb\")\n",
-    "graphplot(trParentnodes, trChildnodes, names=trNamenodes, method=:tree)"
+    "# # on teste de résoudre tous les fichiers .opb\n",
+    "# for (root, dirs, files) in walkdir(\"data\")\n",
+    "#     for file in files\n",
+    "#         if endswith(file, \".opb\")\n",
+    "#             SolveKnapInstance(root * \"/\" * file)\n",
+    "#         end\n",
+    "#     end\n",
+    "# end"
    ]
   }
  ],

From 576268b0613df43c3a87639e829159ab1439d58d Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 08:25:20 +0100
Subject: [PATCH 12/21] chore: created prog.jl from notebook

Co-authored-by: gdamms <gdamms@users.noreply.github.com>
---
 notebook-exemple.ipynb |  10 +-
 notebook.ipynb         |  70 ++++------
 prog.jl                | 310 +++++++++++++++++++++++++++++++++++++++++
 3 files changed, 339 insertions(+), 51 deletions(-)
 create mode 100644 prog.jl

diff --git a/notebook-exemple.ipynb b/notebook-exemple.ipynb
index 0dd00f6..0ca813d 100644
--- a/notebook-exemple.ipynb
+++ b/notebook-exemple.ipynb
@@ -21,7 +21,8 @@
    "outputs": [],
    "source": [
     "import Pkg; \n",
-    "Pkg.add(\"GraphRecipes\"); Pkg.add(\"Plots\"); \n",
+    "Pkg.add(\"GraphRecipes\");\n",
+    "Pkg.add(\"Plots\"); \n",
     "using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound"
    ]
   },
@@ -345,13 +346,6 @@
     "println(trChildnodes)\n",
     "println(trNamenodes)"
    ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {},
-   "outputs": [],
-   "source": []
   }
  ],
  "metadata": {
diff --git a/notebook.ipynb b/notebook.ipynb
index 50b6b6a..053249b 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,26 +16,25 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 1,
+   "execution_count": 40,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "\u001b[32m\u001b[1m    Updating\u001b[22m\u001b[39m registry at `~/.julia/registries/General`\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 7 seconds (270 already precompiled)\n",
+      "  1 dependency successfully precompiled in 2 seconds (262 already precompiled, 2 skipped during auto due to previous errors)\n",
       "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.6/Manifest.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Project.toml`\n",
+      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Manifest.toml`\n",
       "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
       "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 4 seconds (270 already precompiled)\n"
+      "  1 dependency successfully precompiled in 1 seconds (262 already precompiled, 2 skipped during auto due to previous errors)\n"
      ]
     }
    ],
@@ -55,7 +54,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": 41,
    "metadata": {},
    "outputs": [
     {
@@ -64,9 +63,8 @@
        "readKnapInstance"
       ]
      },
-     "execution_count": 2,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -108,7 +106,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": 42,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -131,7 +129,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 4,
+   "execution_count": 43,
    "metadata": {},
    "outputs": [
     {
@@ -140,9 +138,8 @@
        "TestsSondabilite_relaxlin"
       ]
      },
-     "execution_count": 4,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -214,7 +211,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 44,
    "metadata": {},
    "outputs": [
     {
@@ -223,9 +220,8 @@
        "SeparerNoeud_relaxlin"
       ]
      },
-     "execution_count": 5,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -284,7 +280,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": 45,
    "metadata": {},
    "outputs": [
     {
@@ -293,9 +289,8 @@
        "ExplorerAutreNoeud_relaxlin"
       ]
      },
-     "execution_count": 13,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -337,7 +332,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 14,
+   "execution_count": 46,
    "metadata": {},
    "outputs": [
     {
@@ -346,9 +341,8 @@
        "AllDef (generic function with 1 method)"
       ]
      },
-     "execution_count": 14,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -394,7 +388,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": 47,
    "metadata": {},
    "outputs": [
     {
@@ -403,9 +397,8 @@
        "SolveKnapInstance"
       ]
      },
-     "execution_count": 15,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
@@ -510,21 +503,12 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 17,
+   "execution_count": 48,
    "metadata": {},
-   "outputs": [
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-     },
-     "execution_count": 17,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
+   "outputs": [],
    "source": [
-    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test.opb\")\n",
-    "graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/circle/knapPI_16_10000_1000_5_-912198.opb\")\n",
+    "# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
    ]
   },
   {
@@ -546,15 +530,15 @@
  ],
  "metadata": {
   "kernelspec": {
-   "display_name": "Julia 1.6.3",
+   "display_name": "Julia 1.7.0",
    "language": "julia",
-   "name": "julia-1.6"
+   "name": "julia-1.7"
   },
   "language_info": {
    "file_extension": ".jl",
    "mimetype": "application/julia",
    "name": "julia",
-   "version": "1.6.3"
+   "version": "1.7.0"
   }
  },
  "nbformat": 4,
diff --git a/prog.jl b/prog.jl
new file mode 100644
index 0000000..4b4995e
--- /dev/null
+++ b/prog.jl
@@ -0,0 +1,310 @@
+import Pkg;
+Pkg.add("GraphRecipes");
+Pkg.add("Plots");
+using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound
+
+"""Open and read a KnapFile.
+
+Args: \\
+    - filename (String): the name of the file to read.
+
+Returns: \\
+    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
+    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
+    - capacity (Integer): the maximum capacity of the KnapSack.
+"""
+function readKnapInstance(filename)
+    price = []
+    weight = []
+    capacity = -1
+    open(filename) do f
+        for i = 1:3
+            tok = split(readline(f))
+            if (tok[1] == "ListPrices=")
+                for i = 2:(length(tok)-1)
+                    push!(price, parse(Int64, tok[i]))
+                end
+            elseif (tok[1] == "ListWeights=")
+                for i = 2:(length(tok)-1)
+                    push!(weight, parse(Int64, tok[i]))
+                end
+            elseif (tok[1] == "Capacity=")
+                capacity = parse(Int64, tok[2])
+            else
+                println("Unknown read :", tok)
+            end
+        end
+    end
+    return price, weight, capacity
+end
+
+"""Test if a node should be pruned.
+
+Args: \\
+    - x (Vector{Integer}): the node to be tested. \\
+    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
+    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
+    - capacity (Integer): the maximum capacity of the KnapSack. \\
+    - BestProfit (Integer): the current BestProfit value. \\
+    - Bestsol (Integer): the current BestSol values. \\
+    - affich (Bool): determine if the function should print to stdout.
+
+Returns: \\
+    - TA (Bool): true if the node is feasible. \\
+    - TO (Bool): true if the node is optimal. \\
+    - TR (Bool): true if the node is resolvable. \\
+    - BestProfit (Integer): the updated value of BestProfit. \\
+    - Bestsol (Vector{Integer}): the updated values of BestSol.
+"""
+function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)
+    TA, TO, TR = false, false, false
+
+    if (!Constraints(x, weight, capacity)) # Test de faisabilite
+        TA = true
+        if affich
+            println("TA\n")
+        end
+
+    elseif (Objective(x, price) <= BestProfit) # Test d'optimalite
+        TO = true
+        if affich
+            println("TO\n")
+        end
+
+    elseif (AllDef(x)) # Test de resolution
+        TR = true
+        if affich
+            println("TR : solution ", " de profit ", Objective(x, price), "\n")
+        end
+        if (Objective(x, price) >= BestProfit) # Le profit de la solution trouvée est meilleur que les autres
+            if affich
+                println("\t-> Cette solution a un meilleur profit.\n")
+            end
+            # On remplace la solution et le profit par les nouvelles valeurs
+            Bestsol = x
+            BestProfit = Objective(x, price)
+        else
+            if affich
+                println("\t-> Cette solution est moins bonne.\n")
+            end
+        end
+
+    elseif affich
+        println("non sondable\n")
+    end
+
+    return TA, TO, TR, Bestsol, BestProfit
+end
+
+"""Split a node in two.
+
+Args: \\
+    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
+    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
+    - listvals (Vector{Integer}): the current values of listvals.
+
+Returns: \\
+    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
+    - listvals (Vector{Integer}): the updated values of listvals.
+"""
+function SeparerNoeud_relaxlin(price, listvars, listvals)
+    # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds 
+
+    # Cas du noeud le plus à gauche
+
+    # On sépare le noeud actuel en 2 sous-noeuds
+    predX = pop!(listvars)
+    nextX0 = copy(predX)
+    nextX1 = copy(predX)
+
+    # On initialise leurs valeurs à zéro
+    val0 = 0
+    val1 = 0
+
+    # On fixe la nouvelle variable des deux sous-noeuds
+    n = length(predX)
+    for i = 1:n
+        if predX[i] == -1
+            # L'un a zéro
+            nextX0[i] = 0
+            # L'autre a un
+            nextX1[i] = 1
+
+            # On calcule leurs valeurs
+            val0 = Objective(nextX0, price)
+            val1 = Objective(nextX1, price)
+            break
+        end
+    end
+
+    # On ajoute les sous-noeuds a la pile des noeuds a explorer
+    push!(listvars, nextX0)
+    push!(listvars, nextX1)
+
+    # On ajoute aussi leurs valeurs
+    push!(listvals, val0)
+    push!(listvals, val1)
+
+    return listvars, listvals
+end
+
+"""Pop node fom the list to explore another node.
+
+Args: \\
+    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
+    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
+    - listvals (Vector{Integer}): the current values of listvals.
+
+Returns: \\
+    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
+    - listvals (Vector{Integer}): the updated values of listvals. \\
+    - stop (Bool): true if the tree search is finished.
+"""
+function ExplorerAutreNoeud_relaxlin(listvars, listvals)
+    # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder
+
+    stop = false
+    if (length(listvars) > 1)
+        # On passe au noeud suivant
+        var = pop!(listvars)
+        val = pop!(listvals)
+    else
+        # Il n'y a pas d'autre noeud
+        stop = true
+    end
+
+    return listvars, listvals, stop
+end
+
+# Fonction objectif que l'on souhaite maximiser/minimiser (évalué dans le meilleur des cas)
+Objective(x, price) =
+    sum(
+        if x[i] < 0
+            price[i]
+        else
+            price[i] * x[i]
+        end
+        for i = 1:length(x)
+    )
+
+# Fonction permettant de vérfier toutes les contraintes du modèle (dans le meilleur des cas)
+Constraints(x, weight, capacity) =
+    sum(
+        if x[i] < 0
+            0
+        else
+            weight[i] * x[i]
+        end
+        for i = 1:length(x)
+    ) <= capacity
+
+# Fonction qui nous dis si toutes les variables de x sont fixées
+function AllDef(x)
+    for i = 1:length(x)
+        if x[i] < 0
+            return false
+        end
+    end
+    return true
+end
+
+"""Solve the KnapSack problem for the data contained in `filename`.
+
+Args: \\
+    - filename (String): the name of the file to read.
+
+Returns: \\
+    - trParentnodes (Vector{Integer}): the parents nodes, to plot the tree.
+    - trChildnodes (Vector{Integer}): the child nodes, to plot the tree.
+    - trNamenodes (Vector{Integer}): the name of the nodes, to plot the tree.
+"""
+function SolveKnapInstance(filename)
+
+    stop = false
+    affich = false
+
+    # Extraction des données
+    price, weight, capacity = readKnapInstance(filename)
+
+    if affich
+        println("Capacity : ", capacity, " | Number of objects : ", length(price), "\n")
+    end
+
+    # Pour dessiner le graph
+    trParentnodes = Int64[]
+    trChildnodes = Int64[]
+    trNamenodes = []
+
+    # Liste des variable pour naviguer de noeuds en noeuds
+    listvars = []
+    listvals = []
+    listnodes = []
+
+    # La meilleur solution et sa valeur
+    BestProfit = -1
+    Bestsol = []
+
+    # Compter le nombre de noeud explorés
+    current_node_number = 0
+
+    # On ajoute le premier noeud à explorer (la racine)
+    push!(listvars, [-1 for p in price])
+    push!(listvals, Objective(last(listvars), price))
+    push!(listnodes, 1)
+    push!(trNamenodes, 0)
+    newnodeid = 2
+
+    while (!stop)
+
+        # Le noeud actuel
+        x = last(listvars)
+
+        if affich && current_node_number % 10000 == 0
+            println("----------\nNode n°", current_node_number, " :\n")
+            println("Previous Solution memorized ", " with bestprofit ", BestProfit, "\n")
+        end
+
+        # Test de sondabilité du noeud actuel
+        #   -> On mets a jour la solution et sa valeur si besoin
+        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)
+
+        is_node_sondable = TA || TO || TR
+        if (!is_node_sondable)
+            # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds
+            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)
+
+            curnode = pop!(listnodes)
+
+            push!(trParentnodes, curnode)
+            push!(trParentnodes, curnode)
+
+            push!(listnodes, newnodeid + 1)
+            push!(listnodes, newnodeid)
+
+            push!(trChildnodes, newnodeid)
+            push!(trChildnodes, newnodeid + 1)
+
+            push!(trNamenodes, newnodeid - 1)
+            push!(trNamenodes, newnodeid)
+
+            newnodeid += 2
+
+        else
+            # Le noeud est sondable, on passe au noeud suivant
+            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)
+
+            pop!(listnodes)
+        end
+
+        current_node_number += 1
+    end
+
+    if affich
+        println("\n******\n\nOptimal value = ", BestProfit, "\n\nOptimal x = ", Bestsol)
+    end
+
+    return trParentnodes, trChildnodes, trNamenodes
+end
+
+trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance("data/circle/knapPI_16_10000_1000_5_-912198.opb")
+# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)
\ No newline at end of file

From 055048dbaea1ac2a74e93bd39b47a19150c0f097 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 11:54:09 +0100
Subject: [PATCH 13/21] f5

Co-authored-by: gdamms <gdamms@users.noreply.github.com>
---
 notebook.ipynb     | 1695 +++++++++++++++++++++++++++++++++++++++++++-
 prog.jl => test.jl |   67 --
 2 files changed, 1675 insertions(+), 87 deletions(-)
 rename prog.jl => test.jl (71%)

diff --git a/notebook.ipynb b/notebook.ipynb
index 053249b..a19819c 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,7 +16,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 40,
+   "execution_count": 11,
    "metadata": {},
    "outputs": [
     {
@@ -54,7 +54,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 41,
+   "execution_count": 12,
    "metadata": {},
    "outputs": [
     {
@@ -106,7 +106,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 42,
+   "execution_count": 13,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -129,7 +129,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 43,
+   "execution_count": 14,
    "metadata": {},
    "outputs": [
     {
@@ -211,13 +211,13 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 44,
+   "execution_count": 15,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "SeparerNoeud_relaxlin"
+       "SeparerNoeud"
       ]
      },
      "metadata": {},
@@ -236,7 +236,7 @@
     "    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\\\\n",
     "    - listvals (Vector{Integer}): the updated values of listvals.\n",
     "\"\"\"\n",
-    "function SeparerNoeud_relaxlin(price, listvars, listvals)\n",
+    "function SeparerNoeud(price, listvars, listvals)\n",
     "    # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds \n",
     "\n",
     "    # Cas du noeud le plus à gauche\n",
@@ -265,7 +265,7 @@
     "            break\n",
     "        end\n",
     "    end\n",
-    "\n",
+    "    \n",
     "    # On ajoute les sous-noeuds a la pile des noeuds a explorer\n",
     "    push!(listvars, nextX0)\n",
     "    push!(listvars, nextX1)\n",
@@ -280,7 +280,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 45,
+   "execution_count": 16,
    "metadata": {},
    "outputs": [
     {
@@ -332,7 +332,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 46,
+   "execution_count": 17,
    "metadata": {},
    "outputs": [
     {
@@ -388,7 +388,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 47,
+   "execution_count": 18,
    "metadata": {},
    "outputs": [
     {
@@ -416,9 +416,17 @@
     "\n",
     "    stop = false\n",
     "    affich = false\n",
-    "\n",
+    "    \n",
     "    # Extraction des données\n",
     "    price, weight, capacity = readKnapInstance(filename)\n",
+    "    \n",
+    "    tri = false\n",
+    "    if tri\n",
+    "        couples = zip(price, weight)\n",
+    "        couples = sort(collect(couples), by = x -> x[1] / x[2])\n",
+    "        unzip(a) = map(x->getfield.(a, x), fieldnames(eltype(a)))\n",
+    "        price, weight = unzip(couples)\n",
+    "    end\n",
     "\n",
     "    if affich\n",
     "        println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
@@ -493,9 +501,9 @@
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
-    "    if affich\n",
-    "        println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
-    "    end\n",
+    "    \n",
+    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
+    "    \n",
     "    \n",
     "    return trParentnodes, trChildnodes, trNamenodes\n",
     "end"
@@ -503,17 +511,1511 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 48,
+   "execution_count": 24,
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\n",
+      "******\n",
+      "\n",
+      "Optimal value = 2\n",
+      "\n",
+      "Optimal x = [1, 0, 0, 0, 0, 0, 0, 0, 0, 0]\n"
+     ]
+    },
+    {
+     "data": {
+      "text/plain": [
+       "([1, 1, 2, 2, 5, 5, 7, 7, 9, 9  …  93, 93, 100, 100, 103, 103, 101, 101, 106, 106], [2, 3, 4, 5, 6, 7, 8, 9, 10, 11  …  100, 101, 102, 103, 104, 105, 106, 107, 108, 109], Any[0, 1, 2, 3, 4, 5, 6, 7, 8, 9  …  99, 100, 101, 102, 103, 104, 105, 106, 107, 108])"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
    "source": [
-    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/circle/knapPI_16_10000_1000_5_-912198.opb\")\n",
-    "# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test_perso/2max.opb\")\n",
+    "# trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/subset_sum/knapPI_6_50_1000_1_-994.opb\")"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 25,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 27,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "nombres de noeuds explorés : 109\n"
+     ]
+    }
+   ],
+   "source": [
+    "println(\"nombres de noeuds explorés : \", length(trNamenodes))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 21,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -526,6 +2028,159 @@
     "#     end\n",
     "# end"
    ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Rapport\n",
+    "\n",
+    "- Quelques détails sur les points clés et non triviaux de votre implémentation\n",
+    "- Une courte argumentation de l’adéquation du résultat avec l’instance résolue\n",
+    "- Quelques éléments d’analyse, par exemple :\n",
+    "- Analyser l’impact des différents paramètres de la PSE sur la performance en terme de vitesse/délais (en temps cpu et nombre de noeuds explorés) pour l’obtention d’une solution réalisable, pour l’obtention de la meilleure solution, pour l’obtention de bornes supérieures de qualité et pour la complétion de l’algorithme\n",
+    "\n",
+    "## Notre implémentation\n",
+    "\n",
+    "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité. \\\n",
+    "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représente, respectivement, un objet non-pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite.\n",
+    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pourcalculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
+    "<br>\n",
+    "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier. \\\n",
+    "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds. \\\n",
+    "Exemple : $[(0,-1,-1)]$ -> $[(0,0,-1) ; (0,1,-1)]$\n",
+    "\n",
+    "## Justification de nos résultats\n",
+    "\n",
+    "Notre algorithme trouve bien les solutions idéales (comme indiqué dans le nom du fichier). Pour le test `uncorrelated_span/knapPI_11_20_1000_1_-1428` Nous avons trouvé la valeur optimale qui est de `1428` en `2131` exploration de noeuds la ou un algorithme classique de parcours de l'ensemble des noeuds aurait exploré `1048576` noeuds.\n",
+    "\n",
+    "## Analyse\n",
+    "\n",
+    "```\n",
+    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
+    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
+    "Capacity = 995\n",
+    "Number of objects = 50\n",
+    "Expected optimal value = 1396\n",
+    "Maximum number of nodes = 1125899906842624\n",
+    "\n",
+    "Node n°96:      BestProfit = 825\n",
+    "Node n°169:     BestProfit = 844\n",
+    "Node n°243:     BestProfit = 919\n",
+    "Node n°297:     BestProfit = 943\n",
+    "Node n°1126:    BestProfit = 946\n",
+    "Node n°1224:    BestProfit = 1030\n",
+    "Node n°1456:    BestProfit = 1045\n",
+    "Node n°2960:    BestProfit = 1105\n",
+    "Node n°3342:    BestProfit = 1120\n",
+    "Node n°4596:    BestProfit = 1126\n",
+    "Node n°6129:    BestProfit = 1207\n",
+    "Node n°10462:   BestProfit = 1212\n",
+    "Node n°24382:   BestProfit = 1278\n",
+    "Node n°418695:  BestProfit = 1288\n",
+    "Node n°422566:  BestProfit = 1308\n",
+    "Node n°436804:  BestProfit = 1329\n",
+    "Node n°443759:  BestProfit = 1337\n",
+    "Node n°446051:  BestProfit = 1352\n",
+    "Node n°916081:  BestProfit = 1360\n",
+    "Node n°1044425:         BestProfit = 1396\n",
+    "\n",
+    "--------------------------------------------------\n",
+    "Expected optimal value = 1396\n",
+    "Optimal value = 1396\n",
+    "Optimal x = [0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0]\n",
+    "Maximum number of nodes = 1125899906842624\n",
+    "Nodes explored = 3053865\n",
+    "\n",
+    "real    0m29,301s\n",
+    "user    0m29,372s\n",
+    "sys     0m0,809s\n",
+    "```\n",
+    "\n",
+    "```\n",
+    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
+    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
+    "Capacity = 995\n",
+    "Number of objects = 50\n",
+    "Expected optimal value = 1396\n",
+    "Maximum number of nodes = 1125899906842624\n",
+    "\n",
+    "Node n°93:      BestProfit = 487\n",
+    "Node n°175:     BestProfit = 626\n",
+    "Node n°293:     BestProfit = 705\n",
+    "Node n°544:     BestProfit = 810\n",
+    "Node n°1671:    BestProfit = 815\n",
+    "Node n°1871:    BestProfit = 836\n",
+    "Node n°2019:    BestProfit = 872\n",
+    "Node n°2074:    BestProfit = 886\n",
+    "Node n°3204:    BestProfit = 918\n",
+    "Node n°4406:    BestProfit = 950\n",
+    "Node n°4708:    BestProfit = 952\n",
+    "Node n°4770:    BestProfit = 978\n",
+    "Node n°8898:    BestProfit = 990\n",
+    "Node n°9214:    BestProfit = 1049\n",
+    "Node n°18160:   BestProfit = 1059\n",
+    "Node n°18616:   BestProfit = 1095\n",
+    "Node n°25906:   BestProfit = 1099\n",
+    "Node n°27015:   BestProfit = 1104\n",
+    "Node n°27130:   BestProfit = 1119\n",
+    "Node n°27585:   BestProfit = 1121\n",
+    "Node n°28076:   BestProfit = 1125\n",
+    "Node n°43768:   BestProfit = 1132\n",
+    "Node n°44203:   BestProfit = 1134\n",
+    "Node n°59004:   BestProfit = 1142\n",
+    "Node n°59465:   BestProfit = 1144\n",
+    "Node n°59964:   BestProfit = 1148\n",
+    "Node n°65923:   BestProfit = 1154\n",
+    "Node n°66110:   BestProfit = 1156\n",
+    "Node n°71779:   BestProfit = 1186\n",
+    "Node n°71992:   BestProfit = 1188\n",
+    "Node n°73054:   BestProfit = 1190\n",
+    "Node n°73127:   BestProfit = 1197\n",
+    "Node n°73146:   BestProfit = 1241\n",
+    "Node n°152150:  BestProfit = 1249\n",
+    "Node n°154060:  BestProfit = 1251\n",
+    "Node n°179062:  BestProfit = 1260\n",
+    "Node n°181638:  BestProfit = 1261\n",
+    "Node n°181907:  BestProfit = 1281\n",
+    "Node n°192060:  BestProfit = 1298\n",
+    "Node n°202348:  BestProfit = 1330\n",
+    "Node n°203862:  BestProfit = 1341\n",
+    "Node n°206773:  BestProfit = 1351\n",
+    "Node n°399253:  BestProfit = 1365\n",
+    "Node n°619338:  BestProfit = 1375\n",
+    "Node n°619695:  BestProfit = 1377\n",
+    "Node n°842654:  BestProfit = 1394\n",
+    "Node n°844341:  BestProfit = 1396\n",
+    "\n",
+    "--------------------------------------------------\n",
+    "Expected optimal value = 1396\n",
+    "Optimal value = 1396\n",
+    "Optimal x = [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 1]\n",
+    "Maximum number of nodes = 1125899906842624\n",
+    "Nodes explored = 846447\n",
+    "\n",
+    "real    0m4,348s\n",
+    "user    0m4,480s\n",
+    "sys     0m0,747s\n",
+    "```\n",
+    "\n",
+    "Nous avaons réalisé les calcules de deux manières différentes : \\\n",
+    "La première fois, nous mettions a jour les coordonnées de $x$ dans l'ordre des indices. \\\n",
+    "La deuxième fois, nous avons d'abbord trié les vecteurs `weight` et `price` par leur rapport $prix / poids$. Cela revient a mettre a jour les coordonnées de $x$ dans l'ordre du meilleur rapport $prix / poids$. (NB : le vecteur résultat n'est pas ré-ordonné comme l'était les `price` et `weight` initialement) \\\n",
+    "<br>\n",
+    "Pour le fichier `weakly_correlated/knapPI_2_50_1000_1_-1396`, nous avons comparé les résultats :\n",
+    "| Valeurs | Sans tri | Avec tri |\n",
+    "| :- | :- | :- |\n",
+    "| Optimal value | 1396 | 1396 |\n",
+    "| user | 29.372s | 4.480s |\n",
+    "| Nodes explored | 3053865 | 846447 |\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": []
   }
  ],
  "metadata": {
diff --git a/prog.jl b/test.jl
similarity index 71%
rename from prog.jl
rename to test.jl
index 4b4995e..53c8c8b 100644
--- a/prog.jl
+++ b/test.jl
@@ -1,18 +1,3 @@
-import Pkg;
-Pkg.add("GraphRecipes");
-Pkg.add("Plots");
-using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound
-
-"""Open and read a KnapFile.
-
-Args: \\
-    - filename (String): the name of the file to read.
-
-Returns: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
-    - capacity (Integer): the maximum capacity of the KnapSack.
-"""
 function readKnapInstance(filename)
     price = []
     weight = []
@@ -38,24 +23,6 @@ function readKnapInstance(filename)
     return price, weight, capacity
 end
 
-"""Test if a node should be pruned.
-
-Args: \\
-    - x (Vector{Integer}): the node to be tested. \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
-    - capacity (Integer): the maximum capacity of the KnapSack. \\
-    - BestProfit (Integer): the current BestProfit value. \\
-    - Bestsol (Integer): the current BestSol values. \\
-    - affich (Bool): determine if the function should print to stdout.
-
-Returns: \\
-    - TA (Bool): true if the node is feasible. \\
-    - TO (Bool): true if the node is optimal. \\
-    - TR (Bool): true if the node is resolvable. \\
-    - BestProfit (Integer): the updated value of BestProfit. \\
-    - Bestsol (Vector{Integer}): the updated values of BestSol.
-"""
 function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)
     TA, TO, TR = false, false, false
 
@@ -96,17 +63,6 @@ function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bests
     return TA, TO, TR, Bestsol, BestProfit
 end
 
-"""Split a node in two.
-
-Args: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
-    - listvals (Vector{Integer}): the current values of listvals.
-
-Returns: \\
-    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
-    - listvals (Vector{Integer}): the updated values of listvals.
-"""
 function SeparerNoeud_relaxlin(price, listvars, listvals)
     # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds 
 
@@ -148,18 +104,6 @@ function SeparerNoeud_relaxlin(price, listvars, listvals)
     return listvars, listvals
 end
 
-"""Pop node fom the list to explore another node.
-
-Args: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
-    - listvals (Vector{Integer}): the current values of listvals.
-
-Returns: \\
-    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
-    - listvals (Vector{Integer}): the updated values of listvals. \\
-    - stop (Bool): true if the tree search is finished.
-"""
 function ExplorerAutreNoeud_relaxlin(listvars, listvals)
     # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder
 
@@ -208,16 +152,6 @@ function AllDef(x)
     return true
 end
 
-"""Solve the KnapSack problem for the data contained in `filename`.
-
-Args: \\
-    - filename (String): the name of the file to read.
-
-Returns: \\
-    - trParentnodes (Vector{Integer}): the parents nodes, to plot the tree.
-    - trChildnodes (Vector{Integer}): the child nodes, to plot the tree.
-    - trNamenodes (Vector{Integer}): the name of the nodes, to plot the tree.
-"""
 function SolveKnapInstance(filename)
 
     stop = false
@@ -307,4 +241,3 @@ function SolveKnapInstance(filename)
 end
 
 trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance("data/circle/knapPI_16_10000_1000_5_-912198.opb")
-# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)
\ No newline at end of file

From 329cd2a67b379a4f57d56ae256916078dcdc0cb4 Mon Sep 17 00:00:00 2001
From: Laurent Fainsin <laurent.fainsin@etu.inp-n7.fr>
Date: Thu, 9 Dec 2021 11:56:07 +0100
Subject: [PATCH 14/21] spam incomming, sry la dsi

Co-authored-by: gdamms <gdamms@users.noreply.github.com>
---
 distrib.py         |  17 +++
 machines.txt       | 252 +++++++++++++++++++++++++++++++++++++++++++++
 prog.jl => test.jl | 138 +++++++------------------
 3 files changed, 304 insertions(+), 103 deletions(-)
 create mode 100644 distrib.py
 create mode 100644 machines.txt
 rename prog.jl => test.jl (58%)

diff --git a/distrib.py b/distrib.py
new file mode 100644
index 0000000..c6ec638
--- /dev/null
+++ b/distrib.py
@@ -0,0 +1,17 @@
+PATH = "data"
+
+import os
+result = [os.path.join(dp, f) for dp, dn, filenames in os.walk(PATH) for f in filenames if os.path.splitext(f)[1] == '.opb']
+
+with open("machines.txt") as file:
+    machines = file.readlines()
+    machines = [machine.rstrip() for machine in machines]
+
+i = 0
+while len(result) > 0:
+    knap = result.pop()[:-4]
+    victime = machines[i % len(machines)]
+    i+=1
+    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout'" """
+    print(cmd)
+    os.system(cmd)
diff --git a/machines.txt b/machines.txt
new file mode 100644
index 0000000..4d9414e
--- /dev/null
+++ b/machines.txt
@@ -0,0 +1,252 @@
+ablette.enseeiht.fr
+acdc.enseeiht.fr
+ackbar.enseeiht.fr
+actinium.enseeiht.fr
+ader.enseeiht.fr
+aerosmith.enseeiht.fr
+alose.enseeiht.fr
+anguille.enseeiht.fr
+antimoine.enseeiht.fr
+apollinaire.enseeiht.fr
+aragorn.enseeiht.fr
+archimede.enseeiht.fr
+arryn.enseeiht.fr
+arwen.enseeiht.fr
+aspicot.enseeiht.fr
+aston.enseeiht.fr
+atanasoff.enseeiht.fr
+atkinson.enseeiht.fr
+azote.enseeiht.fr
+babagge.enseeiht.fr
+backus.enseeiht.fr
+banshee.enseeiht.fr
+baratheon.enseeiht.fr
+basilic.enseeiht.fr
+bastie.enseeiht.fr
+baudelaire.enseeiht.fr
+behemot.enseeiht.fr
+bilbo.enseeiht.fr
+bishop.enseeiht.fr
+bleriot.enseeiht.fr
+bobafett.enseeiht.fr
+boeing.enseeiht.fr
+bonite.enseeiht.fr
+boole.enseeiht.fr
+boromir.enseeiht.fr
+bouba.enseeiht.fr
+boucher.enseeiht.fr
+brassens.enseeiht.fr
+bravoos.enseeiht.fr
+brochet.enseeiht.fr
+bulbizarre.enseeiht.fr
+cable.enseeiht.fr
+calimero.enseeiht.fr
+candy.enseeiht.fr
+carapuce.enseeiht.fr
+carbone.enseeiht.fr
+carmack.enseeiht.fr
+carpe.enseeiht.fr
+casimir.enseeiht.fr
+chenipan.enseeiht.fr
+chevesne.enseeiht.fr
+chewie.enseeiht.fr
+clapton.enseeiht.fr
+clash.enseeiht.fr
+clementine.enseeiht.fr
+cobalt.enseeiht.fr
+colossus.enseeiht.fr
+cooper.enseeiht.fr
+copernic.enseeiht.fr
+corb.enseeiht.fr
+cyclope.enseeiht.fr
+dagobah.enseeiht.fr
+darwin.enseeiht.fr
+daurade.enseeiht.fr
+dazzler.enseeiht.fr
+deeppurple.enseeiht.fr
+demusset.enseeiht.fr
+descartes.enseeiht.fr
+diabolo.enseeiht.fr
+dijkstra.enseeiht.fr
+doors.enseeiht.fr
+dorne.enseeiht.fr
+dragon.enseeiht.fr
+dylan.enseeiht.fr
+eagles.enseeiht.fr
+edison.enseeiht.fr
+einsten.enseeiht.fr
+elrond.enseeiht.fr
+eomer.enseeiht.fr
+eowyn.enseeiht.fr
+eperlan.enseeiht.fr
+epica.enseeiht.fr
+esteban.enseeiht.fr
+ewok.enseeiht.fr
+farman.enseeiht.fr
+fermat.enseeiht.fr
+ferre.enseeiht.fr
+fletan.enseeiht.fr
+fluor.enseeiht.fr
+forge.enseeiht.fr
+frodon.enseeiht.fr
+galilee.enseeiht.fr
+galium.enseeiht.fr
+gambit.enseeiht.fr
+gandalf.enseeiht.fr
+gardon.enseeiht.fr
+garros.enseeiht.fr
+gautier.enseeiht.fr
+gimli.enseeiht.fr
+gobelin.enseeiht.fr
+gobie.enseeiht.fr
+goldorak.enseeiht.fr
+gorgone.enseeiht.fr
+gosling.enseeiht.fr
+goujon.enseeiht.fr
+greyjoy.enseeiht.fr
+griffon.enseeiht.fr
+grove.enseeiht.fr
+guynemer.enseeiht.fr
+havok.enseeiht.fr
+hawking.enseeiht.fr
+heidi.enseeiht.fr
+hendrix.enseeiht.fr
+hippogriffe.enseeiht.fr
+hopper.enseeiht.fr
+hugo.enseeiht.fr
+hydre.enseeiht.fr
+hypotrempe.enseeiht.fr
+iceberg.enseeiht.fr
+iode.enseeiht.fr
+jabba.enseeiht.fr
+jeangrey.enseeiht.fr
+jobs.enseeiht.fr
+jubele.enseeiht.fr
+kenobi.enseeiht.fr
+kepler.enseeiht.fr
+kernighan.enseeiht.fr
+kiss.enseeiht.fr
+knuth.enseeiht.fr
+ladyoscar.enseeiht.fr
+lafontaine.enseeiht.fr
+lamartine.enseeiht.fr
+lando.enseeiht.fr
+lannister.enseeiht.fr
+latecoere.enseeiht.fr
+legolas.enseeiht.fr
+leia.enseeiht.fr
+lindbergh.enseeiht.fr
+liskov.enseeiht.fr
+loureed.enseeiht.fr
+lovelace.enseeiht.fr
+luke.enseeiht.fr
+magicarpe.enseeiht.fr
+magma.enseeiht.fr
+magneto.enseeiht.fr
+malicia.enseeiht.fr
+mallarme.enseeiht.fr
+manticore.enseeiht.fr
+marcheursblancs.enseeiht.fr
+martell.enseeiht.fr
+maupassant.enseeiht.fr
+maya.enseeiht.fr
+meeren.enseeiht.fr
+melofee.enseeiht.fr
+mermoz.enseeiht.fr
+merry.enseeiht.fr
+messerschmitt.enseeiht.fr
+metallica.enseeiht.fr
+minotaure.enseeiht.fr
+mordocet.enseeiht.fr
+motorhead.enseeiht.fr
+murdock.enseeiht.fr
+muse.enseeiht.fr
+mystique.enseeiht.fr
+neon.enseeiht.fr
+nerophis.enseeiht.fr
+neumann.enseeiht.fr
+newton.enseeiht.fr
+nickel.enseeiht.fr
+nymphe.enseeiht.fr
+ohm.enseeiht.fr
+omble.enseeiht.fr
+orphie.enseeiht.fr
+oxygene.enseeiht.fr
+palomete.enseeiht.fr
+palpatine.enseeiht.fr
+pascal.enseeiht.fr
+pegase.enseeiht.fr
+phenix.enseeiht.fr
+phosphore.enseeiht.fr
+piafabec.enseeiht.fr
+pikachu.enseeiht.fr
+pinkfloyd.enseeiht.fr
+pippin.enseeiht.fr
+poe.enseeiht.fr
+polaris.enseeiht.fr
+polonium.enseeiht.fr
+portreal.enseeiht.fr
+prevert.enseeiht.fr
+psykokwak.enseeiht.fr
+psylocke.enseeiht.fr
+queen.enseeiht.fr
+r2d2.enseeiht.fr
+rattata.enseeiht.fr
+rimbaud.enseeiht.fr
+rocket.enseeiht.fr
+rondoudou.enseeiht.fr
+roucool.enseeiht.fr
+rouget.enseeiht.fr
+saintexupery.enseeiht.fr
+salameche.enseeiht.fr
+sam.enseeiht.fr
+sand.enseeiht.fr
+sandre.enseeiht.fr
+sar.enseeiht.fr
+sauvageons.enseeiht.fr
+scorpion.enseeiht.fr
+scoubidou.enseeiht.fr
+shadowcat.enseeiht.fr
+shannon.enseeiht.fr
+silure.enseeiht.fr
+snorki.enseeiht.fr
+snow.enseeiht.fr
+socrate.enseeiht.fr
+sodium.enseeiht.fr
+solo.enseeiht.fr
+stallman.enseeiht.fr
+stark.enseeiht.fr
+stones.enseeiht.fr
+succube.enseeiht.fr
+sunfire.enseeiht.fr
+superbus.enseeiht.fr
+swartz.enseeiht.fr
+tacaud.enseeiht.fr
+tanche.enseeiht.fr
+tao.enseeiht.fr
+targaryen.enseeiht.fr
+taupiqueur.enseeiht.fr
+tesla.enseeiht.fr
+titane.enseeiht.fr
+tornade.enseeiht.fr
+torvalds.enseeiht.fr
+truite.enseeiht.fr
+turing.enseeiht.fr
+tyrell.enseeiht.fr
+uranium.enseeiht.fr
+vador.enseeiht.fr
+vairon.enseeiht.fr
+verlaine.enseeiht.fr
+voisin.enseeiht.fr
+volantis.enseeiht.fr
+volta.enseeiht.fr
+winterfell.enseeiht.fr
+wright.enseeiht.fr
+wyvern.enseeiht.fr
+xorn.enseeiht.fr
+yoda.enseeiht.fr
+z6po.enseeiht.fr
+zemanek.enseeiht.fr
+zia.enseeiht.fr
+zirconium.enseeiht.fr
+zztop.enseeiht.fr
diff --git a/prog.jl b/test.jl
similarity index 58%
rename from prog.jl
rename to test.jl
index 4b4995e..73803fe 100644
--- a/prog.jl
+++ b/test.jl
@@ -1,18 +1,3 @@
-import Pkg;
-Pkg.add("GraphRecipes");
-Pkg.add("Plots");
-using GraphRecipes, Plots #only used to visualize the search tree at the end of the branch-and-bound
-
-"""Open and read a KnapFile.
-
-Args: \\
-    - filename (String): the name of the file to read.
-
-Returns: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
-    - capacity (Integer): the maximum capacity of the KnapSack.
-"""
 function readKnapInstance(filename)
     price = []
     weight = []
@@ -38,24 +23,6 @@ function readKnapInstance(filename)
     return price, weight, capacity
 end
 
-"""Test if a node should be pruned.
-
-Args: \\
-    - x (Vector{Integer}): the node to be tested. \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - weight (Vector{Integer}): weights of items to put in the KnapSack. \\
-    - capacity (Integer): the maximum capacity of the KnapSack. \\
-    - BestProfit (Integer): the current BestProfit value. \\
-    - Bestsol (Integer): the current BestSol values. \\
-    - affich (Bool): determine if the function should print to stdout.
-
-Returns: \\
-    - TA (Bool): true if the node is feasible. \\
-    - TO (Bool): true if the node is optimal. \\
-    - TR (Bool): true if the node is resolvable. \\
-    - BestProfit (Integer): the updated value of BestProfit. \\
-    - Bestsol (Vector{Integer}): the updated values of BestSol.
-"""
 function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)
     TA, TO, TR = false, false, false
 
@@ -96,22 +63,9 @@ function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bests
     return TA, TO, TR, Bestsol, BestProfit
 end
 
-"""Split a node in two.
-
-Args: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
-    - listvals (Vector{Integer}): the current values of listvals.
-
-Returns: \\
-    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
-    - listvals (Vector{Integer}): the updated values of listvals.
-"""
 function SeparerNoeud_relaxlin(price, listvars, listvals)
     # Le noeud est non-sondable. Appliquer le critère de séparation pour le séparer en sous-noeuds 
-
     # Cas du noeud le plus à gauche
-
     # On sépare le noeud actuel en 2 sous-noeuds
     predX = pop!(listvars)
     nextX0 = copy(predX)
@@ -148,18 +102,6 @@ function SeparerNoeud_relaxlin(price, listvars, listvals)
     return listvars, listvals
 end
 
-"""Pop node fom the list to explore another node.
-
-Args: \\
-    - price (Vector{Integer}): prices of items to put in the KnapSack. \\
-    - listvars (Vector{Vector{Integer}}): the current values of listvars. \\
-    - listvals (Vector{Integer}): the current values of listvals.
-
-Returns: \\
-    - listvars (Vector{Vector{Integer}}): the updated values of listvars. \\
-    - listvals (Vector{Integer}): the updated values of listvals. \\
-    - stop (Bool): true if the tree search is finished.
-"""
 function ExplorerAutreNoeud_relaxlin(listvars, listvals)
     # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder
 
@@ -208,32 +150,34 @@ function AllDef(x)
     return true
 end
 
-"""Solve the KnapSack problem for the data contained in `filename`.
-
-Args: \\
-    - filename (String): the name of the file to read.
-
-Returns: \\
-    - trParentnodes (Vector{Integer}): the parents nodes, to plot the tree.
-    - trChildnodes (Vector{Integer}): the child nodes, to plot the tree.
-    - trNamenodes (Vector{Integer}): the name of the nodes, to plot the tree.
-"""
 function SolveKnapInstance(filename)
 
     stop = false
-    affich = false
+    affich = true
 
     # Extraction des données
     price, weight, capacity = readKnapInstance(filename)
 
-    if affich
-        println("Capacity : ", capacity, " | Number of objects : ", length(price), "\n")
+    tri = true
+    if tri
+        couples = zip(price, weight)
+        couples = sort(collect(couples), by = x -> x[1] / x[2])
+        unzip(a) = map(x->getfield.(a, x), fieldnames(eltype(a)))
+        price, weight = unzip(couples)
     end
 
-    # Pour dessiner le graph
-    trParentnodes = Int64[]
-    trChildnodes = Int64[]
-    trNamenodes = []
+    expected = split(split(filename, "-")[2], ".")[1]
+    nodes_nb = length(price)
+    nodes_max = 2^nodes_nb
+
+    if affich
+        println("---", filename, "---")
+        println("Capacity = ", capacity)
+        println("Number of objects = ", nodes_nb)
+        println("Expected optimal value = ", expected)
+        println("Maximum number of nodes = ", nodes_max)
+        println()
+    end
 
     # Liste des variable pour naviguer de noeuds en noeuds
     listvars = []
@@ -242,6 +186,7 @@ function SolveKnapInstance(filename)
 
     # La meilleur solution et sa valeur
     BestProfit = -1
+    LastBestProfit = -1
     Bestsol = []
 
     # Compter le nombre de noeud explorés
@@ -251,7 +196,6 @@ function SolveKnapInstance(filename)
     push!(listvars, [-1 for p in price])
     push!(listvals, Objective(last(listvars), price))
     push!(listnodes, 1)
-    push!(trNamenodes, 0)
     newnodeid = 2
 
     while (!stop)
@@ -259,52 +203,40 @@ function SolveKnapInstance(filename)
         # Le noeud actuel
         x = last(listvars)
 
-        if affich && current_node_number % 10000 == 0
-            println("----------\nNode n°", current_node_number, " :\n")
-            println("Previous Solution memorized ", " with bestprofit ", BestProfit, "\n")
+        if affich && LastBestProfit != BestProfit
+            println("Node n°", current_node_number, ": \tBestProfit = ", BestProfit)
+            LastBestProfit = BestProfit
         end
 
         # Test de sondabilité du noeud actuel
         #   -> On mets a jour la solution et sa valeur si besoin
-        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)
+        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, false)
 
         is_node_sondable = TA || TO || TR
         if (!is_node_sondable)
             # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds
             listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)
-
-            curnode = pop!(listnodes)
-
-            push!(trParentnodes, curnode)
-            push!(trParentnodes, curnode)
-
-            push!(listnodes, newnodeid + 1)
-            push!(listnodes, newnodeid)
-
-            push!(trChildnodes, newnodeid)
-            push!(trChildnodes, newnodeid + 1)
-
-            push!(trNamenodes, newnodeid - 1)
-            push!(trNamenodes, newnodeid)
-
             newnodeid += 2
-
         else
             # Le noeud est sondable, on passe au noeud suivant
             listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)
-
-            pop!(listnodes)
         end
 
         current_node_number += 1
     end
 
-    if affich
-        println("\n******\n\nOptimal value = ", BestProfit, "\n\nOptimal x = ", Bestsol)
+    println("\n--------------------------------------------------")
+    println("Expected optimal value = ", expected)
+    println("Optimal value = ", BestProfit)
+    println("Optimal x = ", Bestsol)
+    println("Maximum number of nodes = ", nodes_max)
+    println("Nodes explored = ", current_node_number)
+    if parse(Int64, expected) == BestProfit
+        return 0
+    else
+        return 1
     end
 
-    return trParentnodes, trChildnodes, trNamenodes
 end
 
-trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance("data/circle/knapPI_16_10000_1000_5_-912198.opb")
-# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)
\ No newline at end of file
+SolveKnapInstance(ARGS[1])

From a5fdac8a7a4217ad2ee91aa98a646d33efeda6ec Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 12:03:00 +0100
Subject: [PATCH 15/21] =?UTF-8?q?fin=20de=20TP=20de=20m=C3=A9taprog=20mdr?=
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit

---
 distrib.py     |   2 +-
 notebook.ipynb | 139 +++++++------------------------------------------
 2 files changed, 21 insertions(+), 120 deletions(-)

diff --git a/distrib.py b/distrib.py
index c6ec638..4bba1f0 100644
--- a/distrib.py
+++ b/distrib.py
@@ -12,6 +12,6 @@ while len(result) > 0:
     knap = result.pop()[:-4]
     victime = machines[i % len(machines)]
     i+=1
-    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout'" """
+    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout'" """
     print(cmd)
     os.system(cmd)
diff --git a/notebook.ipynb b/notebook.ipynb
index a19819c..171bdbc 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -2042,12 +2042,16 @@
     "\n",
     "## Notre implémentation\n",
     "\n",
-    "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité. \\\n",
+    "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité.\n",
+    "\n",
     "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représente, respectivement, un objet non-pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite.\n",
-    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pourcalculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
+    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pourcalculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème.\n",
+    "\n",
     "<br>\n",
-    "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier. \\\n",
-    "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds. \\\n",
+    "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier.\n",
+    "\n",
+    "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds.\n",
+    "\n",
     "Exemple : $[(0,-1,-1)]$ -> $[(0,0,-1) ; (0,1,-1)]$\n",
     "\n",
     "## Justification de nos résultats\n",
@@ -2056,125 +2060,22 @@
     "\n",
     "## Analyse\n",
     "\n",
-    "```\n",
-    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
-    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
-    "Capacity = 995\n",
-    "Number of objects = 50\n",
-    "Expected optimal value = 1396\n",
-    "Maximum number of nodes = 1125899906842624\n",
+    "Nous avaons réalisé les calcules de deux manières différentes :\n",
     "\n",
-    "Node n°96:      BestProfit = 825\n",
-    "Node n°169:     BestProfit = 844\n",
-    "Node n°243:     BestProfit = 919\n",
-    "Node n°297:     BestProfit = 943\n",
-    "Node n°1126:    BestProfit = 946\n",
-    "Node n°1224:    BestProfit = 1030\n",
-    "Node n°1456:    BestProfit = 1045\n",
-    "Node n°2960:    BestProfit = 1105\n",
-    "Node n°3342:    BestProfit = 1120\n",
-    "Node n°4596:    BestProfit = 1126\n",
-    "Node n°6129:    BestProfit = 1207\n",
-    "Node n°10462:   BestProfit = 1212\n",
-    "Node n°24382:   BestProfit = 1278\n",
-    "Node n°418695:  BestProfit = 1288\n",
-    "Node n°422566:  BestProfit = 1308\n",
-    "Node n°436804:  BestProfit = 1329\n",
-    "Node n°443759:  BestProfit = 1337\n",
-    "Node n°446051:  BestProfit = 1352\n",
-    "Node n°916081:  BestProfit = 1360\n",
-    "Node n°1044425:         BestProfit = 1396\n",
+    "- La première fois, nous mettions a jour les coordonnées de $x$ dans l'ordre des indices.\n",
     "\n",
-    "--------------------------------------------------\n",
-    "Expected optimal value = 1396\n",
-    "Optimal value = 1396\n",
-    "Optimal x = [0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0]\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "Nodes explored = 3053865\n",
+    "- La deuxième fois, nous avons d'abbord trié les vecteurs `weight` et `price` par leur rapport $prix / poids$. Cela revient a mettre a jour les coordonnées de $x$ dans l'ordre du meilleur rapport $prix / poids$. (NB : le vecteur résultat n'est pas ré-ordonné comme l'était les `price` et `weight` initialement)\n",
     "\n",
-    "real    0m29,301s\n",
-    "user    0m29,372s\n",
-    "sys     0m0,809s\n",
-    "```\n",
-    "\n",
-    "```\n",
-    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
-    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
-    "Capacity = 995\n",
-    "Number of objects = 50\n",
-    "Expected optimal value = 1396\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "\n",
-    "Node n°93:      BestProfit = 487\n",
-    "Node n°175:     BestProfit = 626\n",
-    "Node n°293:     BestProfit = 705\n",
-    "Node n°544:     BestProfit = 810\n",
-    "Node n°1671:    BestProfit = 815\n",
-    "Node n°1871:    BestProfit = 836\n",
-    "Node n°2019:    BestProfit = 872\n",
-    "Node n°2074:    BestProfit = 886\n",
-    "Node n°3204:    BestProfit = 918\n",
-    "Node n°4406:    BestProfit = 950\n",
-    "Node n°4708:    BestProfit = 952\n",
-    "Node n°4770:    BestProfit = 978\n",
-    "Node n°8898:    BestProfit = 990\n",
-    "Node n°9214:    BestProfit = 1049\n",
-    "Node n°18160:   BestProfit = 1059\n",
-    "Node n°18616:   BestProfit = 1095\n",
-    "Node n°25906:   BestProfit = 1099\n",
-    "Node n°27015:   BestProfit = 1104\n",
-    "Node n°27130:   BestProfit = 1119\n",
-    "Node n°27585:   BestProfit = 1121\n",
-    "Node n°28076:   BestProfit = 1125\n",
-    "Node n°43768:   BestProfit = 1132\n",
-    "Node n°44203:   BestProfit = 1134\n",
-    "Node n°59004:   BestProfit = 1142\n",
-    "Node n°59465:   BestProfit = 1144\n",
-    "Node n°59964:   BestProfit = 1148\n",
-    "Node n°65923:   BestProfit = 1154\n",
-    "Node n°66110:   BestProfit = 1156\n",
-    "Node n°71779:   BestProfit = 1186\n",
-    "Node n°71992:   BestProfit = 1188\n",
-    "Node n°73054:   BestProfit = 1190\n",
-    "Node n°73127:   BestProfit = 1197\n",
-    "Node n°73146:   BestProfit = 1241\n",
-    "Node n°152150:  BestProfit = 1249\n",
-    "Node n°154060:  BestProfit = 1251\n",
-    "Node n°179062:  BestProfit = 1260\n",
-    "Node n°181638:  BestProfit = 1261\n",
-    "Node n°181907:  BestProfit = 1281\n",
-    "Node n°192060:  BestProfit = 1298\n",
-    "Node n°202348:  BestProfit = 1330\n",
-    "Node n°203862:  BestProfit = 1341\n",
-    "Node n°206773:  BestProfit = 1351\n",
-    "Node n°399253:  BestProfit = 1365\n",
-    "Node n°619338:  BestProfit = 1375\n",
-    "Node n°619695:  BestProfit = 1377\n",
-    "Node n°842654:  BestProfit = 1394\n",
-    "Node n°844341:  BestProfit = 1396\n",
-    "\n",
-    "--------------------------------------------------\n",
-    "Expected optimal value = 1396\n",
-    "Optimal value = 1396\n",
-    "Optimal x = [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 1]\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "Nodes explored = 846447\n",
-    "\n",
-    "real    0m4,348s\n",
-    "user    0m4,480s\n",
-    "sys     0m0,747s\n",
-    "```\n",
-    "\n",
-    "Nous avaons réalisé les calcules de deux manières différentes : \\\n",
-    "La première fois, nous mettions a jour les coordonnées de $x$ dans l'ordre des indices. \\\n",
-    "La deuxième fois, nous avons d'abbord trié les vecteurs `weight` et `price` par leur rapport $prix / poids$. Cela revient a mettre a jour les coordonnées de $x$ dans l'ordre du meilleur rapport $prix / poids$. (NB : le vecteur résultat n'est pas ré-ordonné comme l'était les `price` et `weight` initialement) \\\n",
-    "<br>\n",
     "Pour le fichier `weakly_correlated/knapPI_2_50_1000_1_-1396`, nous avons comparé les résultats :\n",
-    "| Valeurs | Sans tri | Avec tri |\n",
-    "| :- | :- | :- |\n",
-    "| Optimal value | 1396 | 1396 |\n",
-    "| user | 29.372s | 4.480s |\n",
-    "| Nodes explored | 3053865 | 846447 |\n"
+    "```\n",
+    "| Valeurs        | Sans tri | Avec tri |\n",
+    "| :------------- | :------- | :------- |\n",
+    "| Optimal value  | 1396     | 1396     |\n",
+    "| Temps          | 29.372 s | 4.480 s  |\n",
+    "| Nodes explored | 3053865  | 846447   |\n",
+    "```\n",
+    "\n",
+    "\n"
    ]
   },
   {

From 0c68cbcfaaba230fa5e036c5600e00941e00cd8d Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 15:43:05 +0100
Subject: [PATCH 16/21] feat: conversion de tous les .opb en .lp pour glpk

---
 .gitignore     |  3 +++
 distrib.py     | 12 ++++++++++++
 notebook.ipynb | 32 +++++++++++++++++++++++++++-----
 3 files changed, 42 insertions(+), 5 deletions(-)
 create mode 100644 .gitignore

diff --git a/.gitignore b/.gitignore
new file mode 100644
index 0000000..cd0d6d7
--- /dev/null
+++ b/.gitignore
@@ -0,0 +1,3 @@
+*.lp
+*.stdout
+*.sol
diff --git a/distrib.py b/distrib.py
index 4bba1f0..3545ad0 100644
--- a/distrib.py
+++ b/distrib.py
@@ -15,3 +15,15 @@ while len(result) > 0:
     cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout'" """
     print(cmd)
     os.system(cmd)
+
+i = 0
+while len(result) > 0:
+    knap = result.pop()[:-4]
+    victime = machines[i % len(machines)]
+    i+=1
+    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'glpsol --lp {knap}.lp -o {knap}.sol'" """
+    print(cmd)
+    os.system(cmd)
+
+# for machine in machines:
+#     os.system(f"""ssh lfainsin@{machine} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "tmux kill-server" """)
diff --git a/notebook.ipynb b/notebook.ipynb
index 171bdbc..17a5646 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -54,7 +54,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 12,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [
     {
@@ -106,15 +106,38 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [],
    "source": [
-    "# on teste de lire tous les fichiers .opb\n",
+    "# on convert tous les .opb en .lp pour les utiliser dans glpk\n",
     "for (root, dirs, files) in walkdir(\"data\")\n",
     "    for file in files\n",
     "        if endswith(file, \".opb\")\n",
-    "            readKnapInstance(root * \"/\" * file)\n",
+    "            price, weight, capacity = readKnapInstance(root * \"/\" * file)\n",
+    "            filename = splitext(file)[1]\n",
+    "            f = open(root * \"/\" * filename * \".lp\", \"w\");\n",
+    "            write(f, \"Maximize\\n\")\n",
+    "            write(f, \"  Knap: \")\n",
+    "            for (i, p) in enumerate(price)\n",
+    "                write(f, \"+ \" * string(p) * \" obj\" * string(i) * \" \")\n",
+    "            end\n",
+    "            write(f, \"\\n\")\n",
+    "\n",
+    "            write(f, \"\\nSubject To\\n\")\n",
+    "            write(f, \"  MaxKnap: \")\n",
+    "            for (i, w) in enumerate(weight)\n",
+    "                write(f, \"+ \" * string(w) * \" obj\" * string(i) * \" \")\n",
+    "            end\n",
+    "            write(f, \"\\n\")\n",
+    "\n",
+    "            write(f, \"\\nBinary\\n\")\n",
+    "            for (i, p) in enumerate(price)\n",
+    "                write(f, \"  obj\" * string(i) * \"\\n\")\n",
+    "            end\n",
+    "\n",
+    "            write(f, \"\\nEnd\\n\")\n",
+    "            close(f)\n",
     "        end\n",
     "    end\n",
     "end"
@@ -2047,7 +2070,6 @@
     "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représente, respectivement, un objet non-pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite.\n",
     "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pourcalculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème.\n",
     "\n",
-    "<br>\n",
     "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier.\n",
     "\n",
     "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds.\n",

From a52719c0c4a96e23c8130d514981a9e541f91be6 Mon Sep 17 00:00:00 2001
From: Laurent Fainsin <laurent.fainsin@etu.inp-n7.fr>
Date: Thu, 9 Dec 2021 15:48:12 +0100
Subject: [PATCH 17/21] feat: ajout du glpk install script

---
 .gitignore      |  1 +
 install_glpk.sh | 22 ++++++++++++++++++++++
 notebook.ipynb  |  5 +++--
 3 files changed, 26 insertions(+), 2 deletions(-)
 create mode 100644 .gitignore
 create mode 100755 install_glpk.sh

diff --git a/.gitignore b/.gitignore
new file mode 100644
index 0000000..d6e044a
--- /dev/null
+++ b/.gitignore
@@ -0,0 +1 @@
+solveurGLPK/
\ No newline at end of file
diff --git a/install_glpk.sh b/install_glpk.sh
new file mode 100755
index 0000000..beb7526
--- /dev/null
+++ b/install_glpk.sh
@@ -0,0 +1,22 @@
+mkdir solveurGLPK
+cd solveurGLPK
+mkdir sources
+cd sources
+
+wget ftp://ftp.gnu.org/gnu/glpk/glpk-5.0.tar.gz
+tar -xzvf glpk-5.0.tar.gz
+cd glpk-5.0
+
+./configure --disable-shared
+make
+#make --jobs=4
+make check
+
+cd ../..
+mkdir executables
+cp sources/glpk-5.0/examples/glpsol executables/. 
+cp sources/glpk-5.0/doc/glpk.pdf executables/. 
+cp sources/glpk-5.0/doc/gmpl.pdf executables/.  
+
+cd executables 
+./glpsol --help
diff --git a/notebook.ipynb b/notebook.ipynb
index a19819c..a21fd59 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -110,11 +110,12 @@
    "metadata": {},
    "outputs": [],
    "source": [
-    "# on teste de lire tous les fichiers .opb\n",
+    "# on convert tous les .opb et .lp\n",
     "for (root, dirs, files) in walkdir(\"data\")\n",
     "    for file in files\n",
     "        if endswith(file, \".opb\")\n",
-    "            readKnapInstance(root * \"/\" * file)\n",
+    "            price, weight, capacity = readKnapInstance(root * \"/\" * file)\n",
+    "            \n",
     "        end\n",
     "    end\n",
     "end"

From 1bb77b7ec1c46ee27b18bb289a177ade1b9b2496 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 15:53:39 +0100
Subject: [PATCH 18/21] fix: broken notebook ;(

---
 notebook.ipynb | 26 ++++++++++++++++++++++++--
 1 file changed, 24 insertions(+), 2 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index a21fd59..df61f18 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -110,12 +110,34 @@
    "metadata": {},
    "outputs": [],
    "source": [
-    "# on convert tous les .opb et .lp\n",
+    "# on convert tous les .opb en .lp pour les utiliser dans glpk\n",
     "for (root, dirs, files) in walkdir(\"data\")\n",
     "    for file in files\n",
     "        if endswith(file, \".opb\")\n",
     "            price, weight, capacity = readKnapInstance(root * \"/\" * file)\n",
-    "            \n",
+    "            filename = splitext(file)[1]\n",
+    "            f = open(root * \"/\" * filename * \".lp\", \"w\");\n",
+    "            write(f, \"Maximize\\n\")\n",
+    "            write(f, \"  Knap: \")\n",
+    "            for (i, p) in enumerate(price)\n",
+    "                write(f, \"+ \" * string(p) * \" obj\" * string(i) * \" \")\n",
+    "            end\n",
+    "            write(f, \"\\n\")\n",
+    "\n",
+    "            write(f, \"\\nSubject To\\n\")\n",
+    "            write(f, \"  MaxKnap: \")\n",
+    "            for (i, w) in enumerate(weight)\n",
+    "                write(f, \"+ \" * string(w) * \" obj\" * string(i) * \" \")\n",
+    "            end\n",
+    "            write(f, \"\\n\")\n",
+    "\n",
+    "            write(f, \"\\nBinary\\n\")\n",
+    "            for (i, p) in enumerate(price)\n",
+    "                write(f, \"  obj\" * string(i) * \"\\n\")\n",
+    "            end\n",
+    "\n",
+    "            write(f, \"\\nEnd\\n\")\n",
+    "            close(f)\n",
     "        end\n",
     "    end\n",
     "end"

From 0432661aeb8693b40f2840e20ea75fa73a2f1e42 Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Thu, 9 Dec 2021 16:43:14 +0100
Subject: [PATCH 19/21] feat: fin du projet ?

---
 distrib.py     |    16 +-
 notebook.ipynb | 35071 +++++++++++++++++++++++++++++++++++++++++++++--
 2 files changed, 33973 insertions(+), 1114 deletions(-)

diff --git a/distrib.py b/distrib.py
index 3545ad0..eb57e46 100644
--- a/distrib.py
+++ b/distrib.py
@@ -16,14 +16,14 @@ while len(result) > 0:
     print(cmd)
     os.system(cmd)
 
-i = 0
-while len(result) > 0:
-    knap = result.pop()[:-4]
-    victime = machines[i % len(machines)]
-    i+=1
-    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'glpsol --lp {knap}.lp -o {knap}.sol'" """
-    print(cmd)
-    os.system(cmd)
+# i = 0
+# while len(result) > 0:
+#     knap = result.pop()[:-4]
+#     victime = machines[i % len(machines)]
+#     i+=1
+#     cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'glpsol --lp {knap}.lp -o {knap}.sol'" """
+#     print(cmd)
+#     os.system(cmd)
 
 # for machine in machines:
 #     os.system(f"""ssh lfainsin@{machine} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "tmux kill-server" """)
diff --git a/notebook.ipynb b/notebook.ipynb
index df61f18..d0f038c 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,9 +16,22 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 11,
+   "execution_count": 14,
    "metadata": {},
    "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "---data/subset_sum/knapPI_6_50_1000_1_-994.opb---\n",
+      "Capacity = 994\n",
+      "Number of objects = 50\n",
+      "Expected optimal value = 994\n",
+      "Maximum number of nodes = 1125899906842624\n",
+      "\n",
+      "Node n°0: \tBestProfit = -1\n"
+     ]
+    },
     {
      "name": "stderr",
      "output_type": "stream",
@@ -54,7 +67,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 12,
+   "execution_count": 15,
    "metadata": {},
    "outputs": [
     {
@@ -106,41 +119,41 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": 16,
    "metadata": {},
    "outputs": [],
    "source": [
-    "# on convert tous les .opb en .lp pour les utiliser dans glpk\n",
-    "for (root, dirs, files) in walkdir(\"data\")\n",
-    "    for file in files\n",
-    "        if endswith(file, \".opb\")\n",
-    "            price, weight, capacity = readKnapInstance(root * \"/\" * file)\n",
-    "            filename = splitext(file)[1]\n",
-    "            f = open(root * \"/\" * filename * \".lp\", \"w\");\n",
-    "            write(f, \"Maximize\\n\")\n",
-    "            write(f, \"  Knap: \")\n",
-    "            for (i, p) in enumerate(price)\n",
-    "                write(f, \"+ \" * string(p) * \" obj\" * string(i) * \" \")\n",
-    "            end\n",
-    "            write(f, \"\\n\")\n",
+    "# # on convert tous les .opb en .lp pour les utiliser dans glpk\n",
+    "# for (root, dirs, files) in walkdir(\"data\")\n",
+    "#     for file in files\n",
+    "#         if endswith(file, \".opb\")\n",
+    "#             price, weight, capacity = readKnapInstance(root * \"/\" * file)\n",
+    "#             filename = splitext(file)[1]\n",
+    "#             f = open(root * \"/\" * filename * \".lp\", \"w\");\n",
+    "#             write(f, \"Maximize\\n\")\n",
+    "#             write(f, \"  Knap: \")\n",
+    "#             for (i, p) in enumerate(price)\n",
+    "#                 write(f, \"+ \" * string(p) * \" obj\" * string(i) * \" \")\n",
+    "#             end\n",
+    "#             write(f, \"\\n\")\n",
     "\n",
-    "            write(f, \"\\nSubject To\\n\")\n",
-    "            write(f, \"  MaxKnap: \")\n",
-    "            for (i, w) in enumerate(weight)\n",
-    "                write(f, \"+ \" * string(w) * \" obj\" * string(i) * \" \")\n",
-    "            end\n",
-    "            write(f, \"\\n\")\n",
+    "#             write(f, \"\\nSubject To\\n\")\n",
+    "#             write(f, \"  MaxKnap: \")\n",
+    "#             for (i, w) in enumerate(weight)\n",
+    "#                 write(f, \"+ \" * string(w) * \" obj\" * string(i) * \" \")\n",
+    "#             end\n",
+    "#             write(f, \"<= \" * string(capacity) * \"\\n\")\n",
     "\n",
-    "            write(f, \"\\nBinary\\n\")\n",
-    "            for (i, p) in enumerate(price)\n",
-    "                write(f, \"  obj\" * string(i) * \"\\n\")\n",
-    "            end\n",
+    "#             write(f, \"\\nBinary\\n\")\n",
+    "#             for (i, p) in enumerate(price)\n",
+    "#                 write(f, \"  obj\" * string(i) * \"\\n\")\n",
+    "#             end\n",
     "\n",
-    "            write(f, \"\\nEnd\\n\")\n",
-    "            close(f)\n",
-    "        end\n",
-    "    end\n",
-    "end"
+    "#             write(f, \"\\nEnd\\n\")\n",
+    "#             close(f)\n",
+    "#         end\n",
+    "#     end\n",
+    "# end"
    ]
   },
   {
@@ -152,13 +165,13 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 14,
+   "execution_count": 17,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "TestsSondabilite_relaxlin"
+       "TestsSondabilite"
       ]
      },
      "metadata": {},
@@ -184,7 +197,7 @@
     "    - BestProfit (Integer): the updated value of BestProfit. \\\\\n",
     "    - Bestsol (Vector{Integer}): the updated values of BestSol.\n",
     "\"\"\"\n",
-    "function TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
+    "function TestsSondabilite(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
     "    TA, TO, TR = false, false, false\n",
     "\n",
     "    if (!Constraints(x, weight, capacity)) # Test de faisabilite\n",
@@ -234,7 +247,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": 18,
    "metadata": {},
    "outputs": [
     {
@@ -303,13 +316,13 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 16,
+   "execution_count": 19,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "ExplorerAutreNoeud_relaxlin"
+       "ExplorerAutreNoeud"
       ]
      },
      "metadata": {},
@@ -329,7 +342,7 @@
     "    - listvals (Vector{Integer}): the updated values of listvals. \\\\\n",
     "    - stop (Bool): true if the tree search is finished.\n",
     "\"\"\"\n",
-    "function ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
+    "function ExplorerAutreNoeud(listvars, listvals)\n",
     "    # Le noeud est sondable, on l'enlève de la pile des noeuds à sonder\n",
     "\n",
     "    stop = false\n",
@@ -355,7 +368,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 17,
+   "execution_count": 20,
    "metadata": {},
    "outputs": [
     {
@@ -411,7 +424,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 18,
+   "execution_count": 21,
    "metadata": {},
    "outputs": [
     {
@@ -438,12 +451,12 @@
     "function SolveKnapInstance(filename)\n",
     "\n",
     "    stop = false\n",
-    "    affich = false\n",
-    "    \n",
+    "    affich = true\n",
+    "\n",
     "    # Extraction des données\n",
     "    price, weight, capacity = readKnapInstance(filename)\n",
-    "    \n",
-    "    tri = false\n",
+    "\n",
+    "    tri = true\n",
     "    if tri\n",
     "        couples = zip(price, weight)\n",
     "        couples = sort(collect(couples), by = x -> x[1] / x[2])\n",
@@ -451,9 +464,17 @@
     "        price, weight = unzip(couples)\n",
     "    end\n",
     "\n",
+    "    expected = split(split(filename, \"-\")[2], \".\")[1]\n",
+    "    nodes_nb = length(price)\n",
+    "    nodes_max = 2^nodes_nb\n",
+    "\n",
     "    if affich\n",
-    "        println(\"Capacity : \", capacity, \" | Number of objects : \", length(price), \"\\n\")\n",
-    "    end\n",
+    "        println(\"---\", filename, \"---\")\n",
+    "        println(\"Capacity = \", capacity)\n",
+    "        println(\"Number of objects = \", nodes_nb)\n",
+    "        println(\"Expected optimal value = \", expected)\n",
+    "        println(\"Maximum number of nodes = \", nodes_max)\n",
+    "        println()    end\n",
     "\n",
     "    # Pour dessiner le graph\n",
     "    trParentnodes = Int64[]\n",
@@ -485,18 +506,18 @@
     "        x = last(listvars)\n",
     "\n",
     "        if affich && current_node_number % 10000 == 0\n",
-    "            println(\"----------\\nNode n°\", current_node_number, \" :\\n\")\n",
-    "            println(\"Previous Solution memorized \", \" with bestprofit \", BestProfit, \"\\n\")\n",
+    "            println(\"Node n°\", current_node_number, \": \\tBestProfit = \", BestProfit)\n",
+    "            LastBestProfit = BestProfit\n",
     "        end\n",
     "\n",
     "        # Test de sondabilité du noeud actuel\n",
     "        #   -> On mets a jour la solution et sa valeur si besoin\n",
-    "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite_relaxlin(x, price, weight, capacity, BestProfit, Bestsol, affich)\n",
+    "        TA, TO, TR, Bestsol, BestProfit = TestsSondabilite(x, price, weight, capacity, BestProfit, Bestsol, false)\n",
     "\n",
     "        is_node_sondable = TA || TO || TR\n",
     "        if (!is_node_sondable)\n",
     "            # Le noeud n'est pas sondable, on le sépare en 2 sous-noeuds\n",
-    "            listvars, listvals = SeparerNoeud_relaxlin(price, listvars, listvals)\n",
+    "            listvars, listvals = SeparerNoeud(price, listvars, listvals)\n",
     "\n",
     "            curnode = pop!(listnodes)\n",
     "\n",
@@ -516,7 +537,7 @@
     "\n",
     "        else\n",
     "            # Le noeud est sondable, on passe au noeud suivant\n",
-    "            listvars, listvals, stop = ExplorerAutreNoeud_relaxlin(listvars, listvals)\n",
+    "            listvars, listvals, stop = ExplorerAutreNoeud(listvars, listvals)\n",
     "\n",
     "            pop!(listnodes)\n",
     "        end\n",
@@ -524,9 +545,12 @@
     "        current_node_number += 1\n",
     "    end\n",
     "\n",
-    "    \n",
-    "    println(\"\\n******\\n\\nOptimal value = \", BestProfit, \"\\n\\nOptimal x = \", Bestsol)\n",
-    "    \n",
+    "    println(\"\\n--------------------------------------------------\")\n",
+    "    println(\"Expected optimal value = \", expected)\n",
+    "    println(\"Optimal value = \", BestProfit)\n",
+    "    println(\"Optimal x = \", Bestsol)\n",
+    "    println(\"Maximum number of nodes = \", nodes_max)\n",
+    "    println(\"Nodes explored = \", current_node_number)    \n",
     "    \n",
     "    return trParentnodes, trChildnodes, trNamenodes\n",
     "end"
@@ -534,25 +558,33 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 24,
+   "execution_count": 29,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
+      "---data/weakly_correlated_span/knapPI_12_20_1000_1_-970.opb---\n",
+      "Capacity = 970\n",
+      "Number of objects = 20\n",
+      "Expected optimal value = 970\n",
+      "Maximum number of nodes = 1048576\n",
       "\n",
-      "******\n",
+      "Node n°0: \tBestProfit = -1\n",
       "\n",
-      "Optimal value = 2\n",
-      "\n",
-      "Optimal x = [1, 0, 0, 0, 0, 0, 0, 0, 0, 0]\n"
+      "--------------------------------------------------\n",
+      "Expected optimal value = 970\n",
+      "Optimal value = 970\n",
+      "Optimal x = [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 1, 0, 0, 0]\n",
+      "Maximum number of nodes = 1048576\n",
+      "Nodes explored = 2637\n"
      ]
     },
     {
      "data": {
       "text/plain": [
-       "([1, 1, 2, 2, 5, 5, 7, 7, 9, 9  …  93, 93, 100, 100, 103, 103, 101, 101, 106, 106], [2, 3, 4, 5, 6, 7, 8, 9, 10, 11  …  100, 101, 102, 103, 104, 105, 106, 107, 108, 109], Any[0, 1, 2, 3, 4, 5, 6, 7, 8, 9  …  99, 100, 101, 102, 103, 104, 105, 106, 107, 108])"
+       "([1, 1, 2, 2, 5, 5, 6, 6, 9, 9  …  2623, 2623, 2621, 2621, 2630, 2630, 2631, 2631, 2634, 2634], [2, 3, 4, 5, 6, 7, 8, 9, 10, 11  …  2628, 2629, 2630, 2631, 2632, 2633, 2634, 2635, 2636, 2637], Any[0, 1, 2, 3, 4, 5, 6, 7, 8, 9  …  2627, 2628, 2629, 2630, 2631, 2632, 2633, 2634, 2635, 2636])"
       ]
      },
      "metadata": {},
@@ -560,1455 +592,34318 @@
     }
    ],
    "source": [
-    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test_perso/2max.opb\")\n",
-    "# trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/subset_sum/knapPI_6_50_1000_1_-994.opb\")"
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/weakly_correlated_span/knapPI_12_20_1000_1_-970.opb\")"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 25,
+   "execution_count": 30,
    "metadata": {},
    "outputs": [
     {
      "data": {
-      "image/png": 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1597.8,1072.71 1599.2,1073.73 \n  1600.7,1074.62 1602.26,1075.4 1603.88,1076.1 1605.54,1076.74 1607.23,1077.34 1608.92,1077.93 1610.61,1078.53 1612.27,1079.16 1613.89,1079.86 1615.46,1080.64 \n  1616.95,1081.53 1618.35,1082.55 1619.65,1083.73 1620.83,1085.09 1621.87,1086.65 1622.76,1088.44 1623.48,1090.48 1624.01,1092.8 1624.34,1095.42 1624.45,1098.37 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1624.45,1098.37 1624.5,1101.4 1624.64,1104.26 1624.86,1106.97 1625.16,1109.54 1625.53,1111.99 1625.96,1114.31 1626.46,1116.54 1627,1118.67 1627.58,1120.72 \n  1628.2,1122.71 1628.85,1124.64 1629.53,1126.53 1630.22,1128.38 1630.92,1130.22 1631.63,1132.06 1632.33,1133.9 1633.02,1135.75 1633.7,1137.64 1634.35,1139.57 \n  1634.97,1141.56 1635.56,1143.61 1636.1,1145.74 1636.59,1147.97 1637.02,1150.29 1637.39,1152.74 1637.69,1155.31 1637.91,1158.02 1638.05,1160.88 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1638.44,1184.77 \n  1638.5,1186.46 1638.57,1188.08 1638.65,1189.64 1638.72,1191.17 1638.8,1192.68 1638.87,1194.17 1638.95,1195.68 1639.03,1197.2 1639.1,1198.77 1639.17,1200.39 \n  1639.24,1202.08 1639.3,1203.85 1639.36,1205.72 1639.41,1207.71 1639.46,1209.83 1639.5,1212.1 1639.53,1214.53 1639.56,1217.13 1639.57,1219.93 1639.58,1222.94 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1638.1,1163.91 1638.18,1166.94 1638.42,1169.81 1638.81,1172.53 1639.33,1175.11 1639.97,1177.56 1640.72,1179.9 1641.58,1182.14 1642.52,1184.29 1643.54,1186.36 \n  1644.62,1188.36 1645.75,1190.31 1646.92,1192.22 1648.13,1194.1 1649.35,1195.96 1650.58,1197.81 1651.8,1199.68 1653,1201.55 1654.18,1203.46 1655.31,1205.41 \n  1656.39,1207.42 1657.41,1209.49 1658.35,1211.64 1659.2,1213.87 1659.96,1216.21 1660.6,1218.67 1661.12,1221.25 1661.51,1223.97 1661.75,1226.83 1661.83,1229.86 \n  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1682.15,1244.37 1683.79,1245 1685.47,1245.56 1687.17,1246.09 1688.89,1246.6 1690.59,1247.13 1692.27,1247.69 1693.91,1248.32 1695.49,1249.03 \n  1697,1249.85 1698.42,1250.81 1699.74,1251.93 1700.93,1253.24 1701.98,1254.76 1702.88,1256.51 1703.61,1258.52 1704.15,1260.82 1704.48,1263.42 1704.6,1266.36 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1704.6,1266.36 1704.65,1269.39 1704.8,1272.25 1705.05,1274.95 1705.38,1277.51 1705.79,1279.94 1706.28,1282.26 1706.82,1284.46 1707.43,1286.58 1708.08,1288.61 \n  1708.77,1290.58 1709.49,1292.49 1710.25,1294.35 1711.02,1296.19 1711.8,1298.01 1712.58,1299.82 1713.36,1301.63 1714.14,1303.47 1714.89,1305.33 1715.61,1307.24 \n  1716.3,1309.21 1716.96,1311.24 1717.56,1313.36 1718.1,1315.56 1718.59,1317.88 1719,1320.31 1719.33,1322.87 1719.58,1325.57 1719.73,1328.43 1719.78,1331.46 \n  \n  \"/>\n<polyline 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Q1360.7 1346.54 1356.13 1346.54 Q1350.88 1346.54 1348.11 1342.53 Q1345.33 1338.5 1345.33 1330.87 Q1345.33 1323.7 1348.73 1319.44 Q1352.14 1315.17 1357.87 1315.17 Q1359.41 1315.17 1360.97 1315.47 Q1362.55 1315.78 1364.25 1316.38 Z\" fill=\"#000000\" fill-rule=\"evenodd\" fill-opacity=\"1\" /><path clip-path=\"url(#clip900)\" d=\"M1385.66 1329.65 Q1388.59 1330.28 1390.23 1332.26 Q1391.9 1334.25 1391.9 1337.16 Q1391.9 1341.64 1388.82 1344.09 Q1385.74 1346.54 1380.07 1346.54 Q1378.16 1346.54 1376.14 1346.16 Q1374.13 1345.79 1371.99 1345.04 L1371.99 1341.09 Q1373.69 1342.09 1375.71 1342.59 Q1377.74 1343.1 1379.95 1343.1 Q1383.79 1343.1 1385.8 1341.58 Q1387.82 1340.06 1387.82 1337.16 Q1387.82 1334.49 1385.94 1332.99 Q1384.08 1331.47 1380.74 1331.47 L1377.21 1331.47 L1377.21 1328.11 L1380.9 1328.11 Q1383.92 1328.11 1385.52 1326.92 Q1387.12 1325.7 1387.12 1323.43 Q1387.12 1321.1 1385.45 1319.87 Q1383.81 1318.61 1380.74 1318.61 Q1379.05 1318.61 1377.13 1318.98 Q1375.21 1319.34 1372.9 1320.11 L1372.9 1316.46 Q1375.23 1315.82 1377.25 1315.49 Q1379.3 1315.17 1381.1 1315.17 Q1385.76 1315.17 1388.47 1317.29 Q1391.19 1319.4 1391.19 1323.01 Q1391.19 1325.52 1389.75 1327.26 Q1388.31 1328.98 1385.66 1329.65 Z\" fill=\"#000000\" fill-rule=\"evenodd\" fill-opacity=\"1\" /><path clip-path=\"url(#clip900)\" d=\"M1408.91 1329.2 Q1406.15 1329.2 1404.53 1331.09 Q1402.93 1332.97 1402.93 1336.25 Q1402.93 1339.51 1404.53 1341.42 Q1406.15 1343.3 1408.91 1343.3 Q1411.66 1343.3 1413.26 1341.42 Q1414.88 1339.51 1414.88 1336.25 Q1414.88 1332.97 1413.26 1331.09 Q1411.66 1329.2 1408.91 1329.2 M1417.03 1316.38 L1417.03 1320.11 Q1415.49 1319.38 1413.91 1319 Q1412.35 1318.61 1410.81 1318.61 Q1406.76 1318.61 1404.62 1321.35 Q1402.49 1324.08 1402.18 1329.61 Q1403.38 1327.85 1405.18 1326.92 Q1406.99 1325.96 1409.15 1325.96 Q1413.71 1325.96 1416.34 1328.74 Q1419 1331.49 1419 1336.25 Q1419 1340.91 1416.24 1343.73 Q1413.49 1346.54 1408.91 1346.54 Q1403.66 1346.54 1400.89 1342.53 Q1398.11 1338.5 1398.11 1330.87 Q1398.11 1323.7 1401.52 1319.44 Q1404.92 1315.17 1410.65 1315.17 Q1412.19 1315.17 1413.75 1315.47 Q1415.33 1315.78 1417.03 1316.38 Z\" fill=\"#000000\" fill-rule=\"evenodd\" fill-opacity=\"1\" /></svg>\n"
       ]
      },
      "metadata": {},
@@ -2019,39 +34914,6 @@
     "graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
    ]
   },
-  {
-   "cell_type": "code",
-   "execution_count": 27,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "nombres de noeuds explorés : 109\n"
-     ]
-    }
-   ],
-   "source": [
-    "println(\"nombres de noeuds explorés : \", length(trNamenodes))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 21,
-   "metadata": {},
-   "outputs": [],
-   "source": [
-    "# # on teste de résoudre tous les fichiers .opb\n",
-    "# for (root, dirs, files) in walkdir(\"data\")\n",
-    "#     for file in files\n",
-    "#         if endswith(file, \".opb\")\n",
-    "#             SolveKnapInstance(root * \"/\" * file)\n",
-    "#         end\n",
-    "#     end\n",
-    "# end"
-   ]
-  },
   {
    "cell_type": "markdown",
    "metadata": {},
@@ -2065,9 +34927,9 @@
     "\n",
     "## Notre implémentation\n",
     "\n",
-    "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité. \\\n",
+    "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité. \\\n",
     "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représente, respectivement, un objet non-pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite.\n",
-    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pourcalculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
+    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pour calculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
     "<br>\n",
     "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier. \\\n",
     "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds. \\\n",
@@ -2075,7 +34937,7 @@
     "\n",
     "## Justification de nos résultats\n",
     "\n",
-    "Notre algorithme trouve bien les solutions idéales (comme indiqué dans le nom du fichier). Pour le test `uncorrelated_span/knapPI_11_20_1000_1_-1428` Nous avons trouvé la valeur optimale qui est de `1428` en `2131` exploration de noeuds la ou un algorithme classique de parcours de l'ensemble des noeuds aurait exploré `1048576` noeuds.\n",
+    "Notre algorithme trouve bien les solutions idéales (comme indiqué dans le nom du fichier). Pour le test `uncorrelated_span/knapPI_11_20_1000_1_-1428` Nous avons trouvé la valeur optimale qui est de `1428` en `2131` exploration de noeuds là ou un algorithme classique de parcours de l'ensemble des noeuds aurait exploré `1048576` noeuds.\n",
     "\n",
     "## Analyse\n",
     "\n",
@@ -2197,13 +35059,10 @@
     "| :- | :- | :- |\n",
     "| Optimal value | 1396 | 1396 |\n",
     "| user | 29.372s | 4.480s |\n",
-    "| Nodes explored | 3053865 | 846447 |\n"
+    "| Nodes explored | 3053865 | 846447 |\n",
+    "\n",
+    "Il serait finalement possible d'optimiser encore plus notre algorithme en ne stockant que les changements de valeurs dans l'abre, au lieu de stocker le vecteurs $x$ en entier à chaque noeud de l'arbre."
    ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": []
   }
  ],
  "metadata": {

From e1018a3c0c7896264fa622fc1456d91b37d7e5ac Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 10 Dec 2021 11:07:22 +0100
Subject: [PATCH 20/21] feat: rajout comparaison glpk

---
 .gitignore     |   3 +-
 distrib.py     |  32 +++++------
 notebook.ipynb | 146 ++++++++-----------------------------------------
 3 files changed, 40 insertions(+), 141 deletions(-)

diff --git a/.gitignore b/.gitignore
index 99cba1d..fc991d4 100644
--- a/.gitignore
+++ b/.gitignore
@@ -1,4 +1,5 @@
 solveurGLPK/
+*.stdout_glpk
+*.stdout_lp
 *.lp
-*.stdout
 *.sol
diff --git a/distrib.py b/distrib.py
index eb57e46..353421f 100644
--- a/distrib.py
+++ b/distrib.py
@@ -1,29 +1,29 @@
-PATH = "data"
-
 import os
-result = [os.path.join(dp, f) for dp, dn, filenames in os.walk(PATH) for f in filenames if os.path.splitext(f)[1] == '.opb']
+
+result = [os.path.join(dp, f) for dp, dn, filenames in os.walk("data") for f in filenames if os.path.splitext(f)[1] == '.opb']
 
 with open("machines.txt") as file:
-    machines = file.readlines()
-    machines = [machine.rstrip() for machine in machines]
-
-i = 0
-while len(result) > 0:
-    knap = result.pop()[:-4]
-    victime = machines[i % len(machines)]
-    i+=1
-    cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout'" """
-    print(cmd)
-    os.system(cmd)
+    machines = [machine.rstrip() for machine in file.readlines()]
 
 # i = 0
 # while len(result) > 0:
 #     knap = result.pop()[:-4]
 #     victime = machines[i % len(machines)]
 #     i+=1
-#     cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'glpsol --lp {knap}.lp -o {knap}.sol'" """
+#     cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'julia test.jl {knap}.opb > {knap}.stdout_jl'" """
+#     print(cmd)
+#     os.system(cmd)
+
+# i = 0
+# while len(result) > 0:
+#     knap = result.pop()[:-4]
+#     victime = machines[i % len(machines)]
+#     i+=1
+#     cmd = f"""ssh lfainsin@{victime} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "cd 2A/RO/tp2/ && tmux new-session -d 'glpsol --lp {knap}.lp -o {knap}.sol > {knap}.stdout_lp'" """
 #     print(cmd)
 #     os.system(cmd)
 
 # for machine in machines:
-#     os.system(f"""ssh lfainsin@{machine} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "tmux kill-server" """)
+#     cmd = f"""ssh lfainsin@{machine} -o "ConnectTimeout 3" -o "StrictHostKeyChecking no" -o "UserKnownHostsFile /dev/null" "tmux kill-server" """
+#     print(cmd)
+#     os.system(cmd)
diff --git a/notebook.ipynb b/notebook.ipynb
index d0f038c..0b5ebb4 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -34928,140 +34928,38 @@
     "## Notre implémentation\n",
     "\n",
     "Pour l'implémentation de notre `branch and bound`, nous avons gardé la même architecture que celle du sujet. Nous avons simplement ré-écrit les fonctions qui calculent la valeur objectif et la valeur de la capacité. \\\n",
-    "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représente, respectivement, un objet non-pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite.\n",
-    "Dans la fonction `Objetive`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pour calculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidéré comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
-    "<br>\n",
+    "Notre vecteur de décision $x$ est tel que $x\\in\\{-1,0,1\\}^n$ avec $n$ le nombre d'objets disponibles. $1$ et $0$ représentent, respectivement, un objet pris ou non-pris. La valeur $-1$ représente un objet ou la décision n'a pas encore été faite. \\\n",
+    "Dans la fonction `Objective`, si la valeur est a $-1$, on fait comme-ci elle était à $1$ pour calculer une borne supérieur. Dans la fonction `Constraints` les $-1$ sont concidérés comme des $0$ pour avoir une borne inférieur de notre problème. \\\n",
+    "\n",
     "Pour l'exploration et la création de noeud, nous faisons une exploration des noeuds avec le plus de $1$ en premier. \\\n",
-    "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite si il est \"trivial\" ou si il dépasse déjà l'une des bornes ou si il est divisible. Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire. Dans le cas ou il dépasse une borne, nous l'abandonnons. Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds. \\\n",
-    "Exemple : $[(0,-1,-1)]$ -> $[(0,0,-1) ; (0,1,-1)]$\n",
+    "Lorsque nous arrivons sur un noeud, nous l'enlevons de la pile des noeuds. Nous calculons ensuite s'il est \"trivial\", s'il dépasse déjà l'une des bornes ou s'il est divisible.\n",
+    "- Dans le cas ou il est \"trivial\", nous calculons sa valeur et remplaçons la meilleure valeur si nécessaire.\n",
+    "- Dans le cas ou il dépasse une borne, nous l'abandonnons.\n",
+    "- Et enfin, si il est séparable, nous le séparons en deux en ajoutant la pile des noeuds les deux sous noeuds. Exemple : $[(0,-1,-1)]$ -> $[(0,0,-1) ; (0,1,-1)]$\n",
     "\n",
     "## Justification de nos résultats\n",
     "\n",
-    "Notre algorithme trouve bien les solutions idéales (comme indiqué dans le nom du fichier). Pour le test `uncorrelated_span/knapPI_11_20_1000_1_-1428` Nous avons trouvé la valeur optimale qui est de `1428` en `2131` exploration de noeuds là ou un algorithme classique de parcours de l'ensemble des noeuds aurait exploré `1048576` noeuds.\n",
+    "Notre algorithme trouve bien les solutions idéales. Pour le test `uncorrelated_span/knapPI_11_20_1000_1_-1428` Nous avons trouvé la valeur optimale qui est de `1428` en `2131` exploration de noeuds là ou un algorithme classique de parcours de l'ensemble des noeuds aurait exploré `1048576` noeuds, et ce sans dépasser la capacité maximale du sac bien evidemment.\n",
     "\n",
     "## Analyse\n",
     "\n",
-    "```\n",
-    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
-    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
-    "Capacity = 995\n",
-    "Number of objects = 50\n",
-    "Expected optimal value = 1396\n",
-    "Maximum number of nodes = 1125899906842624\n",
+    "Nous avaons réalisé les calculs de deux manières différentes:\n",
+    "- La première fois, nous mettions a jour les coordonnées de $x$ dans l'ordre des indices.\n",
+    "- La deuxième fois, nous avons d'abbord trié les vecteurs `weight` et `price` par leur rapport $prix / poids$. Cela revient à mettre à jour les coordonnées de $x$ dans l'ordre du meilleur rapport $prix / poids$. (NB : le vecteur résultat n'est pas ré-ordonné comme l'était les `price` et `weight` initialement)\n",
     "\n",
-    "Node n°96:      BestProfit = 825\n",
-    "Node n°169:     BestProfit = 844\n",
-    "Node n°243:     BestProfit = 919\n",
-    "Node n°297:     BestProfit = 943\n",
-    "Node n°1126:    BestProfit = 946\n",
-    "Node n°1224:    BestProfit = 1030\n",
-    "Node n°1456:    BestProfit = 1045\n",
-    "Node n°2960:    BestProfit = 1105\n",
-    "Node n°3342:    BestProfit = 1120\n",
-    "Node n°4596:    BestProfit = 1126\n",
-    "Node n°6129:    BestProfit = 1207\n",
-    "Node n°10462:   BestProfit = 1212\n",
-    "Node n°24382:   BestProfit = 1278\n",
-    "Node n°418695:  BestProfit = 1288\n",
-    "Node n°422566:  BestProfit = 1308\n",
-    "Node n°436804:  BestProfit = 1329\n",
-    "Node n°443759:  BestProfit = 1337\n",
-    "Node n°446051:  BestProfit = 1352\n",
-    "Node n°916081:  BestProfit = 1360\n",
-    "Node n°1044425:         BestProfit = 1396\n",
-    "\n",
-    "--------------------------------------------------\n",
-    "Expected optimal value = 1396\n",
-    "Optimal value = 1396\n",
-    "Optimal x = [0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0]\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "Nodes explored = 3053865\n",
-    "\n",
-    "real    0m29,301s\n",
-    "user    0m29,372s\n",
-    "sys     0m0,809s\n",
-    "```\n",
-    "\n",
-    "```\n",
-    "lfainsin@bonite:~/2A/RO/tp2$ time julia test.jl data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb\n",
-    "---data/weakly_correlated/knapPI_2_50_1000_1_-1396.opb---\n",
-    "Capacity = 995\n",
-    "Number of objects = 50\n",
-    "Expected optimal value = 1396\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "\n",
-    "Node n°93:      BestProfit = 487\n",
-    "Node n°175:     BestProfit = 626\n",
-    "Node n°293:     BestProfit = 705\n",
-    "Node n°544:     BestProfit = 810\n",
-    "Node n°1671:    BestProfit = 815\n",
-    "Node n°1871:    BestProfit = 836\n",
-    "Node n°2019:    BestProfit = 872\n",
-    "Node n°2074:    BestProfit = 886\n",
-    "Node n°3204:    BestProfit = 918\n",
-    "Node n°4406:    BestProfit = 950\n",
-    "Node n°4708:    BestProfit = 952\n",
-    "Node n°4770:    BestProfit = 978\n",
-    "Node n°8898:    BestProfit = 990\n",
-    "Node n°9214:    BestProfit = 1049\n",
-    "Node n°18160:   BestProfit = 1059\n",
-    "Node n°18616:   BestProfit = 1095\n",
-    "Node n°25906:   BestProfit = 1099\n",
-    "Node n°27015:   BestProfit = 1104\n",
-    "Node n°27130:   BestProfit = 1119\n",
-    "Node n°27585:   BestProfit = 1121\n",
-    "Node n°28076:   BestProfit = 1125\n",
-    "Node n°43768:   BestProfit = 1132\n",
-    "Node n°44203:   BestProfit = 1134\n",
-    "Node n°59004:   BestProfit = 1142\n",
-    "Node n°59465:   BestProfit = 1144\n",
-    "Node n°59964:   BestProfit = 1148\n",
-    "Node n°65923:   BestProfit = 1154\n",
-    "Node n°66110:   BestProfit = 1156\n",
-    "Node n°71779:   BestProfit = 1186\n",
-    "Node n°71992:   BestProfit = 1188\n",
-    "Node n°73054:   BestProfit = 1190\n",
-    "Node n°73127:   BestProfit = 1197\n",
-    "Node n°73146:   BestProfit = 1241\n",
-    "Node n°152150:  BestProfit = 1249\n",
-    "Node n°154060:  BestProfit = 1251\n",
-    "Node n°179062:  BestProfit = 1260\n",
-    "Node n°181638:  BestProfit = 1261\n",
-    "Node n°181907:  BestProfit = 1281\n",
-    "Node n°192060:  BestProfit = 1298\n",
-    "Node n°202348:  BestProfit = 1330\n",
-    "Node n°203862:  BestProfit = 1341\n",
-    "Node n°206773:  BestProfit = 1351\n",
-    "Node n°399253:  BestProfit = 1365\n",
-    "Node n°619338:  BestProfit = 1375\n",
-    "Node n°619695:  BestProfit = 1377\n",
-    "Node n°842654:  BestProfit = 1394\n",
-    "Node n°844341:  BestProfit = 1396\n",
-    "\n",
-    "--------------------------------------------------\n",
-    "Expected optimal value = 1396\n",
-    "Optimal value = 1396\n",
-    "Optimal x = [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 1, 1, 1, 1]\n",
-    "Maximum number of nodes = 1125899906842624\n",
-    "Nodes explored = 846447\n",
-    "\n",
-    "real    0m4,348s\n",
-    "user    0m4,480s\n",
-    "sys     0m0,747s\n",
-    "```\n",
-    "\n",
-    "Nous avaons réalisé les calcules de deux manières différentes : \\\n",
-    "La première fois, nous mettions a jour les coordonnées de $x$ dans l'ordre des indices. \\\n",
-    "La deuxième fois, nous avons d'abbord trié les vecteurs `weight` et `price` par leur rapport $prix / poids$. Cela revient a mettre a jour les coordonnées de $x$ dans l'ordre du meilleur rapport $prix / poids$. (NB : le vecteur résultat n'est pas ré-ordonné comme l'était les `price` et `weight` initialement) \\\n",
-    "<br>\n",
     "Pour le fichier `weakly_correlated/knapPI_2_50_1000_1_-1396`, nous avons comparé les résultats :\n",
-    "| Valeurs | Sans tri | Avec tri |\n",
-    "| :- | :- | :- |\n",
-    "| Optimal value | 1396 | 1396 |\n",
-    "| user | 29.372s | 4.480s |\n",
-    "| Nodes explored | 3053865 | 846447 |\n",
+    "| Valeurs        | Sans tri | Avec tri |\n",
+    "| :------------- | :------- | :------- |\n",
+    "| Optimal value  | 1396     | 1396     |\n",
+    "| Nodes explored | 3053865  | 846447   |\n",
+    "| time           | 29.372s  | 4.480s   |\n",
     "\n",
-    "Il serait finalement possible d'optimiser encore plus notre algorithme en ne stockant que les changements de valeurs dans l'abre, au lieu de stocker le vecteurs $x$ en entier à chaque noeud de l'arbre."
+    "Il serait possible d'optimiser encore plus notre algorithme en ne stockant que les changements de valeurs dans l'abre, au lieu de stocker le vecteurs $x$ en entier à chaque noeud de l'arbre. Cela permetterait d'économiser pas mal de RAM.\n",
+    "\n",
+    "## Bonus: Comparaison avec GLPK\n",
+    "\n",
+    "La huitième cellule de ce notebook permet de convertir les `.opb` en `.lp`, et permet ainsi de résoudre les problèmes en utilisant GLPK.\n",
+    "Via les fichiers `test.jl` et `distrib.py` on lance sur toutes les machines de l'enseeiht (la nuit), la résolution de chaque problème via GLPK et via notre implémentation. On observe alors que l'on obtient la même valeur `Objective` optimale finale, de même le nombre de noeuds explorés par GLPK ainsi que son temps d'execution sont nettement inférieur à ceux de notre algorithme."
    ]
   }
  ],

From 6e87639c544597e0d08a39a9854633956010d2bc Mon Sep 17 00:00:00 2001
From: =?UTF-8?q?Laure=CE=B7t?= <laurentfainsin@protonmail.com>
Date: Fri, 10 Dec 2021 11:24:14 +0100
Subject: [PATCH 21/21] feat: fin du projet ?

---
 notebook.ipynb | 34486 +----------------------------------------------
 1 file changed, 236 insertions(+), 34250 deletions(-)

diff --git a/notebook.ipynb b/notebook.ipynb
index 0b5ebb4..2ddbd64 100644
--- a/notebook.ipynb
+++ b/notebook.ipynb
@@ -16,41 +16,9 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 14,
+   "execution_count": null,
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "---data/subset_sum/knapPI_6_50_1000_1_-994.opb---\n",
-      "Capacity = 994\n",
-      "Number of objects = 50\n",
-      "Expected optimal value = 994\n",
-      "Maximum number of nodes = 1125899906842624\n",
-      "\n",
-      "Node n°0: \tBestProfit = -1\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Manifest.toml`\n",
-      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
-      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 2 seconds (262 already precompiled, 2 skipped during auto due to previous errors)\n",
-      "\u001b[32m\u001b[1m   Resolving\u001b[22m\u001b[39m package versions...\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Project.toml`\n",
-      "\u001b[32m\u001b[1m  No Changes\u001b[22m\u001b[39m to `~/.julia/environments/v1.7/Manifest.toml`\n",
-      "\u001b[32m\u001b[1mPrecompiling\u001b[22m\u001b[39m project...\n",
-      "\u001b[32m  ✓ \u001b[39mTestOptinum\n",
-      "  1 dependency successfully precompiled in 1 seconds (262 already precompiled, 2 skipped during auto due to previous errors)\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "import Pkg;\n",
     "Pkg.add(\"GraphRecipes\");\n",
@@ -67,7 +35,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": 2,
    "metadata": {},
    "outputs": [
     {
@@ -119,7 +87,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 16,
+   "execution_count": 3,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -165,7 +133,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 17,
+   "execution_count": 4,
    "metadata": {},
    "outputs": [
     {
@@ -247,7 +215,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 18,
+   "execution_count": 5,
    "metadata": {},
    "outputs": [
     {
@@ -316,7 +284,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 19,
+   "execution_count": 6,
    "metadata": {},
    "outputs": [
     {
@@ -368,7 +336,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 20,
+   "execution_count": 7,
    "metadata": {},
    "outputs": [
     {
@@ -424,7 +392,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 21,
+   "execution_count": 8,
    "metadata": {},
    "outputs": [
     {
@@ -558,33 +526,33 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 29,
+   "execution_count": 9,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "---data/weakly_correlated_span/knapPI_12_20_1000_1_-970.opb---\n",
-      "Capacity = 970\n",
-      "Number of objects = 20\n",
-      "Expected optimal value = 970\n",
-      "Maximum number of nodes = 1048576\n",
+      "---data/test-65.opb---\n",
+      "Capacity = 10\n",
+      "Number of objects = 4\n",
+      "Expected optimal value = 65\n",
+      "Maximum number of nodes = 16\n",
       "\n",
       "Node n°0: \tBestProfit = -1\n",
       "\n",
       "--------------------------------------------------\n",
-      "Expected optimal value = 970\n",
-      "Optimal value = 970\n",
-      "Optimal x = [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0, 1, 0, 0, 0]\n",
-      "Maximum number of nodes = 1048576\n",
-      "Nodes explored = 2637\n"
+      "Expected optimal value = 65\n",
+      "Optimal value = 65\n",
+      "Optimal x = [0, 1, 0, 1]\n",
+      "Maximum number of nodes = 16\n",
+      "Nodes explored = 23\n"
      ]
     },
     {
      "data": {
       "text/plain": [
-       "([1, 1, 2, 2, 5, 5, 6, 6, 9, 9  …  2623, 2623, 2621, 2621, 2630, 2630, 2631, 2631, 2634, 2634], [2, 3, 4, 5, 6, 7, 8, 9, 10, 11  …  2628, 2629, 2630, 2631, 2632, 2633, 2634, 2635, 2636, 2637], Any[0, 1, 2, 3, 4, 5, 6, 7, 8, 9  …  2627, 2628, 2629, 2630, 2631, 2632, 2633, 2634, 2635, 2636])"
+       "([1, 1, 2, 2, 4, 4, 7, 7, 5, 5  …  3, 3, 14, 14, 17, 17, 15, 15, 20, 20], [2, 3, 4, 5, 6, 7, 8, 9, 10, 11  …  14, 15, 16, 17, 18, 19, 20, 21, 22, 23], Any[0, 1, 2, 3, 4, 5, 6, 7, 8, 9  …  13, 14, 15, 16, 17, 18, 19, 20, 21, 22])"
       ]
      },
      "metadata": {},
@@ -592,34318 +560,336 @@
     }
    ],
    "source": [
-    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/weakly_correlated_span/knapPI_12_20_1000_1_-970.opb\")"
+    "trParentnodes, trChildnodes, trNamenodes = SolveKnapInstance(\"data/test-65.opb\")"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 30,
+   "execution_count": 10,
    "metadata": {},
    "outputs": [
     {
      "data": {
-      "image/png": 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1597.8,1072.71 1599.2,1073.73 \n  1600.7,1074.62 1602.26,1075.4 1603.88,1076.1 1605.54,1076.74 1607.23,1077.34 1608.92,1077.93 1610.61,1078.53 1612.27,1079.16 1613.89,1079.86 1615.46,1080.64 \n  1616.95,1081.53 1618.35,1082.55 1619.65,1083.73 1620.83,1085.09 1621.87,1086.65 1622.76,1088.44 1623.48,1090.48 1624.01,1092.8 1624.34,1095.42 1624.45,1098.37 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1624.45,1098.37 1624.5,1101.4 1624.64,1104.26 1624.86,1106.97 1625.16,1109.54 1625.53,1111.99 1625.96,1114.31 1626.46,1116.54 1627,1118.67 1627.58,1120.72 \n  1628.2,1122.71 1628.85,1124.64 1629.53,1126.53 1630.22,1128.38 1630.92,1130.22 1631.63,1132.06 1632.33,1133.9 1633.02,1135.75 1633.7,1137.64 1634.35,1139.57 \n  1634.97,1141.56 1635.56,1143.61 1636.1,1145.74 1636.59,1147.97 1637.02,1150.29 1637.39,1152.74 1637.69,1155.31 1637.91,1158.02 1638.05,1160.88 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1638.44,1184.77 \n  1638.5,1186.46 1638.57,1188.08 1638.65,1189.64 1638.72,1191.17 1638.8,1192.68 1638.87,1194.17 1638.95,1195.68 1639.03,1197.2 1639.1,1198.77 1639.17,1200.39 \n  1639.24,1202.08 1639.3,1203.85 1639.36,1205.72 1639.41,1207.71 1639.46,1209.83 1639.5,1212.1 1639.53,1214.53 1639.56,1217.13 1639.57,1219.93 1639.58,1222.94 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1638.1,1163.91 1638.18,1166.94 1638.42,1169.81 1638.81,1172.53 1639.33,1175.11 1639.97,1177.56 1640.72,1179.9 1641.58,1182.14 1642.52,1184.29 1643.54,1186.36 \n  1644.62,1188.36 1645.75,1190.31 1646.92,1192.22 1648.13,1194.1 1649.35,1195.96 1650.58,1197.81 1651.8,1199.68 1653,1201.55 1654.18,1203.46 1655.31,1205.41 \n  1656.39,1207.42 1657.41,1209.49 1658.35,1211.64 1659.2,1213.87 1659.96,1216.21 1660.6,1218.67 1661.12,1221.25 1661.51,1223.97 1661.75,1226.83 1661.83,1229.86 \n  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1682.15,1244.37 1683.79,1245 1685.47,1245.56 1687.17,1246.09 1688.89,1246.6 1690.59,1247.13 1692.27,1247.69 1693.91,1248.32 1695.49,1249.03 \n  1697,1249.85 1698.42,1250.81 1699.74,1251.93 1700.93,1253.24 1701.98,1254.76 1702.88,1256.51 1703.61,1258.52 1704.15,1260.82 1704.48,1263.42 1704.6,1266.36 \n  \n  \"/>\n<polyline clip-path=\"url(#clip872)\" style=\"stroke:#000000; stroke-linecap:butt; stroke-linejoin:round; stroke-width:4; stroke-opacity:1; fill:none\" points=\"\n  1704.6,1266.36 1704.65,1269.39 1704.8,1272.25 1705.05,1274.95 1705.38,1277.51 1705.79,1279.94 1706.28,1282.26 1706.82,1284.46 1707.43,1286.58 1708.08,1288.61 \n  1708.77,1290.58 1709.49,1292.49 1710.25,1294.35 1711.02,1296.19 1711.8,1298.01 1712.58,1299.82 1713.36,1301.63 1714.14,1303.47 1714.89,1305.33 1715.61,1307.24 \n  1716.3,1309.21 1716.96,1311.24 1717.56,1313.36 1718.1,1315.56 1718.59,1317.88 1719,1320.31 1719.33,1322.87 1719.58,1325.57 1719.73,1328.43 1719.78,1331.46 \n  \n  \"/>\n<polyline 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       ]
      },
      "metadata": {},
@@ -34911,7 +897,7 @@
     }
    ],
    "source": [
-    "graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
+    "# graphplot(trParentnodes, trChildnodes, names = trNamenodes, method = :tree)"
    ]
   },
   {
@@ -34959,7 +945,7 @@
     "## Bonus: Comparaison avec GLPK\n",
     "\n",
     "La huitième cellule de ce notebook permet de convertir les `.opb` en `.lp`, et permet ainsi de résoudre les problèmes en utilisant GLPK.\n",
-    "Via les fichiers `test.jl` et `distrib.py` on lance sur toutes les machines de l'enseeiht (la nuit), la résolution de chaque problème via GLPK et via notre implémentation. On observe alors que l'on obtient la même valeur `Objective` optimale finale, de même le nombre de noeuds explorés par GLPK ainsi que son temps d'execution sont nettement inférieur à ceux de notre algorithme."
+    "Via les fichiers `test.jl` et `distrib.py` on lance sur toutes les machines de l'enseeiht (la nuit), la résolution de chaque problème via GLPK et via notre implémentation. On observe alors que GLPK obtient la même valeur optimale finale que notre implémentation, cependant le nombre de noeuds explorés par GLPK ainsi que son temps d'exécution sont nettement inférieur à ceux de notre algorithme."
    ]
   }
  ],