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        "ocr_text": "          Gara di selezione Stage 2026\n          Volterra, 08 novembre 2026      treni  e  IT\n           Treni  (treni)\n          Gestire la logistica per una gara importante non è mai semplice.  Quando a dover viaggiare sono persone\n          come Ugo il compito diventa ancora più complicato:  Ugo infatti ama viaggiare in treno, e farebbe di\n          tutto per far durare il viaggio il più a lungo possibile.\n          Ugo  deve  viaggiare  per  N  giorni,  e  ogni  giorno  può  scegliere  se  prendere  un  treno  della\n          SuperFastTravels'™  o della HyperFastTravels!©), o se non viaggiare affatto.  A causa delle rivalità tra\n          le due aziende però è possibile prendere un treno della HyperFast Travels'©)  solo se il giorno precedente\n          non si & preso nessun treno (& quindi possibile prenderlo anche il primo giorno).\n          Per ogni giorno ti viene fornita la durata della tratta offerta da entrambe le societa, in decasecondi.  Aiuta\n          Ugo a calcolare quanto tempo al massimo potra viaggiare sui suoi amatissimi treni!\n          Implementazione\n          Dovrai sottoporre esattamente un file con estensione .cpp.\n              ES Tra  gli  allegati  a  questo  task  troverai  un  template  (treni.cpp)  con  un  esempio  di\n                  implementazione.\n          Dovrai implementare la seguente funzione:\n             H  Funzione tempo_massimo\n                 C++4  [u:\\t  tempo_massimo(int  N,  int A[],  int  B[]);\n                     L'intero N indica il numero di giorni di viaggio\n                     L’array A,  indicizzato  da  0 a  N —  1,  rappresenta  il  tempo di  percorrenza  dei  treni  della\n                     SuperFast Travels(T™).\n{      | j      o      g AE 2     q      : -     -      0      |      4\n    im |   )',      -      Wi p      A      \\   024"
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        "ocr_text": "          Per far sì che tutti i quadri di minor valore non restino invenduti, continunando a ingombrare la soffitta,\n          Fabio è intenzionato a organizzare una lotteria con una regola particolare: le opere saranno disposte in\n          fila e l’acquirente, dopo aver pagato un “biglietto di ingresso”, potrà scegliere a propria discrezione un\n          “blocco” consecutivo di B opere (non di più né di meno).\n                                !      -\n                                Ì      -      ì      }      '\n                                \\      \\      ;      ),\n                                \\    /    | è      ù /L‘      '   ‘\n                                )      }      l'    |\n                                \\      L\n                                Ì\n                                aNI\n                                ]\n                                ;      —\n                         Figura 1: Alcuni dei quadri esposti (foto di Muhammad Raufan Yusup).\n          Fabio non vuole che la somma dei valori delle opere che un acquirente può portarsi a casa sia maggiore\n          di un certo massimale M, altrimenti ci starebbe perdendo troppo. D'altro canto, pur rispettando questo\n          principio, vorrebbe rendere 13 (il numero di quadri che ci si porta a casa comprando il biglietto d'ingresso)\n          più alto possibile.  Aiutalo a capire qual è il valore massimo di B per rendere il più appetibile possibile\n          la lotteria!\n          Implementazione\n          Dovrai sottoporre un unico file con estensione .cpp o .c.\n    i     |   8S Tra oli allegati a aye      nn temnlate (anadri.enn e anadri.e) con nn  esempio  |\ni      {      1      Y    \\l_l.i”'n\\'vrni 6h:     &      |      '      7o"
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        "ocr_text": "                         Figura 1: Alcuni dei quadri esposti (foto di Muhammad Raufan Yusup).\n         Fabio non vuole che la somma dei valori delle opere che un acquirente può portarsi a casa sia maggiore\n         di un certo massimale M, altrimenti ci starebbe perdendo troppo. D’altro canto, pur rispettando questo\n         principio, vorrebbe rendere B (il numero di quadri che ci si porta a casa comprando il biglietto d’ingresso)\n         più alto possibile.  Aiutalo a capire qual & il valore massimo di B per rendere il più appetibile possibile\n         la lotteria!\n          Implementazione      k\n         Dovrai sottoporre un unico file con estensione .cpp o .c.\n              ES Tra gli allegati a questo task troverai un template (quadri.cpp e quadri.c) con un esempio\n                  di implementazione.\n          quadri      Pagina 1 di 3\n          Dovrai implementare la seguente funzione:\n            H Funzione quadri\n               - int quadri(int N,  long long M,  int V[]);\n    i     -      L'intero N rappresenta il numero dei quadri.      _\ni |      )      _    0    i  G     B     =    Q      È      |      (/2024\n      |      A      \\"
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        "ocr_text": "          ha attribuito a ciascuno un valore V; approssimativo.\n          Per far si che tutti i quadri di minor valore non restino invenduti, continunando a ingombrare la soffitta,\n          Fabio ¢ intenzionato a organizzare una lotteria con una regola particolare: le opere saranno disposte in\n          fila e I'acquirente, dopo aver pagato un “biglietto di ingresso”, potrà scegliere a propria discrezione un\n          “blocco” consecutivo di B opere (non di più né di meno).\n                                \"      —l     ES n      -\n                                Ì      LI      \\      'l\n                                i      AL WN '  VIR A P | ‘  , /      ‘\n                                ; Ì      \\      #i\n                                !      A     4      P|\n                                ;      i\n                                |      .\n                          Figura 1:  Alcuni dei quadri esposti (foto di Muhammad Raufan Yusup).\n          Fabio non vuole che la somma dei valori delle opere che un acquirente può portarsi a casa sia maggiore\n          di un certo massimale M, altrimenti ci starebbe perdendo troppo. D'altro canto, pur rispettando questo\n          principio, vorrebbe rendere B3 (il numero di quadri che ci si porta a casa comprando il biglietto d'ingresso)\n          più alto possibile.  Aiutalo a capire qual ¢ il valore massimo di B per rendere il più appetibile possibile\n          la lotteria!\n          Implementazione\n          Dovrai sottoporre un unico file con estensione  .cpp o .c.\ni      |      EPIC      ©     e:     &      |      (4"
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        "ocr_text": "          1l grader chiamerà la funzione quadri e ne stamperà il valore restituito sul file di output.\n         Allegata a questo problema è presente una versione semplificata del grader usato durante la correzione,\n         che potete usare per  testare le vostre soluzioni  in locale.  Il grader di esempio legge i dati da stdin,\n         chiama la funzione che dovete implementare e scrive su stdout, secondo il seguente formato.\n          1l file di input è composto da due righe, contententi\n             «  Riga 1:  gli interi N e M, separati da uno spazio.\n             e  Riga 2:  N interi V[i] peri = 0,...,N - 1.\n          Il file di output è composto da un’unica riga, contenente:\n             «  Riga 1:  il valore restituito dalla funzione quadri.\n         Assunzioni\n             o  1<  N <200000.\n             .  1< M <10\n             e  1<V, <10 perognii=0...N—1.\n             .  Nella scelta del blocco di B quadri, 'acquirente non può scegliere un blocco agli estremi della fila\n               in modo da prenderne meno di B\n         Assegnazione del punteggio\n          Il tuo programma verra  testato su diversi test case raggruppati in subtask.  Per ottenere il punteggio\n         relativo ad un subtask, è necessario risolvere correttamente tutti i test relativi ad esso.\n             .  Subtask 1  [  0 punti]: Casi d'esempio.\n             e  Subtask 2  [15 punti]:  M < V; per ogni  i =0,..., N — 1 oppure M > Vo + Vi +...+ Vy  4.\n             «  Subtask 3  [20 punti]:  N  < 500.\n             .  Subtask 4  [25 punti]:  N < 5000.\n             «  Subtask 5  [40 punti]:  Nessuna limitazione specifica.\no      =      N  O     -      e      e      u      '      s o\n      |      s      A      Ìi"
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        "ocr_text": "          quadri      Pagina 2 di 3\n         Esempi di input /output\n                               input      I      output\n           4  8      2\n           1234\n           51      0\n           313210\n         Spiegazione\n         Nel primo caso di esempio è possibile impostare B = 2:  I'acquirente potrebbe scegliere i quadri di\n         valore 1+ 2 =3, 2+ 3 = 5 oppure 3 +4 = 7 senza superare mai il massimale M = 8. Non sarebbe stato\n         possibile scegliere B = 3 perché in quel caso I'acquirente avrebbe potuto il scegliere il blocco di valore\n         2+ 3 +4 = 9, superando il massimale.\n         Nel secondo caso di esempio anche scegliere B = 1 consentirebbe all’acquirente di superare il mas-\n         simale qualunque scelta egli faccia  (ad eccezione del secondo quadro).   La risposta corretta è quindi\n         B =0\n.l      Ì      -    0     &3  G     - b     =   o      É      {72 o      /\n      |      /      N      /      \\    2 Già"
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        "ocr_text": "] int  quadri  int N   long long  M   int  y\n        i    ;\n-]      ¥l   & DADesktop\\ONOISPO 26\\  X+   v      =    o\n]  B-> 6      ;\n]  mas -> 3\n]  curr -> 4\n]  curr -> 4\n]  mas -> 4\n]  i -> 4\n]  B -> ©\n]  mas -> 4\n]  curr -> 1\n]  curr -> 2\n]  curr -> 2\n]  mas -> 4\n]  i -> 1\n]  B-> 1\n]  mas -> 4\n]  curr -> 2\n]  curr -> 4\n]  curr -> 4\n]  mas -> 4\n |\n]  i -> 2\n]  B -> 1\n   NN  [16]  mas -> 4\n]  curr -> 3\n]  curr -> 6\n      :\n D     #  [28]  mas -> 6\n     E  [14]  i -> 3\n  R\n]  mas -> 6\n]  curr -> 1"
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        "text_content": " & DADesktop\\OI_OIS\\PO_26\\g  X    +  v      -    o\n\n] i -> 1\n]  B-> 1\n]  somme[i] -> 0\n]  somme[i] -> 1\n]  i -> 2\n]  B-> 1\n]  somke[i] -> 6\n]  somme[i] -> 1\n]  i -> 4\n]  B -> 2\n]  somme[i] -> 4294967296\n]  somme[i] -> 4294967296\n\nProcess exited after 11.5 seconds with return value ©\nPremere un tasto per continuare .  .  . |",
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        "ocr_text": "       mplementazione\n      Dovrai sottoporre un unico file, con estensione .cpp\n           ES Tra  gli  allegati  a  questo  task  troverai  un  template mincammino.cpp  con  un  esempio  di\n               implementazione.\n      Dovrai implementare la seguente funzione:\n         .  L'intero  N rappresenta il numero di nodi del grafo.\n         .  L'intero M rappresenta il numero di archi del grafo.\n         «  Gliarray X,  Y e P, indicizzati da 0 a  M — 1, rappresentano rispettivamente il nodo di partenza,\n            il nodo di arrivo e il peso di ogni arco.\n         e  La funzione dovra popolare l’array D, dove, per ogni i = 0... N   —1, il valore D; dovra essere uguale\n            alla lunghezza del cammino minimo dal nodo 0 al nodo i. Se il nodo i non è raggiungibile dal nodo\n            0, D; dovra essere   —1.\n      Grader di prova\n      Nella directory relativa a questo problema è presente una versione semplificata del grader usato durante\n      la correzione, che potete usare per testare le vostre soluzioni in locale.  Il grader di esempio legge i dati\n      da stdin, chiama le funzioni che dovete implementare e scrive su stdout, secondo il seguente formato.\n      1l file di input & composto da M + 1 righe, contenenti:\n         o  Riga 1:  gliinteri N ¢ M.\n         e  Rign2+iperi=0...M—1:  gli interi  X;, Y; e P,.\n      1l file di output è composto da un'unica riga, contenente gli N interi Do, Di,..., Dy  4.\n      Assunzioni\n         o  1< N < 300000.\n         o  1<  M < 500000.\n ’     a      V- Ve  N  _1 na   o    M _I\nu    ')/     0    =      ~ A      :     e      >      |      f\n   1   ')      -      A      \\"
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        "ocr_text": "l!   0  D:\\Desktop\\Oll OIS\\PO 26\\p:   X      +    v"
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        "ocr_text": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  -> 1\n]  j  -> 1\n]  i -> 2\n]  V[i]  -> 2\n]  v[i+2]  -> 4\n]  v[z]  -> 6\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i -> 3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  ->  3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere  un tasto per continuare  .  .  .  |"
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        "ocr_text": "."
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      },
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        "box_2d": [
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      {
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    "timestamp": "2026-11-08T15:36:27.934000015Z",
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        "text_content": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |",
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        "ocr_text": "1   0  D:\\Desktop\\Oll OIS\\PO 26\\p:   X     +   v      —     o     x"
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        "ocr_text": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |"
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        "ocr_text": "- Errors: 0\n- Warnings:  0\n- Output Filename: D:\\Desktop\\OII_OIS\\PO_2é\\paletta\\paletta.exe\n- Output Size: 1,90661907196045 MiB\n- Compilation Time: 0,83s"
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        "ocr_text": "— )_c_=_=_=_=_nw __"
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        "ocr_text": "Line  35      Cok  25      Sel:   0      Lines:  43      Length:  717      Inserisci      Done parsing in 0,015 seconds\nv      \\      RS      {      t      'l   \".   \"   Ui      _      =      -      N      T,      N      !\nGIS      | i      E   e      e T     eQ      \\      ."
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    "timestamp": "2026-11-08T15:36:37.931999921Z",
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        "text_content": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |",
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        "ocr_text": "1   0  D:\\Desktop\\Oll OIS\\PO 26\\p:   X     +   v      —     o     x"
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        "ocr_text": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |"
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    "timestamp": "2026-11-08T15:36:47.931999921Z",
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        "text_content": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |",
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        "ocr_text": "1   0  D:\\Desktop\\Oll OIS\\PO 26\\p:   X     +   v      —     o     x"
      },
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        "box_2d": [
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        "panel_type": "code_editor_body",
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        "ocr_text": "]  v[z]  -> 0\n]  v[z]  -> 3\n]  V[z]  ->  2\n]  v[z]  -> 5\n]  v[z]  -> 4\n]  V[z]  ->  1\n]  j  -> 1\n]  i -> 2\n]  V[i]  ->  2\n]  Vv[i+2]  -> 4\n]  v[z]  -> 8\n]  V[z]  ->  3\n]  v[z]  -> 2\n]  v[z]  -> 5\n]  V[z]  -> 4\n]  v[z]  -> 1\n]  j -> 1\n]  i ->  3\n]  Vv[i]  -> 5\n]  v[i+2]  -> 1\n]  V[z]  -> 0\n]  v[z]  -> 3\n]  v[z]  -> 2\n]  V[z]  ->  1\n]  v[z]  -> 4\n]  v[z]  -> 5\nProcess exited after 8.85772  seconds with return value 8\nPremere un tasto per continuare  .  .  .  |"
      },
      {
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        "ocr_text": "- Errors: 0\n- Warnings:  0\n- Output Filename: D:\\Desktop\\OII_OIS\\PO_2é\\paletta\\paletta.exe\n- Output Size: 1,90661907196045 MiB\n- Compilation Time: 0,83s"
      },
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        "ocr_text": "— )_c_=_=_=_=_nw __"
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  },
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