{"id":320,"date":"2013-12-23T16:44:02","date_gmt":"2013-12-23T16:44:02","guid":{"rendered":"http:\/\/www.jralmeida.com\/?p=320"},"modified":"2013-12-23T16:44:02","modified_gmt":"2013-12-23T16:44:02","slug":"o-desemprego-esta-a-aumentar-ou-a-diminuir","status":"publish","type":"post","link":"https:\/\/www.jralmeida.com\/?p=320","title":{"rendered":"O Desemprego est\u00e1 a aumentar ou a diminuir?"},"content":{"rendered":"<p>Os olhos n\u00e3o escondem. Olhe-se para o gr\u00e1fico em baixo e pergunte-se\u00a0 a si mesmo o que v\u00ea.<\/p>\n<p><img decoding=\"async\" alt=\"\" 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\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\/><\/p>\n<p>O que acha? A tend\u00eancia dovalores registados \u00e9 de subida ou de descida?<\/p>\n<p>O que o gr\u00e1fico representa \u00e9 o n\u00famero de novos desempregados que se inscrevem nos centros de emprego. Trata-se da dimens\u00e3o absoluta das pessoas que, em cada m\u00eas, desde Janeiro de 2007 at\u00e9 Novembro de 2013, se dirigiram dos centros de emprego para declararem que ficaram desempregados nesse m\u00eas.<\/p>\n<p>S\u00e3o dados absolutos, 1) ainda n\u00e3o trabalhados administrativamente, como s\u00e3o os valores do desemprego registado do IEFP em que os jornalistas tendem erradamente em pegar; erradamente porque essa vari\u00e1vel \u00e9 apurada depois de os servi\u00e7os dos centros de emprego deduziram os que est\u00e3o em forma\u00e7\u00e3o profissional, os que foram anulados, arranjaram emprego ou emigraram ou passaram a reformados. Ou seja, sabe-se l\u00e1 que realidade representa; 2) depois, os dados do gr\u00e1fico n\u00e3o s\u00e3o uma amostra estat\u00edstica, como os dados oficiais, estimados pelo Instituto Nacional de Estat\u00edstica.<\/p>\n<p>S\u00e3o os dados puros e duros e que mostram a dimens\u00e3o das sucessivas vagas de desempregados.<\/p>\n<p>Olhando para o gr\u00e1fico, o que lhe parece? Ser\u00e1 que se est\u00e1 a operar alguma altera\u00e7\u00e3o na traject\u00f3ria dessas novas vagas? Ou apenas, de ora em quando, oscila\u00e7\u00f5es diversas na mesma din\u00e2mica?<\/p>\n<p>Repare-se que em Setembro passado se registou o segundo valor mais alto de sempre. Foram mais 80 mil pessoas que se apresentaram aos centros de emprego.<\/p>\n<p>Como \u00e9 ent\u00e3o poss\u00edvel que o Governo declare que o desemprego est\u00e1 em queda por &#8220;n&#8221; meses consecutivos? O problema \u00e9 que \u00e9 poss\u00edvel, sim. Os estat\u00edsticos costumam dizer que os n\u00fameros, quando torturados, dizem o que queremos. Mas com a dimens\u00e3o absoluta \u00e9 mais dif\u00edcil obrig\u00e1-los a falar.<\/p>\n<p>Tudo depende da vari\u00e1vel que se tome para medir o desemprego. 1) Pegar na taxa de desemprego pode ser err\u00f3neo, porque se compara duas realidades: o n\u00famero de desempregados e a popula\u00e7\u00e3o activa e tudo depende da evolu\u00e7\u00e3o dessas duas realidades; 2) pegar nas varia\u00e7\u00f5es hom\u00f3logas pode ser err\u00f3neo porque, ao fim de um per\u00edodo longo de subida do desemprego, qualquer redu\u00e7\u00e3o do desemprego pode dar a sensa\u00e7\u00e3o do princ\u00edpio do fim dessa subida, quando no fundo apenas se atingiu um &#8220;planalto&#8221; e que a dificuldade de absor\u00e7\u00e3o do desemprego se mant\u00e9m; 3) pegar nas varia\u00e7\u00f5es em cadeia (m\u00eas \/ m\u00eas anterior) ainda pode ser mais err\u00f3neo porque se estar\u00e1 a medir micro varia\u00e7\u00f5es, momento de inflex\u00e3o, que pouco representam sobre a dimens\u00e3o do volume do desemprego.<\/p>\n<p>Na realidade, o exerc\u00edcio \u00f3ptimo &#8211; e mais s\u00e9rio &#8211; seria conjugar os diversos tipos de varia\u00e7\u00f5es para se analisar o que estar\u00e1 a acontecer. Mas o exerc\u00edcio pol\u00edtico de curto prazo tende a ser cego &#8211; e, por isso, pouco s\u00e9rio &#8211; pretendendo-se conquistar mais adeptos. Mas no fundo l\u00e1 estar\u00e1 a realidade que, a m\u00e9dio prazo, continuar\u00e1 vis\u00edvel. Como agora.<\/p>\n<p>&nbsp;<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Os olhos n\u00e3o escondem. Olhe-se para o gr\u00e1fico em baixo e pergunte-se\u00a0 a si mesmo o que v\u00ea. O que acha? A tend\u00eancia dovalores registados \u00e9 de subida ou de descida? O que o gr\u00e1fico representa \u00e9 o n\u00famero de novos desempregados que se inscrevem nos centros de emprego. Trata-se da dimens\u00e3o absoluta das pessoas [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":321,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[31],"tags":[],"class_list":["post-320","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-blog"],"_links":{"self":[{"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/posts\/320","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=320"}],"version-history":[{"count":0,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/posts\/320\/revisions"}],"wp:featuredmedia":[{"embeddable":true,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=\/wp\/v2\/media\/321"}],"wp:attachment":[{"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=320"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=320"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.jralmeida.com\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=320"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}