<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-38318744415379188</id><updated>2012-01-29T07:47:10.811+01:00</updated><category term='Information Tecnology'/><title type='text'>Io penso che...</title><subtitle type='html'>idee, confronti e discussioni su fatti di attualità...</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>37</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-5704809395508522299</id><published>2011-12-16T13:08:00.002+01:00</published><updated>2011-12-16T13:08:49.419+01:00</updated><title type='text'>E viene giù dal cielo... DIPOLOOOO!</title><content type='html'>&lt;br /&gt;&lt;div class="separator" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em; text-align: justify;"&gt;&amp;nbsp;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em; text-align: justify;"&gt;&lt;br /&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt; &lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em; text-align: justify;"&gt;&lt;/div&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;La neve. L'evento metereologico più amato dai bambini, più odiato dalle amministrazioni comunali e più maledetto degli automobilisti. Ma perchè la neve e tutto ciò che ed essa si riferisce viene rappresentata con il "&lt;a href="http://www.comune.gorgonzola.mi.it/allegati/IMG_106_77%5Esimbolo_da_neve.jpg" target="_blank"&gt;simbolino&lt;/a&gt;" acrinoto?! Per capirlo bisogna partire da molto lontano...&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;b&gt;L'acqua.&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Come tutti sappiamo, è un composto chimico, la cui formula è H&lt;sub&gt;2&lt;/sub&gt;O, formato da due atomi di &lt;a href="http://it.wikipedia.org/wiki/Idrogeno" target="_blank"&gt;idrogeno&lt;/a&gt; e uno di &lt;a href="http://it.wikipedia.org/wiki/Ossigeno" target="_blank"&gt;ossigeno&lt;/a&gt; legati tramite un &lt;a href="http://it.wikipedia.org/wiki/Legame_covalente" target="_blank"&gt;legame covalente&lt;/a&gt;. A condizioni standard risulta liquida, incolore, insapore, inodore e quasi sempre si presenta come un sistema bifase, ovvero un liquido in equilibrio con la propria fase vapore. Proprio grazie alla sua struttura molecolare, l'acqua si caratterizza per una struttura chiamata "dipolo"&amp;nbsp; ovvero un "sistema" che possiede due cariche, uguali, ma di diverso segno; una sorta di piccolissima pila elettrica. Nella molecola dell'acqua, l'ossigeno, che è assai più &lt;a href="http://it.wikipedia.org/wiki/Elettronegativit%C3%A0" target="_blank"&gt;elettronegativo&lt;/a&gt; dell'idrogeno, rappresenta il polo "negativo" indicato con &lt;i&gt;δ &lt;sup&gt;-&amp;nbsp; &lt;/sup&gt;&lt;/i&gt;(sigma meno), mentre i due atomi di idrogeno, rappresentano il polo "positivo" δ &lt;sup&gt;+&lt;/sup&gt; (sigma più). Per facilitare, vi appiccico qui sotto un'immagine "evocativa"&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a 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" 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" width="200" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;TNKs to Patrick-Emil Zörner (&lt;a href="http://commons.wikimedia.org/wiki/User:Paddy" title="User:Paddy"&gt;Paddy&lt;/a&gt;)&lt;/td&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&amp;nbsp;&lt;/td&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&amp;nbsp;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;&lt;b&gt;Il legame "ponte idrogeno"&lt;/b&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a 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" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Il legame a Idrogeno, definito tradizionalmente "ponte idrogeno" o "legame della Vita" dal momento che appare fra le &lt;a href="http://it.wikipedia.org/wiki/Basi_azotate" target="_blank"&gt;basi azotate&lt;/a&gt; del DNA,&amp;nbsp;&lt;b&gt; &lt;/b&gt;è un caso particolare di interazione fra &lt;a href="http://it.wikipedia.org/wiki/Dipolo_molecolare" title="Dipolo molecolare"&gt;dipoli&lt;/a&gt;. In particolare si tratta di un legame &lt;i&gt;dipolo permanente&lt;/i&gt; - &lt;i&gt;dipolo permanente&lt;/i&gt; in cui è implicato un &lt;a href="http://it.wikipedia.org/wiki/Atomo" title="Atomo"&gt;atomo&lt;/a&gt; di &lt;a href="http://it.wikipedia.org/wiki/Idrogeno" title="Idrogeno"&gt;idrogeno&lt;/a&gt; coinvolto in un &lt;a href="http://it.wikipedia.org/wiki/Legame_covalente" title="Legame covalente"&gt;legame covalente&lt;/a&gt; con elementi molto &lt;a href="http://it.wikipedia.org/wiki/Elettronegativit%C3%A0" title="Elettronegatività"&gt;elettronegativi&lt;/a&gt; (come &lt;a href="http://it.wikipedia.org/wiki/Fluoro" title="Fluoro"&gt;fluoro&lt;/a&gt;, &lt;a href="http://it.wikipedia.org/wiki/Ossigeno" title="Ossigeno"&gt;ossigeno&lt;/a&gt;, &lt;a href="http://it.wikipedia.org/wiki/Azoto" title="Azoto"&gt;azoto&lt;/a&gt;), i quali attraggono a sé gli elettroni di valenza, acquisendo una parziale carica negativa (&lt;span class="texhtml" dir="ltr"&gt;δ&lt;/span&gt;-) lasciando l'idrogeno con una parziale carica positiva (&lt;span class="texhtml" dir="ltr"&gt;δ&lt;/span&gt;+). Come al solito, appiccico l'immagine:&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img alt="" border="0" src="data:image/png;base64,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" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;b&gt;La struttura&lt;/b&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;Grazie al legame idrogeno, l'acqua, in prossimità del punto di congelamento, organizza i propri dipoli in una struttura cristallina a simmetria esagonale. più o meno così...&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;img alt="" height="306" 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" width="320" /&gt; &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;Dove, le zone rosse sono a polarità negativa; le zone verdi a polarità positiva, e la linea tratteggiata indica la simmetria a base esagonale che si crea.... Ora... ci siamo quasi... facciamo ruotare a destra di 90° l'immagine... fino ad ottenere questo...&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;img alt="" height="299" 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" width="320" /&gt;&amp;nbsp;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;Perfetto! otteniamo già il corpo centrale del nostro fiocco di neve... Basta attendere che il cristallo si sviluppi e cresca per ottenere quest'altro...&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;img alt="" height="320" 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" width="286" /&gt; &lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt; In seguito alla crescita secondaria riportata qui sopra, possiamo vedere già come il nostro fiocco inizia a delinearsi... Così mano a mano che il fiocco cresce raggiunge la struttura tipica dell' "iconografia" della neve.&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;Ecco spiegato da dove deriva il "simbolino" arcinoto.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;&amp;nbsp;QUESTO ARTICOLO PARTECIPA AL 12° &lt;a href="http://www.carnevaledellachimica.org/" target="_blank"&gt;CARNEVALE DELLA CHIMICA&lt;/a&gt;.&lt;/div&gt;&lt;div style="text-align: center;"&gt;Ospitato da &lt;a href="http://www.scienceforpassion.com/" target="_blank"&gt;Tania&lt;/a&gt;.&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;Visto il tema e il periodo auguro un sereno natale a tutti i lettori!&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt; &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-5704809395508522299?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/5704809395508522299/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2011/12/e-viene-giu-dal-cielo-dipoloooo.html#comment-form' title='3 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5704809395508522299'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5704809395508522299'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2011/12/e-viene-giu-dal-cielo-dipoloooo.html' title='E viene giù dal cielo... DIPOLOOOO!'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-2195736717559867481</id><published>2011-10-05T13:25:00.003+02:00</published><updated>2011-10-06T10:00:47.064+02:00</updated><title type='text'>I quasicristalli</title><content type='html'>&lt;div style="text-align: justify;"&gt;Apprendo da pochissimo che il &lt;a href="http://www.nobelprize.org/"&gt;Premio Nobel&lt;/a&gt; per la Chimica 2011 è stato assegato al Prof. Daniel Shechtman per la scoperta dei quasicristalli.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Cerco di spiegare in modo semplice di cosa si tratta.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;b style="color: blue;"&gt;I CRISTALLI&lt;/b&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Il sale da cucina, meglio noto come cloruro di sodio,&amp;nbsp; è un composto solido formato per l'appunto da atomi di Cloro [Cl] e atomi di Sodio [Na] in rapporto 1:1; ovvero per ogni atomo di sodio è presente anche un atomo di cloro. Fin qui tutto chiaro? Bene passiamo oltre...&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Tali atomi si legano assieme attraverso particolari tipi di legami chimici, e legandosi occupano una forma ben definita, per la precisione un cubo ai cui vertici e punti medi (&lt;span style="font-size: x-small;"&gt;tale dato è considerarsi al netto delle fluttuazioni termiche, o una generalizzazione media dei punti di disposizione&lt;/span&gt;) dei lati si "sistemano" gli atomi in questione.&lt;/div&gt;&lt;table align="center" cellpadding="0" cellspacing="0" class="tr-caption-container" style="margin-left: auto; margin-right: auto; text-align: center;"&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style="text-align: center;"&gt;&lt;a href="http://www.chimica-online.it/download/immagini_download/cubico_facce_centrate.jpg" imageanchor="1" style="margin-left: auto; margin-right: auto;"&gt;&lt;img border="0" height="283" src="http://www.chimica-online.it/download/immagini_download/cubico_facce_centrate.jpg" width="320" /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;Struttura del sale NaCl&lt;/td&gt;&lt;td class="tr-caption" style="text-align: center;"&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div style="text-align: justify;"&gt;Questa forma così ben organizzata, prende il nome di cristallo, ovvero arrangiamento periodico diatomi o gruppi di atomi, e quindi se&amp;nbsp; io conosco la posizione di un atomodi Na e di uno di Cl posso calcolarmi con precisione dove sono tuttigli atomi del cristallo.Non solo, se io prendo questo solido e lo ruoto in qualsiasi angolazione su ogni asse ( 90°; 180°, 270°; ...) ottengo sempre lo stesso solido e questo grazie al fatto che tali cristalli sono dotati di simmetria assiale.&lt;/div&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.matematita.it/personali/media/approf/1098big.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://www.matematita.it/personali/media/approf/1098big.png" width="316" /&gt;&lt;/a&gt;&lt;/div&gt;I NON CRISTALLI&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;Questi composti, definiti "non cristalli" o semplicemente composti amorfi, come ci suggerisce il nome stesso non sono dotati di una struttura "fissa" od ordinata, essi infatti rusltano essere per loro natura composti disordinati e disposti secondo il caso in uno spazio; tendono tra le altre cose ad occupare tutto lo spazio a loro dispozione. Un esempio? Il vetro!&lt;/div&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/_27gxaYWzSv8/THqAvHPUHdI/AAAAAAAAAy8/WcZMN4nQVeg/s1600/s%C3%B3lido+amorfo.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="115" src="http://1.bp.blogspot.com/_27gxaYWzSv8/THqAvHPUHdI/AAAAAAAAAy8/WcZMN4nQVeg/s320/s%C3%B3lido+amorfo.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Essi, non essendo "ben organizzati" non godono di simmetria assiale, o perlomeno non in tutti i punti del composto, in linea generale se li ruoto di X° lungo un'asse ottengo sempre "facce" diverse.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;TUTTO CHIARO? PERFETTO!&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Non più tardi di una trentina di anni fa, un signore dell'università di Israele, si imbatte per caso nell'osservazione cristallografica, di alcune "leghe" che avevano un comportamento un po' particolare... erano composte da solidi, tutti abbastanza ordinati, ma non ordinati come i cristalli, eppure queste strutture ovunque venivano ruotate riportavano simmetria assiale.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Me lo immagino...&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Si fregò gli occhi con le mani e dovette pensare -sono stanco, meglio lasciar perdere e tornare a casa...-&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Il giorno dopo però, ritorna e si rimette allo studio e all'osservazione e quel "coso" a struttura strana è ancora lì...&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Si tratta di una struttura strana...&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Non si tratta di certo di tassellazione periodica, è una struttura molto particolare... Si tratta appunto di un QUASICRISTALLO...&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;I QUASICRISTALLI:&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;I quasicristalli, sono strutture non periodiche, ma egualmente dotate di simmetria assiale, sono persino dotati di simmetria quinaria ovvero detengono cinque assi di simmetria, essi vengono descritti da una particolare tassellazione; la tassellazione di Penrose, ovvero la loro struttura è composta da da due celle elementari costituite da rombi aventi lato unitario e angolo acuto, rispettivamente di 36º e 72º. Sebbene esistano anche&amp;nbsp; tassellazioni di questo tipo periodiche, si può dimostrare che è possibile ricoprire il piano con questi due tipi di rombi in modo non periodico.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://upload.wikimedia.org/wikipedia/commons/thumb/c/c4/Penrose7.gif/300px-Penrose7.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://upload.wikimedia.org/wikipedia/commons/thumb/c/c4/Penrose7.gif/300px-Penrose7.gif" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&amp;nbsp;I quasicristalli,&amp;nbsp; hanno mostrato l'esistenza di un 'nuovo stato dellamateria'; uno stato nel quale -paradossalmente - mentre si osservano proprieta' fisiche tipicamente 'cristalline' come, ad esempio, presenza di forma esterna a morfologiapoliedrica, diffrazione X, elettronica e neutronica ecc., contemporaneamentetali proprieta' fisiche si manifestano secondo simmetrie spaziali 'estese' chesono incompatibili con lo stato cristallino classico. Vi sono quasicristallidove si osservano simmetrie spaziali estese di tipo icosaedrico, ottagonale,dodecagonale ritenuti impossibili, sia teoricamente che praticamente, come simmetrie non-locali della struttura dei solidi. I quasicristalli costituiscono l'evidenza che la materia, consolidando, ha molte possibilita' di autorganizzare i suoi atomi secondo sitemazionispaziali che conferiscono ai materiali stessi comportamenti che possono deviaresostanzialmete da quelli presenti nelle sostanze cristalline 'normali'.&amp;nbsp;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;LE IMPLICAZIONI:&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;/div&gt;Di sicuro strutture come i quasicristalli hanno grande implicazioni tecnologiche, la più importante e nota è che vengono utilizzati per la produzione del Teflon...&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;IL 5 GIUGNO E' STATO SCOPERTO IL PRIMO QUASIACRISTALLO NATURALE, MA QUESTO E' UN ALTRO DISCORSO.&lt;br /&gt;&lt;br /&gt;Spero di essere stato chiaro e ordinato nella spiegazione...in altre parole CRISTALLINO!&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-2195736717559867481?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/2195736717559867481/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2011/10/i-quasicristalli.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/2195736717559867481'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/2195736717559867481'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2011/10/i-quasicristalli.html' title='I quasicristalli'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/_27gxaYWzSv8/THqAvHPUHdI/AAAAAAAAAy8/WcZMN4nQVeg/s72-c/s%C3%B3lido+amorfo.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-9034241073183229612</id><published>2011-05-31T14:33:00.000+02:00</published><updated>2011-05-31T14:48:47.439+02:00</updated><title type='text'>Il Formaggio con il gas dentro...</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://nutrimenti.simplicissimus.it/files/2011/04/carnevale_della_chimica_large1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="232" src="http://nutrimenti.simplicissimus.it/files/2011/04/carnevale_della_chimica_large1.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://www.ibelieveinadv.com/commons/emmentaler_holes_poster.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;br /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;A somiglianza della fermentazione butirrica, lattica e alcolica, anche la fermentazione Propionica ha, nella produzione fosforoclastica di ATP dal sistema all'equilibrio aceti- SCoA / acetil- fosfato, il modo preferenziale di produzione di energia di legame.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;L’acido propionico può formarsi per fermentazione degli zuccheri o del lattato ad opera di microbi specifici quali&lt;i&gt; Propionibacterium pentosaceum, P. shermanii, Megasphaera (Peptostreptococcus) elsdenii, Clostridium propionicum. &lt;/i&gt;Tra questi, &lt;i&gt;Megasphaera&lt;/i&gt; e &lt;i&gt;Clostridium&lt;/i&gt; utilizzano solo lattato per formare propionato nella cosiddetta via dell'acrilato, secondo lo schema:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp; 3 &lt;a href="http://www.blogger.com/goog_1498945520"&gt;lattato&lt;/a&gt; ----&amp;gt; 2 propionato + acetato +CO&lt;/span&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;; position: relative; top: 3pt;"&gt;2&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;in cui il propionato deriva dalla trasformazione&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;a href="http://it.wikipedia.org/wiki/Lattato"&gt;Lattato&lt;/a&gt; ------&amp;gt; acrilato ----&amp;gt; propionato.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;Gli altri possono usare indifferentemente sia gli zuccheri sia il lattato per formare propionato in una via ciclica piuttosto complessa il cui enzima chiave (metil- malonil- SCoA: piruvato transcarbossilasi) carbossila il piruvato a dare propionil- SCoA e ossalacetatoil &amp;nbsp;propionato, si ottiene con riciclo del coenzima A sul succinato che proviene dall'ossalacetato andando a formare succinato (altro prodotto di questa via fermentativa). In questo ultimo passaggio, mediato da NADH + H&lt;/span&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;; position: relative; top: -3pt;"&gt;+&lt;/span&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;,&amp;nbsp; si produrrà una mole di ATP. La resa energetica sarà di 6 ATP per ogni 1,5 moli di glucosio ed i prodotti di accumulo saranno propionato e acetato, analogamente a quanto visto per il lattato.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://emmentaler.ch/uploads/pics/kueherstock_kaesen_02.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="255" src="http://emmentaler.ch/uploads/pics/kueherstock_kaesen_02.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.0cm; margin-right: 5.0pt; margin-top: 0cm; mso-pagination: none; tab-stops: 369.0pt; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;Dopo questa dotta disquisizione che tanto fa emozionare noi malati di chimica, passiamo al vero argomento del post… che fa emozionare i buon gustai!!!&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 1.0cm;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;L'Emmentaler è un formaggio a &lt;a href="http://it.wikipedia.org/wiki/Formaggi_a_pasta_dura" title="Formaggi a pasta dura"&gt;&lt;span style="color: windowtext; text-decoration: none;"&gt;pasta dura&lt;/span&gt;&lt;/a&gt;, la cui caratteristica principale sono le grandi occhiature, o meglio, i buchi per cui è divenuto famoso! In cucina, viene utilizzato sia nei &lt;span style="color: windowtext; text-decoration: none;"&gt;sandwich&lt;/span&gt;, sia fuso. Viene utilizzato anche nella &lt;span style="color: windowtext; text-decoration: none;"&gt;fondue&lt;/span&gt;, e da anni risulta essere il principale formaggio consumato dai bambini, i quali sono attratti proprio dai caratteristici “buchi”.Il formaggio Emmentaler è prodotto con latte vaccino crudo. Le vacche sono nutrite esclusivamente con erba e fieno e non sono consentiti mangimi insilati. Per produrre 1 kg di formaggio occorrono circa 12 l di latte. Il formaggio è realizzato in forme tonde con un diametro da 80 a 100 cm, con uno spessore che varia da 16 a 27 cm e un peso fra i 75 e i 120 kg. Bene, ma che c’azzecca l’Emmentaler con la fermentazione propionica?&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-left: 1.0cm;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12.0pt; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 1.0cm; margin-right: 5.0pt; margin-top: 0cm; mso-pagination: none; tab-stops: 369.0pt; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;Gli arcinoti BUCHI dell’Emmentaler si formano proprio grazie alla seconda fermentazione che avviene all’interno della forma di formaggio, fermentazione propionica per l’appunto. Come abbiamo già visto, una delle tappe della produzione del propionato consiste nella produzione, oltre alle due molecole del suddetto composto, anche di una molecola di &lt;a href="http://it.wikipedia.org/wiki/Anidride_carbonica"&gt;CO&lt;sub&gt;2&lt;/sub&gt;&lt;/a&gt;. Anidride carbonica, la quale, concentrandosi all’interno del formaggio crea delle “bolle d’aria” ovvero spazi occupati dal gas che si formano all’interno della pasta del formaggio stesso. Una volta tagliato a fette queste bolle vengono “sezionate” e danno origine alla fetta di formaggio “con i buchi”. Il sapore acidulo e leggermente piccante (soprattutto in &lt;a href="http://it.wikipedia.org/wiki/Emmentaler#Tipologie"&gt;Emmentaler maturo&lt;/a&gt;) deriva proprio dalla presenza al suo interno di &lt;a href="http://it.wikipedia.org/wiki/Acido_propionico"&gt;acido propionico&lt;/a&gt; e &lt;a href="http://it.wikipedia.org/wiki/Acido_succinico"&gt;acido succinico&lt;/a&gt; che si formano durante la fermentazione sopra presentata!&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;Ah... dimenticavo... PROVARE PER CREDERE.... &lt;a href="http://cucina.corriere.it/ricette/formaggi/112/fonduta-emmental-gruyere_41c8a480-1af8-11df-af4a-00144f02aabe.shtml"&gt;LA FONDUTA DI EMMENTALER&lt;/a&gt;!!!&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="line-height: 12pt; margin: 0cm 5pt 0.0001pt 1cm; text-align: justify;"&gt;&lt;span style="font-family: &amp;quot;Times&amp;quot;,&amp;quot;serif&amp;quot;;"&gt;L'articolo pertecipa al VI carnevale della chimica ospitato dal blog &lt;a href="http://nutrimenti.simplicissimus.it/"&gt;NUTRIMENTI&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class="MsoNormal"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-size: small;"&gt;  &lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-9034241073183229612?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/9034241073183229612/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2011/05/il-formaggio-con-il-gas-dentro.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/9034241073183229612'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/9034241073183229612'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2011/05/il-formaggio-con-il-gas-dentro.html' title='Il Formaggio con il gas dentro...'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-5150171317538677890</id><published>2011-04-26T21:33:00.000+02:00</published><updated>2011-04-26T21:33:43.932+02:00</updated><title type='text'>Al referendum, DUE SÌ...</title><content type='html'>&lt;div style="text-align: center;"&gt;...Un Sì per l'acqua pubblica e uno per reastaurare il regime sovietico.&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Stanco di sentirne tante e di vederne ancora di più, mi accingo a scrivere questo post, così per chiarire un po la mia posizione e fare qualche considerazione personale...&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;andiamo per gradi:&amp;nbsp;&lt;/div&gt;&lt;ol&gt;&lt;li&gt;&amp;nbsp;Attualmente come funziona? Funziona che il ciclo integrato dell'acqua, dalla fonte al depuratore è in capo alla gestione comunale. Il comune di "tasca sua" paga e gestisce questo servizio.&lt;/li&gt;&lt;li&gt;Cosa cambierà se il referendum fallirà? Nulla. Il decreto Ronchi non prevede certo che l’acqua diventi privata, quello  che è in discussione è il servizio di trasporto dell’acqua dalla  sorgente al rubinetto e dal rubinetto al depuratore. Tutto qui. Certo, chi non è d'accordo, il fronte del Sì, quindi,  il vuole che tutto ciò sia fatto dello Stato, tornando&amp;nbsp; ad una gestione sovietica del servizio. Ovviamente un servizio che ha dei costi, stimati per l'esattezza in 60 Miliardi di €, mi spiego meglio... 60.000.000.000 di € (così rendo meglio l'idea ;-) ) soldini che dovrebbero sborsare i comuni per ammodernare gli acquedotti e tutto il sistema di distribuzione, soldini che i comuni chiedono ai cittadini. Che siamo noi!&lt;/li&gt;&lt;li&gt;Con la "privatizzazione" del servizio idrico, da gestione "statalizzata" diventerebbe "commerciale" ovvero che sottostà alle regole del libero mercato, quindi assisteremo ad una liberalizzazione. In Italia la libera concorrenza sul fronte dell’elettricità e della telefonia ha dato grandi risultati, non capisco perchè con&amp;nbsp; la gestione dell'acqua non può essere così...&amp;nbsp;&lt;/li&gt;&lt;li&gt;Forse, non si dice molto ingiro..., non lo sappiamo che metà dell'acqua viene persa a causa di condutture rotte, scarichi abusivi, situazioni a cui i comuni non mettono mai mano... e manco mai la metteranno... « costra troppo! » dicono, Grazie al cazzo, come diceva Lord Bayron, costa troppo però sono pronti a lanciare anatemi verso gli ATO che alzano i prezzi della bolletta.&lt;/li&gt;&lt;li&gt;Ultima questione, mai nessuno si è chiesto come un comune piccolo possa sostenere le spese di gestione del sistema idrico integrato? Qualche comune se l'è chiesto... e sono nate le comunità montane, qualcuno reclama di volere le comunità della bassa, GUAI PERÒ A PARLARE DI AMBITI TERRITORIALI OTTIMALI... quelli no, mai!&lt;/li&gt;&lt;/ol&gt;&lt;br /&gt;&lt;br /&gt;Ecco, &lt;i&gt;ITE MISSA EST. SPERO DI ESSERMI STATO CHIARO!!!&lt;/i&gt;&lt;br /&gt;&lt;br /&gt;&lt;i&gt;ASPETTO COMMENTI E PROVOCAZIONI! &lt;/i&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Buon referendum!&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-5150171317538677890?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/5150171317538677890/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2011/04/al-referendum-due-si.html#comment-form' title='3 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5150171317538677890'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5150171317538677890'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2011/04/al-referendum-due-si.html' title='Al referendum, DUE SÌ...'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-5451036599935660004</id><published>2011-02-04T11:16:00.000+01:00</published><updated>2011-02-04T11:16:17.833+01:00</updated><title type='text'>Il concetto di sostanza</title><content type='html'>&lt;!--[if gte mso 9]&gt;&lt;xml&gt; 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mso-ascii-font-family:Calibri; mso-ascii-theme-font:minor-latin; mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast; mso-hansi-font-family:Calibri; mso-hansi-theme-font:minor-latin;}&lt;/style&gt; &lt;![endif]--&gt;  &lt;/m:defjc&gt;&lt;/m:rmargin&gt;&lt;/m:lmargin&gt;&lt;/m:dispdef&gt;&lt;/m:smallfrac&gt;&lt;br /&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;In&lt;span style="color: #17365d;"&gt; &lt;a href="http://it.wikipedia.org/wiki/Filosofia" title="Filosofia"&gt;&lt;span style="color: #17365d; text-decoration: none;"&gt;filosofia&lt;/span&gt;&lt;/a&gt;&lt;/span&gt; per &lt;span&gt;sostanza&lt;/span&gt;, dal latino &lt;i&gt;substantia&lt;/i&gt;, ricalcato dal greco &lt;span style="font-family: &amp;quot;Tahoma&amp;quot;,&amp;quot;sans-serif&amp;quot;;"&gt;ὐ&lt;/span&gt;ποκέιμηνον (&lt;i&gt;hypokeimenon&lt;/i&gt;) , letteralmente traducibile con "ciò che sta sotto", si intende ciò che è &lt;i&gt;nascosto&lt;/i&gt; all'interno della cosa sensibile come suo fondamento ontologico. La sostanza è inteso come elemento ineliminabile, costitutivo di ogni cosa per cui lo si distingue da ciò che è accessorio. [&lt;a href="http://it.wikipedia.org/wiki/Sostanza_%28filosofia%29%29"&gt;Citazione&lt;/a&gt;]. Caso strano, si ma vero, fu proprio la filosofia, l’astratteggiante filosofia ad insinuare il dubbio negli “scienziati”del tempo, soprattutto della Grecia&lt;span&gt;&amp;nbsp; &lt;/span&gt;a ricercare, a muovere il loro interesse verso ciò che “costituiva” la più piccola parte di ciò che gli stava dinnanzi. Democrito, dopo aver peregrinato per anni per «tutta la terra» arrivò a riflettere su ciò che esiste ed è tangibile, la sostanza,&lt;span&gt;&amp;nbsp; &lt;/span&gt;e su ciò che non esiste, il vuoto. Non si soffermò solo alla sostanza, ma Democrito ebbe una geniale intuizione e curiosità, pensava che la sostanza fosse a sua volta composta da sotto-sostanze, e che esse a loro volta erano composte da sotto-sotto-sostanze, fino ad arrivare al cuore della sostanza, una sub-sostanza che però risultasse indivisibile, un “&lt;span class="polytonic"&gt;&lt;span style="font-family: &amp;quot;Tahoma&amp;quot;,&amp;quot;sans-serif&amp;quot;;"&gt;ἄ&lt;/span&gt;τομος&lt;/span&gt;” Àtomos, l’indivisibile appunto. Democrito arrivo ad una sensazionale scoperta (certo basata non su osservazioni o sperimentazioni, per quello dovremo aspettare rutherford e la Fisica del 900) la sostanza era organizzata in atomi, e questi atomi rappresentavano la vera sostanza, intesa come ciò che “stà sotto” e che da caratteristica alla “cosa” che compone essa stessa. Da qui, il concetto di sostanza in Chimica, che si differenzia proprio sulla base degli atomi che la compongono: nel caso gli atomi sono i medesimi, (es. O&lt;sub&gt;2&lt;/sub&gt;; N&lt;sub&gt;2&lt;/sub&gt;&lt;span&gt;&amp;nbsp; &lt;/span&gt;e in generale le molecole biatomiche) si parla di SOSTANZA SEMPLICE, nel caso gli atomi non sia uguali (es. H&lt;sub&gt;2&lt;/sub&gt;O; CH&lt;sub&gt;3&lt;/sub&gt;COOH) si parla di SOSTANZA COMPOSTA. Tutto parte quindi dalla sostanza, la quale è composta da atomi che “si organizzano” e formano una semplice od una composta, da esse derivano tutti le altre specie di “miscela” e di “soluzione”, formate da svariate sostanze, che possono mescolarsi o meno, conservare le proprie caratteristiche o meno. Ora, che la «sostanza» del discorso era ormai nota a tutti, nella comunità scientifica ci si pose il problema non indifferente di dover compiere delle misure su questa sostanza, delle misure che potessero descriverla, certo, si poteva pesare, ma solo nel caso ci fossero grosse quantità della stessa,&lt;span&gt;&amp;nbsp; &lt;/span&gt;immaginate come fosse possibile pesare “qualche” atomo con una stadera?! Grazie al cielo, nel 1896 Wilhelm Ostwald introdusse il concetto di mole, intesa come “quantità di sostanza che contiene un numero di atomi pari al numero di atomi contenuti in 12g di C&lt;sup&gt;12&lt;/sup&gt; definizione dalla quale deriva la definizione più “scolastica” de: “La massa in grammi pari al peso molecolare”. Dal 1976, la Mole (mol) è entrata a far parte del SI (antecedente a questa data erano le grammoli e grammolecole) e dal 2002 è l’unico sistema per misurare la quantità di sostanza chimica in Italia e in tutto il Mondo.&lt;/div&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;l'articolo partecipa alla seconda edizione del Carnevale della chimica, ospitata da &lt;a href="http://scientificando.splinder.com/" target="_blank"&gt;Scientificando&lt;/a&gt; &lt;/div&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="MsoNormal" style="margin-right: -28.4pt; text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-5451036599935660004?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/5451036599935660004/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2011/02/il-concetto-di-sostanza.html#comment-form' title='2 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5451036599935660004'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/5451036599935660004'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2011/02/il-concetto-di-sostanza.html' title='Il concetto di sostanza'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-3905703342428470101</id><published>2010-12-03T12:10:00.000+01:00</published><updated>2010-12-03T14:31:43.559+01:00</updated><title type='text'>CARNIVAL OF CHEMISTRY, Gli Interferenti endocrini.</title><content type='html'>&lt;div style="margin-bottom: 0cm; text-align: center;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;b&gt;&lt;span style="font-size: x-large;"&gt;&lt;span style="color: red; font-family: &amp;quot;Courier New&amp;quot;,Courier,monospace;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;Pera colui che primo&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt; A le triste ozïose Acque e al fetido limo&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;La mia cittade espose;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt; E per lucro ebbe a vile&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt; La salute civile.” &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right; text-decoration: none;"&gt;&lt;span style="color: black; font-size: small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;G. Parini, Odi &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: right; text-decoration: none;"&gt;&lt;span style="color: black; font-size: small;"&gt;“&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;La salubrità dell'aria” &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="text-align: right;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;span style="font-size: small;"&gt;1761&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;span style="font-size: small;"&gt;&amp;nbsp;&lt;/span&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;1. INQUINANTI IN TRACCE NELLE ACQUE DI SCARICO: IL CASO DEGLI INTERFERENTI ENDOCRINI&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="margin-bottom: 0cm; text-align: justify; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;b&gt;1.1 CARATTERISTICHE E DEFINIZIONI &lt;/b&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-weight: normal;"&gt;Nel mondo industrializzato del XXI secolo, alcune sostanze chimiche che provengono dall'utilizzo e dallo smaltimento incontrollato di resine, solventi, detersivi, cibi, plastiche, colle, vernici, tinture, solventi, cosmetici, accessori per la casa, giocattoli e prodotti per la prima infanzia possono accumularsi nell'ambiente e rappresentare un concreto rischio per la salute umana in quanto, possono interferire con il funzionamento dei sistemi endocrini. Le sostanze a cui si fa riferimento sono innumerevoli e scarsamente biodegradabili, si accumulano, persistono nell'ambiente e, grazie alla loro natura a-polare o comunque scarsamente polare tendono a concentrarsi nei fluidi e nei tessuti animali ricchi di grassi quali latte e carni. A differenza della esposizione lavorativa “classica” durante la quale gli individui sono esposti a grandi quantità di singole sostanze note, nella popolazione generale l'assorbimento avviene inconsapevolmente; molte volte infatti tali composti sono inodori, incolori; l'esposizione è a basse dosi, i composti sono svariati e l'accumulo è continuo e “silente”. Internazionalmente, gli interferenti endocrini sono definiti come: «un qualsiasi agente esogeno che interferisce con la produzione, il rilascio, il trasporto, il metabolismo, il legame, l'azione e l'eliminazione degli ormoni naturali responsabili del mantenimento dell'omeostasi nell'organismo e della regolazione dei processi di sviluppo.» Questa definizione però risalente al 1996, risulta essere convulsa e prolissa. Per questo motivo nel Maggio del 1997, l'unità operativa sugli interferenti endocrini della U.S. Evironmental Protection Agency (&lt;a href="http://www.epa.gov/endo/pubs/edspoverview/edstac.htm"&gt;EDSTAC&lt;/a&gt;) si accordò sulla definizione seguente: « Un interferente endocrino è una sostanza chimica esogena, o una miscela, che altera il funzionamento del sistema endocrino e di conseguenza causa effetti avversi su un organismo, la sua progenie o una (sotto)popolazione». Sebbene molti interferenti endocrini vengano rilasciati nell'atmosfera come risultato dell'attività di combustione ( Idrocarburi Policiclici Aromatici, Diossine ecc.) i principali comparti in cui gli EDCs si rinvengono sono le acque sotterranee e superficiali e gli alimenti. Gli scarichi urbani e sopratutto quelli industriali contengono una moltitudine di composti organici persistenti derivanti dalle applicazioni industriali e domestiche. Recentemente la presenza di EDCs si è riscontrata anche in impianti di depurazione municipali. &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;b&gt;1.2 I principali EDCs: generalità e descrizione&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;b&gt; &lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-weight: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.1 Alchilfenoli etossilati &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-weight: normal;"&gt;Gli Alchilfenoli etossilati costituiscono uno dei più importanti gruppi di composti chimici. Essi trovano impiego in moltissime applicazioni domestiche ed industriali e possono originare negli impianti di trattamento reflui o nell'ambiente in seguito a degradazione batterica, gli alchilfenoli polietossilati: ad esempio il Nonilfenolo (NP), nonilfenolo mono e di-etossilato (NP1EO e NP2EO) nonilfenoli carbossilati (NpnECs) (fig 1) vengono generalmente rinvenuti all'inerno degli impianti di depurazione.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/_6JNSi5fVdcE/TPjOBZjCuOI/AAAAAAAAABE/vi5gcBS-A-s/s1600/apeos.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt; &lt;/a&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/_6JNSi5fVdcE/TPjOBZjCuOI/AAAAAAAAABE/vi5gcBS-A-s/s1600/apeos.bmp" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="183" src="http://3.bp.blogspot.com/_6JNSi5fVdcE/TPjOBZjCuOI/AAAAAAAAABE/vi5gcBS-A-s/s320/apeos.bmp" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-weight: normal;"&gt;Fig. 1 Processo di degradazione di ApnEO in ambiente acquatico. &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;br /&gt;&lt;div align="LEFT" style="margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;(Ning B., Graham N.J.D., Zhang Y. (2007). Degradation of octylphenol and nonylphenol by &lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;ozone . part I: direct reaction. Chemosphere, 68, 1163-1172.)&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;r&lt;span style="font-size: x-small;"&gt;appresentano una delle categorie più importanti fra gli EDCs. Infatti come è possibile notare nella figura 2 la struttura del Nonilfenolo risulta essere molto simile alla formula generale degli ormoni sessuali.&amp;nbsp; &lt;/span&gt;&lt;span style="font-size: x-small; font-weight: normal;"&gt;Gli alchilfenoli mostrano attività estrogenica solo se la catena alchilica è in posizione &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;i&gt;&lt;span style="font-weight: normal;"&gt;para &lt;/span&gt;&lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&lt;span style="font-weight: normal;"&gt;e in ogni caso alchilfenoli con la catena alchilici con meno di 4 atomi &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;di carbonio sono inattivi (Lintelmann &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;i&gt;et al., &lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;2003) Gli alchilfenoli sono composti idrofobi, la solubilità aumenta con l'aumentare di gruppo etossilici, La tossicita nell’ambiente acquatico è piu alta con un basso numero di gruppi etossilici e con una maggiore lunghezza della catena idrofoba. Di conseguenza nonilfenolo (NP) e ottilfenolo (OP), ma anche gli alchilfenoli carbossilati, sono noti per essere più tossici rispetto ai loro precursori etossilati. Per quanto riguarda la tossicità nell'ambiente acquatico, essa risulta essere più alta con un basso numero di gruppi etossilici e con una maggior lunghezza della catena idrofobica. A causa della loro lipofilicita e persistenza, gli APs hanno fattori di bioconcentrazione relativamente elevati e tendono a bioaccumulare negli organismi acquatici, sia vertebrati che invertebrati, causando un incremento dell’inquinamento fluviale. Vengono considerati contaminanti ubiquitari dell’ambiente acquatico, ove tendono ad associarsi al particolato e ai sedimenti (Auriol et al., 2006; Bertanza e Pedrazzani, 2006; Fountoulakis et al., 2005). Un’attenzione specifica meritano gli studi in vivo sugli effetti endocrini nei teleostei. In particolare, sia attraverso saggi sperimentali che osservazioni in campo, sono state evidenziate conseguenze sulla riproduzione e lo sviluppo riconducibili ad attivita estrogena. Nella maggior parte degli studi, tali effetti sono stati osservati alle concentrazioni di 10-20 μg/L. In maschi di trota (Onchorinchus mykiss) esposti a NP, si e osservata una no observed effect concentration (NOEC) di 5,02 μg/L per l’aumento della vitellogenina plasmatica. Per contro una NOEC per gli effetti estrogeni non è stata tuttora determinata per l’ottilfenolo in quanto incrementi della vitellogenina plasmatica e ipotrofia testicolare sono stati osservati anche a concentrazioni pari a 3 μg/L. Planas et al. (2002) affermano che la tossicita acquatica dei NPnEO varia in funzione dell’organismo considerato e del numero di gruppi etossilici aggiunti alla molecola del NP: NP, &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;NP1EO, NP2EO, NP1EC e NP2EC sono i composti maggiormente tossici e persistenti. In particolare NP1EO, NP2EO e NP sono idrofobi e sono rilevati prevalentemente nelle particelle solide; NPnEO sono idrofili e sono rilevati prevalentemente nella fase acquosa. In Canada, la concentrazione di NP ritenuta critica nei confronti dell’ambiente e stata fissata in 1 Jg/L (Sabik et al., 2004). &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Uno scenario di rischio può essere derivato da tali dati e da quelli sul consumo di pesce per la popolazione italiana, prodotti dall’istituto Nazionale della Nutrizione (1995). Sulla base delle assunzioni: &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;ul&gt;&lt;li&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;che  l’intera aliquota di prodotti ittici consumata sia costituita da  soli molluschi; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;/li&gt;&lt;li&gt;&lt;div align="LEFT" style="margin-bottom: 0.3cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;che  tale aliquota sia a livelli di contaminazione pari al valore piu  alto riscontrato nei molluschiesaminati (700 μg/kg); &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;/li&gt;&lt;li&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;c&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;he  la popolazione considerata sia costituita da forti consumatori (95°  percentile) per i quali ilconsumo di prodotti ittici e stato stimato  essere di circa 120 g/persona/giorno (mentre taleconsumo si attesta  per la popolazione generale su circa 40 g/persona/giorno); &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;ne deriva un’assunzione giornaliera di circa 80 μg, pari a circa 1,3 μg/kg di peso corporeo. Infine, sulla base dei dati disponibili, si può stimare che il contributo di assunzione con l’acqua potabile sia nettamente inferiore e probabilmente rappresenti meno del 10% dell’assunzione con la dieta. Nel complesso i livelli di alchilfenoli determinati nei prodotti ittici dell’Adriatico indicano un rischio sanitario non trascurabile per i forti consumatori di questi prodotti.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.2 Fenoli e fenoli sostituiti. &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;I fenoli e i fenoli sostituiti sono un'ampia categoria di sostanze impiegate in diversi campi industriali e manufatturieri, ad esempio come additivi nelle plastiche e nelle gomme. Il composto più rappresentativo di questo gruppo, ed anche il più studiato, risulta essere il bisfenolo A (BPA) (fig. 3). Il BPA a causa della sua significativa solubilità in acqua, del suo basso valore della costante di Henry e degli apprezzabili valori di KOC e Log KOW, è principalmente traspostato dall'acqua nell'ambiente, è persistente e viene adsorbito dalla sostanza organica. Può essere degradato da microrganismi acclimatati: Il tempo di dimezzamento dipende dal comparto ambientale e varia da circa una settimana fino ad un anno. (Lintelmann et al., 2003).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;a href="http://it.wikipedia.org/wiki/Bisfenolo_A"&gt;Fig. 3 Formula di struttura del bisfenolo A&lt;/a&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Il BPA è uno dei composti chimici più importanti in tutto il mondo: il rilascio nell'ambiente naturale e nelle acque superficiali può verificarsi per lisciviazione dai prodotti finiti. La potenza estrogena del BPA è stata valutata quattro ordini di grandezza inferiore all'ormone naturale E2 ( 17 &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Calibri,Calibri,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;β&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;- estradiolo) e pari a quella del 4NP. Alcuni studi hanno dimostrato che il BPA può determianre l'alterazione di alcuni cicli mitotici delle cellule producendo aberrazioni nei cromoscomi (Facker &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;i&gt;et al., &lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;2000). È stato altresì dimostrato che il BPA, quando presente nei rivestimenti delle lattine per alimenti può penetrare nel prodotto conferendo attività estrogenica allo stesso, esso può essere rilasciato anche dalle otturazioni odontoiatriche e dalle resine epossidiche utilizzate per rinnovare le condutture di acqua. A differenza di quanto ottenuto per gli alchilfenoli etossilati, lo studio dei fenomeni di degradazione e dei sotto-prodotti di degradazione non ha raggiunto risultati che si possano considerare definitivi e assodati. In realtà poco si sa riguardo ai sottoprodotti del BPA. La principale ragione, probabilmente, risiede nel fatto che essi, nel recente passato, non erano ritenuti tossici e/o pericolosi per l’ambiente e gli organismi. Anche se le più recenti pubblicazioni cominciano a ipotizzare effetti estrogeni da parte di composti che derivano dalla degradazione del BPA, in generale lo studio del destino del BPA negli impianti di depurazione e nell’ambiente si limita tuttora allo studio della presenza del BPA stesso. All’interno del gruppo dei fenoli, rientrano anche i clorofenoli che costituiscono un gruppo di sostanze organiche introdotte nell’ambiente in seguito a diverse attivita antropiche, come l’incenerimento dei rifiuti, l’uso incontrollato di agenti protettivi per il legno, fungicidi ed erbicidi oppure come sottoprodotti dei processi di sbianca della carta mediante il cloro e della disinfezione di acqua tramite clorazione. In particolare il 2,4-diclorofenolo ha un ruolo chiave nella sintesi degli erbicidi clorurati come ad esempio l’acido 2,4-diclorofenossiacetico (2,4-D) el’acido 2-(2,4-diclorofenossi) propionico (2,4-DP) (Contreras et al., 2003).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.3 Ormoni naturali e sintetici. &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;I più importanti composti presenti nelle acque di scarico municipali che possiedono attività estrogenica sono gli ormoni endogeni estrone (E1), 17 &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Calibri,Calibri,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;β&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;- estradiolo (E2), Estriolo (E3) e l'ormone sintetico 17 &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Calibri,Calibri,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;β &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;-etinilestradiolo (EE2) utilizzato per il controllo delle nascite. (Rudder &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;i&gt;et al., &lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;2004; Liu &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;i&gt;et al., &lt;/i&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;2005). Gli ormoni vengono escreti da uomini e animali principalmente in forma coniugata; la deconiugazione può avvenire nell'ambiente portando alla riattivazione della sostanza o alla trasformazione in un composto diverso (Bertanza e Pedrazzani, 2006). E1, E2, E3 vengono normalmente escreti dal copro femminile in quantità variabili in base alla fase del ciclo mestruale e\o di gravidanza o di allattamento.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.4 Bifenili &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;I policlorobifenili (PCBs) (fig.4) sono classificati come inquinanti organici persistenti (POPs). Maggiore è il grado di clorazione, maggiore è la lipofilia e la tendenza ad accumularsi, minore sono la biodegradabilità e la solubilità in acqua. Essi tendono a subire bioaccumulo e biomagnificazione (Bertanza e Pedrazzani, 2006) I PCBs venivano usati nella produzione di trasmormatori, accumulatori, condensatori, olii idraulici addittivi per insetticidi. Il loro utilizzo è bandito dal 1996 (direttiva 96/59/EC).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;a href="http://it.wikipedia.org/wiki/Policlorobifenili"&gt;Fig. 4; Formula di struttura dei policlorobifenili&lt;/a&gt;.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.5 Policloro dibenzo diossine e -furani &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Le policloro-dibenzo-diossine (PCDD) e i policloro-dibenzo-furani (PCDF) sono contenuti nella lista dei POPs. Non vengono utilizzati nei processi produttivi, ma si possono sviluppare nel corso della produzione o dell'utilizzo di altri composti contententi Cloro, ad esempio nella produzione di erbicidi, antinsettici e disinfettanti (Mantovani e Piccinini, 2005). Il numero di atomi di cloro influisce sulla pressione di vapore e sulla solubilità in acqua. A causa della loro lipofilia essi si accumulano negli organismi acquatici e nella catena alimentare.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;a href="http://lem.ch.unito.it/didattica/infochimica/2008_Diossine/struttura.html"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Fig. 5, formula generica di policloro-dibenzo diossina e di policloro-dibenzo-furano. &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.6 Pesticidi &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Nei pesticidi, rientrano tutte le sostanze capaci di controllare, limitare, respingere o distruggere gli organismi viventi (microrganismi animali, vegetali) considerati come nocivi, o di opporsi al loro sviluppo. Fra i pesticidi, quelli con effetto di distruttori endocrini si possono annoverare aldrin, atrazina, benthiocarb, p,p'-DDT, p,p'-DDD, p,p'DDE, 2,4-D, dieldrin, endosulfan (&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Calibri,Calibri,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;α,β&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;), endrin.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.7 Idrocarburi Policiclici Aromatici &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;Gli IPA, derivano dalla combustione incompleta o pirolisi di diversi materiali come rifiuti o combustibili fossili. La solubilità e l'idrofilia diminuiscono con l'aumentare di atomi di carbonio nella catena. Fra gli IPA quelli con sospetto effetto distruttore endocrino si ricordano il benzo(a)pirene, benzo(a)antracene e il fluorantene. (fig.6)&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;Fig. 6,&amp;nbsp; &lt;a href="http://www.las.provincia.venezia.it/discscien/chimica/iperqualitaria/inquinanti/principali%20inquinanti_file/Benzo-a-pyrene_chemical_structure.png"&gt;benzo(a)pierene&lt;/a&gt;, &lt;a href="http://www.restek.com/images/articles/benzo_a_anthracene.gif"&gt;benzo(a)antracene&lt;/a&gt; e &lt;a href="http://www.wikideep.it/cat/ipa/fluorene/"&gt;fluorantene&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Calibri,Calibri,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; page-break-before: always; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.8 Ftalati &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;Gli ftalati (PAEs) vengono utilizzati nell'industria come additivi per la plastica in ragione delle loro eccellenti proprietà (ad esempio aumentano la flessibilità) e della loro compatibilità con i vinili e altri polimeri. Vengono utilizzati anche nella produzione di carta, cartone, antischiuma, condensatori (come dielettrici) e nel legno (come agenti protettivi); è possibile rinvenire gli ftalati anche nella composizione di polivinilcloruro (PVC), rivestimenti, vernici, colle ed adesivi, cosmetici (smalti per unghie) tinture, shampoo e bagnoschiuma. Tra gli ftalati considerati distruttori endocrini possiamo ricordare butil-2-etilesile, butilbenzilftalato, diisottilftalato, dimetilpropilftalato e dipropilftalato&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="font-style: normal; margin-bottom: 0cm; text-decoration: none;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;1.2.9 Composti organostannici &lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;I composti organostannici (OTs) svolgono un ruolo chiave nell'industria chimica degli utlimi anni, essi vengono utilizzati come stabilizzanti per la luce e per il calore, come antivegetativi, antitarme, disinfettanti. Nonostante sia largamente diffusi, su di essi risulta ancora tutt'oggi difficoltoso ottenere dati precisi circa la loro tossicologia ed ecotossicologia.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-style: normal;"&gt;&amp;nbsp;NOTA: Questa è una parte introduttiva di più ampio lavoro di ricerca, per chiarimenti, dubbi o attendibilità analitica, sono a disposizione su richiesta i dati completi.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black; font-size: x-small;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div align="LEFT" style="margin-bottom: 0cm;"&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: Calligraph421 BT,Calligraph,sans-serif;"&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: black;"&gt;&lt;span style="text-decoration: none;"&gt;&lt;span style="font-family: Arial,Arial,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;&lt;span style="font-weight: normal;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-3905703342428470101?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/3905703342428470101/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/12/gli-interferenti-endocrini.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/3905703342428470101'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/3905703342428470101'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/12/gli-interferenti-endocrini.html' title='CARNIVAL OF CHEMISTRY, Gli Interferenti endocrini.'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/_6JNSi5fVdcE/TPjOBZjCuOI/AAAAAAAAABE/vi5gcBS-A-s/s72-c/apeos.bmp' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-8651098285195128100</id><published>2010-11-19T19:32:00.000+01:00</published><updated>2010-11-19T19:32:46.096+01:00</updated><title type='text'>DOTTOR SCOTTI... Buoni i suoi fumi!!!</title><content type='html'>Non solo riso. Quelli della Scotti, a Pavia, si sono trasformati anche  in trafficanti di monnezza. Anzi, peggio, i manager dell'azienda  lombarda, quella degli spot del "dottor Scotti", hanno bruciato  illegalmente rifiuti, anche nocivi e pericolosi, diffondendo fumi  potenzialmente tossici nell'aria di Pavia e dintorni. E quel che restava  l'hanno rivenduto ad aziende agricole e allevamenti di polli e suini. &lt;br /&gt;Tutto questo per anni, almeno dal 2007 al 2009, e per quantità enormi,  oltre 33 mila tonnellate. Sono queste le accuse che ieri hanno portato  all'arresto di Giorgio Radice, presidente della Scotti energia e di  altre sei persone, tra cui due tecnici di laboratorio, Marco Baldi e  Silvia Canevari. Questi ultimi, secondo la ricostruzione degli  investigatori, avrebbero fornito falsi certificati d'analisi che  attestavano la conformità alla legge del combustibile da rifiuti  utilizzato nell'inceneritore della Scotti energia, che è stato messo  sotto sequestro. Quello di ieri, però, potrebbe essere solo il primo  atto di un'operazione ancora più ampia.&lt;br /&gt;L'ultimo della serie, del 5 luglio scorso, pubblicato da Repubblica con  un titolo che è tutto un programma: "Scotti dai chicchi ai bit: il riso  punta al Web". Niente rifiuti, quindi. Anche se, bilanci alla mano, è  proprio la monnezza, bruciata nell'inceneritore e trasformata in  energia, a garantire buona parte dei profitti del gruppo Scotti. Ma, si  sa, qualche volta i rifiuti non fanno notizia. Soprattutto quando sono  associati a un'inchiesta giudiziaria che alza il velo su traffici che  mettono a rischio la salute pubblica. Quando poi l'azienda coinvolta  investe ogni anno molti milioni in pubblicità, allora è proprio il caso  di non sprecare spazio. Giù il sipario, il dottor Scotti esce di scena.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/_Xy2jIhRl-D8/TOagYWADS1I/AAAAAAAABEo/OhxPaD9yKMo/s1600/riso.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://3.bp.blogspot.com/_Xy2jIhRl-D8/TOagYWADS1I/AAAAAAAABEo/OhxPaD9yKMo/s320/riso.jpg" width="219" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;In principio era la lolla. E cioè lo scarto (biologico) della  lavorazione di riso, che può essere bruciato per produrre energia. Per  questo una decina di anni fa la Scotti costruisce un grande inceneritore  a pochi passi dal più importante stabilimento del gruppo a Pavia.  Trasformare biomasse (lolla) in energia rende molto, anche perché lo  Stato (e quindi i cittadini che pagano bollette maggiorate) compra  elettricità a prezzi di favore fissati dalla normativa cosiddetta Cip 6.  Ed ecco, allora, la prima fonte di guadagno per la Scotti.&lt;br /&gt;Dal 2005 al 2009 l'azienda pavese avrebbe ricevuto circa 25 milioni di  fondi pubblici, senza però averne diritto. Già, perché a un certo punto  la lolla è stata parzialmente sostituita da rifiuti di ogni sorta  provenienti da impianti industriali e centri comunali di raccolta della  nettezza urbana. E così nell'inceneritore sono finiti legno, plastiche,  imballaggi, fanghi di depurazione. Tutta monnezza che presentava  concentrazioni di piombo, nichel, cadmio e altri metalli ben superiori  ai limiti di legge.&lt;br /&gt;A quanto sembra però nessuno si è mai accorto di nulla, fino  all'intervento della magistratura. Ed è rimasto a lungo fermo e silente  anche il Gse (Gestore servizi elettrici), cioè l'ente pubblico che  compra l'energia prodotta dai privati per immetterla nella rete. Solo il  14 maggio dell'anno scorso il Gse ha disposto una verifica  sull'inceneritore. Ma il primo esito negativo è stato successivamente  corretto in senso favorevole. Via libera quindi, con l'inceneritore che  ha continuato a inquinare l'aria di Pavia. Allarmi? Nessuno, perché  anche la centralina di controllo dei fumi funzionava male e segnava  valori così bassi da risultare inverosimili. A quanto sembra però alla  Scotti non ci aveva fatto caso nessuno.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-8651098285195128100?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/8651098285195128100/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/11/dottor-scotti-buoni-i-suoi-fumi.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/8651098285195128100'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/8651098285195128100'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/11/dottor-scotti-buoni-i-suoi-fumi.html' title='DOTTOR SCOTTI... Buoni i suoi fumi!!!'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/_Xy2jIhRl-D8/TOagYWADS1I/AAAAAAAABEo/OhxPaD9yKMo/s72-c/riso.jpg' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-4626009413206995883</id><published>2010-11-16T19:52:00.000+01:00</published><updated>2010-11-16T19:52:29.525+01:00</updated><title type='text'>VERGOGNA</title><content type='html'>&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/_6JNSi5fVdcE/TOLSX609foI/AAAAAAAAABA/3s2qfKmJ1Og/s1600/stragepiazzaloggia+1.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="305" src="http://1.bp.blogspot.com/_6JNSi5fVdcE/TOLSX609foI/AAAAAAAAABA/3s2qfKmJ1Og/s400/stragepiazzaloggia+1.jpg" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style="font-size: 10pt;"&gt;Cancellare 36 anni di domande, teorie, testimonianze e ritrattazioni nello spazio di due, tre minuti. “Mentre il giudice leggeva la sentenza, con la memoria andavo a quei tragici momenti in piazza, e ho sentito forte la sensazione che tutto sia avvenuto assolutamente per nulla”.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: 10pt;"&gt;&lt;br /&gt;&lt;strong&gt;Manlio Milani, presidente&lt;/strong&gt; &lt;/span&gt;&lt;span style="color: black; font-size: 10pt;"&gt;dell’associazione familiari dei caduti di piazza della Loggia&lt;/span&gt;&lt;span style="font-size: 10pt;"&gt; e che in quel tragico giorno ha perso moglie e amici, scuote il capo e abbassa la voce. Martedì pomeriggio la sentenza è arrivata come una scure a porre la parola fine su una pagina di storia che Brescia e l’Italia non vogliono dimenticare.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: 10pt;"&gt;&lt;br /&gt;&lt;strong&gt;E questa sentenza&lt;/strong&gt;, “che colpisce negativamente perché io credo ci fossero gli elementi per una soluzione diversa”, non aiuta la città a guarire una ferita sempre sofferente. “Le sentenze però si devono accettare” ha avuto ancora la forza di dire quest’uomo piccolo dagli occhi chiari che ogni giorno per questi 36 anni, anche attraverso il lavoro alla Casa della memoria, non ha mai smesso di cercare la verità.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: 10pt;"&gt;&lt;strong&gt;“Sinceramente mi aspettavo&lt;/strong&gt; un risultato diverso”, ha commentato Renato Zaltieri della Cisl, “perché i magistrati hanno fatto un ottimo lavoro. Certo non chiediamo che vengano condannati gli innocenti, ma ora ci troviamo con un lungo processo che non ha portato a nulla”.&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: 10pt;"&gt;&lt;b&gt;Il sindaco Adriano Paroli&lt;/b&gt; ha commentato la notizia esprimendo un “sentimento di impotenza. Perché la città voleva due cose, verità e giustizia, e continuerà a cercarle”. &lt;/span&gt;&lt;span style="font-size: 10pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: 10pt;"&gt;&lt;b&gt;L’ex sindaco di Brescia Paolo Corsini&lt;/b&gt;, ora deputato del Pd, ha espresso “sgomento e sconcerto per una sentenza che di fatto pone fine alla vicenda giudiziaria relativa alla strage di piazza della Loggia. E' un insulto irreparabile a quanti quella mattina sono caduti in piazza, ai loro familiari, un'offesa che umilia la città e rischia di spegnere un ansia di verità e giustizia che la ricerca storica e il giudizio politico hanno invece da tempo appagato”.&lt;/span&gt;&lt;span style="font-size: 10pt;"&gt;&amp;nbsp;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;IL MIO COMMENTO È UNO SOLO:&lt;br /&gt;&lt;br /&gt;&lt;div style="text-align: center;"&gt;VERGOGNA, L'EPILOGO DEI MARTIRI DI PIAZZA LOGGIA TERMINATO NELLE MANI DI UN GIUDICE FASCISTA. VERGOGNA GIUSTIZIA ITALIANA, COLLEGIO GIUDICANTE FASCISTA, STRAGISTA ASSASSINO.&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-4626009413206995883?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/4626009413206995883/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/11/vergogna.html#comment-form' title='1 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/4626009413206995883'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/4626009413206995883'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/11/vergogna.html' title='VERGOGNA'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/_6JNSi5fVdcE/TOLSX609foI/AAAAAAAAABA/3s2qfKmJ1Og/s72-c/stragepiazzaloggia+1.jpg' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-7758096480708691373</id><published>2010-10-24T14:41:00.000+02:00</published><updated>2010-10-24T14:41:55.776+02:00</updated><title type='text'>«Te sei malato!», MA ORA UN PO' MENO...</title><content type='html'>&lt;div style="font-family: Arial,Helvetica,sans-serif;"&gt;&lt;span style="font-size: x-small;"&gt;Riprendo scherzosamente il titolo del post precedente per presentare una serie di statistiche relative all'andamento dei "permessi per malattia" a seguito dell'introduzione della legge 133/08, meglio nota come la "Riforma Brunetta" ( in verità è meglio conosciuta come la "&lt;i&gt;legge anti-fannulloni&lt;/i&gt;" ma non mi piace come accezione.). Di seguito l'articolo.&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;  Discusso, contestato, criticato, ma anche accolto con apprezzamento, il  decreto Brunetta, che ha inasprito  i controlli sui permessi per malattia, sembra apportare effettivamente  qualche modifica sostanziale nelle abitudini e nei comportamenti dei  dipendenti delle amministrazioni pubbliche.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong&gt;A 30 mesi dalla sua&lt;/strong&gt; approvazione, secondo i dati  rilevati dal monitoraggio condotto dal ministero per la Pubblica  amministrazione e l’innovazione in collaborazione con l’Istat, nel  confronto tra il mese di settembre 2009 e lo stesso periodo del 2010, le  differenze balzano all’occhio. Anche per i lavoratori degli enti  bresciani.&lt;/span&gt;&lt;/span&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; Il&amp;nbsp;calcolo è basato sulle rilevazioni trasmesse da 4485 amministrazioni  pubbliche, ad esclusione dei comparti scuola, università, pubblica  sicurezza e vigili del fuoco.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;strong&gt;Rispetto allo stesso&lt;/strong&gt; mese del 2009, a settembre, le  assenze per malattia dei dipendenti pubblici sono diminuite del 4,4% (le  giornate medie di assenza sono pari a 0,8 per dipendente). Si sono  inoltre evidenziate riduzioni sia degli eventi di assenza per malattia  superiori a 10 giorni (-12,4%) sia delle assenze per altri motivi  (-4,9%).&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong style="font-weight: normal;"&gt;Questo per quanto&lt;/strong&gt; concerne i risultati globali,  guardando invece alla realtà bresciana, scorrendo la tabella  comparativa, il caso più eclatante di “ritrovata salute” è rappresentato  dal comune di &lt;b&gt;&lt;span style="color: red;"&gt;Gussago&lt;/span&gt;&lt;/b&gt;&lt;span style="color: red;"&gt;&lt;span style="color: black;"&gt;,&lt;/span&gt;&lt;/span&gt; in cui, in 12 mesi, le assenze, che nel 2009  avevano toccato il 94,7%, sono diminuite fino a toccare quota 23,3%.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;strong style="font-weight: normal;"&gt;Come si comportano&lt;/strong&gt; invece i dipendenti di Palazzo  Loggia? Il calo dei permessi per malattia si è attestato al 13,5%.  Meglio ha fatto Montichiari dove la percentuale è salita al 41,8%.&lt;/span&gt;&lt;/span&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; Il  monitoraggio conferma come la legge 133/2008 abbia ridotto in misura  significativa i giorni di assenza per malattia. La riduzione media delle  assenze per malattia procapite dei dipendenti pubblici è infatti pari a  circa -35%. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong&gt;Un dato che corrisponde&lt;/strong&gt; a 65.000 dipendenti in più ogni  anno sul posto di lavoro. I tassi di assenteismo del settore  pubblico si sono così riallineati a quelli del settore privato: un  successo che, secondo il ministero, si traduce in una maggiore qualità e  quantità dei beni e dei servizi pubblici erogati ai cittadini.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;strong&gt;&lt;/strong&gt;Nella provincia, invece, i comuni “più sani” sono &lt;b style="color: red;"&gt;Bedizzole&lt;/b&gt;, passato a -65% di assenti per malattia, con  una media di 0,12 giorni a dipendente, &lt;b&gt;&lt;span style="color: red;"&gt;Montichiari&lt;/span&gt;&lt;/b&gt;, come sopra  ricordato, dove la media di assenza procapite è pari a 0, 55 giorni di  permessi,&lt;b&gt;&lt;span style="color: red;"&gt; Villa Carcina&lt;/span&gt;&lt;/b&gt; (-39,1%), &lt;b&gt;&lt;span style="color: red;"&gt;Gardone Val Trompia&lt;/span&gt;&lt;/b&gt; (-28,6%), &lt;b&gt;&lt;span style="color: red;"&gt;Gussago&lt;/span&gt;&lt;/b&gt;  (-23,3%),&lt;b&gt;&lt;span style="color: red;"&gt; Brescia&lt;/span&gt;&lt;/b&gt; (-13,5%),&lt;b style="color: red;"&gt; Lumezzane&lt;/b&gt; (-7,1%).&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong style="font-weight: normal;"&gt;Per quanto riguarda&lt;/strong&gt; gli altri enti, la &lt;b&gt;&lt;span style="color: red;"&gt;Provincia di  Brescia&lt;/span&gt;&lt;/b&gt; ha visto meno permessi nella misura del 18% (0,71 giorni pro  capite), il &lt;b&gt;&lt;span style="color: red;"&gt;Civile&lt;/span&gt;&lt;/b&gt; con un calo di assenze del 14,4% e l’azienda  ospedaliera “&lt;b&gt;&lt;span style="color: red;"&gt;Mellino Mellini&lt;/span&gt;&lt;/b&gt;” di Chiari con un -12,8 cui segue, ben  distanziato nei valori, l’&lt;b style="color: red;"&gt;ospedale di Desenzano del Garda&lt;/b&gt; (-2,9%).&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong style="font-weight: normal;"&gt;Non soltanto esempi&lt;/strong&gt; virtuosi, ma anche qualche ente  che, invece, ha segnato un peggioramento. Tra questi il comune di  Calcinato (+ 2%) e&amp;nbsp;la Asl della provincia di Brescia (+ 4,6%).&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="color: blue; font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;b&gt;&lt;strong&gt;Netta impennata di&lt;/strong&gt; permessi per malattia si è  registrata invece al comune di Gavardo, con una percentuale del 23,1%,  all’Asl di Vallecamonica Sebino, dove la percentuale è salita di 38,4  punti, al comune di Sarezzo, dove i permessi per malattia sono&amp;nbsp;aumentati  del 58% e all’amministrazione comunale di Lonato del Garda dove gli  assenti per malattia sono saliti dell’88, 2 %.&lt;/b&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;strong&gt;&lt;/strong&gt;&lt;img alt="brunetta renato.jpg" height="184" src="http://www.quibrescia.it/images/stories/FotoVarie/brunetta%20renato.jpg" style="float: right; height: 184px; margin: 2px; width: 240px;" title="brunetta renato.jpg" width="240" /&gt; &lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;strong&gt;&lt;/strong&gt;&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;div style="text-align: justify;"&gt; &lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;strong style="font-weight: normal;"&gt;Diversa anche la&lt;/strong&gt; distribuzione del fenomeno al livello delle macro aree dello Stivale: si va dal&lt;span&gt; &lt;/span&gt;-7,2% delle regioni del Mezzogiorno al -1,2% di quelle del Nord Est. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;span style="color: black;"&gt; &lt;strong style="font-weight: normal;"&gt;Come si comportano&lt;/strong&gt; invece i dipendenti dei ministeri?  Spiccano i dati del ministero dell'Interno (-22,0%), di quelli del  Lavoro e delle Politiche Sociali (-10,8%), dell'Istruzione (-10,5%),  delle Infrastrutture (-4,6%), della Giustizia (-4,1%) e dell' Economia e  delle Finanze (-3,9%) mentre si registra un aumento del fenomeno presso  la Presidenza del Consiglio dei ministri (+2,3%), il ministero dello  Sviluppo Economico (+2,7%) e quello per i Beni e le Attività Culturali  (+3,1%).&lt;/span&gt;&lt;/span&gt; &lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: black;"&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;&lt;strong style="font-weight: normal;"&gt;Secondo&amp;nbsp;la normativa&lt;/strong&gt; introdotta nel 2008, le sanzioni previste per il &lt;/span&gt;&lt;span style="color: black; font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;lavoratore dipendente di una pubblica amministrazione che attesta falsamente la propria presenza in servizio, o che attesta &lt;/span&gt;&lt;span style="font-family: 'Arial','sans-serif'; font-size: 10pt;"&gt;l’assenza dal servizio mediante una certificazione medica falsa &lt;span style="color: black;"&gt;possono comportare la reclusione da uno a cinque anni e una multa da 400 a 1600 euro.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;  &lt;br /&gt;&lt;br /&gt;&lt;b style="color: orange;"&gt;&lt;span style="font-family: &amp;quot;Courier New&amp;quot;,Courier,monospace; font-size: x-small;"&gt;Sbagliando nel modo di presentare la riforma, ma non nel merito, credo che il Ministro Brunetta abbia colto nel segno, forse uno fra i ministeri che più stanno lavorando e cercando di mettere l'Italia al passo degli altri Paesi.&lt;/span&gt;&lt;/b&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-7758096480708691373?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/7758096480708691373/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/10/te-sei-malato-ma-ora-un-po-meno.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/7758096480708691373'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/7758096480708691373'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/10/te-sei-malato-ma-ora-un-po-meno.html' title='«Te sei malato!», MA ORA UN PO&apos; MENO...'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-3299118874432520280</id><published>2010-10-02T13:51:00.000+02:00</published><updated>2010-10-02T13:51:40.933+02:00</updated><title type='text'>«Te sei malato!»</title><content type='html'>&lt;div style="text-align: justify;"&gt;&amp;nbsp;Odio dire la frase «lo avevo detto» ma odio anche essere deriso quando faccio 'proiezioni' future e tutti mi dicono «Te sei malato!».&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Due anni fa, mentre tutti esultavano per la perdita clamorosa delle elezioni da parte delle flange estreme della sinistra (attualmente in parlamento non sono presenti RC, Nuovo PC, PCDL, SEL, Verdi) io sostenevo, «attenzione, qui esultiamo tutti, ma da esultare non c'è niente, le sinistre estreme escluse dal dibattito nelle sedi istituzionali, troveranno comunque il modo per far sentire la loro voce, rischiamo di tornare agli anni bui, i cosiddetti '&lt;i&gt;anni di piombo&lt;/i&gt;'»&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&amp;nbsp;Non voglio fare od essere profeta di sventura, ma dobbiamo renderci conto dell'inasprimento sociale che stiamo vivendo e che va peggiorando sempre di più.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Di seguito vi propongo un articolo scritto dal mitico Gampaolo Pansa. può far riflettere.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Uccidere un giornalista quando ritorna a casa dal lavoro: ecco una  storia orrenda che abbiamo&amp;nbsp; già vissuto. Nel novembre 1977, Carlo  Casalegno fu ammazzato nell’androne del suo palazzo, a Torino, mentre  rientrava dalla “Stampa”. Un killer delle Brigate rosse&amp;nbsp; gli sparò alle  spalle e poi se andò indisturbato. A volte&amp;nbsp; il piano attuato dagli  assassini prevedeva un percorso inverso: il giornalista veniva accoppato  mentre andava al lavoro. Nel maggio del 1980 accadde così a Walter  Tobagi. Lo stesso era avvenuto per Indro Montanelli. Anche lui doveva  morire e si salvò perché venne soltanto ferito alle gambe.  &amp;nbsp;Adesso,  tanto tempo dopo la stagione di sangue degli anni Settanta e Ottanta, è  accaduto anche a Maurizio Belpietro. Per lui era prevista la stessa fine  di Casalegno: ucciso al rientro da una giornata di lavoro nella  redazione di “Libero”, al centro di Milano. Belpietro deve avere un  angelo custode di quelli molto attenti. Questo angelo ha salvato lui,  uno dei due poliziotti che lo scortavano e la famiglia di Maurizio, la  moglie e le bambine. Purtroppo non ha potuto fermare il killer che è  riuscito a ritornare nel buio da dove era uscito.  &amp;nbsp;Che cosa ci rivela  il fallito omicidio di Belpietro? Prima di tutto che i giornalisti sono  ritornati a essere le prime vittime possibili di un nuovo terrorismo.  Per un fatto semplice: sono figure molto conosciute e non hanno le  scorte formidabili di tanti vip della casta politica. Eppure, in questa  società fondata sui media, sono loro a rischiare più di altri.  Soprattutto quelli che svettano nella professione poichè hanno  l’abitudine di scrivere e parlare chiaro. Per un dovere verso i lettori e  gli editori. E per rispetto nei confronti delle redazioni.  Mai  ipocrita Da quando lo conosco, Belpietro è sempre stato così. Abituato a  dire sì o no, e mai qualcosa di incerto, di nebbioso, che sta nel mezzo  con ipocrita prudenza. Per chi ama un’informazione reticente o da  paraculi, quelli come lui sono cattivi soggetti. Gente che sta in prima  linea, ragiona con la propria testa e scrive quanto gli sembra giusto.  Senza inchini verso nessuno. Soprattutto verso i tanti pennacchioni  della politica italiana. Ras presuntuosi e mediocri che abbondano in  entrambi i blocchi, tanto di maggioranza che di opposizione.  Ecco il  primo insegnamento che ci viene da questo delitto sventato per caso.&amp;nbsp; Lo  tengano a mente i direttori di giornale più impegnati nel raccontare e a  giudicare il caos politico di oggi. Da adesso in poi, dovranno stare  molto attenti a quanto accade attorno a loro. Tanti o pochi che siano,  sono tutti soggetti a rischio. Obiettivi probabili di una strategia che  le forze di polizia e i centri di intelligence hanno l’obbligo di  svelare.  Voglio scriverlo perché non credo che il mancato killer di  Belpietro fosse un pazzoide isolato. Una specie di Tartaglia armato di  rivoltella al posto di un piccolo Duomo di marmo. Aveva di certo  pedinato il direttore di “Libero”, conosceva bene il terreno  dell’agguato, ossia il palazzo, le scale, la collocazione  dell’appartamento. Ed era così pronto a uccidere da aver tentato di  accoppare il primo poliziotto che gli è apparso di fronte.&amp;nbsp;&amp;nbsp;  Il secondo  insegnamento riguarda l’aria cattiva che soffia in Italia da mesi.  Nella mattinata di ieri, molti amici mi hanno telefonato per dirmi che  avevo visto giusto nel denunciare, su “Libero” e sul “Riformista”,  quanto stava accadendo. A tutti ho risposto che non sono un indovino. E  non mi ritengo neppure più furbo di tanti altri colleghi. L’unico mio  vantaggio è di avere i capelli bianchi e di aver raccontato l’esplodere  del terrorismo rosso e nero negli anni Settanta e Ottanta. È stata la  memoria di un tempo coperto di sangue a farmi annusare, in questo 2010, i  sintomi di un pericolo troppo simile a quello di allora.  Mi sono  limitato a sommare due più due. E il risultato è stato terrificante.  Proviamo a mettere in fila certi segnali. Una crisi economica non  risolta e che rischia di diventare una crisi sociale rabbiosa. Un  sistema politico paralizzato in due blocchi che si combattono senza  risparmio. Un’asprezza verbale che persino in Parlamento non conosce più  limiti. L’inizio di una caccia all’uomo che da settembre in poi non ha  quasi avuto soste. Culminata, prima di ieri, con l’aggressione al  segretario generale della Cisl che ha rischiato di essere ucciso da un  razzo fumogeno.  E ancora un conflitto sindacale sempre più esasperato,  come dimostra l’assalto alle sede della Cisl di Treviglio, condotto da  militanti della Fiom-Cgil. Infine gli innumerevoli indizi di una  faziosità cieca che sta crescendo a sinistra. E che considera nemico  pure chi dirige un giornale sgradito, scrive articoli troppo schietti,  pubblica libri che la cultura post-comunista mette all’indice.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;L’irresponsabilità&lt;/div&gt;&lt;div style="text-align: justify;"&gt;Su  questo caos gonfio di malvagità, emergono figure di politici  irresponsabili, capaci soltanto di giocare con il fuoco. Avrei più di un  nome da fare. Ma oggi non voglio scriverli perché mi darebbe fastidio  sentirli strillare di non essere i mandanti del tentativo di uccidere  Belpietro. Questi politicanti hanno cresciuto migliaia di figliocci. Gli  stessi che oggi si rammaricano che il direttore di “Libero” non sia  stato eliminato. E si domandano perché non venga accoppato anche  Vittorio Feltri.  Confesso di scrivere queste note con animo  scoraggiato. Per carattere sono un ottimista. La vita mi ha insegnato  che avere paura non serve a niente. Eppure mi domando sempre più spesso  quale terribile mutazione stia subendo il nostro paese. Ormai l’Italia  politica sembra diventata un territorio sismico. Anche nelle aree che  non hanno mai vissuto un terremoto.  Gli inquilini di Montecitorio e di  Palazzo Madama non l’hanno capito che pure loro rischiano grosso. Ma  sotto troppi palazzi del potere il terreno sta ballando. A farlo ballare  c’è un estremismo armato, in gran parte ancora sconosciuto. Oggi si  manifesta come un ribellismo rosso, attivo in più di una città, con  battaglie di strada e assalti a eventi politici. Ma pronto ad alzare la  testa, e le rivoltelle, quando meno ce l’aspettiamo. E a diventare un  terrorismo dispiegato e omicida.  È quanto è accaduto ieri sera, in un  tranquillo palazzo milanese. Soltanto il caso ha salvato Belpietro e la  sua scorta. Se una pistola non si fosse inceppata, avremmo visto, come  minimo, la morte di un agente di polizia. Voglio dedicare un’ultima  parola a lui e ai tanti poliziotti, carabinieri e finanzieri delle  scorte. Uomini preziosi che rischiano la vita per stipendi molto avari.  Anche per loro bisogna augurarsi che l’Italia resti un paese pacifico. E  non sia costretto ad affidarsi al sacrificio di troppi ragazzi in  divisa.&lt;/div&gt;&lt;div style="text-align: justify;"&gt;﻿&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-3299118874432520280?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/3299118874432520280/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/10/te-sei-malato.html#comment-form' title='1 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/3299118874432520280'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/3299118874432520280'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/10/te-sei-malato.html' title='«Te sei malato!»'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-845870096036157973</id><published>2010-09-15T20:40:00.000+02:00</published><updated>2010-09-15T20:40:02.630+02:00</updated><title type='text'>ADRO: Le alpi, il sole, i celti.</title><content type='html'>Mi sembra doveroso dedicare un post a quanto stà capitando in questi giorni.&lt;br /&gt;&lt;br /&gt;pertiamo con il fatto.&lt;br /&gt;&lt;span style="font-size: small;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;div style="font-family: &amp;quot;Courier New&amp;quot;,Courier,monospace;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: red;"&gt;«Dopo la polemica che ha infiammato la provincia di Brescia riguardante la mensa delle scuole elementari, Adro torna a far discutere di sè. E, anche questa volta, per un fatto inerente alla scuola. Sabato c'è stata, infatti, l'inaugurazione del nuovo polo scolastico dedicato al politologo e costituzionalista Gianfranco Miglio. Ancor prima che la struttura e le aule, però, la cosa che ha  colpito di più gli osservatori è stato il cosiddetto sole delle Alpi, conosciuto da tutti, magari non con questo nome, perchè è il simbolo della Lega Nord. &lt;/span&gt;&lt;b style="color: red;"&gt;Il logo del partito lumbàrd&amp;nbsp;&lt;/b&gt;&lt;span style="color: red;"&gt;compare  un po' in tutte le salse. Si vede sulle vetrate dell'ingresso della  materna, dove una serie di bambini stilizzati si tengono per mano in  fila grazie al logo Padano; si vede sul tetto dell'edificio ed è  visibile da due colline. Ma il sole delle alpi compare anche sui  cestini, sugli zerbini d'ingresso, sui banchi e perfino nei cartelli in  cui si chiede di non calpestare le aiuole. &lt;/span&gt;&lt;b style="color: red;"&gt;Altra curiosità della struttura,&lt;/b&gt; &lt;span style="color: red;"&gt;fortemente voluta dal  sindaco del Carroccio&amp;nbsp;Oscar Lancini e inaugurata alla presenza  dell'assessore regionale Monica Rizzo e del parlamentare Davide  Caparini, sono i crocifissi: sono stati fissati con il cemento nei muri.»&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Ma se è vero che &lt;/span&gt;quando si percepisce un oggetto o altro nella realtà,          quello che rimane nella nostra mente altro non è che l'immagine, ecco alcune immagini riprodotte in&amp;nbsp; microvideo che fissano il concetto.&lt;br /&gt;1)&amp;nbsp;&amp;nbsp; &lt;br /&gt;&lt;object height="385" width="640"&gt;&lt;param name="movie" value="http://www.youtube.com/v/VpolW40CpIY?fs=1&amp;amp;hl=it_IT"&gt;&lt;/param&gt;&lt;param name="allowFullScreen" value="true"&gt;&lt;/param&gt;&lt;param name="allowscriptaccess" value="always"&gt;&lt;/param&gt;&lt;embed src="http://www.youtube.com/v/VpolW40CpIY?fs=1&amp;amp;hl=it_IT" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" width="640" height="385"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;br /&gt;&lt;br /&gt;2)&lt;object height="385" width="640"&gt;&lt;param name="movie" value="http://www.youtube.com/v/FSJKeHdCTs8?fs=1&amp;amp;hl=it_IT"&gt;&lt;/param&gt;&lt;param name="allowFullScreen" value="true"&gt;&lt;/param&gt;&lt;param name="allowscriptaccess" value="always"&gt;&lt;/param&gt;&lt;embed src="http://www.youtube.com/v/FSJKeHdCTs8?fs=1&amp;amp;hl=it_IT" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" width="640" height="385"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;br /&gt;&lt;br /&gt;3)&lt;object height="385" width="640"&gt;&lt;param name="movie" value="http://www.youtube.com/v/9iCZS6hV7d4?fs=1&amp;amp;hl=it_IT"&gt;&lt;/param&gt;&lt;param name="allowFullScreen" value="true"&gt;&lt;/param&gt;&lt;param name="allowscriptaccess" value="always"&gt;&lt;/param&gt;&lt;embed src="http://www.youtube.com/v/9iCZS6hV7d4?fs=1&amp;amp;hl=it_IT" type="application/x-shockwave-flash" allowscriptaccess="always" allowfullscreen="true" width="640" height="385"&gt;&lt;/embed&gt;&lt;/object&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt; &lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Potete ben capire ( e condividere o meno) che il fatto ha prodotto un&amp;nbsp; bollore nel sangue della gente.&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: small;"&gt;Il ministro Gelmini, incatenata dall'equilibrio politichese ha semplicemente enunciato che «&lt;/span&gt;&lt;span style="font-size: 10pt;"&gt;&lt;span style="font-size: small;"&gt;i simboli politici devono restare fuori dalla scuola». (Una volta il papa era schiavo della curia romana conservatrice, oggi i ministri lo sono dei flebili equilibri politici...)&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="color: red; font-family: &amp;quot;Courier New&amp;quot;,Courier,monospace;"&gt;&lt;b&gt;&lt;span style="font-size: 10pt;"&gt;&lt;span style="font-size: small;"&gt;La coordinatrice del PDL bresciano, Viviana Beccalossi; ha così commentato:&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;b&gt;&lt;span style="color: red; font-family: &amp;quot;Courier New&amp;quot;,Courier,monospace; font-size: 10pt;"&gt;« Come madre avrei seri dubbi se far  frequentare a mio figlio la scuola di Adro. &lt;strong&gt;Credo che il sindaco di&lt;/strong&gt; Adro, per un eccesso  folkloristico, abbia compromesso l’immagine di una bella iniziativa che  condividiamo e appoggiamo. Che però, ricordiamo, è stata costruita con i  soldi della pubblica amministrazione, non della Lega Nord. Ha voglia il sindaco di dire che quel simbolo non è della Lega. Così  rischia di vanificare un lavoro importante per una polemica inutile. E’  da sciocchi. Faccio politica fin da quando ero fra i banchi, ma rimango convinta che quello sia il luogo in cui  imparare tutte le nozioni possibili, mentre il resto deve restare fuori  dai cancelli. Un conto è l’insegnamento della Costituzione e  dell’educazione civica un conto è la politica.»&lt;/span&gt;&lt;/b&gt;&lt;span style="font-size: 10pt;"&gt;&lt;span style="font-size: small;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;ed ora, eccoci alle mie idee.&lt;br /&gt;&lt;br /&gt;Nulla da dire, assolutamente alla decisione di intitolare la scuola ad un cattedratico dotto come Miglio, ci mancherebbe, un politologo costituzionalista di fama internazionale va ricordato e gli va assegnata la giusta "riconoscenza". Ma dalla "dedica" allo scempio che è stato fatto, ce ne passa di acqua sotto i ponti. Che ne dica il sindaco di Adro, quel simbolo, ha tutto fuorchè valore "folkloristico", mi piacerebbe ricordare al sindaco di Adro, il quale ha fatto riferimenti storici alle radici "celtiche" ed alla cultura celtica che ha influenzato a suo dire la nostra cultura; peccato che i celti nella lombardia non arrivarono mai e ne tantomeno si stanziarono. Il cosiddetto "sole delle alpi" è un simbolo antico, certo che ricorda la tradizione e che il partito Lega nord ha scelto proprio per questo. È quindi diventato un simbolo di appannaggio tutto suo. Non è certo la "rosa camuna" che assurge a simbolo della lombardia, della sua cultura, della sua storia. Reputo assolutamente indegna e senza senso una tale operazione, per altro stupida e sterile. Vorrei ricordare anche al Dott. Lancini, che proprio il suo partito, da battaglia a simboli "individuali" e che non accomunano. Un'altra precisazione; Bisognerebbe dire al sindaco di Adro, che stà vivendo uno sdoppiamento di personalità. Da un lato fa "cementare" i crocefissi nei muri, dall'altro però stampa per bene il sole delle alpi come "memoria" dei celti. Non vorrei sbagliare ma le due cose "stridono" un pochino... non credete?!?&lt;br /&gt;Credo anche che la questione sia di una sterilità inaudita, mi dite il senso di tapezzare una scuola di simboli? si sentono più forti? più leghisti? più lumbard?&lt;br /&gt;Sono davvero sconcertato. Si preoccupasse, il sindaco di Adro, di insegnare nelle scuole l'educazione civica, di far conoscere la costituzione, di divulgare quel sapere e quella consapevolezza della libertà che oggi noi godiamo, anzichè fare queste trovate.&lt;br /&gt;&lt;br /&gt;con l'amaro in bocca, lascio spazio ai vostri commenti.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-845870096036157973?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/845870096036157973/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/09/adro-le-alpi-il-sole-i-celti.html#comment-form' title='2 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/845870096036157973'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/845870096036157973'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/09/adro-le-alpi-il-sole-i-celti.html' title='ADRO: Le alpi, il sole, i celti.'/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-6286653221251490751</id><published>2010-09-11T13:23:00.001+02:00</published><updated>2010-09-11T13:23:34.259+02:00</updated><title type='text'></title><content type='html'>Bho, non so nemmeno io che dire... Perlomeno lo ritengo interessante.&lt;br /&gt;&lt;br /&gt;Ve lo sottopongo.&lt;br /&gt;&lt;br /&gt;&lt;br /&gt;&lt;embed id=VideoPlayback src=http://video.google.com/googleplayer.swf?docid=-4707106427582061756&amp;hl=it&amp;fs=true style=width:400px;height:326px allowFullScreen=true allowScriptAccess=always type=application/x-shockwave-flash&gt; &lt;/embed&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-6286653221251490751?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/6286653221251490751/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/09/bho-non-so-nemmeno-io-che-dire.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/6286653221251490751'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/6286653221251490751'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/09/bho-non-so-nemmeno-io-che-dire.html' title=''/><author><name>Mattia</name><uri>http://www.blogger.com/profile/11029345959717239047</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='19' src='http://3.bp.blogspot.com/_6JNSi5fVdcE/TG09OvQlPyI/AAAAAAAAAAM/Sshbgk3o5fM/S220/face.jpg'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-7158607184608521049</id><published>2010-08-22T15:18:00.000+02:00</published><updated>2010-08-22T15:20:19.959+02:00</updated><title type='text'>ECCLESIA SUPPLET</title><content type='html'>Il vangelo di oggi, credo sia una pagina molto interessante e che fa riflettere molto.&lt;br /&gt;&lt;br /&gt;Ve la consiglio.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Dal Vangelo di Gesù Cristo secondo Luca 13,22-30.&lt;/b&gt;&lt;br /&gt;&lt;span style="font-family: times; font-size: 300%; color: rgb(50, 84, 152);"&gt;P&lt;/span&gt;assava per città e villaggi, insegnando, mentre camminava verso Gerusalemme.&lt;br /&gt;Un tale gli chiese: «Signore, sono pochi quelli che si salvano?». Rispose:&lt;br /&gt;«Sforzatevi di entrare per la porta stretta, perché molti, vi dico, cercheranno di entrarvi, ma non ci riusciranno.&lt;br /&gt;Quando  il padrone di casa si alzerà e chiuderà la porta, rimasti fuori,  comincerete a bussare alla porta, dicendo: Signore, aprici. Ma egli vi  risponderà: Non vi conosco, non so di dove siete.&lt;br /&gt;Allora comincerete a dire: Abbiamo mangiato e bevuto in tua presenza e tu hai insegnato nelle nostre piazze.&lt;br /&gt;Ma egli dichiarerà: Vi dico che non so di dove siete. Allontanatevi da me voi tutti operatori d'iniquità!&lt;br /&gt;Là  ci sarà pianto e stridore di denti quando vedrete Abramo, Isacco e  Giacobbe e tutti i profeti nel regno di Dio e voi cacciati fuori.&lt;br /&gt;Verranno da oriente e da occidente, da settentrione e da mezzogiorno e siederanno a mensa nel regno di Dio.&lt;br /&gt;Ed ecco, ci sono alcuni tra gli ultimi che saranno primi e alcuni tra i primi che saranno ultimi».&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-7158607184608521049?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/7158607184608521049/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/08/ecclesia-supplet.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/7158607184608521049'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/7158607184608521049'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/08/ecclesia-supplet.html' title='ECCLESIA SUPPLET'/><author><name>Mattia</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='http://1.bp.blogspot.com/_BURSDW8zK0o/SmLiTiWeHGI/AAAAAAAAAD4/zM0wMBgQLQc/S220/DSCF1219.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-6588449217919572732</id><published>2010-07-19T19:48:00.000+02:00</published><updated>2010-07-19T19:55:54.263+02:00</updated><title type='text'>Riposa In Pace</title><content type='html'>Riposa in Pace Noretta. Il tuo purgatorio è stato guardare in faccia per anni, per molti anni i mandanti, ufficiali e non, gli assassini e gli occhi gonfi di lacrime delle mamme, delle mogli dei cinque martiri della Republica che sono morti il tragico giorno del rapimento del nostro amato Aldo. Riposa in pace ora che puoi. Salutaci Aldo e digli che non è morto invano. Alemno finchè ci sarà un uomo solo che lo ricorderà e cercherà invanamente di imitarlo.&lt;br /&gt;Ciao Noretta!&lt;br /&gt;&lt;br /&gt;&lt;object width="320" height="266" class="BLOG_video_class" id="BLOG_video-d93475fe285c9acb" classid="clsid:D27CDB6E-AE6D-11cf-96B8-444553540000" codebase="http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=6,0,40,0"&gt;&lt;param name="movie" value="http://www.youtube.com/get_player"&gt;&lt;param name="bgcolor" value="#FFFFFF"&gt;&lt;param name="allowfullscreen" value="true"&gt;&lt;param name="flashvars" value="flvurl=http://v15.nonxt6.googlevideo.com/videoplayback?id%3Dd93475fe285c9acb%26itag%3D5%26app%3Dblogger%26ip%3D0.0.0.0%26ipbits%3D0%26expire%3D1331219145%26sparams%3Did,itag,ip,ipbits,expire%26signature%3D4F00A15CEC089E615E4217B1EA79D391208410BD.141C4A67B55E6803FF0A73D2B5B771830DC98261%26key%3Dck1&amp;amp;iurl=http://video.google.com/ThumbnailServer2?app%3Dblogger%26contentid%3Dd93475fe285c9acb%26offsetms%3D5000%26itag%3Dw160%26sigh%3DHXQbqg9Pk-fgTDTnSACNbU4wf20&amp;amp;autoplay=0&amp;amp;ps=blogger"&gt;&lt;embed src="http://www.youtube.com/get_player" type="application/x-shockwave-flash"width="320" height="266" bgcolor="#FFFFFF"flashvars="flvurl=http://v15.nonxt6.googlevideo.com/videoplayback?id%3Dd93475fe285c9acb%26itag%3D5%26app%3Dblogger%26ip%3D0.0.0.0%26ipbits%3D0%26expire%3D1331219145%26sparams%3Did,itag,ip,ipbits,expire%26signature%3D4F00A15CEC089E615E4217B1EA79D391208410BD.141C4A67B55E6803FF0A73D2B5B771830DC98261%26key%3Dck1&amp;iurl=http://video.google.com/ThumbnailServer2?app%3Dblogger%26contentid%3Dd93475fe285c9acb%26offsetms%3D5000%26itag%3Dw160%26sigh%3DHXQbqg9Pk-fgTDTnSACNbU4wf20&amp;autoplay=0&amp;ps=blogger"allowFullScreen="true" /&gt;&lt;/object&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/38318744415379188-6588449217919572732?l=lenobs.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://lenobs.blogspot.com/feeds/6588449217919572732/comments/default' title='Commenti sul post'/><link rel='replies' type='text/html' href='http://lenobs.blogspot.com/2010/07/riposa-in-pace.html#comment-form' title='0 Commenti'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/6588449217919572732'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/38318744415379188/posts/default/6588449217919572732'/><link rel='alternate' type='text/html' href='http://lenobs.blogspot.com/2010/07/riposa-in-pace.html' title='Riposa In Pace'/><author><name>Mattia</name><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='24' height='32' src='http://1.bp.blogspot.com/_BURSDW8zK0o/SmLiTiWeHGI/AAAAAAAAAD4/zM0wMBgQLQc/S220/DSCF1219.JPG'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-38318744415379188.post-1749250092360084656</id><published>2010-07-09T16:13:00.000+02:00</published><updated>2010-07-09T16:15:51.529+02:00</updated><title type='text'>“Noi avevamo proposto una legge del tutto simile a quella che ora contrastiamo”</title><content type='html'>&lt;p&gt;Tratto dalla Rete:&lt;/p&gt;&lt;p&gt;"A leggere le dichiarazioni dell’ex dalemiano &lt;strong&gt;Fabrizio  Rondolino&lt;/strong&gt; a proposito del decreto intercettazioni in  discussione in Parlamento uno si domanda: ma quelli del maggiore partito  dell’opposizione ci sono o ci fanno? Sì, perché l’ex firma della &lt;em&gt;Stampa&lt;/em&gt;  non ha peli sulla lingua e, quando i suoi prima dicono una cosa e poi  ne fanno un’altra, non va tanto per il sottile.&lt;span id="more-19772"&gt;&lt;/span&gt;&lt;/p&gt; &lt;p&gt;Quelli del Pd, infatti, sono pronti a scendere in piazza per  protestare contro la cosiddetta legge “bavaglio”. Un comportamento  coerente coi principi professati da sempre dai Democrats? Macché: &lt;strong&gt;“Noi  avevamo proposto una legge del tutto simile a quella che ora  contrastiamo”&lt;/strong&gt;, &lt;a href="http://www.thefrontpage.it/2010/06/16/il-pd-e-a-favore-della-legge-sulle-intercettazioni/" target="_blank"&gt;scrive&lt;/a&gt; Rondolino su &lt;em&gt;The Front Page&lt;/em&gt;, il  blog di analisi politica curato assieme a un altro &lt;a href="http://blog.panorama.it/italia/2009/08/07/ma-che-fine-hanno-fatto-i-seguaci-di-massimo-dalema/" target="_blank"&gt;ex dalemiano&lt;/a&gt;, Claudio Velardi.&lt;/p&gt; &lt;p&gt;A cosa si riferisce? Al &lt;strong&gt;Programma del Pd&lt;/strong&gt; del 2008,  quello firmato da Veltroni. Ebbene, in quel programma c’è una  proposta di legge sulle intercettazioni che si adatta “con buona  approssimazione al disegno di legge in discussione in Parlamento”,  spiega Rondolino. Più chiaro di così. &lt;/p&gt;&lt;p&gt;E a scanso di equivoci, pubblichiamo qui sotto il &lt;strong&gt;punto  4.4 lettera b)&lt;/strong&gt; del programma del Pd (&lt;strong&gt;&lt;a href="http://www.partitodemocratico.it/gw/producer/dettaglio.aspx?id_doc=45315" target="_blank"&gt;qui&lt;/a&gt;&lt;/strong&gt; il testo integrale) dal titolo &lt;strong&gt;“Int
