Origini, storia e sviluppi del calcolo infinitesimale

MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01C88040.2CEE34D0" Questo documento è una pagina Web in file unico, nota anche come archivio Web. La visualizzazione di questo messaggio indica che il browser o l'editor in uso non supporta gli archivi Web. Scaricare un browser che supporti gli archivi Web, come Microsoft Internet Explorer. ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale
La presentazione è stata ottimizzata per versioni più rece= nti di Microsoft Internet Explorer e parte del contenuto potrebbe non essere visualizzato correttamente nel browser.

Per continuare, fare clic = qui.
------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/master03.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii"

Fare clic per modificare lo stile d= el titolo

Fare clic per modificare gli stili del testo dello schema= 3;

Secondo livello

Terzo livello

Quarto livello

Quinto livello

‹data/ora›

‹piè di pagina&#= 8250;

‹N›

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/master03.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/preview.wmf Content-Transfer-Encoding: base64 Content-Type: image/x-wmf AQAJAAADHQUAAAYAZgAAAAAABAAAAAMBCAAFAAAACwIAAAAABQAAAAwCeQChAAMAAAAeAAcAAAD8 AgAAMzOZAAAABAAAAC0BAAAIAAAA+gIFAAAAAAD///8ABAAAAC0BAQAOAAAAJAMFAP///////3gA oAB4AKAA////////CAAAAPoCAAAAAAAAAAAAAAQAAAAtAQIABwAAAPwCAAD///8AAAAEAAAALQED AAQAAAAnAf//HAAAAPsC8/8AAAAAAACQAQAAAAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAEAAAALQEEAAQAAAAuARgABAAAAAIBAQAFAAAACQL///8CIgAAADIKJQAkABIAAABP cmlnaW5pLCBzdG9yaWEgZSAKAAQAAwAHAAQABwADAAQABAAHAAQABwAEAAMABwAEAAcABAAEAAAA LgEAABwAAAD7AhAABwAAAAAAvAIAAAAAAQICIlN5c3RlbQAAAAAAAAAAAAAYAAAAAgAAAMg3FQDk BAAABAAAAC0BBQAEAAAA8AEEABwAAAD7AvP/AAAAAAAAkAEAAAAAAEAAAEFyaWFsAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAABAAAAC0BBAAEAAAALgEYAAQAAAACAQEABQAAAAkC////AicAAAAy CjUAGQAVAAAAc3ZpbHVwcGkgZGVsIGNhbGNvbG8gAAcABQADAAQABwAIAAcAAwAEAAcABwADAAQA BwAHAAMABwAHAAMABwAFAAQAAAAuAQAABAAAAC0BBQAEAAAA8AEEABwAAAD7AvP/AAAAAAAAkAEA AAAAAEAAAEFyaWFsAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABAAAAC0BBAAEAAAALgEYAAQA AAACAQEABQAAAAkC////AhwAAAAyCkUAKgAOAAAAaW5maW5pdGVzaW1hbGUDAAcAAwADAAcAAwAF AAcABwADAAsABwADAAcABAAAAC4BAAAEAAAALQEFAAQAAADwAQQAHAAAAPsC/P8AAAAAAACQAQAA AAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAAALQEEAAQAAAAuARgABAAA AAIBAQAFAAAACQL///8CQAAAADIKVAAqACYAAABTdG9yaWEgZGVsIHBlbnNpZXJvIHNjaWVudGlm aWNvIEkgZSBJSQMAAQACAAEAAgACAAEAAwACAAEAAQADAAIAAwACAAEAAwABAAIAAQADAAIAAQAD AAIAAQABAAEAAQADAAIAAQABAAIAAgABAAIAAQAEAAAALgEAAAQAAAAtAQUABAAAAPABBAAcAAAA +wL8/wAAAAAAAJABAAAAAABAAABBcmlhbAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAt AQQABAAAAC4BGAAEAAAAAgEBAAUAAAAJAv///wINAAAAMgpaAD0ABAAAAGEuYS4CAAEAAgACAAQA AAAuAQAABAAAAC0BBQAEAAAA8AEEABwAAAD7Avz/AAAAAAAAkAEAAAAAAEAAAEFyaWFsAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAABAAAAC0BBAAEAAAALgEYAAQAAAACAQEABQAAAAkC////AhUA AAAyCloARQAJAAAAMjAwNy8yMDA4aQMAAgACAAMAAQADAAIAAwACAAQAAAAuAQAABAAAAC0BBQAE AAAA8AEEABwAAAD7Avz/AAAAAAAAkAEAAAAAAEAAAEFyaWFsAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAABAAAAC0BBAAEAAAALgEYAAQAAAACAQEABQAAAAkC////AhMAAAAyCmQANgAIAAAARG9j ZW50ZSADAAIAAgACAAIAAQACAAEABAAAAC4BAAAEAAAALQEFAAQAAADwAQQAHAAAAPsC/P8AAAAA AACQAQEAAAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAAALQEEAAQAAAAu ARgABAAAAAIBAQAFAAAACQL///8CHgAAADIKZABFAA8AAABGbGF2aWEgTWFyY2FjY2kAAgACAAIA AgABAAIAAQADAAMAAQACAAIAAgACAAEABAAAAC4BAAAEAAAALQEFAAQAAADwAQQAHAAAAPsC/f8A AAAAAAC8AgAAAAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAAALQEEAAQA AAAuARgABAAAAAIBAQAFAAAACQL///8CCgAAADIKdgAGAAIAAABOQgIAAgAEAAAALgEAAAQAAAAt AQUABAAAAPABBAAcAAAA+wL9/wAAAAAAAJABAAAAAABAAABBcmlhbAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAQAAAAtAQQABAAAAC4BGAAEAAAAAgEBAAUAAAAJAv///wJFAAAAMgp2AAoAKQAA AC4gSWwgbWF0ZXJpYWxlIHF1aSBkaSBzZWd1aXRvIGlsbHVzdHJhdG8gAAEAAQABAAEAAQADAAIA AQACAAAAAQACAAAAAgABAAIAAQABAAEAAgABAAAAAgACAAEAAgABAAEAAQABAAEAAAABAAIAAgAB AAAAAgABAAIAAQAEAAAALgEAAAQAAAAtAQUABAAAAPABBAAcAAAA+wL9/wAAAAAAAJABAAAAAABA AABBcmlhbAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAtAQQABAAAAC4BGAAEAAAAAgEB AAUAAAAJAv///wIJAAAAMgp2AD0AAQAAAOgvAQAEAAAALgEAAAQAAAAtAQUABAAAAPABBAAcAAAA +wL9/wAAAAAAAJABAAAAAABAAABBcmlhbAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAt AQQABAAAAC4BGAAEAAAAAgEBAAUAAAAJAv///wJmAAAAMgp2AD8APwAAAGFkIHVzbyBzdHJldHRh bWVudGUgZGlkYXR0aWNvIGUgbm9uIHV0aWxpenphYmlsZSBhZCBhbHRyaSBzY29waQACAAIAAAAC AAIAAgAAAAIAAQABAAIAAAABAAIAAgACAAIAAQACAAAAAgABAAEAAgABAAEAAAACAAIAAQACAAAA AgACAAIAAAACAAEAAQAAAAEAAQACAAIAAgAAAAEAAgABAAEAAgABAAIAAAABAAEAAQABAAEAAgAC AAEAAQAEAAAALgEAAAQAAAAtAQUABAAAAPABBAAcAAAA+wL9/wAAAAAAAJABAAAAAABAAABBcmlh bAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAtAQQABAAAAC4BGAAEAAAAAgEBAAUAAAAJ Av///wIJAAAAMgp2AJEAAQAAAC4vAQAEAAAALgEAAAQAAAAtAQUABAAAAPABBAADAAAAAAA= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/pres.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0001.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale

Origini, storia e sviluppi del calcol= o infinitesimale

Storia del pensiero scientifico I e II

a.a. 2007/2008

Docente Flavia Marcacci

NB. Il materiale qui di seguito illustrato è ad uso strettamente didattico e non utilizzabi= le ad altri scopi.

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0002.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale

Bibliografia

–E. Giusti, Piccola storia del calcolo infinitesimale dall’antichità al Novecento, Istituti Editoriali e Poligrafici Internazionali, Pisa-Roma = 2007.

–F. Giusti – E. Bartoli, Analisi. Fonda= menti teorici, Ed. Tramontana, <= /span>Milano 1990.

–G. Prodi, Analisi matematica, Bollati Boringhieri, Torino 1992.

–A= rchimede, Opere, a cura di A. Frajese, UTET, Torino 1988.

Sitografia

www.fisicamente.net

www.matematicamente.it/cultura/storia_della_matematica

http://www.dm.unipi.it/pages/maurolic/edizioni/archimed/intro.ht= m#2

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0016.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale

Parte I
Il calcolo infinitesimale:
gli antefatti

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0003.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale

L’Antichità: problemi di esaustione

•<= /span>Dei due grandi problemi che hanno portato all’invenzione del calcolo infinitesimale, il problema delle tangenti e il prob= lema delle quadrature<= /span>, solo il secondo trovò ampio spazio nell’antichità.

•<= /span>

•<= /span>Teoria delle grandezze: esprimere una quantit&agra= ve; in funzione di un’altra pre= sa ad unità di misura. La scoperta dell’irrazionale. La = teoria delle proporzioni di Eudosso.

•

•<= /span>sec. III-XVII: la “misura” è in realtà un confronto con altre grandezze. Es. anziché dire “l’area di un cerchio di raggio r è pari a pr2<= /span>”, un antico diceva “il cerchio è uguale a un triangolo che ha come base <= /span>la circonferenza e come altezza il raggio”. =

•<= /span>

•<= /span>Equivalenza =3D equiscomponibilità.<= /span>

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0003_image001.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhFAAKAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAEAAgAR AAYAgAAAAAAAAAIQhI8QkY27DJyUujcvZvqlAgA7 ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0003_image002.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhFAAKAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAEAAgAR AAYAgAAAAAAAAAIQhI8QkY27DJyUujcvZvqlAgA7 ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale

L’Esaustione

•<= span style=3D'font-size:64%'>Esaustione =3D procedimento di costruzione della f= igura intermedia tra due figure.

<= span style=3D'font-size:64%'>•Zenone, Democrito, Eudosso, Euclide (l. XII), al-Haytham.

<= span style=3D'font-size:64%'>•Un esempio da Archimede:

Problema: il cerchio &e= grave; uguale a un triangolo che ha come base la circonferenza e come altezza il raggio.

Si dia un n tale che il pol= igono iscritto Pn<C. Sia Tn il triangolo avente come base il <= /b>= perimetro di P<= /b>n. Allora Tn<T. Crescendo n, P<= span style=3D'font-size:59%;color:#333399;mso-color-index:5;position:relative; top:.37em;mso-text-raise:-25%'>n approssima sempre meglio C. Ovvero,

Per assurdo, sia prima C>T. Si pren= da Q=3DC-T. Si può allora trovare un poligono = iscritto P<= /span>n t.c. da cui

Ma ciò è impossibile perché Pn=3D Tn<T. Analogamente si ragiona sui poligoni circoscritti.

------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image003.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC51Sv2/TUBD+7tkG6kayk4IQAVEbCZjaIiTWKG4aYEllEVewGQMGIuUHSoLSLFUl JFSxBJgQO0j8AWwMndiYGRgYoIURIm9ImHsvTpEisfDkJ393797dfd+7jx/ev4RaZb0saE4i+waB gbZDgMCWOjV4C6IMkUjTVKFlOpH55sU0LifKoqwvMDp3yMIppDIY67DZs8v4tbR1YJ/TzWdROdSi /v1g+CAGbqosczKfkOio+EIJ5wF+CSeddPtU9cLt2UGjFfec9XjgXOu0ojZ23uwPnvF2LnwfbJp3 i1wISxwsqV005SV5sz3cpUnubbqc5d7+/X+5SZLBD75kHtSQzfvBWwFtWuUbzVZRrXCV+rB1q9ME Phvm8xefCv9kMKlCM0xKAbStTMWfBypubOzBIBhirV4LLgEL1xttr9lcjXqN25XOndiP7sU95I1Z hnkt6yZvVDoPu424Kw+R12uBU93sdyMUcMRdOT8O3ZG7ciX0/PHiac9PjlkekmpyNhmthoxsq8K/ 8aLzamyyz2UHe62ryfFkxP5iuBZWE/l5Vo6YBglerAUxPQ1KUFNq88hn8ySPiTLazJhgCv1xCSW2 A6nB3wmSc0YTcbMXtXFYWe/UbHKRM/Vhrx+3UJS6yvdy8YSmSn7dK2D2RTV1/w/QASyAJgMAAA== ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image004.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhKwAYAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAQABgAj AA0AgAAAAAAAAAI5hINoy+0JWVjT2VYzlbdaDXgh14nPt12UmXKJemIo3MUyjbHjfUx6+GO9Vrof UAHz4ZYnI1Plcz4LADs= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image005.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC5VTzWsTQRR/bzbRZDeym1QRa7G7S1tPSUXwEnJomga9pGxMSo/bVbcaSDaSxMbc ggWxXqL0Ip56UfBv0ENP3noTRDyqxWNd9iYY3+xHkCpIh52d37yP35v35s3Hg/cvwR970hKDJEc/ 1pED4RMCMNj1tXGaDDFEyMbjsY9yeCGUSSyyS7EltidNEVo4JcMMjLkxrIJCkn3Cr2luSACHRCeF VimoWL179cF9G2DDZ0lyPsbRWTbEI5wh9JMNfwWnfYb+wkCpN1p2V121++rNdsty4Mmbw/5zmuqV 731H2tyJkVmWrEVar4qBE507v8VACNi/4EIiYFfHETueiB2Br0fklJxE4QxOfh+jDAp/ZYAnzCCI gSBPYnBup1oyqvABXdxibyc5DTEH/6gY8ni1QetWuwlwkBC1F58z/83pzCQel+hz2YLCpmM81m50 xxjd3tqagnGEOFupVerXAKbWG06x2Vy2uo3bpfYd27Du2l1Ix4/nnBbCU6XjpfaDTsPucCWkY5W6 Wn7Y61iQgYS2eNk1tZG2eN0sGu7spaLhnZOL4JW9eW+0bBJS5BIt7qz6yhVJppGApPIN77w3Ivm0 uWKWPf4V5RRSNZDRoJogpSuAn7JINYo9Bl1nsO2Q6lGO7wV9jvZVvs/Tb7vEhRk9S9Agz4vUyby2 5EFcIJKyAAXf488e5y8haFwIb0eB0/7unf966Dh6bdDt2S3Y4TfBu1aDp5ELfP2WgePdIPia3y75 e3vIAwAA ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image006.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhcwAXAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAQABgBs AA0AgAAAAAAAAAKcDI5gyRr/GoytwrOqnbrvqzCZl4whYm4oRZZo642LmZKyFOPwy7fp75jMDCBL z4XRIXenpA2oy9yIIk5T1Kkxe9qV8St9zbJOpfljdRU1XW1YNiZfj+ctPcf+Jm9lcB0LyNSlUgdV RpU3N3i0eBYxyNI31ycVJ1S5dhfUWEUTmbiSaWczWkrKGWi6U/SpujoJw4o6muZqRzTbmVEAADs= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image007.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC51Sz2sTQRT+3mwSTTaySaqIWuymoJ7SiuAtgaTboJeUbbKlxxh1bQP5IUlszC2g iHhoFDyINw8K/g166MmbB09SPGqLRwl7E4xvZjdFA14cdphv3q/vzbfv88cPL6HWUM8LRCX6tEkS aK8IENhV3jBvQRQgEpPJRKElOhPYdDGNi4u8GOpzjC5GDMxjIoOxhgRb9hi/4Z3XgUMupwdRcZRq vW1ncNcFbqgqUVlPSHRSfKWyNs/opzAnfrdPVS/cXsKpN92uueb2zXK7WWvh8dvD/jPe5uXv/ax+ Zz/EYRkOlk+7EpNJMrM12CO/9pCW4Nce/vq/2gR5/uAk44hD1rbsdcvBjngnnouygDble0izfKop 5qsMmjfbDeAgEou++JL651t8PsKJIz7lyeYykmuHuXYDXVM01XVjI0JhQlisVkrOVWBus94qNBor tW79ltW+7dq1LbeLZHj2zUkt6CoZttr3OnW3I51IhkqOWbzf69SQwvH08qVxNT1KL1+rFuzxwvmC 7Z0yCvCK3gVvtFJllDAsPsYL5utxjG1pNrDVuO6d9kZsP1tdrRY9+RWMOLEaJHixJsTP1KAkjkmN HlgQoUepxQxDmz3neIaUvcUaEmLszCLL93UZl0Pu7xQHf86cnEzyf0IwAwkcU7f3apq5icXKoNtz m9iX+nMPSOMJTafo20EKszOgqfzfF6LGyFgDAAA= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image008.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhcwAYAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAQABgBs AA4AgAAAAAAAAAKMhBFpce2d4pv0RFUzwkyvy3Wb6C1WWZEkulmY18XIs8IQWues6dSUPAvediqY jrYTnojDJJKX8vmUNucT+gPpJJkpdfkB9TTaI9iKJacm3h+6mf6qWS94vDzO06/yrrVO1eZ3VjJ1 kcT10Wcn9nZIlPhGBlgoaXmJuBglQonp6ag52flJ6sQwWpo6UQAAOw== ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image009.png Content-Transfer-Encoding: base64 Content-Type: image/png iVBORw0KGgoAAAANSUhEUgAAAZAAAACFCAYAAAB1065QAAAABmJLR0QA/wD/AP+gvaeTAAAAB3RJ TUUH1goGCBEQJxVwIwAAIABJREFUeJzsnXd8U1Ubx3/33uymI917byjQMssuU0HFibgHiiJLEH2d GAUFJzJFRHGAgqgIKoqMMssuo0D33m1Gm2Yn9973j7JKSmmhbTru9x/95JycPCXjd85zngFwcHBw cHBwcHBwcHBwcHBwcHBwcHBwcHBwcHBwcHBwcHBwcHBw3DqEvQ3oCOxZ9tZglqT+IVjMHz37/a/t bQ8HBwdHZ6BbC8gvvzxEuVfFLgBB/M/T11uoqlIYaNq6ByY8kTRXXmNv+zg4ODg6Mt1WQHYtkwfy +MSvQpGwR0zf3hKxgwRWqxU5aRdNqspqjZVl7xs3a+Fhe9vJwcHB0VHplgKya8WCBygC33sHBwiC I8P5JEk2GK8qLWdzzmeYweBjhdeF9yZP3kLbyVQODg6ODku3EpA/v5JLHKz4kiSJydHxvUQu7q43 nGvQ6ZGeelZvMpgumFnzA+NnfFDcjqZycHBwdHi6jYDsWv5OPI+itjrKnD2j+vQU8wWCmz6HYRgU ZOZYKgpLTTRjfWrs7EW/t4OpHBwcHJ2CLi8gLAtiz+oF8wiG/CAkOpzvG+JPtvTPViuUyDydZmRo 5icdn5h19wtyfRuZy8HBwdFp6NICsvuLN71IgWCzQMDvH5PQR+LgJL3ltSwmMzJOpxnqajQVNEtP GjtrYVormsrBwcHR6eiyArJ72dt3kDzeJk9fb1FIbKSQoqhWWJVFaV4hU5iVa2EJdv6olxauIgiw rbAwBwcHR6ejywnIjuWzhGLC7VPw8FxkXE+Rm7dHq7+GtlaD9FPnDBaL5SDDmh4dM3OxstVfhIOD g6OD06UEZOcKebSAxB8Ojo4B0QlxEoFI2GavRdM0cs+nmxQV1VqasT44dtaifW32YhwcHBwdkC4j IHuWL3ieIInlAeEhfP+wYIogmv+nqWvrYDSZIBIK4SR1AEWRN3/SJarLKpGddtHEsviCVODtJLnc eiv2c7SMr9/YPYxlqbbbIdgdunbakjEn7G1FV+HlA9N8WItgqM0AARPJEB0iKIZhyaxlY5cV2duO ltDpBeTg6tdlFlb0I4/HGxXbt5dY6uLcYLxOp8f5jFxk5RUju6C4/r/5xVDW1EKnM0BnMAIAxCIh DEbTlf+XiEVwkzkjJMAHUaFBiAjxR2RoIOKiw+Dq4tTgNYx6Ay6mnjMYtfosC2u9b/ysRfnt89d3 T755c3cSw5J7Hd0kmtZYj2EYVKlKybKqArK0spCsUpaSdYZawmgyEGaLEXqDjjBZjISQL2IdJI6s kC+CUChmHcXOrI9HIOPjGcj4eQYx7jIfpiUblyYMIurURkfQVOzzH49Iv/0Fuzdz97zoR1GiIzyC 8nYRuRoam8OAsbIMCCtjoQDAarSiqrCaUhYpSWWxkqwpryVNOhNMehNhNpoJs94MhmYJvojPihyE rNBByPJFfDi6OTJuga6MR5A74x7kzkhcJM26IzXRRoHBoidYhon/YuzqTvOed2oB2fPFW8NJPv9X mYebU3ivWCGPx4PeYMTR1AvYdyQV+46mIi0jFyEBvogMDUBESAAiggMQGRoAVxcnOEjEEPMApjIH Zq0GDj6BIFwDoNeboDMYoVTXIr+4HJm5hcjOrxeerPxihAX5YcSgeIxMTMDQ/r3h4iQFy7IoyMqx luUXm1mamTpmzsJN9v736YrI5cm8QIbMTEgKCwmJ87qlz69WW4dDKQdw6NB+HDi0D+kZFyCVOiI8 LAJRkdEICgyBm5s7JBIJHBykcJQ6QiJxgF6vg0ZTC61OC71eD6VSgdy8HGTnZCInNxsWsxlxcb0x fFgShg0ZgYEDB0MsEt/S35l2uJDOSi058ux7I4fd0gIcAOrFg0cJj/bw6OM11D+Jf6N55aXlOHog BSn7U3DyyAmUFpXAx88HIRGhCAkPhV+AH6ROUjg6OUEsEcNB6gCKomDQG6Ctq0NdbR30ej2qK6qR n5uHvOw8FOYVwEEqRcKABCQOH4xBIwYjKjYK11e+uMzZypNMSulBDW21DO4sItIpBSRZLuexbngf JOaF94wWOHu4E3/tOYxN23Zhz+GTiAkPwohBCRiZmIDB/eIglTT+JdYryqEpvAiprzccvD2hysoB Y2EhC+8Nnsih0eeYLRYcP3OxXqCOnMaptAz06xWDJ+6/A5PGDwfMJqSnnjOyDPsbgBeTZsi1bfhP 0e1Y91byTCcX8Ufjnk6QtGS3X1JShE2/bMS///2N8+fPoXfveAwbOhLDh45Ezx694Orqdtu2VVVX 4szZVBw8uA8HDu1DZlYG+ib0x8Q778FDD06Bh7tns9eirTT++vqEwaS1PPL8R6O23bZx3ZBZybP8 RQR5pKdHH68hjYjH6eOp+GPzVhzaexBqpQr9hwxE4vBE9B88AGGR4RCJRbf1+jRNo6SwGKePp+Lo wSM4sj8FOp0eicMHY+L9EzHqjjEQCBsmNJ+pPMEcLT1Ua7VahnQGEel0ApK8VB7MCrBVLBFHGoRi ycbtu/D7P/sQHhyAR+8di4fvHmPjYroehrZCU5AOU50SbtHhEDpfms8CmpJS1BWXwTkwGmIPv5va o9UbsP2/g9iw9V8cS72AiaOH4NF7xsJPKjTUqWsVLIt7R8+Up7bG397d+f6N3W5WHq9gxIM9pR5+ zjedr9HU4s+/t+Gnn7/H2bQzmHDH3XjwgYcxJHEYHBxuPSeoudTUqHHgYDJ++fVn7N23G0MSh+GR hx/HnXfe3ayTSVFGFU7tzC7V1OjDZq+YYGpzg7sQ83a+FEAJ+Ud7eiR4DPEfcUU8ivILsX3LNmz9 +XdYzGbc89AkjJ90J2J79UDrhPo3TXFBEfb9l4w/Nv2OwrxC3DFpAu575H4kDOyLyxuiziQinUpA di97ZwpBkd8U1+oE3/21h3c+Mx/PP3IPptwzFlFhgc1aw6zToCbnDHhSMdwiwkDyeTZzTJo6KNOz IZTK4BTSAyRlO6cxyqsU+OmPXfj6p21wdnTA8w/cwUZ7uZpB4q3RL73/OZczcnt88/a+tb5hrk8M vjumya1hVXUlVq5aivU/rENCfD9MmfwY7rnrvnYRjRuhVqvw+x9bsOmXDcjNy8H0abPwwvMz4OTU hBCywO6fzurUldoPnvtw5OL2s7ZzM2fXnEA+nzga5xHvflk80k6fw+pPV+JQ8iEMHDEcw+8Yix7x fUCQrfETSEAgoNDSb3dJQRH2//MfDuz8D66uMrz4ygzcee8EkCTZaUSkUwhI8iq5lAXWHk/PeWDL vuOC8moV5j43BVOn3A1Js4+ZLLQVBdCW5MIlJBgOvk27ExgrDVV2Lsx1esjCekMgvfmO9zJWmsaW v/bgo9UbQNM0HkoaaB6d0OOIlUdOHj9dXtXshTiusO7N5J4ESZ6a8GyCQOLU+HteUlKEL1Z8ip83 b8DEO+/BvJf/h+iomHa29OacSj2BTz9fjEMpB/D81Ol46cXZcHdrPF9JXanF3p/OGggzG/rMJ0kV 7Wxqp+OyePTyTHAf7Decf+Lwcaz+bCXSTqdh4uT7ET1oCGJ7xbbJaYOmaTBMy1TEaDShvKQMtcV5 +OXbH0BbrZj28nTc+/B9OK86zRwpOaQBQSd+lrQyo9UNbgU6vID8t+KtfhUKzZ9rt+/1yC+rot6c 9RSeeOAOCPg3vA+zgbGYoM5NA2M1wC0mEvwb3Ik0hq68CjV5hZD6hkLqEwy0wO/OMAy27zoE+dJ1 4AHsS/eN1UYG+T4wZub7u5q9CAcAYP27+49E9fPr1yMxyOY4qDfosXDxQnz33ZeYNGkyXnhhLgID g+1gZcvIzLyA1as/Q3LyTrz6ytuYOX02eDzb0+7xnZmmkizF1mfeG/mIHczsNLyyZ0YQSfGO9vbo 5+5PB/Pef02OtNPnMHXm8+g7IgnlNVoMTOwHseT27jZaG7WqFqeOn0afmGBkpKZi9acrodfp8O6n 78MhRtihRaTDCohcLicTHPRv/Lbv+Hu/JR+jpj02CW/OevqGF+I3wlSjgDrvHCTubnAJCwJxgwiI prDqDVCkZ4HkiSELiwPJb1n6gZWmser737Bo2bcY1bcn/ej4oV+Huetm93thraXFxnRD1r2RfK/Q gf/ThOf6i3m8hu/fjn//xLzX5sDZ3Q9Pvvg2vHya58rsSGRcPIPfv/8EQorBZ5+sxOBBDdMVjHoz /v76pJllmCFTP0g6aSczOzQvJ78YzGdFR3vI+rid+fUcb93ytXjk2ccw63+zUVCmQkGZokOKx2Uu i0hCj1D4ebti68+/46MFH2Lg0ETcN28SnWE5X9cRRaRDCsi/S9/0yS9X/L3kh619/P28iRWLXkFs REiL1mBZBpqiLBiVpZBFhkHsduPeH81aj2FQk1sIvUIJWVgvCJ3dW7xGWaUCr7y/DPuPnmZfeeSu ov4xYWPHzVmUfVuGdXHWy5NFYIj8AeMjvf2jrrp5FMpqzJw9DWfPncbER2bjxZemQ+bSeORcR4dl WOxLuYC81F34cuViTLjjLny8+IsGdzZZJ0uZ8ymF559+f3gfAgR3l3YNM3fODBHxeUellS5u69/6 jvLy9cJ7ny5EREwkzmcVo7hcgQEdWDwuc62I+Pu4QVOrwWfvf4Jtm7fikXmPME4jJB3uJNLy7Xgb s2f5grv/OXom79WVP8bPmfYIsXvTihaLh9Wgg+L8MViNNfBK6H3b4gEABElCFhEC18hQ1OSehaY4 EyzLtGgNXy93/LxqIdYs/h/x8cbtQd/v2H/x78/feOa2jevCsBbMd3Z3cLpWPA4fOYhhI/vDy8sb q77biTvueqDTigcAECSBHtGBCOo1BkcPn0NNTQ1GjhmECxeuFnwOj/clBSJ++Ddv7H3cjqZ2OGbu nBki4vGOlv5d6b50+lLqxXkvYeNfm+rFI7sIReUKDEjs2+HFAwBkrs7oOyAep87noaRCASdnJ7z3 2UL8+OdP2LVhN5ny8XFns5Y+8kryzGh723qZDnMCSV4vF6kr9atX/fbPkzmlVdRPqxaib1xUi9fR V5dAU5gJxwBfOAX4tclfaDWZoMrIBWtl4RLeGzyRpMVrFJSU49GZC2A1mpj5j97zj7u726MTZstb JbO6q/DlW3v8BASZM+axeJGLhwMYhsGnny/GqjXLsOyz1Rg+aiL+PZGD4UNiIBbevEFYR+dEag48 HEXoG+GLtetWY+GHC7BQvgRPP/kcAKA8X4WU7RkqA8UEzZAndfv8orm7p4ea6ujjKUuPu+oVBmLF 96sRFhkGADifVYTiClW9eNxmPkd7o1bV4uSx0+gbFwJ/73pPh7ZOiwVz38Kxo0cx5o0kjXeM+8CO cBLpECeQvSvf6VFdpkn/3+oNTznKXKgTO9a3WDwYqxXq7LOoK8uFR1wMnALbRjwAgCcUwrNXDMQe zlBcOAKDoqzFawT7+2D/r19i+JB+5KurfpxQXlmZvWf5WwPawNxOi5DiLw2M8SRdPBxgMOjx6BMP 4K8d27D3vxTcO+lBHEsvQXiId5cQDwCIjfZHZrESGr0J0557Cdt/34llKz7F7LkvgKZp+IS4wt3X USS2EO/Y21Z7M2vPrDBVsfbklplb3aJCYojf9v5xjXgUorhChYGdUDyA+pNIv4HxOJWWj5IKBQBA 6ijF5+uWYdb8Odj6v+1OF3dmnewIJxG7n0B2r3jnpTJFzdK3vtokuH/iKCx5fTpaWk/IXKeGOvcc hE5SyCJDQbZDQtBl6nNGciB0lMEpOLbZOSPX8s2mP/HOp2vx3rMPWnoE+8kPqKglcrm8Zf6xLsbX byUP4lHEvonPDxDqjXWY/Ogk+Pj44es130MoEKKgQo0TORUYOTjmhqUhOiPpmaUw6Y0YHV/vtq2t rcGjTzwAJydnfLtuIyx64L8fTpkYkDHPLxrRLWuuzdozK0x5seLkX+/udHnlrVfx2HNPXBlLyyxC SYUKAwf3ve1McnvT2EkEAM6lnsUzDz6JPg/F6ftMjktYNurLTHvZaLdv3u6Vb7glr5b/m1em+Hz+ yg2CGc88hI/eeKll4sGyqCvNhSorFS7B/nCLiWhX8QAAoZMjvPvGgYUZivNHYNa13As1dcrd+PLD 17Dgmy38E9mFC0Z4Egf+XfqmTxuY2ylgwRIURX4TNySEr1BV4I67RqJXXB+s/3ojhAIhaIbByaxy xEb6dynxAICIMG9U1+pRpqwDADg7u+C3LX+Doijc9+CdYEgjwnv5kDyKXW1nU+3C7P9mRxQfLUzd /vY/Lh9+seQ68ShEaaW6S4gH0PAkUlpxteVQr4Te+PW/P3Dxz0zJ4TXHz8zcOc1uJxG7fPv2rHh7 FEkIM5UGc9Iba34SLnnjJbw89eEWrUGbjVBkHIeppgJe8XGQeLV+46jmQvJ4cI+NhJO/D1Tpx6Et z0dL01InjRuGX75chE82bheml1cPFPD5GbtXvn1X21jcsfn2zX1PicX8YLEnQ46bOBL33zsZn328 4kry17n8Sjg4COHt2fzkzs4Cj0chOtIPxzJKrySliYQifP/tJkRFxmDipDEI6OXCB4Gkb97cnWRn c9uVebtnRBYczT2155NkpzUbv8YdkyZcGTuXUYjSypouIx6XqReRPjiZltdARELCQ7Bt79+oOqsQ Hlh55MycvdNbfmHcCrSrC+vkV9P4Gtr3A7CYLfbwED405z0snD8Nj0wa26J1jKoq1BSch4OXB5xD Alvs8mpLLDo9lBnZIPliyEJ7geS3zD9/NPU8HnjhTXz/8euQWsxGlmW+M9CqlyfMXtEtaiFtkO9w MtOSwtjhXi5Pz7wfUyY/jrlzXrsyrjOY8UdKBoYOjIJUemuVbjsDh49mIMxbhh7BDTdG816diYvp 57FU/h17MaUsv4hkouTypC7fg2bO3ulRpafKT+z8cI/jd7/+iN79+lwZO5dRgPKqWgwY3BfCNmwi Z0/UqhqcPHYG/eJC4ed9tfCnplaDe8fcxfoO8DYOfLZvfHu7s9rtBLJn+dthGqtvqkQimREYFyN8 /NUPMefZyS0SD5amUVNwAbUFF+AWHQ6X0KAOJR4AwHeQwCs+DjwJD1VpKTDVKlr0/EEJPfHVkv9h 6pufQOLnK3Jwcn5SSLml7Vwht/uFWXtgsjoscPQQCme+/hTuGH9XA/EAgBPZZQjwc+vS4gEAsdEB OJdfAaOloTZ89vEKBPgH4b0v5hISB763vwUv2snEdmPO3ulRNXm1x/5bvNdx9Q9fNRSP9K4vHgAg c3Vp9CTi5OyETX/+ShQcKBKf/yP9VHufRNrl13fvcvmTLMl+6RcaKPAJDuSNeWQORibGY+H8ac1e w6LXoibnDCiRAK7RYaBaUMrEXugVSqiz8yFx94NjQAQIovl6veH3fyFf+g2O/LEWpppauig7z8Iy 7OzRs9//ug1Ntitr3t4fQTF02s8pHwnd3d2w9svvGmwQKlRa7DtbgJFDe4DPb9+7Lntw9nwBRCQw OLZhdr3ZbMYDD98Fbw9/jO8xVcuzWoOfWjxGeYNlOjWvJM+Mri3XHf197jbntxYtwKTJ914ZO5te gAqFBv0TEyDqwuJxLTc6iRTmFeCBsfdixKwh2uBhgf3a6yTSpieQHcvlTsmr5Ft4AmpNzwHxkuDI cN7ri79EsL833n/l+WauwkJXWQTlxWNw8PGAR1xUpxAPAJC4u8ErPg4WvQrKi8dgNTa/c+bj99+B px+aiGfnfwi/0CAqblBfEV8oWJa8Sr49eancpQ3NthsiHlYeyNzCp3gEVq9Y10A8GJbFsYwSREb4 dgvxAIDoSD8UVNRCqWn4uREIBNi8cSsyc87jTNEeIS3gf2gnE9uUl3e9FENbiCPJiw84zXxldqPi MWBw324jHsCNTyJBocH4YetG7Ft+SFpXpDvWXieRNhOQvV+8M1DMQ4azm+td8cMTxc6uMmz9dz/2 HD6J1R++2izXE2O1QJV9GrrKAnj2ioWjvw86QORxi+CJhPDsFQuRmxMUF47CoGx+zsgbM56Elabx 8ZqNcHRxRsKIRLHMw30sK0DmfyveGdKGZrc737y+Z9z53BMj9x/fQa5d/R34120SsktUAEEg0O/2 Gz91FoQCPsJDvHE8o9RmTCJxwA/rN2PzjrX8orKcZ9a9mdzTDia2GbN2z4qlePyUrA25ztERMcST Lzx9ZezMxXxUKC65rbpIDlBLuJGIxPbqgTcXvoO9Sw44kWbySHuISKtv5eRyObnggeFvsxS5PjQm yjkkJoJPURTyi8swZeYC/LrmAwT6et10HZNGBWXmSQikIrj3iAavM+8yCAIiF2cInaSoycuGVVcH gYv7TV1aJElg3LABmP7mx+jXKwbBAT5w9/HiCcUiSU216vGnJozgT3za8+CWLRc7dW0kuTyZx2iV e1f//o5s/Tc/ISKi4efeZLYi+VwBescFQyLuxJ+DW8DFxQE5BVUQCyjIrrv3cXGRISgwCJ+tfZcc FDe2/47DP3UJ9+as3bNiBRR5mEwXOu/fvJ/4+pdvr3TuO32hAFUqDQYM7tctxeMyYrEIrm4uOJma DkcHEZyk9dUwYnvFIu1UGlGcWiryG+Dz2KDH+/1x5IcTbebebNUTSPJyuf8IDyJFKBG/Hj90oMA7 0I8AAJZl8dxri7FgzrPoFRPe5BosWNQVZ0GdfRqy0EC4RoaBpLpGrL/Q2QneCb3AsEYo0lJg1tXe 9Dme7jKs/+xtPPfaYugNxvrH/HyI+KEDhSKJeL6HoueRnaveCmhr29sSfzNmfPfXRz4zXpqNQQMH 24yfzi2Hm6sjXF3s1xDKXpAEgZgoP5zMLIeVts0tnXTPAxg3bjyxadeqhHVvJN/byBKdirl7Z/QQ kmRKjDDO6bv31hPLv1sJqWP9+376Qj6q1RoM7ObicRmZqwv6DbA9ibz/+ULkny0gcJ7vQvJ4R+bt nhHZVja02i/znmUL7mMoNt3TzychftggiUR6tbjdht//hYNYhKlT7m5yDdpkgOLCMZi0Snj37QWJ R8sr3nZ0SD4PHj2i4BjgDVX6SWgrCnGznJERg+IxYVQiFq/64cpjYgcJ+gwdKPEM8O3DZ/kX9yxb cF8bm94mfPVKsvuxC7s/kspE1JxZ823G1Voj8sprEBN58/bCXRUvD2c4SIVIK6hsdPzDDz5FqSqb yio58816eXKnTYKYu2tmHAleSmLAcMftS/8kn5s1DbG9egAAUs/no1pdhwGD+9n0Ee/OyNxsRUQs kWDZ+pXY9MlmspdTX+e2FJHbFpA/v5JL9q589xuKT/0Um9BbGtYzin9tdrC6tg7vffEtPl8wp8l1 9MoKVJ9PgVgmhWfvWFDCru2qkPp4wbNPD+iri6DMTAVjNTc5/925U7H5z93IzC268hhJkgiLieTH 9O0lpQTUT3tXvvtNyudzO1V8qxG1n2879K1gxfI1jd6LHc8oQViQF8Si7v2j0SM6AOmFCmj1tp8T oUCI5V+sxqbdK10sBstrjTy9wzN318w4kqIODQ0cIdVnmMisi5l4enp9oerU83lQ1mjrxUPQOQJo 2pPGRCS6RzTG3T0eh35IoQb4DGkzEbmtG+ndX8h7kXx2m6Ozs1d0fJyY38jOYNaCz+HlLsPbsxuv Ws4wNDQF6TBpFHCLCofQxel2TOp0sDQDdV4BDIqaS31Gblx6fvOfe/Dt5j+xc8MXNmMWkxkZp9MM dTWaCguNe8bPkZ9vS7tbg7VvJvf5ZfeKkzF9Q6hFC5fYjBdW1OB4dhlGDontciVLboX0rBKY9SaM 6tN4e4Mnn34UfIObdfSgh4KnfzDa9ua9gzJv76zeBEkeGOqfJI127kHeNfROfLBsMfol9sep83lQ 1erQP7EvJx43Qa2swanjZ9D3UoivTqvDxMTx+PqXb6GR1dDHS1NqWcaS+PmYVVmt9Zq39K1kWRB7 Vr7zMsnDsaCI0MC4QQmNise59BzsOXQC8194rNF1zDoNFGkpYBgDvBN6dTvxAACCIuEaEQpZRDDU OaehKc66YZ+Rh+8eDYZh8cfOAzZjfKEAcYMSxEERoUF8ijm5e+WCGW1t++1SVJH5w4XC49Rbby6w GaMZBieyyxAT0fXqXd0q4SE+qFLrUKFqvJL7Jx9/juRTv1Ga2spOUyfr5eSX+pAgDw4LGCWN8+hD frt6HeL7x18Sj1yoanUYwIlHs5C5uaDvNScRB6kDXnv/dbz/mhx9vQdQA/wGO5MUL6U1TyItPoHs WP6Gh4Qn3ETx+YkxfXuLpU6ON5z76Mx3MWZYfzz78PUlnVhoywugLc2Dc2ggpD43j8rqDliNJqgy csAygCy8NyihbZ+RQyfOYu57y3D8z29uGApdV6tBxqlzBqvVcoBmTI+Nmbm4wyWZrXt9z0Nrtr33 85PTHqWeemKqzfjZ3EqUqOswqF+b3f91SopKlCgqqsTdiVEgG3n/Fy56F2ePZNKTx8wc+vwHSUft YGKzmbdrVjzBo/YPC0xy6Onem9TrdBgdPxK/7d2GMrUBao0BAxITwOfEo0WolTU4ebw+2dDXyxX3 jrgbry96E4nDB+NUxXH6RNnhGoa2Dm6Nk0iLtna7Vy4YKyIFWW7enkMShic2KR6ZuUU4cS4dj98/ vsHjjMUEZeYpGJQl8OzTgxOPa+CJhPDoHQuRqxOqzx+BXllhM2do/95wlEqwI/nIDddxdHZCwohE sZunx0gCwsxdK94e2YZmt5j18mRRmapwTZk6j3rk4SdsxnVGMy4UVqFHdKcOLmsTAvzcAJJEZnHj e4IZL83Gycx9lFZf8x0LtsMmTc3bNSueoMgDwy+JBwBs+PpHjBw3CmVqA2rqDOg/OJ4Tj1vg2juR skoVps+fgdWfrAQA9PUeQPX3HeJCUryU2f/Njrjd12qWgPwilwv2rJJ/QRLUn5F9erpE9OohpG5S Nn3J6h8x59nJEFyTEGaqVaAq7TD4Yj684uPAd2h5J7+uDkEQcA4OgHtsFDTF6ajNOw+GoRvMeWPG k1hyTURfRrNAAAAgAElEQVRWY1AUhcg+PYVRvWNdKZL3756V8iXJcnnLm5W0AYwVr+86tdn55Tnz IRDYuj5PZpXDz0cGxy5e7+pWIIj6xlNncitgMtvWUHR1dcOTjz+D5NTfQr95Y9+TdjCxWVA86vd4 734OPS6Jh9FgxA9ffYehd91VLx6JCRC0sBApx1WudWf16N8P1VXVSD12CkC9iPTySnDh83Dwdl+n WQLi7s6kCnj8l/oOHyR09/a86fzCkgrsTTl5JWyXZRloijJQk3sOrpFhkEWEgOD82k0idHGCT0Jv 0IwBivMpsOiv9hkZO2wArFYaySmnbrqOu48XkTBskFAkFs5h3dj8X355yK51QL5+Ldm/Sl32ek5p GvXkE8/ajFfW6FCuqkNkmK8drOscuLpI4eHmiNO55Y2Oz3hpDo6c/49vtOqWbZDv6JAXiwRJItAp 5MoJacuPmxHesweETjL0T0ywqUTA0XJcL4lI6vkCTHnuKXz52aorY1GyWIokiNveUDbvV5wgz3j4 eVPCZtbZ/+G3HZh812iIRUJYDTooLhyFxaCGZ0IcxG6y27G3W1GfMxIJRz9PKC+egK7yas7Isw/f hW83/9WsdUQSMQIjw0QESVCTJ2+hb/6MtoMnJJedLtzNe2TKExCLGp4wWJbF8fQSRIb5QCDoEIel Dkt0lB/yymugqjPYjHl5emPUqLE4W7RfYrI62EYodEC+W/Md4keM5MSjlbksIhKfYJw5eQYlhcWt un6zBIRlmI3VFZW2n9TG5rIsfvpjFx67bzz0VaVQXDgKiacMnnE9wOviuR1tAwGprw88e8dCV1kE VdZpMFYzHpiQhF0Hj0Oj1TVrFWVFpYGhabtG53z1v+ShDMFMOHDiX2rK5MdtxrNLVbCyLAL9u14C aWsjFgoQFuTVaJ0sAJgy+TEcT9/LB8vOXPP2/tv2dbcl51LPgrbSSBg8iBOPNsDVzQVSqQTj7rkD f2ze2qprN0tAlEpyj8VgJvXN+LFKOZkGsUiIIIEedeU58IiLhlOAX2ergdjh4Esd4J0QB0pIoiot BQ6EBUmD++K3Hck3fS7DMFBVKiiCYbe0g6mNIpfLSb6QWKsXlQh9ff0QFdmwvYnZQiM1uxyx0R2r QVhHJjTEE3UmCworamzGRo4YjaqqcvA9DJSIh5V2MK/ZbP35d4y9prsgR9sw8cFJ2Prz72DZ1iud 1ywBmSyXmwkKfykrKhtPULiGDVv/xd39QgDSAu++cRA0EanF0TIIioRrZChkYUFQZpzE/SN6Y+PW /276vBqFCgRJlI16eVG7diu7lgDTyKliiSDoYOo/RGORV2dyy+HmJoW7a/erd3WrkCSJ2Eh/nMgq A80wNmOTH3wEqbl7eSCI4d+8vmecncxsEovZgr9//xNj7uYEpK3p0bsneHwezpw43WprNvsmm6at P1WVljfZ0IJlWWzfdQh3DO4JqbcXSIrzY7cFEg83iGTOGDWgJ1LPZ0KpbrooY3V5uYll6KbDttqQ DfIdTgSFT+JGBEn+/mc77rv3wQbjNVojsktViA7vvvWubhVvT2eIJQKk5VfZjD1w/8PYun0L4pPC hKSA95VcntzhvpAp+w8jMCQIPv5c0ER7MPH+u/DXb3+22nrNFhCJRbfTqDfyjfobX4WkZeRCIhah R884GBSqVjGQwxaWZWDW6ODs5Y/Evj2RfCS1ybmK8mrCQlN2c1+ZLJKFHoHOgsLqDIQEh8LDvWEk 3/HMUoQEe0Ii4e7IboUe0QG4WFgNnbFhnay4nr1RV1cHVqIlHJyFnv5mdLjqBCn7D2PwiC7V2qZD M3jEEKTsP9xq6zVbQAbPW2qgKOo/RUXVDR1o+4+exohB8RDJvOoFpFN3qei4GFW1oIRC8EQOGDEo HvuaEJAahRoUSVTaqzbW2jd2RxIEXuw7OkJ84GAyhg8b2WC8qKoWtToTwkO87WFel8BRKoa/rytO ZDVsVkaSJIYOGYEDB/eh37hICUESH371SnKHilA4sj8FiSNsS/hztA19+sWjtKgUyqrWKU7RomQM i8W6oaqs7IY36fuOpCIpMQECqRNAkjDV1d2+hRw2GBQqiFx9AABJiQnYf/TGPk1FeYWJYdgf28u2 6+EL+F9G9PUlHZyFqBeQpCtjNMviRFYpoiP9QHF5QbdFZJgvylVaVKob1skaPnQkDh7aBzcfR/iG uVJ8CfmRnUy0QaOuRX52HhIG9LW3Kd0GHp+Hfon9kNqMHLLm0KJvLY9H7TDU6QWmS42NroVhGBw8 fhbDB/YBQEDk6gm9osOVYOr0sCwDg1IFkay+BExCz2hUVClRXqVoZC4LRWUVa7UQdnFfrX1zz50U RSbGDgrk6fU6nDmTiiGJw66MXyyohlDAh683lxt0u/D5FKLCfHE8o7RBlM3wYUk4cLA+Uq9PUqgQ YB9b+2ZyH3vZeS1njp1F7359IOzM3UY7IYOGJeLkoROtslaLBCRphlxLUbx9ygrbC7visiqQJIGA S+1qxTIfGKpV4PxYrYupRgOSLwBfUh+tRFEkosODkJaRZzO3VqkGwUI1bq78THvb+dW0k3wBj7em 94gQMY9P4fyFNPj7B8DJyRkAoDOZkZZfidgYrt5VaxHo7wYGQFbJ1fvHyIgo1GnrUFZeColUiOiB ATw+j1pjPyuvknEmHXEJvextRrejZ3wc0s9ltMpaLfYb0BbrhsqyCpt60pl5RYgIufpjIJA6g2UA c13zEt04modeoYJY1vC+ICIkANn5thmm1eWVZpplf2ov266F56l92cFF7BYcW7+hyMnNQkT41V7n p7Iq4OMlg7MjVw+ttSAIAjHR/kjNLb9SJ4sgCISFhiMnp77wanR/f4onIHqte33PQ/a0FQCK84oR Elbf28RK27VAQrciJDwURXlFN5/YDFosIIzItF1fWycyG00NHs/OL24gICAIiF09uWis1oRlYaxW QeTWsIJxVFgQsq77QLAsC0VFJUMz1s3taSIAfPvGAQ8CkPcdG+5wOYE0OycLkRH1AlJdo0eJohbR kVzoZmvjJnOEu6sUZ/OuVnKOioxBTm42gPoTa9/R4WJKQK2wd/vbotwihESEAgBaMbeN4yb4+NXf n2oq62774rHFC4x94aNaiiJTlFXVDR7PyitCVFhQg8dEMm/oOQFpNUy1GhAUD3xJw/p4ESH+yLxO QDSqGrAsqxk364OT7WkjAEDAfOoX4Ua5+VxNIs3OzkRYWCRYFjiWUYLIMF8I+B0uLaFLEBPpj5wy NdTa+rvKsLBwZGVfdVn4RbjD2cPRkbHidXvZyDIsSgtKEBoRZi8TujWBoYFQFaluu7DqLSmQhaa/ V1znxsotLEVIgE+DeQJnGRirFRZdk/mHHM1Er1BD5Gob7hoS4IvCkoa9Q6rLKy0sjZ/by7bLrHt9 fzxoYkqfkaENbkZz87IRER6J7FIVzDSD4IAOFU3apRCLBAgN8sTxjBIA9fcgl08gl+k3NlwCFq9/ /Vqyvz1srCmr5QmEArh5uNnj5bs9gWGBUBap7SMgPDO1XaPWiKxmy5XHNFodnKQODeYRICB24aKx WgUWMCiUELnaNuCSOTtCXXu13DvLslCWV1oZ1rKpfU1kCZ6A+Do2MYAncmjYy0GlUkHq6ITTOeWI jQ7g6l21MaEhXtDozSisqoGLswxqdUNPgLO7BME9vQmekFxmD/v0tQbK6boW1iTBhXK3F84uTjBq jbf9JbyldyxpvlxBUuSpa91YOr3BRkAAQOjqxd2DtAKmujqAIOtzbK5DKhGj7ppTXp26FjTD6MfM +uBYe9q47vV9k3lCKiayn5/N50qr06JYaYSLiwQeblx9tLaGIknERPrjZFYZxBIJtFrbnKxeQ4ME IDHhq/8lD21v+8x6MyGRNgygICluU9FWMEzDSyYHRynMeot9BAQArFbL99Wl5VdCrDRaPRylthE1 Qmc30EYTrIZmVYPnuAF6hRIiV080VtZY6iABTTMwXApsqK6osILFJoJovxjqr+R/SngCckXC6DAJ Rdl+rLTaOpTVWhATZRePSbfEx9sFQqEAVXUMtDrbaEiBmI+4IcFCvpBYK5fL23X7b9aZyesFhKPt YOiGxTYlDhKYdCb7CQiP4m2tVdUIrZb6cME6rQ5SB9sWpARBQiTz5C7TbwsWhmq1TfjuZURCAXgU Ba1OD4BFdWmlhWHodo2+oqzSN2VeUge/cFuftkZTX+wxKjIQDmIuaaw9iY32R4naCE2tbcl3AAjr 40OIJYKgANPIqe1pV/0JxNZjwdE+SKQSWAx2PIEkzZBXUDwqTX0pA5qmGfBu0CddKPO6lFTIcSuY 63RgWQYCqcsN50jEIhhNZmhrNGBo2nRIRbVexbSbIJfLSZZm3wru6d3ollJdqwGPL4CfD3dh2t44 O0pAUHxodTapWwAAkiTgH+kuISi83Z52mXQmUtzIhpOjfRCIhLAYrPYTEACgLdYfqsrqS7yLRMIr LpTrETm7w2IwgDY1Ps7RNPpqJcSuXkATF88arQ6OUgdUlVdaQRK/yOXym/ZuaS3kcjlDUuRrOaml +sacZjJnJ1gtZmRkl9kOcrQpxWUqiHgEpNLG751omkHhxSoDY6Xnt6ddAjGfNeptSyJxtA9WixU8 IXXbLu7bEhArxfxWo1ALaJqGVCKG9gal3gmKgsjZDXruFHJLNJZ9fi2X29pKHcRQlFWYGQvTrtFX AODIq1qmVetVRZm2ZW4u/3gpq5WoqGq6dwlH62G10sjIKkWElwOkDo036so6WUpbzPTFqUtG/dqe tgkchIxey4X3tyfXtgvW1WkhkAjsKyDjZ3xQTFFklqpKAUepBFrdjS/KhTJvLhrrFrDU6QArDYHj jQsO6vQGiEVCGLQ6WC1Wq8on/UA7mggAmCyfbLZamRdP780zWC0Ny1KQJAmxWIIIHwekZ5aA4dKO 24XsvAq4O4kh5jGQSm0FxKA14eLRItpiZZ4jQLTrmyIQ8QmDnhMQe6HT6iC0t4AAgJW2fl9dVmGQ OogvXeI2jkjmAbNWB9psvuEcDlv0ChWEN3Ff1Wn1cJCIoSyvpAkCv0+evMUuhYWe+3DU3zTDHE8/ Vmy9fsxR6ghXCQ8OQh7yC2xPKRyti05vRFGJAgOi/aDTaeHQyAnk7IECI0EQP0/7MKndi20KpHwe dwKxH9o6LfgSvv0FhGDZ32qqFTwPVxdUKdU3fiGKB6GTDIYm5nDYoldcuv9oAqW6Fh6uLqgqqzTS NL2xnUxrFLOJeTHzZCmjq2143+Xk5ASNphYDY/yRk18Bg4nbSLQlFzNKEBXgBieJEBpNLZydGwZg KMvrUJqlYFgL8ao97BM5CqHjCq3ajXoXlvC270lvW0BGz16US5Bkob+HG3IKSpqcK3L15qKxWoBF pwdjsUDg5NrkvOz8EoQE+MBqNrOUirevfaxrnBcWJ2WQJL5K3ZvTwJ8ZFhqBvPwcuDqKEeztjKws 7kK9rahSaFCrMaBXSP3GIzcvB6Eh19ScYoFTu7L1LNgFzy4eXn2DZdoUmZ8Lo6nRoE7DNZ2zB8X5 JXD1c7ntXVyrJA/RDP2jp5ODJTO36RLBYpknTBoNaIuNh4OjEQzVKohlXiBuUuIhK78Ivm4uLEEQ 25Lkcvv/45LsgqqiGkt18dXcg4iISGRm1Rf0S4jwRaWiFuoabgfa2rAMi4uZJegb6QM+rz6sPis7 E5ER0VfmFFyshLbGqLBWOS63l50kRcI30Bd52bZ9bDjanuLcIriFuN+2D7FVBIS1sFtkIiFyCmx7 UlwLweND4OgCo5I7hTQHvVIJoczzpvMyc4vg7iAy01brhnYw66Y8I0+qYa2Yf+K/HD17qYRCeFgk cvNyAAAiPg99wnxwIaOYK+PdyuQXV0PEJxHue/XUmpuXjbCwcACA1ULj9L48o8VKT3thbT/LjdZp D4LCgpGfnWtPE7olKoUKBp0BMj+X295stoqAjJ27KD3Q170ip6Dkpo1hRDJvGBTcPcjNsBoMoI1m CF1uXrU2K68IPq4urErN29sOpjWLYuG+b4w6c0leWjkLABERUQ1KikcFuIGhGZSUcYU2Wwuz2Yrs 3HIMiGxYLiYzKwNRETEAgAtHiqyMlU2Z9uGonfaw8VqCwoK4E4gdyMvOhX9oAAjy9muPtVr9G0eR 5AdPVxf2XHpOk/PErp4w1tSCoe3vaenI6BUqiGQeN3Vf1Wi0KCypQGiA91+T5fIOczMtl8sZq8Xy 3NmD+WazwYIeMT2Rl5cLo6k+eYwkCAyM9kNmdhmsVq4bXWuQkVOKQE9neLhcLQhQUlLvVvb3D4C2 xojs1DLazOJFe9l4LeGx4cg4n25vM7odGefTERYT2iprtZqA0Fb82js8iNl3JLXpF+QLwXdwhEHZ eG0ejnr01SqImkgevMzhk+cQGehDO/CpH9vBrBbx/OIxBwma2JmWUmiWyVwRFhqOEyeOXhn3dXOE h4sEWbnldrSya1Cr0aGisgZ9Ixv25Dl4eD8GDxoKiqKQuifbABZfvbhoRPYNlmlX+g3tjxMpx0Fz 7WzblaMHjyJ+cEKrrNVqAjJurvxMz7CAut0Hjt90rljmDSOXVHhDaKMJtN4AocvNa0ft2n8MvcID WSNba3eXRGOYzOZZ+WmVTK1Cj5EjRmH/weQG4/2j/FBUooBWx5W1uB0uZJSgZ7AXxAJ+g8f3H0jG iOGjUFmgRnWpxiTk69+xk4k2ePp4ws3DHefPnLe3Kd0GhmFw9OAR9B3ar1XWa9USzjGBfpuOnr4A i7Vp95TI1QsGtRost/NoFL1CCaHMAwR584ZhySmnEOHvmzJh9ooOWWjshY/GFhEs8Wnqnmz98GFJ OHCdgDiKBYgOdEd6ZtMh4Bw3pqxCDYvZithgD5uxA4f2YeiQETi1J1fHMuz8x+UTNI0sYTcShyfi yIEUe5vRbci8mAkHBwl8A31bZb1WFZAAD7dvPWXO7LHTF5qcRwlF4IulMKi5ukiNoa9WNdp58Hqq FGoUl1exMWF+q9vBrFvGwtcsVlfodMGesTiXdha66yrD9g71Rl2dEVWKDvXb1imgaQbpmaUYEO0H 6rpqBbl5OTAZjRCa3Fij3lxYzNu/3k5m3pDEEYNxdD8nIO3FkX2HkThicKut16oCMnrOwpMj4mMM P27ZcdO5IpkX9NVcBM71WE1mWPQ6CF1sd5PXs/H3fzCkVxTjL2S3t4Npt8wL8rv1tMU6I/NopWHo kOH4a8e2BuM8ikRCpDcuZpTYdE7jaJqcvArIHIXwd7ftVLlt+2+4a8IkpB0qNFus1ufbs0Jzcxkx Nglpp8+hVs3dibYH/2zbgTsmTWi19VpVQAgC7ODeMVu27T4Es6XpEHORqzdMKjVYtsN9pu2KsVoJ obM7yGa4rzb8vhOD46JODJ63tMO3e5y6ZNSvVhN9cXjfCezmLT/ZjIf5uEIkIFFQbJfE6E6JXm9C QXE1Btygy+OmXzYgITzJQhD4a9oHozvkNt9B6oCR45Kw/99d9jaly1OUX4iSwmIMGzWs1dZs9TaW od5u64K83Jkde5v+vPJEElBCMYwqzo11LfXhuzePvrqYnY8qpZod2it6aTuYddsQIFiLlXnOk4yy nEo9gfIK21Img6L9kZ1XDpPZrvltnYaLWSWI9HOFs4Ntl8fU0ydhMpohsfjSRto6xw7mNZt7p9yP Xdtv7rXguD3+/OUP3PXgPaB4vFZbs9UF5LCanzJ2QC/j97/8fdO5IleuxPu10GYzzFodRLKbu69+ +GUHRvfryfB4VKf55k37MOkMXyDcNLD3SPqXX3+2GXdzkiDI0xkZWaV2sK5zUa2sg1qtQ++wxjcb P2/+EQN7jLEQwEfTPxjdof9BB48cAmVVFdJOnQNNcx6J1sZkMsNsseCvX7fhvin3t+rarS4gcrmc GREfszn1fCbyi5sumCeSecGgVHFurEsYlGoInV1BUk3vEHQGI37a9h/GD4o/lDRD3niv0o6KmZzf P3ScZf36r8Ewtu97QoQPKqtrUavh6mTdCJZlkZ5ZjIQI3yv1rq5Fp9Ni69bf0DciqZbkYYkdTGwR FEVhylOP4OyhA0g9cYYTkVbEZDLjeMpJ6CpL4ermithePVp1/VYXEAAQ8oUb7xnWz/LZWttd5rXw JVKQPAFMNVxFTgAwVCkhkt08+mrdz9vRNybM4u8pW9sOZrUqzy4eXh3iF/22VOBKb9v+m824WMBH r1BvXMhouq5ad6agWAEeSSLCr/Eqzeu+/QrRQQlWmYP39GfkSR0ywYYBqzldeeKKr/KZl57FqQMH YKit5USklTAaTTiecgre7s74d8sWzHh11pWxnJpMhmVv/x+5TQSkxid93z3D+pu2/XcApRVNX4qK Xb2hV3DRWLTFAlNdHUQ3KZ5oNJmx/JvNeDhpEGlhqb/aybxWxVrluPyOgY8oPly8EGwj1RRjAtxh tdAoLuPcm9djtliRlVuGgdF+jfYYMxgNWLlqGcYNmHLh+cVJ7dqmtiXQlHFIjiqz/EDRHgsAuLjK cO+U+3H+0H7wwHIicpuYjCacSDkFH3cnWGqqoanRYPSEMQCA1Irj9MXqc7Vmxnzb4VhtIiCTJ2+h pSLBH5PHD2eXrmu6PbfQ1au+uGI3j940KlQQOMlA8vhNzvvh13+Q0CMCQb5eyRNmyztl4sQLa/tZ IgL7PMWaKebvHX/ajJMkgf5RfsjMLuV+RK4jM7sMfm5O8HRxaHR8/fpvEOwVy3i7+j3Zzqa1iC+G ry238gyDLlafuyIiz854Dr9t/AU9wnw4EbkNTJdOHj6ezugVE4xVn6zAi/NeAkEQSC0/Th8vP1xr Yc2Jy0Z9mXm7r9UmAgIAtJXeOHFgL8MfOw8gr+jGdyECB0cQJAWTplP+FrYaeoUa4ptEX2m0Ony6 diMeHTtUb7VaOlztq5Yw7cNRO8cOmnxWLn+bbawWkr+7E9wcxcjO4+pkXaa2To+yCjX6Rfk0Oq7X 67D0i0/YpIR7tz7/4Zhz7Wxei7ksIunKtPIDRXssnt6emHj/3Vi/ah0SE6I4EbkFGohHdDBOHjmB spIyTLhv4mXxqGGs1lYRD6ANBUSl5u0VUhT+9+JjmPveF03MJCCWeULfjTsVMlYrTLW1ELk27b5a uGw9HrhjJDwdxAIeTXXo5MHm0CtqxMOOAnd2zZrGE+kHRPuhsFgBnb5DuvHbnYvpxegZ7AkHoaDR cbn8XcSFJlpj/WNeaGfTbpkvhq8tt5D6KyIy+42X8ftPv6Iov4ATkRZiNBhxLOUUfL1c0Cs6GLTV Cvkr70D+6fs4U3WCPl52uMZsYRM/H7Mqq7Ves80EZLJcbgZJ/D2+fy9Go9Xjj50HbjhX5FofjdVd /VhGpRp8RxeQvMZ/GADgbHoO/tp9GM89MB4URaYkzZV3+tTdFxeNyL5n2NPff7Z0CVtVXWkz7iQR ItLPFemZHToKtV0oq1DDZLagRyP1rgAgPeMiftu6mR034MF3nlo8plNdKl4rImdrT1peWfAq5PMX gCQJTkSayWXx8POSIS4qCADww1ffIyImEvwIgj5RfkRNE5ZBy8ctb9VKzG0mIADAWJiNVWUV+uXv zcXri1dDo208NFMgdQHLsjDXdc/QTf2l1rU3gqYZzHl3KZa88RK0SrXWQtPft6N5bUq4v8/LIxMm Gee/8nKj473DvFFTq0e1svtG6tEMg4ysUvSP9ANF2n5lWZbFzJkv4p7hT1UbPLw/s4OJt81lEbmo PFfumuhsMZlM2LH1rysiQl0SEYYTERsui4e/jyviogIBAJVlFVi38mtMmH0nfaL8mNrEMIOWJq1u ulnTLdCmAsJzIneaDAZ+eIAPHpgwEjPe+rTxiQQBscwb+m6YVMjQNIw1tU0KyAcrvoOHqwsmjBwI rbpWRJDWbTec3Ml4XD5BMyrh/rmnTp1itm6zDevl8yj0jfTBxYxisN20TlZOfgWcHIQI9HRudHzl qi+g15iZITHjnpDLkzptp7Yvhq8tN5itiemqtPJJr95tXfTGQlSWVYAkCQy+JCKnOBFpgMFgxLEj pxDgI0NcZL140DSN16bPxx3PjGdy6QwVQ5sGrhi9ok16B7epgCQ9IzdSFLlTWVHFvjt3KvKLy7B2 Y+O/fSKZZ7fMSjco1eA7OIIU2JajAIC9h09h4x87sWbxa1BWVIPi806Mmbm4U7kobka19NjXz979 v4JX5s9CQWG+zXiYjysEVPesk2UwmpFfUIUBUX6Njp88dRxLl33KPjFx3sGpS0b/187mtTorx60s M5itibUuyrKkR0fQL0+dDZqmORFpBIPegGMpJxHg44qekUFXHv/ys1XQWGpZ91EuCqOZHrh0zJdt 1je4TQUEAGia2VBVWq4T8PnYsFyOD1Z+hzMXbd1wQidXsBYrLDdwc3VVjArVDaOvKqqUeO61D7H+ 07fhJnNGVVm5zmq2fNe+FrY9crmc8feKeGLC4CesTzw9GWZzw868BAEMjPZHVl45zJZOu8G+JdKz ShDh5wqZVGQzVlOjxjNTH8Vj4+dZPRx8n7ODeW3CZREJnOhbahGamKWL6r1ynIhcxaA34PiRUwj0 cUfPiMArjx89eAQ/fPMdhs4bpDRZ6UErx6+03ZG1Im0uICRJ/mPQ6QUmgxHB/j5Y/t48PD5bDoXq ujtggoDQ1bNbubFYmoZBrW40+spktuCJl9/H9Cfux+B+cbBaLKhT1wppAfWHHUxtc6Z9MDolKWHS dndHP+bV121r/3m4SBDo4YyM7O5zoa5QaaFUatEnzDZsl6ZpTJv+NPrGjLD2iUhc9tySpFb3b9uT leNWlhms1sQhLw8q/3XTL+zef/cAaCgiqSfOdksRMeiN9eLh646ekQFXHq8oK8fsqTMwZn6SWuhK 9W9r8QDaQUCSZsi1JI9KVlZWsQAwadww3HfHCNz3/Buo0+kbzBXLuldxRYOqBnyxFJRQ3OBxmmbw 2K0w5FcAABKoSURBVKx34enmgvkvPAoAUFUqQFHU6fHT5VX2sLU9MDHW2Q8MmWE5evQIli772GY8 IcIH5RU1qNXoG3l214JlWVzMLEJ8uA8EfNt6V6++Pge1NXWYOOAprYFi3rODiW3OynErywgxf8C4 N0dVzXthDs6ePAOgXkQS4yNBgul2ImLQG3HsyEkE+bqjR8RV8ajT1GHKPQ+xsXdF1wXEe8d/kbSm oD3saXMBAQDaat1QVVJxxTf1/ivPo0dkCB568a0GfUMEzq6gTWZYu0ncv16hhMjV1n019/0voNUb sP7zt0FcqldRVVaus1osXSb6qjGmfzC6VCQUL5n3xEeGr79dgx83ftdgXCLkIy7ECxe7QZ2sohIl eCAQ6W9b7+qjTxbhyNHDmHrnOwYw5Msz5Emdq6BmC1g5bmWZa6RnQtLLIxTPPvwU8rLr3fkURXY7 EdHrDDiWcgIhfh6IvUY8DAYDHp70ACuLcDH0ndK/52ejVxW2l03tIiCswPynTlsnNBvr23YTBIFV i+ZDKhHj+dcWX4nvJggSIhePblEbi2UYmFQ1EF/XuvbtT77CiTPp2Lx6EQT8+rImVqsVtUq10Mow v9vD1vaE5GEJzyzVfPXpT1j4wTvY8W/DUiexwR4wm60oq1DbycK2x2yur3c1IMb/ygbiMt+s/wqb ftmAT9/5huFDmDN18cgf7GRmu7Fy3MqyoMEhvfs/0Vc15a4H2Yqy+uoE14tIV84T0esMOHbkJEID vBATfrWBGE3TeOKRRxg4scYhzw/tsWzssqL2tKtdBGTsCx/VEiSVoqy86n2hKBI/fLEAZZVKPPzS 2zBcEpf62lhd341lVNeAEklACSUA6l0Wr36wEtt3HcKf6z+Bs+PVWkfqSgUoHpV2x9wPu3xdj2fk SUbGQs9S5xL6Dd9vwfSZU3Ft1V6KINAv0hfpmaWwdtEfjOzccni7SuF1Xb2rr75ehSUfL8TPP/yB ynSDxUIz0wgQ3SK2eeW4lWXRd8bGRd8Robl//CS2uKD+d/KKiLAMTndREbksHmEBXogOuxqNZzKa 8MhDDzFKZbVl6JP9e665r33cVtfSLgICALTV+kNVWWWDo7ZELML2b+t93ROffgXq2jqIXNxhMRhA XxKUroq+WgXRpdOH2WLBM68swpFTadi7aQXcXV0azK0sK9fTFmuX32le5rklo7dYzUyag9WX3vLz dsx7dRbWfbvmynigpzNkUiFyCyrsaGXbUKc1oKRchf6RvlceY1kWCz9cgBWrl+Lv7XtQV0SaWYL4 4/kPko7a0dR2Z+W4lWUDn4jvETU2vPbe0XcjPe0igEsiktA1RUSv1ePYkZMIv048NLUa3D/xHlZd pzQNenpwz2+f/anNQnWbot0EhCCt27Q1GpHluhBNsUiIzasXITIkEGMemYWyKhVEzm7QK7vuKYRl GRiV9cUT63R63P/8G1CoavHvhv+3d+dxTZxpHMB/M0kIhEOQQy7lCqKC4EUFEZHDo9oKaq0Wq631 qlqKWFttazUe1VrxrsqKx7p2XW21Wru1Fo+IUAEFRUHBACoiyhUQCCHnzP5hte4CigoksO/38+G/ d4Yn80nmmZn3mffZ1CB5aDUaVFdUGdDg6O3S3K1Bo1HNykm7p/Xq2Re/Hj+DDZu/xeq1f80Vv9bD EXcKyyGXd6wLjeu5RfB0soGx4aNlbbRaLT6OmY0Tvx1HwolE2Jg74m5OuVap1Xyi41B1YmNoXPGA SG+vge/7Vr7zxttITUoB0DGTSN2fycOtmy08nkoeZSVlGBM2iuVYUPKQRWE9f1zwo84q8NosgYR9 tEbK4XIuVZY2fBmMw6GxY/WnGDMsEH7hM3Ehrwx1JRVgNBo9/mu4gmxzKaqqweEb4vqdB/APnwlr Swv8FL8GJgKjBmMry6TgcOjc4I9F9176H7ZDf64muz9TfEvZw6MnTp1IxM/Hj2DG7Kmora1BJ2M+ hA6dcUPScQ7Lg9KHqJer4OnyaL2r8ooyjJ/4BvLyJfjtFzHsbR2QcSpfDrBf63ub2ta0MTSu2PN1 ofewhcHlsyfPwP6dj2pL/iuJpLfvJFInk+NiSjqETnbo4frX3Wh6yiW8ETSStevbpTY0ZnCP3eN3 t9mEeWNarrt6M2g16n+U3S/x7tLVoUEzA4qisCxmOvp6dcfsL2MxYXAvLHirBhxOm+W4NnUkowir 4r+GaMEMzJnSdJ/i8vsP5FqtpkNXXzWFq1UvelBQOUl6v4bv4NAVp08m46P5sxEUOhD79hxEHw8v /JScg4pKGaw6m+g63FfCMAxy84rh290eXJpGUvI5TJ81BeFjxmHVim/BN+Dj3s1yVJfLamTV9U2s CfT/Y2NoXHHMmQ/7jls3JmPnmjiblPMXqG+2rYNZJzP49+uOlMsSXEm/ir4DfNrdOaSuTo6LKRkQ OtnB48/kwbIsdm6Ow7bYrQicE1DpHubhvXX4d8/uGd4GGulp1nrE20S2DMPcGxgWxOHyms5dRfdL MfljEXg8LuLXfg7XbvZNjtU1RqsBGumq1xRpVTWil2/BtdwC/HPrcvj0FDY5VqvVIjXhnIbW0O7B MaI7LRBuu7PrC3G0maXR6uFT+wkeVyTF796BlauXYumXKxE4bAJuFJUj0L9ng4ql9iS/oAQPq2oQ 2scZsRvWIC7+O2yK3YaI8LcAAFqNFr/Gp9cr5erIGWuCO+TLpC8j5syHDoySSkvbdsXuXnYxvXnv d/Dp7wOtlkHKZQkYmm5XSUQmq8OllMtwd7JDd9dHL5BKy6VYODsGd+7dZkM+CyqxcBf03zRkp14U 1LT5L+7cjuUZrr08+tk4NN4U5zG1RoNVm/ci7vujiJr2NhbOjoRhE30Q2gOGYbDn0L+xdH08RoUM woalH8PMpPGuco9VlJQi/2pO7tB5y3q2UZh6RyQSc50ZWtI31M3Z2bPLk+9rVvZVTJsRCRsbW7w5 eQE8ffrA0d5Sl6G+NLlChcxrd2DLrYJI9AkMDAywN/4AnJycn4zJvlCokWQUX5y2PChAd5Hqp5gz HzpwOfzUyqRaux9jD3MiJo3D/C8XwNjEpF0lEZmsDhcvZMDDxR7uLnZgGAaH9h3E+hXr4B3Sm+k3 0/sejFR++pI8AB0kkNNbl0SbW1mt9vLtK2jO+Jz8O5gv2oR7D8qwYWk0RgQNbO0QW9zl7JuIXrYR 9QolNotiEODr3aztci5fra8sLV8RGrXym1YOUa/tXnxmOMeQ+/Obs14z5Br8deeqVCmxeUssNm2N hX/IOIyPnAO+YbO+VnqlQlqBs8d2IjU5AUs+X47p02aDfmrZdnmNAif2ZKhYhu0/Y3Vwtg5D1VuP k4idupttwndnuBmpl7B45RcYPX4MUq5IwNIc9PPtA5rWz7vUx8mjh4s9hC52yM7MwrIFS6BQKBCx MFzNuKiKwar81wVv16vSwzY/muItIkeGYm/7DQ/icjgNl2hoDMuyOHj8ND5fuwPdXbpi8dypCAno 38qRvrrMG3lYu30/ziSnY0n0+5g7dTy4zfzMjFaL1FPn1BRF9wqeJ+pQ6xy9jL2ixJNunrYhPsGu DZrGFxbewWefz8e1rEwsmL8IU96dBkN+w8UH9U1tbQ3id+/A1u0bMWLYKKwQrYGNdcNl/f84fkNR Wvjw79OWB83RQZjtRpQ4ytGQolO8rPt0YSVc3rJPvoJ1F2vMWfgR6E42eptEntx5uNqDp1Vgx/pt +P34SUQtjobraCeVpOr6fZUWfpvDNjfsuqZjOjmS4u3Ls4W9e3pa2zXdA6Mx8noF/v7jCazfeQD2 XayxaO67GB0ySO+efadkZOGb7ftx6WoO5kwZi3nvvYXO5mYvtA9paRkkV6/nB88VubdSmO3KrsVi IThU9shp/fmm5o0nB/G50/g29msU3MrHR/NiMP39WTA21r/J9cpKKbb/bQt27YnDawP8sOjTJejf z7fRseXF1Ug8nCXjarTO7a3ToC48nUR8rQN4h/b9C/Gb/wYrG2sEhYejl68vXN1dQLXSqY+mKXC4 zbtIBB5NmOffvAW+Ro5fD/4A8e9n8fbUiZgZPRvXFddUNytvFENV7xc7Ik4v18DTyZn39NavPuts bSXqNaBPw7rVZlCp1ThwLAHf7vgeABAZMQKREcN1OtleWl6JQ/8+jQNHE/CgXIqo9ydg9rsRMDV+ uUcqNy9nKaSlJatDolatbOFQ2609XyWus7I3nRc0ofczvzcXUpMRu2ENLl9JR+SkKZg86T14evZu qzAbxbIsLqWn4Z//2ofDPx1CWOgILIxZjN5ePs/c5ve9l+W11fJPZ3wd0njjeKKBp5NIgGMwT61S 49iho4jbuB1aBhg8chj8QoNhZm7+/J29FAoatea5tTVqlQqZqanITEqCJPsGJs+Ygmlzp8PCygLi wgRVXmXOPVap8NfX5AHoKoFsFLnSPCbXb9hQHt3MRzqNYRgGf6Rfwz+OnMQvp5LQQ+iMd8KHITRg AITOjs/fwSt6UFaBM8npOHxCjPNpmRgZ5Id3IoZh5FA/8LgvXyHNMAxSE86p1CzlMyJKlNuCIbdr 20RiEyMtVTQ4vJd5F2eL547Pyr766IR95BBsbGwwaeIUjI+YAAeHrs/dtqXkF+Th8JGDOPjD91Br NJg4IRKRk6ZC6Pb8G8vbWaXsZXH+7bs069GeOw3qQpQ4ypEPTmpvmz42AY5DecCjqkbxybM4dvAn JJ46h4GBfgifOBZho8JgJGibuTOtVouMlHQc++Eofjv6K4Q93BExcSzGvB0BUzNTsGAhLkxQSaQ3 ipQcxn/rkK163UVNZ89+zm1fLnH39nS3tLVukf3VK5Q4fioZxxPO4/zFq+Ab8BDk1xfB/v3g3VOI 7q7dXqmKS63R4Pbd+7iak4/zaZlITL2CkjIpBr/mgzdCAzB2ZBAsOpm2yGepLCvHzczsO8FzRS4t ssMOZNfn4veMzfjbR34wQEBzmvf1VavVECeexoGD+3Hq9EnY29ljSGAwAgOCEDh4KCwtrVosvgcl 95F4/iyS/0hEYpIYMpkMr48YjchJUzHIP/C/JsefGbNSg1/i05SMSvP69NVh4hYL8P9IY0nksYdV D/HbsRP4+dBRZGdmwdPHC/5DBsE/aBD6DOgLvmHjHUJfFMuyyL2ei7SkFFxIvID0CxdhaW2J0ePe RMSksXB2++snzoKF+M7vKkllbqGSow3Q9+QB6DCBnNny1RKBmfEylx4ez7xUp2ka9AuW37Esi5yC QiRduobk9GvIyr2FB2VSONhawa2bA9ycHGBhZgJjgRHMTAQwEQjA5XLAsCxqamWQyetRV69ETa0M BXfvI7+wGHeLS2HRyRS9PVwxqL8XAn294dNT2OxJ8f/F4XBANXEyKcjOUVWVV60Ni16x9KV23oGx YKl9S89f8wxw6tW9v8ML12VqNBpcycxAUvI5JCaJkXYxBRbmFhAKu0Po5g6hW3cIhe7oZGYOY2Nj mJqawczUDDRNQ6PVQCaTobr6IerkdXj4sAp5+RIUFEiQn58HSd5NKJQKBPgHInDwUAQNCYZnr97N ThpPyxQXqAuySk9/sCJo1AtvTDzxrCTymKxWhot/pCE1KQUpiRdQIMmHQ1cHuLi7wdXdFa5CV9h3 dYBpJzMIBEYQmBjDxPTR3JqyXoG6OjnqZDLU1tSioqwCt/Nu4VZeAW7n38atvFuw6GwOvyH+TxKU rX3DVxhYsDh756QqrzK3UMlh2kXyAHSYQM5uWuIBDp1EcTkPnzWOZcGnKLzy5YBCqaIKSyo4d0vK uUWlUk6tvJ5WKFWUrF5B1StVlIZhKJqiYGzIZwSGfNbQgMeaCIxYR+vOmm521lonWyuNicCo5VY+ ZVgBw7KNZh+WYQRaltN7RLSIlGw2Iv5LsR8YNoVvzHvl/scarQYlFXfp+2V36QfSQqqkoogukRZT 9QoZpVTXU/WKOiiUcophGXBoLvgGhqyxkSkMeIassZEpa2vpyNpadWXsrJ0Ze6tubBdLB4amX/6x LABQLKCQq43B4bjOXBXU6l3lOroocZSjAUtlaVmtOY/mKQGAy+GqABoU23A5J4VMQUnvVlLSQikt Laqkq4qqqIcl1bRSroJaoabU9Woo65QUAPD4XPCMDFgDIx74xnxWYCFgLbtZMpbdOjOWjp1ZS+fO jKmV6XPPG3JNnTGX4klYSh6wPnhnRcsfhdahX+VLBNFMu74Qe7EM2zLPGfQQSzG1s9aESXQdR0fx WfIHpmoFv9Hn5SyHMmvqYq4tGWm1+WuH7azWdRwEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAE QRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRAEQRBEO/IfcFcu VIsDZEQAAAAASUVORK5CYIJ= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image010.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh8ABQAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAYABADi AEEAhwAAAAAAAAAAMwAAZgAAmQAAzAAA/wAzAAAzMwAzZgAzmQAzzAAz/wBmAABmMwBmZgBmmQBm zABm/wCZAACZMwCZZgCZmQCZzACZ/wDMAADMMwDMZgDMmQDMzADM/wD/AAD/MwD/ZgD/mQD/zAD/ /zMAADMAMzMAZjMAmTMAzDMA/zMzADMzMzMzZjMzmTMzzDMz/zNmADNmMzNmZjNmmTNmzDNm/zOZ ADOZMzOZZjOZmTOZzDOZ/zPMADPMMzPMZjPMmTPMzDPM/zP/ADP/MzP/ZjP/mTP/zDP//2YAAGYA M2YAZmYAmWYAzGYA/2YzAGYzM2YzZmYzmWYzzGYz/2ZmAGZmM2ZmZmZmmWZmzGZm/2aZAGaZM2aZ ZmaZmWaZzGaZ/2bMAGbMM2bMZmbMmWbMzGbM/2b/AGb/M2b/Zmb/mWb/zGb//5kAAJkAM5kAZpkA mZkAzJkA/5kzAJkzM5kzZpkzmZkzzJkz/5lmAJlmM5lmZplmmZlmzJlm/5mZAJmZM5mZZpmZmZmZ zJmZ/5nMAJnMM5nMZpnMmZnMzJnM/5n/AJn/M5n/Zpn/mZn/zJn//8wAAMwAM8wAZswAmcwAzMwA /8wzAMwzM8wzZswzmcwzzMwz/8xmAMxmM8xmZsxmmcxmzMxm/8yZAMyZM8yZZsyZmcyZzMyZ/8zM AMzMM8zMZszMmczMzMzM/8z/AMz/M8z/Zsz/mcz/zMz///8AAP8AM/8AZv8Amf8AzP8A//8zAP8z M/8zZv8zmf8zzP8z//9mAP9mM/9mZv9mmf9mzP9m//+ZAP+ZM/+ZZv+Zmf+ZzP+Z///MAP/MM//M Zv/Mmf/MzP/M////AP//M///Zv//mf//zP///wECAwECAwECAwECAwECAwECAwECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwj/AAEIHEiwoMGDCBMqXMiwocOHECNKnEix osWDpqCZusixo8ePIEOKVGjqGrRrG0eqXMmypcuIGaNFuyaT1cubOHPqrLgH2kxWJq8BhcZqz86j SJPeNCWzqdOmrAIpnUq16kRTJWdqDbp1ZimrYMOKBcBUKCtBgq6oXbsHLauZWMcOGiRwrsBTdAFE aSGQBQuBUbDcPVU376A+VscgEohojEAZMvpGBiCjC+PFACzn1Jh2jxVBgaKaKnW2aCAre66wSgl2 EDZX2KTFxnYqrW1BrQa1wo32Cp8rglxje00871RE2GbN6t3lCiLciHbvTts8evJZOG6WCqR2Dyug M6GJ/zfpk6ZQU92lVu0zvP1utbhht5/f3tXu37jpG0c6C1vaGV7g1gots9DSinIEEjhLImmpdaAj mrEERWrfBXVSRiedxApRXJ1nxRVVSSMfNmrxQZxssKVInIqyydbgbK5IkxQi0clwhRetJLLggjnO Ep2OieRIS5DPsQDcLI6txIJ3NMlEk3jjZUjeW1ppldZUwrkiSAteJOLKl62Ead+YYbZCpn1mupKI Fy3kRxtSzQE3IC0J0lmgnXTWWed7ziUpkhWtSDkUNKUENZRQ5BX6k3lnsWDFUbrRdkULX2Iz4KUG Zorpppq+5gp8r+13kwwB5mgpgaf2N6CqqK5qqaU8Xv/RBRchTehkU+RJqauFGpWHazSsPLrTKf5d MYgreWJDi7LK0snssslC2yy09gH3Zk4yCDKLkHh2q+ed3xIY5CxeQOYRFMBZiGhGh+66aykcHjqT WjmxJ2elKua74r76qmjme9gg9hJkZSZyaisHJ3ypwgYebGpaB1wEDQBXZNWkTBiaFE2GG2vMcYbj /XoNd+q59Kkgr835mrPILtvyyi6zLPOyXhZL2EtXHJhIInmC63PPQHt7586WXhExRdBQiKiG0ZR0 6NOGRq1hvFHvscdXLgEnm2v+EocwbF+/CrbXZMMmXCtX3MzSFZaa6urCbzccN8Jzt4Ic2kfDhB54 ThH/1bG76gIuHpVOXWN1XCtZi42XdL7cMi2O5xl54zPbN1xaooJko3JBJvhzgZ+HCzrQCxqM9mQP AZvu0xwKGvjS6rZLKLCwV7yaSm3Klia/vPfbO7+WYzMIXyN1IUPbpsutPN3LM8z883Zjg8gV2TUE 78h7mCcTlK9zr2uUvIIM5a3RqNa0SC2wnXKKM8Ps/uTvy/ylbNjwQXxIMug8Z7hCB80//w+7gp8S khVWXAFRXhkP1DQkNdgtEFEbalewyBOSnMVGTWXbV9i6pq8Nks1gYJtUSLoQHbe16oSsSmGqVhi3 FEZPVgM0CFNkYr4nbUhw3cuh4PzWlEAEokmsuUib/4ajJsi1D35IPKKz6GSwrUXhIzTKWef6R8X/ /YyKYZpFnzACFKDsoSxvKRQOx6jDwGmkYwY8FOIswjazQe53vosjHD0VNnpxJDpoMeHznMdHuDXP j2FKxPRmESGBEE4oVwhPlP7GyI957JE+cWQkg2KSmIzsh02yiUVagDBPJTFmoIxfKJFYM0vdzyLb ytn+rmhF/7HylXTKUc4IKZA9OAk8gsgeuxr4wF7y8pcngddJoHBL8hhFIi3gA9gqFbZmZtCZY4um 2KbpJbAJgiMIm0F+5sZC5bGKed/sJjhTRYsjOUIgM3SKarxXRjK6s3s+Ac3FTEIRxVkOlEbE5+Ty Cf8zfj7uZaU8BYhQibZVie6goUso6fiXiBn4aCAQvEYu2xW711GUgbu6KOwEBQ0fSrCexZmjHEcq UuERx1gWARgg+/jHlu5xpQNikLYEQpomGS5718iVGd0FPvHt9Kffs8Ihg/gQPqBsccgSpVI/udTK dVIQWFCbRLSoo1ZWEZZXdeV0MAOAtyDKCq1zIDDFilGymlWNPlwaUR2CFktZroO886A0OahB4CEM LZl7CFoQgcJuqrCFfg0sYHXknIGUwkmm6ElP28nYd/IUPVCRSB8+tcymjlKJl83silJ0BVcILCKI 6IKAXEnarJoWgLspZFbQg5LGutaxZgQKMYMpkWr/iQiEJSWpbn/XRCyYaSLTExJMXcrSlxIXYTy7 0kDKEgimLFKSjYRkdCdJ3el2bIZfpGdEXIO2xfkTs5YNLxItlzZs1DOLVk0vVtVbJtQJxCTNRYkC x+rLstZXrBG8hvkmBpE+uAYtPJMmNKc54AI/M4NgagUWaPPZhxxPEH31Yzi5SeETjnNhOkJbQYBi PtrB9sONDVlbULLdywniS5Kb2Xcpp08V73O8bRWeRK6wLYMqFE+jwzFCF3rFLLq3q0kryeAsSuSM Frmi79oYiTKyVoXwQUQkOnFup7xbOeamjTKKCNt4Nlzjerm4LOXyQA1bvqZAabHs9On3eMpmXjnJ /4f8fcgp6GdUZjH1zuDF87K8oL5rPaQLO1JvaQV91SBh48dYYdJbnEbfRtuXvlT7YpMVwl0SHQvB mJ5rpqdJVw4Ooo0yhgjb+PrXCJu61KgObIbHvNwObwzEsM4h4aLhw4k8FQt50qyexQteyMXYFRGp TI0Hvd5iEzuWB/qxQOJ7ITS/9tmC8rB+SwaRU8AGOLitMpW3DZsgtVGqDWmO9DrVZTCXG6be1XBB 9uaUdlkXuvCWriRDJhPuTCSq/jkx+3Sd537z+64oc4VgtNwjQhvc2Hby8UGu8MNB3ffhjoadGL9K bYiYaBDxEfCBNc5xAm8cqfk270RoTGpxmrzCE/+2sMl5Nr2DQOGHZnZ2rB3rk1sKiyLWZpuZWNzP F7v45y2O2Zeu3Qpw/7mEnuOx0nV846T32G7KFogVDNU0JFvddUbO+pQQyIq/WKQ2CBvEG7VNdpFa bjenMLpDRMvl47r9y+ceEokKSRAoUOlJbV4zUMP307vP5JgX4YNweMbvwvManwYrmtodEtwcH/zY p60xcBLi1WY/+vJnbXR+NcTqiqTlgtnetFw5Lfp9mS7fDY4I2iCcasC6/tSCRdXOaJyQA7Yb2rj3 KVS8HngLimjXwM9zJz/Fh4qMgZBeyDXCH29aLQqCqwaxAqOHPPNnH5aBnvEIJ3WHL257P0XBa8X/ KSWCiG2xIEFwf7u5/yi9WSbk5VUaX7yrO//pkgdXwfpIFNimuxUf/v9gMhsDh0palHzLd4CQNyRe 4AXSQ0DE9BO0A3GY93BUEw2CAAUgEQWVdnodZ2AdmEFcIzydRxHL0QVtl3IoyDApKGGn4m0+cggK YTUXI3O5J2vtdnMeYST1sW8r1oM+p08gNxwDyBFahAhVtXROh4Sj03RBslcNEQiCsC7zpXVYd3VR s3nTJhImQCxuVXZe2IWx0Qq81xGDxHrqF3fpl2FdQHcIgRWuJjt5x3d6p3czARqTJkSdtHMA6G8w UynD0QLjxxGitSDMV4iGJghdEEMJQWuBADIS/5h5mDdx6GEKmhQS+zcbYqdpmkh6m/gluHUFTyQS 1gJhr9d6sBc349IKMgB9C1EowLE9NFh9IPMTFRNnIhEFR1VEhhd8TNQeghCKIzFLRxh5CQguhqaK ElES0ocxNehORIENBvRDWKMSWIAyt/V9JYVbaVF8K9EFd0VuZ+h2OqIcY/gQVFIxryZv6kh/6jhD DEcTLlGNF8SL4vVUKNUSNLYjCHhahjYLLJA3EdEkUECJEfeIXaQ6PyQeLoFxOtd9HuhxHGc5eHUT 3ugfmbKC3qSCLagc/giQEFFTNMQkZzaSJFmSJikepZAucLGQWqJzudZzQAeT1HJtnZUTFjSMSf/I dEh4jOUoEZWnXwzXK0wmlEQ5lEZJlBvyIYx2Oy6BCv4RBabyhb7jbYIgIjphLTxTIOmXhgYiCD0p EYe1FehhSzn1K+RTJWg5TwgJHjRRiS2hTEVzBVw2dNU0Jp44dGmiJnipJnxGLNLAjTYpl4RXjP5D JFcgA4qYjEIGQV4pCBQFceGBEoFgd4tyEhXHEiYyHGqBBWdnIPbhmZfymf+SKV+CBWoxGzOSLQao cqXYgokgK11wTh0xa1CRGt7RFU/xFOahEfCRmxujE1xoKbbRSfRRnMX5Hm7iZ0fxHFegTUESSDuT I9EZJNQZSHzmHKx4EQmpLtEAjYJgBYHgHWzT2RXm4YZqsSG7yRVu+RKnEDax0RuR0iKzIZ/DUXTA wZlE9BqLhxPb8ppqQTR08yoBeiBowQJtlZ0XQRrAsjEMWiWmwB1qEZ4+9KDh6RlX8EWEU3MNeg3T iBNzNp9hyAemiVftWSa7YZp8wAcfKp/SsJ85wZF8AhzPFx008hxxMoj9gQjVIxKJhU7H1KNddUxQ UAJ9QaQAEJ4+mqRk8aNHcQrc6KQCgQrceAUm0BcBIBAiBACoIDBQCgCnMIRKEVqMQSuUcTQscKWZ MRkQIhCJqRABAQA7 ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image011.png Content-Transfer-Encoding: base64 Content-Type: image/png iVBORw0KGgoAAAANSUhEUgAAAksAAAEcCAIAAABYvGeHAAAAAXNSR0IArs4c6QAAAARnQU1BAACx jwv8YQUAAAAgY0hSTQAAeiYAAICEAAD6AAAAgOgAAHUwAADqYAAAOpgAABdwnLpRPAAAAAlwSFlz AAALEgAACxIB0t1+/AAAAAd0SU1FB9gCFg0REQy6/3AAADHsSURBVHhe7Z15cJXnfe99p5N20mkn 0z/aSTqdadImk64zrdO5ucn1TedOb5qmE6dOe3PdxLFjbOwYG2Njs3nBgM1qNgkEkgAhgQRIQgiB dgkhkATahSQkkIT2BSGQAIEE2Cy5H+UkXF1vHOmc85z3ed9vRpOJ8Tnv8/w+z4u++f2e3/JffvnL Xz6k/4iACIiACIiA+wigcPqPCIiACIiACLiPwEPuM0kWiYAIiIAIiMBEhFIUREAEREAERMCVBKRw rjxWGSUCIiACIiAfTu+ACIiACIiASwnIh3PpwcosERABEfA8ASmc518BARABERABlxKQwrn0YGWW CIiACHiegBTO86+AAIiACIiASwlI4Vx6sDJLBERABDxPQArn+VdAAERABETApQSkcC49WJklAiIg Ap4nIIXz/CsgACIgAiLgUgJSOJcerMwSAREQAc8TkMJ5/hUQABEQARFwKQEpnEsPVmaJgAiIgOcJ SOE8/woIgAiIgAi4lIAUzqUHK7NEQAREwPMEpHCefwUEQAREQARcSkAK59KDlVkiIAIi4HkCUjjP vwICIAIiIAIuJSCFc+nByiwREAER8DwBKZznXwEBEAEREAGXEpDCufRgZZYIiIAIeJ6AFM7zr4AA iIAIiIBLCUjhXHqwMksEREAEPE9ACuf5V0AAREAERMClBKRwLj1YmSUCIiACnicghfP8KyAAIiAC IuBSAlI4lx6szBIBERABzxOQwnn+FRAAERABEXApASmcSw9WZomACIiA5wlI4Tz/CgiACIiACLiU gBTOpQcrs0RABETA8wSkcJ5/BQRABERABFxKQArn0oOVWSIgAiLgeQJSOM+/AgIgAiIgAi4lIIVz 6cHKLBEQARHwPAEpnOdfAQEQAREQAZcSkMK59GBllgiIgAh4noAUzvOvgACIgAiIgEsJSOFcerAy SwREQAQ8T0AK5/lXQABEQAREwKUEpHAuPViZJQIiIAKeJyCF8/wrIAAiIAIi4FICUjiXHqzMEgER EAHPE5DCef4VEAAREAERcCkBKZxLD1ZmiYAIiIDnCYRB4W6Nj5/v7PQ8eQEQAREQAREILYEwKNyF 7u51zz+fuGJFRU7Ohx98cOf27dCaGKSn371790xl5cjgYJCep8eIgAiIgAiElkAYFK7/3LmoV1/t am4uSExcPWPG4djYtrq67jNnbo6NhdbWwJ5+79690ZGRD27eDOwx+rYIiIAIiIAhAuFRuJ1Llty3 r7GkJHnt2pT169MiIzO2bCGAOXL+/O0PPzQEQMuIgAiIgAi4lED4Fc4H9ub4eOfp06fLylLWrTsY FXU0Obm2qOj27dt37tzBeXIpfJklAiIgAiIQQgJOUTifiYjZtcuXBzo6uKIrTEpKWrmSSCbxTN1+ hfAV0KNFQAREwKUEnKVwkyHfunGjp6WlKj8/acWK1PXrC/fsaampcekpyCwREAEREIHgE3Cuwk22 9WJfX3lW1qGYmK2vvx49fz45jfh5ZKaQ3xh8JHqiCIiACIiAKwjYoXC+AOaNsbHh8+cv9fenRUSQ nJK/e3dJejp/Mjo8bEvJgSveGRkhAiIgAnYQsEbhPoJz7OrVhuPHSw8eRO2ytm8vz84+W1VlB3Lt UgREQAREwAgBWxXOB4co5VBv77n6+qLk5EPR0Tveeqs4NVUla0beHC0iAiIgAk4nYLfCTaaLsA12 deHVvf/ss3tWraKKvKOx8fKFC+PXrum6zumvofYnAiIgAiEg4B6FmwwHbfNVkWdu25a3a1dLdXVf Wxv9MEMAUI8UAREQARFwKAF3KpwP9oe3btEM7PSJE7nx8Ugd13VU1zn0HLQtERABERCBYBNws8L5 WPmqyKk3aC4vp5B8+RNPUEh+oadH13XBfpf0PBEQARFwFgH3K9zHedMebNuiRTELFpRmZDSWlV0a GOC6jikHzjoZ7UYEREAERCAwAl5UOB+xKxcvFqekUFRHEmbG1q0nDh9G7ZgeEBhPfVsEREAERMAp BLyrcL4TGB8dHWhv72ttPZGZSU4KySnkYV69dAmXThmYTnlJtQ8REAERmBYBryucDxp3dUjajevX qTcghrlpzpzYhQsrcnOptJsWVX1JBERABEQg/ASkcJ98BtzMMdwgdcMGptYV7d3b2dQ0PDAQ/uPS DkRABERABPwmIIX7LFQMYqXLc2VubvrmzfwcP3CAinL8vNuKYfr9humDIiACIhAuAlK4B5NH58ZG R893daFwx9LSkLq9q1c3lpb65hs8+Pv6hAiIgAiIQDgISOGmRv3e3btUF1BITgZm4ooVFJIf2btX 3VKmBlGfFgEREAEjBMKkcO+8c/fOHfI7jNgYqkWY0Xq2spLBdVTXUUXeUFJCTuadO3dcYFqokOm5 IiACImCQQHgUbvWMGSezss53dpKXjyQYtDf4S6HTlNaRgYlXR6UBww1qCgvPd3Tg6imGGXzceqII iIAI+E0gPAr3/syZx7nQiopy2Wg3OoFROX40OflgVBRJmEdTUlC7kcFBv49DHxQBERABEQgagfAo 3M4lS0jfIP++vaGhaN++jOjo7W+8QR6HOy60iF4yeXyop6e6oCAnPp4AZtzixTisQTs0PUgEREAE RMAPAmFTuPt7I8o3Mdqtuxuvbu3Mmeuefx7NY7obAUxKsG2PYdIYhRgmbVOYzrpx1iw6YWIanaAJ YHJd58cB6SMiIAIiIALTJBB+hfvIxm+MjRHoS1m3LnvHjiP79jWdONF99ixzcKZpn5O+Nnb1Kp0w aQyWs3Mn13XMOuhqbnbSBrUXERABEXAVAccpnI8uSfkEMOuPH6exCHd1JOXj4d10xQhTvLrWmpq6 oiKG1flM44dEFbXBdNVfLBkjAiLgAAIOVTgfGeJ4lFpzp9V08iS3dGufey5x+XImvRG9tH3YzZ3b t3HpSEI5VVzMD3d1q59+uiovbyIwe/u2A14MbUEEREAErCfgaIX7OF3Cesx12/jii/s3bixNT+9u br4yNOSOWaYIG8MNNsyaRdVBWUYGpXVc4Nku5Nb//ZABIiACNhOwTOF8qMnDbK+vP7Z/P3d1h2Nj 6RVZW1SE92PzQfx67+gcDuux1FRf9JIrybqjR2mD6QLTZIIIiIAIGCZgpcLdZ0QAkwZadEbmum7f ++9ThUZSPtd1trs+XENe7O/vamo6mZmJaXtWrsyOi7vQ04NpqLvhV0TLiYAIiIClBOxWOKBTbMAv fUrQ+s+dI/GSpHxKDvatXXu2qupCb6+lp+Lbtm9qHab1trTUHjlCbzBKKSiTp1UYw31s73lm9dFo 8yIgAlYQsF7hPpEyqYn7IyK4q+OnOj+feTekdVhxHp+9SfItUW6fafRMIUVlwmfVfAMXHK1MEAER CAEBdyqczwEaHhxED4qSk30laGRjDvX1UVqHz2e7A0SBPIPrqDegcDB/924KyUnLxOFTyUEI/o7o kSIgArYScK3C3T8Qonyjw8NIHQp3YNMmmiPnxMW11NQgErYe2m9imBOmjYww04CpdXh1WMfUup6W FtUbWH2y2rwIiECwCLhf4SaTIn2jt7WVQvLUDRv2rVmTm5DQUFrqgkxFMlPIQ2mtrZ2YWrd8OQ5r RXY2vcGC9ZboOSIgAiJgIwFvKdzkE0IAuKJDDLbOm3coJoacTAJ9eD+2B/owgQID5hvEvf32ltde o8YO0/Bi+XOE0MZ3VHsWAREQgekR8K7C+XhRLU5hNV4dA7sztmyhbyTxTFy9y0NDVvt23DUSwESz 6ZOCV0dpHTV2badOMbWO2Ob03hV9SwREQATsIuB1hbt/Wvg31BtQf5aXkJC2aROF5DQWoZDcruP8 tN12NDRgGg5r+ubNXNox1uf6lSvuME1WiIAIiMCnEZDCfZQMv/ppfUlkj1YpTHeLWbgQYXDBnRbp o3h15NdU5OSg4vFLl1IjTx2F/m6IgAiIgFsJSOE+62Rp/YzaMac7Yvbs2IULW6qrSVRBAsdHR63O V8RhpWb83KlTFMivmTHjdFkZpg10dFy/evUDVwwqcutfV9klAiIwJQJSOH9xDfX2koFJYzBcOnyg xpISumqNX7vm7/ed+jkKBA9u2YJpGVu35sbHV+bkoHxkptheMuhU3tqXCIiAOQJSuKmxJi2FVBSG lxbt3ct0N67rsnbscEdXEZJQqCKn13M2U+t+ZVd/W9vU6OjTIiACIuAkAlK46ZwG/g3eG4E+StBI zWdw3fY33+xsamKa3XQe55jvYBeZltdGRjpOn8au+CVL3p85s7GsDLvu3LnjmG1qIyIgAiLgFwEp nF+YHvghUjaSVqzY/MorzCLnhynezD1wwVByBI8YZuTs2STdlGdnM7WOCgTlYT7wfdAHREAEnEBA ChfMU0AP6A3GDxdaXGsxwY56A1y9YK4RjmdNVJEXFVEsSF0dgkcnTOoNKK4gEycc29GaIiACIuAX ASmcX5im+qGrly4NtLeThMl0NzpG0gyTJExcOqtjfZTAX+rvxy6u647s3YvU7Vm9emL27NiYC5pZ T/WI9XkREAHnE5DCheqM7g+uo2Mk03wSli2jh1ZJevqZigqrB7RiF64bRQWEK8kmZTQrU+vw6rAL XQ8VTT1XBERABKZOQAo3dWbT/Qb5Gihc+qZNpOYz0IeRNzh25OVP93kO+h7eKt1SUn8134A5tEyt owjBQfvTVkRABDxJQApn+tjp7Nze0EAqCj1TkDputri36zl7ljs8q6vIsYua8eaKCry65HXrCGNi F2UVN65dI4ZpmnLw1sPhpnmpPz+Iuu1tu4OHTU8SAUcQkMKF7Rj41YlX19HYiBIw9YYeWpW5uXQL s7rkgBgm140TcxsKCnwZN9hVkJTU1dx8ZWjIRgHYvXbtO089xU/EvHk7V66MXbp0xfPP849r58yJ X7XK9xO3fPl7M2dGL1482NMTtvdJC4uACHyMgBTOES8Fv/17W1oK9+yh5IAkTNqm0CjZ6us6H1bU mpRL1I7RDQciIxG89vp6RxD3bxPdLS1PPPzwv3/960uefjpr165OupVmZT3+t3/7jYceeuPxx3ta W30/TZWVj33ta4sef1wK5x9XfUoEDBGQwhkC7ecyJFsSw6w5cqR4//6tr71GHmZbXd1QT8/E4Lo7 d6zupHW+owO7uK7bPGcOEVq8VVw9J0+tg3ZaTMyMb3+7s7nZd3zk1ySsXv0/fv/3//mLX2w8efL+ mV4ZHv7ZP/wDH/bzlPUxERABMwSkcGY4T3mViQFvw8N0CEtZtw6dO5qSwjjyC93dNEee8rMc84WJ GObYGCmXxampSStXZu/YQXU8cVp6fuLFOk2/R4aG9kdHN1dX39/YtStXlj3zDA7cT/7u765MShxF 4eb+8If1ZWWOIa2NiIAITBCQwjn9PeDXK3n59BMhhpkeFVWwe3dFdjZxP9sbpuCt0vOMNpi09yQD k/8uz8oihumctJS+9nZikpMHxrbW1//gT/8UhYtbsWLyEAaCsThwNt4yOv3t1/5EIDACUrjA+Bn8 Np0wKbg+feIEiRt5u3Yx+Ab3bsTyhimoAi4dQ9UpGUTCkbptixbRPMUg109dinvQG9evM2no/idq jx1D3vg5mp4+2ePECtw7p/mgTmCoPYhAeAlI4cLLf5qrcyfn6/tMFXnU3Ll0SSbWx7UWjt3k38jT fHr4vsb+GXHAdPXlTzzBjR3FBpTWjV29SjsVJ+iHL8fke1/6UnVxsRP2E76D0soiYAcBKZwd5/QZ u7w8NESIDz3I3rmTinKu7joaGlxQSN508uTBzZupoyCzlN5gTK0Lb8fnof5+tA2Fe/eZZ0YvX7b+ vZEBIuABAlI4lxwyMcyWmhru58jIZ7Qbg+vQBhfEMElCOVtZSUIKaSmHY2Iwil4wk+/GjJ3fvsjI //67v/s//+APEtetc8dEQGPotJAIhIuAFC5c5EOyLldHODqk+THgraGkZMvcuZvmzCHWRwam1XMA aO6MV0oeCkZxS/f+s8/uevddLvBQGmPRwo3z5n3zc5/7j7/4i7qSEqtDwSF58/RQEXAkASmcI48l eJtCBkjfYHBdfmJieU4OkwH4E6vVzseGPmeI9+733itKTkb2mMY3kRVy717wyP1/Txro6nr9scf+ 2+/8zsIf/5j/HaJV9FgREIHgEpDCBZenQ5+Gb1eVn08VGoG+ibz87Gx6JdNG0qHb9XtbFAieyMxk RNHBqKiiffsI0jKK1u9vT+GDZdnZP/jyl7/9+c/vjYiYwtf0UREQgbASkMKFFb/ZxdG5i319ZF0e S0s7smcPA94Sly/nlgvvxzlVaFNFgt/GHSQpl/XHjyNySB1G0dh6fHSUzMyg1KhRCRCzZMk/fuEL j331q81VVVPdoT4vAiIQLgJSuHCRD9u6/NL39csnskfrrP0RERMxzN27qbQbv349bNsKeGEagN03 iuFE6194Ycfbb+PVUWkXoH5f6O2d96MfkUX5zCOPWD3DNmDGeoAIWEZACmfZgYViu6QmErTE+2Ga D8mKZKb0t7fTSCUUa5l8JiZQGs81JIKHhPe1tU1jvgF3lnQ2efQrX0HhMnbsMLl/rSUCIhAgASlc gABd9fWelhY8OS7qGHlDDJPxN4T7yGMM0AcKLyNimBQIIuHJa9ei3xQeUDKIqGPUZ2Sm8K/wdG/e uEHPyaVPP+1rZZKTlMSf8OehS2kJLyutLgIuIyCFc9mBBmoOMUx++xOuJOsShWOc6d41a1CFrqam KxcvBvr08H2fGCbXjWRgUk5HCfne1av5H1xJkln6iZui7WR5fj6TBLYtXfqzhx/+8V//NT8vf//7 /ElZTs6tmzfDZ4pWFgER8JeAFM5fUt78HNV1DHg7cejQnlWrGPCGe8c/Wo0C94vqQCKW6Dfi7Wv6 TIrKrfHxyXah9MwW6Glr+/gPdfQuKLew+hC1eRHwk4AUzk9QXv8Yv9O5nKMBJgHMyJdfZvYN8Uz8 PGJ9JF9YGrXDKKQOoxhrED1v3kRmaVUV9QY4cBOD60JWXef1l0n2i4ApAlI4U6Tdsg4BzNGREXqm cFGH2jG4jrmmvkJye01E6uhb3dXcnBYRkbJhw5G9e6vy8ii2w9Kg1BvYS0Y7FwGrCUjhrD6+MG+e JI6KnBwKyTO2bMmJizuZldXZ1GS7JCDV1YWFlAzSzDo3IeFkZib1BmEGreVFQASmRUAKNy1s+tIk AmSmkJdP739cH8aRb3399cq8PNsJUVrHHJ+W6mqu6DCKKUUEMwld2m6X9i8CniIghfPUcYfcWFoh k4hB8RkD3iJnz2bSGzdbBADJY7Q0O4PbuAmjBgdJSFn51FM0wyw7dIjJfHSCnjBq0nzUkMPVAiIg AlMkIIWbIjB93G8C10ZGuKUjWZEAJpFMMlNooeL3tx36wavDw0eTkyem8cXFYR3V8eSqyLdz6Glp W54nIIXz/CsQYgD89qds/FRxcUFSEoPr6JxSnZ//kdT8EG8h+I8n2ZKo7Kljx/BW8e24huS6TrmX wQetJ4pAYASkcIHx07f9I3Dnww/HRkeJ9eHJ5SUkrJ05c/WMGSRhkqx4+4MP/HuG4z6FeI9dvUoz azw57iCX/+xn9Eyh26fmozruqLQhrxKQwnn15MNtN72viF4yo5WBPvRM8TWN5A/Dva+A1mdSXfT8 +VTHE8Dkh4kHNIKxV8IDYqEvi4ADCEjhHHAIHt4CktZ08mTpwYOHY2P5ITOltqjI6v795J5QHUg2 Cj+Htm7N3LYNo1A+28Xbwy+pTLeYgBTO4sMzuXU6MRZnZEQuWBC5cOGO997bsXw5P5sXLeJPtrz5 5vbf/En0O+/wJ1sXLx7q7/d/e6gCqfldZ85wm8U408QVK2gvQq9kYpjcePn/HKd9cqi3lyryE4cP c12HY0c/zOGBAWKYurFz2klpP24lIIVz68kG2S4mfz765S9/74//+MXvfvdsXV0napSX98M///Nv fu5zr/7gB6dKS/kTfvZFRn7vS1/6P3/zN7RznOoO+L1PDzCq6+iPTNYlesDgOhy7htLSy0NDlqrC vbt3MQpV621t5d6R3mC73n0XPxXlmyoffV4ERGCqBKRwUyXmxc/jYx0/fPiN//zPisLC+07V9nff /fbnP/+//vAPU6KimKbt4zJ6+fLL//IvMe+8ExRMhCtJ4iB9g8F1zHhjijc3W/fXCsoS5h8y1NPD BST1BvQ8o3MKymd1wzPzALWiCPhPQArnPyvvfhJRWfnCC8UHD95HMHzhwrJnnvnmb//2v3/967XH j9//cxRu8ZNPMkctuLBoEUnJQW58fPK6dQWJiVxxXb5wgV19eOuWjb6db74B9QYEMFFu/FQGHZQc OEBpPL1UVEUe3JdHT/MyASmcl0/fX9vRkvhVq0j3v/+FupIS5qX919/6rSU///nwpGngfCZ1y5bJ f+LvGg/6HKrAb380oP7YsWP799NJixlvXNq11dWRr/+gbzv03xPApLcns/dQOBJKU9aty9i6lags o2hVRe7QM9O2rCIghbPquMK0WbyKyxcv3vctmHOdFh39z1/8Ipdw25Ytm7wpWnNdHRkJ9W9nVrnQ 09Pf1kY2Cj4QapcZG9tWW2t1EiYSTgyWTpiUTzCOnP/Gw7M9JBumF1bLisCvCUjh9CpMjQC/iHHR 3vzJT77x0EOP/tmfne/untr3g/3pif0MDODYpUdFRb36Kl4dWSq+QvLb1s54Q9iaTpzAVaWNNdd1 5+rrUXSrR/EF+9j1PBHwi4AUzi9M+tB9AijK6YqKn/7936NwM7/zHeeQIQmTppHl2dlUGvjGdjPN hzwOe0dyTzSC+dV1HSKHn1qUnEyfMPy8S/39GOsc8tqJCDiWgBTOsUfj0I0RIcxOTETe+MlMSHDm LlGFytxcCsnJw0TtqLkmJ5PEfWfu9oG74v9VoNNYhGzjqmJUcUoKtYNWFws+0Gp9QAQCJyCFC5yh t55AAO21f/s3n8JRGOdk42kjgjBQeUZS/qGYGGKYKATpKk7e82fvjXk99L0c6Oioys/HFqrruLGz N9HG3oPQzm0hIIWz5aScss9Lg4OP/N7vIW8b5s4du3Zt8rZIMCEzkOsifA7+FT+hTjnxHwpqR4tI cjdo+rxn5UpahfFDITkbds4m/TeHTwKZqCyppDELFkTMns2A1vb6ekrrbqhnypQ46sOuJiCFc/Xx hsC4A7GxpFAicknr10/2h0juKM/LI7Wyo6npQl8fJXF7IyO5sXOafpAR2nn6NAXX/BDALNyzh0Ly joYGhDkEtAw9klF8E0N8tm7N3rGD/JQzlZX0xjS0tpYRAQcTkMI5+HAcubW3fvpTHDgyTU6VlU2u Te7v7KSVyY++9rVDcXHIW0VBwXvPPbfuY36eo2zqaGxsLCsj3IcwMLgObcClc9QOp7QZNk/WJS3B KI2n47NPxYlqTukh+rAIuImAFM5NpxlyW6qPHn3sq1/9xy98YefKlePXr09ej39c/dJLc/71X+nI 3NbYSB/LF/7pn/KTkx3uG5E4gzAQwDxbVVWSnr7+F79IWLp0sLubniM2dkvhRADO5qku8EViqTfY NGcOww2wUd1SQv43RAs4jIAUzmEH4uDtEIeMnD+fXpTf/5M/OZKW9pGd0q9r7qOPzvjWt9pPn+Y3 6bFDh57+1rfO1NQ42KBP3hoFBtvffDN+6VKGmuLeEdIkXcXq7Hwu50i/ZBRfwe7dZGAyio8LSKmd dW+mNjwNAlK4aUDz4lfwdaqKiv73X/4lIconHn64qbLyIxRqjh2jR2Xi+vUTrfTHx5fOmLH2lVeQ PUthoQGIwcnDh7N27MiIjiaASbK+1TqHpJGBSW8wuqXQCbM8K+tsZSWNPS09IG1bBPwhIIXzh5LX P8NwHFJI5v3oR9/9oz8iRPnoV77CHRvRyPv9J/ntmblr1xPf+EZrfT3BPVp84cwxSa6xvNzq7HwO HqnD6ZnIzk9OphMm2Rw0jaQQ21IfCEnjZq777Fk0m/lETK07smcP09WvX7kitfP633M32i+Fc+Op BtumK5cudTY3E35sa2jw/bQ3NTENjrGovqVIW6e/SfKmTb4aZObpMCIuYc2as7W1OH/B3o7p56HZ ZITimyJ1jaWlCcuWRS9YgObRKmywq8vG6zrfKD50mpAsztzmV1+Nmjs3LyEBiyb31zYNWuuJQLAJ SOGCTdSTzyMsWZCS0vebDHWu38iobKuvdyuM8dFRxnaTr5gWGYljV5GTQ3Y++R322ourXVdcjEXM JyID83RZWf+5c1Z3srb3LLTzIBKQwgURph7lOQKMqWtvbDyanJz8/vsE/RiCQxIjeu+0KkD/DwZh o8MZ5RP71qwpTk1lesPI4OCt8XEbXVX/rdYn3UpACufWk5Vd5gjQMIXgHvUGKNyBzZtx7KoLCuiN iVqY20TwVuKKEZeODmHk2pBQStPnjC1bGOuDn2qvcgcPj55kEwEpnE2npb06n8ClgQEKyfMTExkI kLp+PWn6XG7Zm8SB1A319LTW1qZu3MgoPhJtsIjbO+cfhHYoAhCQwuk1EIFQEbh25QoDu+kwsnnO HEoOGFxHxA+Hz9LsGwasN5WXYxHiveW11xjdgEW+TqSWZpaG6uD1XMcQkMI55ii0EZcS8MUwScJk cB0+EFXkXHRxXWdvhzCGvFMFT70BFuUmJCB1dAujEYylyu3S905mTRCQwuk9EAFzBLiZq8rLIw/z 4JYtNH0uO3SIqgNzy4dgJRqDMbEhOy6Oxp60PaONNYmmIVhHjxSB6RCQwk2Hmr4jAoEQoBCNyy3u 546mpNBJi76RpOkzHyCQZ4bxu6SfjA4PM6aORBuSMGMXLtyzerXV/V/CCFNLB5eAFC64PPU0EZga AWrO6Bt5qrg4cvZstOH0iRNcbiEYJOhP7UHO+DR3clzXtTc0vP/ssyuefJKoLBb5OlkTrXXGHrUL DxGQwnnosGWqwwkM9fYSvaRvJJ5QaUYG5Qfcb9l7XUf6CZXjWISHSsMUKiiwiGJBh5+CtucmAlI4 N52mbHEDAcbcUEvHdR0l5L7BdZnbtxPYtNe2852dDGXllg6LaJjCNSQhTXvN0c4tIiCFs+iwtFUP EaCEDlUjgEnEr+7o0Q2zZm1btAjlQ/9spHDv7l28NyzCBKY0EI9dPWMGykc8VlXkNh6oLXuWwtly Utqn1wlQYEAhWuyiRfQZIQPzfEcHUwJujo1ZygUJ3/HWWzsXL86Ji8MirusolqeRiqXmaNvOJCCF c+a5aFci8MkEyFE8mZVFEiZJHAQwqa6j77Oljh0WkpZClg0WFSQmEsBE6iqys1FuHb8IBIWAFC4o GPUQETBKgExLPB5m9yAPDK5L3bAhee1a4pl0UWHOj9GtBGkxki1JuaScjjbW+yMiaHjG1R1j5RXD DBJgjz5GCufRg5fZLiAwMbjuzh0S9C90d7edOkUVWsyCBcfS0hrLymwsR8McuqJgDjmlrTU1aRER kS+/TE5pc0UFrp4LzksmmCcghTPPXCuKQKgIcI914tChzNjYvWvWUHWATtBFhXSVUK0X+uceT0vD EDxU5hN1NTczhBZzyFsJ/cpawQ0EpHBuOEXZIAKTCeAG9ba0NJSUcFGH1CF4dBu53yXZOlYMjifr Eic1Zd065s0ejo3FTyUki5zfVhW5dcdpdsNSOLO8tZoImCJAxG9izNvYWGdTEwqHJ8R1HSPfztXV 0Qna1C6Ctg4xTEKv/HSePk2v56zt2xlHTmPPttra64phBg2z2x4khXPbicoeEfhEAuRb4tgxEABh OLBpU9aOHRf7++1lRSFdX2srVeQ4dgciI6klt3TerL1HYMXOpXBWHJM2KQJBI8AlFhdaVJHHL1my /he/2LdmDRE/OkFToEbiIq5S0FYy9aCes2drjxxJWrkSc+gThtRRWu4zx9QWtI5DCUjhHHow2pYI hJQASkaTEZpe0voSkdu/cSO1aKeOHaOQ3MbERXpgEsDEHNpgUhePS4c51YWFXOAxtEGZKSF9l5z8 cCmck09HexMBEwRQu+HBQfqkUItGIXnerl2l6elog6XCQAbK2cpKzCEki+BhTsmBA72trSZQag2H EZDCOexAtB0RCB8BtIFC8jNVVcX79+9evjzypZdw7/iT8O0ooJWpi6c9CgMNSLQhp3TzK680HD8e 0BP1ZdsISOFsOzHtVwSMECCGef3Klfb6+uj586m85qKrra6OWjRU0Ma7OmKY5NqQULr8iSfoENZc Xk6ZPPFYMk6N4NQi4SEghQsPd60qAhYRIHExOy7uUEwMGZjFqanIQ397u0X7/8hW6eR5KDqaqXUM J2osLe1obLR3CJ+9p2Bm51I4M5y1ighYT4AqOt8oH8aZUkVOVy3kgbZhNhpGUTw5NXilhXv2INs0 fcYcZrTaaIv2/BkEpHB6PURABKZAAG1A6ob6+rjfIi1l5VNPcb9Fx+ThgQESGqfwIGd8FO+N6CVu HObkxscTw8yJj2dQkbw6Z5xPoLuQwgVKUN8XAY8T8N1v0fQ5NyGBJiNkLV4eGrJR7XznWFNYyLBZ +r9Qb4DsURdPaxiPH7G95kvh7D077VwEHESA8uqaggKajHBdh+CdyMxk/I29fSNp41melUU8lv4v XD2SaDMyOOgg3NqKfwSkcP5x0qdEQAT8IPDhBx+gBD20B0tLo+yaPiOJy5eTmcKkNxoo+/EAB32E lFGSLRnlQ2kd13VMrcMWygRJKB2/ft1eJ9VBiEO/FSlc6BlrBRHwGIGJwXW3b9M6i06YOEO4QZQc 4A8RALTxfotsGgKVNDbDlri33+bekWaYJGTyjx47WPvMlcLZd2basQhYR4ByNFqC4dVReU2jZGa0 0j3S3lo07hrx6tKjohJXrGDQAY0xbWx1Zt1bNI0NS+GmAU1fEQERmCaBgfZ2Wmox+4ZuKdxv0W2E Ma2UllsXw8R+VI0e1lw9ItuU1iF1E0P4RkfV8XmaL0cIviaFCwFUPVIERODTCdDukuu6m2NjJw4f RuGoJWeENz0kW2trL1+4YB059IwYJmPqMIEsG/o+U1dH+QGybZ0t7tuwFM59ZyqLRMAmAigBxdck LqasX0/ZNcXXfW1tNhnwm72Se0LhBE4qXcEoNkiLjMQWJNxGW1yzZymca45ShoiA3QRQiMGuLhIv ycAkm8MX9EMwCGBSZm5XM0ym05FQii1Yse6558i1oX/Kxb4+bLF0CJ+l75YUztKD07ZFwLUECPrh DHFLR3Y+QT8qr8nXRzAoJLfOZvIwb4yNIXW+0erY0lBS4pvRap0tNm5YCmfjqWnPIuAVAiRucK1F rI8rLm7s+B+dp09b2gyTVmfYUrRvX8aWLUQyyzIy8Fm9cpBhslMKFybwWlYERMBvAhQb4MCRvnE8 LY3ruoiXXqIcze9vO+uDVARSFH/6xImjKSm733tv46xZFBs4a4su2o0UzkWHKVNEwAMEuOLCscMH oukzI7xp+tx08uSVoSGUw64CO24WUW7aWKNzdHze9sYb5dnZJJReGxkh0dTSAetOewGlcE47Ee1H BETALwLEKqkcPxwbyw8FdkT/uOIihunXl533ISayFiQlYUv29u0lBw7g5CmGGfgpSeECZ6gniIAI hJMA1XUIG/I2Mext+3Yy9Stzc5lRHs49TXdtPNFzp07R3ix/924aWGPLmYoK9cCcLs5fSuGmjU5f FAERcBABsvBvXL/OdV1LdTXysHbmTG7sSNC/1N9PYNNBG/VjK2g2UseYOmyhrm7Fk09STo4hRC/9 +LY+8v8ISOH0NoiACLiTQEtNTczChQx7wxk6mpxMdR0pHpYO9KE3GBd11BsU7N5Nus1gdzcjDizN KTX5tknhTNLWWiIgAqYJ4NsR6DuZlcUVF0PJqTeoLSrCSTK9j4DXwxCySSvz8uh2RrcU4rGUk2Na wA928wOkcG4+XdkmAiLgI4C7QwCTfmC0BytMStqzalVufHx/ezul5dbd2NHh5dLAAGpHRR1WUBeP h0c81sbJRKF+P6VwoSas54uACDiFAAn6VBR8cOMGg+uqCwvjFi/e+vrrh6Kjq/PzCWDa1RiMcgJk m2IDoq/c0sUsWEBXTwxhRqsqDe6/cFI4p/zd0z5EQATME8AfIpsjNyGBoaYM9Kk9coSWWpSpmd9J 4CsyygdDyEyhwK4iN5chdlQg2BiPDRyFFC6IDPUoERAB6wlc7O9vb2jI27WLYW+EMbm388X97Koi 5xgIxtIkhQaYRGIpNqBMkKs7RtmRh+nBqgP5cNb/zZQBIiACQSFAlBKXDiWoO3q0OCWFWeQ0kDxV XIyTR+5iUJYw9pDbt29TI0Grl6q8PEQODzV3504K5PtaW43twQkLSeGccAragwiIgLMIkLiID3eu vp7h3fs3bpz4iYg4W1VloxtEoJLLOZqkcOPoMwTZtq5GcHrvhxRuetz0LREQAa8QwLdj+PjZysqD UVE0faacnOSO0eFhhr1ZF8Nk3iyG5OzcufHFFxE8DME0xhUheK7MT5HCeeVvqewUAREIkAAxTOa6 0RKMBP3M7duZYIdXR2YK3p5d8oAht8bH6XOGIdQI0u3MN5ZoqLfX0or4TztZKVyA77y+LgIi4EUC pKUwl5XMFOYbZG7bdiw1lREHxDatY0GNIBmkTCOihDwzNpbmL5QcWOebSuGse/G0YREQAUcT4E7u 2pUrFNKRvkHxNUG/DbNm5SUk2Khz7Jk2YPijlTk5hGExBHMIaTr6APzYnHw4PyDpIyIgAiLwIAK+ 1s84dquffjpp5UqyOagr57qOwKZdmodyYwgxTO7qaIaJIQQwbWz+wolJ4R702urfi4AIiMBUCKAQ SAKhyyx+tm9nWCudMCk5sDH0R5kEhnDp6GuD2VxeTj9ri0YcSOGm8ubqsyIgAiLgN4HhgQGu61AF clJIX2SaD2V2uHR+P8ApH8SBQ7O5n6NnCoZQckARBbPInbK/T9+HFM75Z6QdioAIWEwA1w2nh64i bXV1pRkZG2fN2vHWWwO/avpsV3UdFQU0ecGQzqYmvNLI2bNjFy5sraujDbRjW3pK4Sz+m6Oti4AI 2EiA+muaPnNXlxMfX11QMNTTM3z+vI3NMKkuSF67NmHpUkYckI2JbF8dHnbUiUjhHHUc2owIiIBX CJCEWVNYeDQlhV7J1JKTps/gN4qvrbMfxw6dZr4BVnBdhxVdTU0OSa6Rwln3OmnDIiAC7iFAAJMo H14dasd1He2SSdPn0osGyo4N/X0ifXxQNJupdVjBsFk81P0bNrTV1hKMpcA8XAcmhQsXea0rAiIg Ar8mMDG4jv/cuUNpHWn6yMO2RYsY1kqHLbuil74JfJTW9bQwgq+ajs/UG1AO33D8eFgyMKVw+jsm AiIgAo4jQFctJuCQqZ+4YkXCsmWoHc1HbMzDZIT6ycxMMjCRbcKYrbW1g11dxtxTKZzj3mxtSARE QAR8BPB7Bjo6qBwvSk7es3o1OkEDyfNdXYz2DmPobxqnMzHfoKODxmZcOlI1cTwtrbG0lEhsqB07 Kdw0DktfEQEREAGjBEjcIFxJo2cULn3zZn5oAH2mstIunSMUy4aJYZakp+fv2sWA1rz4eKzgh3SV UDh2Ujijr6kWEwEREIEACVBITkUac03xh1LXr+eH1snWJWHSGOxCdzeeHFZMGLJhA32fKZwIEM5H vm5a4VBpJqxT8Mh56EcEREAERCAQAs0VFUzuPhQTQzNMon8UlV/s78fbC+SZYfnuuVOnKvPyoufP X//889QeIOEEMAP36owr3N275dnZa2fOZCKRfkRABERABAInwDQAruiYzvrzv/qriNmz6YQZ+DPN P6EgKYmuYPhzc77znZcfeYQwrIUKd+9ed3MzHV/0IwIiIAIiIAKfRoD54/YpXHBjrHqaCIiACIiA CHwaAdNRSp2ECIiACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiA CJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiACJghIIUzw1mriIAIiIAI mCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiY JiCFM01c64mACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgm IIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiACJghIIUzw1mriIAIiIAImCYg hTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCF M01c64mACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUz TVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiACJghIIUzw1mriIAIiIAImCYghTNN XOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c 64mACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzr iYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJ gAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mA CIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAI iIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiACJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiI gAiYISCFM8NZq4iACIiACJgmIIUzTVzriYAIiIAImCEghTPDWauIgAiIgAiYJiCFM01c64mACIiA CJghIIUzw1mriIAIiIAImCYghTNNXOuJgAiIgAiYISCFM8NZq4iACIiACJgm8H8Br79Dy39XQ3oA AAAASUVORK5CYIJ= ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0004_image012.jpg Content-Transfer-Encoding: base64 Content-Type: image/jpeg /9j/4AAQSkZJRgABAQEANQA1AAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIf IiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7 Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCABYAOkDASIA AhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQA AAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3 ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWm p6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEA AwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSEx BhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElK U1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3 uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwDu/CPh 7RJ/BuiSy6PYSSSafbs7vbISxMa5JOOTWv8A8IzoH/QD07/wEj/wqDwb/wAiRoP/AGDbf/0WtbVA GZ/wjOgf9APTv/ASP/Cj/hGdA/6Aenf+Akf+FaQIPIOaWgDM/wCEZ0D/AKAenf8AgJH/AIUf8Izo H/QD07/wEj/wrTooAzP+EZ0D/oB6d/4CR/4Uf8IzoH/QD07/AMBI/wDCtOigDM/4RnQP+gHp3/gJ H/hR/wAIzoH/AEA9O/8AASP/AArTooAzP+EZ0D/oB6d/4CR/4Uf8IzoH/QD07/wEj/wrTooAzP8A hGdA/wCgHp3/AICR/wCFH/CM6B/0A9O/8BI/8K06KAMz/hGdA/6Aenf+Akf+FH/CM6B/0A9O/wDA SP8AwrTooAzP+EZ0D/oB6d/4CR/4Uf8ACM6B/wBAPTv/AAEj/wAK06KAMz/hGdA/6Aenf+Akf+FH /CM6B/0A9O/8BI/8K06KAMz/AIRnQP8AoB6d/wCAkf8AhR/wjOgf9APTv/ASP/CtOigDM/4RnQP+ gHp3/gJH/hR/wjOgf9APTv8AwEj/AMK06KAMz/hGdA/6Aenf+Akf+FH/AAjOgf8AQD07/wABI/8A CtOigDM/4RnQP+gHp3/gJH/hR/wjOgf9APTv/ASP/CtOigDM/wCEZ0D/AKAenf8AgJH/AIV86/Zb f/nhH/3wK+na+Z6APfvBv/IkaD/2Dbf/ANFrW1WL4N/5EjQf+wbb/wDota2qAKVmlvJAmNu/nO1s Hr7VY8qRfuTH6OM1HbRxyWke9FbjuPepPIC/6uR09g2R+RoGG+ZfvRBvdG/oaPtEY4fMf++MUYuF 7pIPcbTR5xH+shdfcDcP0oAkVgwypBHqDS1XC2srfLtDf7J2mn+VIv3Jm+jjd/8AXoES0VFunX70 av7o2P0NH2iMff3R/wC+uP16UAS0UisrDKsGHqDmloAKKKa0kanDOoPoTQA6igEEZHIooAKKKKAC iiigAooooAKKKKACiiigAooooAK+Z6+mK+Z6APfvBv8AyJGg/wDYNt//AEWtbVYvg3/kSNB/7Btv /wCi1raoAgs/+PSP6f1qeoLP/j0j+n9anoBhRRRQA1kRxh0VvqM0z7Oo+4zp/utx+RqWigCLE69H R/8AeGD+Yo811+/C491+Yf41LWFfadc3GtvdfZd9vFAQi+bjz5GwpJ54CqOPqaBrU1f9FkbjaG9v lP8AjT/KdfuTN9HG4f40kAMlrH58ARtozGTu2+1L9nQfcLR/7rYH5dKADdOv3o1f3Vsfof8AGsq4 shc+IILu4iSO2gjbG4cvI3y5PGMBcgc/xVq7Z16SK/sy4/UUebIv34W+qHd/9egEOj8sRqsW3Yow AvQCn1XzayNztVvf5TT/ACnX7kzD2b5hQIloqLdOvVEf/dOD+R/xo+0IPvh4/wDeXj8+lAEtFIrq 4yrBh7HNLQAUUUUAFFFFABRRRQAUUUUAFfM9fTFfM9AHv3g3/kSNB/7Btv8A+i1rarF8G/8AIkaD /wBg23/9FrW1QBBZ/wDHpH9P61PUFn/x6R/T+tT0AwooooAKKKKACiiigAooooAKKKKAEZQwwwBH oRUf2eMfczGf9g4qWigCLZMv3ZQ3s6/1FHmSr9+En3Q5qWigCuTau3zhVb/aG008RMBmOZgP9r5h UhAIwRke9Rm3izlVKH1Q7f5UDDdOvVEf/dOD+Ro+0KPvq8f+8vH50eXKv3Zt3s65/lijzJl+9Du9 0bP6GgB6ujjKMGHsc06q7NbOf3ihG9WXafzpwiOMxTtj3O4UCJqKizOvVUcf7J2n9aPtCr/rEdPq vH5igCWimq6OMo6t9DmnUAFfM9fTFfM9AHv3g3/kSNB/7Btv/wCi1rarF8G/8iRoP/YNt/8A0Wtb VAEEcM0UYRZlwOmU/wDr07ZP/wA9k/79/wD16looAi2T/wDPZP8Av3/9ejZP/wA9k/79/wD16loo Ai2T/wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2T/wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2T /wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2T/wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2T/wDP ZP8Av3/9ejZP/wA9k/79/wD16looAi2T/wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2T/wDPZP8A v3/9ejZP/wA9k/79/wD16looAi2T/wDPZP8Av3/9ejZP/wA9k/79/wD16looAi2Tngyp/wB+/wD6 9Rm0bOQ6KfVUIP6GrNFAFdYblG/4+wy+jR5/XNP2z/8APZP+/f8A9epaKAK7Wzucs0ZPr5fP86b9 muF+5dlfYpuH6mrVFA7hXzPX0xXzPQI9+8G/8iRoP/YNt/8A0WtbVFFABRRRQAUUUUAFFFFABRRR QAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV8z0UUAf/Z ------=_NextPart_01C88040.2CEE34D0 Content-Location: file:///C:/1E63E4E2/Origini,storiaesviluppidelcalcoloinfinitesimaleWEB_file/slide0005.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Origini, storia e sviluppi del calcolo infinitesimale