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		<title>L’ALFABETO DELL’INVISIBILE: MATEMATICA E MISTERO DIVINO DOPO L’ELEZIONE DI LEONE XIV</title>
		<link>https://www.lafrecciaweb.it/2025/05/10/lalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=lalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv</link>
		
		<dc:creator><![CDATA[Sebastiano Catte]]></dc:creator>
		<pubDate>Sat, 10 May 2025 14:59:14 +0000</pubDate>
				<category><![CDATA[Attualità]]></category>
		<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Storia, Arte, Cultura]]></category>
		<category><![CDATA[Fede]]></category>
		<category><![CDATA[Papa leone XIV]]></category>
		<category><![CDATA[scienza]]></category>
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<p>Nel nuovo Papa con la laurea in matematica, il segno che la fede può parlare il linguaggio dei numeri senza perdere il senso del mistero Quando la fumata bianca si&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2025/05/10/lalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv/">L’ALFABETO DELL’INVISIBILE: MATEMATICA E MISTERO DIVINO DOPO L’ELEZIONE DI LEONE XIV</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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										<content:encoded><![CDATA[<p class="s10"><span class="s9"><span class="bumpedFont15">Nel nuovo Papa con la laurea in matematica, il segno che la fede può parlare il linguaggio dei numeri senza perdere il senso del mistero</span></span></p>
<p class="s13"><span class="s11">Quando la fumata bianca si è alzata nel cielo vaticano, il mondo si è interrogato, come sempre, sul volto del nuovo Papa. Ma questa volta, tra le prime righe dei profili biografici, una nota ha colpito anche i più distratti: </span><span class="s12">Robert Francis </span><span class="s12">Prevost</span><span class="s12">, ora Leone XIV, è laureato in matematica</span><span class="s11">. E in quel dettaglio, apparentemente insignificante, molti hanno letto qualcosa di incongruo. Come se la logica dei numeri fosse in contrasto con l’abbandono della fede. Come se un Papa matematico fosse una contraddizione in termini.</span></p>
<p class="s14">
<p class="s13"><span class="s11">C’è in questo stupore un pregiudizio antico, mai del tutto estinto: l’idea che religione e scienza abitino galassie separate. Che i numeri parlino una lingua arida, incompatibile con la luce tremante del mistero. Eppure, lo stesso</span> <span class="s15">Leone XIV,</span> <span class="s11">for</span><span class="s11">matosi tra le aule della </span><span class="s15">Villanova </span><span class="s15">University</span><span class="s11"> in </span><span class="s15">Pennsylvania</span><span class="s11">, ha respirato l’eleganza dei teoremi prima ancora di indossare l’abito talare.</span></p>
<p class="s14">
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" /></p>
<p class="s18">
<p class="s13"><span class="s11">Nella sua figura – con la disciplina del pensiero scientifico intrecciata alla profondità dell’ordine agostiniano – si compone qualcosa di nuovo. O forse qualcosa di molto antico. Perché non sono stati forse </span><span class="s11">proprio i padri della fede come </span><span class="s15">Agostino</span><span class="s11"> e </span><span class="s15">Bonaventura</span> <span class="s11">a intuire che Dio parla anche in numeri, peso e misura? Lo stesso Sant’Agostino, in linea con la tradizione neoplatonica, sottolineava come i numeri rappresentino l’essenza della realtà e la struttura dell’universo, essendo una man</span><span class="s11">ifestazione dell’ordine divino. </span><span class="s11">Già i pitagorici vedevano nei nume</span><span class="s11">ri l’essenza dell’universo. </span></p>
<p class="s13">
<p class="s13"><span class="s11">Per </span><span class="s15">Platone</span><span class="s11">, le verità matematiche esistono nel mondo delle idee,</span><span class="s11"> più reali delle cose visibili. </span><span class="s15">Galileo</span><span class="s11">scriverà che la natura è un libro scritto in lingua mat</span><span class="s11">ematica. E il suo contemporaneo </span><span class="s15">Keplero</span><span class="s11">, scoprendo le leggi del moto dei pianeti, affermava che </span><span class="s12">“la geometria è coeterna alla mente di Dio, è Dio in persona”</span><span class="s11">. Non sorprende allora che nel secolo scorso</span> <span class="s15">Ennio De Giorgi</span><span class="s19">1</span><span class="s11">, gigante del pensiero matematico del Novecento e uomo di fede, si sia espresso in questi termini, con un’immag</span><span class="s11">ine straordinariamente potente: </span><span class="s12">“All’inizio e alla fine abbiamo il mistero. Potremmo dire che abbiamo il disegno di Dio. A questo mistero la matematica ci avvicina, senza penetrarlo.</span> <span class="s12">”</span><span class="s11">Un</span><span class="s11"> Papa matematico non è, dunque, un’anomalia. È il segno di un ponte possibile. Di una lingua comune tra l’intelligenza e la contemplazione.</span></p>
<p class="s14">
<p class="s17"><img decoding="async" class="s20" 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" /></p>
<p class="s22"><span class="s21">Ennio De Giorgi</span></p>
<p class="s18">
<p class="s23"><span class="s11">Nel suo libro </span><span class="s12">La matematica e l’esistenza di Dio</span><span class="s11">, </span><span class="s15">Antonio Ambrosetti</span><span class="s19">2</span><span class="s11">, uno dei più noti matematici italiani e allievo dello stesso De Giorgi alla Scuola Normale di Pisa, racconta come la fede abbia accompagnato la sua vita accademica. Non come rifugio, ma come apertura. “</span><span class="s12">Lo studio della matematica mi fa intuire la presenza di Dio”</span><span class="s11">, scrive. Per lui, ogni congettura è un passo verso l’infinito. Ogni intuizione, una finestra su ciò che sta oltre: </span><span class="s12">“In questo, io intravedo qualcosa che è sempre sopra di noi, irraggiungibile, la presenza – seppure misteriosa – di Dio.”</span></p>
<p class="s23">
<p class="s13"><span class="s11">Ambrosetti non pretende affatto che la matematica possa arrivare a dimostrare l’esistenza di Dio. Ma vede nella sua logica rigorosa, nella sua eleganza, una strada verso l’oltre. E perfino un riflesso della gioia creativa di Dio stesso. Un ponte fatto di silenzio e rigore: De Giorgi parlava della matematica come di una “forma di carità”, perché insegnare, condividere il sapere, è per lui una delle più alte es</span><span class="s11">pressioni dell’amore cristiano. </span><a name="_GoBack"></a><span class="s12">“Non saprei dare un significato alla mia vita e al mio stesso lavoro scientifico senza la fede nella Resurrezione di Cristo”</span><span class="s11">, scriveva. Non per bisogno, ma per coerenza: perché il mondo, se davvero è ordinato, deve avere un’origine. E se </span><span class="s11">l’uomo riesce a leggerlo, è perché la sua intelligenza rispecchia, almeno in parte, quella del Creatore.</span></p>
<p class="s14">
<p class="s14"><span class="s11">Avremo quindi un pontefice con l’anima cartesiana? Leone XIV potrebbe dunque rappresentare un ritorno al senso profondo della ratio, non come dominio, ma come meraviglia. La stessa meraviglia che guida il matematico nel cuore di una dimostrazione, e il credente nell’ora silenziosa della preghiera. La sua formazione scientifica non sarà quindi una nota di colore, ma una cifra spirituale. In un’epoca in cui tutto deve essere provato, computato, garantito, forse ci voleva un Papa che conoscesse i limiti della dimostrazione per ricordarci che il vero si manifesta anche nell’indimostrabile. E così, mentre Leone XIV si affaccia alla finestra del mondo, possiamo cominciare a leggerlo come un segno dei tempi: la fede non è l’opposto del rigore, ma potrebbe essere una sua estensione.</span></p>
<div class="s25">
<div class="s24"></div>
</div>
<p class="s14"><span class="s19">1</span><span class="s11"> Ennio De Giorgi, </span><span class="s12">Anche la scienza ha bisogno di sognare</span><span class="s11"> (a cura di </span><span class="s11">di</span><span class="s11"> A. Marino, C. </span><span class="s11">Sbordone</span><span class="s11">, F. Bassani), Edizioni Plus Università di Pisa 2002.</span></p>
<p class="s26"><span class="s19">2</span><span class="s11"> Antonio Ambrosetti, </span><span class="s12">La matematica e l’esistenza di Dio</span><span class="s11">, </span><span class="s11">Lindau</span><span class="s11"> 2017.</span></p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F05%2F10%2Flalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv%2F&amp;linkname=L%E2%80%99ALFABETO%20DELL%E2%80%99INVISIBILE%3A%20MATEMATICA%20E%20MISTERO%20DIVINO%20DOPO%20L%E2%80%99ELEZIONE%20DI%20LEONE%20XIV" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F05%2F10%2Flalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv%2F&#038;title=L%E2%80%99ALFABETO%20DELL%E2%80%99INVISIBILE%3A%20MATEMATICA%20E%20MISTERO%20DIVINO%20DOPO%20L%E2%80%99ELEZIONE%20DI%20LEONE%20XIV" data-a2a-url="https://www.lafrecciaweb.it/2025/05/10/lalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv/" data-a2a-title="L’ALFABETO DELL’INVISIBILE: MATEMATICA E MISTERO DIVINO DOPO L’ELEZIONE DI LEONE XIV"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2025/05/10/lalfabeto-dellinvisibile-matematica-e-mistero-divino-dopo-lelezione-di-leone-xiv/">L’ALFABETO DELL’INVISIBILE: MATEMATICA E MISTERO DIVINO DOPO L’ELEZIONE DI LEONE XIV</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></content:encoded>
					
		
		
		<post-id xmlns="com-wordpress:feed-additions:1">103091</post-id>	</item>
		<item>
		<title>ANTONINO ZICHICHI, TRA SCIENZA E FEDE (parte 2)</title>
		<link>https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-parte-2/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=antonino-zichichi-tra-scienza-e-fede-parte-2</link>
		
		<dc:creator><![CDATA[Giuseppe Lalli]]></dc:creator>
		<pubDate>Tue, 14 Jan 2025 19:14:44 +0000</pubDate>
				<category><![CDATA[Scienza]]></category>
		<category><![CDATA[Fede]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=98328</guid>

					<description><![CDATA[<p><img width="500" height="281" src="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/neutroni-e1736882073102.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" /></p>
<p>Perché bisogna credere in Colui che ha fatto il mondo – Le nuove frontiere della fisica moderna L’occasione di questo scritto mi è stata offerta dalla circostanza del 95esimo compleanno,&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-parte-2/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE (parte 2)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="500" height="281" src="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/neutroni-e1736882073102.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" /></p><p><em><strong>Perché bisogna credere in Colui che ha fatto il mondo – Le nuove frontiere della fisica moderna</strong></em></p>
<p><em>L’occasione di questo scritto mi è stata offerta dalla circostanza del 95esimo compleanno, avvenuto il 15 ottobre scorso, di <strong>Antonino Zichichi</strong>, il celebre fisico il cui nome è legato ai <strong>Laboratori Nazionali del Gran Sasso</strong> dell’Istituto Nazionale di Fisica Nucleare&#8230;</em></p>
<p>Leggi la prima parte dell&#8217;articolo:</p>
<blockquote class="wp-embedded-content" data-secret="YwmamXTJ2Z"><p><a href="https://www.lafrecciaweb.it/amp/2025/01/14/antonino-zichichi-tra-scienza-e-fede-prima-parte/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE  (Parte 1)</a></p></blockquote>
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<p>Lo si è capito solo a partire dal 1905, allorché si è scoperto, con la <strong><em>Teoria della Relatività Ristretta</em></strong> (‘relatività’ perché la teoria si basa sul concetto che il tempo, la posizione, e il movimento non sono assoluti ma relativi, cioè dipendono da chi osserva; e ‘ristretta’ –  o ‘speciale’ –  in quanto riferita al fatto che essa è valida solo per sistemi inerziali, ovvero dove – in omaggio alle leggi di <strong>Galilei</strong> – in assenza di forze esterne, ciascun corpo nei confronti dell’altro permane nel suo stato di quiete o di moto rettilineo uniforme, cioè moto in linea retta e a velocità costante), teoria di <strong>Albert Einstein</strong> (1879–1955), espressa con la celeberrima equazione <em>E</em> <em>= mc²</em> (dove ‘E’ rappresenta l’energia totale di un sistema, ‘m’ la massa a riposo di un corpo, ‘c²’ la velocità della luce nel vuoto al quadrato), equazione semplice e rivoluzionaria che fissa un punto di arrivo di risultati sperimentali, e che indica – per dirla con estrema  semplificazione – che l’energia contenuta in un corpo costituisce la massa a riposo del corpo stesso. In altri termini, la massa di un corpo a riposo equivale alla sua energia potenziale. Fondamentale, nella teoria, nata per dare una spiegazione dei fenomeni legati all’elettromagnetismo, è la velocità della luce nel vuoto, che corrisponde a circa 300.000 chilometri al secondo, assunta come velocità costante, assoluta e insuperabile, e che diventa elemento decisivo per rendere la massa e l’energia equivalenti. Nella<strong><em> Teoria della Relatività Generale</em></strong> (‘generale’ in quanto riferita a corpi che si muovono a velocità differenti, come avviene nel cosmo con il sole e i pianeti), del 1915, <strong>Einstein</strong> si servirà, in relazione alla gravità, di ciò che aveva già acquisito nella “relatività ristretta”, vale a dire che Spazio e Tempo (come aveva scoperto teoricamente<strong> Hendrik A. Lorentz</strong> (1853–1928) studiando le famose quattro equazioni con le quali Maxwell, come si è visto, aveva sintetizzato la realtà elettromagnetica) non sono realtà assolute e separate (un pezzo di tempo e un pezzo di spazio, come <strong>Immanuel Kant – </strong>1724/1804 – , il più grande filosofo della modernità, aveva sostenuto sulla scia di <strong>Isaac Newton</strong> – 1643/1727 – ), ma relative, e costituiscono, nell’universo, un’<strong><em>unica struttura</em></strong>, quella dello <strong><em>Spazio-Tempo</em></strong>.</p>
<p>Per avere un’idea di questa sorprendente realtà del mondo fisico, giovi ricordare che la vecchia kantiana distinzione tra spazio e tempo poggiava sulla convinzione che non poteva sorgere alcun equivoco quando si diceva che due eventi in punti lontani nello spazio avvenivano nello stesso istante, e in conseguenza di questa convinzione si riteneva che si potesse descrivere una topografia dell’universo in un dato momento in termini puramente spaziali. Alla luce dell’attuale visione dell’universo, con le sue dimensioni inimmaginabili, questo appare irrealistico, giacché la simultaneità degli eventi si è capito essere un fatto relativo a un particolare osservatore. Detto in altri termini, quello che per un osservatore è una descrizione dello stato dell’universo in un dato istante, per un altro osservatore è una serie di eventi che si verificano in momenti diversi e le cui relazioni non sono soltanto spaziali ma anche temporali. Insomma: in una prospettiva cosmica, ‘prima’ e ‘dopo’ sono concetti relativi. In uno stesso momento, non esiste nulla di simile per due diversi osservatori, a meno non siano fermi l’uno relativamente all’altro. In una prospettiva cosmica dire “adesso” non ha alcun senso: è un’espressione illusoria, che nasce da un’estrapolazione arbitraria della nostra esperienza, quella di un “presente” che non si estende molto più in là del nostro pianeta. Per determinare una posizione o un evento nello spazio, c’è dunque bisogno di quattro misure, le tre dello spazio (lunghezza, larghezza, altezza) più quella del tempo. Ecco perché è appropriato parlare di spazio-tempo: il ‘dove’ e il ‘quando’ sono due facce della stessa medaglia. Nella visione di <strong>Einstein</strong> la massa non è altro che curvatura di spazio-tempo, nel senso che la presenza di una massa (nel sistema solare quella del sole è di gran lunga la predominante) curva, cioè deforma, lo spazio-tempo, come una biglia di vetro in una superficie morbida: nulla, all’apparenza, di più astratto,  ma che avrebbe potuto ricevere conferma sperimentale dal fatto che, in omaggio alla teorizzata curvatura dello spazio, la luce di una stella, che viaggiando nello spazio è destinata a seguirne le curvature, in prossimità del sole avrebbe subìto una deviazione a motivo della curvatura prodotta dalla massa del sole, in modo che sulla Terra un osservatore, per un’illusione ottica, avrebbe visto la stella da cui proveniva la luce in una posizione diversa rispetto a quella reale, con uno scostamento calcolato da Einstein con esattezza. Una predizione, quella del grande scienziato tedesco, che bisognava comunque provare.</p>
<p>Nel 1919, circa quattro anni dopo la pubblicazione della <strong>Teoria delle Relatività Generale</strong>, che, come tutti i cambiamenti di “paradigma” scientifico, incontrava grande scetticismo presso gli addetti ai lavori, una eclissi solare totale offrì l’occasione della verifica sperimentale. A tale scopo, l’astrofisico inglese <strong>Arthur Heddington </strong>(1882–1944) organizzò una spedizione nell’Isola di Principe, al largo delle coste africane, da dove il fenomeno si sarebbe potuto osservare in condizioni ottimali. Conoscendo, per osservazioni fatte di notte, la posizione delle stelle in quel periodo dell’anno nella porzione di cielo in cui il sole sarebbe “transitato”, l’oscuramento del sole per effetto dell’eclissi avrebbe consentito di vedere il cielo scuro dietro il disco solare e quindi di fotografare le stelle circostanti e poter così rilevare con precisione lo scostamento della loro posizione apparente rispetto a quella reale conosciuta e calcolare la misura della deviazione della luce. I calcoli fatti da Heddington e dai suoi collaboratori si rivelarono in linea con quelli teorici di Einstein. Fu così che la teoria della relatività generale divenne popolarissima. Ad essa sarebbero venute altre significative conferme sperimentali. Con Einstein lo <strong>Spazio</strong> non è più uno scatolone vuoto contenente materia, ma è esso stesso materia, che ondula, si flette e s’incurva; e la forza di gravità e lo spazio-tempo sono la stessa cosa. Le orbite dei pianeti attorno al sole sono dunque il risultato della curvatura (o deformazione che dir si voglia) creata nello spazio-tempo dalla massa della nostra stella, ciò che evoca l’immagine del sistema solare come di un gigantesco imbuto dilatato la cui natura curva delle pareti fa ruotare le “palline”, vale a dire i pianeti. Con la teoria della relatività generale di <strong>Einstein</strong>, dunque, la gravità di <strong>Newton</strong>, da misteriosa forza di attrazione diventa, in qualche modo, geometria: un effetto di curvatura dello spazio-tempo legato alla presenza di una massa, ciò che aprirà allo studio dell’universo orizzonti fino ad allora imprevisti e imprevedibili. Se Colui che ha fatto il Mondo – osserva a questo riguardo con sottile ironia <strong>Zichichi </strong>– si fosse basato sulle idee di <strong>Kant</strong> sullo spazio, non sarebbe potuta esistere in alcun modo la vita, che invece esiste perché, sulla base delle sopra descritte caratteristiche dello spazio e del tempo, la massa si può trasformare in energia, ciò che ci autorizza a pensare che non siamo figli del caos.</p>
<p>Le Leggi Fondamentali della Natura sono:  l’insieme delle tre summenzionate Forze, vale a dire la<em> <strong>Forza Gravitazionale</strong></em>, che, alla luce della scoperta di Einstein, si può definire “la scultura dell’Universo”; la <strong><em>Forza Elettrodebole</em></strong>, che risulta dalla miscela delle<em> <strong>Forze Elettromagnetiche</strong></em>, alla cui funzioni essenziali si è già accennato, e le richiamate <strong><em>Forze di Fermi</em></strong>, dette Deboli (che costituiscono la valvola di sicurezza che impedisce che il Sole non si spenga né salti in aria), miscela resa possibile, come si è dianzi accennato, dall’esistenza di quella massa  immaginaria di cui nessuno, fino a poco tempo fa, poteva supporre l’esistenza; la <strong><em>Forza Subnucleare forte</em></strong>, quella forza che nel nucleo dell’atomo tiene insieme i protoni e i neutroni, che potremmo definire “colla nucleare” (scoperta nel 1947), senza la quale, infatti, a causa dell’interazione elettromagnetica, che tende ad allontanare i protoni (carichi positivamente) dai neutroni (senza carica), il nucleo non potrebbe esistere (giova ricordare che nel cuore del nucleo dell’atomo si è scoperto un vero e proprio universo, governato dalle stesse leggi dell’universo cosmico); più le<strong> <em>Tre Colonne Fondamentali </em></strong>(vale a dire le tre famiglie di particelle elementari, in ciascuna delle quali è presente un quark e un leptone).</p>
<p>Le frontiere della nostra conoscenza del cosmo sono ormai tali che <strong>Zichichi</strong> si sente autorizzato ad affermare che esiste ciò che egli chiama “<strong><em>Il Supermondo</em></strong>”, che può suonare fantascienza ma che è invece, a parere del grande scienziato, il futuro della fisica moderna, un salto epocale dell’intelligenza umana, una scoperta che diventa a suo avviso necessaria se si vuole far diventare realtà il sogno dell’umanità di tutti i tempi, vale a dire che il mondo nasce da una sorgente comune, ciò che comporta l’Unificazione di tutte le Strutture e Forze Fondamentali a cui si è accennato in precedenza. Questa visione scientifica si fonda sull’idea che se non esistesse questo “Supermondo”, se non fosse possibile questa Grande Unificazione, non si potrebbe spiegare l’esistenza di quelle sette forze naturali che ci sono oggi note e di cui si è parlato, che sono presenti sia nel mondo cosmico che in quello subnucleare, e che obbediscono alla stessa Logica. Tutto muove da quella<em> Fisica virtuale</em> nata nel 1932 con la scoperta della “polarizzazione del vuoto” (ciò che all’apparenza sembra un paradosso), che consiste nel fatto che un <strong><em>fotone</em></strong> (un <strong><em>quanto</em></strong> di luce) produce una coppia di elettrone–antielettrone che si annulla e ridiventa fotone: un fenomeno di quella realtà virtuale che la fisica moderna è chiamata ad indagare, e per la quale <strong>Zichichi</strong> usa l’immagine di un uomo nel deserto che parla con sé stesso. Ebbene, oggi, a parere di Zichichi, tutte le frontiere della fisica sono nella realtà virtuale, fatta di fenomeni invisibili, che non possono essere, per definizione, osservati in modo diretto, e tuttavia danno luogo ad effetti misurabili e riproducibili. Il “Supermondo” non è, dunque, nella visione del Nostro, un’ipotesi fantasiosa, ma la conseguenza logica dello studio rigoroso finora condotta dalla scienza sulla natura, e della cui necessità egli è in grado di fornire la formalizzazione matematica.</p>
<p>Coerentemente con questa impostazione, si può – ad avviso dello scienziato – così argomentare: se esiste “la particella di Higgs”, non potrebbe esistere la “Super particella di Higgs”? Se le dimensioni di quella realtà virtuale, vale a dire non visibile, che è il “Super Spazio” non sono quattro (le tre dimensioni dello Spazio – lunghezza, larghezza, altezza – più il Tempo) ma, forse, quarantatré (ciò che si può non solo ipotizzare ma formalizzare matematicamente, cioè in maniera rigorosamente logica), siamo autorizzati a chiederci: se esiste il “Super Spazio”, perché non dovrebbe esistere il “Super Mondo”? E se esiste il “Supermondo” il primo esempio potrebbe essere, per l’appunto, l’ipotizzata “Super particella di Higgs”. Siamo in attesa di conferme sperimentali, anche se ci vorranno, come per la particella di Higgs, molti anni. Ma <strong>Zichichi</strong> non demorde: è un uomo senza tempo…Si tratterebbe, come per altre scoperte delle scienze della natura, di trasferire l’astratta ma rigorosa evidenza matematica nella concreta realtà fisica, rimanendo, in ogni caso, nell’<strong>Immanenza</strong>, non disturbando l’aldilà. Paradossalmente, quel che sappiamo del mondo fisico è molto più astratto di quanto non si potesse supporre. A chi però dovesse lamentare l’inutilità delle scoperte della fisica moderna, bisognerebbe ricordare che da questa astrazione ci viene una grande potenzialità pratica. Una delle tante scoperte fatte dal grande fisico siciliano è aver dimostrato che il protone – che insieme al neutrone, suo fratello gemello sia pure con carica elettrica neutra, costituisce il nucleo dell’atomo – che era stato considerato, al pari dell’elettrone, una particella elementare, ossia fatta solo di sé stessa e quindi priva di struttura, possiede in realtà una struttura cosiddetta “tipo tempo”.</p>
<p>Il protone e il neutrone, che insieme all’elettrone costituisce il tessuto dell’intera realtà della materia, contengono invisibili universi subnucleari, ciò che nessuno aveva mai previsto e che ha aperto alla mente umana orizzonti impensabili fino a pochi decenni fa. Si è tentati di dar ragione a <strong>Gottfried W.</strong> <strong>Leibniz </strong>(1646–1716), filosofo e matematico geniale, quando pensava che un pezzo di materia in realtà è una colonia di anime. La ricerca sulla fisica delle particelle mette in crisi, insieme al linguaggio ordinario, lo stesso senso comune: si parla, come abbiamo visto, di “massa immaginaria”,  “polarizzazione del vuoto”, “struttura tipo tempo”. Chi avrebbe potuto anche solo immaginare che le particelle di cui è fatta una sola goccia d’acqua fossero sorgenti inesauribili di fenomeni nuovi e di leggi rigorosissime? E chi avrebbe mai potuto concepire che le stelle si sarebbero potute studiare grazie all’indagine condotta su quell’universo subnucleare che sta dentro di noi, così come dentro di noi sta quella realtà strabiliante chiamata Supermondo a cui si è accennato? Il modo in cui queste nuove frontiere della fisica moderna si pongono con il tema del rapporto tra <strong>Scienza</strong> e <strong>Fede</strong> diventa, come si può facilmente immaginare, questione di capitale importanza. La complessità che esse evocano è tale che ci lasciano intravedere una realtà che l’intelligenza è in grado di cogliere e persino di formalizzare matematicamente in quanto logicamente consequenziali alle leggi fondamentali conosciute e studiate, ma che le categorie mentali umane, figlie dell’universo quadridimensionale, non riescono a rappresentare. Questo ci ricorda che la vera scienza non aspira a stabilire verità ultime e immutabili ma il suo obiettivo è di avvicinarsi alla realtà del mondo fisico con successive approssimazioni.</p>
<p>C’è, in ogni caso, materia più che sufficiente per credere che non possiamo essere figli del caso. Se fossimo figli del caso, o del caos, non potrebbero esistere le leggi fondamentali della natura, testè richiamate, che sono patrimonio del sapere scientifico e che, come si può evincere già da una loro sommaria illustrazione, obbediscono ad una precisa logica, cioè ad un coerente e ordinato svolgimento. C’è dunque una logica nella complessità, e il tutto non può non rimandare ad un autore. Altro che materialismo! Esso è smentito dalla complessità della materia: siamo in presenza di un’affascinante ricerca, quella della fisica moderna, che si configura come una metafisica della materia, o, meglio, una scienza che può fornire delle basi solide ad una nuova filosofia della natura, e che più della metafisica classica può rendere conto della grande complessità del mondo. Si può concludere che conosciamo troppo la materia per poter essere materialisti. E siamo appena agli inizi: nessuno scienziato può dire dove porterà quel gran libro aperto da <strong>Galilei</strong> circa quattro secoli fa.</p>
<p>Alla luce delle conquiste della fisica moderna, il materialismo, storico o scientifico che si voglia, appare come la negazione stessa della scienza. Del resto, come lo stesso <strong>Zichichi</strong> spesso ricorda, se non esistesse la <strong>Trascendenza</strong>, (cioè se avessero ragioni gli atei), e tutto si esaurisse nella sola dimensione dell’<strong>Immanenza</strong>, le massime conquiste della ragione rimarrebbero, in ogni caso, come abbiamo visto, la logica rigorosa teorica (la matematica) e logica teorica sperimentale (la scienza). Ma allora chi nega la Trascendenza, potendosi servire di queste due logiche rigorose dell’Immanenza, dovrebbe poter dimostrare – dimostrare in forma di teorema, o di scoperta scientifica, non semplicemente esprimere un’opinione! – che Dio non esiste, cosa che a nessuno è mai riuscito di fare, a meno che non si voglia sostenere che quell’idea di Infinito e di Assoluto che siamo in grado di concepire senza contraddizione e che avvertiamo (tutti, più o meno intensamente) ce la siamo data da noi stessi come illusoria autoconsolazione (ma sarebbe comunque un’illusione propria della nostra <em>specie</em> e l’idea della Trascendenza frutto del terzo <em>Big Bang</em>) e non ci viene invece da qualcun Altro, come impronta indelebile che il Creatore ha voluto lasciare nella mente della creatura perché lo cercasse e lo riconoscesse. Immaginare che dalla materia inerte di uno sperduto pulviscolo dell’immenso Cosmo possa esserci sprigionata per caso una coscienza in grado di comprendere le leggi dell’Universo è atto di fede superiore ad ogni fede in un Dio creatore.</p>
<p>Alla luce di questa ragionevole conclusione, è lecito pensare che l’ateismo, che è la negazione della sfera della <strong>Trascendenza</strong> della nostra esistenza, non è un atto di ragione, come pretende di essere, giacché ancora nessuno è riuscito a dedurre le Leggi Fondamentali della natura dal caos.<strong> L’ateismo è, semmai, un atto di fede: di fede nel nulla</strong>.</p>
<p>Le basi dell’ateismo sono dunque deboli e incerte. Esso muove assai spesso più da motivi psicologici che razionali (“Dio non esiste, godetevi la vita!’’ recitava pressappoco un manifesto fatto affiggere qualche anno fa da un’associazione di atei negli autobus di Londra). Zichichi sempre conclude le sue appassionate conferenze invitando i giovani ad essere ambasciatori della Scienza e testimoni della Fede. Nella quarta di copertina del più volte citato<em> Perché io credo in Colui che ha fatto il mondo</em>, si leggono due frasi che ben riassumono il suo pensiero: “Nata con un atto di fede nel creato, la scienza non ha mai tradito il suo padre. Essa ha scoperto – nell’Immanente – nuove leggi, nuovi fenomeni, inaspettate regolarità, senza però mai scalfire, anche in minima parte, il Trascendente” e “Non esiste alcuna scoperta scientifica che possa essere usata al fine di mettere in dubbio o di negare l’esistenza di Dio”. La Scienza è dunque la più grande conquista della ragione nella sfera dell’Immanenza, la Fede è la più grande conquista della ragione nella sfera della Trascendenza e la materia vivente alla quale apparteniamo, risultato del terzo <em>Big Bang</em>, è una straordinaria simbiosi di queste due dimensioni.</p>
<p>Il cardinale <strong>J.H. Newman</strong> (1801–1890), un convertito al cattolicesimo, amava ripetere che se un po’ di cultura ci allontana da Dio, molta cultura (e molta scienza, in questo caso) vi ci riavvicina. <strong>Zichichi</strong>, prima ancora che un professore, è un maestro: preciso ma non pedante, spesso ironico ma mai sprezzante, distaccato nel tono della voce ma percorso da passione intellettuale fin da quel suo sguardo pieno di luce mediterranea. Più volte presente nella nostra terra d’<strong>Abruzzo</strong>, si ricorda una memorabile conferenza tenuta all’Aquila nell’Aula Magna della facoltà di Ingegneria il 10 ottobre 2019, nonché la sua visita a <strong>San Pietro della Ienca</strong>, dove, nella sua qualità di  presidente del <em>World Scientist Foundation</em>, l’11 agosto 2013 ricevette dalla mani di <strong>Pasquale Corriere</strong>, presidente dell’Associazione “San Pietro della Ienca”, il Premio Internazionale “La Stele della Ienca”, e dove, all’ombra rassicurante del santuario dedicato a <strong>San Giovanni Paolo II</strong>, toccando i temi che gli sono cari di Scienza e Fede, incantò letteralmente il pubblico presente.</p>
<p>Il grande scienziato ha più volte affermato, con la chiarezza che lo contraddistingue, che il cattolicesimo (la religione di <strong>Giovanni Paolo II</strong> e di <strong>Galilei</strong>) è la religione che più di ogni altra, attraverso i secoli, ha indagato nella sfera della Trascendenza. Si può affermare che il pensiero teologico cattolico sta allo spirito come la fisica moderna sta alla materia.</p>
<p>A questo straordinario uomo di scienza e di fede <strong>L’Aquila</strong>, e in particolare il paese di <strong>Assergi,</strong> devono molto. È stato il principale ideatore e artefice, a partire dai primi anni Ottanta, dei <strong>Laboratori Nazionali del Gran Sasso</strong> dell’Istituto Nazionale di Fisica Nucleare, realizzati in tempi rapidi anche grazie al fattivo interessamento di chi allora dirigeva la politica regionale. Si tratta del più grande centro sotterraneo del mondo in cui si realizzano esperimenti di fisica e astrofisica delle particelle e astrofisica nucleare. Posti a 1.400 sotto lo strato roccioso della montagna, i laboratori sono utilizzati da scienziati provenienti da tutto il mondo, impegnati in vari esperimenti internazionali. La montagna sovrastante, fungendo da schermo per la maggior parte dei raggi cosmici e riducendo così il rumore di fondo, assicura le particolari condizioni di “silenzio cosmico” che consentono di studiare i<strong> neutrini</strong>, così chiamati da <strong>Enrico Fermi</strong> (e già intuiti dal geniale <strong>Ettore Majorana</strong>) non perché sono i figli dei neutroni (nell’universo le parentele funzionano diversamente), ma perché sono particelle subnucleari dalla carica neutra, come i neutroni, ma dalla massa piccolissima e quindi in grado di attraversare indisturbate il cosmo facendo giungere fino a noi preziose informazioni sulla struttura di quelle gigantesche “candele a fusione nucleare” che sono le stelle (all’interno delle quali garantiscono il sistema di raffreddamento evitando che esplodano), nonché altre particelle che interagiscono debolmente con la materia riuscendo ad arrivare fino ai laboratori. Sarebbe auspicabile che <strong>il Comune dell’Aquila conferisse a questo grande fisico la cittadinanza onoraria</strong>.</p>
<p>Al termine di questa sommaria ricostruzione del pensiero di uno tra i più grandi scienziati viventi, che non si è visto spesso in televisione, forse perché non allineato al pensiero laicista dominante nella cultura italiana, piace allo scrivente, nato e cresciuto all’ombra del Gran Sasso, ricordare, anche per smentire la diffusa convinzione che tra gli uomini di scienza è raro trovare dei credenti, le parole riferite da <strong>Don</strong> <strong>Demetrio Gianfrancesco</strong> (1922–2004), parroco di Assergi, il quale, chiamato il 3 ottobre 1965 a benedire l’<strong>Osservatorio Astronomico di Campo Imperatore </strong>che in quel giorno si inaugurava, si sentì dire dal professor <strong>Massimo Cimino </strong>(1908–1991), siciliano anche lui, insigne astrofisico allora direttore dell’Osservatorio di Monte Mario, da cui quello del Gran Sasso dipendeva, queste parole: “Abbiamo bisogno di una bella benedizione, perché, senza l’aiuto di Dio, noi non possiamo far niente”. Quella cattolica è, tra tutte le fedi religiose, quella che ha dedicato la massima attenzione alla sfera trascendente dell’esistenza umana in termini di indagine razionale, filosofica e teologica. In questo nostro tempo di confusione morale, <strong>Zichichi</strong> ci ricorda che il motore del progresso è la scoperta scientifica, ma senza la fede in Colui che ha fatto il mondo, nessuna autentico progresso è possibile. In questa prospettiva, c’è bisogno di preparare appassionati ambasciatori di Scienza e credibili testimoni di Fede. Auguriamo ad <strong>Antonino Zichichi</strong> altri 100 anni di vita e di pensiero fecondo. Ci guadagnerà sia la <strong>Scienza</strong> sia la <strong>Fede</strong>, che, come questo modesto scritto ha forse contribuito a mostrare, sono entrambe doni di Dio destinati ad albergare nel cuore di quanti cercano la Verità.</p>
<p><b><i> </i></b></p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F01%2F14%2Fantonino-zichichi-tra-scienza-e-fede-parte-2%2F&amp;linkname=ANTONINO%20ZICHICHI%2C%20TRA%20SCIENZA%20E%20FEDE%20%28parte%202%29" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F01%2F14%2Fantonino-zichichi-tra-scienza-e-fede-parte-2%2F&#038;title=ANTONINO%20ZICHICHI%2C%20TRA%20SCIENZA%20E%20FEDE%20%28parte%202%29" data-a2a-url="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-parte-2/" data-a2a-title="ANTONINO ZICHICHI, TRA SCIENZA E FEDE (parte 2)"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-parte-2/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE (parte 2)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">98328</post-id>	</item>
		<item>
		<title>ANTONINO ZICHICHI, TRA SCIENZA E FEDE  (Parte 1)</title>
		<link>https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-prima-parte/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=antonino-zichichi-tra-scienza-e-fede-prima-parte</link>
		
		<dc:creator><![CDATA[Giuseppe Lalli]]></dc:creator>
		<pubDate>Tue, 14 Jan 2025 18:43:30 +0000</pubDate>
				<category><![CDATA[Scienza]]></category>
		<category><![CDATA[Fede]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=98325</guid>

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<p><img width="531" height="440" src="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi.png 531w, https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi-300x249.png 300w" sizes="(max-width: 531px) 100vw, 531px" /></p>
<p>Perché bisogna credere in Colui che ha fatto il mondo – Le nuove frontiere della fisica moderna L’occasione di questo scritto mi è stata offerta dalla circostanza del 95esimo compleanno,&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-prima-parte/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE  (Parte 1)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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										<content:encoded><![CDATA[<p><img width="531" height="440" src="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi.png 531w, https://www.lafrecciaweb.it/wp-content/uploads/2025/01/zichichi-300x249.png 300w" sizes="(max-width: 531px) 100vw, 531px" /></p><p><em><strong>Perché bisogna credere in Colui che ha fatto il mondo – Le nuove frontiere della fisica moderna</strong></em></p>
<p><em>L’occasione di questo scritto mi è stata offerta dalla circostanza del 95esimo compleanno, avvenuto il 15 ottobre scorso, di <strong>Antonino Zichichi</strong>, il celebre fisico il cui nome è legato ai <strong>Laboratori Nazionali del Gran Sasso</strong> dell’Istituto Nazionale di Fisica Nucleare, ma decisivo è stato l’invito rivoltomi dall’amico e scrittore romano di origine assergese <strong>Fernando Acitelli</strong> a scrivere su questo grande personaggio e sul rapporto tra scienza e fede che la sua figura richiama. Quello che segue, più che un articolo, è un saggio breve, come spesso mi capita di fare quando l’argomento è particolarmente significativo o complesso. Sento il bisogno di precisare che taluni argomenti scientifici o fenomeni naturali evocati, per renderli più chiari ai lettori, oltre che a me stesso, li ho illustrati con parole mie; mentre, in ordine al decisivo rapporto tra scienza e fede, che è la nota dominante dello scritto, nel riferire fedelmente il pensiero del grande scienziato siciliano (nella cui visione del mondo, peraltro, mi riconosco pienamente), quando ho ritenuto necessario, l’ho integrato con personali considerazioni e avvalendomi non solo degli scritti di Zichichi.Mi corre altresì l’obbligo di dichiarare che, pur non essendo un fisico teorico, la mia dimestichezza con lo studio della filosofia teoretica non fa sentire estraneo al mio interesse questo terreno della conoscenza umana: tra la rigorosa scienza dell’universo e la genuina indagine filosofica c’è una differenza di linguaggio e di terminologia ma, per molti aspetti, una sostanziale contiguità di contenuti. Gli argomenti per così dire “tecnici” toccati nello scritto che segue richiederebbero la lettura di interi volumi, così come molto si potrebbe scrivere sul tema del rapporto tra scienza e fede. Non posso fare a meno, a questo riguardo, di raccomandare i libri di <strong>Antonino Zichichi</strong> (rinvenibili anche nel web) e, primo fra tutti, quello al quale più mi sono ispirato, intitolato </em>“Perché credo in Colui che ha fatto il Mondo”<em>, saggio rispetto al quale questo mio scritto potrebbe ambire ad essere, tuttalpiù, una modesta introduzione. (G.L.).</em></p>
<p><em>L’ultimo atto della ragione è credere che c’è un’infinità di cose che la trascendono. </em><strong>Blaise Pascal</strong></p>
<p><strong> </strong><em>Chi non crede in Dio crede in tutto il resto. </em><strong>K. Chesterton</strong></p>
<p><strong><em> </em></strong></p>
<p><strong>Antonino Zichichi</strong> è un bel signore siciliano che ha compiuto da poco 95 anni. Scienziato di fama internazionale che tutto il mondo ci invidia, felicemente sposato per sessantasei anni con<strong> Maria Ludovica</strong> (venuta da poco a mancare), biologa, conosciuta a Ginevra, dove lavorava in un importante centro di ricerca, due figli e cinque nipoti, una vita professionale divisa tra la Svizzera e l’Italia, in una recente intervista, alludendo al suo invidiabile traguardo anagrafico, ha confessato, da eterno giovane, di avere ancora molti sogni nel cassetto e, rifacendosi al titolo di un suo fortunatissimo libro, ha detto di essere innamorato di Colui che ha creato il mondo, aggiungendo che la fisica non è altro che la logica del mondo, e che scienza e fede non sono conquiste dell’intelligenza umana ma doni di Dio. Ha detto proprio così, “doni di Dio”, parole che suonerebbero strane in un uomo di scienza se non si conoscesse chi è che le pronuncia. Non è facile tratteggiare in poche righe la biografia scientifica e professionale di questo originale scienziato, tanto è ricca e significativa.</p>
<p>Nato a Trapani il 15 ottobre 1929, <strong>Antonino Zichichi</strong>, che porta già nel nome la sua vocazione (‘Zichichi’, infatti, è nome di origine greca che vuol dire <em>“frontiere”</em> – le nuove frontiere della scienza sono legate alla sua attività di instancabile ricercatore), dopo la maturità classica, conseguita nella sua città natale, si è laureato in Fisica nel 1952 presso l’Università di <strong>Palermo</strong>. Ha lavorato poi presso il Fermilab di <strong>Chicago </strong>e il CERN di <strong>Ginevra,</strong> è stato ordinario di Fisica Superiore dal 1965 al 2006 alla Facoltà di Scienze dell’Università di <strong>Bologna</strong>, presidente dell’Istituto Nazionale di Fisica Nucleare dal 1977 al 1982 e della Società Europea di Fisica nel 1978. Fondatore nel 1963 ad <strong>Erice</strong>, nella sua Sicilia, del Centro di cultura scientifica intitolato a<strong> Ettore Majorana</strong> (1906 – ? ), si è fatto promotore e ideatore, nel 1980, dei <strong>Laboratori Nazionali del Gran Sasso</strong>, alla cui attività scientifica si accennerà di seguito. È stato presidente della Federazione Mondiale degli Scienziati. È autore di più di mille lavori scientifici, tra cui sei scoperte, quattro invenzioni, tre idee che hanno aperto strade nuove nello studio della fisica subnucleare e delle alte energie. La sua carriera scientifica è stata costellata di onorificenze e riconoscimenti. Zichichi è inoltre un eccezionale divulgatore scientifico. La sua capacità di coniugare rigore scientifico con chiarezza espositiva ha del prodigioso. Nei suoi libri – primo fra tutti <em>Perché credo in Colui che ha fatto il mondo</em>, destinato a fungere da filo conduttore delle considerazioni che seguiranno – il tema dominante è il rapporto, che da cattolico convinto sente nelle fibre più profonde dell’anima, tra scienza e fede, anzi, come egli sapientemente suggerisce invertendo l’ordine delle parole, tra fede e scienza.</p>
<p>Ascoltare una sua conferenza è un autentico godimento dello spirito: un linguaggio cristallino, come non sempre riesce agli uomini di scienza, a tratti immaginifico, ma sempre controllato. Grande comunicatore, con il suo bel viso incorniciato da una chioma candida e leggermente scompigliata, quando parla di scienza in relazione alla fede il suo eloquio è semplicemente incantevole: si ha l’impressione di abbeverarsi ad una fonte di acqua viva. Quello tra <strong>Scienza</strong> e <strong>Fede</strong> (in seguito, per indicare i due termini, o per evidenziare concetti scientifici fondamentali, nonché i nomi di persona, si userà preferibilmente la lettera iniziale maiuscola e/o il carattere in corsivo o in grassetto) è stato nella modernità un confronto spesso lacerante che l’opinione corrente ha spesso recepito come una sostanziale incompatibilità. Quante volte nei discorsi al bar o nella strada si è sentito dire nel secolo scorso che gli scienziati, parola che incute ancora oggi un religioso rispetto presso i non addetti ai lavori, quasi si trattasse di una setta di iniziati, non credono alla religione, che è roba da vecchierelle, non avendo costoro mai letto di <strong>Blaise Pascal </strong>(1624–1643), singolare figura di filosofo e scienziato, che passeggiando tra i vicoli della Parigi del XVII si inchinava dinanzi ad ogni immagine della Madonna che incontrava nel suo cammino. In tempi più vicini ai nostri, profondamente religiosi sono stati <strong>Michael Faraday</strong> (1791–1867) e <strong>J. Clerk Maxwell </strong>(1831–1879), fisici geniali a cui si devono, tra l’altro, grandi scoperte nel campo dell’elettromagnetismo, così come cattolico convinto era quel <strong>Galileo Galilei </strong>(1564–1642) alle cui intuizioni si farà di seguito più di un cenno. Per circa cinque secoli, presso gli strati colti delle società dell’Occidente, ha dominato più o meno larvatamente l’opinione che la scienza poteva fare a meno dell’idea che fosse stato Dio a creare il mondo. L’idea che la fede religiosa e la ragione (speculativa, nel caso della filosofia, e sperimentale, nel caso della scienza) siano su piani differenti e incompatibili è di derivazione illuministica. È il frutto acerbo dello scientismo positivista, vale a dire dell’idea profondamente erronea, in auge nella seconda metà dell’Ottocento, dell’autosufficienza delle scienze della natura sul terreno della conoscenza, al tempo in cui si pensava che lo studio della natura avrebbe risolto tutti i problemi degli uomini e che il cammino delle scoperte fondamentali stava per giungere al suo epilogo: un’espressione di arroganza intellettuale che affidava all’intelligenza umana la capacità di capire come è fatto il mondo senza ricorrere ad alcuna istanza superiore.</p>
<p>L’idea di fondo, il filo rosso che unisce le argomentazioni di <strong>Zichichi</strong> in materia di scienza e fede è che <strong>la Scienza non può essere contro la Fede, </strong>per il semplice motivo che, contrariamente a quanto vorrebbe far credere il pensiero dominante,<strong> essa non nasce da un atto della ragione, ma da un atto di fede </strong>di quel <strong>Galileo Galilei</strong> che, presentato da una <em>vulgata </em>laicista come ateo e vittima dell’oscurantismo religioso (“e invece è nato a casa nostra” rivendica con orgoglio il cattolico Zichichi), è colui che, inaugurando la scienza moderna, studiava le pietre, cioè il materiale “vile”, per scoprirvi “l’impronta del Creatore”: così egli chiamava le leggi fondamentali della natura, che nessuno prima di lui aveva scoperto. Non poteva sapere che in un minuscolo pezzettino di pietra ci sono miliardi di protoni, neutroni ed elettroni: un universo invisibile ma reale. È stata, quella del grande scienziato pisano (dalla pietre alle stelle), agli occhi di <strong>Zichichi</strong>, un’intuizione profonda e feconda, giacché, non potendosi fare esperimenti con le stelle, si possono studiare le pietre moderne, vale a dire le cosiddette “particelle elementari” della materia quark, leptoni, bosoni, ecc… Si sta parlando di quel Galilei che in vari esperimenti, spesso non eseguiti materialmente ma semplicemente raffigurati col pensiero (si pensi al “moto uniforme”), ha di fatto introdotto nella scienza, trecento anni prima di <strong>Einstein</strong>, il concetto di “relatività”.</p>
<p>Un altro <em>leitmotiv</em> nel libro di <strong>Zichichi</strong> (ribadito in ogni incontro pubblico) è che nella natura umana agiscono due componenti: l’<strong><em>Immanenza</em></strong>, ovvero tutto ciò che si può cogliere con i sensi, che è, per così dire, all’interno della “scatola” (il mondo, la storia, la natura, la dimensione bio–psicologica dell’individuo) e la <strong><em>Trascendenza</em></strong>, vale a dire ciò che sta oltre il visibile, fuori della “scatola”, al di là, al di sopra. Il celebre fisico tiene a precisare a questo riguardo che non c’è ormai nulla, entro il perimetro di queste due dimensioni, l’Immanenza e la Trascendenza, che la scienza moderna non abbia studiato. Ciò significa che l’uomo, che come tutte le forme viventi sta nell’Immanente, ma che a motivo della sua struttura esistenziale è in grado di concepire il Trascendente (è un essere finito che tende all’infinito) è l’oggetto privilegiato del pensiero scientifico moderno. Ad illustrare la distanza che corre tra la Scienza vera e quella superficialmente divulgata, <strong>Zichichi</strong>, con linguaggio accessibile anche ai non specialisti, e quasi conducendo per mano il lettore o l’ascoltatore, è solito prendere come esempio un argomento abbastanza popolare anche presso il  grosso pubblico: quello del cosiddetto <em>Big Bang</em>, vale a dire l’esplosione – se così si può dire – che in una frazione di secondo, a partire da un solo atomo primigenio, avrebbe dato vita all’Universo (ipotesi, peraltro, che fu elaborata da uno studioso che era un sacerdote gesuita, tale <strong>Georges Lemaître</strong> – 1894/1966 – , e che richiama alla mente il divino atto creativo, il <em>Fiat  – </em>Si faccia ! Si compia! – di biblica memoria). Sul grande tema Zichichi chiarisce che un solo <em>Big Bang</em> non sarebbe sufficiente a spiegare la realtà attuale del cosmo: di <em>Big Bang</em> ce ne vogliono tre. Il primo è di fondamentale importanza per passare dal vuoto fisico all’universo (ciò che non è&#8230;da poco), che, dopo venti miliardi di anni, ha miliardi e miliardi di stelle e di galassie: tutta materia inerte. Il secondo è necessario per passare dalla materia inerte alla materia dotata di vita (“dalla pietra alla rondine”, per intenderci), che è già un salto che appare inimmaginabile con la sola logica umana ed è tema che lo scienziato siciliano aveva prospettato già circa mezzo secolo fa in un congresso scientifico che si svolgeva a Washington, suscitando nell’uditorio reazioni controverse. Fondamentale poi per la nostra esistenza è il terzo <em>Big Bang</em>, che segna il passaggio dalla materia dotata di vita alla materia dotata di intelligenza.</p>
<p>Esistono milioni di forme di materia vivente, animale e vegetale, ma solo una di esse, quella a cui noi apparteniamo, possiede una proprietà, frutto di un decisivo salto di qualità, alla quale si dà il nome di ‘ragione’, termine con il quale si indica intelletto e coscienza (“L’uomo è un animale ragionevole” scrive <strong>Aristotele</strong> – 384/383-322 a.C.  –) e non la semplice percezione o la tendenza istintiva all’autoconservazione (un minimo di ragione, se così si può dire, propria anche degli animali), ma una facoltà che indica tanto la piena coscienza del proprio essere quanto l’intelligenza creativa. In che cosa consiste questa ragione? Nella capacità, propria dell’uomo – puntualizza Zichichi – di produrre tre grandi cose: <strong>il linguaggio</strong>, di cui è espressione la memoria collettiva permanente, meglio nota come scrittura, cioè linguaggio scritto; <strong>la logica</strong>, meglio nota, nella sua espressione rigorosa teorica, come matematica; <strong>la scienza</strong>, che altro non è che logica rigorosa sperimentale. Se il linguaggio è, detto in soldoni, la capacità di esprimere e comunicare concetti (e già in questa prima dimensione deve agire, in una prospettiva di conoscenza scientifica, una precisione concettuale e una descrizione quanto più esauriente e oggettiva dei fenomeni, un rigore minimo che nella sua forma più alta è la filosofia), la logica è la possibilità di costruire strutture che debbono “rispettare i patti”, vale a dire pervenire a conclusioni coerenti con le premesse. Tipico esempio di logica (disciplina inventata dai Greci tremila anni fa) è la geometria euclidea, che abbiamo tutti abbiamo studiato a scuola: da cinque postulati, cioè premesse non dimostrabili perché evidenti, a cui si chiede pertanto di prestare fede, si ricava un’enorme quantità di teoremi, tra cui quello celebre, che ha assunto valore paradigmatico, che va sotto il nome di “teorema di Pitagora”.</p>
<p>Si tratta dunque non di parole in libertà, ma di una <strong>struttura rigorosamente logica</strong>, come se ne possono costruire numerose altre: si possono costruire diverse logiche, vale a dire differenti forme di procedure teoriche rigorose, tali cioè che, come il teorema di Pitagora, conducano a conclusioni coerenti con le premesse e escludano la loro negazione. Tuttavia, struttura logica rigorosa, di cui la formalizzazione matematica è l’espressione più compiuta, non equivale ancora a scienza, pur costituendone la premessa: scienza è, come dianzi si accennava, <strong>struttura logica rigorosa verificata sperimentalmente</strong>, vale a dire riproducibile. È, questo, il tratto fondamentale della scienza galileiana: è ciò che permette di stabilire se una determinata teoria descrive o no un fenomeno realmente esistente. Questa interessantissima ed estremamente sintetica esposizione di ciò che il grande fisico ci dà a mo’ di premessa, da un lato ci fornisce un chiaro criterio per distinguere tra ciò che è scienza e ciò che scienza non è (non è scienza l’astrologia – tanto per fare un esempio – giacché si basa su un presupposto, le costellazioni, distinti gruppi di stelle, che in natura non esistono, essendo solo frutto di illusione ottica – le stelle ci appaiono ferme solo perché sono lontanissime – ; né dalle stelle e dai pianeti, in ogni caso, si è scoperto sprigionarsi forze che influenzano i comportamenti umani),  dall’altro dà la misura di quanto la materia vivente e pensante (il risultato del terzo <em>Big Bang</em>) si differenzi dalla materia inerte e vivente ma non cosciente ed intelligente, ciò che ci autorizza a pensare che l’enorme salto qualitativo non può essere  frutto del caso, o del caos. Bastano queste considerazioni a farci capire, inoltre, come, a dispetto di una diffusa <em>vulgata</em>, la cultura dominante nella società attuale non è affatto moderna. Essa è, a giudizio di <strong>Zichichi</strong>, di fatto, pre–aristotelica in quanto ignora la logica rigorosa teorica (altrimenti detta “matematica”) e pre–galileiana dal momento che non ha ancora assimilato la logica rigorosa sperimentale (altrimenti detta “scienza”). Se lo avesse fatto, se nella cultura fosse invalsa la logica galileiana, tutte quelle teorie filosofiche come il comunismo scientifico avrebbero avuto vita breve e sarebbero state subito relegate nell’utopia, perché smentite dai fatti, cioè dall’esperienza (invece hanno fatto molti danni).</p>
<p>Questo vizio culturale di fondo fa sì che la Scienza venga ritenuta pressoché da tutti una disciplina da iniziati, difficile da padroneggiare, quando invece, a volerla frequentare seriamente, essa non è altro – a parere del nostro scienziato –  che lo sforzo per rendere semplice l’enorme complessità del mondo, e tutto questo nella consapevolezza, a fronte di una ricerca scientifica seria e intellettualmente onesta, che la sola intelligenza umana non è sufficiente a cogliere la logica che sottende il mondo, per la semplice ragione – aggiunge Zichichi con disarmante candore –  che Colui che lo ha fatto è più intelligente dell’uomo. Non è certo un caso che tutte le grandi scoperte scientifiche sono avvenute senza che nessuno avesse saputo prevederle, in modo del tutto inaspettato. C’è allora, a parere del grande fisico, un’unica strada per capire il mondo: porre domande a Colui che lo ha fatto, conclusione che potrebbe apparire ingenua ma che ingenua non è, e ricorda, sorprendentemente, un concetto già caro a <strong>Giambattista Vico</strong> (1668–1744), che sosteneva che solo Dio, che ha creato l’universo, ne può conoscere le vere leggi. Ed ecco allora <strong>Zichichi</strong> spiegare in <em>Perché io credo in Colui che ha fatto il Mondo</em>, uno stupendo libro in cui autobiografia intellettuale e passione didattica si fondono mirabilmente, quali sono e come agiscono le forze e leggi fondamentali che sono alla base di quella enorme complessità che chiamiamo “Mondo”, per poi ipotizzare come logica conseguenza l’esistenza del cosiddetto “Supermondo”. Lo fa con linguaggio rigoroso e semplice (per quanto sia possibile in una esposizione scientifica), ricorrendo, mano a mano che espone un concetto, ad esempi ed immagini tratti dalla realtà concreta che ci circonda, e con lo scopo, ricordato ad ogni piè sospinto, di mostrare come nel mondo, dall’universo subnucleare all’immenso cosmo, si possa intravedere una Logica. Il tutto è riconducibile a quella struttura a cui i fisici danno il nome di “Modello Standard” (grande paradigma scientifico del nostro tempo), che fa riferimento a sette <strong>Forze Elementari</strong> (che chiameremo anche “elementi”) e a quattro <strong>Leggi Fondamentali.</strong></p>
<p>In riferimento alla Forze Elementari abbiamo: <strong>Spazio</strong> (con tre dimensioni: lunghezza, larghezza, altezza, tutte misurabili con la stessa unità di misura), <strong>Tempo</strong>; ma saremmo poco più di figure geometriche senza la <strong>Massa</strong>; ma saremmo solo delle statue senza <strong>Energia </strong>e <strong>Carica</strong>. A questo riguardo i fisici distinguono tra <strong>Carica di colore </strong>(ma non c’entra nulla con la vista), che genera <em>la forza gravitazionale</em> (che fa cadere le pietre dall’alto verso il basso, che tiene il nostro pianeta legato alla sorgente di luce e calore, il Sole, che tiene il Sole legato alle Stelle della nostra Galassia e le Galassie insieme a formare l&#8217;Universo, forza che possiamo definire, in qualche modo, lo scultore dell’Universo) e <em>la<strong> forza elettromagnetica </strong></em>(senza la quale non ci sarebbe l’elettricità, la televisione, Internet, ecc.); <em>le <strong>forze di Fermi</strong> </em>(dette anche “forze deboli”), che permettono alle Stelle di avere una valvola di sicurezza che garantisce con estrema esattezza quanta «benzina» (i neutroni) deve essere prodotta ogni secondo affinché la stella non si spenga né salti in aria (questa valvola di sicurezza è la <strong><em>Carica Universale di Fermi</em></strong>, il cui valore è riuscito per primo a misurarlo un giovane <strong>Zichichi</strong> nel lontano 1961); e <strong>Carica di sapore</strong> (ma non c’entra nulla il gusto), che determina la stabilità della materia, che è fatta di massa e cariche subnucleari (basterebbero tre grammi d’acqua per produrre l’enorme quantità di energia che è occorsa per distruggere Hiroshima, perché la massa si può trasformare in energia).Per introdurre il settimo elemento, quello forse più affascinante, cosiddetto <strong><em>Spin</em></strong> (termine che in inglese vuol dire “movimento a trottola”), occorre rifarsi al grande salto qualitativo verificatosi nella ricerca scientifica negli ultimi 150 anni. A tale riguardo  l’espressione “<strong><em>elettromeccanica quantistica</em></strong>” riassume un’enorme quantità di scoperte in materia di elettricità, magnetismo e ottica, che nel 1873 il  già menzionato fisico e filosofo <strong>Maxwell</strong> (che in ordine ai rapporti tra Scienza e Fede si può considerare un precursore di Zichichi), a dimostrazione che tutti i fenomeni dell’elettromeccanica hanno una stessa origine, riesce, incredibilmente, a sintetizzare con sole quattro equazioni, che hanno resistito a tutte le rivoluzioni che la fisica ha dovuto affrontare nell’ultimo secolo e mezzo.</p>
<p>Quando ormai, a fine secolo, si pensava di aver scoperto tutto quello che c’era da scoprire, <strong>Joseph J. Thompson </strong>(1856–1940) scoprì il più piccolo pezzetto di elettricità, al quale nessuno aveva pensato prima, e lo chiamò “elettrone”. Immaginava che avesse la forma di una normale pallina, ma si sbagliava, giacché dopo trent’anni di studio si scoprì che era una pallina che gira attorno a sé stessa, una trottolina. La ragione di questa forma la comprese un altro fisico,<strong> Paul Dirac</strong> (1902–1984), che sintetizzò con un’equazione la grande novità di questo pezzettino di elettricità a forma di trottolina (da questa equazione – sia detto per inciso – incredibilmente, prende le mosse quello che Zichichi chiama “<strong><em>Il Super Mondo”</em></strong>, affascinante prospettiva a cui si accennerà di seguito). E quando <strong>Enrico Fermi</strong>, nel 1947, dopo la scoperta, nel cuore dell’atomo, nel 1932, del neutrone da parte di <strong>James Chadwick</strong> (1891-1974) – che per questo ricevette il premio Nobel – accarezzava l’idea che la fisica potesse essere vicina alla spiegazione del tutto, nessuno aveva ancora previsto l’universo subnucleare. Bisogna aspettare il 1964 con  <strong>Peter W. Higgs</strong> (1929–1924) per ipotizzare (potenza dell’intuizione!) l’esistenza di una particella a forma di pallina, quindi con <em>spin</em> pari a zero, vale a dire non dotata di movimento “a trottola” (come si era scoperto essere tutte le altre particelle subnucleari): il “bosone di Higgs”, che verrà denominato “La particella di Dio”, ciò che nulla ha a che fare, in questo caso, con l’esistenza di Dio, ma solo con la trovata pubblicitaria di un editore in riferimento alla grandissima difficoltà di scoprire questa particella. La scoperta, grazie alla potenza del più grande acceleratore di particelle mai costruito finora dagli esseri umani, il Large Hadron Collider, avverrà nel 2012 a Ginevra dopo una lunghissima e paziente ricerca a cui aveva indirettamente contribuito anche un ancor giovane Zichichi,</p>
<p>Il “<strong>bosone di Higgs</strong>” è una particella elementare (vale a dire che consiste solo di sé stessa) scoperta con massa immaginaria in una densità di energia pari a 140 GeV (che corrisponde a 140 miliardi di <em>elettronvolt</em>). Nella scoperta sono entrate in gioco, come specificato, la <strong><em>densità di energia</em></strong> (detta anche “lagrangiana” dacché <strong>Joseph-Louis Lagrange</strong> (1736–1813) intuì che per studiare un fenomeno il primo passo è formulare in termini matematici quale è la sua densità di energia) e la cosiddetta “<strong><em>massa immaginaria”</em></strong>, concetto, quest’ultimo, di fondamentale rilevanza nella struttura logica dell’universo. Il problema che <strong>Peter Higgs</strong> intese risolvere a partire dai primi anni sessanta del secolo scorso consisteva nel fatto che se per descrivere ciò che fanno i protoni, i neutroni e gli elettroni si prendeva in considerazione la massa reale, i calcoli non tornavano. Da qui l&#8217;idea di mettere nella densità di energia la massa immaginaria e scoprire che in questo modo le cose di cui è fatto il mondo acquistano «massa reale» senza che i calcoli saltino in aria. Quel bosone della cui scoperta tanto si è parlato non è la particella che dà la massa a tutte le altre, come spesso si è scritto, ma è la prova sperimentale dell’esistenza del meccanismo che nell’universo subnucleare dà origine alla massa, colmando un vuoto nella fisica delle particelle elementari e fornendo un importante tassello a quel <em>Modello Standard</em>, cui sopra si è fatto cenno, con il quale, nel campo della fisica, a partire dalla seconda metà del Novecento, si è cercato di unificare le forze che agiscono sia nella materia che nel cosmo. Se la “particella di Dio”, come è stato chiamato il “bosone di Higgs” nulla c’entra con la religione, come dianzi chiarito, è comunque il “materialismo scientifico” ad aver preso un’altra batosta. La prima batosta l’aveva presa quando Einstein aveva scoperto, come si illustrerà di seguito, che la massa dell’universo, fatta di stelle e galassie, è curvatura dello spazio-tempo. Ci sono voluti migliaia di anni per capire sia che <strong><em>massa</em></strong> e <strong><em>energia</em></strong> stanno in stretto rapporto, sia la differenza tra <strong><em>massa</em></strong> e <strong><em>materia</em></strong>.</p>
<p>Leggi la seconda parte dell&#8217;articolo</p>
<blockquote class="wp-embedded-content" data-secret="IkB7dg35Cv"><p><a href="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-parte-2/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE (parte 2)</a></p></blockquote>
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<p><strong> </strong></p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F01%2F14%2Fantonino-zichichi-tra-scienza-e-fede-prima-parte%2F&amp;linkname=ANTONINO%20ZICHICHI%2C%20TRA%20SCIENZA%20E%20FEDE%20%20%28Parte%201%29" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2025%2F01%2F14%2Fantonino-zichichi-tra-scienza-e-fede-prima-parte%2F&#038;title=ANTONINO%20ZICHICHI%2C%20TRA%20SCIENZA%20E%20FEDE%20%20%28Parte%201%29" data-a2a-url="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-prima-parte/" data-a2a-title="ANTONINO ZICHICHI, TRA SCIENZA E FEDE  (Parte 1)"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2025/01/14/antonino-zichichi-tra-scienza-e-fede-prima-parte/">ANTONINO ZICHICHI, TRA SCIENZA E FEDE  (Parte 1)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<title>All’università del  Foro Italico un laboratorio di ricerca, polo di eccellenza per il rafforzamento della salute (Video)</title>
		<link>https://www.lafrecciaweb.it/2024/04/09/alluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=alluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video</link>
		
		<dc:creator><![CDATA[Redazione]]></dc:creator>
		<pubDate>Tue, 09 Apr 2024 10:24:23 +0000</pubDate>
				<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Salute e Benessere]]></category>
		<category><![CDATA[Biotecnologie]]></category>
		<category><![CDATA[Epidemiologia]]></category>
		<category><![CDATA[laboratorio Unviersità Foro italico]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=85860</guid>

					<description><![CDATA[<p><img width="954" height="472" src="https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio.jpg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio.jpg 954w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-300x148.jpg 300w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-768x380.jpg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-585x289.jpg 585w" sizes="(max-width: 954px) 100vw, 954px" /></p>
<p>Roma. Un pool di ricercatori guidati da Vincenzo Romano Spica Professore universitario e scienziato nel campo della genetica, al lavoro per la prevenzione e il rafforzamento della salute attraverso l’uso&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2024/04/09/alluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video/">All’università del  Foro Italico un laboratorio di ricerca, polo di eccellenza per il rafforzamento della salute (Video)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="954" height="472" src="https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio.jpg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio.jpg 954w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-300x148.jpg 300w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-768x380.jpg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2024/04/laboratorio-585x289.jpg 585w" sizes="(max-width: 954px) 100vw, 954px" /></p><p><strong>Roma. Un pool di ricercatori guidati da Vincenzo Romano Spica Professore universitario e scienziato nel campo della genetica, al lavoro per la prevenzione e il rafforzamento della salute attraverso l’uso di biotecnologie e bioinformatica con un focus sul dna e la genetica.</strong></p>
<blockquote><p>Siamo interessati e coinvolti nello studio dei nuovi rischi e nello sviluppo di soluzioni innovative per cercare di controllarli e prevenirne gli effetti dannosi sulla salute- Vincenzo Romano Spica</p></blockquote>
<p>La salute delle persone ma anche dell’ambiente  e degli ecosistemi in cui viviamo, in una prospettiva di “<strong>One Health</strong>” . E’ la sfida del  team di ricercatori e biologi che opera nel  laboratorio di   Epidemiologia e Biotecnologie  dell’Università del Foro Italico .  &#8221; Il laboratorio conduce studi e ricerche finalizzati alla prevenzione, al rafforzamento e alla promozione della salute. A spiegarlo è  <strong>Vincenzo Romano Spica</strong>, Professore universitario e scienziato nel campo della genetica, direttore del laboratorio. &#8220;Questi studi utilizzano in particolare tecnologie avanzate, biotecnologie, bio informatica, e ha un focus sul DNA e sulla genetica.</p>
<p><iframe  id="_ytid_90460"  width="400" height="250"  data-origwidth="400" data-origheight="250" src="https://www.youtube.com/embed/OkocnQEzRk0?enablejsapi=1&autoplay=0&cc_load_policy=0&cc_lang_pref=&iv_load_policy=1&loop=0&rel=1&fs=1&playsinline=0&autohide=2&theme=dark&color=red&controls=1&disablekb=0&" class="__youtube_prefs__  no-lazyload" title="YouTube player"  allow="fullscreen; accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share" referrerpolicy="strict-origin-when-cross-origin" allowfullscreen data-no-lazy="1" data-skipgform_ajax_framebjll=""></iframe><br />
Il laboratorio ha l’obiettivo di fornire servizi e sviluppare linee di ricerca nei settori pertinenti all’igiene e alla sanità pubblica.  Qui tra provette, apparecchiature  e  strumenti all’avanguardia vengono eseguiti controlli di qualità su diverse matrici ambientali come ad esempio le acque di piscina-  per l’individuazione di elementi patogeni o microrganismi nell’acqua. Il tutto  attraverso <strong>tecnologie green</strong>, come ad esempio i sistemi fotocatalitici,  che possono essere utilizzati  per un risparmio nel consumo di biocidi per il trattamento di materiali ed acque.</p>
<p>Controlli ma non solo: nel laboratorio vengono utilizzati  modelli  brevettati dal team, come la  Cavy pool – piscina cavia per la sperimentazione pilota di nuovi metodi per il controllo dell’acqua o di materiali innovativi che rispondono in presenza di illuminazione con un’azione antibatterica o di resistenza alla formazione del biofilm.</p>
<p>Vengono utilizzati inoltre i  sequenziatori di ultima generazione in cui i frammenti di DNA provenienti da diversi campioni  vengono analizzati simultaneamente. I milioni di dati prodotti vengono studiati attraverso specifici software di bioinformatica,  e permettono di  analizzare diverse matrici come ad esempio il microbiota del suolo o dell’acqua, e per superfici presenti nei  campi da calcio o i tappetini della palestre.</p>
<p>In questa prospettiva ampia, multidisiplinare entusiasmante dell’igiene la salute dell’uomo è inserita in un contesto più ampio, in una prospettiva di “One Health” dove la salute del singolo è collegata alla salute dell’ambiente e dell’ecosistema in cui si trova. Spiega il <strong>Prof. Spica</strong>.</p>
<p>I risultati della ricerca scientifica di laboratorio troveranno applicazione nel campo della sicurezza acquatica e nella gestione delle emergenze sanitarie sia in ambito sportivo che sociale.</p>
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<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2024%2F04%2F09%2Falluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video%2F&amp;linkname=All%E2%80%99universit%C3%A0%20del%20%20Foro%20Italico%20un%20laboratorio%20di%20ricerca%2C%20polo%20di%20eccellenza%20per%20il%20rafforzamento%20della%20salute%20%28Video%29" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2024%2F04%2F09%2Falluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video%2F&#038;title=All%E2%80%99universit%C3%A0%20del%20%20Foro%20Italico%20un%20laboratorio%20di%20ricerca%2C%20polo%20di%20eccellenza%20per%20il%20rafforzamento%20della%20salute%20%28Video%29" data-a2a-url="https://www.lafrecciaweb.it/2024/04/09/alluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video/" data-a2a-title="All’università del  Foro Italico un laboratorio di ricerca, polo di eccellenza per il rafforzamento della salute (Video)"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2024/04/09/alluniversita-del-foro-italico-un-laboratorio-per-la-ricerca-polo-di-eccellenza-per-la-salute-video/">All’università del  Foro Italico un laboratorio di ricerca, polo di eccellenza per il rafforzamento della salute (Video)</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">85860</post-id>	</item>
		<item>
		<title>La Sindone, specchio del Vangelo. Il convegno a Formello con lo svelamento della copia autentica del lenzuolo di Torino</title>
		<link>https://www.lafrecciaweb.it/2023/12/03/la-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=la-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino</link>
		
		<dc:creator><![CDATA[Silvia Gambadoro]]></dc:creator>
		<pubDate>Sun, 03 Dec 2023 19:06:34 +0000</pubDate>
				<category><![CDATA[Attualità]]></category>
		<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Angelo COmastri]]></category>
		<category><![CDATA[Bruno barberis]]></category>
		<category><![CDATA[Convegno Formello]]></category>
		<category><![CDATA[Fede]]></category>
		<category><![CDATA[Francesco Franceschi]]></category>
		<category><![CDATA[miracolo]]></category>
		<category><![CDATA[scienza]]></category>
		<category><![CDATA[SIndone]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=80972</guid>

					<description><![CDATA[<p><img width="1132" height="825" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1.png 1132w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1-300x219.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1-1024x746.png 1024w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1-768x560.png 768w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/relatori1-1-585x426.png 585w" sizes="(max-width: 1132px) 100vw, 1132px" /></p>
<p>Un viaggio straordinario nel mistero della Sacra Sindone, il telo sacro che divide il mondo della scienza e quello dei fedeli:  un miracolo  per i  cristiani  che vedono nell’immagine impressa&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2023/12/03/la-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino/">La Sindone, specchio del Vangelo. Il convegno a Formello con lo svelamento della copia autentica del lenzuolo di Torino</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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										<content:encoded><![CDATA[<p><em>Un viaggio straordinario nel mistero della Sacra Sindone, il telo sacro che divide il mondo della scienza e quello dei fedeli:  un miracolo  per i  cristiani  che vedono nell’immagine impressa sul lenzuolo di Torino  la testimonianza inequivocabile della  passione di Gesu’ e un enigma da risolvere per gli scienziati, gli atei e gli scettici.</em></p>
<p>Si è svolta sabato 2 dicembre presso Palazzo Chigi a Formello (Roma) la conferenza dal titolo: “La Sindone, specchio del Vangelo”.  Al centro dell’evento lo svelamento della copia autentica della <strong>Sacra Sindone</strong>, concessa  dalla Confraternita del SS. Sudario di Torino. Ha partecipato all’evento il cardinal <strong>Angelo Comastri</strong> , <strong>Rosario Filippo Tomarchi</strong>, Presidente Tersicula;  il Professor <strong>Francesco Franceschi</strong> Odinario dell’Università Cattolica del Sacro Cuore; Il Professor <strong>Bruno Barberis</strong>, Vicepresidente della Confraternita del Santissimo Sudario, già Direttore del Centro Internazionale di Sindonologia di Torino.</p>
<p><img fetchpriority="high" decoding="async" class="wp-image-80977 size-medium" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-300x187.png" alt="" width="300" height="187" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-300x187.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-768x478.png 768w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-585x364.png 585w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri.png 953w" sizes="(max-width: 300px) 100vw, 300px" /></p>
<p>A fare gli onori di casa il Sindaco di Formello, <strong>Gian Filippo Santi</strong>.</p>
<p>”La Sindone silenziosamente parla” ha spiegato il <strong>Cardinale Comastri</strong> citando il libro di Giulio Ricci,  “L’uomo della<img decoding="async" class="alignright size-medium wp-image-80974" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-1-300x181.png" alt="" width="300" height="181" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-1-300x181.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/comastri-1.png 545w" sizes="(max-width: 300px) 100vw, 300px" /> Sindone è Gesù” conclusione alla quale l’autore  è giunto senza pregiudizi, semplicemente leggendo tutto cio’ che è custodito dalla trama e nella trama del lenzuolo di Torino. LaSindone commuove ed emoziona, non lascia indifferenti, perché nelle sue trame è  impresso il volto di un uomo sofferente&#8221; ha proseguito Comastri. &#8220;La Sindone è lo specchio di tutta la pazienza e della bontà infinita di Dio. E’ un grido di verità scaturito  dalla passione di Gesù. E’ l’esatta immagine di cio’ che leggiamo nei 4 vangeli canonici&#8221;.</p>
<p>A seguire l’intervento di <strong>Rosario Filippo Tomarchi</strong>, che ha illustrato la storia della Sindone nei secoli. <img decoding="async" class="alignright size-medium wp-image-80975" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE-300x166.png" alt="" width="300" height="166" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE-300x166.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE-1024x565.png 1024w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE-768x424.png 768w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE-585x323.png 585w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/ITINERARIO-SINDONE.png 1056w" sizes="(max-width: 300px) 100vw, 300px" /></p>
<div id="attachment_80982" style="width: 310px" class="wp-caption alignright"><img loading="lazy" decoding="async" aria-describedby="caption-attachment-80982" class="wp-image-80982 size-medium" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/franceschi1-300x259.png" alt="" width="300" height="259" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/franceschi1-300x259.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/franceschi1.png 450w" sizes="(max-width: 300px) 100vw, 300px" /><p id="caption-attachment-80982" class="wp-caption-text">Francesco Franceschi</p></div>
<p>La simbologia della Resurrezione raccontata  dalla Sindone è  il tema centrale della relazione del Professor <strong>Franceschi</strong>, che partendo dalle immagini della Passione del film di Zeffirelli in contrapposizione alle scene della  Resurrezione dell’omonimo film ha evidenziato il contrasto fra le tenebre della morte e la luce del Cristo che risorge testimoniato dalla Sindone, la cui immagine sembra  essere  un  negativo fotografico, dalla quale, invertendo i toni, si ottiene una sorta di fotografia. Un lampo di luce nel  miracolo della Resurrezione che ha suggellato l’immagine del Corpo di Gesù imprimendola nella tela di lino. La luce  di Dio, che vince le tenebre della morte e del peccato  è un simbolo costantemente  presente nelle antiche scritture e nei Vangeli.</p>
<div id="attachment_80981" style="width: 310px" class="wp-caption alignright"><img loading="lazy" decoding="async" aria-describedby="caption-attachment-80981" class="wp-image-80981 size-medium" src="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/barberis1-300x250.png" alt="" width="300" height="250" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2023/12/barberis1-300x250.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2023/12/barberis1.png 548w" sizes="(max-width: 300px) 100vw, 300px" /><p id="caption-attachment-80981" class="wp-caption-text">Bruno Barberis</p></div>
<p>Ha concluso il convegno <strong>Bruno Barberis</strong> con una panoramica esaustiva su tutte  le ricerche scientifiche fatte sul tessuto della Sindone, sull’immagine impressa del corpo e sulle tracce ematiche.  Bruno Barberis ha espresso il suo punto di vista confutando i risultati emersi nei vari studi, che considerano non autentica la Sindone al contrario valutati dagli studiosi frutto di analisi poco attendibili, basati  su prove insufficienti.</p>
<p>Tra  le ricerche illustrate  <strong>Barberis</strong> si è soffermato in particolare  sulla  datazione del tessuto  con il metodo del carbonio14, eseguito contemporaneamente e indipendentemente dai laboratori di Oxford, Tucson e Zurigo nel 1988 che ha datato la Sindone in un intervallo di tempo compreso tra il 1260 e il 1390-periodo corrispondente all&#8217;inizio della storia della Sindone certamente documentata. Tale datazione è stata  messa in  discussione in particolare per le contaminazioni subite dalla Sindone nei secoli (una fra tutte l&#8217;incendio del 1534  che l&#8217;ha parzialmente danneggiata) .</p>
<p>Barberis ha spiegato che anche riguardo la colorazione del tessuto  per ottenere quell&#8217;ingiallimento particolare delle fibre servirebbe un lampo di energia simile a quella di un potentissimo laser moderno, o di una enorme scarica elettrica<strong>. Insomma un miracolo</strong>. “Il problema della datazione non è ancora risolto, come molti misteri che avvolgono il lenzuolo di Torino” ha proseguito <strong>Barberis. “</strong>Per questo, come disse <strong>Papa Giovanni Paolo II</strong>, la Sindone è una provocazione all’intelligenza: l’uomo  puo’ arrivare a spiegare i fenomeni naturali, non quelli soprannaturali.  La ricerca continua, è una sfida che la Sindone lancia alla Scienza per il nuovo millennio e questa sfida è già iniziata e continuerà&#8221;.</p>
<p>Guarda il video dell&#8217;evento su</p>
<p><a href="https://www.facebook.com/comuneformello/videos/875372271047075">https://www.facebook.com/comuneformello/videos/875372271047075</a></p>
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<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2023%2F12%2F03%2Fla-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino%2F&amp;linkname=La%20Sindone%2C%20specchio%20del%20Vangelo.%20Il%20convegno%20a%20Formello%20con%20lo%20svelamento%20della%20copia%20autentica%20del%20lenzuolo%20di%20Torino" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2023%2F12%2F03%2Fla-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino%2F&#038;title=La%20Sindone%2C%20specchio%20del%20Vangelo.%20Il%20convegno%20a%20Formello%20con%20lo%20svelamento%20della%20copia%20autentica%20del%20lenzuolo%20di%20Torino" data-a2a-url="https://www.lafrecciaweb.it/2023/12/03/la-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino/" data-a2a-title="La Sindone, specchio del Vangelo. Il convegno a Formello con lo svelamento della copia autentica del lenzuolo di Torino"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2023/12/03/la-sindone-specchio-del-vangelo-il-convegno-a-formello-con-lo-svelamento-della-copia-autentica-del-lenzuolo-di-torino/">La Sindone, specchio del Vangelo. Il convegno a Formello con lo svelamento della copia autentica del lenzuolo di Torino</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">80972</post-id>	</item>
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		<title>Cancro: un algoritmo prevede quali  cellule si ammaleranno</title>
		<link>https://www.lafrecciaweb.it/2022/08/12/cancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=cancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1</link>
		
		<dc:creator><![CDATA[Giorgia Piccolella]]></dc:creator>
		<pubDate>Fri, 12 Aug 2022 08:35:14 +0000</pubDate>
				<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Scienza]]></category>
		<category><![CDATA[algoritmo]]></category>
		<category><![CDATA[cancro]]></category>
		<category><![CDATA[ricerca]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=58069</guid>

					<description><![CDATA[<p><img width="640" height="427" src="https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452.png 640w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-300x200.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-585x390.png 585w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-263x175.png 263w" sizes="(max-width: 640px) 100vw, 640px" /></p>
<p>Un algoritmo in grado di tracciare gruppi di cellule con cambiamenti genetici simili e anche di localizzare la loro esatta posizione, ottenendo una vera e propria mappa genetica dei tumori.&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2022/08/12/cancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1/">Cancro: un algoritmo prevede quali  cellule si ammaleranno</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="640" height="427" src="https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452.png" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452.png 640w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-300x200.png 300w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-585x390.png 585w, https://www.lafrecciaweb.it/wp-content/uploads/2022/08/8DFE9822-FE56-49A1-9A33-4631DCF5D452-263x175.png 263w" sizes="(max-width: 640px) 100vw, 640px" /></p><p class="p1"><em>Un algoritmo in grado di tracciare gruppi di cellule con cambiamenti genetici simili e anche di localizzare la loro esatta posizione, ottenendo una vera e propria mappa genetica dei tumori. Lo studio, pubblicato sulla rivista Nature è guidato da Università di Oxford e Istituto Tecnologico Reale (Kth) di Stoccolma</em></p>
<p class="p1"><span class="s1">Una nuova tecnica per capire come nascono, crescono e si evolvono i tumori: </span>è&#8217; la mappa genetica, creata grazie a una tecnica innovativa e a un algoritmo, ha permesso di scoprire che diverse mutazioni genetiche tipiche del cancro sono già presenti in molte cellule ritenute sane, individuando quindi quelle che probabilmente si ammaleranno.</p>
<p class="p1"><span class="s1">Una novità che potrebbe rivelarsi preziosa per effettuare diagnosi sempre più precoci e anche per decidere verso quale regione del tumore indirizzare i trattamenti, aumentandone l&#8217;efficacia.</span></p>
<p>La tecnologia e’  stata messa a punto grazie a uno studio, pubblicato sulla rivista Nature e guidato da Università di Oxford e Istituto Tecnologico Reale (Kth) di Stoccolma, che grazie a una tecnica innovativa getta nuova luce su come nascono, crescono e cambiano nel tempo le cellule malate.</p>
<p class="p1"><span class="s1">Le attuali tecniche per studiare la genetica delle cellule all&#8217;interno dei tumori implicano il prelievo di un campione, in modo da effettuare un&#8217;analisi del Dna. Il punto debole di questo metodo è che fornisce solo un&#8217;istantanea parziale del tumore in esame.</span></p>
<p class="p1"><span class="s1">Per superare il problema i ricercatori, guidati da Andrew Erickson dell&#8217;Università di Oxford e da Meng Xiao He ed Emelie Berglund del Kth di Stoccolma, hanno utilizzato una nuova tecnica, la trascrittomica spaziale,  che permette di vedere quali cambiamenti genetici avvengono all&#8217;interno delle cellule senza rompere il tessuto che si vuole esaminare.</span></p>
<p class="p1"><span class="s1">&#8220;Abbiamo ancora molto da imparare su quali cambiamenti cellulari causano il cancro e come ha inizio&#8221;, dice Alastair Lamb di Oxford, co-autore dello studio. &#8220;Una cosa di cui siamo abbastanza sicuri è che tutto inizia con le mutazioni genetiche&#8221;.    </span></p>
<p class="p1"><span class="s1">Analizzando oltre 150 mila regioni provenienti da tumori della prostata, della mammella, della pelle e anche di linfonodi e cervello, gli autori dello studio hanno sviluppato un algoritmo che è in grado di tracciare gruppi di cellule con cambiamenti genetici simili e anche di localizzare la loro esatta posizione, ottenendo una vera e propria mappa genetica dei tumori.</span></p>
<p class="p1"><span class="s1">&#8220;La mappatura di migliaia di regioni di tessuto in un singolo esperimento è un approccio senza precedenti, il cui obiettivo è cercare di sbrogliare la complessità dei tumori&#8221;, afferma Joakim Lundeberg del Kth, uno degli autori dello studio. </span></p>
<p class="p1"><span class="s1">&#8220;Non abbiamo mai avuto a disposizione, prima d&#8217;ora, questo livello di risoluzione e questo nuovo approccio ha rivelato alcuni risultati sorprendenti&#8221;, commenta ancora Lamb. &#8220;Ad esempio, abbiamo scoperto che molte mutazioni che pensavamo fossero collegate specificamente al cancro sono in realtà già presenti nel tessuto benigno. Ciò ha grandi implicazioni per la diagnosi &#8211; aggiunge Lamb &#8211; e anche potenzialmente per decidere quali parti del cancro devono essere trattate&#8221;.</span></p>
<p>&nbsp;</p>
<p>ph. Cover: Pixabay</p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2022%2F08%2F12%2Fcancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1%2F&amp;linkname=Cancro%3A%20un%20algoritmo%20prevede%20quali%20%20cellule%20si%20ammaleranno" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2022%2F08%2F12%2Fcancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1%2F&#038;title=Cancro%3A%20un%20algoritmo%20prevede%20quali%20%20cellule%20si%20ammaleranno" data-a2a-url="https://www.lafrecciaweb.it/2022/08/12/cancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1/" data-a2a-title="Cancro: un algoritmo prevede quali  cellule si ammaleranno"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2022/08/12/cancro-un-algoritmo-prevede-quali-cellule-si-ammaleranno1/">Cancro: un algoritmo prevede quali  cellule si ammaleranno</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<title>SISTEMA RICERCA ARTEMISIA LAB e la minaccia delle nuove varianti XI e XJ. C’è davvero da preoccuparsi?</title>
		<link>https://www.lafrecciaweb.it/2022/04/10/sistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=sistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi</link>
		
		<dc:creator><![CDATA[Redazione]]></dc:creator>
		<pubDate>Sun, 10 Apr 2022 06:30:36 +0000</pubDate>
				<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Scienza]]></category>
		<category><![CDATA[Artemisia lab]]></category>
		<category><![CDATA[ricerca]]></category>
		<category><![CDATA[scienza]]></category>
		<category><![CDATA[varianti]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=51855</guid>

					<description><![CDATA[<p><img width="509" height="340" src="https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605.jpeg 509w, https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605-300x200.jpeg 300w, https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605-263x175.jpeg 263w" sizes="(max-width: 509px) 100vw, 509px" /></p>
<p>Alla luce degli articoli degli ultimi giorni anche del Prof. Galli, l’amministratore di Rete Artemisia Lab, Maria Stella Giorlandino, ha incaricato la Sezione Scientifica di Artemisia Lab a condurre uno&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2022/04/10/sistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi/">SISTEMA RICERCA ARTEMISIA LAB e la minaccia delle nuove varianti XI e XJ. C’è davvero da preoccuparsi?</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="509" height="340" src="https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605.jpeg 509w, https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605-300x200.jpeg 300w, https://www.lafrecciaweb.it/wp-content/uploads/2022/04/A27832C4-5EE2-4D7C-B872-C497A695F605-263x175.jpeg 263w" sizes="(max-width: 509px) 100vw, 509px" /></p><p class="p1"><span class="s1">Alla luce degli articoli degli ultimi giorni anche del Prof. Galli, l’amministratore di Rete <b>Artemisia Lab</b>, <b>Maria Stella Giorlandino</b>, ha incaricato la Sezione Scientifica di Artemisia Lab a condurre uno studio con il suo gruppo di Ricerca di Biologi e Biotecnologici Ricercatori coordinati dalla <b>Dott.ssa Schipan</b>i.<span class="Apple-converted-space">  </span>E’ uno Studio di letteratura che nasce consultando i più grandi motori di ricerca scientifici per dare maggiori informazioni su questo Level Up di Sars-Cov-2.</span></p>
<p class="p1"><span class="s1">Ecco che i titoli di giornale lasciano spazio a ‘varianti’ del tutto nuove, XE e XJ. Ma cosa si sa davvero di questo Level Up di Sars-Cov-2?</span></p>
<p class="p1"><span class="s1">La UK Health Security Agency ha identificato la nuova ‘variante’, XE. Si tratta di una ricombinazione di Omicron, dei ceppi BA.1 e BA.2 che sembra avere un tasso di crescita superiore a BA.2 del 10 % nei pochi casi studiati in Inghilterra.</span></p>
<p class="p1"><span class="s1">Identificate anche Xd e Xf che sembrano essere invece ricombinazioni tra Omicron e Delta.</span></p>
<p class="p1"><span class="s1">Arrivata anche in Italia Xj, equivalente di Xe, isolata a Reggio Calabria negli ultimi giorni.</span></p>
<p class="p1"><span class="s1">Tutte le sequenze di Sars- CoV- 2 sono depositate nel database GISAID, accessibile ai ricercatori di tutto il mondo, e studiandole si è arrivato a capire come la maggior parte del genoma di queste nuove ‘ sotto-varianti ricombinate’ include una porzione genica appartenente ai lignaggi di omicron e/o delta. Quindi non è opportuno definirle come VARIANTI, bensì come ricombinazioni genomiche.</span></p>
<p class="p1"><span class="s1">Essendo del tutto nuove, è ancora oggi impossibile definire quanto queste siano contagiose e virulente. Bisogna sempre ricordare come SARS-CoV-2 sia un virus che mette in atto la sua strategia evolutiva per poter conservare quelle alterazioni vantaggiose, nonostante la maggior parte delle alterazioni non comporti conseguenze biologiche rilevanti.</span></p>
<p class="p1"><span class="s1">Dunque, la strategia evolutiva virale potrebbe mirare all’ ESCAPE del sistema immunitario, per sfuggire agli anticorpi neutralizzanti nel nostro organismo.</span></p>
<p class="p1"><span class="s1">Al momento queste nuove sequenze ricombinate sono oggetto di studio dai ricercatori di tutto il mondo e non è opportuno creare allarmismi tra la popolazione o fare supposizioni sull’ efficacia dei vaccini non essendoci ancora riscontri scientifici su larga scala.</span></p>
<p class="p1"><span class="s1">Opportuno sarebbe continuare la campagna di sensibilizzazione alle buone pratiche e alla sorveglianza, necessarie per contrastare la Covid-19 e ritornare alla normalità tanto attesa.</span></p>
<p class="p1"><span class="s1">Artemisia Lab, in prima linea per la tutela della salute dei cittadini, soprattutto in questa emergenza pandemica, mette a disposizione il supporto del suo Team di Ricerca per garantire, supportare i nuovi studi su Sars-Cov-2 e dimostrare come la Ricerca Scientifica può dare un grande contributo a trovare soluzioni e non creare allarmismi.</span></p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2022%2F04%2F10%2Fsistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi%2F&amp;linkname=SISTEMA%20RICERCA%20ARTEMISIA%20LAB%20e%20la%20minaccia%20delle%20nuove%20varianti%20XI%20e%20XJ.%20C%E2%80%99%C3%A8%20davvero%20da%20preoccuparsi%3F" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2022%2F04%2F10%2Fsistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi%2F&#038;title=SISTEMA%20RICERCA%20ARTEMISIA%20LAB%20e%20la%20minaccia%20delle%20nuove%20varianti%20XI%20e%20XJ.%20C%E2%80%99%C3%A8%20davvero%20da%20preoccuparsi%3F" data-a2a-url="https://www.lafrecciaweb.it/2022/04/10/sistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi/" data-a2a-title="SISTEMA RICERCA ARTEMISIA LAB e la minaccia delle nuove varianti XI e XJ. C’è davvero da preoccuparsi?"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2022/04/10/sistema-ricerca-artemisia-lab-e-la-minaccia-delle-nuove-varianti-xi-e-xj-ce-davvero-da-preoccuparsi/">SISTEMA RICERCA ARTEMISIA LAB e la minaccia delle nuove varianti XI e XJ. C’è davvero da preoccuparsi?</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">51855</post-id>	</item>
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		<title>Una società alla deriva con un &#8220;potere&#8221; senza stile e conoscenza: il nostro tempo. Ma certo che Cacciari e Agamben hanno ragione</title>
		<link>https://www.lafrecciaweb.it/2021/07/28/una-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=una-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione</link>
		
		<dc:creator><![CDATA[Pierfranco Bruni saggista, antropologo]]></dc:creator>
		<pubDate>Wed, 28 Jul 2021 05:16:03 +0000</pubDate>
				<category><![CDATA[Attualità]]></category>
		<category><![CDATA[IL punto di vista]]></category>
		<category><![CDATA[politica]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=42728</guid>

					<description><![CDATA[<p><img width="1006" height="1098" src="https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB.jpeg 1006w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-275x300.jpeg 275w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-938x1024.jpeg 938w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-768x838.jpeg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-585x638.jpeg 585w" sizes="(max-width: 1006px) 100vw, 1006px" /></p>
<p>Le società alla deriva vengono governate con l&#8217;incutere timore nell&#8217;immaginario e le Nazioni finite vengono parlate con la minaccia. Mentre si scende nel rischio del paradosso e del ridicolo. La&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2021/07/28/una-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione/">Una società alla deriva con un &#8220;potere&#8221; senza stile e conoscenza: il nostro tempo. Ma certo che Cacciari e Agamben hanno ragione</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="1006" height="1098" src="https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB.jpeg 1006w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-275x300.jpeg 275w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-938x1024.jpeg 938w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-768x838.jpeg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2021/07/A9601BEC-F0F2-4063-9F08-D20C837081FB-585x638.jpeg 585w" sizes="(max-width: 1006px) 100vw, 1006px" /></p><p>Le società alla deriva vengono governate con l&#8217;incutere timore nell&#8217;immaginario e le Nazioni finite vengono parlate con la minaccia. Mentre si scende nel rischio del paradosso e del ridicolo. La filosofia, quella profonda, insorge. Benissimo. Giustamente. Tardivamente. L&#8217;assurdo di questa terra chiamata Italia è il dilagante conformismo, come sempre è stato, nel quale affollano le contraddizioni e la mancanza di conoscenze. È pigra nel voler scavare un barlume di possibile sapere.</p>
<p>Chi sa viene tenuto ai margini, chi si adegua al non voler sapere e occupa l&#8217;anticamera,  chi ignora dirige il minuetto. È vero che la scienza si è sempre occupata del non disinteresse nella politica, ma non fino al punto di esprimere giudizi persino giuridici. È vero che la scienza si è sempre tuffata nel fascino della politica &#8211; potere ma non fino al punto di determinarne le scelte (il caso Ettore Majorana è una testimonianza cocente del potere politicodella scienza) come sta accadendo in questi giorni. È vero che i Presidenti del Consiglio dei Ministri devono esercitare sicurezza nei confronti dei &#8220;gestiti&#8221; e dei &#8220;pazienti&#8221; di un &#8220;Paese in agonia&#8221;, ma è anche vero che non è loro compito toccare la sfera esistenziale morale (non moralista) e filosofica degli uomini con parole di timor panico, che infondono tutt&#8217;altro che sicurezza ma sgomento.  È anche vero che chi si è occupato di finanza di mercati e dii economia non è detto che sia un &#8220;fine&#8221; pensatore di filosofia forte e tragica. Stiamo assistendo ad una occupazione del pensiero. Ovvero delle menti.</p>
<p>Ci stiamo rendendo conto cosa è accaduto da oltre un anno? Non si tratta più di &#8220;democrazia&#8221; ma di libertà degli uomini. La libertà è stata lacerata e il pensiero è stato tagliato diviso manipolato. La politica e la scienza fanno salotto e impongono, e quando non impongono decidono, e quando decidono minacciano e dettano timore. Le ultime uscite sia del capo di governo che di uno scienziato sono gravissime sul piano della convivenza esistenziale.</p>
<p>Uccidere, farsi morire e arresti domiciliari. I tre elementi verbali di una politica che non riesce a porre al centro l&#8217;esistente e l&#8217;orizzonte della Ragione. Ciò avviene quando le contraddizioni, le inadempienze  i conflitti aumentano ad occhio televisivo costantemente in diretta. Manca la coerenza della duttilità e il coraggio delle conoscenze (ho discusso ciò nel mio &#8220;Panacea letale. Scienza e potere&#8221;, Ferrari editore) per affrontare una questio seriamente scientifica e benevolmente politica. La Scienza e lo Stato, in quanto poteri costituiti, sfidano la libertà degli uomini mentre dimostrano una incapacità di ricerca terapeutica e una incredulità nelle regole di un pensiero politico non sostenuto da chiarezza di idee e di progettualità. Nella loro debolezza però emerge la visione della oscura paura da inoculare al &#8220;popolo basso&#8221; e nel deresponsabilizzare la propria gestione di incoerenza, dicevo, e di incompiutezza.<br />
Ma certo che sì che Massimo Cacciari e Agamben hanno ragione. Partono appunto dalla Ragione  con la quale osservano i fatti e i comportamenti, le parole e le azioni, il presente, il  non più presente e il non ancora presente. Non si tratta di &#8220;costituzionalità&#8221; o meno, ma di una violentata libertà che segna la sconfitta del pensare del pensiero e dell&#8217;essere coscienza come uomini. Una forte pressione per un &#8220;pensiero unico&#8221;, ovvero non pensiero.  Espressioni infelici di chi gestisce il governare e di chi fa scienza. La retorica è un pregio della politica grande  e non si inventa. La scienza è un ricercare senza politicizzati e non usa termini inappropriati. Due forme di saperi e due epistemologie distanti da questo tempo maldestro per mancanza di stile e da una realtà che è surrealismo mal compreso e gestito maldestramente senza coerenza. Abitiamo una società alla deriva con un &#8220;potere&#8221; senza stile e conoscenza: il nostro tempo!</p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2021%2F07%2F28%2Funa-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione%2F&amp;linkname=Una%20societ%C3%A0%20alla%20deriva%20con%20un%20%E2%80%9Cpotere%E2%80%9D%20senza%20stile%20e%20conoscenza%3A%20il%20nostro%20tempo.%20Ma%20certo%20che%20Cacciari%20e%20Agamben%20hanno%20ragione" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2021%2F07%2F28%2Funa-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione%2F&#038;title=Una%20societ%C3%A0%20alla%20deriva%20con%20un%20%E2%80%9Cpotere%E2%80%9D%20senza%20stile%20e%20conoscenza%3A%20il%20nostro%20tempo.%20Ma%20certo%20che%20Cacciari%20e%20Agamben%20hanno%20ragione" data-a2a-url="https://www.lafrecciaweb.it/2021/07/28/una-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione/" data-a2a-title="Una società alla deriva con un “potere” senza stile e conoscenza: il nostro tempo. Ma certo che Cacciari e Agamben hanno ragione"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2021/07/28/una-societa-alla-deriva-con-un-potere-senza-stile-e-conoscenza-il-nostro-tempo-ma-certo-che-cacciari-e-agamben-hanno-ragione/">Una società alla deriva con un &#8220;potere&#8221; senza stile e conoscenza: il nostro tempo. Ma certo che Cacciari e Agamben hanno ragione</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">42728</post-id>	</item>
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		<title>SALUTE DELLE MUCOSE RESPIRATORIE. Il convegno medico scientifico organizzato da   Artemisia onlus</title>
		<link>https://www.lafrecciaweb.it/2021/06/11/salute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=salute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus</link>
		
		<dc:creator><![CDATA[Redazione]]></dc:creator>
		<pubDate>Fri, 11 Jun 2021 02:37:03 +0000</pubDate>
				<category><![CDATA[In Evidenza]]></category>
		<category><![CDATA[Salute e Benessere]]></category>
		<category><![CDATA[Scienza]]></category>
		<category><![CDATA[artemisia onlus]]></category>
		<category><![CDATA[convegno]]></category>
		<category><![CDATA[medicina]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=42074</guid>

					<description><![CDATA[<p><img width="2560" height="2560" src="https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-scaled.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-scaled.jpeg 2560w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-300x300.jpeg 300w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-1024x1024.jpeg 1024w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-150x150.jpeg 150w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-768x768.jpeg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-1536x1536.jpeg 1536w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-2048x2048.jpeg 2048w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-1920x1920.jpeg 1920w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-1170x1170.jpeg 1170w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-585x585.jpeg 585w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/8FE02271-1045-47C7-94FE-B76346A53049-640x640.jpeg 640w" sizes="(max-width: 2560px) 100vw, 2560px" /></p>
<p>Il giorno 16 giugno 2021, dalle ore 17:00, si terrà la prima edizione del CORSO DI FAD sincrona Artemisia Onlus dal titolo “SALUTE DELLEMUCOSE RESPIRATORIE: diagnosi avanzata, trattamenti mininvasivi e&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2021/06/11/salute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus/">SALUTE DELLE MUCOSE RESPIRATORIE. Il convegno medico scientifico organizzato da   Artemisia onlus</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p>Il<i><b> giorno 16 giugno 2021, dalle ore 17:00, si terrà la prima edizione del CORSO DI FAD sincrona Artemisia Onlus dal titolo “SALUTE DELLEMUCOSE RESPIRATORIE: diagnosi avanzata, trattamenti mininvasivi e protezione da Covid19”.</b></i></p>
<p>Sino a pochi anni fa, alcune condizioni morbose delle alte vie respiratorie venivano tollerate per la difficoltà nell’accettazione di sottoporsi a complesse terapie farmacologiche o a tecniche chirurgiche ad elevato impatto traumatico e, quindi, sproporzionate rispetto alla minore gravità delle malattie stesse. I nuovi schemi terapeutici consentono, con la maggiore efficacia raggiunta, di ridurre il carico farmacologico e gli effetti collaterali.<img loading="lazy" decoding="async" class="size-medium wp-image-42076 alignright" src="https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2-205x300.jpeg" alt="" width="205" height="300" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2-205x300.jpeg 205w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2-699x1024.jpeg 699w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2-768x1125.jpeg 768w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2-585x857.jpeg 585w, https://www.lafrecciaweb.it/wp-content/uploads/2021/06/E356ABA1-95D9-4C35-9A4B-5F3DFF6DFFB2.jpeg 828w" sizes="(max-width: 205px) 100vw, 205px" /><br />
Chirurgicamente le tecniche a “ridottinvasività” in pochi minuti, senza danno termico, rispettando i tessuti sani, riducono al minimo tempi di guarigione, dolore, anestesia, convalescenza e sanguinamenti, inoltre consentono un rapido recupero del paziente alle normali attività.<br />
Grandi le ricadute virtuose, sia sociali, sia sul paziente, sia sull’istituto di ricovero, in termini di risorse, costi e di pianificazione organizzativa.<br />
Tali innovazioni incidono sulla qualità della vita dei pazienti e trasformano la chirurgia in “<b>LIGHT-Surgery</b>”, spesso senza tagli ed ormai praticamente sempre senza sanguinamenti: la <b>Soft-Surgery</b> rappresenta la soluzione efficace per affrontare su larga scala patologie a rilevante impatto epidemiologico, come le respiratorie che, secondo l’Organizzazione Mondiale della Sanità, sono in allarmante crescita, tanto da essere definite potenzialmente “pandemia”, aggravata, evidentemente, da quella attuale infettiva da Covid-19.<br />
Attraverso il Convegno  si vuole dare particolare impulso alla diffusione delle moderne metodiche diagnostiche ed alle procedure chirurgiche a “ridottinvasività” con un approccio integrato tra diversi specialisti, attualmente messe in pratica da pochissimi esperti,volendo favorire il moltiplicarsi del loro utilizzo, affinché sempre più pazienti possano beneficiarne.<br />
Le tecniche endoscopiche, i palloncini-balloon, le radiofrequenze mini-invasive e l’RQM soddisfano questi requisiti, ma richiedono una manualità finemente calibrata, risultato di un training adeguato e finalizzato all’acquisizione di quella specifica conoscenza.<br />
La pratica massiva delle tecniche chirurgiche a “ridottinvasività” rappresenta un considerevole vantaggio per i pazienti, con ricadute virtuose sui sistemi sanitari in termini di costi economici e biologici.<br />
Il corso  vede il coordinamento scientifico del <b>Prof. Lino di Rienzo Businco</b>, Specialista in Otorinolaringoiatria, Audiologia e Chirurgia Endoscopica Mininvasiva ORL<br />
primari esponenti del mondo scientifico ed accademico.<br />
Specialista in Otorinolaringoiatria, Audiologia e Chirurgia Endoscopica Mininvasiva ORL &#8211; e l’impegno di primari esponenti del mondo scientifico ed accademico.</p>
<p>L’evento è accreditato per <strong>4.8 crediti formativi ECM</strong> :<br />
Medicina Generale, Geriatria, Medicina del Lavoro, Otorinolaringoiatria, Pediatria, Pneumologia, Allergologia, Infettivologia, Virologia, Radiologia, Medicina Nucleare, Medicina Interna, Chirurgia Odontoiatrica, Chirurgia Generale, Igiene, Fisioterapia e Osteopatia, Biologia, Infermieristica, Tecnica Radiologica.<br />
L’iniziativa è promossa ed organizzata da <b>ARTEMISIA ONLUS</b>, Associazione della Rete di Centri clinici diagnostici <b>Artemisia Lab</b>, con la partecipazione della <b>SIDERO</b> &#8211; Società Italiana per la Diffusione dell’Endoscopia e della Ridottinvasività Operatoria, la cui mission è ricercare e diffondere terapie in grado di ridurre l’impatto traumatico sul paziente, al fine di limitare la sofferenza e i tempi di guarigione.<br />
Aprirà i lavori il Presidente di Artemisia Onlus, Dr.ssa <b>Mariastella Giorlandino.</b></p>
<p>Per saperne di più e per iscriversi:<br />
Artemisia Onlus &#8211; 800 967 510 &#8211; www.artemisiaonlus.it/eventi</p>
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2021%2F06%2F11%2Fsalute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus%2F&amp;linkname=SALUTE%20DELLE%20MUCOSE%20RESPIRATORIE.%20Il%20convegno%20medico%20scientifico%20organizzato%20da%20%20%20Artemisia%20onlus" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2021%2F06%2F11%2Fsalute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus%2F&#038;title=SALUTE%20DELLE%20MUCOSE%20RESPIRATORIE.%20Il%20convegno%20medico%20scientifico%20organizzato%20da%20%20%20Artemisia%20onlus" data-a2a-url="https://www.lafrecciaweb.it/2021/06/11/salute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus/" data-a2a-title="SALUTE DELLE MUCOSE RESPIRATORIE. Il convegno medico scientifico organizzato da   Artemisia onlus"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2021/06/11/salute-delle-mucose-respiratorie-il-convegno-organizzato-da-artemisia-onlus/">SALUTE DELLE MUCOSE RESPIRATORIE. Il convegno medico scientifico organizzato da   Artemisia onlus</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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		<post-id xmlns="com-wordpress:feed-additions:1">42074</post-id>	</item>
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		<title>In libreria “La Panacea Letale” il saggio  di Pierfrancesco Bruni</title>
		<link>https://www.lafrecciaweb.it/2020/08/01/in-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=in-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni</link>
		
		<dc:creator><![CDATA[Redazione]]></dc:creator>
		<pubDate>Sat, 01 Aug 2020 11:21:31 +0000</pubDate>
				<category><![CDATA[Libri]]></category>
		<category><![CDATA[filosofia]]></category>
		<category><![CDATA[Pierfrancesco Bruni]]></category>
		<category><![CDATA[potere]]></category>
		<category><![CDATA[scienza]]></category>
		<guid isPermaLink="false">https://www.lafrecciaweb.it/?p=6936</guid>

					<description><![CDATA[<p><img width="265" height="320" src="https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8.jpeg 265w, https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8-248x300.jpeg 248w" sizes="(max-width: 265px) 100vw, 265px" /></p>
<p>In tempi di pandemia Pierfranco Bruni pubblica un manuale filosofico di sopravvivenza all’esistere La verità è ancora una ricerca da stabilire. È mai possibile assistere a televisive dispute banali? Il&#8230;</p>
<p>L'articolo <a href="https://www.lafrecciaweb.it/2020/08/01/in-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni/">In libreria “La Panacea Letale” il saggio  di Pierfrancesco Bruni</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
]]></description>
										<content:encoded><![CDATA[<p><img width="265" height="320" src="https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8.jpeg" class="attachment-post-thumbnail size-post-thumbnail wp-post-image" alt="" decoding="async" srcset="https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8.jpeg 265w, https://www.lafrecciaweb.it/wp-content/uploads/2020/08/C32B0C8A-0A15-4760-A3A7-D669C63BE9B8-248x300.jpeg 248w" sizes="(max-width: 265px) 100vw, 265px" /></p><p class="s10"><strong><span class="s9"><span class="bumpedFont15"><span class="s2">In tempi di p</span><span class="s2">andemia Pierfranco Bruni pubblica un manuale filosofico di sopravvivenza all’esistere</span></span></span></strong></p>
<p class="s10"><span class="s9"><span class="bumpedFont15">La verità è ancora una ricerca da stabilire. È mai possibile assistere a televisive dispute banali? Il problema si pone. Ed è molto serio. Se la scienza riesce a guardare alla spiritualità diventa salvezza. Se vive di potere diventa dominio e sabotaggio della verità. Un’eterna battaglia che continua tuttora. Se quasi tutti i filosofi che si occuparono di scienza conobbero il marchio dell’eretico o vennero uccisi, il dialogante connubio tra epistemologia scientista e metafisica logica è un’arma pericolosa per il potere</span></span><span class="s8"><span class="bumpedFont15">”.</span></span></p>
<p class="s13"><span class="s11"><span class="bumpedFont15">Il rapporto tra scienza e potere impone una riflessione. Il saggio di </span></span><span class="s8"><span class="bumpedFont15">Pierfranco Bruni</span></span> <span class="s11"><span class="bumpedFont15">dal titolo</span></span><span class="s8"><span class="bumpedFont15"> “</span></span><span class="s9"><span class="bumpedFont15">La panacea letale &#8211;</span></span><span class="s9"><span class="bumpedFont15"> Il rapporto tra scienza e potere</span></span><span class="s12"><span class="bumpedFont15">”</span></span><span class="s12"><span class="bumpedFont15"> (</span></span><span class="s12"><span class="bumpedFont15">Ferrari Editore</span></span><span class="s12"><span class="bumpedFont15">)</span></span><span class="s12"><span class="bumpedFont15"> è s</span></span><span class="s11"><span class="bumpedFont15">aggio estremo e chiaro, libello graffiante, manuale filosofico di sopravvivenza all’esistere: La panacea letale è tutto questo. </span></span></p>
<p class="s13"><span class="s8"><span class="bumpedFont15">Pierfranco Bruni</span></span><span class="s11"><span class="bumpedFont15"> tenta di configurare, per renderli ancora più visibili, antichi e nuovi chiaroscuri storici: dalle scoperte rivoluzionarie di </span></span><span class="s8"><span class="bumpedFont15">Galileo Galilei </span></span><span class="s11"><span class="bumpedFont15">alla teoria</span></span><span class="s11"><span class="bumpedFont15"> dell’universo infinito di </span></span><span class="s8"><span class="bumpedFont15">Giordano Bruno</span></span><span class="s11"><span class="bumpedFont15">, dalla vocazione critico-razionalistica di </span></span><span class="s8"><span class="bumpedFont15">Giulio Cesare Vanini</span></span><span class="s11"><span class="bumpedFont15"> al Manifesto degli scienziati razzisti, sino ai domini dell’economia politica e all’emergenza sanitaria più importante della nostra epoca.</span></span></p>
<p class="s14"><span class="s12"><span class="bumpedFont15">SCIENZA E POTERE, dunque.</span></span> <span class="s8"><span class="bumpedFont15">Pierfranco Bruni </span></span><span class="s12"><span class="bumpedFont15">con il suo saggio filosofico su Potere e Scienza nell&#8217;era della “Panacea letale” si confronta con la pedagogia della modernità nelle civiltà delle dissolvenza. Una lunga meditazione in cui la scienza deve intrecciarsi con la spiritualità profonda dell&#8217;uomo.<br />
</span></span><span class="s15"><span class="bumpedFont15">LA PANACEA LETALE.</span></span> <span class="s15"><span class="bumpedFont15">Il rapporto tra </span></span><span class="s15"><span class="bumpedFont15">scienza</span></span><span class="s15"><span class="bumpedFont15"> e </span></span><span class="s15"><span class="bumpedFont15">potere</span></span><span class="s15"><span class="bumpedFont15"> impone una riflessione. </span></span><span class="s15"><span class="bumpedFont15">Saggio</span></span><span class="s15"><span class="bumpedFont15"> estremo e chiaro, libello graffiante, manuale </span></span><span class="s15"><span class="bumpedFont15">filosofico</span></span><span class="s15"><span class="bumpedFont15"> di sopravvivenza all’esistere: il </span></span><span class="s15"><span class="bumpedFont15">libro</span></span><span class="s15"><span class="bumpedFont15"> di </span></span><span class="s16"><span class="bumpedFont15">Pierfranco Bruni</span></span><span class="s15"><span class="bumpedFont15"> è tutto questo.</span></span></p>
<p><strong><span class="s5"><span class="bumpedFont15">Pierfranco Bruni</span></span></strong></p>
<p class="s14"><span class="s17"><span class="bumpedFont15">Ha pubblicato libri di poesia (tra i quali &#8220;</span></span><span class="s18"><span class="bumpedFont15">Via Carmelitani</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Viaggioisola</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Per non amarti più</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Fuoco di lune</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Canto di Requiem</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Ulisse è ripartito</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Ti amer</span></span><span class="s18"><span class="bumpedFont15">ò</span></span><span class="s18"><span class="bumpedFont15"> fino ad addormentarmi nel rosso del tuo meriggio</span></span><span class="s17"><span class="bumpedFont15">&#8220;), racconti e romanzi (tra i quali vanno ricordati &#8220;</span></span><span class="s18"><span class="bumpedFont15">L&#8217;ultima notte di un magistrato</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Paese del vento</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Claretta e Ben</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">L&#8217;ultima primavera</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">E dopo vennero i sogni</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Quando fioriscono i rovi</span></span><span class="s17"><span class="bumpedFont15">&#8220;, &#8220;</span></span><span class="s18"><span class="bumpedFont15">Il mare e la conchiglia</span></span><span class="s17"><span class="bumpedFont15">&#8220;). Si è occupato del Novecento letterario italiano, europeo e mediterraneo. Si è occupato di letteratura del Novecento con libri su </span></span><span class="s5"><span class="bumpedFont15">Pavese, Pirandello, Alvaro, Grisi, D&#8217;Annunzio, Carlo Levi, Quasimodo, Ungaretti, Cardarelli, Gatto, Penna, Vittorini</span></span><span class="s17"><span class="bumpedFont15"> e la linea narrativa e poetica novecentesca che tratteggia le eredità omeriche e le dimensioni del sacro.<br />
</span></span>Numerosi sono i suoi testi sulla letteratura italiana ed europea del Novecento.<span class="s17"><span class="bumpedFont15">Ha scritto saggi sulle problematiche relative alla cultura poetica della Magna Grecia e si considera profondamente mediterraneo.<br />
Ha scritto, tra l&#8217;altro, un libro su </span></span><span class="s5"><span class="bumpedFont15">Fabrizio De André </span></span><span class="s17"><span class="bumpedFont15">e il Mediterraneo (“</span></span><span class="s18"><span class="bumpedFont15">Il cantico del sognatore mediterraneo</span></span><span class="s17"><span class="bumpedFont15">&#8220;, giunto alla terza edizione), nel quale campeggia un percorso sulle matrici letterarie dei cantautori italiani, ovvero sul rapporto tra linguaggio poetico e musica. Un tema che costituisce un modello di ricerca sul quale Bruni lavora da molti anni. </span></span><span class="s17"><span class="bumpedFont15">I due segmenti fondamentali che caratterizzano il suo viaggio letterario sono la memoria e la nostalgia. Il mito è la chiave di lettura, secondo </span></span><span class="s5"><span class="bumpedFont15">Pierfranco Bruni</span></span><span class="s17"><span class="bumpedFont15">, che permette di sfogliare la margherita del tempo e della vita. Tutta la sua poetica vive di queste atmosfere. Non ha mai creduto al realismo in letteratura. Il realismo è cronaca, è rappresentazione, è documento.</span></span> <span class="s17"><span class="bumpedFont15">Il simbolo, invece, è mistero. E&#8217; metafora, è fantasia, è sogno. </span></span><span class="s17"><span class="bumpedFont15">Il suo poderoso saggio-racconto dal titolo “</span></span><span class="s18"><span class="bumpedFont15">Mediterraneo. Percorsi di civiltà nella Letteratura contemporanea</span></span><span class="s17"><span class="bumpedFont15">” è una testimonianza emblematica del suo pensiero.</span></span> <span class="s17"><span class="bumpedFont15">Dei suoi libri alcuni restano e continuano a raccontare. È convinto che la letteratura e la vita senza il sogno, l&#8217;amore e l&#8217;ironia non avrebbero senso. L&#8217;amore quando è sogno ha sempre delle illuminazioni. Gli orizzonti sono nel viaggio e le albe e i tramonti possono anche somigliarsi ma non hanno mai lo stesso colore. Lungo il suo cammino ci sono stati e ci sono molti libri incompiuti, ma non ha alcuna intenzione di definirli. Non viaggia per ritrovarsi perché è convinto che gli approdi non sono mai consapevolezza e che gli arrivi s&#8217;intrecciano con le partenze e i ritorni e vanno sempre oltre Itaca. </span></span><span class="s17"><span class="bumpedFont15">Molti fra i suoi test</span></span><span class="s17"><span class="bumpedFont15">i sono stati tradotti in Paesi e</span></span><span class="s17"><span class="bumpedFont15">steri.</span></span></p>
<p class="s14">
<p><a class="a2a_button_facebook" href="https://www.addtoany.com/add_to/facebook?linkurl=https%3A%2F%2Fwww.lafrecciaweb.it%2F2020%2F08%2F01%2Fin-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni%2F&amp;linkname=In%20libreria%20%E2%80%9CLa%20Panacea%20Letale%E2%80%9D%20il%20saggio%20%20di%20Pierfrancesco%20Bruni" title="Facebook" rel="nofollow noopener" target="_blank"></a><a class="a2a_dd addtoany_share_save addtoany_share" href="https://www.addtoany.com/share#url=https%3A%2F%2Fwww.lafrecciaweb.it%2F2020%2F08%2F01%2Fin-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni%2F&#038;title=In%20libreria%20%E2%80%9CLa%20Panacea%20Letale%E2%80%9D%20il%20saggio%20%20di%20Pierfrancesco%20Bruni" data-a2a-url="https://www.lafrecciaweb.it/2020/08/01/in-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni/" data-a2a-title="In libreria “La Panacea Letale” il saggio  di Pierfrancesco Bruni"></a></p><p>L'articolo <a href="https://www.lafrecciaweb.it/2020/08/01/in-libreria-la-panacea-letale-il-saggio-di-pierfrancesco-bruni/">In libreria “La Panacea Letale” il saggio  di Pierfrancesco Bruni</a> proviene da <a href="https://www.lafrecciaweb.it">lafrecciaweb.it</a>.</p>
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