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WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK00v " NA ??Immagine 6jn  S 2A ?Object 1 k  n  S 2A ?Object 2 J  v # NA??Immagine 9=  n  S 2A ?Object 3@ k  x $ PA??Immagine 11 j n  S 2A ?Object 4/ {  x % PA??Immagine 13 =  & n_ ?8Segnaposto pi di pagina 140@ PWF>___PPT9    Cenni di topologia reale(  a{oy___PPT10Y+D=' = @B +t 0&&o(  k   `a 0e?Titolo 1@`|j  F>___PPT9  iIntervalli illimitati   n'_ ?&Segnaposto testo 4@7j F>___PPT9  %Dato un numero reale a, si definisce:8&% @`U  F7I C ,Tabella 53"õPK!^[Content_Types].xmlAN0EH] tA*ٓj2<&i˂E,-ZQy*@2:k}*da< us}UmYdCJAk6N8Af=UYi)!"-^@t+ S6ƕoQ9JBLVM\sUysnJ7U|Il2\PU&<.~[m'E;Vx PK!8! _rels/.relsj0 }qN/k؊c[F232zQLZ%R6zPT]( LJ[ۑ̱j,Z˫fLV:*f"N.]m@= 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_rels/.relsPK-!Ndrs/downrev.xmlPK 08 NF>___PPT9  Limitato superiormente,P  0 s * "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!qdrs/downrev.xmlDMK1!fvmZJ[[z7f$qwx^|p)DYA\ymQy Yc)|vy1R_FdRXrG#]Ôchxpʻx-=~ֿNvcQ,ua1{G|m8'B+&;X˜(.4[PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!qdrs/downrev.xmlPK 807 NF>___PPT9  *6L insieme A si dice limitato superiormente se esiste un numero reale k, detto maggiorante di A, che risulta essere maggiore o uguale di ogni elemento di A.  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P9  #  0 0 "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!]ٚdrs/downrev.xmlD1o0JUVPT"$  v$$>Gk1wb0eQJ ;ˤFLJf^>T"BgϤeMı;Zg0*^#tr$`qƞ5lLc]a6y=RD!?iWQ ׷} wDh r PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!]ٚdrs/downrev.xmlPK  8 NF>___PPT9  Limitato, P   0 s *@ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!cdrs/downrev.xmlDMK1BCVDڴ"֋&t3Y{Cwx^bp)DYd\ (x Yc(b>aoR#2c LJ])e 9ca14RgkMQI U͟S~ߍVay~@$y~{*VMoz1Q8^i9PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!cdrs/downrev.xmlPK 8 7 NF>___PPT9  DL insieme A si dice limitato se limitato sia superiormente che inferiormente.ZP  P3O @B  0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK8F8 <B 0 s *Ԕ#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!G]#>drs/downrev.xmlDAk0 n 1.MKjaluL)(-ɎL> drs/downrev.xmlPK070@B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK 7 @B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK 7 @B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKF @B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK7F7 @B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKF7F@B 0 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK 7  0 n ?8Segnaposto pi di pagina 140@ PWF>___PPT9    Cenni di topologia reale(  a{oy___PPT10Y+D=' = @B +^ ]]4](  4h 4  ` 0e?Titolo 1@`|j  F>___PPT9  fInsiemi illimitati 4  nÒ ?&Segnaposto testo 4@7j F>___PPT9  |Sia A un sottoinsieme non vuoto dell insieme dei numeri reali.8?9> @`OX F7  4C ,Tabella 53"R*PK!^[Content_Types].xmlAN0EH] tA*ٓj2<&i˂E,-ZQy*@2:k}*da< us}UmYdCJAk6N8Af=UYi)!"-^@t+ S6ƕoQ9JBLVM\sUysnJ7U|Il2\PU&<.~[m'E;Vx PK!8! _rels/.relsj0 }qN/k؊c[F232zQLZ%R6zPT]( LJ[ۑ̱j,Z˫fLV:*f"N.]m@= 7LuP[i?T;GI4Ew=}3b9`5YCƵkρؖ9#ۄo~e?zrPK!<0drs/e2oDoc.xmlXN0?i`iz-r4U=cg i^co=o'ٱJJ1.S';ڞd ]{X$]A%Ҙ' NQv훭<ܯ30z#ZUdXmpx72ʴKXU߮frP|Dc ;f.~6&]!Һ cjEy9w">UEDsA?škFhUj eL2mP kk3MNՀ\tz٨F7^? bhA_Ry]qFjkƒ>"NGp#V !Js;gYA_0rzܩtەfY͠v{~cVىZɇ&1/zᙛoViylP#vVK4wO--dW$)r Lik}n^`5f)sV9 Ħrtް>Ia|>#@J &R@}Z,“H 3u<0륬#C%#Ro"VzPk0VɧʧҫȢ.-mLvc4PRH =~wNYJ0Pfs\430p~kZ>_Hx$,kס}]ɜw}\QDԄ m%JR$S9@?%P!Zv-[,TZAk KqIwp}H@5芷xDQ2B2<" #tX<-nIn0TpB1|>F&7tq/1+.-i^_T[[Ym_mLZ[t/ /ؼFOm?g(.3*uueJþܾчbϧ*C稠ͥeMĵđbm#gIIcC-T^7g40{()o -~ WPK-!^[Content_Types].xmlPK-!8! ,_rels/.relsPK-!<0+drs/e2oDoc.xmlPK-!@7drs/downrev.xmlPK!F7  4 s *ْ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ydrs/downrev.xmlDj0EB7%Ec(Ĕ. y@Z[52;_Ess9`[q!cIrp`{ BD:&W ZXh.XP&Ʈ2T Y Ř'm,˞Ei U?۳U]_?c>3{*ӡ?)p?<4h>޵dr|~{7"%&K_PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!ydrs/downrev.xmlPK F80NF>___PPT9  } Tipologia(     4 s *@ޒ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!D$drs/downrev.xmlDN0EH5HluȂVnx-RY$qǑmku;wt|9NX$A\9mQ{Yc(rq}5B7tF$1jb8ucඓy=JB=Tlrw,"׹Yo$`/d,A.PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!D$drs/downrev.xmlPK 8F70NF>___PPT9   Definizione (    3 4 0ܒ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!tͱdrs/downrev.xmlDAK@a(Elm BmEHivΆ5MKz|-V@>?/ BD9& Z,0% Xᐣ&>2T Y ŘxNpɧ,{[N Pe?V7oX]-J___PPT9  Illimitato superiormente,P  4 s * "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Mdrs/downrev.xmlDMK1C[UiX/z7f$qz;___PPT9  L insieme A si dice illimitato superiormente se comunque si scelga un numero reale k esistono sempre elementi di A che risultano maggiori di k.  P& /  4 0 "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!{Hٶdrs/downrev.xmlDAN0EH$vԁJkC&# c Z 0.D\`x,p7ʻ-' }NAoܴҿtMq*u}A$yޙWQZA1`cpb r PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!{Hٶdrs/downrev.xmlPK 8 NF>___PPT9  Illimitato inferiormente,P   4 s * "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Rgdrs/downrev.xmlDn0Ek*uWhPmilxH"e$}-r^3-P[V0f k.춋W!"kl,+Nwc̵xM&"A8䨠R"ahqN7|ʲgiPbҮAW/J=7_qY7ԗVLNףC$$d r PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Rgdrs/downrev.xmlPK 8 7 NF>___PPT9  L insieme A si dice illimitato inferiormente se comunque si scelga un numero reale h esistono sempre elementi di A che risultano minori di h.  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  0@ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!hndrs/downrev.xmlDN0DHHܨ*u.)HmCud6{qvVoH>W BD;&g \̱ ¡@&ơ2Ԇ,SwpbL7R{<%SH-U.Wco wn3Un,g ",sF+H&y[]a/d,A.PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!hndrs/downrev.xmlPK 0pNF>___PPT9  ~Minimo,P    s *` "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!{.v&drs/downrev.xmlDN0EH5Q!u+MGIlۑǤcu;wtt>V`2.@Q|y zmH K~C65"C<ԕRre!CG>wuS:!]+F:>/Pq 4ۏieg˻Wb4<܃H4gޭ^___PPT9  *Se esiste un numero reale mA tale che, per ogni xA, si abbia m x, allora m prende il nome di minimo di A e si scrive m=min(A). P      0 "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAN0EH$vԁJEp!$xl}6QvQ n+xknAĄlpL NaXcm4ԋX!29 ?a*1<]UCeajS=7mn\wJ]_GrFzbn0& K1- 7PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKp NF>___PPT9  Massimo,P    s * "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!:`drs/downrev.xmlDMK1!LͶ*kRZ*[,ަL${Czy_gL#:r`2N@V\*8d |@X&\1նuPa*6cǬ`+vGi4If`q–?[gwAѰzhsɿz I\w'FK_PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!:`drs/downrev.xmlPK p NF>___PPT9  ,Se esiste un numero reale MA tale che, per ogni xA, si abbia x M, allora m prende il nome di massimo di A e si scrive M=max(A). P   @B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKF <B   s *Ԕ#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!G]#>drs/downrev.xmlDAk0 n 1.MKjaluL)(-ɎL> drs/downrev.xmlPK00@B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKpp@B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKF @B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKF @B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKFF@B   s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK    n ?8Segnaposto pi di pagina 140@ PWF>___PPT9    Cenni di topologia reale( "  t P2Rettangolo arrotondato 6#"@uPK!Zf[Content_Types].xmlMO &2WR=cJ`F0iK`#̼vLw 9uSq:w`G ^i ½KI)c/ $oVjTMRc|}042ҥCƔM̏P~*ka/8^DkHbL8e i"K\XN\6rco4y@_;oPK!1_a _rels/.relsj0 ѽqCNo^K [ILcX&m߾0XFo;>0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK! Hdrs/shapexml.xmlUN1}ZA!bAD[ (0z-^{e{ӄﱽ U¬gsx.F63)k,cΜ']2Z|+??]]|}NdCnߴRCWېǧ]Z+Ԟ<5j0 ՚*S$qZV?LS3`iad`a|;(kB<ŋ)Tҿ-- Rnm(mIv0 x( &Y6L";:Lb:Uwbᢂ[r&o'2PDJ%rȱ䕲lM$=K2O yD@YU+az@Ėxв@EL 1fnojm(Jy $Fͥ)ѕՕAE`Ɛ+c .Mm |X%^7/Y:%PUrQKΐ +euGCO͐s4t/=FgؾNyÙPԽ.+ ;LiUzފʵb*|j,Ю[\jg]ݙI{Q7zC+m"n(^#Ǐ[lhi`c2$w.d kȹ~}"*IWp a{Ay86,/[: [Q A~ rRa\5 rt'F:qFe8|"Om*5F\u^/ =SGHz½R׷qwmڳPK! drs/downrev.xmlDMk1ECxj2E ng惙I7t./r.gl'.CX8AiR~`(b>anܕwtJ$1Ad1]Oy1E_IඓY*-6j&Vq}m}Xa9ic}*&Q܎1; L%PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-! H*drs/shapexml.xmlPK-! gdrs/downrev.xmlPKj KB:2___PPT9  R  (  s L "CasellaDiTesto 7@ dNF>___PPT9  VOsservazione: Ogni insieme finito e non vuoto di numeri reali ammette sempre massimo e minimo, mentre se un insieme infinito non detto che li ammetta. Infatti l insieme dotato di massimo (il numero 1) e, anche se limitato inferiormente dallo zero, non ammette minimo in quanto lo zero non appartiene ad A.Dd Uc z   s >A   ?Object 2 5    a{oy___PPT10Y+D=' = @B +lR QQ8gQ(  8k 8  `` 0e?Titolo 1@`|j  F>___PPT9  iEstremi di un insieme3 8  n@ ?&Segnaposto testo 4@7j F>___PPT9  #Dato che non sempre ha senso parlare di massimo e minimo di un insieme, si introduce il concetto pi generale di estremo superiore e di estremo inferiore di un insieme. $ @`K  v  8C ,Tabella 53"` < PK!^[Content_Types].xmlAN0EH] tA*ٓj2<&i˂E,-ZQy*@2:k}*da< us}UmYdCJAk6N8Af=UYi)!"-^@t+ S6ƕoQ9JBLVM\sUysnJ7U|Il2\PU&<.~[m'E;Vx PK!8! _rels/.relsj0 }qN/k؊c[F232zQLZ%R6zPT]( LJ[ۑ̱j,Z˫fLV:*f"N.]m@= 7LuP[i?T;GI4Ew=}3b9`5YCƵkρؖ9#ۄo~e?zrPK!(C9 A= A (\P(RZ$>".WhXғ<9laqmF,ݾ:s,5%@3 ?!0\ܒ WRYEc+pu?hme1Um%W#Elm*/vơs<>VPl~+rbs n |cd2(E)|:A{CJmzG'|(l!I{y+-<8r.+g,i\!ImaVeZ6Rqvhĝ/Z1}x.Ѐ[yn?V'Nki5>p@w*_+T uVsÉuOTKN@ ,h*!(p,'Lq IIX]TVb'z2hX|_dyN"4(8sw5ٶוUٴOq&h=;DAi 1hl[386 5 \-N0.Hdsv] Ǩ]-'=^6-&煴(Ivg2b Ǥ)!bJ$ť +b5SixYRùI[[ksi W9(!i6(r.m Sodz S·޹~@vxw;TPK!>drs/downrev.xmlDA0!o`ѮQVaAV?g[l^J7‚afa4Jז|ą5 ˤN~o75*Bh3)}QA?-q QRj7'I* *li]Qqf5Nw{qvXN^G"PF+Hu%xPK-!^[Content_Types].xmlPK-!8! ,_rels/.relsPK-!Edrs/downrev.xmlPK3 v  8 s * Q "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ydrs/downrev.xmlDj0EB7%Ec(Ĕ. y@Z[52;_Ess9`[q!cIrp`{ BD:&W ZXh.XP&Ʈ2T Y Ř'm,˞Ei U?۳U]_?c>3{*ӡ?)p?<4h>޵dr|~{7"%&K_PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!ydrs/downrev.xmlPK vdkNF>___PPT9  } Tipologia(     8 s *V "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!D$drs/downrev.xmlDN0EH5HluȂVnx-RY$qǑmku;wt|9NX$A\9mQ{Yc(rq}5B7tF$1jb8ucඓy=JB=Tlrw,"׹Yo$`/d,A.PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!D$drs/downrev.xmlPK dkNF>___PPT9   Definizione (    + 8 0T "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!OLdrs/downrev.xmlD1o0J됺bPDa 5>._{޴BזG K[ˤFSmeJ!STPХR"~d;؝3btnZ9I7iPaGfk̺sSd~nx*<lQQ[ 6W} wDh rPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!OLdrs/downrev.xmlPK vkdW NF>___PPT9  Estremo inferiore,P ^ 8 s *Y "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ەCdrs/downrev.xmlD]K1EC7UDiRPZm㸙7%7>޹ù|p)DYA\ymQru"&dgRpK~!KT`RJ)cea8wS:>]+oN: vdY::M[nm)uy1___PPT9  Un numero reale l si dice estremo inferiore per l insieme A se esso il pi grande dei minoranti e si indica con la scrittura l=inf(A). Se l estremo inferiore appartiene all insieme A allora si dice minimo. PD .P )  8 0 Z "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK! drs/downrev.xmlDAK1!fڴRU:nfwC7v77oj(f`S\ ȵ^+AN)Pfgw*T08URv a'r<[9r/59(IZ4./ 8@ :NsJ֜vc)u/ "|rdnf"M%/PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-! drs/downrev.xmlPKvW d NF>___PPT9  Estremo superiore,P   8 s *@[ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ndrs/downrev.xmlDj0EBw.F !}QyАĚX&H}Er^ ǽEK>T<2ą ֫+5֎IG7C̵xA2"A8R0p q[|ʲgi`wCayi9t|7xQk6/$i+ɟ?4YPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!ndrs/downrev.xmlPK dW   Un numero reale L si dice estremo superiore per l insieme A se esso il pi piccolo dei maggioranti e si indica con la scrittura L=sup(A). Se l estremo superiore appartiene all insieme A allora si dice massimo. PG .P  @B  8 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g ZލksIME2ᐣcK*CuvtbL'sʧ,J ~6V8^t_n˽ϳ]?|J= HCZA*\}K &%0?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKdd <B  8 s *Ԕ#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!G]#>drs/downrev.xmlDAk0 n 1.MKjaluL)(-ɎL> drs/downrev.xmlPKvkk@B  8 s *1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDAk1BCBom*[l ^zXf,L$uW}C<̛޷X 'qq nV۾ BD:&g 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 F <C ,Tabella 53" Î PK!^[Content_Types].xmlAN0EH] tA*ٓj2<&i˂E,-ZQy*@2:k}*da< us}UmYdCJAk6N8Af=UYi)!"-^@t+ S6ƕoQ9JBLVM\sUysnJ7U|Il2\PU&<.~[m'E;Vx PK!8! _rels/.relsj0 }qN/k؊c[F232zQLZ%R6zPT]( LJ[ۑ̱j,Z˫fLV:*f"N.]m@= 7LuP[i?T;GI4Ew=}3b9`5YCƵkρؖ9#ۄo~e?zrPK!Ddrs/e2oDoc.xmlWn6;:kɖe{I XT@Q.E $uR}}ROT%Enshr8"J2ww YĬ|^7B)Ey&hy0wʮ%N)B3:5iջ,ΒLXO9k**4 .͖3 x83bN#' LqD9Ǩ4+5ܛm0gU)Q2 B?$ &zFhUj x)D ˒dm:mSiy~х>?V]p; 븡[Y4r1!NGB"ណxIT>bb"jm)̕m<3j:^] Cag8{MynDܤ|#Yl32@p[_gsswFZė* iW;aqoLlrxbkz{Mw@3<K;waHlrD3QF/xnL A@Z!pr2!D|5KAlR ibhCEקCWFŽQZ^a4$0 )m J`4êB͘f@n֚8d%Ye b OQ'_َGkwݺ*7wRJƽ1C"-8u0j#*GҞ  WR=O0 +Vfځ*`C nKiR%D㤧@=[{k;Rpd\bVz&' f(/ ((C׊]A:~W`(\+΢ω(fmOVum!_<}@F$'ϔ+9 %6Jso~1[oZ§0?3t%/ rxvx,;9uˉ/OX\z Ljm~PK!@drs/downrev.xmlDOˊ0 NS-T \klnJ *C稠ͥeMĵđbm#gIIcC-T^7g40{()o -~ WPK-!^[Content_Types].xmlPK-!8! ,_rels/.relsPK-!D+drs/e2oDoc.xmlPK-!@drs/downrev.xmlPKF < s *̗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ydrs/downrev.xmlDj0EB7%Ec(Ĕ. y@Z[52;_Ess9`[q!cIrp`{ BD:&W ZXh.XP&Ʈ2T Y Ř'm,˞Ei U?۳U]_?c>3{*ӡ?)p?<4h>޵dr|~{7"%&K_PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!ydrs/downrev.xmlPK FT0NF>___PPT9  } Tipologia(     < s *ї "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!D$drs/downrev.xmlDN0EH5HluȂVnx-RY$qǑmku;wt|9NX$A\9mQ{Yc(rq}5B7tF$1jb8ucඓy=JB=Tlrw,"׹Yo$`/d,A.PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!D$drs/downrev.xmlPK TF0NF>___PPT9   Definizione (    " < s *ϗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!| drs/downrev.xmlDn0ETbSY0jZuCIhܞ]z-/O >{W%@rPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!| drs/downrev.xmlPK F0NF>___PPT9  Rappresentazione ( ! < 0ӗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!U)drs/downrev.xmlD1o0JUb+J) ],ٮ񑤉ϑm Z o .|gYb Qp<o |@8X&7Y?>0%]>Cmc&[2v$:!FHf/I* vZ飥ߟt?u^LװK}Tj4 MHZ i{v.rK4 ׿PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!U)drs/downrev.xmlPK 0TNF>___PPT9  Interno,P   < s *ԗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Tdrs/downrev.xmlDMK1!f)6-fvLboA@1Y N'k˝ח )#k=%XfXk5 ܉TsL!iqZc'um^UT:\ 1|m~ۀCsh{xx}"Әj+VPLgz)S_i9PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Tdrs/downrev.xmlPK T0NF>___PPT9  XIl punto c si dice interno per ]a, b[ se esso contenuto in ]a, b[ con tutto un intornofY  P>X   < s *`З 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KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!j*drs/downrev.xmlDn0Ek*uWvQAD_ꆇvqD4qg$Wz!|i9PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!j*drs/downrev.xmlPKTp  VIl punto c si dice esterno ad ]a, b[ se esiste un intorno di c non contenuto in ]a, b[8WP= W   < s *ܗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Ndrs/downrev.xmlDN0EH5H.UKSl4 &cu˙{ut>Ful`<@\mnAIDx&'./[M,Uh͵"2-q>8 wd٭vXsZNJѥ-󃷫Θa*2Y: ϨWk ^N_kHIPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Ndrs/downrev.xmlPKp B:2___PPT9  P  + < 0ٗ "PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!VKdrs/downrev.xmlDAk@e Ս"I]%6z-1;&iawxho=j4eIZ {ˤFVLJf^."Bg aȤUCı;Yg0j^#r$`q UlCQTfL?m^a~J=?;@cyZwV+&vt.rK4 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