MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01C7C7C5.C84BE410" 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_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy

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 q= ui.

------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_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_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/master03.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/preview.wmf Content-Transfer-Encoding: base64 Content-Type: image/x-wmf AQAJAAADKQIAAAUAOQAAAAAABAAAAAMBCAAFAAAACwIAAAAABQAAAAwCeQChAAMAAAAeAAcAAAD8 AgAA////AAAABAAAAC0BAAAIAAAA+gIFAAAAAAD///8ABAAAAC0BAQAOAAAAJAMFAP///////3gA oAB4AKAA////////CAAAAPoCAAAAAAAAAAAAAAQAAAAtAQIABAAAAC0BAAAEAAAAJwH//xwAAAD7 Av3/AAAAAAAAkAEAAAAAAEAAAEFyaWFsAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABAAAAC0B AwAEAAAALgEYAAQAAAACAQEABQAAAAkCAAAAAh4AAAAyCnEARQAPAAAAbGF2b3JpIGluIGNvcnNv AAEAAgACAAIAAAABAAEAAQACAAAAAgACAAAAAgACAAQAAAAuAQAAHAAAAPsCEAAHAAAAAAC8AgAA AAABAgIiU3lzdGVtAAAAAAAAAAAAABgAAAABAAAAeDgVAOQEAAAEAAAALQEEAAQAAADwAQMAHAAA APsC9v8AAAAAAACQAQAAAAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAAA LQEDAAQAAAAuARgABAAAAAIBAQAFAAAACQIAAAACGAAAADIKNgAlAAsAAABUZW9yZW1hIGRpIG8G AAYABgADAAUACAAGAAIABQADAAMABAAAAC4BAAAEAAAALQEEAAQAAADwAQMAHAAAAPsC9v8AAAAA AACQAQAAAAAAQAAAQXJpYWwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAEAAAALQEDAAQAAAAu ARgABAAAAAIBAQAFAAAACQIAAAACEAAAADIKNgBaAAYAAABDYXVjaHkHAAUABgAEAAYABQAEAAAA LgEAAAQAAAAtAQQABAAAAPABAwAcAAAA+wL5/wAAAAAAAJABAAAAAABAAABBcmlhbAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAtAQMABAAAAC4BGAAEAAAAAgEBAAUAAAAJAgAAAAI5AAAA MgpLABwAIQAAAFRlb3JlbWkgZm9uZGFtZW50YWxpIGRlbCBjYWxjb2xvIP8FAAQABAACAAQABgAC AAIAAgAEAAQABAAEAAYABAAEAAEABAACAAIAAgADAAQAAgACAAQAAwACAAQAAwACAAQAAQAEAAAA LgEAAAQAAAAtAQQABAAAAPABAwAcAAAA+wL5/wAAAAAAAJABAAAAAABAAABBcmlhbAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAQAAAAtAQMABAAAAC4BGAAEAAAAAgEBAAUAAAAJAgAAAAIbAAAA MgpUAD0ADQAAAGRpZmZlcmVuemlhbGVzBAACAAIAAgAEAAIABAAEAAMAAgAEAAIABAAEAAAALgEA AAQAAAAtAQQABAAAAPABAwADAAAAAAA= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/pres.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/editdata.mso Content-Transfer-Encoding: base64 Content-Type: application/x-mso QWN0aXZlTWltZQAAAfAEAAAA/////wAACPBzCwAACAAAAAQAAAAAAAAAAAAAAAIAAAAAIAAAeJzt WW1sW9UZfu+NkyYmCW5ISlvaYuK2jFKHe68/ErcEcu/1tWOaNF4d0kp4K7Zz05rZucF2aEqXzin7 KOJHESDEpP2h2qRpG2MbgmkSgpZVYkKTxq9O/QVDCLFf+5CmaZOG95zjexOnDU3aahqVOFePz7nv Ofd8vF/nvMfv/2H9hy//cvOf6LL0ADXRZ7U2ammgCTZ48hCJ9vtntVrNIde+TDdV+g+wzpahC3kz wGTeatPakLuBW4B2oAPotOu+TDd/OkAWngp5yaBp5CU6frkruGraAI1x+mpepa332a3Nr7/7rtCE 8lBPnTZBGqnXNOLy1EqC4IzftMq4Tt5YN0l5rPlGxheX+by1fnevPdkUFTCDSTIpfF3jd5IoMD/M bHet4zMbftlVLzNmsO+b7D4c+2c+gfmAy+2f2T2z/1uJbwG0HugCbgO6ASbWDcDtwEZgE7AZuAPY AmwFtgF32n3dhbwX8AHbgR3ATuBu4CvAPcAu4F5gN+AH+oD7AAmQAQUIAEEgBDBO9gMDQATYA+wF 7gcGie1tRA8CQwDTPQ3QgShgADEgDgwDCeAhYJ8931Hk+4ExIAl8FThg1zm4mZJw92tVgUteIGmX KD7bRjPdLcNNdEqkyY9dLgh/C01oarJkPWaezlWaGZeHxO7HWkT3oOheJ5aE7tbmlq42sav5N57h 5heoXXzoftG9gYRStVyZtArmA+ImKsO1TMLRVAvQ9A46SjvEr1PTrnT8hCRVJUUKBiQ/tW51uXRy i51ClyQFKTzvU/okn0Q+fU/6YGJ/lMYOptLl4+UKmcWAkk6NgzJiKH3jI5roo1avOluxih9mKnlr mh4l4SnDOzY1lc992xijs1NVmFnulPH96vqWM1VhwVCisYEoSUHdH9JiKvllSdb8WvSHRqhqqGpV D1abW5TTRvWlI6VMsUj5dCxfML05soqz0/n0KDorWWVrquKl1NFMyZxMj1EsltANWU7TaGqsLzoy 4mv6nqdpn1eW+ySvaywrvO0dyWdLGzOl49VhEjZQj1AV9Uy2lI+b6NaslMxE4nRSPURdD9AuAVaa oSycUz5K8eqURcWqWFlfXWdSogrVUz10iEaG1mUp0E7PnLtFjaghVaZoeEDxB6JR6vcHgwHVr1JM V/26HFLICEeCalSK3D/vq27X0/HIO3d5E5TwJguzZa/s6gsI4hF/fjrdpLUM7TysHuqzcq453z63 mqvknyDzkFe3pislsgreojU5W3jfvA9WtV127XjqyU7p6YUF1+kFSZr3PSmdWvCda6/Sg/GWOMT4 BnW/dI6E4YBBkhSORcL+fhoIyv6g1i+TPxIMK35lgJRIJBzRJEUMtg1Hx/SHRw06KafV6QpkmbfS idHkWEocJ9e4WZxJJ7ckx88f++3w6ON95lznZHZfdWeVTl18+Uf0x8E90VffO38g+ckLr7Qt/PVW 8e9ClG57R7iU3CR+kBoq5CfNcPyUlWo+N50/ZzGnu/nhHzcpP2/a8k778FmSz5868Tpc4bZeYUE8 uzvbfuZCb6/r3rMkes7SinIXNsCDRoBBfLYVeUKsO+JH8P5q05KTvZQ8c4HV5FA+DbyBssC3Itba yde+gSxPzBWzwZj7XkdLx3BBaLXf5vg8DLIVztE3qJu82xsApN3eK+ugsCuRW1ebT30dEGLDqpzf +qo/oMZV/z8T22ZESo2wMuNRqn2x1O2Uyi/US87sBWwCEp3A9iLDIUaw/QTxhLA9hbClMKofkLGt xFAawHYk4fHzXxUPy8OAgt8ANqB5vumyMQThKJtPtb6ReMien3BliMXKbDvdwfN2nu+qbhKdeonr xFLbxu9YvnFRWsLibyNfGG1gBQldjb7SOCsloeGwInRjh09jFx3gbAnizQfGfLCq0l8lffaes5rl FmDL89NfkFqplPLZWewl3gnt8P5MEYVBb2+qkB+Cj+jtcLs/1VyZsliRTkRkiDgQDIb8IchW9suy HoNQ+yXJL0mQJtyapIQDLm2+45vxgpXNaAXhQmomkxOei3kyhbLZPqmXTG+mkskWeu5MlobMSTNX yFBLoneSfjpemu3QjDnPjFU2u7fAv9FMIVMxo2apPf+EuP05bbZcsTYW80+6oh4FLthTKVmFhRdh lORYJTmWfBqmXBVgyWc6NsJ0199SfZEJ+q0fdDiiOUkuV41qdLS5h+OwfQI/jC3lAE41DzEXQeNr ZvTm6zj/eoF/uevl6xt1KXlgGkzUjvms5ZsR4DvCSuMX6BvXOH43N816DL3W8VNUPwNfOf4xKl77 +NfMf8bn2+3y7zPHmeXXPDgCtgEfu5bCIwHbiUj/5tYZh7OT+KNwGzW4Y5Psp7GkX0FrfHCsg7Pz Ie/Dmw+u0ocv9mCEOifi+FXpJFxnGiMkICvGmTGbMgqKztulbEpde508bJcMlPpwnh/B4wMljwPo LI5TBeiehrzMDoMox3AkLSFXaQZPgVMzOKrmQZ9Gq8bUJTh8WO70pRtw+szP9aGlj/PC4QPOWHQE vxloA06efN1sZoxeBqZ4vD6GfIrTTbTA6ZPzS8faZc6ZItqyVVUwgoW1ZTHCSv0kUTqGPkq8lOe3 AF7eB5MQGydLj6E+x+kjaJHlc7v8puDNFfUkcJl2XKueKLaeLPHnIFa5H7IdQymF9zLmwcILEysO oH0a1HFez3SHfT+Okobv6xQm7Vm0x4G6QdaNaduipBX0E4N8onxGOpe0BorKJS0BGkoa6g2++TdK mulGna4sriSwqqRj+GUxkhf8ZjOcxdw+TwNSiKOYHEyEVitpwChajDXYwWpadD1S37DIK5VbASIQ SA7neXAjgDICEZSCXBMY1xCPYIYql7/MecNsNYJ6lXM5wnklXyH1lXilOwESZohAhutyARwr85Uw bjuUIxiPaXbjN+yLJPY9FXEUs5AczfHRPr9PlXMjTwiG8I0XbS37zszinqWIfBJtmfyWEuLqRR4F sNq6F4hhpWHMCrEQ1i5zHml4Y6UI137GQYVzMsLbRlDPrCr4uTxiOq/Tw5CzYXtHlc/P4jpk4T2B uiT3nuN2i3FuNzOcw0m8ORrQyKk42jBdNPlaTZtzjG91vegDbQ4r/19wj91NscjOCexYXMd4KpKL XKhsEQVqRe5G3i42HjwRDLELCbrREGPZdaGdLiUx2rK7u25bNgNcq6cgowzWW6v1iMvb1WosDFxc Ggs27WEEr/hFiIauLdFNOOcvcurxLWx7duIf8We++5fk3z4Z9jKaE8k8irzKNadd6MAR/k0EfG5X 0jpmlpJWfrpyx5891OSa0NR/fuShZtfB/LQcPn/SLgaUdd9i1aOZ3Gu/8iAIQLvwKz4PenBu93KV t9724CBdv7V7/lFW5hdoZs+sh3pWuDlAiHHoHjRzpfjFysXHPdSGGdaaarXDxhOZwizimI2XPHSb a4Vbh6d/jbM703t2HO0RaUVDxekaVPGqWlY3+06RHYQ9Iot4u0QXdwCd3P12rWDAiykRHew90T8g xYJ6NOaXAlq/PxgORv2aJun+qByOKFq/bihhbR4hYdTKzRbN6cpgfb337RyW7NThRgRpDvYu8RLN h83CDLszM+cqbBgJpAmzVM5b07pVnMlU8tmCGVAGewORgKIo6AUN9NH4YK+qq4YaNBRVDyia1Ag2 iaSGviRJkQYkTYrUAXpcH+wNBUPhkC6pRjAUM0IMKvukw/3IsFWueI25ijk9aZa8iekp62sd7sX5 y4MnAgMBJRoOSn49FpHqIe6AEQywCFfSI7IsSSF1fu+EZuxtXPViWRlkYTKLksOIkp0g2YmRnRBZ m9+bTI6zC9FlvVxNQKskgV9bfOti+L0Lv/tJ4u0tF5//2UcjF9f+fV2SN/w3zE2b/guGu6laAAAL 8AQAAAASNFZ4 ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0001.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
Teorema di Cauchy
Teoremi fondamentali del calcolo differenziale
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0002.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
Enunciato
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0002_image001.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC91ZX2xTVRj/zrn3dv23tetABs5xezfWDgs0JmJc5GHAIllgWbahRjK2264t1a4l 3QabUTJHQggvM8tCkPAwEzUzMQSND7L4sBBjFqN7MAYTNEgQCQ8kLrNPCJvn3N7e21YuPdstL972 nvv1O9/5fuf3fd/pub395cfvLoJyzAShEmxU+iKMqMBtrwTg4SimOoGcGCFVQnh1dVWRdqLNqs6h 2TkxVM4Ea4jUZHFBHaxSY+gAN9HME3mWnP1BgFknGaVaOeGQPHysZ+x4BMDNUS826g9TaQO+japw HZH+wX8/+kOZ7Qd0KggwuLvHBkOpBEDGYXd9e9MD4md3TzaTUwzeO/lyVRTxxHAHsabUXrCDMgzg yFh2rtT313wp30N2u2zsGwG9Lv0Ho1fDSPNLiGH+7ifNP4uBDHmk+YssPEJmeOCKZSsDj2ozPHDF JQcDj7A5Htc2MvDwrJ1HPsaBWgYeA2vnocdqyvYzSz5qzORjynaKJR8RM/mYsn3Mko8NZvIxZdvO ko+omXzUOb9S17mw8gQeG9fOw5+HEeBKYRAesbXzaNYwJKfHwZCPZ8zkQ3JeqGTIxzEz+cAVF+oZ eGx65Xcz67zey8AjboxRmscdwb2Noa5q75uoqzvC8SaGunrrvom68lsRC4/NZnj4rTILj7fXx8NK rg/InYk7e9OEc7PKYo9bjjZQqYZID5tycb3VzMB5i/F8MEPuDj7PwDlRmjM2zB3B2MnA41lzPL7f xcBj0AwPv5UpH3VmePitTPlImuOxkyUfz5nj8TlLPlJmeIxbpv25NfNaMKubR6fUfXR8BXRcoLg9 8cHIkNgROSl2pQblZEludg2X/qBoCdxDwGVROvl+kyg6O2OUBeFKY7m4FMbQF8hh3LL0lI1Ji4Yh kVMMp5LD8eSILMaTYkCMiAORdPyEHIonIoom4OuHWZgnrwR50ess9CvSbfQA9SufqO4U0c0plgmI 5tlct1ZxORZO60dPPVLHbbvLFqmXNAyRIVLm4pSbPzh7yrYyPNr8K2iMgiI5AnCd+wHeQSK6i3TU eTQBxahonVGr1FCpJiqHuupxOzrG6avyoEksnWEhVoxg7S7AWhDmG8rFy61hWSivcDQUle+hDu5d tITPIn2lTpSNXY2GaM1GUg6F5RC2taNhRzta4i8Rrvra+vApMY2FY6GYDLiNm0ZzeAbpK618eXRp iEI2j3IItqg89ZVxsGw1WoQ3OkrwanFCuMbpeHPoRu1jVmLx/rtt+te17r8PA/q6GxUK+y5rfdu5 G7WFfX8F9DX0puG4i7zxuAXBEijs26H1YYvxuFuW3zYXxuxm46JvDyyiK+g8nxZydlJFsY9HAb1C jbGnrMbY2G7cl3YY94FzhXNqfRw5r0qLvjfwdZyzOOcsHr1CRtPnofSJ5Zd87onl4cOf8gICAe/v PtTzIrmTeT2ebE0k9spD8fC+1ECkU45FhqBaKK7Cak6tk2phX2okHY+kO7uhmj/UI7aNDqdl8v1s 9e7yLfd5J727Xu1r7VzeWt/amdnoaoVMW2ZbZnJvH5Hcrn3ksrxV/GTZTnReoiBa14HMpswk0W/p 29/XlqHvVpcTERIIk4PUKCJlx4FS8nYqYVqNVInhdJQ0Ey1EyXFKPZ+WqSJApRBdT+eP0KaX/vw5 M+W9TNRd2cI/HVv3SIr5vkibMG1StEnSZpg2ce3jCG1kzVjvEFlQ1VERTRrQPqY1dyc0iJCmSxQO K4S1NTwetjeLnReb/z/DCR8tK3WWo4qRnzbNSs77pasYzgZVFP4MSJIKSGxzSqu0yApLr+8pnn/y 3iQtJzUSo7DqpbQDYlcp+dRZO/JKsYBGuICGAdciI+p6D+zJ96rbhorj4pF2FJnIj8Us6SJm7ALy /22h/8lkbxz1Zxq5I7cbZnc3t3J3CPCNYkG+PqTusaHhyCAA3cnItwd44Zziivq886dHHc9puymn jP8X4OwTnmoaAAA= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0002_image002.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh4gGBAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAMABADc AXkAhQAAAAAAAAUAAAAFCw0IBQAFCAsLDQgFAA0LCwUIDQsIBQ0ICAAABQgIDQUICwsFAAUABQgF BQUFCwUFCAgICwsIDQsLCw0LCAAACAgFCAsFBQsICAgICAUFBQsICwAFBQUFAAUICAECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwb/QIBwSCwaj8ikcslsOp/QqHRKrTIRgoF1y+16v+Cw eEwum8/o9JBQMKjf8Lh8PkQcAoGEVYHX0v+AgU4EeoKGh4hoCwIMDUd2DlIPAX5DCpWJmZpnC5Gb n6ChRwsQBg+eRZBTCoWWmFOTeJSitIadtbi5gg+tjweoTwgRbkSXXKcAi8C6zGa3zdDRYwQMxEiq UQsSRsZWwm5Yy9LjW8/k5+hOsW1Ei4XYRJMM3UUKDgIB7AD0SQSv7dsAPKiWrqAUcwYTJkSmBB4A O1qw9BJip5pEIfySKNBXTxZHhSCRIAxJEpqdiUYcPvAjzFERbRQPFMqYZKDLOhEakLJWsmcy/3E+ g4LauQQe0WQTeGJ8B8ElvUWyokoFtiDpRaElR2Ldmmij0pS/LHlySHEYxko0kdis52kl15Ba38r9 w7BhWCFusTCgUOFlQAUEzzbxmiqnEGo356KLq7hxGgRNRwl4dzcZPgYWGDWY1CrWq7RF/BkhIEsP llmOyTFOzVqM6CuVkyCgwAR0a7lsbusOQ8pCZNhAiwVWYns3VgQBjSuvojex3eBSii/viXy69TNk q0i/DrI69+9gslPZDr6g9/Lomd/Js6dPep/n38ufT1928vr487+Pr7+//+X8/SfggI0FSOCBCMJ3 X4IMNpiQgQ5GKCEzEE64mx14oAQFH6hZKP9KhR62Jt4Sk3z2T4iZXIABitONuAQr9ZwIRSzusfgF iDYq5qJsZhUj44yRKJNjFzgO+daOIi24z49OfPOQANAZ2aSSUoJEmiyNCOFOTOLIk5Y9+Oiz3Wuj BDTQV1UGQ2WaBQHmxlFgAQPRkyhVZMBV5BHGjUdostlEkX6aJJOWpVwTm1sPGeZXTDMxGU+WRLQE Z6BQAEqpLic9FFsqlR1V1VcwPvTbU/hIZSpVVk12aRSWrooLVAFECY89XKbUIz3kCQSpWHg56mqk a/7aDEzADZEXI3wtus9weX6UqEuICXtFsNLmwqE4W2qKClSYacaZsTW6wgSZa5T2ZIfVpkT/bbqi MMQHdEg+RNuLvrJL5Lr2bkKNNeRyGuWyffqYL3b4DpwJjejG6UWuBk/R6nQLODdExJxIPLHFXFCc hMZSxOsEww1HoSJ+n16j6Bglm4xxFSmr7PCm2tUbcscFO7bIrnVkEPBDOndxs0sI9AwuJkHvvMTP FAndkNLBrKfhExzKPHOlNSu2EzJsEEPAv/s8DcXVnmzNzUShHlQKQ2IP5vXU0jwsFy9EZC2EBitP XHVNE9FdmFLESpJ33QCx/eDdb+0buKhGI26F4XUUenikjkPBOEWRF1W54OS4vdU61jwzqaYZUg64 EpxPfDmY+RAD2ehFlE7oV15Wsjrm6Wi+/zl0ck+saqiZVlHXYR/ZeVXvQIYW/AERqcoo7ejYLhTx o3EE/fJUTJ+7lgH1rv16Uf1j/UeItlTHoMxnTvhWn8fN0fXjr3305ezz/tv0THx+vadJtV+++dPp ecT1aaEf1Jx1PSctSX8bIiBHaKWtSJEvKBhiz3jCpZioqSd0FDnfGSxYPadZ4XdGgJPc6CE+KoAw GZEjlptwwrp4YCtyx9pLX8rSwubBbBVS6wnI/PWSAmxihw7kmuXqBhlrRFBOlwvGbyDHE8+kIokN WWLjOneZzOyqiJLBGZFu2EEhNnBGCQMioUbnMYoor1bZes6GcliiWrXDh5pgWBvdWIV+Hf9Bb0fT 4GFkhMc8RsGOc2th39pxNi82zZDF+hMXiUO2HOpOi77w4ml6AQmouO+LH3Mk7za1ADi2JyrOik4O y1bG+0HAN6NLGyPNhkokqHKVTeiNFOPmxbLF45J/xCV2FmkypYgRhTUMxhlfMswvgMyAZOnkEwCZ CqbhMBg9wuQSCqiZPzmzmYlLSTWvcU1sNmmbj+imN0MznC3q0gxltBs3HGm6YH7zaVcJA8j6RpaH IUo24oSa1AZZxkEeJEocE8NqtOTO+nEtoHjBQyhBlzoMQUoZdxgArAqwAeVBlBKWtOQ+ZLGMLV30 RGSJ3RFQJyaQrmcZpwkApI5ICg4IgKL/k+GWAX7GoVg96R423dLwTkpMPXxUI5gQKTdwWgALwKyP GDGVVJhUtJhgMKl8ilE8VEoTkt5pUynlyEDV5kp2RsGWofFqbdbGzBOicTLIcBO3dNIUiWh0raRo wEXcMbsVagkfCYDrLDE5p3iOzyLKo0mm0qgKwDhisKVqw1t/Q4i6ArYa1HApey6C2FZk9DJsxVg3 +lpMTQHWATCbXZMOID3upc4yeigbA4Eak+RNRHiTcdGZQiRAFHYuMuGgk6jkqqrh9batvR3m5HRL 2b3CI3wnU6emGhXCUuEBFYaLq2Wi0oH5KS8vTNsXZX9BWVXB6rmRCq5p9ioYgbAkudjj/9IN0ymQ 4BSNfkXqBnKdQ6yT7Ahuf4hg93ySPuDxK0uq6G4CBGxG08RWvE4tJ4H96kb8gYopTvlHfwkjXThJ V7cAQAwhxqfSO13XAQTuL3ERPFItOHhslKNAaNFrlx8VjX13lYqzjHHiYkA4OzW1qRGUyuMe+xgP T/ixkIdM5CILuRgLBabuTDMoARN4xAMWb0UaMNwFdxYbDMyOAXEl4c4CTMlpvPBOC9CzKWu3tzIJ sZehjOF17mMsKybGJbKD1I36WFY6CyC+jJFlrN4qIrzELx30Kwux6sKsMWFHJ0g700I5mcSPjgQf EmA4anhghmxm8BdjmKzD2fWAnCKIKv8XYWLcHkDU1QXaGUlTiEozwAMeUNWZDcxkUcsJwZoWDKcx nV6A1fNu9+SmAUaIidUiwRi79jRBZJvkg6wMoQJ9dkHrVzdo79YueACsSg97h71gdhIfAMG2HUoB zHIoBIwwKh4+8FLVdVvFKi33tnk43W414lsJDaNJKZjhdVczguwed7eB1iOAt5tDFnn3wBlKNIXH G7MlrrcVNyNBgdQomYYEZI4bytOORFVg3LLiHToTLrJcKWFWaJmtpu0ElReG5SLJH48kxsza8VJe tTF0QoozG9lwEpFvsE3PfQ50h+UzadnsGNPmiHQvNLUoQpMlzGuxo0+zljW2sTq9J1b/9DSARutb B0PuXqmRc0pOHGAFax1r+Q5whoS9V0/NL6WZYU92xdBwH4Q+6pykMdTZgMrlAt/7vpW8RxzreMeq HjeY+K7XL3tQTEnkmXM5fypuC1j80+S748EJovwtHHzZU51XhtB3rPNTOPm8PXe5CLZCtKmPSpY+ Z1XRSU72jkifUK+9v3GQviQrTB/7tkTKB36VIEdhH2wpc87gO075yGtzbXuPi9+/nXzCL62Gpm+X QiT/I/Ul3/ZMJTvsPx98570J96n/ocWTJFPiuR6MqceqJlcmfhCmf1HsD12tOq5l68d+oGB9cFEq wQFAMhKAImGA6mNEf4ZAscSAa7BA/3AmJ8YngLlAgCBheS8ROcQWKSzWclRiYX8xHCUUSyMIQ8kj QyyEgc2ggQpxLbIROUf0REm3Jzo2RVOVMJk3GODFRLqjUhOngy6IKe4XEu6Sg0UweCGkR0kIDEyo LE3whEQQhVIIH6i3CvwmF6ZXf0/1EEeoEJPDTGR3bGa3BsNBLmU4Uro0hpiwhmx4HDenT60xd1oW hgqBMC52dDxzg62zX5HCh083hYCYM4kziGpgeJE0WkXHdOVlNmQ0h3UwTKqQRkS3RmDEEqGFh1bz L9bmBVv1iVSwVckwdV3kdJJIdx/TSFOANPsnSXgVRBr1ipi4IZQhDjBYQV5Tcwuzi/86Z4ZKwIuu cYZikHeA94jZQF6Yt2aWaEw5hEybWITXR4xhkHeW90sXFh5rlmtcME/JcYfSGAiqp0UR1AYO5RIf NVEV5VNQElHTlVexWFNUYVHtiHLZsXvFQFRytm9KeC7zxlAO0FIvtY4yRVMcdVP4ECSQ1nFLZhmg 9XnIiI9iESZGhYucGI6rgHytFxbukFbVoFe8BY95AJK6RVeRYVdvhVnZSEea4lpgAVjMxSns+Hph YVjLNV2ps1jQMmAn+VjDxgCSRWs3GWZ4RZKHx1l1cmoeBloWiZFz0DufY2G4BSXEBVxCWVyHRWKH YYLKg5VhN19NSD008V05GF2RQZb/qVZgvdKHcQOT2qJmUXFrV6mM8pV+Yakt0eiUcQB/MCN/ABYW j3aVuLaQHTaJbSeUQWQ6xOByXWN7oEZIaEJhZ5lC1tVqjbBhCeZhhXAKIRZ5VvY0NPZ/MmdjKZaX egkHsAIU2ahTTSZlgymYtGZmXHmYbUZHfYaLD4iMd6Uhzpd7ZyRmXUlaZXZqVOaW9oVgzWiYbBZx t2kr+wiOp4ma1GIHigZaiuVorgmbIyZpeeBql6aWyzk+qJBsymYNgqWUGbYtWaBkdpJhadlmrLaV bmBpsaYHs0Zc6PlKn3lsWkCeyuUm0BmdaiCDhpJtHjZv5PZtARBu8fZuEHdu6bYe/+zGDueYoP9I RyHnLRXnRAIDFvx2Jez2l/4mcP8Ijf7WBgh3VQ2KoOvRcCvqbRcKclWkoSSHGgEqoGdAhQYRL0NH HL/YJkw1L4uYCheJo/2Qhj+aCUgCdm6GeBpRTmGXQUaKBnqoEIrYpHLXeOoypfhxpVLlpKdIpFxa H673SUlKDl1YKVmYi2PapprApm4ap4YwMnJap+cAp3aap3CAp3rapwTjp4BKdUUaqIRajYNaqKMg bTu3hU3zhQByqIjaDqO5cjGopd/Bp5HKlkvjh7UgRx3ipYUHqYE6dkKkdvt3WjaYql43SjTpeEci qoCaO1YYeOogaSdibOkZdFIDeP+gihXKlKk+A3nZ1INXgFvGNZoniAYMw0+pmBq/CqzLhHs/8Tpx 01DtxnuP4IEUeoH5VmihYa3NlmPN9ogSiRH62KtC8azQWhsa+RUwJgwUQIPcaiy9QBji0TeChhPx ujO4mnMtWZsxAZPoGhTquq4+531JNH9WBz2qZy77sK1AIT4IMKmWAKVi+lX9aZfKYl/NajN2Z7CG wmRAMX8qJ0DEWnfgMK+5aqpIsTNkiapAVWOkuVsDy1+uSqip6UqhpABSxLBKhbDgoIyQYQHRVA/K KKUY25x7Ixg12xOkCLIcCJn1kAC8gJnJqiUUixe2ShwhEBysULVe06/04p+9tkKDTZsVNxuoBJqt 1jAJkUAastN6QnsH4wp74PK2EGkJoGQ0l5Ch97ahJdexjfG066qjRjCrvQaksiGkQ8odhAusbuhK pUqNofB1FpuY3/G4wFqlwgZ1nEoLdii4nQiyXxCKpvhDlsodmEm6XcCyGXamiJCmjVpxy8GYrHu7 XIAF40q6QQAAOw== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
Ipotesi
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image003.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC91XT2zbVBj/3rMd6sRdkm7T2mpsThh0RYFVSAxpt6ztVrJ1CmmmIaYqcVo3NUoT 5Kary6GCVpoQlyIOHCYm7QBSuezEgSEO0YQ4wSSkaUicqk5C2wGpCjmgAS3fcxznD+vqzEFIxHmf P3/+3vt9v+97fvb76YfvrkH111eSQGTKj+cIU7hnuwAofEuYTcBGCbE0Qnd2dkztZdJn2Xy05idR HKlvP2ovePxwGHaYM1yAAFpKqK9jK/UCzErYy/KSYFwpziaX3lHRwLFRRDYeZdoBepvso4dR+4P+ 9td9M9iPWCgEwwtMLM1lCjmA37u9I8avPSB/8cviIDZ56MHiGWnmOo+OL6E3o/aKF8xuAJeXqrGy sb/i9xr7Z8nr231sAuy89Q+MSRsjwW8RB/GPFp8QfxWD7MojwV9zwkMquuCx6Sl3OeBxxg2PTc+n Pgc8ut3xuH3QAY+z7fNoxBjrdcBjX/s86rnSxbtO6jHmph66uOykHn439dDFz5zU43U39dDFF53U I+CmHn/6vrSec2H7CTxiRts8jjdgRLi9MJBHsP31atDGoNLbXgf1OGe4qAeVtiQH9egxXNTjBlm2 6vHeNtQx2GstkNTm1Hn5grooJwpzSn5PHl4bg72YTkUekOp76gAd4tMuUepMdkcpeZId4/KajSKz NlXIF7X8giJreTkiq/K0qmtXlIyWU01LGtahhEcOD3Zeh7SpbZJHJG1eMdsy2r42PXMw0+BTiz8u nuxYlv6L+Dd8nct/jx3/M9gGhmQZ44Z73PfwLpGJzD2yUW+QFWhFJU+ZtW4blVlmlEziCI2RWa4+ j8+7xKozbMbKItbJJqySp3O8/DaWUOWlZICKMVL0xRpmX+e4NeNlTbz+FrwN3/l/iV/WMBCvl+aE fi7WME8M4TGzs3XFfuPuw3ZX7JuR+vx4S9jt3oZvm5Psexy2W+E7h96k9yhwbAfBvvGXudo3/sWL OicQEOjIxHjyVYD9l7R8NJc7rcxrU8OFaTWuZNV5CAqtmQpyFpegMFxY0DVVj09AkB9PyqNGUVfw ueoKnRgop0JroRNnU9F4+eiRaLxy0B+Fymjl+cra6RRqAf8wnspH5c/LXrSF0IBW/1jlUGUN7f2p kdRohf2jfokgTULxh3kkmBoOzLJ4efOKwuoMipVTaOc4M9mrCjNEmJZhxf7kMhOTqPJXPw7dRHOi WpXV7FP3ZJjvy0xMMVFgIs9EkQnNvlxgQrGd6zdkJ6hWL9XWpu1L3R7uig2RsW255m7NsOJzj4ed rGI35Ob/z3BlgM0nK0rDdDrOxKBZ83T4FoUPhiwU/iqEwxYg+taMXeE7eyOaztC412Y7cmJt+6ur RsB8EwF8Y+7iccqHJ5bmi+ocXGcrBPsuCcGHpPbcH6v0QOsqxZn9/wY5Whb/UBAAAB== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image004.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh/wCCAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAMABQD6 AHoAhAAAAAAAAAgFAA0LCwUIDQsIBQAFCw0ICAUAAAAABQgIDQUICwsFAAUABQsLDQgFBQ0IBQUF CwAFCAUFCAgICwsIDQsLCwgICAsICAUFBQgFCAsICwUICAAFBQUFAAsFBQX/ICCOZEkOQhAQZusC hWq8dG3feK7vfO//tgMioXChFjxGYEYqMIHQqHRKrVoPDQcD2Tr2Cqzm86dULa3otHpNDr+8u8HD UXJKtwAhl83v+9EQCXQ0cDoHESZ2UHJ0Awh7f5GSkzZlEoMiQm6FI0oJinULCAGXIqA0EGMlhyIM gpSwsbJ4NZwoM45uIyiCuaaqLwWliWbDssfIbCi6RgKQDExyRauIAMu/Oa7Tuw8KWJjJ4eJS3zaF 5XkT4KZhAw3Tp0Jm8/SQB+q+4/r7PMLrXc5GFODCSQQjbAhvaAvVChi/hxBJ0KoVsKG1IRQqUDP1 KmENfyWkiQi0LaLJh+5K/47QtKtinlEJLAxRoMRNGVWnXqQyAcEMC0dnTgrVt/NGwS4UbOQcyrTp CywW3uE4WqcjjaVOs2Z1RCQH1S8OtYodSxESEKxk06o16BIK2rVwtaJQwWxHjKBx8+rdy7ev37+A AwseTLiw4cOIEytezLix48eQ5aZYcVZG5Ms+vtJQgjMs5s/NzOIAU8dztnmmQevV/GZO6TtI9KgW zNoFq9eLXDsSPZtpTzNdX25qC8AT2oGjhr0dUdR2NVf/egst8AodwD23Lta1JqAXgjDLBRqrUyy6 dJPX8mR54xKawW4tbqcP3yn4iW7WzzO9xhoOunvRkWaNVDA8IQ89CJoFYP8++jV1IG8nVDQQW7wd VKBAqdWnEgxcuNegg9WYU5F7XGVkwm3UYUIfDOO9Nw1JHzJ1l2gsUZgJTDIRUZNElolhQ3Mk/EYZ UBnGiAwtMUBoIyFJKVWkkXkFggmQJrCW4g0rQplXGT2yp6RdT2qJWG05ZCnmYWSOFuaZhc1F2Q93 rcnmnHTWaeedeOap55589unnn4AGKiigbm5XZpeOxQlEofHNlEaaUxHnZRJ4ebQDFhtWKSkh30UY W6dlgakDZy1B+M1EVUBq1KbXfcGMmas4GupUo+hyhDyGeiqqDgJyByEDuf4AQbCRqMrNOrCuQqAV DMZKLJxrWuhrC1IyK8D/s34Ym0mIGP6A6aOgVhmuFbDetiSPpETnZilzBadHCgYceAlL7y6BK66m mKFgp/U6dJRxDiGXrqVsqSAaUAEE5+YCWFyAgAQY8AuTA0IQcVcASOw2yqc/hbswCfQ+Au9VYwDc gsCXUIWqrizhkaI8RGDqy70wefPOzJ2mBINVNCds84a2CIDLuGx5Bx4w19RoI3VFJD1Kuviq9yIB OqfIlQOBODwkqE6H0XPMyyYSjdDaaWr0UemduN5KUu1Wdkr5+CL3zTkTXe0udf8U9rnFRQPfRtwd feLTBgdZnVQHqpABgQySqAE4UsrtjNygJo4x3h3rnSlCHooE+DJH5Rfk/3gwekE51Vznrd3pLSUM DuvNnvufOom0Q+BSootHx7fWfVv2SEQM27rRrSzAunrqqh67j7P/IyDckoIUX9gs8Zd33Mp/B3t3 CtxtUPZ1FTLhtCG5diHBSle1O+Lh+s4gChI8zl3wxIOuunBdgB/MDOOjbb4d/1IS/HZnPAHMaz2n w17mVvcIGFCmWoHYgEa+t8DlFYJEGJngSqpxJYLxgg4QsAcCZvCtDwIAAoubRrN6EgYIJmADG+hU 5O5nwhBi7m1E8xEGE2AikHHwFQXRGXtUAMSacSdhFKiZEiRggRTw0IlJ9NldODAEB7ipAw8bRLso AEUj6upGCcsRTd5UHP9EnS8kkwHGb7DYlSvWrF3bsJAbL3GXXkDRiSpM4/C4iEQviu0lYZzJjlrR pYJQqS9kGkCTSIaZ5SiSEBWByt4QySqBWGV/jfRMB0PzPfsARluYvEyy0Pilv4DSBaMMTCpLlZhT nkxOglkl39o0GWwFw4yMUdQPGDWoXvryl8AMpjCHScxiGvOYyExmb3jpA10+xpk9YOYfXNmqSJWy BaTykQ98B8lr3pBlOdSUN7WJg2ySbxLUFKdXKnmVV8HyRp7kpFFqRcqodXNXZRrOOKcgvGSAUloE ywE3qbC8lYRTCrCSVjrjcK1wgNJc3drmJKNQUAqqoVzcOoqQfIZGFbD/C48vWcDI5BUxr4nMXrWK 2sVEaFKRVoqVJTBZIkQxsDNGqHAheVobJxObBjgMYt+BGcUctVKNXQ5/ceOps0I6slAS8hMBo2nK iHMl0XmhZUigTsR8VsKg0hNmP8OZ5nY2CHyBdaB8y44Fu2NFUC2la7pimtOoCLWvEkh4VYtJFUmC L8mxQGlf+1ko1ZrDD+YiaF5bG9vA0VXj5axtNHysAo7HHKsocEBAa0vn/uZDtgguVvOARLUwZTmG MQ5UjltHIGTyk4CwrrQnUN5EOee3DcnnWog9J3NIt1PHVjCymaNsuzBx2bXuoXm1M8jtgJE7U5SC tIqVmkVPGDxbOZG1/8XD4V+jG9vf5soOyK2D7SZLnAdNryTVw63+iqs95XHPe+wNn0v6JykLgQJ3 B63qO9LnPq4ZUH7z655eW+td/OWvwKjkH0Hq+z9clJdbmnpuAQ/Y1gLH120xYIELJThdysK0bxfh oQa3xREVIY2tJxQhCW+G4hD21w0srCwIE4CBBxaxgi2GBOwOeqEd9nCDJdatA48KECI24o1d5KgS OuABn22xZlOs4hwbgccnc/SLgNRrAlKgi5vgpqMvPaEK2EheGQCFCHB8D3Eng0UJ1JHKSASpm8aw xSTHs1swE+Mgy4gXTiCJyHupzSOdlEkm3RN4U3rnUKx0SadC5i2brP8mIc2g6EWzk1eV9osshUyY hUY0Mpv2tFhEbdNnZprUW6llZcK8GGjyQJrKjLWsZ03rWtv61rjOta7VcoDNZcLXu9YKgAjB2bG4 Wgew3tMAAEwIZpMFVtlENWggUAobYsmWN22RO9ax7TUk63mXnhO16fABYHd2By4DxviYs0+wINt8 0v4MK7ptFO7Wom17GwDtXMQGjH6YTRt1V08hly5HDEOIXYjuuANnAi7hsicpy+Ity/PlMkL1ZFJt YrtVo99/LPw+FIhu2hr+qo/SKETA6sIDQm4eU5RSEYSVr3dEuvHPpCd3H29Co0e+UZ/ojtMi0bd5 Il0lCL/SItYoNonWfRVu6fBnUzlfyb5bsh16j47K27Fhr0409UbRo0XgXduwxatcLtZc3k+DUNRN ke+GMgdBZCwHwk/QAAuY72SzNYjR/0jfgzU43omB6PSQRQBg9TPptu26RLKqSQ4oCQyG/+7LZ+Dj Eefhh1ZsunRm9AbFKgEJPaEzd+fe0RbRPVOfF3NqLlZTPONIkGT0MqeN9GcIlRsHgheLIxepzjN5 75AjGefWja3JRmNZTA73zLJbvgtnE3+Xmq/TAa7Za7jIEvC9GX4JgK/7SmM/2Gg49jrpIqYQAAA7 ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image005.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC61VzWsTQRR/M5ukNgaTVIso0k5StQa0FlEP4iXW+kUrwVYUpCZbM4kLm2zJpjTt QdSKiJd6KuLJi1L/AA+Ch+LBk3pU8eQXogdBay5FtL43m0xIVQR1k3nz5s37+L23+2aePX54A7yn /WUAWon5PMiIMV4ZABwyjGR+HJyxGsf40tKS4nrYuppsJa/rhTh6al+N3OZAGDbAEinDUYigZB75 hzjm1wDcDqBVTSsEg2b57PDkmAS4ychLK/njxK3hGwPXV21A7iv/8u2NAnuNoDCEFxmaLIw6NsDV QLCl8rENxJ13Ewkcovf9xN5QLuFDxW2oTantCIIyAxiZ9LCS747on3yvDwXF730zoPnTTzFO6RgZ tge8GOe/QyMGlTcybBWkK47KCXHMKZjF3+L3YjDYqWN04BiQIjsuRW68OGU5RUsIKYTrZLOWmzOL zluYgwzM44/mczXOVrMNO1gGV0eQzioJyWZRaw45MDzkN42d/4i8UZ29GnkXDlsKa8wpS9cSWWmL snRKsmCKrCUGzHzJLOZlz4Gcwl3HO4fobJXPHOSUnJAS3s3My5N232qpl209Ex74f++gU2dC3/Th ohizFkX3lkSvwGdrBeN6aObhLNsNKebjj2CKCfaOvWZ1PBkWCi7Hw/6yskGNh5oml9/DG1l3+P4t SiPrsI5CvvOVijkKL9hp/wPjCGvEu9Tyiyov76au5x/+3E0hHQ8PIrgXfxI8yZ9iZnQi0Zlxl9fP jOPH73A/Az/fPzQ4vAtg9QmrmLTtfaZrnelzsjJl5qULUf/yjKNGDVPU3+eMlyxZSg1B1Dc4LPor 5ZIJbbAitr17IR2biW0/mE6mFjo7kqlqezgJ1f7qpurMvjRykXAfTgud4tZCEGUxFKA0fKi6tjqD 8vXp/en+Kv2T4RDDSjCOD9aDYaoGqHSDPrXicGGAiCQiiGSJjDfLclpWJDJFxCLiaJlVV57OaTPt YDqvZa42y2pi6Q1la2qnjvcaL9jNcJT+mHZU1rtuExLPudQORLOysi3pZUGHFs3AhC6S2s1rswbO vPbSU0N8WO8JDVZ5W2yqycVuIltoWSEuAdx3ORO/x+FKb03Rdxni8bpNRQtXxJ8o1oDWLhVymuBc 3ErcKPXa7AiRU15HNO48uhlZ7fr1uiYCLWp1X92m+KnEhybdsixAgjqEOj0GV+smsLHaBsu71FA7 PwBH5+P/2AcAAA== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image006.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh5ABLAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIABQDh AEIAhAAAAAAAAAgFAA0LCwUICw0ICAUAAAUIDQsFAAsIBQAABQsLDQ0IBQAFCAUABQgIDQUFBQgI BQAFCwgFBQ0ICwsLCwUFCAsICAsICwgICAgICwUICAUFCwsFBQgFCAsIDQX/4CAEJAGcaKquhXGs cAwg5Cvf5+DisG7HuoCJRyzKWr8T0nejBZJGY0KxiKoYNWsKYUI0qtrczsoEOh6Mb3gdwz5T7kMZ xp2p2bjEfY1cz/GATUOBhAB9KYcyf4UwemB8Y1qJjIwMVJSBk4aRMZqYKI49I0J0JCQQNXE5o4Mn CaYKEalZOgQjEiduJLhzIiRqtbdiUAC+AZeiJTC6yiqvx1XGe05ZM6ZPc8+xsA8AzwG4xQa24CjS jzKhKgMT3ZpeVTQHfX3s7pybNvQuQQpo/gAoVLG0IIgNESZENKhg4Ni/BwZjIAjXo12+KwALnGFh ocqFggISClADz9qLkjQI/zTU1xHAx0N9LEFs6E9msZA398RQB+caKRQau+Xb94LZT6BjiF4Mai7p GIJKXNDb6EkcMRRGW4nQ5wBdVIpQh24UKxQJTAMUNb3KuINp2KopeGLVGReZ2bY70nhF5PSF0kQT kdqYAqbWX3xKusrQCwSnCIoqWpQjLIYA5XyX7/6QjCvRKwJMlV6ulWdPgW5hV9gcircoMhhn/ba+ CCD1ISwHpc6uKhfjXqTNFj/BPWw1EuO6oeC+fSn0bOJW8yAboFjhQK0GmvMb5+2N9dqtaJN+Jbt8 dAAYxAu45OgwMYQ3vjMIX6DlEaFcRLD/okO7nOxVaKYEfqA9BdAU95inX/8VvaVgzDUUBVHOOg1d c4ATEAAozi5XmBIOhtkxdEwGND3wDTj9CHVOPyQeo0GJkY2lSIWQuRIcCzSu8kthFZryn08ksLWL LryMkqEQNLUI0DmfNOkkIQnUaEUd3Un55JVYZqnlDVFq9FsRqTFg5ZZklmlmIVi8tgY1E57p5ptw xinnnHTWaeedeOap55589unnn4AGKuighBZq6KGIJqrooow26uijkEYqqZaLAIEYJpVGdmmmfi6B z4Ph6RkRD5wyUmpt1Ti4EqFxZHrZn3ARshUmVXky656xekMXn7kCcmoYtSL2a5y5NohrJMaEx0QL 5AB0044SXpKsjdBwyub/C9NqEi1IzTDJrIbTWqLBLb5Q9I2V17q6a3ccogrLAt9Sca445IB1zXSs 4HiQRYkY5AZACFABn3WH2DNUSxeIeBVK2PCbnL7FOCyHYyNpU5jDG5SY5kMXrYYCwyq9sUKDMfnD hCP/BpiXAi86ZNPJdxisyW0+taJUPm897K4pBaaFGFM41+xJTDXnPE8kWf0lY3fOJlaWzs6sa6M/ oSmmlkNTuUOVYjvfSBtjsM1G72jj3EYXZ7TVBcZxOg2dl05kF/gD2FGZd8hnQLtiF9RxrYv3GfAx 5pkQQSkV+B10Q1ybmnyZZxV0PjD323KIIXdAamkLtjg6kEONuXubG7K0/+W8mYZacxulXHcuqD9w s+qsf6meGvM1vsmH/K3H4BcFj3TdaSdwYauGS/gOntvYGj/fgrrCi6zyci+1cjcIquofb9MpZhOC 1HnFHPVUz9b9CvJh55AY7aIfPioBxDwKMCNIm6NkKMJIoU8/1n++g/EXlOOz7fNfqiQkAQlljAQH NJmRVtUUIO1PRz4JhzGOFDKeSSh5p+iRApQ0k2sMgoA5kR0PejWpQA1AA0DhmhZOmEIRAoKEJfyT OhIQKincgYZPot9VYigoUOHBhzwMohCHSMQiGvGISEyiEpfIxCY68YlQjKIUp0jFKlrxSc8YUxSc oMUrTiowgKCSF4sIRv88iDFL1KhhEeYQMKFYISzjI58Kw/CMq4iJfBYxUxmJ4ItWnDFLHgvDH3Co BahgLkZufKPAhDVHQ3DATXssQgcS+Ucs5a0QLJRER+J4hEbyUQA2SJwroICAHWIpkqSaYyWvdMk4 sXCVI+uiwRAxllZuwidSMwL9oEEEVOLgjltQo5OAFow2IaVZ3fBBHFSxjJo5aHTnwwLvPAmKUMHx UpOsZjMBIs3J5VIGe1xLBNbFhYaQRJhNYkqKAvmvbgRMYdKzY0aWFjpnSCBKTUnCiTwEh+lcCpjs kF2U8AkED7hQIhIUAC+4Qz4AMQGWw6xlW+gZG9CtA5SJ8cqrjqkqNZb/chl7u0pAHXkDZsWnR0E6 6Aw+lFA7tnQG6PwE0G6mOXpZlH8ikdJGV5EE0nDkNzOlJyhekE1FYFQR9pkSLt5CzY8WYyMQTadE HVfTyO3mUvSr4SG9AQHIDNKBXj2qsYphgQoktRFdjU8elQrTVVgpjgSN6icsl7nbBY93OxiPyCJz 1nXQcz71WUACtLYXYLaBP5dCQQciYMrjdWSwbWBcL3ERmCAQ4AOqCcdl5EqJNLLIflFhH2LPByLJ PkOYYnxFkX5C0Ge6sI448NJOytHHGzBDsnRYapAYoh1kcDGYvEpsEaik2h4I1a8qVZQvI5PIFXAW TjCM7CMMi8gZNdZRJssVQxfbqicdsoFNsqQmJ3mYXSM8d4yPKu9wY4peR2UxEL/FUggAADs= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image007.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC61WQWwbRRT9M2u3jmNjJwQqqoiuDW0S5LhRVXqoFFQ3iaCoqdzGBaQ22LvJ2l1p nbW8a8XpoUAqVYhLOKAcOHEBBSkXuEVClVWhHhD0CBIgEUGpeuCAgm8Iwv+z9thOHVWi3vX8/fPn z/9v3nzP7g/f3f0YxLUdPROGPtK+mGKkKGk/AIcaIxuqwBlraIzv7u4KLcmea9j6edMvxM+Et6NP o3bsQASGYZec4QJE0VJD/Rtsn2AnGMZZDa8QzGrutcxKyQBQFYrSR/E4aUN8W7kbHEbtb/7XP78J tB8SFIbwonMrRd22AA6HgvMnfxkE9fMHy2PY1ImHy9P9+YAPHcfRm5Z2IghiGsD8ioeVYp8PPy72 6f7g9f1jM6Dnn4/kuCJzXGUnwcvx7r/QykH0RjNm0XDUC8ayeskuakv74vdyMHhJ5jiE7WLFcNwR tWK5ZlFTzZLtGo6ZUJeHWA02YB0sOAU5qEEeNQuOsQ3sWdivofTGc7jTHsrbSoY9GcoWE89KlCRG RscmVLwSiVOQZj7+LVxnKnvAfmUPWTN74kCyZxwNy+xPYTOLJctc0NTRMYSRJBY8PjbwfoVNs6/5 G4ipJnmwAqehVzyMSiTEyLmlvOa6uD+OoeZtByVhquJu3EAslrhzeK8D7dMNtK8LnVDWEWUT4Waw d1wdlQiHsDla2dB1Q9VKgjPdtAyVEBA+qhrC5WlNBqmS8vhsYvsjlOwZey9KbHSamJbqGnbZwEJf NDGChdgod04g8Tj0KrwmeORin/Nt9X3+EWTsf7IWkcgodqFa1XT4kb3tv6O83lbR3P9k+VpMhGU+ shT0gnaVbfJrrFWzm329Wlu3XD+35bqtfKl02eG9J+Y7H/30+BMzJHMp2Lbi9/S3+Pe8xeD9g0Hp QS+E8a0TvtaaPwt1nriTW6DQ+4reKBWl+Ua5fNlU/Az8fHpuNvMy1tKb5lLKss5qjrkwZS8aaa1g ODDg38vTgNJYzYB/yq6UTaOcnoMB32xGnam6ZQ0GIRA7PrKTja3Fjr+aTaV3jjyfStefiaSgPlM/ Wl87m0UtGpnCx84R9dOdINpiaEBr5LX6ofoa2g9np7MzdfqlIiGGi2AcL1wqQ5IUEEQFfaLH4b2L JCokDBIOCZfECAlVjlpywCRRJKFJF2ErkbClXyueGE14zmJPbxZQrFKG1VHqVkkbA+67lYtvcXh/ ohHYdwvi8UYO4eQZA/F7QlWg7wUvHiFZpQw3ddrU9XkSV8CzCpc22CW5HmFb6FiKB23UC9VENRgf 7xjRuuBdTTYSnSOxRCIvI7ud7CUkcY5kSpUzbDnQOdoV2iRMdoPmQXEkgLKMpEvRSqtJWvblRpc2 q21uG7WWjNbafbsz9Z6iWZRzRfeSnGG1paG/ceuLjr77vKMfGuduFA6K3lfiWxFLPT634rhGEQJ0 NtC3Qgw+aE6B+78Pwt6zSREj/wGFVefOtgoAAA== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0003_image008.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhvACUAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAMABAC2 AIwAhQAAAAAAAAUAAAUIDQ0IBQ0ICA0LCwgFCAsLDQAABQsFAAgIDQAFCAUFCAsIBQAFCwgICwsI CAUFCwsLCwUICwgFAAsICwUFAAUFBQUABQUICAsIDQAFBQsFBQgFBQgIBQgICAECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwb/QIBwSCwaj8iksiAYGJlOpZQInVql1at2SyQEvoEo 92g4IACExFnqDQPK6+z42RzDtfK5/qhILIRMDGt7AAUNZ2mDS3WGioSPQ42Qk1wOflQCD5AKgmid U1WcjpR7oqSnSgYCn0N9EAIBmgoBrA5famhfDxG2ugUSQ6qxALOfUL3DWZwTsLIBl21udAOqFLaX Q8gUAMia3LeIuhEIeahXXttFttQV3g6fCtsGFQwTh54W72cF6ULz7saa5OvUhh24NBfYPVDlxFSX LxRgYaAwDxc3grEGron3hp49RAx6iTF3LkC/bCb/CdFXKMMaLxrqABjH0ojKi3Hq1FTWieFK/wYR MvyxNArKzSpyLC1gWcClEJgyx5UjyWaYujA3WUYDQ2GWyZ+jOgLM6WSnTJY+cQqZZRETu3TV0GDL NUArGK5e002lmiSQoz4LshJkFazCMwQ1iwgmq7bQ2Z6PEcyq2zZSk3lwBWzzIubY4FHzDu/li2Qy Jm8Kxrb8E2wDoCaJi6QG+7pswChoHxPlVrk2ZkBCHXuTi7hTU9b+XDseMJq0zQrY/K4VxOQwMYsO KASfV1eQBT7UYeGqou97lty4Q17qU/Qy9DMOTf8uf31N9u0VmMt0bgWZ1de07LYWVwZYAIsb1Y1k WYC4CBNGgtWF0QtQBw7gFQcHYvAMco5BVP8BBrAQhkwUCQ4IUYEVRqhfb/wpZhhhLcaIxG8xFsCh jEV4MReOPPpTwUnOdXBjj0MURCSPNDqX1pFMNvnGgcM5KeWUVFZp5ZVYZqnlllx26eWXYIYp5phk lmnmmWimqeaaVLE15Bxewcgmmmm8OcZsc+ZZ5yR4VqmAgl1EaU52RxAgKH97csHWIH0emUhHQBoR 2xbCsFjIPbIB6lyilUTZKJGPcjSFA4daUcWjRvxZhCQ4cqoFd0R82iMBgtAa1nOaStGnrLncBdGs O15xXKylmuMgGCRKkGQuuHjxyaRUYOrPfqgSYYAHg1zriI7hyFnYXcV2EWx1XclJay/b8Ir/ChPp CFgIRfu1Yo2grlrrwY1y1LtSP4aWNi8WwW3hqlLfREoMBprUqe4pfU467KqaTVOkr1xFErBcbxqA qZBIsDtFB7cqwWmiD1sb8ZMWhksKnh7nGOwbTkGsKatUXKyvEBxrfKsBMScRmq8qP4VNktUW+QnP CyxMioMvr2ZTvLXxoemS7uaoCaEzQm0TtmMkiupN6gxnq9Ir5zotoB18cOjIFP/aynALXzsB10ik HTQxBrOBDakoAQorysTcDYmtqfyYI3MujZMNjDyHPGzRkmoADBIEII6A4h1rrTdrLCmAQQYQQLCq U3EFzl+lIRP+jSah9fN3rHkvaKm1FxNh/wvrhsU+LbhTJOrgADpGIEBbvcz1KROzj7GbMLmKyobg ad68qp1vH2HjJKrvO6PhSkCbp9DUD8GxEryO/0jLMIfvgNn9fk9508FoLpugSw5+V/LuPyK9otDn 3+X+WyCb/7zkJj59wVsDTKACF8jABjrwgRCMoAQnSMEKWvCCGMyglZojLEbIj09RWNRT+ncn9pGw Rxzs3ReckEI9LItviwuZC7mXBO9ZAXVbauEjnNcRBcFwZbrLxgmjBrkq6XAP2XOatfJDiiT6jIn8 q966ZLKMZhBjQ9W4BnKQQq1b/CEauTqWh4B0Lrc15lUHQtayAFQu+yDwUopYUhEJUZCfqf8BIezA UAAmUhGyGAknFWFGQ+TUMqLU72AJwwYA6dCuBkGNYLbgF/yuhS9qwW8PPDlDWt4xgXZEbTmgTEsa QBCcqq1lOPoo2ZMyQ6IP8gGVxqkdyS6Wr7Z9BTjIWeQYzgOZ9HQyM3rxoBPmKML5vWYzO1Id0j7p FaAZ0zHp4BTR2rIXmlksl5fUAy81+ZhfTiuYLKxDvSZjyid5EZe2E9ttKHWguZTsa560jKZU9TQx lPN8kQHcRbypRC6Gsx8F8AAu7knP+Inhb3LMptTqKcS+iSuXtjzJroYIinxush7vIcY6lYGNtK2H RU5MUlO4eRIbUk5OSerc50IXQ8X07An/wZkjIVQ0IeGt8EIXABEt1uCgmKzQRFjJ0IYUIx5FZK94 HHrdFXDYhaNViFs+AhQPrVfUJ+GPKmtExfJgIYapFuqEW5XGWoI4QjVltYkich0Nj2DSQqV1iUFs K5jOSgn0LdN2uWrfFuxau5WYcE0OomhJwHBVSmylsBpMrGIXy9jGOvaxkI2sZCdL2cp+qQ2I/eQp MCtD0qiqmGgQrBYKarWr6EJk4YnUHe4Ays2mtkcpFZRcZ6i72KRQaZKwpjkE6Fm1AuqHDCMrcG+r MlM4pE2iHRwrVBlVVDiRDFAMZTtKFKFYgHElbdMEB9uwC/uAAxNguFrFniIOBHAXc8UD/00aV7is Mt6SNnZYL1bWykZTmIUasODAIUyhEp+YQiMa6ZXZdOYJ+MiDHnGMp11Ydw9afaTAeOsIYQrpyJF4 LpHYDF/mGslNH14ikuBjZifQ4slhCYgl9+1LVMgRM84sUbv7UUoWIiC8KEilxWI1HW1KVrolyaGZ vHumWlQ5S9ZkQRmqAdsVsTPidSYhL+T11UlUwraGuA3KvbqLRL3RspEdjZauLA2XTyZNGqLqyFRM cjzJyeQzpLhwh3luYRIm1iyEpkGGueMbmbbFi/0we0c02TnRKTSexrO1SKYNlQfa5sY0xwDKgQJz XyycIqkB0seMdBMmHSu/yQSh8eIUkP/Du1Ci2hOVYiVZmhXtSYKxBywAbi0Z8NMQ7IzkJvIx3DIx Q+v6+LWpoOHeSFepjjcm4bkp7YTnQCc6tXTDKw+YEDNu8YovaOgSEOKqipAXRwP9FKhTbudQkOUP b2PF3F0db/ysA2zsDnWJZktFVdttzjBAVak4ul6Xwmphsup1C/yGXe+S+wjzaSmJWPNRbY19UkUk HFLdYzhWwzwlvg5pfZQTrMUllVeCN/CwnXXu/UJu2ZKb/OQoT7nKV87ylrv85TCPefyAVDoZoTne RI3UzSEojHC/t0V/PGLPJfbHB66RrnwJtIuCqHQ2HZ2+/Gl6YZhOcSudNxzf5sTtvmH/HcxoEVJf dzdIyZ3FoZY9OjKp5VCv6/V371zsJIdtgwXhX4wGgAMSeIeuETwPPr6n7xTJKEfmQZi6T9vvCTh8 4Mcjzm/rI5B1EAXg+xh0Kh5Y4ihcsYkZvQ8cK8Q38ZS052s2lEuH3j1jDmcrnSDKBJCy9Ag4ijCj Nmy6ZAnLrbCOXaRMo2r0XjNbMWOsDvP7wAMT0eK01KKKj/xhUoysR7ozfCQ00M8s/ZvFl3PuKRN7 7vne+xHb+Tip3/3jix/zTcL0ch61G6b0lUbHgb9QOF1o3pQfl/L/w87RF1DO57/5SrQlu5YfrlZ9 G2Frv9Ffe4catmY7H9V9uCB5gmcc/2lHRR31AQ+YgKe3emvRgFeCIj/lINd2Ad91RW4TIQB1IBKl bruzR88AAR8SIpoUgztVb/qRdWokVH6AggASVDgofJb1dNAncyQhhERIJEZ4hDgSWOv2H0r4hFAY hVI4hVRYhVZ4hViYhSn3dmIiIFJHVapnJqfybcFgBltSTHnwM1pWFfZGhmhSDrp1Jff0UANCdWGo JuVwXFkiU5bGGqpgbP4khhU4Et0Ad+72Xlo3DOmlUdPmDIpEbqlibRYxFapWC+MViIbIJZU3EgEW YYRXHOGwEIaBd3p3YBxAgnGWAAnRX5EHI5I3PFgHKHuiCnOxYKCkDJcXd0zChTuGY9cxYU8fNh6e x1+RsXmK8DBeqDVbMRJJsYOzV3suxiW8qBbBt0dz4WK7p2XoAV9LZlQWcWbK6AeqECVVFojVOIS7 OIjFBhJGVWc6YX2200u0wWYO942TGI5flGruqB9hqH1aMo3uxyFMIDYGGICKFhnsVxnRCI6yiA2A 8RoESQ7P2FddApDe4WvcYCFuQCM18WoZuY04UYBxBIvfgG346CPSkGvbgIkeiXE5VCG/A14hNF4j YiIW0UzWcEA2FQZxMm0uuCMiaJJkqIZjNlQ16SAR8YM/lyVBAAA7 ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0004.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
Tesi
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0004_image009.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC7VWTUwTQRR+M9NCKYWWAjEqgbb8FAQEEQkxIaH8REMCEil6IKTZ1rZg+DGAYhMP RhJC9AAmhgPxwEETvXk0xpNRvCBHvWpMtIkxIbV6QATf7E8XC7ULGybd3Ze3b973vu/NdOfDu5Ul EIejcNkAWdy6f4Fwg301AhhgU3yLJlBCZIvQ7e1t0TpJjsq+bKrEWeiywVGYj1ZFhhWKYJsHQw/Y 0NN0HCDKAC7VA8yZcJYcZYFuYWrIG7kW5Ol5liyej3KrgL6iLlaE1m/6489nsZ4FXgoBCra+yKh/ fATgRrb5TdEvOziefpmuwstRH50eyw7lGzCwFqM5tQYziNMABiNSrTz3E2O63M0Wc3nq3AT4c30X xkAC4xFZypIwjFv/qX9l9Wfq+iUMkoRRuQNjw5wOA3lUpMZIxaMqgRFl97TweKuHR5R908LDfTAe uORgA1eWTVr0VKlKwm6l0Uxu5aM1m63oejU3XT2LJvOp1PVQDb17b9XAuTI9Z5qyd4hh18CjQR8P b4EGHlV6eESZpn6c1sMjyjT144Q+Hs+19KNRH48mLf2o1sOjlRbnKHvmY4HkmyNn5f+J21ug4gLH 9Q6PBicdPcFpx8XxUWFsn9zcEWASxjIdMujDULmZExj8o1PjzmUKyiqrPiwmbgVjjnSZkjHIAZnY EhgZeIUCIX9IiJIedousI46qXQbRh6iysiQQ8bMOAcFf+5B2EVW/0kPiFg6E/WEBaCd7QF7QZaKq uWDbo2PJ+6p5KrbffVXrVvVrhJzEOx5dtuZueUYWDRNGlfmCbff8Tfm8850o553+/k/ESMBIO/q6 vWdwH10eHvOMjLQJk8OB9vErwV4hHJyEPGOyWnlMZpNnbB+/PjEcnOjtgzxDt9fReXNqQgA7mJx1 7pjPOe+sO+fz9MZKij298UKrB+Kd8fL4fJsPLZu1HR+xEsfjmBl9TnSg13o+fiQ+j/5jvg5fZ5z/ PFYLQRKE4kAlCYrDQGyNGZU1zDJXGYWZADdNrjUGWaWi4jPYILhTwy0/7/niIL8N8A/vbI7Lje9Q E34IFINDIDsIkxwBcU4lv1XJPZwJpwniqVugZWdWNdb/TyxG2l21SSHCnphpU4RTp+BDPefy0zCR vcppRBnKipfWrw0yRe9LMQKld/VFJqeCowB8raLy4IS7Yiqe8/WmXZ7PEjuGifP/AnWUIPbkCwAA ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0004_image010.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh4gFqAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAYABwDW AV0AhAAAAAAAAAUICwsIBQgIDQAFCAsLDQ0LCwUAAAUIDQ0IBQAABQ0ICAsFAAAFCwgFAAUABQUF AAUFCAgICwgICAECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwX/ICCOZGmeaKqubOu+ cCzPdMsI9EDUfD/fPJ1vSAQGd8SkcslsOpWDgoF2QCSeWFh0Wqtes2DAtucNm8/odHbcReDUZjav +oYT5XO3fc/v8xULSDwMVn5NgII9hF+GMohJi42Sk5Q0hHU9AwtclTWXUJudLJ+gnKKnqERVAQGh Mg2uPlUOqSKrraYmsLknCqyYKLOSt7Enu0vCtcrLLw0BV75SJAcPAbQovsA9zoyi3ADRvCLZKr6s rN0p337f4dgB2kPrzPT1I7BIzsCErYkj1IGUEJLmLSAAfcEeGFRBDZcNBAT34BOB8ARAf0UgirPH sdMAeCv4FRvhLknDdJI+/8brFSBiilXXWJzko9JFSWTVUHbcKYnQSBOrXN6zxsRZzEk+N+oiysKc ThRG9yR1EdVJVZ5YJV19We3oPwQgl3z8yY6pTLArS4xVamKtna0M0T5xm7UuH58YjYUt4WthEqeU 8NrsJ7MrDMBqBLfom5cIYruQ0TQUiuKjTmd+M5o1NJktCcyNSfB7ioKf1zCdqRJ2YjqyazPO9q54 VKIhWTJgKUv85cK2ZzEOXwT9vSR22trVbg8Z/ro5E37nWJ0GCoEX8xYNWWWeljz0GejRp9fO7bkh LXMt2dr2LhBs9M3ByGs5d02B7vXO84sN7kn+iuxfTGRRNc+kxF9I/qUwWv9s5+hmC4GkOUHXKAnO lh5FAhg2IDr6dShLNQ6+YI54osn1oGwlxBahZCASB450LIwVgTQAqqAiixcuBmMLFdniHmk3eijk DyYGsaOCYHXzUYFQ8WYIP8epdWRCHH4FX4pOmgHlC0uS+BmTVipn3JBkHlalkVdOU+Q4aQ7VphqP xTilRWB5ZZ6Nc2YR5wpdynkaTHi+WeagQynXTJZ6hZhCn4Zg5uJBiLKU2Z2L5onee5hqx96XhmKJ ogl98TKaCowSaipyOfIwZmlJzlAqH6mp9imWf67ZlqWZ5rpaYamysCqVOo3l3aunnrqlD7GROOF8 gn5n6wrJxgXmCIpVluf/E8fK6uVN/7RI6rXFlrlnDuDGGsOSUZox7reCMnarouiesW6lbzYUT7zs phuufo4OQayViqoT6VsHyimoM0LNFKi+RPTLJbgAjFqCSOz9uu+glPowYny92iIBW0HCqqGIEK+i jS9eUnRmFhkP9qa700AQQcdLTVsPg+d06ux729mRrSIVdrurLdVBu7LPzyJIM5uTauTr0dgmrQI/ DsbJAAQT1Pm0zfTgrN2jWYCnaSPCqhL0CEsudAxD3flRNgzXvWtKFTrjF8bbwp0tgkhc4OPUAKTZ nZXDfvys1dIz+MbxewEDEPdujaN62yqMfJQywGCrijhXBX8ZXShjUXDc/+M8Ed6H4Zy1mgRogQ4t 7eVgUD4D60jSB7fWqKkeA+1NnmmOooDaZfpdUhOvs5lc+yCx8ZmzmfwQy4eNwPGgQg2J7oN37oQ5 K6Hu9qx5gM9DqN8zDFTxPZB/t/j/oZ8+f9npOnAjwzNx6fPeK9Ey29TDAJc8zUKNQpo3FNjNLoCq GGAN/re6zcRPfuZLQ/2aoLgT5O96rnvHiiwxPQJyboNg8AUIkdQ/4eREXc9zwVSYoDCSRRANE2Qh 7izoPuWBhSwzSQYLT3i9yOGkQDqkAg/b40MZ5BABBvxgEwaSOXJ0IoZLmFfEaoibpTExiPZD4MNG uIQrInEIKGOCZaImBf8s0iCMYkxhCpxYCShCQXt7o+IcRnarDBalZ4lzGhzStqlm4JEKepTQ2Br2 R0AWkSTs44MbEyioCzbwhU8wYw4KyRFJ1kATfayEJS9JyXdAEjZwbI8aHXkHNaZBhLIoxGtQuRxV coSVreQiXxJJA681yEWL9Fcop0hLx7nHdjbpJBoA4cEHfXIZxPzQMSWRTGXWgI1AIZAd65grH7px SUyxz6PuhB6XkPIE2GzcAYo2iWYa8QHLRGYJo5lOZq6TneObVY0OQkmL1RKOJWlAhrQYx2d4LSLf 3NAuUWEEGQjBQwV1VSaVkVCFNkV+A8uWvcqxOf9pr0e+tF6lFjCjKcz/k5fHzM4hw3U/iArzYquE KIqit6TABXIbnZuHjwbKnZUFD6T90ShKZ6nSnC10p0KCpslmua1eqmYkljsfPzNqp5EFVGBLBapU p2ohTCCseZhsYDHUVyJTznJSTpWjtWhK1bKadZZ1iN6hVGpN+A2RBHjj0ZWG2s908k0GPc2rXvfK 10yFoa+ADaxgB0vYwho2Ojqqw7LWCtG2xoJbJyqi7CY2PUE8VWw8K+ZZN0vSsJhLCyeVqysmWscI wgyuqXoqqyoK1JLKL7ScjYwTSadCPTQsOGrlJWyviqpuqBacEJuqa3UF29jaZbZnO8DH+KdZTnHh tESbmWSfhUZqiTWa/9M0rnalOtu2xew3kL2nK6yGtRnqqGlC+S1P27nd9uqHjXy8B/XseUBX3JWe BPhb5a71EZfQTVTXJcHG3EvgMj1QV3W4RXQOacsF45I/XgNdK0RnpTxNFjjiUW9GjVqJhmrhpzzx 8IezIuIR80qlwGBQcU+UKceagkGM+N2LcyYO8Hjpmwo+hywpgYcYlKFDPfaxKzkSZCHvmCO5bMo7 KcthuxT5duxFxZOh3JEpU5lfZOVTEmsXZWbQBmhHVieIkRTmPnzZhmVeRpKnBoExm0DDOyGFv5ac CjmvcX5qoTPSuow2PddizdhYMQ2bjIr9fcbP49mympVzvw1u8omIPv+foruWZUljkM+nu2FeoAnA NHeC0xs6nkxRAepOOwfQ0iP0Ke7LHUFP7aU8uchZtMjEWsj6ObAWXqVTjWlYnS28ZHgrT4DN0xG2 8BTEDrZXkbxrLMC5E4aG1KTlOu0nInCxeKo2DKNqUW2jAtXODvC3P0XX/UTaD+Xm3JaxPYl0m7u5 1j439MR9ijF+1c0PXXYqoLtaWUrREPxWwr+ZYUt525Bn+G7EmVXmaqV5m37ZRduuW3MK3uGa29bO bCMw2/Ashkcm5BRa/+L3R9r+4T0pq6C6X8QK4OntECj/T3LAhs363OflBbYHxQ/sQ5Njl0kCwm7H RXkNnufC59b1J+P/lCK4qDHF6ONhLSIJok861nToOQf4lHJsPqr9RqLVWMlHT+7AX37K63xqRUcd ByHO6fuZWze7NtD+NEzc4iljz7o9VlGMz+oogCzVacj2wPe5eYslzRr7TfXy9jweyO+IROCoCw9V T+u9D/gKU+b+FXVgVJfxvXZVpCgP3MSbl+0Hw3MpUUT6Ol4uqVH3En0vr+aj0f1hzeLt7oILSpvd XkrN4ne03XSa4ebqj4PnpYM4L+DO5dZzD6c9wTKT+bUe5/kGiz6yXFd9T0Xpf+4GfvH3inzuq372 QgtWxJkvfVIj6veyOg67s+8H7nU1ROifKUqqVXrt31k28Oc5xxFe/5CHWhjXfn0QJDJ2QPVyeOfC e733BQsIVUW1Hf3FFux3W0wygb1DIqQFfFGSgQgoCvczUgbogTiXLwq3dPQnMAkjbKUVQiyYdm+S WxRDg6E3gizzACbYfy+RXMsFVTmYODxIcyVDXQGUfyZRhMxCIsInM6ylhDpICaV2RiXjXf8Qcr1j eY6hagMmKf5QBY2TfFkESV9YPdNyNVmThDo1he2WgjAQgBK3K2sTKFyYSlLHZMvXK/8lV41nRHD4 Zi93X36DDoBjh25oa2b3h0oVIjnWcr/RdHbwiMb2chcGe7yCddISHZW4ORE2BaEzOliYiPWWKyE1 c0YzSLPWg2mUKf9RonKDBoFqkodogimviIpQBSYcSCe0SIp7tBfYBIn1lXCvUz5zeEt4oom86H/W olgz2CTKuIy+CG0K9HNhNnAcxIj6U42ookbYmI13OCA41Hb/F46DZo7TmAQ1ASyOl4Nc9YtpcWxK NYTv+EbxCIOzOIQvYnDpeFvHEXS7x4xfIpAH9I/1dIBPQ5BfYpAVg5AJ2Y88hjh2FgMrtITa+EYO MpE0xI8ngo5SkpG29Woc2ZEQSQnJd2FEeJFIwopKcJLYo0RdlGsteTQoCZMxyZIl+QQFB28vQpD2 1iiYUkKfV0oe2TufAzZDSZQ5OSgAiRs4CWnEeD5PCUPR6CNTuZRX9PBo51KVjaCVWxmVaeCVX4mV gwJLeVCUKxiOP0YPZokbaEmW+4Zo1KCPABdpc9kR5jRHdAmXyKZnd9kheXlOe6kncolOfGksy3RQ CJVOihln7dSYKRACADs= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0005.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
Dimostrazione
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0005_image011.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC7Vab0wcxxWf2d3jz2HD8SfgOG48EMdAzREUua1FQ2VsSGwLopNNnA+xy+3d7d6t tbdH7/Zs7FaIJJVF8iHOhwrRilZWlUhXy01d13ErlDRX6uRDlFqtFIkmrtXKrSKryoeI0kpOVbsz s3uzu8cBC3tw7OzszNt5v997b/68g4U/fPAjQH8mg/ubQDWp/SkOSYX/YRMAHHjeR9pIwUFo1iD3 4MEDWuuGD5ttNVxBbgu3v2ky2IhruyvqwA7wgAiDZ0EAt+Rx/W187Q8C8G8sUmNKbQHDop4YOTsm AfA3gYxSTcbjSK2J+wjuqN+Ba//lfPf/TtG+TqBADC9w7GwyklIB+Eaj/+dDf20A6GefnenEF+q5 e+byVvmagAWDWJpQe9IP6GsAdJw1sJKxpxrWGjtU4z+58tgQkPsXy3R02nScesgF/rdWw2/ogKvw uNvsgse3vfC4DU/VGTrm/rcKj1/MeuBxG55rWUsH5jE668kfJ7a78MeVWU/++PgRF/4Ie+Pxx0dd 8Pilt7h6CrngIXqbH0895oLHVW885na54BHxNj/AV1zMj195mx9Dj7uYH1EvcfVexf0mQ8e/VuNx bWbdPF6w6ci1rKUD84jNrJvHSZuOm60ueLy9fh52HSO7XPCQ1s/DstXh6m/5XMyP6zMe4upw9TsV LuaHPOMhrg5Xf17tgsevvfE4VeOCR9wbj+tbXfD4jTcebXUueCS88LgCe4GhY/I+sHSQY19gRElK GfSsdAYdTSVFbU0eO5kOcs4bEpGc1c4pKU1CHZ0dnf8AORAGEyCPPzmgmvfdMAQb+BAEvIHnm0K3 RzwW54MMTwe+MqlYTMnIIlIlpIyldCmjoJikIl1KpaWkiGIKHlZVpWmKLI8RTmO0BLNMS9VszeF2 FT8T9DJtz+H6BOWSo+2kl4N53CsDi5feUi479zFeu8j5Gw1mMpIWS3UhRZNFXVe6UFYTUTSVjCia SB0Qxoj+iXFPU6zkEzYZTVBfqBRz2PRJmErthnkqkWPeKnD5ccXeTfKRqmiSmJaILxAtuxC6i5lo uqJlRcwPN+B2SWbIDA8RpE/CMKvvw/XCc870m8rYkdod+CWTt3ihR8rloz2M1zZ8pZXTYkQhgUcZ xPA9peppaQJjmaMIVVuUFbDlWdQRvhMMZ7C6t2z2b2Q4qyjOTFbVRTRBo9/Qm2N6r8B8ZbFeuEH7 7GB6a/GVGJfH45G4GB+XI7IYwatBBE5zP4Bz3EV4lL8KP+W+B7/gpqDlqY4Kb0gsCzQwJJX4kuMJ MSJG0Af8DPT7j0C95gi07D4ilIt/gGmtIPxFWYxHpuBufgp+FfO2LP6Wv4Sni3eA5N5ba+8ATo19 C8HgQnCfcEJYFA4J5wSL42uVW5gkb0i++33hQ74ggXelBhc73283tPMxHRcbXex82oZ2PqbjczcZ +XveeJxqccEj5YXHJzU33Jyo8l54fFJzwM2Jaswbj9fcnKh+543Hl7UueHzHC49UbU+zi4xjfkMZ B9NxfZuLjCO9oYzD1HEvIFS48MfvvfjjXmBqqwt/ZLz4417gvJv16oY3Hk9vd8FD98LjlcYON/54 f9YDj1caL7vxR3bWA49gdcf2cp2ynKcXkmWQz3E4xA3ADzlyP8720ndr9pft1BRkesl332jZj4Gj WwmDtT7bagpoB6B1whuuLV9W5jxhh6S0Lmo6ThZw/pPRJSSqSUlL4YwBjWVxO+pqb+/o7On+Mz1b q+bZ1MgXjMxnmraGafZDMh4jm7BKQ36er+VPwK/jk/h9mLfxktHmnFzRsIgI8DA4jjGFTM0FvbcD Mb5c9uxletvw1W642rz1dKEYzryyOAWLKaeVGEnLCJI89u4NHIuTPHkawU938NPr3JyZdRXylEIW RrICI8Ox513JxvKd+53n7zEpjUwKKKPkqe8T0I58CGck07YMZF99uU7CDzMk5NyJz8H4I+NcQBbJ WfgiRpCARzGKq/Qess3nT6vKlQM0Mwx+AwPRH0lEjNP4nImAzFErkpuaymUBZwYSFSOJaCLaM8sd gf/hLsFXKy7Z4ljnysW5yO5Rmn9FSf51CedeJ+BlzHqAn4cHaLRadk82TnKbkwXFKYZ5pt2KtkNN LrKg7+5bdxa0EFzYs9D3F75K+ClfK3zEW7ElV9YxSZ+RBS30AZIHVQlzvBUFi01OuZvtfX23wLTw E2FvVS9n+a23SPMtnH8F+572NQuXhaXKO4Jl3Td8fibJUYzNtt75us35tg6ldF2RNAmpIiJfjYXN 70yMHcD+LViOrgPkb8Lkr7Zv+At/tX3uuRm/DwIfN3BseORreH1+XtH6VfWAmFGiB1MxKSTGpQyo 9xXjrOdNH9b7DqayaUVKh46BemF4BA2O62kRz46q1ifaF0dbL7Q+8cxof2hx56P9oaWH6vrB0uDS 40sXDoziWqDuIL4t7kRvLvpxWytuwK11h5Zali7g9u2jA6ODS+S3v24LxJEDOfyDrQaxIXhAw8Mv 0CcOvDhECpEUiBQyKbKk0EhxjhQKKVKsTSoIv5zAxUsdpDZOap2AE873gT78LJfoeb9tAWvnaSi/ HAdWPUJcOk2kpzsBkWxoCxaJiA6RNcXHi0UcuuW1dcuudNP+FzPMPDFWKKxDdtpXdVjQkBtjA+is N8N6ERtUYgMgpzB9N80ek06VMedQR9kbqhNQNxMZZAgyrFdjQ9F3u5wUNCdVnRWKU9iKLAtflA1K gUecg4orh6FhftUpL7GX0k5TO81AI9ToWFEk7sBOo92Qu1sCu+akrDG2YglLIRxePAsvPEG6rFh8 gRQnwUrwJEaNDneaqbDsVirGmNrqx0qrPWnodqqNlRjECh3dZmXDF2ln7GedoqLNlCtNL9sKsooI ns7u1pB1jiKutLQUVjPRvpo51rkI69kD9rh8R7SvmoYF0SYV5TXr+gxiaE4s6wEvdZtxE3JGthUt 1qwqWnWKFsmMc0FEbACVrSuSM4KLliPEFuJsCb00aKOES1XbTRdzSDi/ta0d97WzXbKdsY867TLV YxiigGG4eKas9bJw/uPWWwQPrRRcUOqVog14uaNWcO7KIbBMi32TXWl8eY3xLbPY/B0rsWdkS2ww MefKqDjXTfsmZkTemDPy2Lq/eQY0gRZt8KkS26a0/MhlxLNY4gxgjgfs/2NI/hPRODIDM5cO0KwL gHfofy/ig2HbsbMZXUqCa+TUTDLCVvAqLHyPdeizBlCcU/D0/f8Do6TiDEgpAAA= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0005_image012.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlh4gHXAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIABQDd Ac4AhQAAAAAAAAgICwsICAsLDQgFBQgIDQUFCwsFBQ0ICAUFCAsIBQUABQ0IBQUICwgFAA0LCwsF AAUIDQUAAAAABQAFCAAFCwgIBQ0ICwsLCwUFBQsICwsIDQgICAgFCAUICAAFBQECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwEC AwECAwECAwECAwECAwECAwECAwECAwECAwb/QIBwSCwaj8ikcslsOp/QKBMikFqvWOGAkO0+qd6w +Lgdm8/otHrNFkIKBijkoERw0fOlnZhQ3M95SXtTcFGBSINph0eJAH1/bZGSk5SVUQtxXwyQRhCb gJ9KnpANDnihSKNMmIaoR6qnnEWwQqWWlRAPAbumURG7ElkQE8FmwwG9RLTKrsITyEPL0c2vflCJ udDKdGaNSYtvsl3er9zf1qnPyQDYuusAi1bH6+Sd5vAF4rdrCxT6ShFMRajwbwoxPIWINPCXJAGD TMIeNiAIYOE/hxCR2HqS4J4QBBk/hszS8QlIIguKiSnZ5GSSja8kUnTkkd1Il/Jk3mHJBCeA/5T7 KC2Y+eVg0CaPmBV0RM3XOmlGHBaMoLIJ1VnUGlgYc9WJVoVbuVZV8jVJ1yMBjZx1kzWslbRF1pJ1 W5HuUX5EnSQwelfJgndwlyywG8UikcB+CU8b+e1hkbJFpIbxxBiJZCGXvVDW2xSe4yOGmYWEzKfz ktCLOf/J3DfNUHELdgWgG3sXhQvAGgCDN8GBrrC6ZW8dVixbAIrDfM+OpktbXAnZoH+uFYBCHN0E WX9pztBzRt3WKx4noH1I+eCye2kP+IzoZijoeTGFXf3CzPfeC8uWP19h9evj5XdEecZ1h1kz7AXI VmXfcAdJebHddt90+LWGxmtRHbRQRnsV0/+hI8QcY92GAGDAhUXHBJOLKblUkMEzI4b3RhwfMpMB HH+hNsRgg0XDFwC/7LeLYkDSpaMQPLpFnEYG1hIeRkPoOIw/S7rxIxMkQllRk/A8MFxvPqpUpVdP TnfkTxb0GCaT+kRAmJQTUMnXmFC4aYSUXvKWzJh0WmgGhkhEyKFRHxZ6kJa8eahhdx0W6lh8ztVi AUgz9iPLXk+BKc+PlmaY6TtRNpmLh6joWNaoawoRpJBKPkDqHUfa2aWYc/K16n6tvhrqpZqmeieX Vo61JSlhoRqsqkIO+cqVwx5WrKu+9umnGIAWEZsDiIKoaDCGcmurWx92qme3FeUVlwbc+iH/rjLQ +giqaigBa6yVyewFnKgPsJjnrocVRyGzDerrlqmMosInwKnk26WR8rabqr38RpVVk13hJy0T5xkY WmYHCzutF9UmcB1D2dZILrnNYqZhAMURQ+6ZbPXyV8ooaUAXnbcKd0S1NO9oszIIH7kXfxF7doea x3L0TKQ6wpXLzbV63NDS75y5wM9ASw0zz07+AQvSiUrBNc1O75t02B//2Z0qJPYzaMumxObt3Ghv oG2XDL1GbosnrpOUJwIIUGFF2KpLo2miKCzaY4UTwEp5XUeGTmRmhrWugHpNbt50RfKGDAepnY2U 5puP1jgrmD/W8LuIlnX54FMoTjlEds4D//qCvqbdhXG4utGcBs8Ug15YQQJPwYvVdQCjAbUNKWIc xhEkovL/eb4cSurFyUVgsQ3nDpJEYsy5qsl036U2YM9uLdGhI3t9aUutH2nqwR2v/eZejy8Y+7gj uVw29epMtg7EmAoFiTCQU8IA+yee6rzIQBzTn+4mqDvYYSV+gVKMBZXSmIzAxXz98kr40CKz9wFJ aqChSwJJ6D+7yOUl4YNd+kLYBNI4YYZDeKFGVIg4CvqwLwvM3Q0tkMAgig4tKkGNDXmiBwb96g+k YWITwfIEJdpFioJw4lkGs0IsIsKJ1iKiabzIiO+M8IdoPApUjGYF8BRkjWtk3GF6ZwSfpP+iJku4 FWHseEdroRAtdCwCH+1xmmS4cYpLiMdpqrOUQc7CI0BJoyQniUYIkC6ReBQkBuWQSU0qIx+A6OQQ 6qGMS2KyJ5s0hCg/AolwUPKVsPxYA/6YQoDQ8go2VMtYEvAuL+SShqe55Z1GqEMx/DKHu+xlLJfJ TEmUoZmi8EAqg/JMaEZzmtbMpjb1sspmOvJjZNzmN7dJznKa85zoTKc618nOdrrznfCMpzznSc96 2vOe+MynPvfJz376858ADahAB0rQghr0oAhNqEIXytCGOvShsayReUKEMPf98WKzqKgYMKoyj3GU gh2iE+92Ya5OHOSjGU1WSccg0SagNEj/wjziD1uKNiygdA3BqUpOOZqWgegjRQaJqU0rmlOTsuyV O2UWhrDzjxQBFQqAcmUailqUP/Z0pcsSKhCDl1GtZvUoNKWpSYUp1o06LAxlpem8dFdWJM0kAsDi w6E0ujOsoqGtV+CosdZKSbxCM6x09etEvVpVM6T1SjcFa0UxlIu4DvZuUJ1JNdMg2CjgtUqJZStd /VQbhkTvD7cqRmir1FnHySY8zbuiUYzzjiVhShfhOd94jsFI2cbNNly4WGhtC1kr4Za3ss1Ob+7H 2i0J4DfZcEtqASkb6CiVItdiF0m5gLLiJoGxkyvtT35b3OT8Zo7NDW5TT9qb7zYPtcKh/639bPMi reVmN95933Jn0ZxnTde4yP0uiJQjo9WWV77Cic+XxNQc5Py3VfxJyhZW1CWK+BRIR33wLxzAVQVT l1CLehs+aFQrltUvDnAlAIP5VqMZgegD1lgwV+PiYJaZuFFXKnEhQqow3q1txhP4wPLAY4AsZZjF 20PGilEim7yM+AHCpduLF7ufmVjYwkum8H9IBKQWQ6fGSBaHU3f8JAwHY0Mmo+hRLTNX5065y1+O re9MoZsr66sCA9jxmTkcHrgiT0Vc5nCaBXAiOY35yC7K84bvBrHIaUtLjfoMjL2lwisJSq5fFpLf ytzRjbnMKJACXqN3qWhiQApbMca0pP8treMkSvpknHt06Toq1tdcztISeJmkr4scdBQaRAM79aEc g2hPMwphqNbz+qwTZrqRmW6OyoiqDW3oRROa1/6NtZeZouzqValGsE52A9OjsuWIKzni6lC4L62o 60n0WiXTEFar25tv9wbbeRlaWGg6bglM5EGhFl5e3A28JMab0jVCd6p/LW1hveZp8bpDcl5mV5RI djXPmHfEy4VvutXb3b08GaX9h62HFLu3GUL2xgX+nX2v7d0A3/jCpx1wZEBJVpDFOMP10eY2B4vK HcI5uf1jbMOkO836YLe9/7zznlHH2KHKRM6bBFjhNcnmvCl10QhNaZ9zTucFNwKGJAr/deK8zLHW ck8VojRm8dib6VWPbc6JLjWN95xkHmd5Rd1+N6t/R81mDxbdTRb3bdUd7j2GoKhblvUPCS0TAWks Fw5+v5A2fuciIx9k24b3D/GNcJDGtaqk94C8Jdl3FGmABhBvCrU+/sqhB/UuV5tlwin+J3CeU+tL QXfKZ2RKF866tbojN995njyUvjxMtH4faEUeSNgivfBVfzfca+v1Y+so1d8eB7d9/LJg6v3Xq493 hDvCAdD/PN0Rfv0f90MARrFbiTu/ePGfdPalX5p9FUTb5tZ/P8SW/7a9twvgEd3a+ucj/7EXGnBf 4nU+niV/Q/M/y5NS+2Fms/E80pWA/8oSXMhTdrRlAbSlY7vAgdZhHP5XFfd3WhDBOyoCW9BTYCIG I+gHgMpyeb4lJCSjfwtYLPI3PQ04gld2X3thICLSghRAPbehMyCoDrAlYs1hG3QGCcUTJ8gThMtT hGVnPcihghu4NB5Yfdz2PDj4H1KIKxIoXl3YXxVYTpUFUfx0fLeghmioTWfYhvc0DGekBnIIh9u0 gIRlh3q4h3zYh374h4AYiII4iIRYiIZ4iIiYiIq4iIzYiI74iJAYiZI4iZRYiZZ4iYh4QF1QG3NI T5zoBZqIiaKIfFzRifUEc1iAGKN4iaqYBajoT6/4FsrETkuSWZRFUSg0D1jgeHkINP/zcxh4hweb JQfDmEOzmDDzE4uWtVm2CHJhk1jN2DnbESmtqDQiWIxC1AZAFY1jkFRSQxn31kbAwI2dkBCBcoy7 g40upY7V2BIhoYxVtBuJhI1DMxbE8VTz6FXwWAcehI4aIY8yJQpDNglv2AaC1Y5QUJAYY0rRMHZj wFd9gZCigCCmODW9uAR4pZC+UJFswYT+eGxeYHlntQYaqQZ+BTPLeJFa95HGoI6RIJEwpBYcOSAu qRdzV5NPsI87FBcsGXIhSV4qaY1oE18Ihj46gynaY11x8YB9UiA/1RzvMloA82m2FB30xT+yNX8G phxfglu1eGANNHRjNl9rQpRmASr/EWIf4pAgb0UkSgle8AWV++WExFBaVrlcrwWASPeWzwiWZmEX aVlSbLk9s6iUu1WWfnmAjodbSEklctkFi4lnczZozrYQuFFbSzYWEiZkU5hDMYRjmtliUiYsWSJB 03AjzPMUoMkubOZiWBZok2l5wfM8PiZyaVaCsyloLMQcX/IuuFclypiZQAZh0IFjBchIQKUlQGF4 +Vdn62VswulbZhYjDAJzCJccJiUnwYCQwrmZtOJiggZowEc39ZNbq0kSG6dtVOk/+Sc8s7Zqh8Ys HLWeBMRqiNUuK1QXlGKO28Y+BLMTkAdtfqdtKMOeGqZtu6kqz+Ixp9Iuykif1FZp/7rmd50DAdJE ZO2pdxsHocH2l57pO6S5oKT4j/vRcUr3Ix2abekpaiUKmStKnuZCcvCmD/UmVisUjjtDcGqFZWcU AejiCJqDo3dicgqHcrYpfXtnFCSXeQXKkxEDORXzGQ+KVfUmpJCFbSOiEjLqX8w3oyDZpHFxLztB DVEKYspkpfXGpJQmcy9aCw2XkleadqQAeFhKc2pXdA73DyiJdTZKNYnEADJTNY5FZUenoUc6fYjK nNTFOXSXoGWjQaGANA86qHd6dhUnfQ12oc2CEXxnACiDko2KFsTTC97HQWgieWyiEJWqpuTJdihT pyzVpiKZera3fqkHNDOoe8xRmP/wh6u5Z6MMKTm5xQCBwy63ypuYAX7sB3vjiaiJSl63dZs/UXkp JzWBUTvqcDtUNK2gpUG96iO5unwfV6hOwn2e+n5bUV3fiqQbJ6oK6jkOoK2SgiTdwZ3w53wtNX7L qjdt2mB94wzVAYQGMIbQo39fKI8ZaFTJUnmmKYAmFIMyGBK1MWlNMjMgwiUJ64BVOF0Emw3rRQFA KIQg1n9J+Tsr9oMwIrIJWj8PBHwGEoofuixl6LD2d4NLM52ZIFWyFYLNwyIs2IDWAzUBm7JAK5PU 4UDa04N3ALMjmg4VqIO+BbJEa21WGIWwdYEtM7PshENp8EEmxIaw6I9g664BpZP/mKFFPWmIXNRD xqQxNjiT8gSTdcgEZntPOjm3Z2mJhzQJepRQMFkncAtPdUu3abuKifi3ORm47zS4eVS4hnuITGsF n/hPk+uKWvu4mJu5mru5nNu5nvu5oBu6oju6pFu6pnu6qJu6qru6rNu6rvu6j6tInsQGsksEpKRK dYBNnJS7G7VKtwu79BRH06C7mrAUwusEx3u8NoU4yutSPdS8wCsJtsiNuji7p6QZ6mC7GFS7JuE1 37MN6Rgpv+sG3YRKLlW+ctAU0JtSe7IJANSRiqC+bGtU7atl85tGmYWPcsCfNGESYDQFOoEZ6GsT u1gTfDROf9pjToa+CIyRA9zA/1UEdkaUCgGMGjgxwbgkwQ0bEwrcZxexwekkkkKVFMCEJYprjLpU RScsF1BxTFYBKsU0TK4oVC7cCkuRn046vDqMP68ASul7w/fbtGykQEF8h0D5BBbbPuJDvMzGQEuc E6OhGDicqouDFEVcxVbMxDksGKbYNOuQSziks06AuFz7RIfhj2UMUsOlnf5THbUhlnOjXounM7pk lZATmAoHwshYWzw8bGqpxHfynushZe6hx1fJxwciC3jsxKAhyNSwyIy8SC06OJCMw07pxIOZyOWo p5JGyfXhZM/rIJG8yFM8LeXpOenCBVuQpH5HqGyBmjNzJNfZKziTLA8bs6raSv95gp3ZmHQR2sS/ GTVv8Sb40pu97MutU8x6kjURfDiZgBqzvCfDiIrQnJTRtslM4sw0E83HHKa5zC7GXFMQliwnfFd8 YSjgUq3OuGySsp8jwwmyMi/kKM5NHM9nhVHGkhmmIqJnkzOXKy1Nw8/0zC66Us8CjTb+/D75HKkv K9C8LJBVsS4NCjc5ZMs3g5+fsC72TCvoSCeXs9H08koSFWbLwco74nLj46Op3DMbYzA42R+qA0UF 00oY1ioC883IxEDcmDEyPaZeU9OsuTA4nTKskb88uiPd0dI/nT1S7Aoa7S852yvR4MP0ddPc2mwu zdQD4tQaM9Mh3Vfn/CNtZtL/m8o5nhCo9UyqZiPOCa0YY4Maj9pVU8M/0BypUENYb/2yan3XCuSn Qx3XzGyT/lmvex3YfpEXofE1SiKfVB0Zfp0ygB2QYTenoFXYotPW0zLSh6J82XdUn4palWcNgFMF 2YKtnwPIyCs7pUE7XRmvWBwVptQ6liMqhhzUEsPa8KqtG4QZsT0dpu3aqN0Ql/Qev62tlqzaAuI6 EEQNYswHpEPcrW3codxavh3dmjxJtCWZ+VeBTfixA3uEUqil2eNZV8de93PdliVB+MGy543eWoeV BnS5pbzaHEx2SLvcBTGxnWAm5s10QazfOczeBpLG9bnFkRvGjU1kydgLAv4H/wT+y2ds3/bDe+Ws TzEsw5IbPhf+GBpeQi4UUzWcQWYB4sTk4c+hwjlp4sFtqolR342BTV6rJCDcvGE841f8T+FUR/8b Rl30wJVhRZHBwDsOPj3uBN8E5Hzg42QCRVfUsB+1tkFnmtGI5AX+VdclRlHOIPPsTxDMvS+ByF90 vgARSLb7v14eyGAnElOwSn2r42Kek2S+wxe0SGkOFeu7lHTM4nreyHUuv1rsT2fOSmsQ6Ozw5/DQ TeObV4hu6IfeEowevdsU4hvuSz0alPM64jhFTJZ+6ZgO6Z7+6aAe6qI+6qRe6qZ+6qie6qq+6qze 6q7+6rAe67I+69Z05on+5v+I8Oi0DunKe+cU/EY3vuvAW72FjutX0A7zQ+g/HBPES+yj8L5DLAXE rhTQ7uvCjt0BnOOCNOQDYsA3we1YosHg7h3haMEQgcGiwL80c8G1fe2TpIqTHiUrbI9tsVE9NN+o Cr/67t4c8dwG4wr47u4/JCXtHvCA/EsGjwRkXJFevK0oEbhJjMLyrnUVLvB9ccn8zp5/nDqN3KKD 3B75M+6fJkOfvKjxg/EGRMg+LQVUYZUpD/IZb/F3gdkKbxeyvMu0rFGl+cyiYs20olU73zPcPNA1 P9TBTHhwSeaeAMts5oM+L9kyj79XEisOXVELDStPV/UqQfOzoskfzc8PDdH/CTfxXb/M8DEpA1sI Eg32Uh31fdUM/4ne1zYBF23VPVOm3dwJR33VWF2k9UL3Ww0JT90/YW8VP5oUgy8ghe/2QcH1kx3T ES7Ueb+AX+yDdm3YSPHYcG3ZRE98lK3vSFPL5DwNaJ0yip33jF9ByA3hFZqtK87bl1I59NpK7Q6k nIAfxR3zVY0Vzzzbq1HEf0OsVfAeyv37up76krBAFdLgfRwo/BPftxzwAC7xDTThR9OJC3StWvvg 1jLeS5sMB+49b4r8fcG18c7puwlCqkLidaLiHL/fGFTjTmTtEzn/wU7+lQDllqHkVFwXSW7kQGAA DIlFY4NCIDYsxQRDaCRC/yYSqXFheSqvz6iUar2OyU7oOFxWr9lt9xsel8/pdfsdvwwky4hvGeJA LSKgMKDJyG8tEI7QELEIgoHLSJKSrGHvEmySczPP0jNvlLTU9BQ1VZWUcQ3hE661D3a11vYWN1d3 l7d3jmlQzA6YLELYFzlZeZm52fkZOlp6mrra+ho7W3ubu9v7GzxcfJy83PwcPV19nb3d/R0+Xn6e vt7+Hj9ff5+/3/8fYECBAwkWhLagEKQ5jhQadPgQopQIDeNEcBARIIQHhhJ2S1PqI8YyE91oDHCR iMU3SChROXmED4BQlTrNQRjgWKSNOKXcrEAr0oSXS2LKrBnpaJybOZshEf+S6ee2kKCEMhVphOQb RSlRtmEZqcAfAF+/djkTh+XUIwGiTtloFU3YImXLSvEiJ22VaE6HRKAg9opGuGQE6yocJ4Hedodr ZW0zs29XNgkUXKK86TJks0DRPBDToK2UBhp4LgGheHJlJ6o1203K5jBoWCrnhlbFFwDCwVNQP+5t S22bxLvJBZeT2FDRlBTLEOMKRijbSxAEYJE8hDoA2mWywLkL4LtoBw9CIxDwm/v17NqvX+n+5nv4 5z2Zm8KtW+bOi4kdRC/E56ZDZJpgPAFd0sQk6QDRb4ibkgjJwQyie5BBLB4BTy8kBNjIApMUStAB KgqEJEHbMsHpRCtE5ND/LgI3+ivFFAccccD/CCgRlgSPkW0QhRCi4ALbIhMqqu3AeEA5iSQw6RhJ /tCRiC1Wism4sSTAjTIJhQmQOWOYROrJnYSR0o2y1HKEozSFtO8vDH+CQK7ESNMEQzGGG4uC8/Yw gK87NbpIozWxi7OKywAYQMLSDB2AAD8JPeZOp4ZDDsY9cYNTCOQsbfPP/Gy7cziXYGxTjz21SwLU KkTls00/HwCUPMz0WqArCDzgrC9ENGpCROge1MvII9ubgoEMwqJ1rqLuRBa73tDkCBIz0RuigSUn QGQBa+3MkFRijTWAWWqVnbVW1J69kCguQgoUKI2SLOXEQqKKtxAH7qzT/8K/QD0j0pjuFS1Ne6+N UrHEIIk0YPf2TNWKfaOgNwAN9LqrrH/xZRi8swjeVgKMHca34t6MOzC5T7LKirEldPWMPYXRvYIJ PzAtYgEqp+21TH+ntTK3vyxR60exYjZgZiJqVvdmAqfk4t9gx3gPFdyW+LRg1BCyFwqPZ7V52LGE RK6Jf8EGWdAGT/JC64YV43EIjI9uVrK08XVCMRHldpvr2nJUrUc8mX5NOzGcbHmk+rTToGG+G4yJ 7UqUdiM+jY9Q8doGALX6bMkPT/ySt73O8XHhzgqP3ZHeJUVqcS2r+jM+0J4YdisyEXznuubCyeKx cOeWlq9eVxv4uevCeP/2ZiGN/eLf7g3jbuSLH/AYqCuRq2/adhUlN0ScphsuSVAKV/UG65vq3I6w Yzm3sqtdXAMhPvJdcu8bvK4s6YMSpnwB3RJjASHzh7YWqfOUEix3r3vxpWYGkJu7lNA/WpSugFGw iAElKDAVxWoskkGgvpCHsQGORWLBY2D6pqM0/HiQYNp7kwl5skAkNdA2DiRhsnBFEpK4xAEcOAK2 YrK9ZpXNUJIQQHWIFQUZyrBtgFODbKrEMwzpam1tSuBqlCBEImLnLEcMDZnKtEKrOIZmhgPFTvTH m4Qc6III2onEktMBofjsRTfaSVQSk6QDhS06HXpjpvKYHwT1USeFYOP/f/QUgA9E55CmqlEATrMH N5oKRxIR5AQokCgKPLJbGJpTWxwhsUq+EZNEi2MkAzmUtZRMIk040SdRRUkuMKQITuNSetrmSqyg BERYECMZlnK+tkTSGLkxxJvWWBWjoaSOm7BehYy2y6cVYjDBapw8EgCYguRuGmDsgjXng4rBEUaJ 2vgmGsJ5FTQMDCPYlIY2g7JLH45CPvcbRzx5Qxxz3pNu0LwGOxvRNVYArjXgCGhA8VlQcfDzDe80 6EIZig6EukGhDZXoRLlxE2cOwnwU1ehGOdpRj34UpCEV6UhJWlKTnhSlKVXpSlnaUpe+FKYxlelM aVpTbwpiHK+AhizI/6FTmxaEoB4pJy+C+o2i/vQaOAyfUT5xVCL4FDaTMAkuh0oHgraGp3cwE0CV CFXomJKpU8UirmAjlFqFE6s4VYo+J7OzODTRCKFyq3HU2VZ7osNJPCLL6TLGzSipdQ112Upf4cVX whZhsFrlg+3MIJYEAJYmfGqLYL9AzzfkdV6GPexT/YqJX9lTRniAa6m0RRj0hBYOqNWGNMt2y7hW 5qhcvEIwo9qSpMjWDk6VrXPukJmhypa2s1XPUTSD24RKxqkZuwRvYYO+aY6hrquIrl3nMN11Dst+ MLNjdSKaPXB2NpYapEh26dBd70apqiXhrj+bWcQxMNZIzD0vWpRj3v/5Khc+o9NcF9yqCuuq4b/Q 7W80/jfMB+7kXeM8H1uNm8RPQCxEkrMIkf5GVoBxJMJi+VGQKuzelSTMwwsuDX5JXMqiKHjCCirx YxCsrv1uuC1cVHBgbRZNjlhhlpXYiQVipM/RPqu0DpLjSZx1Yz++ZEVl1I6RSblTDHbGsAi13bJw Wbsk9ekMdaHCZ42X2lZl+cQP4FXo1jVgmGRKc8MjVz2XmkqYtMSVHxntGMBou+vhDHps7kuaMuq3 Ls+2SLuTXSY7NTuGuWQ3EQh0fxSVRUbjL9BLIhSjRyXBSHeqdNAwL3nz7J4TowfPb9aJnTrhubGs jHZdyd+H0CclU6P/DH0z0vOS+UyiVr/GcyN7HGP/bLSiEOMweF41dKJXX1Tzplx3TVctrRIfzGVy yh10q7M7Zi5e3cqAo6sChD9G7ZAp2zBPpjNfG9wzSjxX1k9ctltgxUNK0PaboV7Eq/Lj7qXKmMxm Zne9e8I4QeGM1ys2d0oEdxZ5TyYppq4YcfMN7sNa1nPLytwfpim3p+ms2sJwyvruFfFtUy14HpdA rkOnaT6nSYxIFE1RyFslxmqqK1vlAtTmHNfoxLyHuBSzPHvd1nppd+bjiyIsVL7UmdBc31gwUVGW +SHUhGTY+2uQoLC0bddJLnUW124UJvV08txKeKQaTrSDV/Urlabm/77gJ6fP589xarHDZnGs4rD4 MHs72Dt0N4oEx3wSHeK97vDRO5imDkNKkImenYoste4u8HkP9ws3NOvfSzzjwHrxnK6zuhCm6BZE JCBELAxe5pXQ9R0pqm62DBUGC4i8LZdeVS+cITVYyxnLdjOX7SWnhn8e3pT0+b5tuMl1aLNKCbFc IeV+Jlhde+Tr0Hy/lt0OLMOImP1ux/i2FJ8ZLGyhFmrfjBgu5ogXGeiIUdKSCgR/s07eLThVcY/s v/EdRRXKRRpiSXPsfkV3aXmkcCa4CAchSGS//q+fzIYAwUsz5GskvkfJQiwwkiIAty8COyu56KMC FyEpGPA4wCsVqv9ppbJA+dCLm0brsdbt1BrrnBzOzxhPBVcwETwQBTnw9tTiBMVH+Wow6XAwnG6v 5wAgseaACi7KFIaQpTJBswyQJixssJ6FIgYqvWYLgJYwAjchq9bACQGBq2BhK5AQV6Bw/6iFTsDp gV7jCpGqH87wG7xKGdQwHNgQDf2BA7lhApdhDr2hDuNQD/eQD/vQD/8QEANREAeREAvREA8RERNR EReRERvRER8REiNREu/BDbkBDicRE4UwCrHhAjMRELXMDKPwEslQrJiqCJVooCDLtFjQcVgREHbQ N1zRE6GBLk7HB9tGFZujKAbrFukLKOgpCGHQqmBRDRANJIhxFqP/IYjKaQTzkJxsyzI2UQNxBbfu UA6CLdZK4b9SJhndYT0iiu38j87ECwPxYNMaYgTfKvVkcQ22ERm70b9cRJFyiT/WT3cwbPHcgsF6 EHAgbO/Ci8IAr0wCxvJgrPSSwv+EbGTmKFH2oCE/SRhyKclsrfc2xmz67EAopPcU8h3h0Sv+Qwj8 4kYIZU7eBcsAQ81wrMrggrFOss1eT85g0SXtbOdwZiqCY1EShSkwjTwGgHWMUSYmbY/4YmYshngy yVH4qGNUA1GMySNRwYC2LWCw6TCMi+R2suRoaNQAT+GOLd1oDeWkDr9MTTu8MtRwEp3mRisx5JA4 RnimcmKyDMSY/41mFIkuuS0tA+wpjyP1HKDiQI3erqffuADd8Mxg2iw/2s3X3q3gouDgCCMwd27g 7q0mznJaxgabSC6E6PKAQI5saKHjJo57PsfmBEQv99I71pHs+KsiRS34fhAFa6k1ZY4CO004bg4F m27WbBNgMq43m6UtOXPoRrNfQJN3NgtkTsfQOhI1y+AwtYOY5sWCumDwCG+GkKjc4slQ8pEYTC0d X8sKNUby/E4g/zGuKogqZa9/fNItl4f1ptNVpHM0N+gP4pOA7AU9mbM5BWyTkOaMooMphq8BRUwy wlFzBLT5aK0h2G75iC/m/uP4gi6uAEdT9Mgu9VE6TEIjk8Mx83io/uLvjoJiTxKEjSJylPqoQldl P+GJOWljAHePDEfiGFxUycRxrI4LASGwCndoRT3qNF0zBaGrAE1QreqCuXTQ4Yw0+QoQNoOxRxtK U2QxC7UwPJkw8qaQCrM0obCUWHIEoHLxST2xErthFMM0E61xtdjRTAsiCAAAOw== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0006.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy
lavori in corso
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/slide0006_image013.wmz Content-Transfer-Encoding: base64 Content-Type: image/x-wmz H4sIAAAAAAACC+3dzY7z2oKQYe/ezU8DM4TE5LQOI5gw4A72ACTfABLDvghfwDeHK2hZYspdeMYI 1EMY4VtgitSSWZVVtWqV/5M4ie08j+rsU1VJOU7yVfzW8or9v/7nf//b4uJvfv+73/7m8tn/+Y+/ FX9VFL//77//J8VvxX8N/y2Kvwz/+/23f1z8g/D///QvPq718dk/+4vwM7//Hj776+Ifhf/+fbik 67rP6//b34qP5RR/+of/qvi/xcc1i+ySj+X+8Vd/Lv5H8e/Dd/7utz+HS/9c/Jvw+cdn/yks6bfi X8ZV+3//oujr4Msff/zhQQAA0FcAAPoKAEBfAQCgrwAA9BUAgL4CAEBfAQDoKwCAIyqKzw8AALZi /AoAQF8BAOgrAAB9BQCAvgIA0FcAAPoKAAB9BQCgrwAA9BUAAPoKAEBfAQDoKwAAfQUAgL4CANBX AAD6CgAAfQUAoK8AAPQVAAD6CgBAXwEA6CsAAH0FAIC+AgDQVwAA+goAAH0FAKCvAAD0FQAA+goA QF8BAOgrAAB9BQCAvgIA0FcAAPoKAICrFMXnBwAAWzF+BQCgrwAA9BUAgL4CAEBfAQDoKwAAfQUA gL4CANBXAAD6CgAAfQUAoK8AAPQVAIC+AgBAXwEA6CsAAH0FAIC+AgDQVwAA+goAAH0FAKCvAAD0 FQCAvgIAQF8BAOgrAAB9BQCAvgIA0FcAAPoKAAB9BQCgrwAA9BUAgL4CAEBfAQDoKwAAfQUAwFWK 4vMDAICtGL8CANBXAAD6CgBAXwEAoK8AAPQVAIC+AgBAXwEA6CsAAH0FAIC+AgDQVwAA+goAQF8B AKCvAAD0FQCAvgIAQF8BAOgrAAB9BQCAvgIA0FcAAPoKAEBfAQCgrwAA9BUAgL4CAEBfAQDoKwAA fQUAgL4CANBXAAD6CgBAXwEAoK8AAPQVAIC+AgDgKkXx+QEAwFaMXwEA6CsAAH0FAKCvAADQVwAA +goAQF8BAKCvAAD0FQCAvgIAQF8BAOgrAAB9BbBeWTVdW3scAH0FsJVLXpUeB0BfAWylbrum0leA vnoeOw5gV5quK4qqaarw3+IitNH6H4w/Uoaf+vq9bsP3yzos7/u3vm6HV1u8CEBfrWfHAeywr1Le 1G34slz8Jf2ssq+ICr/XU4GUX9S72sxFAPrqKnYcwA77Kg+qsm6rkDofl1wh/FRdFpfhq2/tZSwr X3gcKpu/COD0fdUbvQ8vgIt/Y6YfycWfagc7DsIC03V6eyVmLgK27av8Vyz8opZFGX5h41jW6O/y 6J9OVfipn1UWl5AvPMXbzEWeFODcfZW/ADZfcy0Wdxys3L8w/HM1fJl+Knye/hYe/p0LPLSveuUz 8yscoyu8NDRd+OOr6qVXSrX0narpUl9NXeRJAc7dV72Xu/DlyqGkOIQ1f83ha3j+wjt1kecantBX vfKZiqverK3hb/1wVlX6zsxFnhTg3H3V65z8y8UdBzGxrhp0mnlVX/8HNXBDX/Xe7rf458zo3j19 BeirldJkqvB6W7fNVZETx7vWJ9ZMRHnhhYf2VUqjfP/+zJ9Ro3U07Cv7BwF9tSaWrp1qHn9q5XuC pl5d28v8q+Fbk4Ct+io//tWav4lWjj6Z3w7oq9EX3nzC6m076aZGseKrel5N+fz2XtSZ3A4P7atr f6+bsaM6OD4DoK9Wyl/xwmvhcDrrmjduXyZ3jPxZ+jE/tvxeyFRE5bcL7KGvurH57Ys79x1fFNBX +avoncehmnrlDOG05s/VdnDULODlfdWtPrtNGogeXm3mIoBz99W11k+rmJpw1fzc9aCvAIA376uY Q+mv0fgX7mgdzRyQIU8yOw4AgDfvq5RYixOrmq83hie9g/DYcQAA6CsAAH0FAIC+AgDQVwAA+goA QF8BAKCvAAB2qCg+PwAA2IrxKwAAfQUAoK8AAPQVAAD6CgBAXwEA6CsAAPQVAIC+AgDQVwAA6CsA AH0FAKCvAAD0FQAA+goAQF8BAOgrAAD0FQCAvgIA0FcAAOgrIGm6rii6pvn4b/z4+BYA+gq4r6/K kFXtx5d1+/FlW3tgAPQVcFdf5UFV1l1VeGAA9BVwV1/l+wTr9ns4CwB9BWzSV2ZhAegrYNu+Mn4F oK+AO/uqqb6/Y/4VgL4C7u+rNITl/YMA+op9KqquLj8/b8OX5Y/hEXbYV/nxr8QVgL5it5vsOB5S NXY2HebJAkBfsWdl/TGE1V4Gr4yH6CsAfQX3i2VVVQav9BWAvoLNVI0NNwD6CrZUVP03/gOAvoKb xWntTedIlcAx/0I0twF9xUtfgvKPqM2mtceJ7gAHfX07fde5xUfcXOir599oz6Pfv3/zHfz4wV49 +Bh89Pvq8n+fBwC/fN50X4dU8nDt9Rn0uuoW3eLULfb+eFwcsrhf3DQ/k1t8xM3Fj9fexz/9uz/+ 9PHN/7K3R1Vf3dxXPo71DHpddYtuceYW89+Y+R/Rrm7R+JXxK33lw/iVW3SL68evTMfiKnuYf+X4 3oc2Ov8K4Eyvb6CvAGCruAJ9BQCgr/QVAKCv9BUAwG77Kp6crq31FQCgrzZOrPChrwAAfbWVptNX AOxFes+g9w9y6L4K6lZfAbCvxBJXHL2vAGBviaWv0FcAsG1fgb4CgG37SmKhrwBg87iSWOgrAAB9 BQCgrwAA0FcAAPoKAEBfAQCgrwAA9BUAgL4CANBXAADoKwAAfQUAoK8AANBXAAD6CgBAXwEAoK8A APQVsKyouqaa/BIAfQXoKwB9BegrAPQV6CsA9BWgrwAO2FdV01WFBwb0FQA3vR4Xnx/6Cs7QV3X5 +Xkbviz1FcCrGL+C8/RV+GOprT8+r9vvzwHQV8DNfVVXH8NWcVTa4BWAvgLu7ytNBaCvAH0FoK8A fQWAvgIAeFFfhayK7zfSV/Ay6ZgphV9CgDP0VUqs8KGv4GVZ1fsA4OB9FTSdvoJ9lJXKAjhLX3WX AxPqK3hNXM1cCsCR+wp4dlzdfzUA9BVwVTVJLAB9BWzeSxILQF8Bm5eSxALQV8DmjSSxAPQVsHkd SSwAfQVsnkYSC0BfAdtGkb4C0FfA5kUksQD01WH98//wnz0I7DSHJBaAvjpyYqks9hhC+gpAXx2/ sjwI7C6EJBaAvjqgX9mW68wDWcMTDdtkHyWBPF8A+urgiXXCyhotK5tsfQWAvnpiX6XKOn9c2Wof JX48WQD66kSJdezKWowolXWg8vFMAeirsyTWgStr5eZYYh2leTxNAPrqXInVHW534VXbYhvuozSP ZwpAX52rr7oDDWTdsBW24T5K7XimAPTV6RLrAJV18/bXhltfAaCvXpdY3W53F9658bXtPsTD5WkC 0FenTqzdVZa+epPI8UwB6Ktj9tWvdRuvHVXWJttcG259BYC+emRirb/y6ytrww2ubfchHiVPE4C+ eoPE6l47KUtfvWHbeKYA9NXbJNYLKmtiOxv3cv7yXkJ9BYC+OnhiPbuyso1sCqpeVvW+/2v9Qd3Z +YPjmQLw6vtOifW8ylpfTT/v0cL1/dM5yiPjmQJ4BeNXm/TVr1u3X4+rrO+sunXd5u6Xrba+AkBf PT6x7vnxbSvru4u22LZOVpYN91EeE88UgL6SWFu10KZb1ZF7Z6t9oJLxZAHoq3dNrHsqa2SUaetN qsQ6cMN4pgD01cET68mVNX6Lj9me9m/LVvtADePJAtBXx6+s+xeyWFmvmn8usY4aMJ4sAH0lsaYr a2GU7PGb0QfN8hJX1hNAX/GcxMoraz/H/9zwLYr6yqoC6CuuipBNZmSl5SzPy3ri1lNiHbuvJBaA vjpFaG1SaAvzsp676fxlY33EwvSsAeir01XWYmgtngowJtZIZb1ioymxDnn3PWsA+up0283hKZV/ 3XSiwH5lvWiL+UtfHfTu6ysAfWXTuVhZr1rb+0506F/Ii9cfAH1l67nPVX3bxLKX7b214Z9AWXdN NXpp03VlUXVtfeetlFVz/0IAfWXrec+qbniq6Gv76pe+4s2UddtUc89+KKO6LC4hdrtLXpUebdBX tp4vXM/J2e9PWYH3Sixx9d6aj38C1dTg1frrLKrbsAB9BfrKNnQXK/nsynrDxNJX7xdR+ZdV01Uf z37z8W+hatI4VXvZaZjGtcq6XRzCCtcpBsqw8LbuLS3eVrrOaLnlKwboK9vQR6zh8ypLX/FmfRU6 J2XPVHfFL2MpzdxKqKjQU2t2Ag5DbvhT+gr0lW3oc9bwSZX1bomlr964r+InedvEcaq2a3vNE9tp cRdhHMKav9pwUaMppa9AX9mMPnPdHl5Z2cqcP7HElb76ObGqvYwmVcHPtkklFutodCdgnlhXTWUf jTd9BfrKlvTJ6/bY2e/6irfpq6mwGY5BNYORrhlxCesTa3Tno74CfWVL+qp1e1RlvU9i3f2v4p5D 9/PyvmrG3hgYZ573jthwVV+lxJo/7EPUXkbMhpPn9RXoK4n12rXavrJ+rtJpm+HWR36+prTWbvsq 1VEathpWU6yapmt6xxRdOf9qmFgzSRavMHUdfQX6Sl/tYa22rKzBKp0zFa585G+oJqG1q75K++DK uk2f5+8fbLO38vUOyJB24S3Ov/rxT6xqFhspXxl9BfpKX+1zlTarrHdIrNUP/v2NpLL20Fd1XaU0 SiNRecaE1EmfNz+HttYc/2pozVEd2p+HxkqjXvoK9JXE2tv6bFBZYyt2qkK4Jq62uk2V9dq+Gt27 16w4Nns7e4LCZLgPMQ+23i2mcmsHhx5N+w31FegrfbXDlbmrsib66jx5sOLBf9D9VVm76qtuu/MP xlLK90JOTXHPu2t0jCuusL4CfaWvdrsyt1fWuYewZh/8JySQxNpPX7Wzw1PhZ3tz3RcTK83Lmpnc nk6mM7UDsW67qij1FegribXn1bjlkFkTa3iGMFiKq+eshYEsAH2lr86xGldU1vQaHr4K9nTXJBaA vpJY51iHtZV11iGsnd0vA1kA+kpfnSTw1lTWWYewxo4+8fJ7JLEA9JW+OkFfLVfWPuYpPSGudrJq BrIA9JXEOkFcLVfW+RJr92f/kVgA+kpfnaOv8sr6EVqn7qvdrr/EAtBX+uoccTUMrTUrfLASOEJc pQdWZQHoK4l1pr76UVlnSqyv+3KUdZZYAO/TCB6793q21p1K5kD35VjRYiAL4CWMX+mr56z2/PEc DtAAB4wriQWgryTWCeNqsPJTlXWABohreNhQkVgA+kpfnbWvotETGj40AJrLWtxztttfx9+bbiAL QF9JrJFbOUtf5ZX1nMS6s69+Hf0pUFkA+kpfveRWXnQXemNZD9r039NXZ4orlQWgryTWSeJq3b1I lfWI7f7NffW5Mid9q63KAtBX+uodHqVYWZtv9G/oqx/t4VAmAOir0/TVmTbr19yXmFgzx3N4dF/9 CDxxBYC+OlNivWtfpciZP2rWg/qqP3qmrwDQV6fpq5Nt1m+6O79mj5r1iL4a2TWprwDQV6dJrPNt 1u9IrG7iqFlr1O33LVeFuAJAX71rX51ys37rneplzw2V1SyNX02+k05fAaCvTpNY+mo2sa6trNhX bb124foKAH11tr468TZ908TqrtlpWNaft9yrrIVjQegrAPTVCRLr3Bv0++7dTAvdsNNw+eia4goA faWv3uAhilE01UXrh7NWHcJUXwGgr07QD6ffoG93B3+tO9vOVKF5OgDQV2+REG+yNd80seZjKR/O WryyuAJAX50tIdKP6Ks7QquXT/n3rz5wlr4CQF+dpq88OI9pre7aI5TqKwD01aEr4t025S+9v6sq S1wBoK92XhFrDl/5VpvyfdzlucrSVwDoq0MkVm9jPXOR8nx6ZfVD63Wrl58tMXw0ld8iAH3FUmKN frzzw7IbPyrrRavX/DyPTxu+LCUWgL7iysrygOzMR2Ltad3qtiuLS2kBoK9YrCwPxW4fh691u/qQ DhtJp0oMH/Xl84+BLQD0FRw3sbIVu+6QDhvFVRqwSnOx9BWAvoID99XEWj2nspqf86+CqtFXAPoK ztlXeWU9LrSGs63iEJa+AtBXcODEWrdKD6qsqun3VdPpKwB9BUfuqyvXZ/PhLONX22o/DnBRzx/h Ijy0ZVH92Cl7kzLE8d0LAfQV6KvNQ6sZzL8qvX/wnuap26ZafjZDGdV3HwXjklelxxzQV0isbVdm k8ry/sGtXGK1WnN41vXXnBGerKbSV4C+Ql89ak3uDK38+FeN9w/eGlRV01Vfj128qGnCN8LHh15N lXW7cggrLKb4khbSXnZEDsfK8nXIv5mWYMgL9BXoq9tCy5P8kr6KPZVfVH7tfL0MDJZ521zeWVAs TqAKy0wZFptqPpCGfZWH3JolAPoKjp1YD1uN5x+kVF/Fz1O69L6MnZOXTyyu+V2Ew+uMDk/N9FUz 2BG5uARAX8GB++op66CyntxXqWSGYXN5q2aZBqxSgMWIKn6aGtparLJePg1rqrcagM0a6Kt7Kkto PbSveuUz2lfDK1y7q25xr2IvqHqDZt26cTPgiIxfIbFetQJC63F91dw6frX+5trL7Kn5WfHDvur1 mP2DoK/gtH316rpTWQ/qq978q/z9fTfMv8qjaOW7/4Z9VVzewRi/00686xDQV6Cvtq0sobVJX3Vj 7x9MR1SYef/g+vlXw8Goxb6KXzZdkw4T4c2DoK/gtJGzs5mIQusGeRfFpJk//lUvbNYf/yppp0ef 4gBXWGKvr8xmB30F7xI5O36bh8q6SjM956qZPUJ7u+I0hd1gn2M7u3cv7UPM+6odHPBqOOP9/rwM emvVOg8j6Csk1pNTZ/dvozWcdVVf9eollsZ8X60//2CeQ4tvHow32sun/LaawaywTe74MPychxH0 FfpKXwmtm8UJ5Gn3X/s1bjPTV82V4zbpJtYc771uu6ooe8NT+VjTgya35zsiG+dhBH2Fvnpy6hzz GHAqi5nwC+q6Sm+HfNB5GL9/hwbnDBqNxvxq6TvDMzmCvoIzBM+Rj7FrOIu8i3pnV0zR8ojzMM6H 05qr5WsVv7RXEX0F+kposR/NYOJZnF2fdoxuex7G+/vqhjM5gr6CwwTP6U4QpbLe0/CwDylgmgec hzHfEZkb7mpcc7WpuwD6Co6aPSc9AafhrHcz3KmXOuoR52HstdDU+NXKq42uBugrOGr2vMHZzYXW m3jE+NX8LebT4GfCaeXVOvsH0VdwmsR6g74SWm+iGZtVNTP/6v7zMLbZgVJnwmnqanE1etPdzW9H X4G+OnRo+fd1Ple9f3CT8zCmga/FHX+jVwtfluX38sUV+grO0FdvGVe9yhJa50us7/PjXI5wteb4 V/echzFeuajq+R8ZvdrKQ8qDvoIjJdB791UvtPxbO7dm6/Mw9pb8cTjT2b4avZoJV+grOFtfiSve zObnYcx/ZLGvRq/mgAzoKzhbYukr3kz7gPMwfv8+3XT89uZrUOt7n6bdhegrOG5fiSsA9BUSa9sc 0lcA6Cv01YY5JK4A0FewbRTpKwD0FWwYReIKAH0F26aRvgJAX8GGaSSuANBXsG0g6au31K44IHlz 63GfesqqcbRMQF/xRoklrt7VypPc3XDc8tGFOEkxoK94l74SV++qmT0XzG3XnFG3YQH6CtBXvEdi 6at3DareGYTLuo3nYSnDN9u6qJr4Sbr0qiGs3sLby47IfKwsnnEvGh3XcoJj0Fdw1MQSV2/cV6Gg UvDUbbiojBc1X2e+y7Mn1E6eW9f2VU9eazG9homlr0BfwSETS1y9cV/Fz1PV9GImDi7lOwTzALuz r5rB3sbRK2/YV3Hlp06U3JrkD/oKtkoscaWvssjp5dOwplKP9Vol36W4so6GF4VlluHmVi/hhnud SrId7Kk0yR/0FdySWHlHjX6T9+urYUGl+VehakJxTPXV+pCYqqNwQ8O+Gg6OPW7/YJ5zjUn+oK/g zsQSV/pqYvyqFzYxtB7XV73xrkfvH8zrMajrKuXcayf5h+Wnteo9FzMXgb6C/SYW+irrpebn/KLh gNKG869iw6RLh9WxeV/lRZf2b8b78sJJ/vlNxy/TbYXPF+f/g76CHVUW+mrs/YO9L0eHmOJ3tpp/ 1XRNDJhHH5+hGYy8pdn7zesm+Q8Xla48c5F/w9goAexK3kVxYz3cas/sk1q5ayw2SbjqfFoMZ7Nf tYRr73jv5lLANK+b5H/Vw3Jt18EhGL8CzqGXE83qCdvtiiMY9AIp3wM4urR8QKk3431xCVcZ7tRL d/yFk/yviqhr90uCvgJ4cl/1wuYRhyaINzSTFvkC45V7q7G4hPXWj1+NVuLT+mrqyjFH7z80BOgr gAdJ4zMxEtqHHVozNEwVGmY6LfJdbKONt7iEe6pydP5V88RJ/vGm82rK57f3Gs/kdvQVADusyjXv H+yeOMk/3lZZlvMnYRxdDdBXAOwksb7PjxMS6mu34Ksm+Xerd862E8evAH0FwD41L5rk302PbjVL J/QBfQXAzr1qkv/MARnyN1R68yD6CoDDaV80yb/5OkT8947Ln2ednprWBfoKAAB9BQCgrwAA9BUA gL4CAEBfAQDoKwAAfQUAgL4CANBXAAD6CgAAfQUAoK8A7tHOntq4uemkxkNl1ThDMaCvgDdR1m1T FTNXCGVUl8UlxG53yavSow3oK+D0mq4rimpq8Gr9dRbVbVjAi/sqrENRlMWXXlW2xvFAXwFsEVRh a18VxeXbXVE1aZwqxkYqkLJuF4ewwnWKgVAzISd6S4u3la4zlTT5+mx1x9MY2nCVjOOBvgLYpK9C w6SoyC/Kuyt+GUtpZslxdGhNPAxDbvSntu2r0RUuizLeqeadxvFAXwE8rq+an0M63dc4Vdu1veaJ 7bSYFnEIa/5qw0X1Wu6hfZUPstV1ldbkJeN48fHPrzC6nMWyBX0FsLe+ylMnBkAV/AyeVGK9KUzD AIhVcNUusFRco2WyGGxXxVVa1XRH4sKfP44XbyXdaG/J+ZdrbhT0FcBO+mp0VCpszYdJ0wxGumbE JaxPrNQP+Q677sHzr/J72rxiHG/0p+L9bQf7TPP8A30FsOe+asYmFMWZ572t+VV9ldJlTRLElkgd le+A27avevGWx1Kzm3G8KqxP1wwrLixtdBcq6CuAffZVb0gnbMebrukdi2DluM0wsWYCI16hd502 G7rZtq+Ge9nSQ/HCcbz0Psr8YR+m4NQUNdBXAHvrq+7njqe8bXoTufNdePPjNr14WKyCfE5UarlY Fy8cv+qeMo4XbmJ0PtgwBU3BQl8B7FZeR7F88oGRfCdULyTWvG9utC4Wq6AdHIcq3VxR1Q+df5Vm STWvGMcb3Qmor9BXAEfU/ByraVYc06mdPbD5fDAMx6+apeN8dtmBC7Y9PsPK9w+2TxnHG42ouD72 D6KvAI7YV71hnE2OWx6zJDVDHI0ZXXLeXVMjMzE2Hnr8q4+iGjsOw3PG8WYGqcxvR18BHE5qjJgN 7Xbn3YuLSgEzM09pzcEzH3389mF2vnAcr3N8BvQVAGfMzieP4w3nt+fnhXR8UfQVAEfX7mwcLx2/ QlxxVuGfdvwAAGArxq8AAPQVAIC+AgDQVwAA6CsAAH0FAKCvAADQVwAA+goAQF8BAKCvAAD0FQCA vgIA0FcAAOgrAAB9BQCgrwAA0FcAAPrq0Oq2K4qy+NJUhccEAPTVQzVdyI+qa6rFa7bhmmW95ppX mV9sWL0yrF5bj3658t61dZnflsQCAH21k74q6/YRZbK42Krp6rK4xNHIl9eq21Bo5fpCAwD01YP6 an2GbX7rvevcsCYh4dL+wbquitBXW98RAOAd+iqfdxT+Lx+xqZruez5SU8VcGXZLUTUfQXIZLAoX h+td6ubj+2kEqZ3e45YWOBNIKxcbAikfs+p9uRhX6e6nx0RfAYC+ui2uUkXkGRM+T70RUyf2xmgF pZlLIX5S7UwF0g19tXKx+ToPv5zRuxepLfUVAOirrXJrpjdmKmj4U3EEqe3a4vLZTNvMLHn9Ynu5 2Pty/o73Zlut/1ngQMrwimJeJfDcviqqJg74DHujWTHK1Ax2HbaX/XdVMDF4tb6v1iy2V2LDMJsy HOlqHjORDHitS16VHgfgCX0VJ1BFab/bVG/M9NXomM/ijrbFJa9f7M19ZfwK3kT41W4qfQU8tq/a y0DQcJLSTG8014xfpXibObRCc/341dRib+6rZmwXpPlXsAcr3ymz+GfjzI+PThAdXQKgr1b+KTd6 lKdmaf5Vr2Gm5l/FV62ma2aO9tlMzLOanww2utib51913j8Ie9Wse6dML43yiApfzv+dNVzsMOrs VQR9de0LV3rdyHcLTvVG/JH0ytP8HFzKX9byF6X8UAnhOnGvXxXip2t6fTW6AmsW293x/sGUWMPj UfhnBi+35p0yU39nramy3hVuWAKgr0YTa3QYPPVGqJTw51+qoLKoqroufhoe/yr8ePo8D7l4ZPXQ aDGZen0Vw6a3MmsW2913/Ctgt9rBW1p6JwwdPYJfXlzzp2NYzCcTMkFfPVlz/VHTP18qfzbSVcdm n1lsb6KF10M4h3sOSbdYR2sGuK4aDAf01bZ91S2dKDC+TFV18PH/4ZrNuiMhPPn8g8CuLL5TZv7F 4ar9g6N/u3k9AX31/L8rhwenmu+lPJZW9tX8YpvLXsv012XvS+DQ1rxTpvdHX55DN8xvT9+Pex5N bgd9BXAm7dhbWubnX30cKrn8vnSxjubHr/L32gD6CuAEZt7SMvMja/YkxuGpsLQ1+wdv2zUJ6CuA c1h/OIW0BzC/fq/i9BW8lfBiED8AyC0ekCEXa6rXY/mgmTcPwrsxfgUwlUz51Kz50ad0uOP8m/kB AMUV6CsAAPQVAIC+AgDQVwAA6CsAAH0FAKCvAADQVwAAx+qr5nJovq6pFq/ZXk4bMXXNsJw1J7u/ x/wKrL+/j17P59zfA90RANBXUxZPolo1XTzZ/YMegZVncV306PV82v09yh0BAH1189XWp9pDO/CZ i3qclz/gAKCvhuq2u5xKa+SMWukk8h8n6mqquI0ebqyLqglXiCMk+Rnqw/fTsEn781zzZd3OjKiM rlJ+u711yL+cX4H/VhVlWU/tLMuvv2Y9c/ntrpHOYtY7CVr+mIfbXnyaNnnA85VJ1pxeTbkBoK+m SiZtH/ONdX52+ObrvKjDvopfphIIm/i0TZ/Knm721PNTq7SyrxZXIFxhqgeGfTWznvf0VeiZtNg8 hGJc5fcxfn/mabr/AU/Lz3NuJX0FgL5an1u9aso3/TNtM/ypOGzSdm1x+Wwqotav0nxfrVmBS14V K/tq/XpO9VVYQhmWkIXNcCWjGFq9x3w0imaeppsf8DiEdW0p6SsA9NWiEBhxgz5VBWv6Kt/axmao gp/tMdUYM6u0vq/mVyDctbosY0SN7hfLM2P9eq7vq6nUGX5/6pqjj8n9D3h8NK4axdJXAOirmYbp pcVw5GRNX432QL7Pa/3mfrhKa/pqzQqEAklTsHrxMxy/elBf9b4zVVO9uzl8TDZ8wPOfXZ9Y+goA fTUUhzuGO6FmRl2aa8avUhX0dsnNbO6nVqm5afxqdAXyKVj5xO8N+yqfjt4bGbth/GrNY3LzAz6a WCsPcKGvANBXQ1NjKc3S/Kt0UTM7/ypWR6iZ3iEuZ6YDza/S6A3NTxsbrkA+BavNZj3NzL/KM2x0 DR86/+qqp2n+AV+8I901o1j6CgB9NbV9TFvSfLdg/h63NBqTGiZto5vBPqzRdOkdHyC/oTiaFG6i Ctv6r/cJDldp2Fejq7pmBfIpWHlmzLx/ME+R0WMdrO+r3grn93fq/YMzT9O1D/jiHUnP45q3Q+or APTVzCZyOLW7y6Z/h01zE/Ljax9cWVRVXff2fA2PfxV+PH3eK4R8yx6PLh6SrXecgcX5V/GQXL3V XrMCbTYFK1+fsA4zx78KNxi+aH+ejCYN9VzVV931x7+aeppueMBH78hwCGvxwBT5PtCrjv0FAKfv qzs109OxpvS27PHLrTbQK0dUekfBSvWS99UwpcKlddvGcbZhEb2kMW54wId3ZLi7Nk+1+x9tANBX d27frzodXhwnqeq6vowfbXLewDXnHxweBStmUm+fWi+3yrIuq5GpU/FBeNUYzrXnHxzekfbn/Pk4 trbmuWhWT5sHAH11lY9dhoNDME2NaTSX3YvD+UiLW/Nm9VDJ/ApEvSlYUT7/amo9Zw473xvXeprb HvDeHYkLGd01uVh31/4IAOgrAAB95UEAANBXAAD6CgBAXwEAoK8AAPQVAIC+AgBAXwEA6CsAAH0F AIC+AgDQVwAAe1YUnx8AAGzF+BUAgL4CANBXAAD6CgAAfQUAoK8AAPQVAAD6CgBAXwEA6CsAAPQV AIC+AgDQVwAA+goAAH0FAKCvAAD0FQAA+goAQF8BAOgrAAD0FQCAvgIA0FcAAPoKAAB9BQCgrwAA 9BUAAPoKAEBfAQDoKwAA9BUAgL4CANBXAAD6CgAAfQUAoK8AAPQVAABXKYrPDwAAtmL8CgBAXwEA 6CsAAH0FAIC+AgDQVwAA+goAAH0FAKCvAAD0FQAA+goAQF8BAOgrAAB9BQCAvgIA0FcAAPoKAAB9 BQCgrwAA9BUAAPoKAEBfAQDoKwAAfQUAgL4CANBXAAD6CgAAfQUAoK8AAPQVAAD6CgBAXwEA6CsA AH0FAIC+AgDQVwAA+goAgKsUxecHAABbMX4FAKCvAAB2KO0TTH01upfQrkMAgPV9Fdsp9tVMR0ks AICrEiv01eIUd4kFALC+r9a8f9B7DAEArk0sfQUAsGFfrblaZy8hAMDqxFp5BX0FALDG/PGv8gEu fQUAcH9fAQCgrwAA9BUAgL4CAEBfAQDoKwAAfQUAgL4CANBXAAD6CgBO7y+LovjXv3Xd78WH/w/m XuCtxvkVAP== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/master01.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii"
‹intestazione›
‹data/ora›<= span style=3D'font-size:67%;mso-special-format:lastCR'>
Fare clic per modificare gli stili del testo dello schema= 3;
Secondo livello
Terzo livello
Quarto livello
Quinto livello
‹piè di pagina›
‹N›
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/master03_stylesheet.css Content-Transfer-Encoding: base64 Content-Type: text/css Ym9keQ0KCXt3aWR0aDo1MzRweDsNCgloZWlnaHQ6NDAwcHg7fQ0KLlRCDQoJe21zby1zcGVjaWFs LWZvcm1hdDpub2J1bGxldFwyMDIyO30NCi5UDQoJe3RleHQtYWxpZ246Y2VudGVyOw0KCWZvbnQt ZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCWNvbG9yOmJsYWNr Ow0KCW1zby1jb2xvci1pbmRleDozOw0KCWZvbnQtc2l6ZToyMDklOw0KCW1zby1jaGFyLXdyYXA6 MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5CQg0KCXttc28tc3BlY2lhbC1mb3JtYXQ6 YnVsbGV0XDIwMjI7fQ0KLkINCgl7dGV4dC1hbGlnbjpsZWZ0Ow0KCWZvbnQtZmFtaWx5OkFyaWFs Ow0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCWNvbG9yOmJsYWNrOw0KCW1zby1jb2xv ci1pbmRleDoxOw0KCWZvbnQtc2l6ZToxNTIlOw0KCW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2lu c29rdS1vdmVyZmxvdzoxO30NCi5CMUINCgl7bXNvLXNwZWNpYWwtZm9ybWF0OmJ1bGxldFwyMDEz O30NCi5CMQ0KCXt0ZXh0LWFsaWduOmxlZnQ7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJp ZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWluZGV4OjE7 DQoJZm9udC1zaXplOjEzMyU7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJm bG93OjE7fQ0KLkIyQg0KCXttc28tc3BlY2lhbC1mb3JtYXQ6YnVsbGV0XDIwMjI7fQ0KLkIyDQoJ e3RleHQtYWxpZ246bGVmdDsNCglmb250LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZh bWlseTpBcmlhbDsNCgljb2xvcjpibGFjazsNCgltc28tY29sb3ItaW5kZXg6MTsNCglmb250LXNp emU6MTE0JTsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQou QjNCDQoJe21zby1zcGVjaWFsLWZvcm1hdDpidWxsZXRcMjAxMzt9DQouQjMNCgl7dGV4dC1hbGln bjpsZWZ0Ow0KCWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFs Ow0KCWNvbG9yOmJsYWNrOw0KCW1zby1jb2xvci1pbmRleDoxOw0KCWZvbnQtc2l6ZTo5NSU7DQoJ bXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLkI0Qg0KCXttc28t c3BlY2lhbC1mb3JtYXQ6YnVsbGV0XDAwQkI7fQ0KLkI0DQoJe3RleHQtYWxpZ246bGVmdDsNCglm b250LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgljb2xvcjpi bGFjazsNCgltc28tY29sb3ItaW5kZXg6MTsNCglmb250LXNpemU6OTUlOw0KCW1zby1jaGFyLXdy YXA6MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5OQg0KCXttc28tc3BlY2lhbC1mb3Jt YXQ6bm9idWxsZXRcMjAyMjt9DQouTg0KCXt0ZXh0LWFsaWduOmxlZnQ7DQoJZm9udC1mYW1pbHk6 QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNv LWNvbG9yLWluZGV4OjE7DQoJZm9udC1zaXplOjU3JTsNCgltc28tY2hhci13cmFwOjE7DQoJbXNv LWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouTjFCDQoJe21zby1zcGVjaWFsLWZvcm1hdDpub2J1bGxl dFwyMDIyO30NCi5OMQ0KCXt0ZXh0LWFsaWduOmxlZnQ7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJ bXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWlu ZGV4OjE7DQoJZm9udC1zaXplOjU3JTsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Ut b3ZlcmZsb3c6MTt9DQouTjJCDQoJe21zby1zcGVjaWFsLWZvcm1hdDpub2J1bGxldFwyMDIyO30N Ci5OMg0KCXt0ZXh0LWFsaWduOmxlZnQ7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGkt Zm9udC1mYW1pbHk6QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWluZGV4OjE7DQoJ Zm9udC1zaXplOjU3JTsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6 MTt9DQouTjNCDQoJe21zby1zcGVjaWFsLWZvcm1hdDpub2J1bGxldFwyMDIyO30NCi5OMw0KCXt0 ZXh0LWFsaWduOmxlZnQ7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1p bHk6QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWluZGV4OjE7DQoJZm9udC1zaXpl OjU3JTsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouTjRO DQoJe21zby1zcGVjaWFsLWZvcm1hdDpub2J1bGxldFwyMDIyO30NCi5ONA0KCXt0ZXh0LWFsaWdu OmxlZnQ7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7 DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWluZGV4OjE7DQoJZm9udC1zaXplOjU3JTsNCglt c28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouT0INCgl7bXNvLXNw ZWNpYWwtZm9ybWF0Om5vYnVsbGV0XDIwMjI7fQ0KLk8NCgl7dGV4dC1hbGlnbjpsZWZ0Ow0KCWZv bnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCWNvbG9yOmJs YWNrOw0KCW1zby1jb2xvci1pbmRleDoxOw0KCWZvbnQtc2l6ZTo4NSU7DQoJbXNvLWNoYXItd3Jh cDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLk8xDQoJe2ZvbnQtZmFtaWx5OkFyaWFs Ow0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1jaGFyLXdyYXA6MTsNCgltc28t a2luc29rdS1vdmVyZmxvdzoxO30NCi5PMg0KCXtmb250LWZhbWlseTpBcmlhbDsNCgltc28tYmlk aS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3Zl cmZsb3c6MTt9DQouTzMNCgl7Zm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1p bHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0K Lk80DQoJe2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0K CW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5DQkINCgl7bXNv LXNwZWNpYWwtZm9ybWF0Om5vYnVsbGV0XDIwMjI7fQ0KLkNCDQoJe3RleHQtYWxpZ246Y2VudGVy Ow0KCWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCWNv bG9yOmJsYWNrOw0KCW1zby1jb2xvci1pbmRleDoxOw0KCWZvbnQtc2l6ZToxNTIlOw0KCW1zby1j aGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5DQjENCgl7Zm9udC1mYW1p bHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDox Ow0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLkNCMg0KCXtmb250LWZhbWlseTpBcmlhbDsN Cgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtp bnNva3Utb3ZlcmZsb3c6MTt9DQouQ0IzDQoJe2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRp LWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVy ZmxvdzoxO30NCi5DQjQNCgl7Zm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1p bHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0K LkNUQg0KCXttc28tc3BlY2lhbC1mb3JtYXQ6bm9idWxsZXRcMjAyMjt9DQouQ1QNCgl7dGV4dC1h bGlnbjpjZW50ZXI7DQoJZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6 QXJpYWw7DQoJY29sb3I6YmxhY2s7DQoJbXNvLWNvbG9yLWluZGV4OjM7DQoJZm9udC1zaXplOjIw OSU7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLkhCDQoJ e2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1j aGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5IQjENCgl7Zm9udC1mYW1p bHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDox Ow0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLkhCMg0KCXtmb250LWZhbWlseTpBcmlhbDsN Cgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtp bnNva3Utb3ZlcmZsb3c6MTt9DQouSEIzDQoJe2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRp LWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVy ZmxvdzoxO30NCi5IQjQNCgl7Zm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1p bHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0K LlFCDQoJe2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0K CW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2luc29rdS1vdmVyZmxvdzoxO30NCi5RQjENCgl7Zm9u dC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWNoYXIt d3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93OjE7fQ0KLlFCMg0KCXtmb250LWZhbWlseTpB cmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJ bXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouUUIzDQoJe2ZvbnQtZmFtaWx5OkFyaWFsOw0KCW1z by1iaWRpLWZvbnQtZmFtaWx5OkFyaWFsOw0KCW1zby1jaGFyLXdyYXA6MTsNCgltc28ta2luc29r dS1vdmVyZmxvdzoxO30NCi5RQjQNCgl7Zm9udC1mYW1pbHk6QXJpYWw7DQoJbXNvLWJpZGktZm9u dC1mYW1pbHk6QXJpYWw7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1raW5zb2t1LW92ZXJmbG93 OjE7fQ0KLlRibA0KCXtmb250LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpB cmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouVGJs MQ0KCXtmb250LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCglt c28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouVGJsMg0KCXtmb250 LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13 cmFwOjE7DQoJbXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouVGJsMw0KCXtmb250LWZhbWlseTpB cmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJ bXNvLWtpbnNva3Utb3ZlcmZsb3c6MTt9DQouVGJsNA0KCXtmb250LWZhbWlseTpBcmlhbDsNCglt c28tYmlkaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tY2hhci13cmFwOjE7DQoJbXNvLWtpbnNv a3Utb3ZlcmZsb3c6MTt9DQouZGVmYXVsdEINCgl7bXNvLXNwZWNpYWwtZm9ybWF0Om5vYnVsbGV0 XDIwMjI7fQ0KLmRlZmF1bHQNCgl7dGV4dC1hbGlnbjpsZWZ0Ow0KCWZvbnQtZmFtaWx5OkFyaWFs Ow0KCW1zby1hc2NpaS1mb250LWZhbWlseTpBcmlhbDsNCgltc28tYmlkaS1mb250LWZhbWlseTpB cmlhbDsNCglmb250LXdlaWdodDpub3JtYWw7DQoJZm9udC1zdHlsZTpub3JtYWw7DQoJdGV4dC1k ZWNvcmF0aW9uOm5vbmU7DQoJdGV4dC1zaGFkb3c6bm9uZTsNCgl0ZXh0LWVmZmVjdDpub25lOw0K CW1zby1mYXJlYXN0LWhpbnQ6bm87DQoJbGF5b3V0LWZsb3c6aG9yaXpvbnRhbDsNCgljb2xvcjpi bGFjazsNCgltc28tY29sb3ItaW5kZXg6MTsNCglmb250LXNpemU6ODUlOw0KCW1zby10ZXh0LXJh aXNlOjAlOw0KCW1zby1saW5lLXNwYWNpbmc6IjEwMCAwIDAiOw0KCW1zby1tYXJnaW4tbGVmdC1h bHQ6MDsNCgltc28tdGV4dC1pbmRlbnQtYWx0OjA7DQoJbXNvLWNoYXItd3JhcDoxOw0KCW1zby1r aW5zb2t1LW92ZXJmbG93OjE7DQoJZGlyZWN0aW9uOmx0cjsNCgltc28td29yZC13cmFwOjE7DQoJ bXNvLXZlcnRpY2FsLWFsaWduLXNwZWNpYWw6YmFzZWxpbmU7DQoJbXNvLWFuc2ktbGFuZ3VhZ2U6 SVQ7fQ0KYTpsaW5rDQoJe2NvbG9yOiMwMDk5OTkgIWltcG9ydGFudDt9DQphOmFjdGl2ZQ0KCXtj b2xvcjojMzMzMzk5ICFpbXBvcnRhbnQ7fQ0KYTp2aXNpdGVkDQoJe2NvbG9yOiM5OUNDMDAgIWlt cG9ydGFudDt9DQp= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/script.js Content-Transfer-Encoding: quoted-printable Content-Type: application/javascript; charset="us-ascii" function LoadSld() { var sld=3DGetObj("SlideObj") if( !g_supportsPPTHTML ) { =09 sld.style.visibility=3D"visible" return } if( MakeNotesVis() ) return runAnimations =3D _InitAnimations(); =09 if( IsWin("PPTSld") ) parent.SldUpdated(GetSldId()) g_origSz=3DparseInt(SlideObj.style.fontSize) g_origH=3Dsld.style.posHeight g_origW=3Dsld.style.posWidth g_scaleHyperlinks=3D(document.all.tags("AREA").length>0) if( g_scaleHyperlinks ) InitHLinkArray() if( g_scaleInFrame||(IsWin("PPTSld") && parent.IsFullScrMode() ) ) document.body.scroll=3D"no" _RSW() if( IsWin("PPTSld") && parent.IsFullScrMode() ) FullScrInit(); =09 MakeSldVis(); ChkAutoAdv() if( runAnimations ) { if( document.all("NSPlay") ) document.all("NSPlay").autoStart =3D false; if( sld.filters && sld.filters.revealtrans ) setTimeout( "document.body.start()", sld.filters.revealtrans.duration * = 1000 ); else document.body.start(); } } function MakeSldVis()=20 { var fTrans=3Dg_showAnimation && SldHasTrans() if( fTrans )=09 { if( g_bgSound ) { idx=3Dg_bgSound.indexOf(","); pptSound.src=3Dg_bgSound.substr( 0, idx ); pptSound.loop=3D -(parseInt(g_bgSound.substr(idx+1))); } SlideObj.filters.revealtrans.Apply()=09 } SlideObj.style.visibility=3D"visible" if( fTrans ) SlideObj.filters.revealtrans.Play() } function MakeNotesVis()=20 { if( !IsNts() ) return false=20 SlideObj.style.display=3D"none" nObj =3D document.all.item("NotesObj") parent.SetHasNts(0) if( nObj ) {=20 nObj.style.display=3D"" parent.SetHasNts(1) } return 1 } function ChkAutoAdv() { if(SldHasTrans()) SlideObj.onfilterchange=3DAutoAdv else AutoAdv() } function AutoAdv() { if(!IsWin("PPTSld") || !gUseSldTimings )return var sld=3DGetCurSld() if( (sld.mAdvDelay>0) && !parent.IsFramesMode() ) setTimeout("parent.GoToNextSld()",sld.mAdvDelay) } function GetObj(id) { if(g_supportsPPTHTML) return document.all(id); else return document.getElementById(id); } function SldHasTrans() { return SlideObj.style.filter !=3D ""; } function GetSldId() { return sId=3Dlocation.href.substring(location.href.la= stIndexOf('/')+1) } function HideMenu() { if( frames["PPTSld"] && PPTSld.document.all.item("ctx= tmenu") && PPTSld.ctxtmenu.style.display!=3D"none" ) { PPTSld.ctxtmenu.styl= e.display=3D'none'; return true } return false } function IsWin( name ) { return window.name =3D=3D name } function IsNts() { return IsWin("PPTNts") } function IsSldOrNts() { return( IsWin("PPTSld")||IsWin("PPTNts") ) } function SupportsPPTAnimation() { return( navigator.platform =3D=3D "Win32"= && navigator.appVersion.indexOf("Windows")>0 ) } function SupportsPPTHTML() { var appVer=3Dnavigator.appVersion, msie=3DappVer.indexOf("MSIE "), ver=3D0 if( msie >=3D 0 ) ver=3DparseFloat( appVer.substring( msie+5, appVer.indexOf(";",msie) ) ) else ver=3DparseInt(appVer) return( ver >=3D 4 && msie >=3D 0 ) } function _RSW() { if( !g_supportsPPTHTML || IsNts() || ( !g_scaleInFrame && (!IsWin("PPTSld") || !parent.IsFullScrMode()) ) ) return var padding=3D0; if( IsWin("PPTSld") && parent.IsFramesMode() ) padding=3D6 cltWidth=3Ddocument.body.clientWidth-padding cltHeight=3Ddocument.body.clientHeight-padding factor=3D(1.0*cltWidth)/g_origW if( cltHeight < g_origH*factor ) factor=3D(1.0*cltHeight)/g_origH newSize =3D g_origSz * factor if( newSize < 1 ) newSize=3D1 s=3DSlideObj.style s.fontSize=3DnewSize+"px" s.posWidth=3Dg_origW*factor s.posHeight=3Dg_origH*factor s.posLeft=3D(cltWidth-s.posWidth+padding)/2 s.posTop=3D(cltHeight-s.posHeight+padding)/2 if( g_scaleHyperlinks ) ScaleHyperlinks( factor ) } function _InitAnimations() { animRuntimeInstalled =3D ''+document.body.localTime !=3D 'undefined'; isFullScreen =3D (window.name =3D=3D "PPTSld") && !parent.IsFramesMode(); g_animUseRuntime =3D g_showAnimation && animRuntimeInstalled && !(isFullSc= reen && parent.IsSldVisited()); if( g_animUseRuntime ) { collSeq =3D document.all.tags("seq"); if( collSeq !=3D null ) { for(ii=3D0;ii numSlds ) gSldJumpIdx =3D numSlds; if ( gSldJumpIdx >=3D 0 ) { if ( gSldJumpIdx =3D=3D 0 ) gSldJumpIdx =3D 1; var jumpTo =3D parseInt(gSldJumpIdx); gSldJump =3D 0; gSldJumpIdx =3D ""; win.GoToSld( parent.GetSldList().mList[jumpTo-1].mSldHref ) } } } function _KDH() { if( event.keyCode =3D=3D 8 ) { event.returnValue =3D 0; parent.GoToPrevSld(); } } var g_HLinkArray =3D new Array(); =20 function IMapAreaObj( areaObj, coords ) { this.areaObj =3D areaObj; this.coords =3D coords; } function InitHLinkArray() { var appVer =3D navigator.appVersion; var msie =3D appVer.indexOf ( "MSIE " ) var ver =3D 0; if ( msie >=3D 0 ) ver =3D parseInt ( appVer.substring( msie+5 ) ); linkNum =3D 0; for (i=3D0; i 4 ) ) g_HLinkArray[linkNum++] =3D new IMapAreaObj( areaObj, ParseCoords( ar= eaObj.coords ) ); } } function ScaleHyperlinks( factor ) { =20 for ( ii=3D0; ii< g_HLinkArray.length; ii++) { coordsStr=3D""; imaObj =3D g_HLinkArray[ii]; for ( jj=3D0; jj < imaObj.coords.length-1; jj++ ) coordsStr +=3D (imaObj.coords[jj]*factor) + ","; coordsStr +=3D (imaObj.coords[jj]*factor); imaObj.areaObj.coords =3D coordsStr; } } function ParseCoords( coordsStr ) { var numArray =3D new Array(); var i =3D curPos =3D commaPos =3D 0; while ( ( commaPos =3D coordsStr.indexOf(",", curPos) ) !=3D -1 ) {=20 numArray[i++] =3D parseInt( coordsStr.substr( curPos, commaPos ) ); curPos =3D commaPos + 1; } numArray[i] =3D parseInt( coordsStr.substr( curPos ) ); return numArray; } function DocumentOnClick() { if( IsNts() || parent.HideMenu() ) return; if( ( g_allowAdvOnClick && !parent.IsFramesMode() ) || (event && (event.keyCode=3D=3D32) ) ) parent.GoToNextSld(); } var g_supportsPPTHTML =3D SupportsPPTHTML(), g_scaleInFrame =3D 1, gId=3D""= , g_bgSound=3D"", g_scaleHyperlinks =3D false, g_allowAdvOnClick =3D 1, g_showInBrowser = =3D 0, gLoopCont =3D 0, gUseSldTimings =3D 1; var g_showAnimation =3D g_supportsPPTHTML && SupportsPPTAnimation() && ( (w= indow.name=3D=3D"PPTSld" && !parent.IsFramesMode()) || g_showInBrowser );va= r g_animManager =3D null; var g_animUseRuntime =3D false; var g_animItemsToHide, g_animInteractiveItems, g_animSlideTime; var g_animMainSequence =3D null; var ENDSHOW_MESG=3D"Fine della presentazione. Fare clic per uscire.", SCREE= N_MODE=3D"Frames", gIsEndShow=3D0, NUM_VIS_SLDS=3D6, SCRIPT_HREF=3D"script.= js", FULLSCR_HREF=3D"fullscreen.htm"; var gCurSld =3D gPrevSld =3D 1, g_offset =3D 0, gNtsOpen =3D gHasNts =3D gO= tlTxtExp =3D 0, gHasNarration =3D 0, gOtlOpen =3D true window.gPPTHTML=3DSupportsPPTHTML() var gMainDoc=3Dnew Array(new hrefList("slide0001.htm",1,-1,1),new hrefList(= "slide0002.htm",1,-1,1),new hrefList("slide0003.htm",1,-1,1),new hrefList("= slide0004.htm",1,-1,1),new hrefList("slide0005.htm",1,-1,1),new hrefList("s= lide0006.htm",1,-1,1)); /********************************************* Frameset functions These functions control slide navigation and state of the frameset. **********************************************/ function FullScrInit() { g_allowAdvOnClick =3D GetCurSld().mAdvOnClk document.body.style.backgroundColor=3D"black" document.oncontextmenu=3Dparent._CM; document.onkeydown =3D _KDH; document.ondragstart=3DCancel document.onselectstart=3DCancel self.focus() } function Redirect( frmId ) {=09 var str=3Ddocument.location.hash,idx=3Dstr.indexOf('#'), sId=3DGetSldId() if(idx>=3D0) str=3Dstr.substr(1); if( window.name !=3D frmId && ( sId !=3D str) ) { obj =3D GetObj("Main-File") window.location.href=3Dobj.href+"#"+sId return 1 } return 0 } var MHTMLPrefix =3D CalculateMHTMLPrefix();=20 function CalculateMHTMLPrefix() { if ( document.location.protocol =3D=3D 'mhtml:') {=20 href=3Dnew String(document.location.href)=20 Start=3Dhref.indexOf('!')+1=20 End=3Dhref.lastIndexOf('/')+1=20 if (End < Start)=20 return href.substring(0, Start)=20 else=20 return href.substring(0, End)=20 } return ''; } function GetTags(base,tag) { if(g_supportsPPTHTML) return base.all.tags(tag); else return base.getElementsByTagName(tag); } function UpdNtsPane(){ if(frames["PPTNts"]) PPTNts.location.replace( MHTMLP= refix+GetHrefObj( gCurSld ).mNtsHref ) } function UpdNavPane( sldIndex ){ if(gNavLoaded) PPTNav.UpdNav() } function UpdOtNavPane(){ if(gOtlNavLoaded) PPTOtlNav.UpdOtlNav() } function UpdOtlPane(){ if(gOtlLoaded) PPTOtl.UpdOtl() } function SetHasNts( fVal ) { if( gHasNts !=3D fVal ) { gHasNts=3DfVal UpdNavPane() } } function ToggleOtlText() { gOtlTxtExp=3D!gOtlTxtExp UpdOtlPane() } function ClearMedia() { // Clear any sounds playing before launching another browser window. Other= wise, // in fullscreen mode, you'll continue to hear the sound in the frames mod= e. if (PPTSld.pptSound) PPTSld.pptSound.loop =3D 0; } function FullScreen() {=20 if ( PPTSld.g_animUseRuntime ) PPTSld.document.body.pause(); ClearMedia(); var href =3D ( document.location.protocol =3D=3D 'mhtml:') ? FULLSCR_HREF = : FULLSCR_HREF+"#"+GetHrefObj(gCurSld).mSldHref; if(PPTNav.event.ctrlKey) { var w =3D (window.screen.availWidth * 1.0) / 2.0 var h =3D w * (PPTSld.g_origH * 1.0) / PPTSld.g_origW win =3D window.open( MHTMLPrefix+href,null,"toolbar=3D0,resizable=3D1,top= =3D0,left=3D0," + "width=3D"+ w + ",height=3D" + h ); if( win.document.body && PPTSld.g_animUseRuntime ) win.document.body.PPTSldFrameset=3Dwindow; } else { win =3D window.open( MHTMLPrefix+href,null,"fullscreen=3Dyes" ); if( win.document.body && PPTSld.g_animUseRuntime ) win.document.body.PPTSldFrameset=3Dwindow; } } function ToggleVNarration() { rObj=3DPPTSld.document.all("NSPlay") if( rObj && !PPTSld.g_animUseRuntime ) { if( (rObj.playState =3D=3D 1)||(rObj.playState =3D=3D 0) ) rObj.Play() else if( rObj.playState =3D=3D 2 ) rObj.Pause() else return; } else if( PPTSld.g_animUseRuntime ) { narObj =3D PPTSld.document.all("narrationID") if( narObj ) narObj.togglePause() } } function GetCurSldNum() { =20 obj=3DGetHrefObj(gCurSld) if( obj.mOrigVis =3D=3D 1 ) return obj.mSldIdx else =20 return gCurSld } function GetNumSlds() { =20 if( GetHrefObj(gCurSld).mOrigVis =3D=3D 1 ) return GetSldList().mNumVisSlds; else return GetSldList().mList.length } function GetSldNum( href ) { for(ii=3D0; ii 1 ) PopSldList(); else if( !IsFramesMode() ) { if( gLoopCont ) GoToFirst() else EndShow() } } function GoToPrevSld() { ii=3DgCurSld-1 if( ii > 0 ) { obj=3DGetHrefObj(ii) while ( obj && ( obj.mVis =3D=3D 0 ) && ( ii>0 ) ) obj=3DGetHrefObj(--ii) if( ii =3D=3D 0 ) ii=3D1 GoToSldNum(ii) } } function GoToFirst(){ GoToSld( GetHrefObj(1).mSldHref ) } function GoToLast() { ii=3DGetSldList().mList.length if( ii !=3D gCurSld ) GoToSld( GetHrefObj(ii).mSldHref ) } function GoToSldNum( num ) { if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue obj =3D GetHrefObj( num ) obj.mVis=3D1 gPrevSld=3DgCurSld gCurSld =3D num; PPTSld.location.replace(MHTMLPrefix+obj.mSldHref) if( IsFramesMode() ) { UpdNavPane(); UpdOtlPane(); UpdNtsPane() } } function GoToSld( href ) { if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue GetHrefObj( GetSldNum(href) ).mVis=3D1 PPTSld.location.replace(MHTMLPrefix+href) } function SldUpdated( id ) { if( id =3D=3D GetHrefObj(gCurSld).mSldHref ) return gPrevSld=3DgCurSld gCurSld=3DGetSldNum(id) if( IsFramesMode() ) { UpdNavPane(); UpdOtlPane(); UpdNtsPane() } } function PrevSldViewed(){ GoToSld( GetHrefObj(gPrevSld).mSldHref ) } function HasPrevSld() { return ( gIsEndShow || ( gCurSld !=3D 1 && GetHrefO= bj( gCurSld-1 ).mVis =3D=3D 1 )||( GetCurSldNum() > 1 ) ) } function HasNextSld() { return (GetCurSldNum() !=3D GetNumSlds()) } function CloseWindow() { if( HideMenu() ) return; =09 var event =3D PPTSld.event; if( !IsFramesMode() && event && (event.keyCode=3D=3D27 || event.keyCode=3D= =3D32 || event.type=3D=3D"click" ) ) window.close( self ); CatchNumKeys( self, event ); } function Unload() { gIsEndShow=3D0; } function SetupEndShow() { gIsEndShow=3D1; PPTSld.document.body.scroll=3D"no"; PPTSld.document.onkeypress=3DCloseWindow; PPTSld.document.onclick=3DCloseWindow; PPTSld.document.oncontextmenu=3D_CM; } function EndShow() { if( IsFramesMode() ) return if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue doc=3DPPTSld.document var dir =3D doc.body.dir if( dir !=3D "rtl" ) dir =3D "ltr"; doc.open() doc.writeln('


' + ENDSHOW_MESG + '

') doc.close() } function SetSldVisited(){ GetSldList().mList[gCurSld-1].mVisited=3Dtrue } function IsSldVisited(){ return GetSldList().mList[gCurSld-1].mVisited } function hrefList( sldHref, visible, advDelay, advClk ) { this.mSldHref=3D this.mNtsHref =3D sldHref this.mOrigVis=3D this.mVis =3D visible this.mVisited=3D false this.mAdvDelay=3D advDelay this.mAdvOnClk=3D advClk } function SldList(arr,curSld,fEnd) { this.mCurSld =3D curSld; this.mList =3D new Array(); var idx =3D 1; for(ii=3D0;ii 0) { PushSldList(sldList,fEnd); gCurSld =3D 1; } else if( PPTSld.event ) PPTSld.event.cancelBubble=3Dtrue } function PushSldList(arr,fEnd) { var ii =3D gSldStack.length; gSldStack[ii] =3D new SldList(arr,gCurSld,fEnd); GoToSld( gSldStack[ii].mList[0].mSldHref ); } function PopSldList() { if (gSldStack[gSldStack.length-1].fEndShow) EndShow() else { gCurSld =3D gSldStack[gSldStack.length-1].mCurSld; gSldStack[gSldStack.length-1] =3D null; gSldStack.length--; var sldList =3D gSldStack[gSldStack.length-1]; GoToSld( sldList.mList[gCurSld - 1].mSldHref ); } } var custShowList=3Dnew Array(); /********************************************* Navigation button implementation There are 2 types of buttons: ImgBtn, TxtBtn implemented as function objects. They share a similiar interface so the event handlers can call SetActive, for example, on a button=20 object without needing to know exactly=20 what type of button it is. **********************************************/ //---------------------------------- function ImgBtn( oId,bId,w,action ) //---------------------------------- { var t=3Dthis t.Perform =3D _IBP t.SetActive =3D _IBSetA t.SetInactive=3D _IBSetI t.SetPressed =3D _IBSetP t.SetDisabled=3D _IBSetD t.Enabled =3D _IBSetE t.ChangeIcon =3D null t.UserAction =3D action t.ChgState =3D _IBUI t.mObjId =3D oId t.mBorderId=3D bId t.mWidth =3D w t.mIsOn =3D t.mCurState =3D 0 } function _IBSetA() { if( this.mIsOn ) { obj=3Dthis.ChgState( gHiliteClr,gShadowClr,2 ) obj.style.posTop=3D0 } } function _IBSetI() { if( this.mIsOn ) { obj=3Dthis.ChgState( gFaceClr,gFaceClr,1 ) obj.style.posTop=3D0=20 } } function _IBSetP() { if( this.mIsOn ) { obj=3Dthis.ChgState( gShadowClr,gHiliteClr,2 ) obj.style.posLeft+=3D1; obj.style.posTop+=3D1 } } function _IBSetD() { =20 obj=3Dthis.ChgState( gFaceClr,gFaceClr,0 ) obj.style.posTop=3D0=20 } function _IBSetE( state ) { var t=3Dthis GetObj( t.mBorderId ).style.visibility=3D"visible" if( state !=3D t.mIsOn ) { t.mIsOn=3Dstate if( state ) t.SetInactive() else t.SetDisabled() } } function _IBP() { var t=3Dthis if( t.mIsOn ) { if( t.UserAction !=3D null ) t.UserAction() if( t.ChangeIcon ) { obj=3DGetObj(t.mObjId) if( t.ChangeIcon() ) obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-4)*t.mWidth else obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-0)*t.mWidth } t.SetActive() } =20 } function _IBUI( clr1,clr2,nextState ) { var t=3Dthis SetBorder( GetObj( t.mBorderId ),clr1,clr2 ) obj=3DGetObj( t.mObjId ) obj.style.posLeft=3Dobj.style.posLeft+(t.mCurState-nextState)*t.mWidth-obj= .style.posTop t.mCurState=3DnextState return obj } //----------------------------------------- function TxtBtn( oId,oeId,action,chkState ) //----------------------------------------- { var t=3Dthis t.Perform =3D _TBP t.SetActive =3D _TBSetA t.SetInactive=3D _TBSetI t.SetPressed =3D _TBSetP t.SetDisabled=3D _TBSetD t.SetEnabled =3D _TBSetE t.GetState =3D chkState t.UserAction =3D action t.ChgState =3D _TBUI t.mObjId =3D oId t.m_elementsId=3D oeId t.mIsOn =3D 1 } function _TBSetA() { var t=3Dthis if( t.mIsOn && !t.GetState() ) t.ChgState( gHiliteClr,gShadowClr,0,0 ) } function _TBSetI() { var t=3Dthis if( t.mIsOn && !t.GetState() ) t.ChgState( gFaceClr,gFaceClr,0,0 ) } function _TBSetP() { if( this.mIsOn ) this.ChgState( gShadowClr,gHiliteClr,1,1 ) } function _TBSetD() { =20 this.ChgState( gFaceClr,gFaceClr,0,0 ) this.mIsOn =3D 0 } function _TBSetE() { var t=3Dthis if( !t.GetState() ) t.ChgState( gFaceClr,gFaceClr,0,0 ) else t.ChgState( gShadowClr,gHiliteClr,1,1 ) t.mIsOn =3D 1 } function _TBP() { var t=3Dthis if( t.mIsOn ) {=20 if( t.UserAction !=3D null ) t.UserAction() if( !t.GetState ) return if( t.GetState() ) t.SetPressed() else t.SetActive() } =20 } function _TBUI( clr1,clr2,lOffset,tOffset ) { SetBorder( GetObj( this.mObjId ),clr1,clr2 ) Offset( GetObj( this.m_elementsId ),lOffset,tOffset ) } function Offset( obj, top, left ){ obj.style.top=3Dtop; obj.style.left=3Dle= ft } function SetBorder( obj, upperLeft, lowerRight ) { s=3Dobj.style; s.borderStyle =3D "solid" s.borderWidth =3D 1=20 s.borderLeftColor =3D s.borderTopColor =3D upperLeft s.borderBottomColor=3D s.borderRightColor =3D lowerRight } function GetBtnObj(){ return gBtnArr[window.event.srcElement.id] } function BtnOnOver(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetActive() } function BtnOnDown(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetPressed() } function BtnOnOut(){ b=3DGetBtnObj(); if( b !=3D null ) b.SetInactive() } function BtnOnUp() { b=3DGetBtnObj() if( b !=3D null ) b.Perform() else Upd() } function GetNtsState(){ return parent.gNtsOpen } function GetOtlState(){ return parent.gOtlOpen } function GetOtlTxtState(){ return parent.gOtlTxtExp } function NtsBtnSetFlag( fVal ) { s=3Ddocument.all.item( this.m_flagId ).style s.display=3D"none" if( fVal ) s.display=3D"" else s.display=3D"none" } function _BSetA_Border(){ b =3D gBtnArr[this.mObjId]; if( b !=3D null ) b.S= etActive() } function _BSetI_Border(){ b =3D gBtnArr[this.mObjId]; if( b !=3D null ) b.S= etInactive() } function _BSetP_Border(){ b =3D gBtnArr[this.mObjId]; if( b !=3D null ) b.S= etPressed() } function _BSetA_BorderImg() {=20 b =3D gBtnArr[this.mBorderId]=20 if( b !=3D null && this.mIsOn && !b.GetState() ) { obj=3Dthis.ChgState( gHiliteClr,gShadowClr,2 ) obj.style.posTop=3D0 } } function _BSetI_BorderImg() {=20 b =3D gBtnArr[this.mBorderId] if( b !=3D null && this.mIsOn && !b.GetState() ) { obj=3Dthis.ChgState( gFaceClr,gFaceClr,1 ) obj.style.posTop=3D0 } } var gHiliteClr=3D"THREEDHIGHLIGHT",gShadowClr=3D"THREEDSHADOW",gFaceClr=3D"= THREEDFACE" var gBtnArr =3D new Array() gBtnArr["nb_otl"] =3D new TxtBtn( "nb_otl","nb_otlElem",parent.ToggleOtlPan= e,GetOtlState ) gBtnArr["nb_otlElem"] =3D new TxtBtn( "nb_otl","nb_otlElem",parent.ToggleOt= lPane,GetOtlState ) gBtnArr["nb_nts"] =3D new ImgBtn( "nb_nts","nb_ntsBorder",10,parent.ToggleN= tsPane ) gBtnArr["nb_nts"].SetActive =3D _BSetA_BorderImg; gBtnArr["nb_nts"].SetInactive =3D _BSetI_BorderImg; gBtnArr["nb_ntsBorder"] =3D new TxtBtn( "nb_ntsBorder","nb_ntsElem",parent.= ToggleNtsPane,GetNtsState ) gBtnArr["nb_ntsElem"] =3D new TxtBtn( "nb_ntsBorder","nb_ntsElem",parent.To= ggleNtsPane,GetNtsState ) gBtnArr["nb_prevBorder"] =3D gBtnArr["nb_prev"]=3D new ImgBtn( "nb_prev","n= b_prevBorder",30,parent.GoToPrevSld ) gBtnArr["nb_nextBorder"] =3D gBtnArr["nb_next"]=3D new ImgBtn( "nb_next","n= b_nextBorder",30,parent.GoToNextSld ) gBtnArr["nb_sldshw"]=3D new ImgBtn( "nb_sldshw","nb_sldshwBorder",18,parent= .FullScreen ) gBtnArr["nb_sldshwBorder"] =3D new TxtBtn( "nb_sldshw","nb_sldshwBorder",pa= rent.FullScreen,null ) gBtnArr["nb_sldshwBorder"].SetActive =3D _BSetA_Border; gBtnArr["nb_sldshwBorder"].SetInactive =3D _BSetI_Border; gBtnArr["nb_sldshwText"] =3D new TxtBtn( "nb_sldshw","nb_sldshwText",parent= .FullScreen,null ) gBtnArr["nb_sldshwText"].SetActive =3D _BSetA_Border; gBtnArr["nb_sldshwText"].SetInactive =3D _BSetI_Border; gBtnArr["nb_voice"] =3D gBtnArr["nb_voiceBorder"] =3D new ImgBtn( "nb_voice= ","nb_voiceBorder",18,parent.ToggleVNarration ) gBtnArr["nb_otlTxtBorder"] =3D gBtnArr["nb_otlTxt"]=3D new ImgBtn( "nb_otlT= xt","nb_otlTxtBorder",23,parent.ToggleOtlText ) gBtnArr["nb_ntsBorder"].m_flagId=3D "nb_nts" gBtnArr["nb_ntsBorder"].SetFlag =3D NtsBtnSetFlag gBtnArr["nb_otlTxt"].ChangeIcon=3D GetOtlTxtState /********************************************* Context menu implementation _CM() is the function that's hooked up to the oncontextmenu event. Once we're asked to show the menu, we first build it by creating DIVs on-the-fly. Then we position it=20 within the screen area so it doesn't get clipped. Creating the DIVs using createElement() means we don't have to write out any extra HTML into the slide HTML files. **********************************************/ var sNext=3D"Successivo",sPrev=3D"Precedente",sEnd=3D"Fine presentazione",s= Font=3D"Arial",sArrow=3D"Freccia",sFreeform=3D"Figura a mano libera",sRect= =3D"Rettangolo",sOval=3D"Ovale" function ShowMenu() { BuildMenu(); var doc=3DPPTSld.document.body,x=3DPPTSld.event.clientX+doc.scrollLeft,y= =3DPPTSld.event.clientY+doc.scrollTop m =3D PPTSld.document.all.item("ctxtmenu") m.style.pixelLeft=3Dx if( (x+m.scrollWidth > doc.clientWidth)&&(x-m.scrollWidth > 0) ) m.style.pixelLeft=3Dx-m.scrollWidth m.style.pixelTop=3Dy if( (y+m.scrollHeight > doc.clientHeight)&&(y-m.scrollHeight > 0) ) m.style.pixelTop=3Dy-m.scrollHeight m.style.display=3D"" } function _CM() { if( !parent.IsFullScrMode() ) return; if(!PPTSld.event.ctrlKey) { ShowMenu() return false } else HideMenu() } function BuildMenu() { if( PPTSld.document.all.item("ctxtmenu") ) return var mObj=3DCreateItem( PPTSld.document.body ) mObj.id=3D"ctxtmenu" mObj.style.visibility=3D"hidden" var s=3DmObj.style s.position=3D"absolute" s.cursor=3D"default" s.width=3D"120px" SetCMBorder(mObj,"menu","black") var iObj=3DCreateItem( mObj ) SetCMBorder( iObj, "threedhighlight","threedshadow" ) iObj.style.padding=3D2 CreateMenuItem( iObj,sNext,M_GoNextSld,M_True ) CreateMenuItem( iObj,sPrev,M_GoPrevSld,M_HasPrevSld ) =09 CreateSeparator( iObj ) CreateMenuItem( iObj,sEnd,M_End,M_True ) mObj.style.visibility=3D"visible" } function Cancel() { window.event.cancelBubble=3Dtrue; window.event.returnVa= lue=3Dfalse } function Highlight() { ChangeClr("activecaption","threedhighlight") } function Deselect() { ChangeClr("threedface","menutext") } function Perform() { e=3DPPTSld.event.srcElement if( e.type=3D=3D"menuitem" && e.IsActive() ) e.Action() else PPTSld.event.cancelBubble=3Dtrue } function ChangeClr( bg,clr ) { e=3DPPTSld.event.srcElement if( e.type=3D=3D"menuitem" && e.IsActive() ) { e.style.backgroundColor=3Dbg e.style.color=3Dclr } } function M_HasPrevSld() { return( parent.HasPrevSld() ) } function M_GoNextSld() { if( gIsEndShow ) M_End(); else GoToNextSld() } function M_GoPrevSld() { if( gIsEndShow ) { gIsEndShow=3D0; history.back();= PPTSld.event.cancelBubble=3Dtrue; } else GoToPrevSld() } function M_True() { return true } function M_End() { window.close( self ) } function CreateMenuItem( node,text,action,eval ) { var e=3DCreateItem( node ) e.type=3D"menuitem" e.Action=3Daction e.IsActive=3Deval e.innerHTML=3Dtext if( !e.IsActive() ) e.style.color=3D"threedshadow" e.onclick=3DPerform e.onmouseover=3DHighlight e.onmouseout=3DDeselect s=3De.style; s.fontFamily=3DsFont s.fontSize=3D"9pt" s.paddingLeft=3D2 } function CreateSeparator( node ) { var sObj=3DCreateItem( node ) SetCMBorder(sObj,"menu","menu") var s=3DsObj.style s.borderTopColor=3D"threedshadow" s.borderBottomColor=3D"threedhighlight" s.height=3D1 s.fontSize=3D"0px" } function CreateItem( node ) { var elem=3DPPTSld.document.createElement("DIV") node.insertBefore( elem ) return elem } function SetCMBorder( o,ltClr,rbClr ) { var s=3Do.style s.backgroundColor=3D"menu" s.borderStyle=3D"solid" s.borderWidth=3D1 s.borderColor=3DltClr+" "+rbClr+" "+rbClr+" "+ltClr } ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/fullscreen.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/buttons.gif Content-Transfer-Encoding: base64 Content-Type: image/gif R0lGODlhWAESAPf4AAAAAIAAAACAAICAAAAAgIAAgACAgICAgAQEBISEBASEBISEhAQEhMTExAQE /KTM9Pz8/ERERPz8BAT8/KSkpGRkhMTcxCRkxAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAMDAwP8AAAD/AP//AAAA//8A/wD//////yH5BAEAAPgALAAAAABYARIA QAj/APEJHEiwoMGDCBMqXMiwocOHECNKnEixosWLGCEiQKCRo8YDIEHig2DxAD4LKD1avDDhgUuV GUOGbHBR5QGYFBG4fHAB58EKECJEwCfUYAWPFGAygLCRKQIIUKM6WAohKUGgCikcFWh1INWoYKVS 7SrQ41GbIhGYLAuVQVOoC+IyXUuUAkG1HE3KFDhAwkgJc5/qDZmxsOHDiBMrXsy4sePDGyP7lChT 5MULmDPnlDw5YmW6FTNrfgi0aNGEZPEtbfo2bNTUpYeeRph69dPWrqvCNFuBIGG1A59CYPAVQtwF cw0OxWdTIOiBCQAjaAB17fOFII8voGmRc+eOkilm/z9OvTtnjN4hYk1YoT3H2rnBOphPAB9skgq3 2lcaX/5YnJVt9BloAar12UEIRGCZdQghMABI1Tn32IQUVthYexhmqGGGMBHAgIfEhSiiiATAtOGJ GnYI4ogsEldicAYOGNJGZaml3Y0L3NTZUBz1xlB0PUoUI0jlVWRSVN89xBKSGB1YU1TMoRfVBEle hR9HQs1GEHxQ3RZZbveZthxt/LEmXHyp5XWABSCpaRJwbM13gAACPHVccgJFgF+NEhqUAEkQSCfc ddhVhh5dVTaEAEsTUNlkZUWKN9BNGDE6QU8OrSdbllzpxyVTTrU21Uj3scfhp7nNpyoDaTIEJ3P9 If8J2kbLNYegg9JRBwGhFvbq66+ZUiDssMQWK2yHxiZLrInKNotss8l+B5yBrr5p2UIJvortANoC 6+234IbLla/elRtZjeamh5CC3Sb0YLvixivvYkDFGlZqBNh7r4n6goVvv6/ZlCicN+kL71ALTnpQ dCIZp7CihkLA3UQmoWRBogyxtBPGCTnZncVR1rSTo5nuydC/Eo8kUH+lOoTyyvjoCuZu+PjYIKLD rZybtrM1d10C0QXKEVz48GrQkEeWdFJKlbb0UmEeV0SzyC6RvNB646LWIVjUNeC1zAFb+RDKXksM 9r531bwmpQW9+hQDDsx5pqwDRWBXcFES2hc+gEn/wJGdEEWdE6LoWcoxQweaTNmkhydkKaYMYY2Q p1unbLl/pPKbn3v7EZRvrKvqlja2ONvrtoIw9tn2g32/tQBlhtYkU+MNikZ7QYlPDPuMldpOmuJX nVo5VF3HjI+q89mteX5IDd/fVFClma5kiE4f2XUJhlz09gj2NbTDRifkmu7zXjR++RVJ/lPznuvr QH2iD6S+UewP9Dnon6d2NLwN8n90BB6hC68cFMCHoe+ACASP9c4DowUyEF0OPFcDI0ij/VXPaAKC UfhS95AKGoQ7IBRICI1HwhGaUIQoLGEKT6jCFrLwhSuMoQtlCMMZ2rCGOKShDm+4wxzy8Ic+DGIP B4cIRCKGMCAAOy== ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/frame.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Teorema di Cauchy ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/outline.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii"
 No= te
Presentaz= ione
Struttura
= = = = =
------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/oledata.mso Content-Transfer-Encoding: base64 Content-Type: application/x-mso 0M8R4KGxGuEAAAAAAAAAAAAAAAAAAAAAPgADAP7/CQAGAAAAAAAAAAAAAAABAAAAAQAAAAAAAAAA EAAAAgAAAAIAAAD+////AAAAAAAAAAD///////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// ///////////////////////////////////////////////////////////////////////////9 ////DQAAABQAAAAEAAAABQAAAAYAAAAHAAAACAAAAAkAAAAKAAAACwAAAAwAAAAOAAAA/v///w8A AAAQAAAAEQAAABIAAAATAAAAFQAAAP7///8WAAAAFwAAABgAAAAZAAAAGgAAABsAAAAcAAAAHQAA AP7///////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// /////////////////////////////////////////////////////////////////////////1IA bwBvAHQAIABFAG4AdAByAHkAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAWAAUA//////////8CAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADB44wW1x8cB AwAAAEAwAAAAAAAAOAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAQAAgH///////////////8AAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAADwYAAAAAAAAxADYAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABgACAQEAAAAEAAAA/////wAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABkAAAB4BwAAAAAAADEAOQAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGAAIB//////// ////////AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAANwAAACcFAAAAAAAAAQAA AAIAAAADAAAABAAAAAUAAAAGAAAABwAAAAgAAAAJAAAACgAAAAsAAAAMAAAADQAAAA4AAAAPAAAA EAAAABEAAAASAAAAEwAAABQAAAAVAAAAFgAAABcAAAAYAAAA/v///xoAAAAbAAAAHAAAAB0AAAAe AAAAHwAAACAAAAAhAAAAIgAAACMAAAAkAAAAJQAAACYAAAAnAAAAKAAAACkAAAAqAAAAKwAAACwA AAAtAAAALgAAAC8AAAAwAAAAMQAAADIAAAAzAAAANAAAADUAAAA2AAAA/v///zgAAAA5AAAAOgAA ADsAAAA8AAAAPQAAAD4AAAA/AAAAQAAAAEEAAABCAAAAQwAAAEQAAABFAAAARgAAAEcAAABIAAAA SQAAAEoAAABLAAAA/v///00AAABOAAAATwAAAFAAAABRAAAAUgAAAFMAAABUAAAAVQAAAFYAAABX AAAAWAAAAFkAAABaAAAAWwAAAFwAAABdAAAAXgAAAF8AAABgAAAAYQAAAGIAAABjAAAAZAAAAGUA AABmAAAAZwAAAGgAAABpAAAAagAAAGsAAABsAAAAbQAAAG4AAABvAAAAcAAAAHEAAAByAAAAcwAA AHQAAAB1AAAAdgAAAHcAAAB4AAAAeQAAAHoAAAB7AAAAfAAAAH0AAAD+////fwAAAIAAAAAAJAAA eJztGVtsVFVwzr27pd2ubLfykIrt6QJ9aCmVgFFCSJayKATqhpZIgthu3bvLNfsou1vaEjU8DDH+ wIchGH9qoqb8oYkfJH40GIQPLHyoH0oUFAifpmxIiKF15tx7zz7ksW03pmt22jmPOY+ZOXce57RX r7ivf/ZV3Q3Ig02gwtR0FVRk0RiiYnVqAJwmbWp6eppIKuJ0GUoKdkEcf1LAwQcxrBMwkm8Kj4Ul YJffnL6/OmFYyLgxvDV77sm2H366+N1FJmzKadnU6xABbUY8s8EBCsvWp5A1axAXmW0fHIBBCKDm Op5DDM+hy+wdLEgqjvxtkLH7QvivQLxgOhKDTuQbhQE8h354p5DlOVCL/C2/LJR/I6Jutkn2B1nn N2XiAqRXIlYBnTFANRh+Xob/FxTT/8kGH+f/Vw++9+Il9P+F1Cmy/1u5p5A1xfZ/BjPzfzqhIvp/ Ts4tdJ3l/9a6pyA3Dlhg+X+NOdeKDy4w4kM5JpQ2KKb/+dHzNUhCh/gpHJ6Zpf3ZKmfA5AkwG/7F hFLmb90dKH7SXcCOSPezh+V/CtkUJyh+k/9TTHADxSCAp8GIqYuBcgLAUiDbAFiGWIf4LOJyxOcQ 6xEbgGKnET88Zr0S61WITYjNiC2IrYjPI76A2Ia4GrHdnF+OPcUB69tbecx64zXhR/wYDeH8AhpD S1BvqGQtfTRRWIqR+6jFFFwoWu1smUmrVqx5TuV6BSwmG2mqcKEdEBfATEsWNI7t7xHH0Xy+rDAs jWY5YWcgtb9nZADT8CijXapoP4Vai5SVFacXkj39rdx98KeQ9iQTKihQ0z0S7Y9HACLVjk0v/14L /MztoVZE3nFnKF0dOku6rmaGba91WF6wb8SQlfaudz9p79VOx91H783Eef71Lx57JY8+tgEMHoen IMODjremR49qSd6lDfFd8Wgg9kj5DR4M1kke5Fk7NB4c1HhoMHZIj8d0zjXOk/FgUE+GArH4TRiD PrydjYv6fbMVEXUE1rI+7G3H8pSgEO0Uzhqj+5xqSD6qrpuj5JnT2SglpzdRROP6QDylJXUe1CI8 pcUTWjTAgzrfEQgnArGw1r41JOS25B1D6SJCnzEICTpJSvI2MUNPGr0pqYa2liZKRfG+QYPUhGx6 W4wP6Pd5c0trB0doG0a+hjTjsJ+9BH5mUy7DIcbZbfYHs+TpY05HvjxslifrkPKQ04TCG5SM1vW2 uXHJaO2SXGjv8PBwoB9+YW/Zz6vbWYbfBwsecsr53nTv9K9P9ian5Ecx65xnwrtH+Rk1o4hEMeMb xYoZu3efUewM7MqW7p096zE/vaHHvJHI5kBSf7szHtT8gbCWBLc9X2O3asrktnfGBxO6lvB3g9u2 s4f7hlOJAOa6ysY1zZO9jSca17za6/VPNtR7/enFLi+kfelV6RObe7FV4+rEarKBfzHpQFojEpDq ei29NH0C6XW9W3p9afr1upwMT4IpCHgeDFVVQajrsImeAkd2UKFRwakIUjGYSwtJWoyKQ1ToVMQl TbcmHwvJZXKDY2FJS8plQVnockCsDchN48ZnPBLJFUfMH5AbpeRoMkcSY3NNbsBzJ4u1CdmNStY8 VzAuD0mMhuWyjJxhuUu7KfE2OcalsGK3+zlncrSZihbqDlOrFRTb8T7POQU+7DAn2o6Dx2OtGZbE Ss+EaKpQtUKwPEbiHG2jVj/52ql9VOw1PCKT8ygzGkEIzNhUI+5iAN+KbIqm4ukeSaa0KJwlDyFP b4SPrCVw81Yt5HupCg+HLm/XNqqjn8C71yaWOH9EvDRaB/5rF9RPW24NtVxZ4qR7G9GCB8V1UNzP nGZUaRFuPDWtOox7Q/7bn+6Blj/y9e0d3HdgMJDCpCR2kCO+rSKOWIPt5LHrIP3K1weyhUV9dmE1 wIxMenjKuOsuNwLX+TPI+vKdWjF1I/wGn2O77P9l/y8N/589sKx/ycxyvXhLzeT9N1/eXfNFjlKG udiOZUIz3Y++W/nvP/OD/3+Wvx/x/s/O33vuGfn7TczfHffK+bucv0skf5fw+79sP/PAfuYAdP+b Syr9B/vs8IMwkMKkJHaQI76tIo5Yg+3ksesg/crXB7KFRX12YTXAjEx6eMq46y43Atf5M8j68p1a ADIAAHic7RpbbBRV9MzMLnS3W/qgvCrCdHm0xaVULChoDaUtipZaaFETwO4snS1jZrtLd2tbPhRK IMYf/DD90B9M1GDCj/w1UbJBo9GQamJijBpFRMKHH6auPxpaz5k7c/fRXVjaRba0d3vu3Lmvc+45 555z555+83XplXc/qvgVUtKTIMHEpAMWJNQJiR1KABaadROTk5NW++R8mlVpHwTxFwEZWqAXn30w lKoKt0xLwc5lbsN3aUw06qOseVdSZ/F03ZeffiGUYvF4saVTz4EO6h3hTExOEAXCLZm6l82YQoRy s9wCR6EfFFy5hnzoRT60mW+vZEWVDGKSzmeDfz3CKYmVBWhCvAEIIR988HI2w5NS2TTwr0XQzHIB ws0MujFhghMYz1zA9npqWgyM90shvv+XYdkB8/Yg39P/uf/PrjhVQ/sfXQfsmOP7/3ie7H9rHPl5 sgNlwPZ4un1upUXYh8S3BMFmzlFuPosgvY2YT/mZvLj7ovjT4RyMYO7FLWxHGZaLF6VOYSWW/hWP TzBdeZMdAEUo6dQCalhuUwfkfcGAgrvmw+sDNQhy3Y2Bi4X+VtKKjYJgaMefAlkJgM3kRoCyquqa OhmTx7MV2gWbeBmOCbJwXbgq3BAs7J4FtZANdoFqUtKdrD8z9WBSLxh0MOpJ87VASNcOK3J1DS6j Vof1QhT8Bv/OwZNCs/CZ+DyuKcr5qBdsz2ol2fCxmlNCHN3d61ciEc0jh1XZHwxjTjQNojRfRVp0 4+fF3wi+ebEuiqURk8oYUkkUCsAYKJl7mWgmW0BnezobOEyZWb6/yOQC7X+y46WGDQKgM0C5aROI NvL/yxFWIFQgPIBAXHgQYRXCaiDbCVCJ4EZYg1CPsM7EUwVstTUIGxAeQvAQNxBqETYh1CE8TBxB eMQctwWfWxEeRXgMYRvCdoTHEZ6Yt01Tkmj633b0/CqEkad1Bl+zTcvR/1o6RPNlO+575x0guU1K XE/uZp0b+O+n/d+AkM3+n7cB8XSv9v/V+f2fF/j3ouRO9FOmUhamLEJZFWUyb9V5g0ZZgDKFdzHq QpQFeb/4fEarh3VGgyPCyR7MhgnDcDW9DlKpBkTbaa97VITX68yJbafB7TZxGJ1YZYF7zChK4FjD 5iNKhgnDSR+p4sghyg4AqzW6JJAd4uvBOgEtguRkPEz9diU7tkeJHOkcCqnylto6ueVovxLRgr2G NeQtLbsMa2g11jZ37Omsh9i2C0cTGZ3h9LeSFS9paIAv3ygzmg7Cz/Aelu0C2EWaDY3a4he03kZd 36mEtcNNwW61XelRw1BqTz1BlkodQwFfUMempmB/n6b2tXdAqW1Pp9wyGOlT0FYXVG6qGu+qPFO5 6amuxvbx1asa22NLihsh1hJbFzuzswtLJcVN+BhfLb8/7sS6SqzA2uKnY8tiZ7C+oqu5qyVGf43F LgHZK4iYcBkCmgIJjOOq02a8IZPnuobBicNJS2GkVbOpLKrK3BuTWpQ09A7Xmoh2U9ZLmZ/PHEnm noczLsw5JfMRQd6Q3JqWtAZoSEcaIyXMCejjM/l4FkercLZk5I2P1+kJYxNYq/PZ4tIPJqNOUZpu PtZ43cdH6Dybl04+S8e4gZPovm79gmK0umSlrSgU+6YuMU6qAB8bphsNkbtjKBxRA1DQXOgvoLNr JbzBA1fXfi+D1K97KYNnbGts220UbmmK2B3hVFM0W6xQWss8h4xyvvj/7rnn/+eQlt3Kgs87l3vp XOa6ZAy7B8wbWv+/YV2ov43m6J1FACNOanOgJ37WThz7xLBgdFPEvv3thuelj08q1QorzLpC0ern EncUXSmhOyLy4yvNm4I24wYpiuWvEM7ii7OIReeYt7csLIBs3KU7aD6R3apfkT53shPAXzd/i9tV Wn+JaQFhwOEcq/+lLOP9Pt1tsdt0GnpoiNFKc7cW3W7uVS7n35nnjt/YJ+M4wHEcFOpnGBWIn2CS owJ7+9VwRO7XI1pAkbVQMKKGNY9cLkR5hIfFKyhycS4r+Z/l8m835B+dJfKvcDkPpcqIToW5kP/2 QuexzHPfPfkn0m/JfwPHscySf9UUBRiIa8DWBB0gWs47s4u1ZaOL6zgtdBscVvpUn0+VlZARM/Np uipTBIriUxR1pLgUK1kRNIpE+vFpRc/+cM2Utrgs1nLaSBM1XY6owT4VmdSt4Qw60ka4vQYlLIZG O8Rr0ORFXScq/Qnx0dYplAnT5Foxp4zm7hkcVHzwg/CS/ZL0TEJEVLTPDF+cE0UcH1thrmPA6XbC 3YkBzzT+m+0euzcx4HR8zG0MmGbt8fUoB4Xz4hEhTu95R650O65rcVw/JeC6KF2Q0vAm1dv+89aP t/e2Lo6LfNqoe+zbF8XvxLg+XVvo5D1IbTaObrbF1/yBK9laN4yCRGcd8kYhyfJG+/d3S/fRl1ne nsyndevTSlqRm1ufmX2PzpZPUUv7p3sGSGcr8+UMkM565scZIB3X7uYZIB0n0tnlXPiAdGvLhQ/A E/drqT4g3bqm+ADfTH1A1PQB/Qk+QLtPfMB/5GICalzoL6CzayW8ABwAAHic7VlfTFtVGP/OuS0r baEtf0QYQnv5Uxh0MIaISzDrWNUtoRJg+rAs2NbSYfijwAZNNEFJCNEHeFh4MD6wRBP3Nt/U+GDm dDFZ0CefR0y0iTFZsPowR/H77p9e1lF6S7eQLf3Krz0999zzO7/v+865H/DLz447V7+s2oAUewkE SGwXQsGOPobg6hc7gEHpS2xvb1OXgNjO2xNlW4jEQS8ibwdmAzCJrxlwgg8m8HMKoqlHwZ72DBgf 2PN67knoHKfXsuV/1PYk8z/K+NP5L6zLT4jv5Msv7xx7/Vrt/E/f32JGbM8Xy30+eBcuQQCZR3Ed E7gOv/LtMoR18DvxiZSt/g7EFpPbDF6DMV1Mu5t5H/zHEGVKmyv8/ej5MExDu/TSb88CZ+RxkpNN /O1W+VNdN+1J9VlAz/xDCBOiEEgjgAVBt+SfFU+XqTUd7V2q52hv7hX/IgRtXRtIJSA4ECWIUiWn y4HOBIAKKTcBKhFViMOIasRziBpELdDeBXAhREQdoh7RgGhEuBFNiGbEEUQLohXhQRxFtCHalXwk HMd2J+J5RBfiBUQ34sV8zmY0NfbqGaLW+GcwiJWYEOsWuoaZIPxhpJH3pauUKZwxpcU43ii1jrJK pc/C1XFWvmZwllOONBbYMA+IBfCkpwzqwtSI4RJex3AumeRMo1FW6AvMXByKvkOHs/TMKKT5OLXK +A0uCpRP//G/t36T1rPCJAkc7IPR8eDkGMBli/mH6n9LwHnt99lmhLM9NjthGSklrR4m53YHJbek /EJUXivN/YUx09zdVnND+rmZ5M+7D3GcT3J8xj4plDmMiT3W/+Ptf9KvX+ZgKRxNOzjumTNxoI7G 9BzpdDQnOWLCx3p03MpFR0z4U48O9/500Cl3j8unGeWXuiqZ+ySPHaJWKbYWLapf3y7OtJ5Vk/lY +vVwHbH71aZDc1NmzTxt7JCjRIeOjtx0DJXp0NGci46YoCsex3PRERN0xeNIbjq+0hOPztx0dOmJ R0suOk7ymiJ1z9wpk/uW2AnlnJhPgMZLxYd9aHQ8PO30h2edA5PjgYkstbmjIMgca/yiITcOTZs5 yUEPnVZ3saCy3BZaHpcSt8qxxM6aUjnYPpXYkxxU142ERoIjgRjzC++xu8ij+a6A5caoqbImGamy CAWCnk/5Wab5r+4xaYuEIsFIALhPuMK+4WtM8+aKfZeIpe6r7pnNbPeVx635r1OqjeVrNLp+3d1z na0apoya8hX7w/dTNUX1zl9MrXfOndtgRgZGfnqwbwgL2tI3Rie8Y2OnAtOjod7Jt8L9gUh4GhzG VG85BEWNw9g7eWlqNDzVPwgOQ9+Q0zc3MxXAOt3kanNvDruWXW2vDHv7N2trvP3xcpsX4r54Q3z5 1DC27LZe/NisdX6+acY+F3Zgr+3VeEV8Gfurhk8P++L047VZGYpgHA09ydA5AkihMaNnDYuCWM9h IURNk7guQGGd5PEFDBB82EqtIMV89QK9nacH72KR6MZr6BOwyOFZGAGlgwlyR0i6p4nempUYLkQy DKKpe6Bn56za2OADY3FkiehJGRLYlTPjFJH0U5BpdS5Vw8qfI5LViGpqxsv5a5d+LwP4VhqBrhcH o9Mz4XEAylX6Tc0FH0lT0Zw375co9wvJHSPA7ub3+s9IjUxhSnX5jn8JaIY+eFP8msNSO179wEnf QRTlJizMJTtNYrW88W9s4ERX3q+AuROH4SY+e4Kegdn8Hnja90DeDtr+B+gz0kjwO/GJlK3+DsQW k9sMXoMxXUy7m3kf/McQAFIAAHic7VtvbBzFFX+ze3bscxL/TRzCn6xNiG1iGysKNKSYOomdBmSn VmKgFUnjPd+evdHenXO3DklaWQ5UUeBDQFVlpRKtaEUlF6U0pCGtLChuGloJoZQPSC6kaSmtUKj4 gFIXCRBO38zuzu6e73x73jMEdGPP3uzM7Lz3e+/NzHtze2/8pfKdn72w+p+Qku4FEWavlUKxo444 O1QABMy62WvXrlnt1wrpS5V2QRz/dJCgC2L4mYDDqaYwb1oJRVznIt6LFwVWP2U0b3f2HUusGj1x 4c+knpbLLJv6Fmig5ETTmYIgECcebzwD1JjlLjgAIyAjchXlEEM57DTvDjIAMwAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGAAIAAwAA AAUAAAD/////AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAATAAAAGwMAAAAAAAA NAAxAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAYAAgH/////BgAAAP////8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAB+AAAANgYAAAAAAAA0ADMAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAABgACAP///////////////wAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAJcAAABgCgAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA////////////////AAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAeuJKWgB9KqGzQaNMYBvS jcIwyiEE+7087kpVSJ+YY3qlT5NqfpZg/szB/2yKfaTeL1Zah3ysxXwbGOtJA37eCoX1ZLHT5zn/ 3zj3Uf9Xcf7TfTAX+tfT/Lf4LgJjHZg18xK8L4f55x+6AFDJeACoBkOmK8CQby3mVZhvwLwa842Y b8J8M+ZbMK8BKjuAOjDme2H+fzHJ8t/o3KV2TO2A+nxU/3RvKAU6xwDodF2KeRnm5aZtZNJ/rTmm V/3Xm7q29E9tgeq/EXMT5tsxr8fcjLnFHLuQ8pMEc/3txZVfgSS0sT/vaRWuPM7xvDxD7UtvyoFI lpQr/XynLzN9+ow19634TTDbmjYA7MbFfEMTbcOVQPxxDd1pHqKLBFspjL2HlohAidNSK7nBrCsT rH5LhY6asRa6RqwrLsd1wOB0J1tBprD8IuYOnNr/qzZWGtprKfTI+lDf4WHcht8J0FFK6XgCLdUI r5ObKul68qlQNPsvxu1ThEEQoGL34WgorgF8rTr4q+5/VIH0y/ceacIstV155NSyyFmKtYUYa9sG tg/TRxsPG7zSsY9XZRu7tyy4N/PYhMnzwzk0mhw09q/wwP/z8/Fv0CDz4Liy0gOO7/rBcZnsLzdo TH42D45fP+0Dx2VypDYbDcSxLzMNL/rYs9qDPk77wfE6efNGD/ro94fjjVs84HjB0jnkIeW6/tD9 u7D+Xx/0CWpDDJr7QErsRv14aw2W7mxtk7oOjMi6Go8xT5C3dG1n3qDV2Nq5u6dvI8zcfeaAB/rU VtE0z9+NPHz7oypWtwf+Dm1YLiJQJNDR7kT/8iE1tkXTtspJdWBbPKz0yoNKEiqL+tSokpR2Ko9I u+JROQaVomnllUXb4iMJVUn07obKQE+f1HVIT8joq5bU3dFwdV/dk3V3fHPflt6ra27Z0juzonwL zHTN3Dbz5NZ9WKoo34YfV9dIv7gaxLo6rMDa8h0ztTNPYv3qfZ37umbo/5bypQRFSARMCIPgBBWB TdJggN0JcLSbXmR6keglQi8j9BKjlyP0otJLnNcpVufHhvDyaCMtHaKlJhACx9qhHe8jaVperZ9G 6iKb7I8Ngl0OURmP097jOO2wZ1V9i9kFKWn0oru4RML203Lq0xYH83RBVrzxkOMoc7pYSCxpyE5p uOQU4i3rYb3HZ+wWxMw4MJS4CJf8ijU3gRiUh+a0wKOtxtZxtJfbZcJtLTF+y+y3mUNinZPcupO8 H7duYwBmfVHeEONDSe6Jwm6H3XW6q/NjAxRLSf1FEUpvtQSIGJptOe2ll4eZnJbVN2BbA59lDRz9 gFsux9sMQVg89KTOlGwPB469WXeJ8sMKlgrSPZIygecqKoNyM5vAHCr2+OkMwZqT849vi8Wh77BL LEcHuKbUNP1Y3UFeCrvVHzbUaljesNvyJMgILU8CtNLYN1LKYzTf3mGcU9Czjft+uLHd6vHpsTvb rT7Njj6ZxinpgGIaZ9N+QsXUJegQO537Io2Rd8N3oAe2YoTeDXd1wBgOCxuN5muGU2fkvR/CmNoF Yxc601AzUya+0y81GQzKlu2hNCuT07R8rPuuMuFrR5xbhm1BrCHiNjyN24vE+w3zAewVyF6abLNU +ACSu3Oc2x+7jbpJht1D7eJPaG6G7DWki3OQTGv6rhmj8lYbqs4vKdPLXhxT5mKcMx5yD8r6pXdD DPFr7v4Kf8gWSBoxsFXEsRWk6zLo4p0tpUa/K2l4t1d8m5cRN1C7QULzEsX0m8DDwHaCTOzZa429 SsluuaWzMU42697jJBvG+SuUgI80lwnb9HSHlgxd2riShvwWFsfeI3mIY2V/5yP33Oohjj3j73xk cq0HHCF/5yNws4fzkd/4Ox/pvs3D+ciAn3OFV4pnawwa/50Px9mTOeN42EFjojYbDcQRzkwjE469 DhoX6zzgeDF3HE4afWs94FByx2HL6r7Se4s8zI9zueNodNB4qdjD/IjkjqPJQeODUg84fusPx/4y DzgG/eE4t8wDjt/5w1Ff7gHHkB8cp8lmMGiMzYJNgx3SpJ61ZMOxhtOg5/zdshQZiR1R4zFFamxq bPo3TEA/jMIU/k2AZn6uI72kSuwlIBr8fD3Q6pMfG/M2zg/9ZjEZD4fVZESWNEVSh+O6klSlsKJJ uhJPKFFZCqs4rKYp44yzKeRwHLmlPEfYVTNrJ7Bew3vKfYTVT2B5lGGZYPW0VSBT2BoBG5demy85 t3Nc1MNvlbqSSSUWjjdLaiwi67raLI3EZGkgHg2pMZkpoB85+g/yPc54pX/9JqJRpguN8dxv6qSf 9VpHpliPCa4tC8tPijcuko40NabICYXqQmLXZkm6gkhiuhobkREfVmC9EuGcGRqinG4g/by8CcvW /YSpN42jo6V3ySe8v41LujFfOlrPcdEILKEelEMqNTyGIIyfcU1PKKPIyyTjUHNYmcXbFLc6ineU 89lS6nfO2vKv5nyWMD6TI5ouS6PM+g26E5zuaTK1JJUuWaB8buJ06dsFQ4cihwZDg/LgoUgoIodw NQiRceFHZFJ4huwSz5C3he+TD4XjxNZUY7E/TmwJVHFO6DsQkcEhOSSHpD+JJ0kweD/Ry+4nttz7 AvnCX8Gp0sh/SI7Ig6HjZJ14nNyOuG2JPx9Mo+nUHSC68VL2HcBNsX26pWW6ZVNgT+BqYEfgSMDG eGLJUt5TNHq+/IPAa6LVA3elrN+W4s73+wXtfJzGM9Uedr7YgnY+TuMDL9/IvuIPx/5aDzjifnC8 VXbBi0c15QfHW2VbvXhUw/5wnPDiUf3BH45PlnvAccAPjvjytpUeIo7zC4o4OI1zqzxEHIkFRRwm jY8rAlmjAcTxRz/6+LjieFadI46kH318XHHMy3p1wR+O7VnfJkAcuh8cj1c3etHHqws6WeA0TnnR x8iCThb4DtO4Ol9eltt7oVEG/XuQdAud5DWBfj7I99KXyzry5jW1cLr03SdpTjL4aFX7IdvfqjKL 205ie3g9y/MXlbk97F4locsxHYMFjH+SuiLJWlSJxTFikIZHsF5qbmhobGpr/SvzrTXTNzXiBSPy GWe1/Sz6oRGPEU3YV6P/eXG5uIfchZ74LMYRNq6ItDieq9QjS5TxfngQeeo1KVt0L1eExXzJczOn S99jbTBUbX60NUthjLxGMAQLqwfVMA3LKCdTqN0LaItjIr3rw7t38e4pYdKMuqw4xYrCaFRgRDjO uCtanT+/3+1/DysJyYQgJdUppvsh4uS8GyOScUcEsqkyX57wDZwT6neiH4x/EYwFIjL1hZ9BDobI LuTiDPvsdcznt0vyFQOs5DwEDR4o/dBQyPDGJ00O6By1LbmmJl8ScEcgA3JoaGBooO1p4X7ykfAc eaL4OYcd60K+MKfIfYDFXwM0/noOY6895BSi7hTPk63MWm25R6vHfPKQKQoaZDyc59Rta9sxR9Yw d1f63qaco6Dplun10+1/E0sCPxeXB14XbduKLCnnPWkdRkHT7UDjoJLApGhbwdUad7+LDe3tl2A8 8NPAxpLNgq23zSmUL2H81dK+vWhl4FRgZsm7AVu6zxYFeU+B8bjS0Xq+fHFO66S4rqtKTJE0WaJH Y/3mmYmxAzhPwSbYOkDfCaZv7T4btN4Le+CBk8HCG1yL/wZX4Rv8o4Vv8Avf4Kcawef2DX6aQXL6 Bl4ovIE5zzOFNzALb2AW3sBMO/+/sm9gWoymbPD29m/vITbLtlFrbjnMcRjA+Rsz+rsHw2UGM5au YFEXwEvsxxDoGNbvPpzUlSicpV4zjQjr4An2CL3seK8KUmMKEdKnnVt23peh6QtL18vvP04iD23v 27//KHm/8PuPwu8/Ct5HwfsoeB8F7+Or5X1cT6lwenTUNsvC6VHh9OgL+P2Hrwk8l4mcTp/+D1P7 bjoAAAAAAAAAAAAAAAAAAAAAAAAAAAAwAAB4nO1aX2xTVRj/zr3t7J8L7cbAMRHuZhRmJjRGIBKD llHEReayjUjEud7C3VbStdB1sBkzERJifHDGGB+MiZhogokhajAR40OzkPBipg+GRzMxMZD4QEbD A8rm991/vSvrdrpWTPF+3Tk99zt/fue7359zTs9+/ql2+tOvgQAAAIIAAACDAAAAhAAAAIUAAACG AAAAhwAAAIgAAACJAAAAigAAAIsAAACMAAAAjQAAAI4AAACPAAAAkAAAAJEAAACSAAAAkwAAAJQA AACVAAAAlgAAAP7///+YAAAAmQAAAJoAAACbAAAAnAAAAJ0AAACeAAAAnwAAAKAAAAChAAAAogAA AKMAAACkAAAApQAAAKYAAACnAAAAqAAAAKkAAACqAAAAqwAAAKwAAACtAAAArgAAAK8AAACwAAAA sQAAALIAAACzAAAAtAAAALUAAAC2AAAAtwAAALgAAAC5AAAAugAAALsAAAC8AAAAvQAAAL4AAAC/ AAAAwAAAAP7///////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////////////////////////////////// //////////////////////////////////////////////8bf4MC2gkizM55ocbGY5gE8yEI4DZ4 s3Nzc8QSMc05VFXUBSn8ZECGCCTxOw1jhaawKK1BKzDHIlsQp3QLyerVe+xtv5psuX3h8mXmwvJJ l86LwDEYAQWR4ziPJM6jw3g6DioHvgwCE2x2xzNnstN3Rb3M4CVIcCEtTD7EJ1yXMQfefvXLRryL mF2fPB3IX98I6uVaTHds/VdBaT48aySiemNsh6qHKun/5FKL+f/01Hb3t+j/dVBZ/zd9j4hnzv+G /5eCT2T6P4M2lHsIjuI8YnCkZPw6I/5R7OXFp7Zxo2zOm9Z5Mw6YPu1BnhdIRgA/JgnTCkwrMQVg vq+vto21Bpw4UC2EtiB4CuwjenqNxGt/DDUt+nTdF/o+2cE+JTPYM3ZUlbduDsmRYyNKJp5KapZk 1UT2aNZkVm7e3b2v5ynIPf3NMTuQHBnNpBW0d0/Tlo0zfU0TTVue7wt3rgPak345mUZ/Dl2v05o+ A7+CB8tuBm6BRtsKsOrleDKcSOxShuOH2lKH1U5lQB2GWndPfEgdljvUE3JXakhJQq3YPTYUSyWw qi01ko6r6c5uqHXt6ymCP7NhfbgztzoQhlwk92huYlcfloKBNvya2SB/PuNDXhMykBvYm3swN4H8 xr7dfZEc/YUDEsNXyAQkFIMxhsGJAQY0n0t7EuB0P2andiBfpCpkKMRopVKMZP/wIGW9WHSdeb/p PLK7QG84wNGT/FQw/JXiKO3pKRY8gGkp/6ctRK3j61VNgrH+deLKr8IwhLQPPzWgHdnH4+lDtmXu PytBpeJXmqoZn/rQVoh839xDmGf8iYfQ19HZdwSpDiOB+LCH4sYlaqhFCoExo8QEAqfSZrbW4PkF s50kZCVYS2eLx2oCsM7YqXRoESSL5XOYsg0Ag5IeaaiVZK0QyBBpFC+NJ1CpXphkKwWK/X8JN+/8 rs32PQZ63AsaERw+kHwHL/1ZB/IXf5xowSSHrp14U+rvJlmfYHpse5KCmyb5wTF9rjT2d66lxv5E 8u0sPrYWwuHGXRi9FkaX6wbjmP+r2UXmr2OwonJ0uT7ikePZ4hhLy3G1ZsbDIUdvOXJcrfnYzyHH c+XJMbmaQ47XSpfDjrG3gUOOcOly5N9V2vsLjz76ytFH2jvOo49d5egj7f2MRx/RcvSR9j7Oo4+2 cvTxt/+C4efu2UXkUBaLUwvLscmG0SouhYFy7C49XrVYGIJ0xMehj1jpcvTaMG5IHPqIlC5HXh9n 2bihj5OzkMegZS1YeBZYSg6fhUEL047Wa0xfp+qFkCtaJkpekuIo2Zqeismy3UKRKR1KJTPx5Igi x5Nyq6zKh9V0/LgSiydUjROFc3jKy+LOMaF9n4OoVrrKbrOo9kS8ceR9r7VMQL+tjTn/Tu+2ir2l /2L+0/7Kvf86a/60O94YkmWcN1wRf4TXmcxk8baFepadgkJUtsy3tsJCJU6/EutaL7SzQTFvxy+W iZWXcD7WAGJtm4eVramcXAELy63LpcRA8LazjL/dZn2Vk20+3oCG11iAN+0vF6+YfAOjo4jXICTc jWK7zU5G3QtYZ2HEHpSvlxqxz7fm7eMVd7G6af+sKFl1dMa42DzVfkC4IoBIJwja44+L5h5///60 6Pxes9yehPmWTNkhylKUJSnLUBa3HkcoU6zG+QqZB9XopVqlw9Zj2hruuAURs3iJ+d3mw3ofWRi2 V8e2vZv7X8JTG8mejFmOao02Udai6TzafFGAt0MGiusMNDcbgNjWZHqap5ZG1BqD/axNJ3J98QIj SgW1lQjgB+0Ujybf3D02nFGHoJsiBO1LmuAdZvr90Zt1UBiljCuWu6gj3PECfTv65NMnp7TLIuf3 3/83VeD+seTfH+33j5WgUvErTdWMz2z/0mVStd7/HbiVv/8L3XLu/5z9pLOfvLf7SYeqjhz/v48l vNf+79zzVds93z+UQjhsAAAAAAAAAAAAAABWAAB4nO1cbWxT1xl+z712cPxBnEBKSCnYhpDADIRp 7VQEq1KajiLIMki3ai1N7OAEt44TnABhylBKpaqqVLFFDJWPTUVjXTZVHas6rUX7EaFJZR1Lu65D U4sY66Dix8Sy7P6YuhL2vvfTdq97z811Wj58wrHPPfec9znPec/H/XjwO29XXjz+q9q/Q174Gogw db0cyrLyGEZBOwgCuNS8qevXr1OWiPF6KdxUYQv04t8AhKAZ0vidgb35Q+Ezwx3g1n1O40EcV0bI mHL6weyyoV8Gr7725puMxtSYWxtT34AUJGxhZgcvCIywtbHHU6cS41w13Qw7YRfEkHkS+yGN/dCi Hu3malUIZ0R2f/LgUw+ddilpBusRtwf6sB/i8ARP9ZxQNQ18Ckn1m9xwLav+lBpnYf6dUNz5THbv QpsLMS4C6juAMMYIxsUYl2Csw7gUYz3GBozLQFlfSmFmwuc5/4Mr6t2/Ls3/G2r+a/W0daA0/2+v oF2/0fyhIUnjgOYn+d+DsRxojgH4MPoxBjDOxlgB8iUgjj+l/hxQ5lQ10JpQ8tnNEgR1/W3FlT8B /dAo//GHGlx/tfsCssdTZwHGQ7U2QCxCNp/iWb098BnOVNGr2Mjfu2keb44N7Gjb25cI3b2yMdS8 c1dsINmbllcC/Uzzg/JqoJ1c+cDWzW1fAeneV3dmA/lfY+T3/wnuqX/IGd+nYSPnCfDy6Zdw8Tl7 pUo+sxYuwAlMuxm4BbJ2N8CcbyfTTanU/bH+ZOf63u2J1lh3oh8q3W3JnkR/qCWxJ7SltyeWhkpx 696eeG8KT63v3ZVJJjKtW6HStbkt1Dw4kInheuUJr6qfbA8fCK/6entT6+SihU2tUnVFE0jNUp10 4P52TAUr1uPX5KLQTye9mBfGDMyt2CDNkw5gfm37A+3NEv1rqvAz7EImYEAaDKeCiMfIxUspzHTJ mQI83YUf+9dgpkglMCNGGVFKxakLDj1KH9sw6XpmJPwKZm8BpWD3tGsS5lN0hfJUJ3300keaPgbo I6kf7qKPmF7YOBHiQVVrJfTUdv0wo5vbrUPE9bxUbrVc2PLF5rDbFOysvrn1Ge6vp2GltnJQLtRA H8tkn3dE3hDg2UYVxfUMRCIqIJbVMj2RcVPY0v5/e4ci7P+29x8aT6X9/8bApzra3GfqsfaM9yju u2042dtq6RyuBOLyAJV8XC5AK4Vy7UcpJhA4pVay+WqeTy/nFyDwYiOtEUvLKvD6T2lpi7yCjGF6 FGMHDrtRv7LSUCm/foWBK41IVsrJnkCpucKHbLagXE/851r29QQOx6B6BQDHfd6K312ogtDPP9qz DGOo8cqey76uBcR1BVPWti/TYJSZP7pXaSvZft1lZXuHz3umsG35EgAmPoWxTcfIuCYYR/uDn9V+ BYMV5JFxHeHh8XsnPIRZkx4OHpVOeAizjvk4eLzljMfpag4eVfZ5ZGNsqOHg8Qf7PIy+Gil/j8cf c5z4Y6R8H48/zjrxx0j5CR5/zHXij5Hy5Tz++KMTfywocN+Tx6PaPo+GLIyoaIWBPMbt81imY0T8 YOlz5HGHk3EV8f8iwOGPt53N8xcWcvCYt/ZvTub5wjAHj3cKY1iPq0vuYB3HuKr5p4Nxdcndt5Rj XP2pMIb1uGrwMB4e853waPDEeHi8Oz0edJf0saDcDQHdkKmtUrCHyx5fTKk5mPpkqdavF5dxcK4t 3B6Bw3ebvsTB+c/WnIWCvkOMlRw87nTG461VHDzec8KjwcPljwVOeDR4uPzxF2c8VvL44y5nPF7m 8cc5JzyGyw42aHPmW41K3hjbp+6jw1Ng4NKzkGD+M0Arbl4dl24o1kSvMBAVlFZXh0MUg11hlDPu k0uKxSW3D+ujGsbFsraiMVmjY9CbulBnb3ogmd4VCyXToWgoEdqeyCR3x+LJVELOidZ3wCiM4V8K /+h7FDrk1IfsY9YhH1HePsw7JZdMQVdWmXOe2aLGwu85PuM91Vd+T9F66qs6Roijp5z1k9Z+8Dv1 tNFHVXr76flffWMIQxTOiWfhuyzEPmIG6hjbD/mobJq9FtBRKacrFt+yUNjIdojGrNzkEMtgmIvV jVj35GCdcY8tLhavoI5FT1S7OrviXbErrEUcYhPCs8yYqU570mA3R0f0KD0Zi3fG4kL5Rjbg28gm XMeQqzG3Ds8Q0+7O7nh3DIRm8SA7JbzIjJlWPD9W6IhuxY+xONSqPI2Z4RTPYJiHNziIeDVCyn1a NPBOsfdrTGZi/v5bd/ADu/vvJ1Fj3g26c8+9op9bLr5fk3vuX1FjDn2nYL0jrsL1zrjLornnVujn hLLC9S6WnZ+f22cXlozXr4NxdpIdcmXcWrnIrHwb16LGCC2MPeIpjC14C5/L+AqfA/+U6NfP0VPR NyLj9Y8I5wStxHP+/NpTWJueh9ITy1dd2hPLhx9+yVV6e1l6e1l6ewlFfntpxVY++J5s+d3wBfwU I0uwUKdqxbrdWC4QqVdb7csaijk0OnNoFOCaV4hMr4N12VaNsvH8fqmKrMgrEjPFtDTRXdgEZL9t oXcyyoWj8UxDC9puqOxuQfnqEOC3cglcPiJb9/YPJHoAaCej93theE42RTYvXa5S64v6biqCeWhp anmIvu09B57n8z526WrunvqQv6uxyM+Bf1MYozjPgZHHNvs8bD8Hfj0b48bQ/wRL+p/SDlraQW/C HZRl/Zew6YTSDvwFh08Pu5L/byP/38r6H8lE/3Pv7C6mXU850f/0e72xwraLo/+RTPQ/2e23ep/O o/9BHnEnPHj0P5KJ/scODx79D/LodMbDWv8jmeh/rHnY0/8gj+32edjT/0gm+h87/uDR/yCPhBN/ 8Nz3SSb6Hzv+4LnvQx5dTvzBc98nmeh/rHnYu+9DHt32eWTrf6osfS6Z6H/s+CPif8FS/4M8djjx B4/+RzLR/9ib59b6H+SRLIxRHP2PZKL/sTOuePQ/yOOJwhjF0f9IJvofOzx49D/I48np8ZgZ/Y9k ov8x2lMc/Q9yTllzdqb/kUz0P/Z4WOt/kEePEx48+h/JRP9jhweP/gd5pJ3xsNb/SCb6H3s8rPU/ yKPXCY9i6n/MuBVf/2PGrvj6H2s/Odf/mDG5+fQ/dnpquvofs566mfQ/Zn008/ofs16bKf2PGcOZ 0v+Y8ZpZ/Y8Zu89D/2PNtNj6HzOmM6n/MWNYLP2PZKL/sV6tSvqfkv6n9Pbylny3d+sznMFfLzCB hZL+54vT/9BOVgz9T0w+ktiP4cnKH9JaywZZNfw1czSQWz4O3VhWvkNtDsvWlV+gqJavv//r806c 3HQsMPzBalq+4Yx7ZGgUjzedX+3+JqY3zKqGHvymMmSDvt1ZNuj3x9bO9rYP1x4L0D5Nv4fm+Zly TRCSba52z0VbNVd/MNSHdogt2TPaAVo7/k22DRu1sH233MkwobaNyo8eeXqo7/DwENXpOQxDl35y JHAeI5VvRZyjDZf3bDpxJJBvow6U3+agXm1Q0+SaNowpNf0YxuVIMg3KvnUg/Px9P3rk+fv+D7nn u7AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA= ------=_NextPart_01C7C7C5.C84BE410 Content-Location: file:///C:/4C4C1979/Teorema_di_Cauchy_file/filelist.xml Content-Transfer-Encoding: quoted-printable Content-Type: text/xml; charset="utf-8" ------=_NextPart_01C7C7C5.C84BE410--