{"id":37430,"date":"2026-06-14T03:14:57","date_gmt":"2026-06-14T01:14:57","guid":{"rendered":"https:\/\/xmau.com\/notiziole\/?p=37430"},"modified":"2026-06-13T07:39:01","modified_gmt":"2026-06-13T05:39:01","slug":"carnevale-della-matematica-197","status":"publish","type":"post","link":"https:\/\/xmau.com\/notiziole\/2026\/06\/14\/carnevale-della-matematica-197\/","title":{"rendered":"Carnevale della matematica #197"},"content":{"rendered":"<p style=\"text-align: right;\"><i>\u201ca squarciagola\u201d<\/i><br \/>\n<small>(<a href=\"http:\/\/keespopinga.blogspot.it\/2014\/05\/poesia-gaussiana-o-dellunicita-della.html\">Poesia gaussiana<\/a>)<\/small><\/p>\n<p><img data-recalc-dims=\"1\" loading=\"lazy\" decoding=\"async\" class=\"aligncenter size-full wp-image-37431\" src=\"https:\/\/i0.wp.com\/xmau.com\/notiziole\/wp-content\/uploads\/sites\/6\/2026\/06\/Logo-carnevale.jpg?resize=1000%2C761&#038;ssl=1\" alt=\"\" width=\"1000\" height=\"761\" srcset=\"https:\/\/i0.wp.com\/xmau.com\/notiziole\/wp-content\/uploads\/sites\/6\/2026\/06\/Logo-carnevale.jpg?w=1000&amp;ssl=1 1000w, https:\/\/i0.wp.com\/xmau.com\/notiziole\/wp-content\/uploads\/sites\/6\/2026\/06\/Logo-carnevale.jpg?resize=300%2C228&amp;ssl=1 300w, https:\/\/i0.wp.com\/xmau.com\/notiziole\/wp-content\/uploads\/sites\/6\/2026\/06\/Logo-carnevale.jpg?resize=768%2C584&amp;ssl=1 768w\" sizes=\"auto, (max-width: 1000px) 100vw, 1000px\" \/><br \/>\nBenvenuti all&#8217;edizione numero 197 del Carnevale della matematica, dal tema &#8220;massimi e minimi&#8221;. Come l&#8217;ultima volta in cui ho ospitato il Carnevale, mi \u00e8 toccato un numero primo, e dunque la cellula melodica di Dioniso \u00e8 mononota, con un fa bemolle (non osate chiamarlo mi!) e con la semplice armonizzazione Fab, Dob7, Fab.<\/p>\n<p><iframe loading=\"lazy\" src=\"https:\/\/www.noteflight.com\/music\/title_embed\/b82ef333-fa54-47ed-9031-f9a13f35ed83\/cellula-melodica-197?\" width=\"575\" height=\"400\" allowfullscreen=\"allowfullscreen\"><\/iframe><\/p>\n<p>Il 197 pu\u00f2 essere espresso sia come somma che come differenza di due quadrati: 197 = 14\u00b2+1\u00b2 = 99\u00b2-98\u00b2; \u00e8 inoltre parte delle terne pitagoriche (28, 195, 197) e (197, 19404, 19405). \u00c8 anche un <a href=\"https:\/\/it.wikipedia.org\/wiki\/Numero_primo_forte\">numero primo forte<\/a>, maggiore cio\u00e8 della media aritmetica tra il numero primo immediatamente successivo e il numero primo immediatamente precedente, e un <a href=\"https:\/\/it.wikipedia.org\/wiki\/Numero_primo_di_Eisenstein\">primo di Eisenstein<\/a>, l&#8217;equivalente di un primo di Gauss ma permettendo le radici cubiche dell&#8217;unit\u00e0 invece che <i>i<\/i>. Quello che \u00e8 peculiare \u00e8 che \u00e8 un <a href=\"https:\/\/it.wikipedia.org\/wiki\/Numero_di_Keith\">numero di Keith<\/a>. Come funzionano questi numeri? Sono una generalizzazione di quelli di Fibonacci. Si parte con le cifre del numero (1, 9, 7) e a ciascun passo si aggiunge il numero ottenuto sommando i tre numeri precedenti nella successione. Abbiamo cos\u00ec 17 = 1+9+7, 33 = 9+7+17, 57 = 7+17+33, 107 = 17+33+57, 197 = 33+57+107. Visto che abbiamo trovato il numero di partenza, esso \u00e8 un numero di Keith. Per dare un&#8217;idea della rarit\u00e0, ce ne sono solo 71 fino a 10<sup>19<\/sup>; il precedente era 75 e il successivo 742. <a href=\"https:\/\/t5k.org\/curios\/page.php\/197.html\">Per il resto<\/a>, \u00e8 tra l&#8217;altro la somma dei primi dodici numeri primi e la somma delle cifre di tutti i numeri primi di due cifre.<\/p>\n<p>Ah, come vi sarete certo accorti non abbiamo avuto un Carnevale a maggio, per mancanza di volontari. Capita. Passiamo per\u00f2 ai contributi!<\/p>\n<hr \/>\n<p><big><b>Dioniso<\/b><\/big> su Pitagora e dintorni ha scritto <a href=\"https:\/\/pitagoraedintorni.blogspot.com\/2026\/05\/borges-e-la-topologia-della-biblioteca.html\">Borges e la topologia della Biblioteca di Babele: un 3-toro o un labirinto infinito?<\/a>. La Biblioteca di Babele di Borges \u00e8 un oggetto matematico ambiguo: un universo con un numero finito di libri che si ripetono all\u2019infinito. In uno spazio forse senza fine, forse periodico. N\u00e9 massimi n\u00e9 minimi, insomma, se non eventualmente relativi&#8230;<\/p>\n<hr \/>\n<p><big><b>Annalisa Santi<\/b><\/big> di <em>Matetango <\/em>propone <a href=\"https:\/\/annalisasanti.blogspot.com\/2026\/06\/godel-simon-e-kahneman-una-genealogia.html\">G\u00f6del, Simon e Kahneman: una genealogia del limite<\/a>, una lettura unificata del concetto di limite in tre ambiti distinti, quali logica matematica, teoria della decisione e psicologia cognitiva, che mette in evidenza come questi tre contributi, pur appartenendo a domini distinti, possano essere interpretati come differenti formalizzazioni del concetto di limite, nella dimostrabilit\u00e0, nell\u2019ottimizzazione e nella razionalit\u00e0 cognitiva.<br \/>\nPensando al tema proposto &#8220;Massimi e minimi&#8221; mostra come ogni ricerca del &#8220;massimo&#8221; (verit\u00e0, razionalit\u00e0, conoscenza) sia strutturalmente vincolata da &#8220;minimi&#8221; che ne costituiscono al tempo stesso il limite e la condizione, quasi come una forma di tensione tra massimi e minimi.<\/p>\n<hr \/>\n<p><big><b>Mauro Merlotti<\/b><\/big> nel suo <em>Zibaldone Scientifico<\/em> propone due post. L\u2019argomento del primo, <a href=\"https:\/\/zibalsc.blogspot.com\/2026\/05\/287-la-sequenza-di-langford.html\">La sequenza di Langford<\/a>, \u00e8 gi\u00e0 stato trattato in precedenti Carnevali della Matematica: si tratta della sequenza di Langford e viene approfondito il discorso mostrando alcuni esempi. Si racconta che il matematico scozzese C. Dudley Langford, osservando il figlio che giocava con 6 cubi colorati, 2 per ogni colore, not\u00f2 che erano stati disposti in modo tale che i 2 cubi gialli erano separati da 1 cubo, i 2 cubi blu erano separati da 2 cubi e i 2 cubi rossi erano separati da 3 cubi. Ci pens\u00f2 un po\u2019 su e riusc\u00ec a dimostrare che si trattava dell\u2019unica disposizione (simmetrie escluse) con questa propriet\u00e0. Poi, come fanno i matematici, ha provato a vedere cosa succedeva con 8 o pi\u00f9 cubi.<br \/>\nIl secondo contributo, \u201c<a href=\"https:\/\/zibalsc.blogspot.com\/2026\/06\/290-sophomores-dream.html\">The Sophomore\u2019s Dream<\/a>\u201d, parla di due semplici formule troppo belle per essere vere, che per\u00f2 lo sono davvero: quando la matematica va a braccetto con la bellezza.<\/p>\n<hr \/>\n<p><big><b>Daniela Molinari<\/b><\/big> nel suo <em>Amo la matematica <\/em>declina i massimi e i minimi nel post <a href=\"https:\/\/amolamatematica.it\/minima-spesa-massimo-risultato\">Minima spesa, massimo risultato<\/a>. Ci sono lezioni che partono da lontano: l&#8217;anno scorso, nel corso dell&#8217;Esame di Stato, mi sono imbattuta nella Ricerca Operativa. Il fatto che gli studenti, durante la prova orale, continuassero a far riferimento alla Seconda Guerra Mondiale, ai radar e all&#8217;affondamento degli U-Boat mi ha incuriosito perci\u00f2 ho cominciato a cercare notizie. Ho contattato Roberto Natalini per avere dei suggerimenti, perch\u00e9, in particolare, non mi tornava un dato che i ragazzi continuavano a ripetere: la posizione delle cariche di profondit\u00e0. Non capivo che relazione potesse esserci con la ricerca operativa che, a mio modo di vedere, poteva riguardare solo il problema delle scorte. Ho quindi intrapreso un viaggio e, nella seconda parte dell&#8217;anno scolastico, sono riuscita a presentarlo in classe e a inserirlo nell&#8217;ambito dei problemi di ottimizzazione, mentre la figura di Patrick Blackett \u00e8 diventata pi\u00f9 familiare, divisa tra le particelle e la ricerca operativa.<\/p>\n<hr \/>\n<p>I <big><b>Rudi Mathematici<\/b><\/big> in questo mese sono stati pigri. Come mi ha scritto Piotr:<\/p>\n<p>C\u2019\u00e8 un <em>Quick&amp;Dirty<\/em> che si intitola <a href=\"https:\/\/maddmaths.simai.eu\/rudi-mathematici\/problemi\/quick-dirty-10\/\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/rudi-mathematici\/problemi\/quick-dirty-10\/&amp;source=gmail&amp;ust=1781191677532000&amp;usg=AOvVaw0wTbJC2AUGokNGSuUCyIgg\">Coppie indivisibili<\/a>\u00a0 che, essendo quick, non occupa neppure due righe di testo, che lo spiego a fare?<\/p>\n<p>Poi c\u2019\u00e8 l\u2019annuncio dell\u2019uscita del numero di maggio di <em>Rudi Mathematici<\/em>, <a href=\"https:\/\/maddmaths.simai.eu\/rudi-mathematici\/newsletter\/rm328\/\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/rudi-mathematici\/newsletter\/rm328\/&amp;source=gmail&amp;ust=1781191677532000&amp;usg=AOvVaw0bLjo3Mm9ZFoGs_fHFv6Zi\">RM238<\/a>, perch\u00e9 \u00e8 uscito dopo il 14 del mese, e quindi non poteva stare nel carnevale giusto. In compenso, al momento \u00e8 ancora muto il link di <a href=\"https:\/\/maddmaths.simai.eu\/rudi-mathematici\/newsletter\/rm328\/\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/rudi-mathematici\/newsletter\/rm328\/&amp;source=gmail&amp;ust=1781191677532000&amp;usg=AOvVaw0bLjo3Mm9ZFoGs_fHFv6Zi\">RM329<\/a>, ma va a sapere\u2026 magari riesce a uscire in tempo, questo di giugno.<\/p>\n<p>BREAKING NEWS : RM329 \u00e8 in linea! Ciro l&#8217;annuncio: La letterina dei Rudi Mathematici che dovrebbe solo dire \u201c\u00e8 uscito il numero di Giugno, si chiama RM329\u201d, magari condendolo delle solite inutilit\u00e0 (\u201c\u00e8 un numero corto, senza S&amp;N, povero di rubriche, con un compleanno abborracciato e un PM pieno zeppo di curve ellittiche\u201d), o qualcosa di simile, ma tanto sappiamo che queste cose le sapete, o quantomeno che \u2013 se mai vi interessassero davvero \u2013 non fatichereste troppo a scoprirle da soli. Ma funzioner\u00e0 tutto di nuovo, anche dopo tutte le violenze a cui un giovane pc ha costretto l\u2019anziano speditore? Se state leggendo queste righe per la prima volta forse qualcosa \u00e8 andato storto. O forse no&#8230;<\/p>\n<p>Sempre grosso modo puntuale (ma non puntualissimo) \u00e8 uscito invece il riepilogo\/soluzione\/commento del quesito mensile pubblicato su <em>Le Scienze<\/em>, che stavolta parla dell\u2019eterna questione dei cappelli colorati che nessuno guarda prima di metterseli in testa (mah). Si intitola <a href=\"https:\/\/maddmaths.simai.eu\/rudi-mathematici\/problemi\/ls-2605\/\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/rudi-mathematici\/problemi\/ls-2605\/&amp;source=gmail&amp;ust=1781191677532000&amp;usg=AOvVaw2dBv2nXRsbO_wFIcVuGDRs\">Brindisi e cappelli colorati<\/a>.<\/p>\n<hr \/>\n<p>Su <big><b>Maddmaths!<\/b><\/big> c&#8217;\u00e8 la solita caterva di roba.<\/p>\n<p>Al Cnr il rapporto Deloitte sull&#8217;impatto economico della ricerca matematica in Italia<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/news-2\/rapporto-deloitte-2026\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/news-2\/rapporto-deloitte-2026\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0OeHr8RtOiDGb5kSU1fFFm\">https:\/\/maddmaths.simai.eu\/news-2\/rapporto-deloitte-2026\/<\/a><br \/>\nQuanto vale la matematica per il Pil di un Paese? Questo l\u2019interrogativo alla base del rapporto \u201cL\u2019impatto economico della ricerca matematica in Italia\u201d che sar\u00e0 presentato oggi, 26 maggio, presso la sede centrale del Consiglio Nazionale delle Ricerche a Roma. Lo studio, promosso dall\u2019Istituto per le Applicazioni del Calcolo del Cnr (Cnr-Iac), con l&#8217;apporto della squadra dello Sportello Matematico per l&#8217;Innovazione e l&#8217;Impresa, e dall\u2019Unione Matematica Italiana (UMI) e realizzato dal team di Deloitte specializzato in analisi socio-economiche (Deloitte Economics).<\/p>\n<p>Macchine come te? (seconda parte)<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/macchine-come-te-2\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/macchine-come-te-2&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0XzLynApdPSI2VGHDvBf12\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/macchine-come-te-2<\/a><br \/>\nL\u2019intelligenza artificiale (IA) \u00e8 un modo semplificato di indicare un insieme di strumenti computazionali costruiti per svolgere compiti complessi in campo cognitivo. Qual \u00e8 il ruolo di questi strumenti nella matematica attuale e futura? Cambier\u00e0 il nostro modo di fare matematica e di immaginare nuovi filoni di ricerca? Seconda puntata di Giovanni Naldi su alcuni aspetti legati all\u2019uso dei computer e dell\u2019IA in matematica.<\/p>\n<p>Il segreto per una rapina perfetta? La matematica<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/il-segreto-per-una-rapina-perfetta-la-matematica\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/il-segreto-per-una-rapina-perfetta-la-matematica\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw3IMUy8lxOqYyevQD_TcL0Q\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/rubriche\/la-<wbr \/>lente-matematica\/il-segreto-<wbr \/>per-una-rapina-perfetta-la-<wbr \/>matematica\/<\/a><br \/>\nIl 16 aprile a Napoli c\u2019\u00e8 stato un grosso colpo in una banca. Quanto \u00e8 stata brava la bande del buco? Parola alla matematica! Ce ne parlano Marco Menale e Francesca Marrone, studentessa in Matematica presso il Dipartimento di Matematica e Applicazioni di Napoli, per La Lente Matematica.<\/p>\n<p>Confutata una congettura di Erd\u0151s (con una piccola mano dell\u2019AI)<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/news-2\/congettura-erdos-mano\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/news-2\/congettura-erdos-mano\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw2uWJOtDz8a5Xesl52IFI5o\">https:\/\/maddmaths.simai.eu\/<wbr \/>news-2\/congettura-erdos-mano\/<\/a><br \/>\nThomas Bloom, dell&#8217;Universit\u00e0 di Manchester, nel Regno Unito, e alcuni suoi colleghi hanno usato un ragionamento ispirato all&#8217;IA, ma che la usa in pratica solo in minima parte, per smentire la congettura &#8220;somma-prodotto&#8221; formulata da Erd\u0151s nel 1976.<\/p>\n<p>L\u2019International Congress of Mathematicians e la Coppa del Mondo<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/comunicare\/icm-coppa-mondo\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/comunicare\/icm-coppa-mondo\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0-qieqglTOUyhEWIEQbjO1\">https:\/\/maddmaths.simai.eu\/comunicare\/icm-coppa-mondo\/<\/a><br \/>\nOggi inizia la Coppa del Mondo di calcio. Riceviamo una riflessione di Alberto Saracco legata a questo evento e al prossimo ICM2026, che pubblichiamo auspicando che continui una discussione aperta su questi temi.<\/p>\n<p>Un modello di OpenAI risolve un problema matematico (difficile) vecchio di 80 anni<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/news-2\/openai-solve-problem\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/news-2\/openai-solve-problem\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw13KN-Xo24R0TvJoyapuqoa\">https:\/\/maddmaths.simai.eu\/<wbr \/>news-2\/openai-solve-problem\/<\/a><br \/>\nOpenAI ha annunciato un ulteriore progresso nella capacit\u00e0 di ragionamento dei suoi modelli linguistici, uno dei quali ora ha risolto il problema della distanza unitaria planare, posto per la prima volta dal matematico ungherese Paul Erd\u0151s nel 1946, che era: se si tracciano dei punti su un foglio, quante coppie al massimo si possono trovare alla stessa distanza l&#8217;una dall&#8217;altra? Erd\u0151s ipotizz\u00f2 che il numero di queste coppie sarebbe aumentato solo poco pi\u00f9 velocemente rispetto al numero dei punti stessi. Il modello di OpenAI ha dimostrato che la congettura di Erd\u0151s era sbagliata, fornendo un controesempio.<\/p>\n<p>Risolto il problema di Talagrand (e no, una volta tanto l\u2019AI non ce l\u2019aveva fatta)<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/news-2\/risolto-il-problema-di-talagrand-e-no-una-volta-tanto-lai-non-ce-laveva-fatta\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/news-2\/risolto-il-problema-di-talagrand-e-no-una-volta-tanto-lai-non-ce-laveva-fatta\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw29a2TuWMt4ZwvLvJIO7Roz\">https:\/\/maddmaths.simai.eu\/<wbr \/>news-2\/risolto-il-problema-di-<wbr \/>talagrand-e-no-una-volta-<wbr \/>tanto-lai-non-ce-laveva-fatta\/<\/a><br \/>\nNel 1995, Michel Talagrand si chiese se la convessit\u00e0 potesse essere &#8220;creata&#8221; in un numero fisso e uniforme di passaggi (utilizzando operazioni chiamate &#8220;somme di Minkowski&#8221;) in dimensione qualsiasi. Un articolo recente dimostra questa congettura e no, non hanno usato l&#8217;AI.<\/p>\n<p>Premio Bartolozzi 2025: Intervista alla vincitrice Mikaela Iacobelli<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/persone\/premio-bartolozzi\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/persone\/premio-bartolozzi\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw1ICciQQwQNy8vuZhVb5dO1\">https:\/\/maddmaths.simai.eu\/<wbr \/>persone\/premio-bartolozzi\/<\/a><br \/>\nMikaela Iacobelli \u00e8 la vincitrice del premio Bartolozzi dell&#8217;UMI 2025. Professoressa di Fisica Matematica all&#8217;ETH di Zurigo, si occupa di plasmi, quantizzazione di misure e teoria cinetica.<br \/>\nCi parla della sua esperienza, e non solo, su MaddMaths!. L&#8217;ha intervistata Marco Menale.<\/p>\n<p>Mappe, Log Pose e Geometria Non Euclidea: La Matematica di One Piece<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/comunicare\/radice-pop\/mappe-log-pose-e-geometria-non-euclidea-la-matematica-di-one-piece\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/comunicare\/radice-pop\/mappe-log-pose-e-geometria-non-euclidea-la-matematica-di-one-piece\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw2Kb-V9mi87uI41WigeA-yk\">https:\/\/maddmaths.simai.eu\/<wbr \/>comunicare\/radice-pop\/mappe-<wbr \/>log-pose-e-geometria-non-<wbr \/>euclidea-la-matematica-di-one-<wbr \/>piece\/<\/a><br \/>\nGrazie al recente successo della serie TV, il mondo di One Piece (fatto di pirati, mari infiniti e un leggendario tesoro da scovare) \u00e8 diventato un vero e proprio fenomeno culturale di massa. \u00c8 l\u2019emblema perfetto di come l\u2019universo di manga e anime, fino a qualche anno fa considerato un settore di nicchia, sia ormai entrato prepotentemente nella cultura pop globale. Non \u00e8 un caso che, qui in Italia, le uova di Pasqua pi\u00f9 introvabili e ricercate degli ultimi anni siano state proprio quelle di Rufy e della sua ciurma! Cerchiamo ora di capire cosa c\u2019entrano i Mugiwara con la matematica. Benvenuti al nuovo episodio di Radice Di Pop.<\/p>\n<p>Storie che contano: 19) Fabrizio Lanfredi, \u201cO quasi!\u201d<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/storie-che-contano\/storie-che-contano-19-fabrizio-lanfredi-o-quasi\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/storie-che-contano\/storie-che-contano-19-fabrizio-lanfredi-o-quasi\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0c8QLsNubk-UJncmhrwG3I\">https:\/\/maddmaths.simai.eu\/<wbr \/>storie-che-contano\/storie-che-<wbr \/>contano-19-fabrizio-lanfredi-<wbr \/>o-quasi\/<\/a><br \/>\nRitorna la rubrica \u201cStorie che contano\u201d, e ritorna pure Fabrizio Lanfredi con il suo protagonista romantico e nerd, perso per la sua compagna di classe Zelda, appassionata di matematica: ecco il seguito di \u201cAM<img data-recalc-dims=\"1\" decoding=\"async\" class=\"an1\" draggable=\"false\" src=\"https:\/\/i0.wp.com\/fonts.gstatic.com\/s\/e\/notoemoji\/17.0\/2665\/32.png?ssl=1\" alt=\"&#x2665;\" data-emoji=\"&#x2665;\" aria-label=\"&#x2665;\" \/><img data-recalc-dims=\"1\" decoding=\"async\" class=\"an1\" draggable=\"false\" src=\"https:\/\/i0.wp.com\/fonts.gstatic.com\/s\/e\/notoemoji\/17.0\/2665\/32.png?ssl=1\" alt=\"&#x2665;\" data-emoji=\"&#x2665;\" aria-label=\"&#x2665;\" \/>RE\u201d. Buona lettura\u2026 e mettetevi alla prova con lo slang delle nuove generazioni!<\/p>\n<p>Come contrastare gli stereotipi di genere: istruzioni per l\u2019uso<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/comunicare\/pari-opportunita\/stereotipi-pisa\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/comunicare\/pari-opportunita\/stereotipi-pisa\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw2UGa7vNJiOZDIxXoyfzfWQ\">https:\/\/maddmaths.simai.eu\/<wbr \/>comunicare\/pari-opportunita\/<wbr \/>stereotipi-pisa\/<\/a><br \/>\nGrande successo a Pisa per l\u2019evento organizzato da Maddmaths! per la Festa delle Donne Matematiche: al dipartimento di matematica si \u00e8 parlato di divario di genere con un folto gruppo di docenti di scuola primaria. Ci racconta com\u2019\u00e8 andata Chiara de Fabritiis, della nostra redazione. <a href=\"https:\/\/maddmaths.simai.eu\/comunicare\/pari-opportunita\/stereotipi-pisa\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/comunicare\/pari-opportunita\/stereotipi-pisa&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0ZxJ9MX2Po98g-uWpAk2Mu\">https:\/\/maddmaths.simai.eu\/<wbr \/>comunicare\/pari-opportunita\/<wbr \/>stereotipi-pisa<\/a><\/p>\n<p>Rivoluzioni matematiche: Teorema di Hartogs di Alberto Saracco<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/letture-matematiche\/teorema-hartogs-saracco\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/letture-matematiche\/teorema-hartogs-saracco\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw1Taez2X7u5MoW6TJXE3YSy\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/letture-<wbr \/>matematiche\/teorema-hartogs-<wbr \/>saracco\/<\/a><br \/>\nCon il numero di maggio de Le Scienze troverete in allegato il quarantacinquesimo dei cinquanta volumi della collana dedicata ad alcuni tra i maggiori teoremi matematici. La collana \u00e8 stata elaborata in collaborazione con la redazione di MaddMaths!. Questo nuovo volume \u00e8 dedicato al Teorema di Hartogs ed \u00e8 stato scritto da Alberto Saracco.<\/p>\n<p>I segreti del nuoto dei delfini<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/news-2\/modello-matematico-svela-i-segreti-del-nuoto-dei-delfini\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/news-2\/modello-matematico-svela-i-segreti-del-nuoto-dei-delfini\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0aReCb8Qc0d4HWehGDOmmd\">https:\/\/maddmaths.simai.eu\/<wbr \/>news-2\/modello-matematico-<wbr \/>svela-i-segreti-del-nuoto-dei-<wbr \/>delfini\/<\/a><br \/>\nCosa permette ai delfini di muoversi cos\u00ec velocemente in acqua? Una simulazione numerica fa finalmente luce su un mistero che dura da anni e apre le porte alla costruzione di mezzi sottomarini robotici sempre pi\u00f9 sofisticati<\/p>\n<p><strong>MATEMATICI CRIMINALI<\/strong> <strong>(Quando il genio sbaglia strada)<\/strong><\/p>\n<p>Una mini-serie a cura di Marco Trombetti, in cui si esplorano le vite di matematici straordinari per intelletto ma controversi per scelte, azioni o destini: figure in cui la brillantezza teorica convive con l\u2019ombra, e dove la linea che separa rigore e ossessione, isolamento e violenza, si fa inquietantemente sottile. Non per assolvere n\u00e9 per condannare, ma per interrogarsi su un nodo scomodo: cosa accade quando il pensiero pi\u00f9 lucido si separa dall\u2019etica?<\/p>\n<p>Episodio 5 &#8211; Il matematico triplogiochista In questo quinto episodio entreremo nel mondo delle spie con Sergey Degayev. Trovate tutte le puntate qui.<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-5-il-matematico-triplogiochista\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-5-il-matematico-triplogiochista\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0XWTeHagfdlKytCkNHet2T\">https:\/\/maddmaths.simai.eu\/<wbr \/>matematici-criminali\/<wbr \/>matematici-criminali-quando-<wbr \/>il-genio-sbaglia-strada-<wbr \/>episodio-5-il-matematico-<wbr \/>triplogiochista\/<\/a><\/p>\n<p>Episodio 6 &#8211; La mente atomica In questo sesto episodio parleremo di uno tra i pi\u00f9 prodigiosi matematici del XX secolo e del suo rapporto con il progetto Manhattan: John von Neumann. <a href=\"https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-6-la-mente-atomica\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-6-la-mente-atomica\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw0v6jT3oLGMV9ZBI8FMq5iZ\">https:\/\/maddmaths.simai.eu\/<wbr \/>matematici-criminali\/<wbr \/>matematici-criminali-quando-<wbr \/>il-genio-sbaglia-strada-<wbr \/>episodio-6-la-mente-atomica\/<\/a><\/p>\n<p>Episodio 7 &#8211; Canto Tredicesimo In questo penultimo episodio ci discosteremo dal tema della criminalit\u00e0 per soffermarci su quello dei matematici che\u00a0hanno compiuto l\u2019estremo gesto. <a href=\"https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-7-canto-tredicesimo\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-7-canto-tredicesimo\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw3sskcrWhbv205VTOxqG-4b\">https:\/\/maddmaths.simai.eu\/<wbr \/>matematici-criminali\/<wbr \/>matematici-criminali-quando-<wbr \/>il-genio-sbaglia-strada-<wbr \/>episodio-7-canto-tredicesimo\/<\/a><\/p>\n<p>Episodio 8 &#8211; Deutsche Mathematik Per questo ultimo episodio non potevamo esimerci dal parlare di matematici nazisti: Heil Bieberbach!<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-8-deutsche-mathematik\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/matematici-criminali\/matematici-criminali-quando-il-genio-sbaglia-strada-episodio-8-deutsche-mathematik\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw2pniF5-dIctpdJlM8sjkjU\">https:\/\/maddmaths.simai.eu\/<wbr \/>matematici-criminali\/<wbr \/>matematici-criminali-quando-<wbr \/>il-genio-sbaglia-strada-<wbr \/>episodio-8-deutsche-<wbr \/>mathematik\/<\/a><\/p>\n<p><strong>DIARIO DI UN MATEMATICO NON PRATICANTE<\/strong><\/p>\n<p>Ingegno artificiale<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/codogno-il-non-praticante\/ingegno-artificiale\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/codogno-il-non-praticante\/ingegno-artificiale\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw3zTtRXA2HxHqf7vorOj1Ym\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/codogno-il-non-<wbr \/>praticante\/ingegno-<wbr \/>artificiale\/<\/a><br \/>\nSir Roger Penrose pensa che le IA non siano intelligenti, ma solo ingegnose. Vedendo gli ultimi risultati, il mio commento \u00e8: probabilmente s\u00ec, ma \u00e8 comunque tanta roba.<\/p>\n<p>Ufficio Complicazioni Affari Semplici<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/codogno-il-non-praticante\/ufficio-complicazione-affari-semplici\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/codogno-il-non-praticante\/ufficio-complicazione-affari-semplici\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw3b9NvLriUEBRqV_fFn43aV\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/codogno-il-non-<wbr \/>praticante\/ufficio-<wbr \/>complicazione-affari-semplici\/<\/a><br \/>\nPerch\u00e9 i matematici odiano i cavallucci e i cagnolini? Non \u00e8 una battuta, ma la conseguenza del voler spesso essere estremamente formali.<\/p>\n<p><strong>LA LENTE MATEMATICA DI MARCO MENALE<\/strong><\/p>\n<p>Il PSG vince la Champions League: la sentenza dei numeri<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/il-psg-vince-la-\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/il-psg-vince-la-&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw27TxnzA6DNfX-LuUfUKXfz\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/rubriche\/la-<wbr \/>lente-matematica\/il-psg-vince-<wbr \/>la-<\/a>\u2026tenza-dei-numeri\/<br \/>\nIl PSG ha vinto la Champions League per la seconda volta di fila battendo ai rigori l&#8217;Arsenal. Gurdiamo ai numeri nel pi\u00f9 ampio confronto tra gli allenatori Luis Enrique e Mikel Arteta. \u00c8 la resa dei conti tra risultatisti e giochisti.<\/p>\n<p>Quando una tecnologia diventa abitudine<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/quando-una-tecnologia-diventa-abitudine\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/divulgazione\/rubriche\/la-lente-matematica\/quando-una-tecnologia-diventa-abitudine\/&amp;source=gmail&amp;ust=1781305062675000&amp;usg=AOvVaw1ACyjSzdBkKp57cgQ4IHof\">https:\/\/maddmaths.simai.eu\/<wbr \/>divulgazione\/rubriche\/la-<wbr \/>lente-matematica\/quando-una-<wbr \/>tecnologia-diventa-abitudine\/<\/a><br \/>\nQuando una tecnologia diventa di massa, un&#8217;abitudine, come sta succedendo con l&#8217;intelligenza artificiale? \u00c8 questione di pubblicit\u00e0 e&#8230;passaparola! Un modello matematico usa la meccanica statistica per descrivere l&#8217;evoluzione dell&#8217;uso di una tecnologia, misurando l&#8217;impatto delle pubblicit\u00e0 e dell&#8217;influenza reciproca tra le persone.<\/p>\n<p><strong>DIDATTICA<\/strong><\/p>\n<p>\u00c8 online il numero 19 della rivista Didattica della matematica<br \/>\n<a href=\"https:\/\/maddmaths.simai.eu\/didattica\/didattica-della-matematica-19\/\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/maddmaths.simai.eu\/didattica\/didattica-della-matematica-19\/&amp;source=gmail&amp;ust=1781305062676000&amp;usg=AOvVaw03t34Ivz_koGHQ3dANQegy\">https:\/\/maddmaths.simai.eu\/<wbr \/>didattica\/didattica-della-<wbr \/>matematica-19\/<\/a><br \/>\n\u00c8 online il diciannovesimo numero della rivista semestrale &#8220;Didattica della matematica. Dalla ricerca alle pratiche d\u2019aula&#8221; curata dal Centro competenze didattica della matematica del Dipartimento formazione e apprendimento \/ Alta scuola pedagogica della SUPSI di Locarno (Svizzera). Scopriamo di cosa tratta.<\/p>\n<hr \/>\n<p><big><b>Paolo Alessandrini<\/b><\/big> \u00e8 uno e trino: i suoi contributi provengono infatti da tre spazi diversi: il blog storico Mr. Palomar, ma anche il nuovo spazio su Substack, intitolato &#8220;Congetture&#8221; e il canale YouTube &#8220;Paolo Alessandrini &#8211; Matematica&#8221;.<\/p>\n<div dir=\"auto\"><\/div>\n<div dir=\"auto\">\n<p dir=\"ltr\">1) Da <strong>&#8220;Mr. Palomar&#8221;<\/strong> (<a href=\"https:\/\/www.paoloalessandrini.it\/mrpalomar\" target=\"_blank\" rel=\"noopener noreferrer noreferrer noreferrer noreferrer noreferrer noreferrer noreferrer noreferrer\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/www.paoloalessandrini.it\/mrpalomar&amp;source=gmail&amp;ust=1781330480750000&amp;usg=AOvVaw1JLfKsMdGXjW4B-_qHGVJ_\">https:\/\/www.<wbr \/>paoloalessandrini.it\/mrpalomar<\/a><wbr \/>):<\/p>\n<p dir=\"ltr\">&#8220;<a href=\"https:\/\/www.paoloalessandrini.it\/2026\/05\/19\/arthur-samuel-e-la-macchina-che-giocava-a-dama\">Arthur Samuel e la macchina che giocava a dama<\/a>&#8221; &#8211;\u00a0Un breve post sull&#8217;ingegnere statunitense Arthur Samuel, che negli anni Cinquanta del secolo scorso realizz\u00f2 un celebre algoritmo di machine learning in grado di giocare a dama.<\/p>\n<p>2) Da &#8220;<strong>Congetture<\/strong>&#8221; (<a href=\"https:\/\/paoloalessandrini.substack.com\" target=\"_blank\" rel=\"noopener noreferrer noreferrer noreferrer noreferrer noreferrer\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/paoloalessandrini.substack.com&amp;source=gmail&amp;ust=1781330480750000&amp;usg=AOvVaw12Psahd1UFprjcwPnCyrBO\">https:\/\/paoloalessandrini.<wbr \/>substack.com<\/a>):<\/p>\n<p dir=\"ltr\">&#8220;<a href=\"https:\/\/paoloalessandrini.substack.com\/p\/algoritmi-allo-specchio\">Algoritmi allo specchio. Dalla dama di Samuel ad AlphaGo e AlphaZero: il potere e il rischio di imparare da soli<\/a>&#8221; &#8211;\u00a0Un articolo che nasce come riflessione su alcuni temi presenti nel post di Mr Palomar su Samuel, e che si sviluppa in direzioni inattese: dal metodo del self-play utilizzato nel mondo dell&#8217;IA al &#8220;model collapse&#8221;, fino al mito di Narciso e al &#8220;Mostro Aspirapolvere&#8221; di John Lennon.<\/p>\n<p dir=\"ltr\">3) Dal canale YouTube &#8220;<strong>Paolo Alessandrini &#8211; Matematica<\/strong>&#8221; (<a href=\"https:\/\/youtube.com\/@paoloalessandrinimatematica\" target=\"_blank\" rel=\"noopener\" data-saferedirecturl=\"https:\/\/www.google.com\/url?q=https:\/\/youtube.com\/@paoloalessandrinimatematica&amp;source=gmail&amp;ust=1781330480750000&amp;usg=AOvVaw3hNE-ZS5uulJoPfVyeVnUU\">https:\/\/youtube.com\/@<wbr \/>paoloalessandrinimatematica<\/a>):<\/p>\n<p dir=\"ltr\">&#8220;<a href=\"https:\/\/youtu.be\/P30dTCc9kmo\">La formula perfetta dei MONDIALI: 16, 24, 32, 48,&#8230; 64 squadre?<\/a>&#8221; &#8211; Pubblicato nel giorno dell&#8217;inaugurazione dei Mondiali di calcio 2026, il video riflette sulla progressiva espansione del numero di squadre partecipanti nella storia del torneo: da 16 a 24, poi a 32 e ora a 48. E forse addirittura a 64 fra quattro anni.\u00a0Ma \u00e8 anche l&#8217;occasione per analizzare questioni legate alla matematica dei tornei sportivi, tra gironi all&#8217;italiana, eliminazione diretta, grafi e potenze di due.<\/p>\n<\/div>\n<div dir=\"auto\">\n<hr \/>\n<p>I contributi di <big><b>Gianluigi Filippelli<\/b><\/big> cominciano con il post <a href=\"https:\/\/dropseaofulaula.blogspot.com\/2026\/06\/paralipomeni-di-alice-un-giardino-alla-carroll.html\"><i>Un giardino alla Carroll<\/i><\/a>, nuova puntata dei <i>Paralipomeni di Alice<\/i> dedicata alla soluzione di uno dei rompicapi proposti all&#8217;interno di <i>A tangled tale<\/i>.\u00a0Nella rubrica dei <i>Rompicapi di Alice<\/i>, invece, il primo dei quiz carrolliani presenti nel decimo noto: <i>La battaglia di Trafalgar<\/i>.\u00a0Infine nei <i>Ritratti<\/i> quello di <a href=\"https:\/\/dropseaofulaula.blogspot.com\/2026\/06\/ritratti-hertha-marks.html\"><b>Hertha Marks<\/b><\/a> ,\u00a0matematica, fisica e inventrice.<\/p>\n<hr \/>\n<p>Tocca infine ai post del sottoscritto: due mesi, nulla in topic. Nelle varie sezioni:<\/p>\n<p><strong>Quizzini:<\/strong><\/p>\n<ul>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/19\/quizzino-della-domenica-il-bersaglio-di-apollonio\/\">Il bersaglio di Apollonio<\/a>. Cosa possiamo fare, dati infiniti cerchi uno dentro l\u2019altro, per massimizzare il punteggio che si ottiene?<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/26\/quizzino-della-domenica-la-gara-dei-numeri-primi\/\">La gara dei numeri primi<\/a>. Sembra facile suddividere con equit\u00e0 i numeri primi!<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/03\/quizzino-della-domenica-parallelogramma-inscritto\/\">Parallelogramma inscritto<\/a>. Riuscite a calcolare quale parte dell\u2019area dell\u2019esagono \u00e8 coperta dal parallelogramma?<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/10\/quizzino-della-domenica-prodotto-delle-cifre\/\">Prodotto delle cifre<\/a>. Trovate il pi\u00f9 piccolo numero con la propriet\u00e0 richiesta.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/17\/quizzino-della-domenica-divisione-delle-cifre\/\">Divisione delle cifre<\/a>. Stavolta vi tocca fare un po\u2019 di conti, anche se non troppi.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/24\/quizzino-della-domenica-anni-ribaltabili\/\">Anni ribaltabili<\/a>. Sapete trovare la massima e minima differenza tra le due versioni di un anno \u201cribaltabile\u201d?<\/li>\n<li><a href=\"https:\/\/xmau.com\/notiziole\/2026\/05\/31\/quizzino-della-domenica-numeri-alveari\/\">Numeri alveari<\/a>. Quanti numeri diversi di sette cifre riuscite a scrivere?<\/li>\n<li><a href=\"https:\/\/xmau.com\/notiziole\/2026\/06\/07\/quizzino-della-domenica-angolo-2\/\">Angolo<\/a>. Riuscite a trovare il valore dell\u2019angolo disegnato?<\/li>\n<\/ul>\n<\/div>\n<p><strong>Recensioni:<\/strong><\/p>\n<ul>\n<li><em><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/18\/le-macchine-del-linguaggio-ebook\/\">Le macchine del linguaggio<\/a><\/em>, di Alfio Ferrara. Un bel volume che spiega in modo semplice la matematica alla base degli LLM. Poi c\u2019\u00e8 tanta altra roba per far funzionare un chatbot, ma intanto accontentiamoci.<\/li>\n<li><em><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/25\/spettri-di-newton-libro\/\">Spettri di Newton<\/a> <\/em>di Lorenzo Pratic\u00f2, il libretto dell\u2019omonima rappresentazione teatrale ma con la chicca di \u201cNewton parola per parola\u201d preparata da Peppe Liberti.<\/li>\n<li><em><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/09\/il-codice-di-schrodinger-libro\/\">Il codice di Schr\u00f6dinger<\/a><\/em>, di Riccardo Adami. Il mondo dei quanti raccontato appassionatamente.<\/li>\n<li><em><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/16\/modelli-matematici-fisica-e-filosofia-libro\/\">Modelli matematici, fisica e filosofia<\/a><\/em>, di Ludwig Bolzmann. Testi un po\u2019 pesanti, ma ce n\u2019\u00e8 qualcuno di interessante per comprendere meglio il periodo storico che porta alla teoria atomica.<\/li>\n<li><em><a href=\"https:\/\/xmau.com\/notiziole\/2026\/06\/06\/in-difesa-della-matematica-ebook\/\">In difesa della matematica<\/a><\/em>, di Giovanni Vacca. Una risposta di poche pagine a Benedetto Croce, in puro stile Passerino editore. (Ma se volete lo trovate su Liber Liber)<\/li>\n<\/ul>\n<p><strong>Mercoled\u00ec matematico:<\/strong><\/p>\n<ul>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/15\/il-problema-del-lieto-fine\/\">Il problema del lieto fine<\/a>. Un buffo nome per un teorema di geometria combinatoria.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/22\/cifre-nello-sviluppo-di-1-p\/\">Cifre nello sviluppo di 1\/<\/a><em><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/22\/cifre-nello-sviluppo-di-1-p\/\">p<\/a><\/em>. Sono ben distribuite, il che ha senso se ci pensiamo su.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/29\/pi-greco-nel-triangolo-di-tartaglia\/\">Pi greco nel triangolo di Tartaglia<\/a>. C\u2019\u00e8 una struttura molto semplice che ci porta a trovare pi greco\u2026 e una volta spiegato il motivo \u00e8 tutto ovvio.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/06\/trigonometria-senza-trigonometria\/\">Trigonometria senza trigonometria<\/a>. Un\u2019ottima e soprattutto semplice formula per calcolare l\u2019angolo di un triangolo rettangolo di cui sono noti i lati.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/13\/unaltra-approssimazione-non-trigonometrica\/\">Un\u2019altra approssimazione trigonometrica<\/a>, questa volta della lunghezza di un arco di circonferenza.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/20\/fibonacci-dove-meno-te-laspetti\/\">Fibonacci dove meno te l\u2019aspetti<\/a>. Un problema probabilistico porta a un risultato che \u00e8 l\u2019inverso del prodotto dei primi numeri di Fibonacci.<\/li>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/27\/dimostrazioni-a-conoscenza-zero-e-crittografia\/\">Dimostrazioni a conoscenza zero e crittografia<\/a>. Come sfruttare il teorema di incompletezza per ovviare a un teorema di impossibilit\u00e0.<\/li>\n<li><a href=\"https:\/\/xmau.com\/notiziole\/2026\/06\/03\/numeri-primi-e-buchi-neri-un-connubio\/\">Numeri primi e buchi neri: un connubio?<\/a> Ecco cosa succede se si fa vedere della matematica a un fisico teorico\u2026<\/li>\n<li><a href=\"https:\/\/xmau.com\/notiziole\/2026\/06\/10\/la-matematica-e-la-fine-dellumanita\/\">La matematica e la fine dell\u2019umanit\u00e0<\/a>. Riuscite a trovare la falla nel ragionamento \u201clogico\u201d mostrato nel post?<\/li>\n<\/ul>\n<p><strong>Varie:<\/strong><\/p>\n<ul>\n<li><a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/04\/17\/the-daily-baffle\/\">The Daily Baffle<\/a> \u00e8 un sito dove ogni giorno vengono proposti dei giochi logici pi\u00f9 o meno semplici da risolvere. (Diciamo \u201cmeno\u201d\u2026)<\/li>\n<li>Il libro di fisica di mia figlia <a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/20\/multimodalita\/\">ha qualche problema logico<\/a>.<\/li>\n<li>Un googolplex \u00e8 tanta roba: ma <a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/21\/vi-serve-un-pdf-con-le-cifre-di-un-googolplex\/\">lo si pu\u00f2 leggere<\/a> in una serie di libri\u2026<\/li>\n<li>\u00c8 possibile che il valore attualmente usato per la costante di gravitazione universale <a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/21\/stiamo-usando-il-valore-sbagliato-per-la-costante-di-gravitazione-universale\/\">sia errato<\/a>. Alla quarta cifra significativa, d\u2019accordo, per\u00f2 sarebbe un bel colpo.<\/li>\n<li>Douglas Adams ha colpito ancora, e molti generatori di numeri casuali <a href=\"https:\/\/xmau.com\/wp\/notiziole\/2026\/05\/22\/non-usate-42-come-seme-nel-generatore-random\/\">sono inizializzati con 42<\/a>. Non \u00e8 una bella cosa.<\/li>\n<li>A quanto pare l\u2019algoritmo rapido di radice quadrata inversa <a href=\"https:\/\/xmau.com\/notiziole\/2026\/06\/10\/algoritmi-retrodatati\/\">non \u00e8 stato inventato in Quake III.<\/a><\/li>\n<\/ul>\n<hr \/>\n<p>Ci sentiamo a settembre, da <a href=\"https:\/\/amolamatematica.it\/\">Amo la matematica<\/a>!<span hidden class=\"__iawmlf-post-loop-links\" data-iawmlf-links=\"[{&quot;id&quot;:19,&quot;href&quot;:&quot;http:\\\/\\\/keespopinga.blogspot.it\\\/2014\\\/05\\\/poesia-gaussiana-o-dellunicita-della.html&quot;,&quot;archived_href&quot;:&quot;http:\\\/\\\/web-wp.archive.org\\\/web\\\/20180429085758\\\/http:\\\/\\\/keespopinga.blogspot.it:80\\\/2014\\\/05\\\/poesia-gaussiana-o-dellunicita-della.html&quot;,&quot;redirect_href&quot;:&quot;http:\\\/\\\/keespopinga.blogspot.com\\\/2014\\\/05\\\/poesia-gaussiana-o-dellunicita-della.html&quot;,&quot;checks&quot;:[{&quot;date&quot;:&quot;2026-06-05 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