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      <title>Fibonacci day 1123 by Michela Ragusa</title>
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      <description>classe 1°A (A.S. 2020-2021)</description>
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      <pubDate>2020-11-23 07:36:22 UTC</pubDate>
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         <title>LA SEQUENZA DI FIBONACCI IN NATURA</title>
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         <title>COSTRUZIONE DELLA SPIRALE DI FIBONACCI</title>
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         <title>Leonardo Pisano detto il Fibonacci </title>
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         <description><![CDATA[<div><strong>Visse </strong>tra il 1170 e il 1242.&nbsp;<br>Di lui ricordiamo soprattutto la successione, la spirale e l'enigma dei conigli...ma non dobbiamo dimenticare che Leonardo Fibonacci fu una figura fondamentale nella storia della matematica perché per primo portò all'attenzione di tutto il mondo europeo l'importanza delle cifre indo-arabe!</div><div>Se oggi usiamo il sistema decimale e posizionale inventato secoli fa dal popolo degli indiani e se oggi possiamo svolgere in maniera agile e svelta tutti i calcoli, è anche grazie al nostro Fibonacci!&nbsp;<br>fu proprio lui che nel suo "Liber Abaci" (tradotto: il libro dell'abaco) fece conoscere le cifre indo-arabe, ne spiegò le funzioni e l'estrema utilità e versatilità rispetto al sistema dei numeri romani con cui ancora l'intera Europa si trovava ad operare e mostrò, attraverso la risoluzione di classici e curiosi problemi matematici, come sfruttarle per calcolare e lavorare in matematica.</div>]]></description>
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         <pubDate>2020-11-23 07:56:44 UTC</pubDate>
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         <title>Fibonacci day</title>
         <author>michela_ragusa75</author>
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         <description><![CDATA[<div>Intanto, perché il 23 novembre è il giorno dedicato a Fibonacci? Beh, perché in anglosassone la data del 23 novembre (11/23) si compone proprio dei primi 4 numeri della famosissima successione di Fibonacci: 1, 1, 2, 3, ...</div>]]></description>
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         <pubDate>2020-11-23 07:59:37 UTC</pubDate>
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         <title>Fibonacci e triangolo di Tartaglia</title>
         <author>michela_ragusa75</author>
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         <description><![CDATA[<div>Il triangolo di Tartaglia (o di Pascal), viene chiamato così dal nome dei due studiosi che lo utilizzarono per risolvere problemi matematici. Si costruisce mettendo alla sommità il numero 1,<strong> </strong>nella riga successiva una coppia di 1 e per le righe successive si procede ponendo all’inizio sempre 1, mentre gli altri numeri si ottengono sommando via via le coppie di numeri che li precedono e li seguono nella riga superiore. Si può così continuare all’infinito.<br>E come è collegato Il triangolo di Tartaglia con Fibonacci?<br>Se si sommano i numeri in diagonale, nel modo indicato in figura, si ottiene la successione <strong>di Fibonacci</strong></div>]]></description>
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         <title>I CONIGLI DI FIBONACCI</title>
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         <description><![CDATA[<div>  Happy<br>Fibonacci<br>    Day<br>  11-23 </div>]]></description>
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         <title>happy Fibonacci day 1123</title>
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