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        "ocr_text": "Explorer\n          ®    ©    @D  v     <      volterra.olinfo.it      2      0   LT]   P\n   apr      (:) Olimpiadi Italiane di Informatica      }    (2 https://volterra olinfo.it/cms/tasks/treni/statements/it/treni.it      :) https://volterra.olinfo.it/cms/tasks/mincammino2/statemen\n    pu      Dovrai implementare la seguente funzione:\n =  outr\n                                -\n   palettal\n                                ¢  L’intero N rappresenta il numero di nodi del grafo.\n                                e  L’intero M rappresenta il numero di archi del grafo.\n                                e  Gli array 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                                -  La funzione dovra popolare '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                                S\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                                Il file di input & composto da M + 1 righe, contenenti:\n                                e  Riga 1: gli interi N e M.\n                                e  Riga2+iperi=0...M — 1: gli interi X;, Y; e P.\n                                11 file di output è composto da      Dy, Dy, ...,Dn_;.\n                                Assunzioni      un‘uni('-uri\n  Outline\n                                .  1 < N < 200000"
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        "ocr_text": "ii      [ T S SR APET S POA SOAS L GG  ia GGG     _      s  ai C—     ia"
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        "ocr_text": "Explorer\n          0      D  v      volterra.olinfo.it      2      0   [D   +\n   apr      [:) Olimpiadi Italiane di Informatica      }    :) https://volterra.olinfo.it/cms/tasks/treni/statements/it/treni.it      :) https://volterra.olinfo.it/cms/tasks/mincammino2/statemen\n a      Cammino  minimo  (mincammino2)\n                                9\n   palettal\n                                Dato un grafo pesato diretto con N  nodi indicizzati da 0 a N — 1, trovare la lunghezza del cammino\n                                minimo dal nodo 0 ad ogni nodo.\n                                Implementazione\n                                Dovrai sottoporre un unico file, con estensione . cpp.\n                                LS Tra gli allegati  a questo task troverai  un  template mincammino.cpp con  un esempio di\n                                implementazione.\n                                K\n                                Dovrai implementare la seguente funzione:\n                                e  L’intero N rappresenta il numero di nodi del grafo.\n                                e  L’intero M rappresenta il numero di archi del grafo.\n                                e  Gli array 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                                .  La funzione dovra popolare l’array D, dove, per ognii = 0... N —1, il valore D; dovra essere uguale\n                                alla lunghezza del cammino minii      ’ il nodo i non è raggiungibile dal nodo\n                                0, D; dovra essere —1.\n  Outline      .\n                                Grader di  prova"
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        "ocr_text": "Explorer\n          0      D  v     <      volterra.olinfo.it      2      ©   6   +   ©\n  v°\n = app      Olimpiadi Italiane di Informatica      2      } https://volterra.olinfo.it/cms/tasks/treni/statements/it/treni.it.pdf\n =  input      «  Subtask 4  [30 punti]: N < 2000.\n -\n   :’::\"      .-  Subtask 5  [55 punti]: Nessuna limitazione specifica.      9\n   paletta)\n                                Esempi di input/output\n                                3      13\n                                25      Y\n                                32      '\n                                2  8\n                                4      12\n                                32\n                                33\n                                31\n                                3  4\n                                Spiegazione\n                                Nel primo caso di esempio conviene prendere un treno della HyperFastTravels(®) il primo e I'ultimo\n                                giorno, rimanendo fermi il secondo.\n                                Nel secondo caso di esempio la scelta migliore & viaggiare sempre con SuperFastTravels(™)\n  Outline"
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        "ocr_text": "Explorer\n              0      D   v      <      google translate      2      ©   6    +    ©\n   vo\n E  app      Olimpiadi Italiane di Informatica      2      https://volterra.olinfo.it/cms/tasks/treni/statements/it/treni.it      google translate - Google Search\n =   input      Go      e     #\n =  outr      g|e      google translate      X      &    0    Q      th     i     î,‘\n                                9\n    palettal"
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        "ocr_text": "DO bLLe.\nYro npepcTonT\nnposecTtu B Nyt N\naHen. Kaxabin neHb\nOH MOXET BblbpaTb\nnoesaky Ha noespne\nKOMMnaHum\nSuperFastTravels(TM\n) unn\n              ~\nHyperFast™     ),\nnmbo Xe BoBCE\nHUKyQa He exaTb.\nOpHako n3-3a\nconepHu4yecTsa\nMexay 3TUMU"
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        "ocr_text": "Explorer\n              0      D   v      <      google translate      è      ©   6    +    0O\n   vo\n E  app      Olimpiadi Italiane di Informatica      2      https://volterra.olinfo.it/cms/tasks/treni/statements/it/treni.it      google translate - Google Search\n =   input      Go      e     #\n =  outy      gle      google translate      X      y    &    Q      M      «î\"\n                                ì\n    paletta]"
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        "ocr_text": "M) o della\nHyperFastTravels(C)\n, O se non viaggiare\naffatto.  A causa\ndelle rivalità tra\nle due aziende però\nè possibile prendere\nun treno della\nHyperFastTravels(C)\nsolo se il giorno\nprecedente\nnon si è preso\nnessun treno (è\nquindi possibile\nprenderlo anche il"
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        "ocr_text": "M M i i e BB o i o o #\nnmbo xe BoBCe\nHUKyAa He exaTb.\nOpHako n3-3a\nconepHuyecTsa\nMexay 3STUMU\nKoMnaHusmn\n              —\nBOCMNONb30BaThCS\nycnyramu\nHyperFastTravels(C)\nMO>XHO TONIbKO B TOM\ncny4ae, ecnv B\nnpeabiayLwnin AeHb\nYro HuKypa He e3gun\n(Npu aTOM B Cambin\nnepBbIn AeHb"
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        "ocr_text": " Mexay 3STUMU\n KOMMaHNAMU\n BOCIO/Ib30BaTbCA\n ycnyramu    :\n HyperFastTravels(C)\n MO>XHO TO/IbKO B TOM\n cny4yae, ecnv B\n npeabiayLwnin AeHb\n Yro HuKyaa He e3gun\n (Npun aTOM B CamMbi\n MepBbili neHb\n noesgka Ha TaKOM\n noesne paspelueHa).\n DA kaxporo aHs\n n3secTHa\nSUROUNOILKHICDHOCTE"
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        "ocr_text": "= input.txt\n= output.txt\nG quadri.cpp\n> Outline\n> Timeline"
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        "ocr_text": "‘      Google      google translate      X     &   0&   Q      )"
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        "ocr_text": "Italian - detected      -  e\nDato un grafo      -\npesato diretto con\nN nodi indicizzati da\n0 a N- 1, trovare la\nlunghezza del\ncammino\nminimo dal nodo 0\nad ogni nodo."
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        "ocr_text": "          Dovrai implementare la seguente funzione:\n               C++      void mincammino(int N,  int M, vector<int>  X,  vector<int> Y,  vector<int>\n                          P,  vector<long long>& D);\n             .  L’intero N rappresenta il numero di nodi del grafo.\n             .  L’intero M rappresenta il numero di archi del grafo.\n             e  Gli array 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             .  La funzione dovra popolare I'array D, dove, per ogni i = (... N —1, il valore D; dovra essere uguale\n                alla lunghezza del cammino minimo dal nodo 0 al nodo i. Se il nodo ¢ non è raggiungibile dal nodo\n                0, D; dovra essere —1.\n          Grader di prova\n          Nella directory relativa a questy 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             e  Riga 1: gli interi N e M.\n             e  Riga2+iperi=0...M — 1: gli interi X;, Y; e P;.\n          1l file di output & composto da un’unici  Q 0   0 Q/B YW  W anReri Dy, Dy,...,Dy_;.\n          Assunzioni\n_————"
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        "ocr_text": "   .  Subtask 1  [ 0 punti]: Casi d’esempio.\n   .  Subtask 2  [20 punti]: M = N — 1 ed è possibile raggiunere ogni nodo partendo dal nodo 0.\n   .  Subtask 3  [20 punti]: P[i] = 1.\n   .  Subtask 4  [30 punti]: N <1000 e M < 3000.\n   .  Subtask 5  [30 punti]: Nessuna limitazione aggiuntiva.\nEsempi di input/output\n                    stdin      stdout\n                                |\n 21      0  -1\n 101\n                  xr\n 4  5      0122\n 011\n 022\n 131\n 213\n 235\nSpiegazione\nNel primo caso di esempio c’è un unico arco dal nodo 1 al nodo 0, dunque il nodo 1 non è raggiungibile\n 2 o  a0      .    RSPy      ;      \"y"
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        "ocr_text": "   .  Subtask 1  [ 0 punti]: Casi d’esempio.\n   .  Subtask 2  [20 punti]: M = N — 1 ed è possibile raggiunere ogni nodo partendo dal nodo 0.\n   .  Subtask 3  [20 punti]: P[i] = 1.\n   .  Subtask 4  [30 punti]: N <1000 e M < 3000.\n   .  Subtask 5  [30 punti]: Nessuna limitazione aggiuntiva.\nEsempi di input/output\n                    stdin      stdout\n                                |\n 21      0  -1\n 101\n                  xr\n 4  5      0122\n 011\n 022\n 131\n 213\n 235\nSpiegazione\nNel primo caso di esempio c’è un unico arco dal nodo 1 al nodo 0, dunque il nodo 1 non è raggiungibile\n 2 o  a0      .    RSPy      ;      \"y"
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