{"id":409,"date":"2017-01-31T01:00:00","date_gmt":"2017-01-30T22:00:00","guid":{"rendered":"http:\/\/lemotdujour.fr\/?p=409"},"modified":"2017-07-08T08:19:48","modified_gmt":"2017-07-08T06:19:48","slug":"mardi-31012017","status":"publish","type":"post","link":"https:\/\/lemotdujour.fr\/?p=409","title":{"rendered":"Mardi 31\/01\/2017"},"content":{"rendered":"<div class=\"mdjDate\"><a id=\"_Toc482008759\"><\/a>Mardi 31\/01\/2017<\/div>\n<div class=\"mdjTexte\">\u00abInverser la courbe du ch\u00f4mage\u00bb<\/div>\n<div class=\"mdjAuteur\">Fran\u00e7ois Hollande<\/div>\n<div class=\"mdjComplements\">Revenons \u00e0 la France et \u00e0 un objectif dont nous avons r\u00e9guli\u00e8rement entendu parl\u00e9 au cours de ces 4 derni\u00e8res ann\u00e9es.<\/div>\n<div class=\"mdjComplements\">D\u00e8s le 9 septembre 2012 dans le journal de TF1, Fran\u00e7ois Hollande d\u00e9clare solennellement:\u00a0\u00abNous devons inverser la courbe du ch\u00f4mage d&rsquo;ici un an.\u00bb Une volont\u00e9 qu\u2019il r\u00e9it\u00e8re quelques mois plus tard d\u00e9clarant lors de ses voeux du Nouvel an: \u00abToutes nos forces seront tendues vers un seul but : inverser la courbe du ch\u00f4mage d&rsquo;ici un an, [\u2026] co\u00fbte que co\u00fbte.\u00bb<\/div>\n<div class=\"mdjComplements\">\u00abInverser la courbe du ch\u00f4mage\u00bb<\/div>\n<div class=\"mdjComplements\">Pour l&rsquo;ancien \u00e9l\u00e8ve de math\u00e9matiques sup\u00e9rieures que je suis, cette phrase est d&rsquo;abord d&rsquo;une grande stupidit\u00e9. Cela n&rsquo;a pas de sens d&rsquo;inverser une courbe.\u00a0 Personne ne saurait dessiner une courbe puis dessiner une courbe inverse. Cela n&rsquo;existe pas.<\/div>\n<div class=\"mdjComplements\">Ce qui est possible c&rsquo;est de changer le sens de variation d&rsquo;une courbe. La courbe du ch\u00f4mage avait un sens de variation positif, (pour un matheux cela signifie que la fonction d\u00e9riv\u00e9e est positive) l&rsquo;objectif pouvait donc \u00eatre de changer ce sens en un sens de variation n\u00e9gatif. En terme plus prosa\u00efque la courbe montait, il faudrait qu&rsquo;elle descende.<\/div>\n<div class=\"mdjComplements\">Mais arr\u00eatons l\u00e0 ce d\u00e9lire ! Ce technocrate que nous avons \u00e9lu ne sait plus parler des choses de la vie, il parle de chiffres, de courbes, de mesures. Il ne parle pas d&rsquo;\u00eatres humains qui cherchent un emploi et qui en sont \u00e9loign\u00e9s de plus en plus.<\/div>\n<div class=\"mdjComplements\">Un humain ou un politique dit : \u00abon va d\u00e9velopper l&#8217;emploi, on va donner du travail \u00e0 ceux qui n&rsquo;en ont pas, on va orienter &#8230;\u00bb.<\/div>\n<div class=\"mdjComplements\">Un technocrate parle du sens de variation d&rsquo;une courbe et en plus en parle mal avec une novlangue qui tente de manier des indicateurs, des abstractions plut\u00f4t que de parler de la vie .<\/div>\n<div class=\"mdjComplements\">Et puis le technocrate s&rsquo;\u00e9tonne que l&rsquo;humain, celui qui est en face de cette difficult\u00e9, de trouver sa place dans la soci\u00e9t\u00e9 \u00e9conomique, de savoir de quoi demain sera fait le rejette violemment car il n&rsquo;en a que\u00a0 faire des courbes invers\u00e9es ou non. Il veut un job, un job qui lui donne une r\u00e9mun\u00e9ration lui permettant de vivre. Il veut savoir si ses enfants pourront avoir un job ou s&rsquo;il n&rsquo;y a que du travail pour un tout petit nombre et que tout le reste sera fait par des automates ou des programmes informatiques : ces millions de boulots qui permettaient aux gens de vivre : chauffeur de taxi, conducteur de camion, comptables mais aussi cuisinier, assistant dans un cabinet d&rsquo;avocats mais aussi caissiers dans un magasin ou vendeur ou manutentionnaire et peut \u00eatre m\u00eame m\u00e9decin etc&#8230;<\/div>\n<div class=\"mdjComplements\">Ces questions abyssales sont laiss\u00e9es sous silence pour parler de chiffres, de courbes et de r\u00e9alit\u00e9s froides susceptibles de remplir un tableur certainement pas de motiver, d&rsquo;engager et de convaincre. Faire de la politique autrement dit !<\/div>\n<div class=\"mdjComplements\">Mais revenons un instant sur cette fameuse courbe.<\/div>\n<div class=\"mdjComplements\">Gr\u00e2ce \u00e0 l&rsquo;INSEE nous avons tous les \u00e9l\u00e9ments pour voir de nos propres yeux. C&rsquo;est sur ce site :<\/div>\n<div class=\"mdjComplements\"><a href=\"http:\/\/statistiques.pole-emploi.org\/stmt\/static\/methode\">http:\/\/statistiques.pole-emploi.org\/stmt\/static\/methode<\/a><\/div>\n<div class=\"mdjComplements\">Et pour que ce soit encore plus simple pour vous je vous envoie en pi\u00e8ce jointe le fichier qui retrace la froide r\u00e9alit\u00e9 des chiffres depuis 1996.<\/div>\n<div class=\"mdjComplements\">Alors cette courbe l&rsquo;avez vous d\u00e9j\u00e0 vu ?<\/div>\n<table>\n<tbody>\n<tr>\n<td>\n<div class=\"mdjComplements\">Voici une courbe qui retrace l&rsquo;\u00e9volution du nombre de ch\u00f4meurs depuis le d\u00e9but du quinquennat de Hollande (entre mai 2012 et novembre 2016)<\/div>\n<\/td>\n<td>\n<div class=\"mdjComplements\"><img decoding=\"async\" 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\" \/><\/div>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<div class=\"mdjComplements\">Cette courbe comment la qualifier ? de \u00ab\u00a0tourment\u00e9e\u00a0\u00bb peut \u00eatre ?<\/div>\n<div class=\"mdjComplements\">Elle subit, bien s\u00fbr, des variations saisonni\u00e8res qui correspondent par exemple \u00e0 l&rsquo;arriv\u00e9e sur le march\u00e9 du travail des jeunes qui ont fini leurs \u00e9tudes.<\/div>\n<div class=\"mdjComplements\">Encore faut-il savoir qu&rsquo;elle ne repr\u00e9sente qu&rsquo;un type de ch\u00f4meurs : <strong>la cat\u00e9gorie A<\/strong>, parce qu&rsquo;il existe plusieurs types de ch\u00f4meurs :<\/div>\n<p>Cat\u00e9gorie A\u00a0\u00a0\u00a0 Demandeurs d\u2019emploi tenus de faire des actes positifs de recherche d\u2019emploi, sans emploi<\/p>\n<p>Cat\u00e9gorie B\u00a0\u00a0\u00a0 Demandeurs d\u2019emploi tenus de faire des actes positifs de recherche d\u2019emploi, ayant exerc\u00e9 une activit\u00e9 r\u00e9duite courte\u00a0\u00a0 (i.e. de 78 heures ou moins au cours du mois)<\/p>\n<p>Cat\u00e9gorie C\u00a0\u00a0\u00a0 Demandeurs d\u2019emploi tenus de faire des actes positifs de recherche d\u2019emploi, ayant exerc\u00e9 une activit\u00e9 r\u00e9duite longue (i.e. de plus de 78 heures au cours du mois)<\/p>\n<p>Cat\u00e9gorie D\u00a0\u00a0\u00a0 Demandeurs d\u2019emploi non tenus de faire des actes positifs de recherche d\u2019emploi (en raison d\u2019un stage, d\u2019une formation, d\u2019une maladie\u2026), sans emploi<\/p>\n<p>Cat\u00e9gorie E\u00a0\u00a0\u00a0 Demandeurs d\u2019emploi non tenus de faire des actes positifs de recherche d\u2019emploi, en emploi (par exemple : b\u00e9n\u00e9ficiaires de contrats aid\u00e9s).<\/p>\n<div class=\"mdjComplements\">Prenons la courbe de type A depuis janvier 1996 jusqu&rsquo;\u00e0 novembre 2016<\/div>\n<table>\n<tbody>\n<tr>\n<td>\n<div class=\"mdjComplements\"><img decoding=\"async\" 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\" \/><\/div>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<div class=\"mdjComplements\">Il semblerait que l&rsquo;on peut voir une baisse entre 1996 et 2008, mais apr\u00e8s 2008 il y a inversion du sens de variation de cette courbe dans le sens non souhait\u00e9.<\/div>\n<div class=\"mdjComplements\">Mais regardons donc la courbe en agr\u00e9geant l&rsquo;ensemble des types de ch\u00f4meurs (ABCDE) sur la m\u00eame p\u00e9riode :<\/div>\n<table>\n<tbody>\n<tr>\n<td>\n<div class=\"mdjComplements\"><img decoding=\"async\" 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\" \/><\/div>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<div class=\"mdjComplements\">Quand nous analysons cette courbe (qui va au-del\u00e0 de 6 000 000 d\u00e9sormais) il n&rsquo;y a qu&rsquo;une baisse l\u00e9g\u00e8re entre 1996 et 2008 en revanche une progression inexorable entre 2008 et 2016.<\/div>\n<div class=\"mdjComplements\">Cela signifie donc que si des ch\u00f4meurs sortent de la cat\u00e9gorie A c&rsquo;est plut\u00f4t pour aller vers les autres cat\u00e9gories que pour sortir du ch\u00f4mage.<\/div>\n<div class=\"mdjComplements\">Mais les chiffres sont complexes au contraire de ce que voudrait nous laisser croire les communicants quantophr\u00e8nes. Car la population sur laquelle s&rsquo;applique ces courbes n&rsquo;est pas immuable, mais fluctue car il y a tout au long de ces ann\u00e9es une arriv\u00e9e de nouveaux venus sur le march\u00e9 de l&#8217;emploi, alors que d&rsquo;autres en sortent par la retraite ou quelquefois le d\u00e9couragement. Pendant ce temps les r\u00e8gles concernant la retraite ont \u00e9t\u00e9 modifi\u00e9es entrainant d&rsquo;autres ph\u00e9nom\u00e8nes et comportements.<\/div>\n<div class=\"mdjComplements\">R\u00e9sumons le propos : un chiffre ne veut rien dire (ce qui ne signifie pas qu&rsquo;il est inutile mais qu&rsquo;il n&rsquo;a pas de sens isol\u00e9, non contextualis\u00e9 et expliqu\u00e9) et \u00ab\u00a0Inverser la courbe du ch\u00f4mage\u00a0\u00bb est une formule stupide.<\/div>\n<div class=\"mdjComplements\">Enfin ce qu&rsquo;il est raisonnable de dire c&rsquo;est que l&rsquo;offre d&#8217;emploi sait de moins en moins r\u00e9pondre \u00e0 la demande d&#8217;emploi.<\/div>\n<div class=\"mdjComplements\">Vous pouvez lire aussi ce d\u00e9cryptage de Jacques Sapir <a href=\"https:\/\/russeurope.hypotheses.org\/5551\">&lt;Le ch\u00f4mage et la honte de nos gouvernants&gt;<\/a><\/div>\n","protected":false},"excerpt":{"rendered":"<p>Mardi 31\/01\/2017 \u00abInverser la courbe du ch\u00f4mage\u00bb Fran\u00e7ois Hollande Revenons \u00e0 la France et \u00e0 un objectif dont nous avons r\u00e9guli\u00e8rement entendu parl\u00e9 au cours de ces 4 derni\u00e8res ann\u00e9es. D\u00e8s le 9 septembre 2012 dans le journal de TF1,<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[],"class_list":["post-409","post","type-post","status-publish","format-standard","hentry","category-motdujour"],"_links":{"self":[{"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/posts\/409","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=409"}],"version-history":[{"count":2,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/posts\/409\/revisions"}],"predecessor-version":[{"id":2699,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=\/wp\/v2\/posts\/409\/revisions\/2699"}],"wp:attachment":[{"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=409"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=409"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/lemotdujour.fr\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=409"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}