--- /dev/null
+\input lecnotes.tex
+
+\prednaska{6}{Vyhledávání v~textu}{(zapsal: Petr Jankovský)}
+
+Nyní se budeme vìnovat následujícímu problému: v~textu délky $S$ (senì) budeme chtít najít v¹echny výskyty hledaného slova délky $J$ (jehly). Nejprve se podívejme na~jeden primitivní algoritmus, který nefunguje. Je ale zajímavé rozmyslet si, proè.
+
+\h{Hloupý algoritmus}
+Zaèneme prvním písmenkem hledaného slova a~budeme postupnì procházet text, a¾ najdeme první výskyt poèáteèního písmenka. Poté budeme testovat, zda souhlasí i~písmenka dal¹í. Pokud nastane neshoda, v~hledaném slovì se vrátíme na~zaèátek a~v~textu pokraèujeme znakem, ve~kterém neshoda nastala. Podívejme se na~pøíklad.
+
+\s{Pøíklad:} Budeme hledat slovo |jehla| v~textu |jevkupcejejehla|. Vezmeme si tedy první písmenko |j| v~hledaném slovì a~zjistíme, ¾e v~textu se nachází hned na~zaèátku. Vezmeme tedy dal¹í písmenko |e|, které se vyskytuje jako druhé i~v~textu. Pøi tøetím písmenku ale narazíme na~neshodu. V~tuto chvíli tedy zresetujeme a~opìt hledáme výskyt písmenka |j|, tentokrát v¹ak a¾ od~tøetího písmene v~textu. Takto postupujeme postupnì dál, a¾ narazíme na~dal¹í |je|, které ov¹em není následováno písmenem~|h|, tudí¾ opìt zresetujeme a~nakonec najdeme shodu s~celým hledaným øetìzcem. V~tomto pøípadì tedy algoritmus na¹el hledané slovo.
+
+Tento algoritmus v¹ak zjevnì mù¾e hanebnì selhat. Mù¾e se stát, ¾e zaèneme porovnávat, a¾ v~jednu chvíli narazíme na~neshodu. Celý tento kus tedy pøeskoèíme. Pøi tom se ale v~tomto kusu textu mohl vyskytovat nìjaký pøekrývající se výskyt hledané \uv{jehly}. Hledejme napøíklad øetìzec |kokos| v~textu |clanekokokosu|. Algoritmus tedy zaène porovnávat. Ve~chvíli kdy najde prefix |koko| a~na~vstupu dostane~|k|, dochází k~neshodì. Proto algoritmus zresetuje a~pokraèuje v~hledání od~tohoto znaku. Najde sice je¹tì výskyt |ko|, ov¹em s~dal¹ím písmenkem |s| ji¾ dochází k~neshodì a~algotimus sel¾e. Nesprávnì se toti¾ \uv{upnul} na~první nalezené |koko| a~s~dal¹ím~|k| pak \uv{zahodil} i~správný zaèátek.
+
+Máme tedy algoritmus, který i~kdy¾ je ¹patnì, tak funguje urèitì kdykoli se první písmenko hledaného slova v~tomto slovì u¾ nikde jinde nevyskytuje -- co¾ |jehla| splòovala, ale |kokos| u¾ ne.
+
+{\I Hloupý algoritmus} se na~ka¾dé písmenko textu podívá jednou, tudí¾ èasová slo¾itost bude lineární s~délkou textu ve~kterém hledáme -- tedy $\O(S)$.
+
+\h{Pomalý algoritmus}
+Zkusíme algoritmus vylep¹it tak, aby fungoval správnì: pokud nastane nìjaká neshoda, vrátíme se zpátky tìsnì za~zaèátek toho, kdy se nám to zaèalo shodovat. To je ov¹em vlastnì skoro toté¾, jako brát postupnì v¹echny mo¾né zaèátky v~\uv{senì} a~pro ka¾dý z~nìj ovìøit, jestli se tam \uv{jehla} nachází èi nikoliv.
+
+Tento algoritmus evidentnì funguje. Bì¾í v¹ak v~èase: $S$ mo¾ných zaèátkù, krát èas potøebný na~jedno porovnání (zda se na~dané pozici nenachází \uv{jehla}), co¾ nám mù¾e trvat a¾ $J$. Proto je èasová slo¾itost $\O(SJ)$. V praxi bude algoritmus èasto rychlej¹í, proto¾e typicky velmi brzo zjistíme, ¾e se øetìzce neshodují, ale je mo¾né vymyslet vstup, kde bude potøeba porovnání opravdu tolik.
+
+Nyní se pokusme najít takový algoritmus, který by byl tak rychlý, jako {\I Hloupý algoritmus}, ale chytrý, jako ten {\I Pomalý}.
+
+\h{Chytrý algoritmus}
+Ne¾ vlastní algoritmus vybudujeme, zkusíme se cestou nauèit pøemý¹let o~øetìzcích obèas trochu pøekrouceným zpùsobem. Podívejme se na~je¹tì jeden pøíklad.
+
+\s{Pøíklad:} Vezmìme si napøíklad staré italské pøízvisko |barbarossa|, které znamená Rudovous. Pøedstavme si, ¾e takovéto slovo hledáme v~nìjakém textu, který zaèíná |barbar|. Víme, ¾e a¾ sem se nám hledaný øetìzec shodoval. Øeknìme, ¾e dal¹í písmenko textu se shodovat pøestane -- místo |o| naèteme napøíklad opìt |b|. {\I Hloupý algoritmus} by velil vrátit se k~|a| a~od~nìj hledat dál. Uvìdomme si ale, ¾e kdy¾ se vracíme z~|barbar| do~|arbar| (tedy øetìzce, který ji¾ známe), mù¾eme si pøedpoèítat, jak dopadne hledání, kdy¾ ho pustíme na~nìj. V~pøedpoèítaném bychom tedy chtìli ukládat, ¾e kdy¾ máme øetìzec |arbar|, tak |ar| a~|r| nám do~hledaného nepasuje a~a¾~|bar| se bude shodovat. Tedy místo toho, abychom spustili nové hledání od~|a|, mù¾eme ho spustit a¾~od~|b|. Co víc, my dokonce víme, jak dopadne to -- pokud toti¾ nastane neshoda po~pøeètení |barbar|, je to stejné, jako kdybychom pøeèetli pouze |bar|, na~které se (pùvodne neshodující se) |b| u¾ navázat dá. Kdyby se nedalo navázat ani tam, tak bychom opìt zkracovali... Nejen, ¾e tedy víme, kam se máme vrátit, ale víme dokonce i~to, co tam najdeme.
+
+My¹lenka, ke které míøíme, je pøedpoèítat si nìjakou tabulku, která nám bude øíkat, jak se máme pøi hledání vracet a~jak to dopadne, a~pak u¾ jenom prohlédávat s~pou¾itím této tabulky.
+
+Aby se nám o~tìchto algoritmech lépe mluvilo a~pøedev¹ím psalo, pojïme si povìdìt nìkolik definic.
+
+\s{Definice:}
+\itemize\ibull
+\:{\I Abeceda $\Sigma$} je koneèná mno¾ina znakù\foot{Mù¾eme pøi tom jít a¾~do~extrémù. Pøíkladem extrémních abeced je binární abeceda slo¾ená pouze z~nul a~jednièek. Pøíklad z~druhého konce (který rádi dìlají lingvisti) je abeceda, která má jako abecedu v¹echna èeská slova. V¹echny èeské vìty, pak nejsou nic jiného, ne¾ slova nad touto abecedou. Pou¾itá abeceda tedy mù¾e být i~relativnì obrovská. Dal¹ím takovým pøíkladem mù¾e být Unicode. Pro na¹e potøeby ale zatím budeme pøedpokládat, ¾e abeceda je nejen konstantnì velká, ale i~rozumnì malá. Budeme si moci tedy dovolit napøíklad indexovat pole znakem abecedy (kdybychom nemohli, tak bychom místo pole pou¾ili napøíklad hashovací tabulku, èi nìco podobného\dots).}, ze~kterých tvoøíme text, øetìzce, slova.
+
+
+\:{\I $\Sigma^*$} je mno¾ina v¹ech slov nad abecedou $\Sigma$. Èili mno¾ina v¹ech neprázdných koneèných posloupností znakù ze $\Sigma$.
+\endlist
+\s{Znaèení:}
+Aby se nám nepletlo znaèení, budeme rozli¹ovat promìnné pro slova, promìnné pro písmenka a~promìnné pro èísla.
+
+\itemize\ibull
+\:{\I Slova} budeme znaèit malými písmenky øecké abecedy $\alpha$, $\beta$, ... .
+\:$\iota$ bude oznaèovat \uv{jehlu}
+\:$\sigma$ bude oznaèovat \uv{seno}
+\:{\I Znaky} oznaèíme malými písmeny latinky $a$, $b$, \dots .
+\:{\I Èísla} budeme znaèit velkými písmeny $A$, $B$, \dots .
+\:{\I Délka slova} $\vert \alpha \vert$ pro $\alpha \in \Sigma^*$ je poèet jeho znakù.
+\:{\I Prázdné slovo} znaèíme písmenem $\varepsilon$, $\vert \varepsilon \vert = 0$.
+\:{\I Zøetìzení} $\alpha\beta$ vznikne zapsáním slov $\alpha$ a~$\beta$ za sebe. Platí $\vert \alpha\beta \vert=\vert \alpha \vert+\vert \beta \vert$, $\alpha\varepsilon=\varepsilon\alpha=\alpha$.
+\:$\alpha[k]$ je $k$-tý znak slova $\alpha$, indexujeme od~$0$.
+\:$\alpha[k:l]$ je podslovo zaèínající $k$-tým znakem a~$l$-tý znak je první, který v~nìm není. Jedná se tedy o~podslovo skládající se z~$\alpha[k]$,$\alpha[k+1]$,\dots,$\alpha[l-1]$. Platí tedy: $\alpha[k:k]=\varepsilon$, $\alpha[k:k+1]=\alpha[k]$. Jednu (èi obì) meze mù¾eme i~vynechat, tento zápis pak bude znamenat buï \uv{od zaèátku slova a¾ nìkam}, nebo \uv{odnìkud a¾ do~konce}:
+%TODO - zaøadit pod pøedchozí bod
+\:$\alpha[:k]$ je {\I prefix} obsahující prvních $k$ znakù slova $\alpha$ ($\alpha[0]$,\dots,$\alpha[k-1]$).
+\:$\alpha[k:]$ je {\I suffix} obsahující znaky slova $\alpha$ poèínaje $k$-tým znakem a¾ do~konce.
+\:$\alpha[:] = \alpha$
+\endlist
+
+
+V¹imnìme si, ¾e prázdné slovo je prefixem, suffixem i~podslovem jakéhokoliv slova vèetnì sebe sama.
+Ka¾dé slovo je také prefixem, suffixem i~podslovem sebe sama. To se ne v¾dy hodí. Nìkdy budeme chtít øíct, ¾e nìjaké slovo je {\I vlastním} prefixem nebo suffixem. To bude znamenat, ¾e to nebude celé slovo.
+
+\> $\alpha$ je {\I vlastní prefix} slova $\beta \equiv \alpha$ je prefix $\beta~\&~\alpha \neq \beta$.
+
+\h{Vyhledávací automat (Knuth, Morris, Pratt)}
+{\I Vyhledávací automat} bude graf, jeho¾ vrcholùm budeme øíkat {\I stavy}. Jejich jména budou prefixy hledaného slova a~hrany budou odpovídat tomu, jak jeden prefix mù¾eme získat z~pøedchozího prefixu pøidáním jednoho písmene. Poèáteèní stav je prázdné slovo $\varepsilon$ a~koncový je celá $\iota$. Dopøedné hrany grafu budou popisovat pøechod mezi stavy ve~smyslu zvìt¹ení délky jména stavu (dopøedná funkce $h(\alpha)$, urèující znak na~dopøedné hranì z~$\alpha$). Zpìtné hrany grafu budou popisovat pøechod (zpìtná funkce $z(\alpha)$) mezi stavem $\alpha$ a~nejdel¹ím vlastním suffixem $\alpha$, který je prefixem $\iota$, kdy¾ nastane neshoda.
+
+\figure{barb.eps}{Vyhledávací automat.}{4.1in}
+
+\s{Hledej($\sigma$):}
+\algo
+\:$\alpha \leftarrow \varepsilon$.
+\:Pro $x\in\sigma$ postupnì:
+\:$\indent$Dokud $h(\alpha) \neq x~\&~\alpha \neq \varepsilon : \alpha \leftarrow z(\alpha)$.
+\:$\indent$Pokud $h(\alpha) = x: \alpha \leftarrow \alpha x$.
+\:$\indent$Pokud $\alpha = \iota$, ohlásíme výskyt.
+\endalgo
+
+\>Vstupem je $\iota$, hledané slovo (jehla) délky $J=\vert \iota \vert$ a~$\sigma$, text (seno) délky $S=\vert \sigma \vert$.
+\>Výstupem jsou v¹echny výskyty hledaného slova $\iota$ v~textu $\sigma$, tedy mno¾ina $\left\{ k \mid \sigma[k:k+J]=\iota \right\}$
+
+Pojïme nyní dokázat, ¾e tento algoritmus správnì ohlásí v¹echny výskyty.
+
+\s{Definice}: $\alpha(\tau) := $ stav automatu po~pøeètení $\tau$
+
+\s{Invariant:} Pokud algoritmus pøeète nìjaký vstup, nachází se ve~stavu, který je nejdel¹ím suffixem pøeèteného vstupu, který je nìjakým stavem.
+$\alpha(\tau) =$ nejdel¹í stav (nejdel¹í prefix jehly), který je suffixem $\tau$ (pøeèteného vstupu).
+
+Pojïme si rozmyslet, ¾e z~tohoto invariantu ihned plyne, ¾e algoritmus najde to, co má. Kdykoli toti¾ ohlásí nìjaký výskyt, tak tam tento výskyt opravdu je. Kdykoli pak má nìjaký výskyt ohlásit, tak se v~této situaci jako suffix toho právì pøeèteného textu vyskytuje hledané slovo, pøièem¾ hledané slovo je urèitì stav a~zároveò nejdel¹í ze v¹ech existujících stavù. Tak¾e invariant opravdu øíká, ¾e jsme právì v~koncovém stavu a~algoritmus nám tedy ohlásí výskyt.
+
+\proof {\I (invariantu)}
+Indukcí podle kroku algoritmu. Na~zaèátku pro prázdný naètený vstup invariant triviálnì platí, tedy prázdný suffix $\tau$ je prefixem $\iota$. V~kroku $n$ máme naètený vstup $\tau$ a~k~nìmu pøipojíme znak $x$. Invariant nám øíká, ¾e nejdel¹í stav, který je suffixem, je nejdel¹í suffix, který je stavem. Nyní se ptáme, jaký je nejdel¹í stav, který se dá \uv{napasovat} na~konec øetìzce $\tau x$. Kdykoli v¹ak takovýto suffix máme, tak z~nìj mù¾eme $x$ na~konci odebrat, èím¾ dostaneme suffix slova $\tau$.
+
+\>Tedy: pokud $\beta$ je neprázdným suffixem slova $\tau x$, pak $\beta = \gamma x$, kde $\gamma$ je suffix $\tau$.
+
+Suffix, který máme sestrojit, tedy vznikne z~nìjakého suffixu slova $\tau$ pøipsáním~$x$. Chceme najít nejdel¹í suffix slova $\tau x$, který je stavem, tak¾e chceme najít i~nejdel¹í suffix pùvodního slova $\tau$, za který se dá pøidat $x$ tak, aby vy¹lo jméno stavu. Staèí tedy u¾ jen \uv{probírat} suffixy slova $\tau$ od~nejdel¹ího po~nejkrat¹í, zkou¹et k~nim pøidávat $x$ a~a¾ to pùjde, tak jsme na¹li nejdel¹í suffix $\tau x$. Pøesnì toto ov¹em algoritmus dìlá, nebo» zpìtná funkce mu v¾dy øekne nejbli¾¹í krat¹í suffix, který je stavem. Pokud pak nemù¾eme $x$ pøidat ani do~$\varepsilon$, pak je øe¹ením prázdný suffix. Algoritmus tedy funguje. \qed
+
+Nyní pojïmì zkoumat to, jak je ve~skuteènosti ná¹ algoritmus rychlý. K tomu bychom si ale nejdøív mìli øíct, jak pøesnì budeme automat reprezentovat. V~algoritmu vystupují nìjaká porovnávání stavù, pøièem¾ není úplnì jasné, jak zaøídit, aby v¹e trvalo konstantnì dlouho. Vyjde nám to ale docela snadno. K reprezentaci automatu nám toti¾ budou staèit pouze dvì pole.
+
+\s{Reprezentace automatu:}
+Oèíslujeme si stavy délkami pøíslu¹ných prefixù, tedy èísly $0 \dots J$. Poté je¹tì potøebujeme nìjakým zpùsobem zakódovat dopøedné a~zpìtné hrany. Vzhledem k~tomu, ¾e z~ka¾dého vrcholu vede v¾dy nejvý¹e jedna dopøedná a~nejvý¹e jedna zpìtná, tak nám evidentnì staèí pamatovat si pro ka¾dý typ hran pouze jedno èíslo na~vrchol. Budeme mít tedy nìjaké pole dopøedných hran, které nám pro ka¾dý stav øekne, jakým písmenkem je nadepsaná dopøedná hrana ze stavu $I$ do~$I+1$. To jsou ale pøesnì písmenka jehly, tak¾e si staèí pamatovat jehlu samotnou. Èili z~$I$ do~$I+1$ vede hrana nadepsaná $\iota [I]$. Pro zpìtné hrany pak budeme potøebovat pole $Z$, které nám pro stav $I$ øekne èíslo stavu, do~kterého vede zpìtná hrana. Tedy $Z[I]$ je cíl zpìtné hrany ze stavu $I$.
+S~touto reprezentací ji¾ doká¾eme na¹i hledací proceduru pøímoèaøe pøepsat tak, aby sahala pouze do~tìchto dvou polí:
+\algo
+\:$I \leftarrow 0$.
+\:Pro znaky $x$ z~textu:
+\:$\indent$Dokud $\iota[I] \neq x~\&~I \neq 0: I \leftarrow Z[I]$.
+\:$\indent$Pokud $\iota[I] = x$, pak $I \leftarrow I + 1$.
+\:$\indent$Pokud $I = J$, ohlásíme výskyt.
+\endalgo
+
+Zatím se v~algoritmu je¹tì skrývá drobná chyba -- toti¾ algoritmus se obèas zeptá na~dopøednou hranu z~posledního stavu. Pokud jsme právì ohlásili výskyt (jsme tedy v~posledním stavu) a~pøijde nìjaký dal¹í znak, algoritmus se ptá, zda je roven tomu, co je na~dopøedné hranì z~posledního stavu. Ta ale ov¹em neexistuje. Jednodu¹e to ale napravíme tak, ¾e si pøidáme fiktivní hranu, na~které se vyskytuje nìjaké \uv{nepísmenko} -- nìco, co se nerovná ¾ádnému jinému písmenku. Zajistíme tak, ¾e se po~této hranì nikdy nevydáme. Dodefinujeme tedy $\iota[J]$ odli¹nì od~v¹ech znakù.\foot{V jazyce C se toto dodefinování provede vlastnì zadarmo, nebo» ka¾dý øetìzec je v~nìm ukonèen znakem s~kódem nula, který se ve~vstupu nevyskytne\dots Algoritmus bude tedy fungovat i~bez tohoto dodefinování. V jiných jazycích je ale tøeba na~nìj nezapomenout!}
+
+\s{Lemma:} Funkce {\I Hledej} bì¾í v~èase $\O(S)$.
+
+\proof
+Funkce {\I Hledej} chodí po~dopøedných a~zpìtných hranách. Dopøedných hran projdeme urèitì maximálnì tolik, kolik je délka sena. Pro ka¾dý znak pøeètený ze sena toti¾ jdeme nejvý¹e jednou po~dopøedné hranì. Se zpìtnými hranami se to má tak, ¾e na~jeden pøeètený znak z~textu se mù¾eme po~zpìtné hranì vracet maximálnì $J$-krát. Z~tohoto by nám v¹ak vy¹la slo¾itost $\O(JS)$, èím¾ bychom si nepomohli. Zachrání nás ale pøímoèarý potenciál. Uvìdomme si, ¾e chùze po~dopøedné hranì zvý¹í $I$ o~jedna a~chùze po~zpìtné hranì $I$ sní¾í alespoò o~jedna. Vzhledem k~tomu, ¾e $I$ není nikdy záporné a~na~zaèátku je nulové, zjistíme, ¾e krokù zpìt mù¾e být maximálnì tolik, kolik krokù dopøedu. Èasová slo¾itost hledání je tedy lineární vzhledem k~délce sena. \qed
+
+Nyní nám zbývá na~první pohled malièkost -- toti¾ zkonstruovat automat. Zkonstruovat dopøedné hrany zvládneme zjevnì snadno, jsou toti¾ explicitnì popsané hledaným slovem. Tì¾¹í u¾ to bude pro hrany zpìtné. Vyu¾ijeme k~tomu následující pozorování:
+
+\s{Pozorování:}
+Pøedstavme si, ¾e automat u¾ máme hotový a~tím, ¾e budeme sledovat jeho chování, chceme zjistit, jak v~nìm vedou zpìtné hrany.
+Vezmìme si nìjaký stav~$\beta$. To, kam z~nìj vede zpìtná hrana zjistíme tak, ¾e spustíme automat na~øetìzec $\beta$~bez prvního písmenka a~stav, ve~kterém se automat zastaví, je pøesnì ten, kam má vést i~zpìtná hrana z~$\beta$. Jinými slovy víme, ¾e $z(\beta) = \alpha (\beta[1:])$.
+Proè takováto vìc funguje? V¹imìme si, ¾e definice $z$ a~to, co nám o~$\alpha$ øíká invariant, je témìø toto¾né -- $z(\beta)$ je nejdel¹í vlastní suffix $\beta$, který je stavem, $\alpha(\beta)$ je nejdel¹í suffix $\beta$, který je stavem. Jediná odli¹nost je v~tom, ¾e definice $z$ narozdíl od~definice $\alpha$ zakazuje nevlastní suffixy. Jak nyní vylouèit suffix $\beta$, který by byl roven $\beta$ samotné? Zkrátíme $\beta$ o~první znak. Tím pádem v¹echny suffixy $\beta$ bez prvního znaku jsou stejné jako v¹echny vlastní suffixy $\beta$.
+
+K èemu je toto pozorování dobré? Rozmysleme si, ¾e pomocí nìj u¾ doká¾eme zkonstruovat zpìtné hrany. Není to ale trochu divné, kdy¾ pøi simulování automatu na~øetìzec bez prvního znaku u¾ zpìtné hrany potøebujeme? Není. Za chvíli zjistíme, ¾e takto mù¾eme zji¹»ovat zpìtné hrany postupnì -- a~to tak, ¾e pou¾íváme v¾dy jenom ty, které jsme u¾ sestrojili.
+
+Takovémuhle pøístupu, kdy pøi konstruování chtìného u¾ pou¾íváme to, co chceme sestrojit, ale pouze ten kousek, který ji¾ máme hotový, se v~angliètinì øíká {\I bootstrapping}\foot{Z~tohoto slova vzniklo i~{\I bootování} poèítaèù, kdy operaèní systém v~podstatì zavádí sám sebe. Bootstrap znamená èesky ¹truple -- tedy oèko na~konci boty, které slou¾í k~usnadnìní nazouvání. A~jak souvisí ¹truple s~algoritmem? To se zase musíme vrátit k~pøíbìhùm o~baronu Prá¹ilovi, mezi nimi¾ je i~ten, ve~kterém baron Prá¹il vypráví o~tom, jak sám sebe vytáhl z~ba¾iny za ¹truple. Stejnì tak i~my budeme algoritmus konstruovat tím, ¾e se budeme sami vytahovat za ¹truple, tedy bootstrappovat.}.
+V¹imnìme si, ¾e pøi výpoètu se vstupem $\beta$ projde automat jenom prvních $\vert \beta \vert$ stavù. Automat se evidentnì nemù¾e dostat dál, proto¾e na~ka¾dý krok dopøedu (doprava) spotøebuje písmenko $\beta$. Tak¾e krokù doprava je maximálnì tolik, kolik je $\vert \beta \vert$. Jinými slovy kdybychom ji¾ mìli zkonstruované zpìtné hrany pro prvních $\vert \beta \vert$ stavù (tedy $0 \dots \vert \beta \vert - 1$), tak pøi tomto výpoètu, který potøebujeme na~zkonstruování zpìtné hrany z~$\beta$, je¹tì tuto zpìtnou hranu nemù¾eme potøebovat. Vystaèíme si s~tìmi, které ji¾ máme zkonstruované.
+
+Nabízí se tedy zaèít zpìtnou hranou z~prvního znaku (která vede evidentnì do~$\varepsilon$), pak postupnì brát dal¹í stavy a~pro ka¾dý z~nich si spoèítat, kdy spustíme automat na~jméno stavu bez prvního znaku a~tím získáme dal¹í zpìtnou hranu. Toto funguje, ale je to kvadratické \dots. Máme toti¾ $J$ stavù a~pro ka¾dý z~nich nám automat bì¾í v~èase a¾ lineárním s~$J$. Jak z~toho ven?
+
+Z~prvního stavu povede zpìtná funkce do~$\varepsilon$. Pro dal¹í stavy chceme spoèítat zpìtnou funkci. Z~druhého stavu $\iota[0:2]$ tedy automat spustíme na~$\iota[1:2]$, dále pak na~$\iota[1:3]$, $\iota[1:4]$, atd. Ty øetìzce, pro které potøebujeme spo¹tìt automat, abychom dostali zpìtné hrany, jsou tedy ve~skuteènosti takové, ¾e ka¾dý dal¹í dostaneme roz¹íøením pøedchozího o~jeden znak. To jsou ale pøesnì ty stavy, kterými projde automat pøi zpracovávání øetìzce $\iota$ od~prvního znaku dál. Jedním prùchodem automatu nad jehlou bez prvního písmenka se tím pádem rovnou dozvíme v¹echny údaje, které potøebujeme.
+Z~pøedchozího pozorování plyne, ¾e nikdy nebudeme potøebovat zpìtnou hranu, kterou jsme je¹tì nezkonstruovali a~jeliko¾ víme, ¾e jedno prohledání trvá lineárnì s~délkou toho, v~èem hledáme, tak toto celé pobì¾í v~lineárním èase. Dostaneme tedy následující algoritmus:
+
+\s{Konstrukce zpìtné funkce:}
+\algo
+\:$Z[0] \leftarrow ?$, $Z[1] \leftarrow 0$.
+\:$I \leftarrow 0$.
+\:Pro $k = 2 \dots J$:
+\::$I \leftarrow \<Krok>( I , \iota [k])$.
+\::$Z[k] \leftarrow I$.
+\endalgo
+
+Zaèínáme tím, ¾e nastavíme zpìtnou hranu z~prvních dvou stavù, pøièem¾ $z[0]$ je nedefinované, proto¾e tuto zpìtnou hranu nikdy nepou¾íváme. Dále postupnì simulujeme výpoèet automatu nad slovem bez prvního znaku a~po ka¾dém kroku se dozvíme novou zpìtnou hranu. {\I Krokem} automatu pak není nic jiného ne¾ vnitøek (3. a~4. bod) na¹í hledací procedury. To, kam jsme se dostali, pak zaznamenáme jako zpìtnou funkci z~$k$.
+Èili pou¹tíme automat na~jehlu bez prvního písmenka, provedeme v¾dy jeden krok automatu (pøes dal¹í písmenko jehly) a~zapamatujeme si, jakou zpìtnou funkci jsme zrovna dostali. Díky pozorováním navíc víme, ¾e zpìtné hrany konstruujeme správnì, nikdy nepou¾ijeme zpìtnou hranu, kterou jsme je¹tì nesestrojili a~víme i~to, ¾e celou konstrukci zvládneme v~lineárním èase s~délkou jehly.
+
+\s{Vìta:} Algoritmus KMP najde v¹echny výskyty v~èase $O(J+S)$.
+
+\proof
+Lineární èas s~délkou jehly potøebujeme na~postavení automatu, lineární èas s~délkou sena pak potøebujeme na~samotné vyhledání.
+
+\h{Rabinùv-Karpùv algoritmus}
+
+Nyní si uká¾eme je¹tì jeden algoritmus na~hledání jedné jehly, který nebude mít v~nejhor¹ím pøípadì lineární slo¾itost, ale bude ji mít prùmìrnì. Bude daleko jednodu¹¹í a~uká¾e se, ¾e je v~praxi daleko rychlej¹í. Bude to algoritmus zalo¾ený na~hashování.
+
+
+Pøedstavme si, ¾e máme seno délky $S$ a~jehlu délky $J$, a~vezmìme si nìjakou hashovací funkci, které dáme na~vstup $J$-tici znakù (tedy podslova dlouhá jako jehla). Tato hashovací funkce nám je pak zobrazí do~mno¾iny $\{0,\ldots,N-1\}$ pro nìjaké dost velké~$N$. Jak nám toto pomù¾e pøi hledání jehly? Vezmeme si libovolné \uv{okénko} délky $J$ a~ne¾ budeme zji¹»ovat, zda se v~nìm jehla vyskytuje, tak si spoèítáme hashovací funkci a~porovnáme ji s~hashem jehly. Èili ptáme se, jestli je hash ze sena od~nìjaké pozice $I$ do~pozice $I+J$ roven hashi jehly -- formálnì: $h(\sigma [I: I+J ]) = h(\iota)$. Teprve tehdy, kdy¾ zjistíme, ¾e se hodnota hashovací fce shoduje, zaèneme doopravdy porovnávat øetìzce.
+
+Není to ale nìjaká hloupost? Mù¾e nám vùbec takováto konstrukce pomoci? Není to tak, ¾e na~spoèítání hashovací funkce z~$J$ znakù, potøebujeme tìch $J$ znakù pøeèíst, co¾ je stejnì rychlé, jako rovnou øetìzce porovnávat? Pou¾ijeme trik, který bude spoèívat v~tom, ¾e si zvolíme ¹ikovnou hashovací funkci. Udìláme to tak, abychom ji mohli pøi posunutí \uv {okénka} o~jeden znak doprava v~konstantním èase pøepoèítat. Chceme umìt z~$h(x_1 \dots x_j)$ spoèítat $h(x_2 \dots x_{j+1})$.
+Na~zaèátku si tedy spoèítáme hash jehly a~první $J$-tice znakù sena. Pak ji¾ jenom posouváme \uv {okénko} o~jedna, pøepoèítáme hashovací funkci a~kdy¾ se shoduje s~hashem jehly, tak porovnáme. Budeme pøitom vìøit tomu, ¾e pokud se tam jehla nevyskytuje, pak máme hashovací funkci natolik rovnomìrnou, ¾e pravdìpodobnost toho, ¾e se pøesto strefíme do~hashe jehly, je $1/N$. Jinými slovy jenom v~jednom z~øádovì $N$ pøípadù budeme porovnávat fale¹nì -- tedy provedeme porovnání a~vyjde nám, ¾e výsledek je neshoda. V~prùmìrném pøípadì tedy mù¾eme stlaèit slo¾itost a¾ témìø k~lineární.
+
+Podívejme se teï na~prùmìrnou èasovou slo¾itost. Budeme urèitì potøebovat èas na~projití jehly a~sena. Navíc strávíme nìjaký èas nad fale¹nými porovnáními, kterých bude v~prùmìru na~ka¾dý $N$-tý znak sena jedno porovnání s~jehlou -- tedy $SJ / N$, pøièem¾ $N$ mù¾eme zvolit dost velké na~to, abychom tento èlen dostali pod nìjakou rozumnou konstantu... Nakonec budeme potøebovat jedno porovnání na~ka¾dý opravdový výskyt, èemu¾ se nevyhneme. Pøipoèteme tedy je¹tì $J \cdot$ {\I $\sharp$výskytù}. Dostáváme tedy: $ \O(J+S+SJ/N+J \cdot$ {\I $\sharp$výskytù}).
+
+Zbývá malièkost -- toti¾ kde vzít hashovací funkci, která toto v¹e splòuje. Jednu si uká¾eme. Bude to vlastnì takový hezký polynom:
+$$h(x_1 \dots x_j) := \left(\sum_{I=1}^{J} x_I \cdot p^{J-I}\right) \bmod N.$$
+Jinak zapsáno se tedy jedná o:
+$$(x_1 \cdot p^{J-1} + x_2 \cdot p^{J-2} + \dots + x_J \cdot p^0 ) \bmod N.$$
+Po posunutí okénka o~jedna chceme dostat:
+$$(x_2 \cdot p^{J-1} + x_3 \cdot p^{J-2} + \dots + x_J \cdot p^1 + x_{J+1} \cdot p^0 ) \bmod N.$$
+Kdy¾ se ale podíváme na~èleny tìchto dvou polynomù, zjistíme, ¾e se li¹í jen o~málo. Pùvodní polynom staèí pøenásobit~$p$, odeèíst první èlen s~$x_1$ a~naopak pøièíst chybìjící èlen $x_{J+1}$. Dostáváme tedy:
+$$h(x_2 \dots x_{J+1}) = (p \cdot h(x_1 \dots x_J) - x_1 \cdot p^J + x_{J+1}) \bmod N.$$
+Pøepoèítání hashovací funkce tedy není nic jiného, ne¾ pøenásobení té minulé~$p$, odeètení nìjakého násobku toho znaku, který vypadl z~okénka, a~pøiètení toho znaku, o~který se okénko posunulo. Pokud tedy máme k~dispozici aritmetické operace v~konstantním èase, zvládneme konstantnì pøepoèítávat i~hashovací funkci.
+
+Tato hashovací funkce se dokonce nejen hezky poèítá, ale dokonce se i~opravdu \uv{hezky} chová (tedy \uv{rozumnì} náhodnì), pokud zvolíme vhodné~$p$. To bychom mìli zvolit tak, aby bylo rozhodnì nesoudìlné s~$N$ -- tedy $\<NSD>(p, N) = 1$. Aby se nám navíc dobøe projevilo modulo obsa¾ené v~hashovací funkci, mìlo by být~$p$ relativnì velké (lze dopoèítat, ¾e optimum je mezi $2/3 \cdot N$ a~$3/4 \cdot N$). S~takto zvoleným~$p$ se tato hashovací funkce chová velmi pøíznivì a~v~praxi má celý algoritmus takøka lineární èasovou slo¾itost (prùmìrnou).
+
+\h{Hledání více øetìzcù najednou}
+Nyní si zahrajeme tuté¾ hru, ov¹em v~trochu slo¾itìj¹ích kulisách. Podíváme se na~algoritmus, který si poradí i~s více ne¾ jednou jehlou.
+Mìjme tedy jehly $\iota_1 \dots \iota_n$, a~jejich délky $J_i = \vert \iota_i \vert $. Dále budeme potøebovat seno $\sigma$ délky $S=\vert \sigma \vert$.
+
+Pøedtím, ne¾ se pustíme do~vlastního vyhledávacího algoritmu, mo¾ná bychom si mìli ujasnit, co vlastnì bude jeho výstupem. U problému hledání jedné jehly to bylo jasné -- byla to nìjaká mno¾ina pozic v~senì, na~kterých zaèínaly výskyty jehly. Jak tomu ale bude zde? Sice bychom také mohli vrátit pouze mno¾inu pozic, ale my budeme chtít malièko víc. Budeme toti¾ chtít vìdìt i~to, která jehla se na~které pozici vyskytuje. Výstup tedy bude vypadat následovnì: $V = \{(i,j)~\vert~\sigma[i:i+J_j]= \iota_j \}$.
+
+Zde se v¹ak skrývá jedna drobná zrada. Budeme se asi muset vzdát nadìje, ¾e najdeme algoritmus, jeho¾ slo¾itost je lineární v~celkové délce v¹ech jehel a~sena. Výstup toti¾ mù¾e být del¹í ne¾ lineární. Mù¾e se nám klidnì stát, ¾e na~jedné pozici v~senì se bude vyskytovat více rùzných jehel -- pokud bude jedna jehla prefixem jiné (co¾ jsme nikde nezakázali), tak máme povinnost ohlásit oba výskyty. Vzhledem k~tomu budeme hledat takový algoritmus, který bude lineární v~délce vstupu plus délce výstupu, co¾ je evidentnì to nejlep¹í, èeho mù¾eme dosáhnout.
+
+Algoritmus, který si nyní uká¾eme, vymysleli nìkdy v~roce 1975 pan Aho a~paní Corasicková. Bude to takové zobecnìní Knuthova-Morrisova-Prattova algoritmu.
+
+\h{Algoritmus Aho-Corasicková}
+
+Opìt se budeme sna¾it sestrojit nìjaký vyhledávací automat a~nìjakým zpùsobem tento automat pou¾ít k~procházení sena. Podívejme se nejprve na~pøíklad. Budeme chtít vyhledávat tato slova: |ara|, |bar|, |arab|, |baraba|, |barbara|. Mìjme tedy tìchto pìt jehel a~rozmysleme si, jak by vypadal nìjaký automat, který by tato slova umìl zatím jenom rozpoznávat. Pro jedno slovo automat vypadal jako cesta, zde u¾ to bude strom. (viz obrázek).
+
+\figure{ara_strom_blank.eps}{Vyhledávací automat -- strom.}{1in}
+
+Navíc budeme muset do~automatu zanést, kde nìjaké slovo konèí. V~pùvodním automatu pro jedno slovo to bylo jednoduché -- ono jedno jediné slovo odpovídalo poslednímu vrcholu cesty. Tady se v¹ak slova mohou vyskytovat vícekrát a~konèit nejenom v~listech ale i~v~nìjakém vnitøním vrcholu (co¾ se stane tehdy, pokud je jedno hledané slovo prefixem jiného hledaného slova). Formálnì to nebudeme dokazovat, ale snadno nahlédneme, ¾e listy stromu odpovídají hledaným slovùm, ale opaènì to neplatí.
+
+\figure{ara_strom_end.eps}{Vyhledávací automat s~konci slov.}{1in}
+
+Dále bychom mìli do~automatu pøidat zpìtné hrany. Jejich definice bude úplnì stejná jako u automatu pro hledání jednoho slova. Jinými slovy z~ka¾dého stavu pùjde zpìtná hrana do~nejdel¹ího vlastního suffixu, který je stavem. Èili kdy¾ budeme mít nìjaké jméno stavu, budeme se ho sna¾it co nejménì (ale alespoò o~znak) zkrátit zleva, abychom zase dostali jméno stavu. Z~koøene -- prázdného stavu -- pak evidentnì ¾ádná zpìtná hrana nepovede.
+
+\figure{ara_strom_final.eps}{Vyhledávací automat se zpìtnými hranami.}{1,25in}
+
+Zbývá nám je¹tì si rozmyslet, jakým zpùsobem bude ná¹ automat hlásit výstup. Opìt smìøujeme k~tomu, aby se automat po~pøeètení nìjakého kusu textu nacházel ve~stavu odpovídajícímu nejdel¹ímu mo¾nému suffixu toho textu. Zatímco u hledání jediné jehly bylo hlá¹ení výskytù jednoduché -- kdykoliv jsme se dostali na~konec \uv{automatové cestièky} tady to bude opìt slo¾itìj¹í.
+
+První, co se nabízí, je vyu¾ít toho, ¾e jsme si oznaèili nìjaké vrcholy, kde hledaná slova konèí. Co tedy zkusit hlásit výskyt tohoto slova v¾dy, kdy¾ pøijdeme do~nìjakého oznaèeného vrcholu? Tento zpùsob v¹ak nefunguje, pokud se uvnitø nìkteré jehly skrývá jehla vnoøená. Napøíklad po~pøeètení slova |bara|, nám ná¹ souèasný automat neøíká, ¾e bychom mìli nìjaké slovo ohlásit, a~pøitom tam evidentì konèí podøetìzec |ara|. Stejnì tak pokud pøeèteme |barbara|, u¾ si nev¹imneme toho, ¾e tam konèí zároveò i~|ara|. Pouhé \uv{hlá¹ení teèek} tedy nefunguje.
+
+Dále si mù¾eme v¹imnout toho, ¾e v¹echna slova, která by se mìla v~daném stavu hlásit, jsou suffixy jména tohoto stavu. Pøitom víme, ¾e zpìtná hrana jméno stavu zkracuje zleva. Tak¾e speciálnì v¹echny suffixy daného stavu, které jsou také stavy, se dají najít tak, ¾e se vydáme po~zpìtných hranách do~koøene. Nabízí se tedy v¾dy projít cestu po~zpìtných hranách a¾ do~koøene a~hlásit v¹echny \uv{teèky}. Tento zpùsob by nám v¹ak celý algoritmus znaènì zpomalil, proto¾e cesta do~koøene mù¾e být relativnì dlouhá, ale teèek na~ní obvykle bude málo.
+
+Mohli bychom také zkusit si pro ka¾dý stav $\beta$ pøedpoèítat mno¾inu $cache(\beta)$, která by obsahovala v¹echna slova, která máme hlásit, kdy¾ se ve~stavu $\beta$ nacházíme. Pokud pak do~tohoto stavu vstoupíme, podíváme se na~tuto mno¾inu a~vypí¹eme v¹e, co v~ní je. Výpis nám bude evidentnì trvat lineárnì k~velikosti mno¾iny, celkovì tedy lineárnì k~velikosti výstupu. Problém je ale ten, ¾e jednotlivé cache mohou být hodnì velké, tak¾e je nestihneme sestrojit v lineárním èase. (Rozmyslete si pøíklad slovníku, kdy se to stane.)
+
+To, co nám ale ji¾ opravdu pomù¾e, bude zavedení zkratek. V¹imli jsme si, ¾e po~zpìtných hranách mù¾eme projít do~koøene a~hlásit v¹echny nalezené teèky. Vadilo nám ale, ¾e se mù¾e stát, ¾e budeme dlouho po~cestì chodit a~pøi tom ¾ádné teèky nenalézat. Zavedeme si proto zkratky k~nejbli¾¹í teèce.
+
+\s{Definice} (zkratková hrana):
+Budeme mít tedy nìjakou funkci $slovo(\beta) :=$ slovo, které konèí ve~stavu $\beta$ (nebo $\emptyset$, pokud ¾ádné takové slovo není). Dále pak funkci $out(\beta) :=$ nejbli¾¹í vrchol dosa¾itelný po~zpìtných hranách, èili nejdel¹í vlastní suffix stavu $\beta$, v~nìm¾ je definovaná funkce $slovo$. Trochu lid¹tìji øeèeno, ten nejbli¾¹í dosa¾itelný vrchol, ve~kterém je teèka.
+
+Po pøidání tìchto zkratkových hran ji¾ máme reprezentaci, ve~které opravdu umíme v~daném stavu vyjmenovat v¹echna slova, která máme vypsat, a~to v~èase lineárním s~tím, kolik tìch slov je.
+
+\s{Definice:}
+Vyhledávací automat sestává ze stromu dopøedných hran (vrcholy jsou prefixy jehel, hrany odpovídají roz¹íøení o~písmenko), zpìtných hran ($z(\beta) :=$ nejdel¹í vlastní suffix slova $\beta$, který je stavem) a~zkratkových hran.
+
+Automat pak bude na~na¹em pøíkladu vypadat takto (zkratkové hrany jsou znázornìny zelenì):
+
+\figure{ara_strom_zkr.eps}{Vyhledávací automat se zkratkovými hranami.}{1,25in}
+
+Nyní u¾ nám zbývá jenom vlastní algoritmus -- nejdøív popí¹eme algoritmus, který bude hledat pomocí takového automatu, a~potom se pustíme do~toho, jak se takový automat staví.
+
+Nejprve si nadefinujeme, jak vypadá jeden krok automatu. Bude to vlastnì nìjaká funkce, která dostane stav a~písmenko. Ona nás pak pomocí tohoto písmenka posune po~automatu. ($f(\alpha, x)$ bude dopøedná hrana ze stavu $\alpha$ oznaèená písmenem~$x$)
+
+\s{Krok ($\alpha$, $x$):}
+\algo
+\:Dokud $f(\alpha, x) = \emptyset~\&~\alpha \neq \<koøen:>~~\alpha \leftarrow z(\alpha)$.
+\:Pokud $f(\alpha, x) \neq \emptyset:~~\alpha \leftarrow f(\alpha, x)$.
+\:Vrátíme výsledek.
+\endalgo
+
+\s{Hledání:}
+\algo
+\:$\alpha \leftarrow \<koøen>$.
+\:Pro znaky $x$ ze slova $\sigma$:
+\::$\alpha \leftarrow \<Krok>(\alpha, x)$.
+\::$\beta \leftarrow \alpha$
+\::Dokud $\beta \neq \emptyset$:
+\:::Je-li $\<slovo>(\beta) \neq \emptyset$:
+\::::Ohlásíme $\<slovo>(\beta)$.
+\:::$\beta \leftarrow \<out>(\beta)$.
+\endalgo
+
+Algoritmus hledání vlastnì není nic jiného, ne¾ prosté projití po~zelených zkratkových hranách ze stavu $\alpha$, ve~kterém právì jsme, a~ohlá¹ení v¹eho, co po~cestì najdeme.
+
+V ka¾dém okam¾iku se automat nachází ve~stavu, který odpovídá nejdel¹ímu mo¾nému suffixu toho, co jsme u¾ pøeèetli. Dùkaz tohoto invariantu je stejný jako u verze automatu pro hledání pouze jedné jehly, nebo» vychází pouze z~definice zpìtných hran. Podobnì nahlédneme, ¾e èasová slo¾itost vyhledávací procedury je lineární v~délce sena plus to, co spotøebujeme na~hlá¹ení výskytù. Nejprve na~chvíli zapomeneme, ¾e nìjaké výskyty hlásíme a~spoèítáme jenom kroky. Ty mohou vést dopøedu a~zpátky. Krok dopøedu prodlu¾uje jméno stavu o~jedna, krok dozadu zkracuje aspoò o~jedna. Tudí¾ krokù dozadu je maximálnì tolik, co krokù dopøedu a~krokù dopøedu je maximálnì tolik, kolik je délka sena. V¹echny kroky dohromady tedy trvají $\O(S)$. Hlá¹ení výskytù pak trvá $\O(S~+ \vert V \vert)$. Celé hledání tedy trvá lineárnì v~délce vstupu a~výstupu.
+
+Zbývá nám u¾ jen konstrukce automatu. Opìt vyu¾ijeme faktu, ¾e zpìtná hrana ze stavu $\beta$ vede tam, kam by se dostal automat pøi hledání $\beta$ bez prvního písmenka. Tak¾e zase chceme nìco, jako simulovat výpoèet toho automatu na~slovech bez prvního písmenka a~doufat v~to, ¾e si vystaèíme s~tou èástí automatu, kterou jsme u¾ postavili. Tentokrát to v¹ak nemù¾eme dìlat jedno slovo po~druhém, proto¾e zpìtné hrany mohou vést køí¾em mezi jednotlivými vìtvemi automatu. Mohlo by se nám tedy stát, ¾e pøi hledání nìjakého slova potøebujeme zpìtnou hranu, která vede do~jiného slova, které jsme je¹tì nezkonstruovali. Tak¾e tento postup sel¾e. Mù¾eme v¹ak vyu¾ít toho, ¾e ka¾dá zpìtná hrana vede ve~stromu alespoò o~jednu hladinu vý¹. Mù¾eme tak strom konstruovat po~hladinách. Lze si to tedy pøedstavit tak, ¾e paralelnì spustíme vyhledávání v¹ech slov bez prvních písmenek a~v¾dycky udìláme jeden podkrok ka¾dého z~tìch hledání, co¾ nám dá zpìtné hrany z~dal¹ího patra stromu.
+
+\s{Konstrukce automatu:}
+\algo
+\:Zalo¾íme prázdný strom, $r \leftarrow$ jeho koøen.
+\:Vlo¾íme do~stromu slova $\iota_1 \dots \iota_n$, nastavíme $slovo(*)$.
+\:$z(r) \leftarrow \emptyset$, $out(r) \leftarrow \emptyset$.
+\:Zalo¾íme frontu $F$ a~vlo¾íme do~ní syny koøene.
+\:$\forall v~\in F:~~z(v) \leftarrow r, \<out>(v) \leftarrow \emptyset$.
+\:Dokud $F \neq \emptyset$:
+\::Vybereme $u$ z~fronty $F$.
+\::Pro v¹echny syny $v$ vrcholu $u$:
+\:::$q \leftarrow \<Krok>(z(u), \<písmeno na~hranì uv>)$.
+\:::$z(v) \leftarrow q$.
+\:::Pokud $slovo(q) \neq \emptyset$, pak $out(v) \leftarrow q$.
+\::::Jinak $out(v) \leftarrow out(q)$.
+\:::Vlo¾íme $v$ do~fronty $F$.
+\endalgo
+
+To, ¾e tento algoritmus zkonstruuje zpìtné hrany jak má, vyplývá z~toho, ¾e nedìláme nic jiného, ne¾ ¾e spou¹tíme výpoèty po~hladinách na~v¹echna hledaná slova bez prvního písmenka. Stejnì tak to, ¾e dobìhne v~lineárním èase, je takté¾ dùsledkem toho, ¾e efektivnì spou¹tíme v¹echny tyto výpoèty. Jen nìkdy udìláme najednou krok dvou èi více výpoètù (napøíklad |araba| a~|arbara| se poèítají na~zaèátku, dokud jsou stejné, jen jednou). Èasová slo¾itost této konstrukce je tedy men¹í nebo rovna souètu èasových slo¾itostí výpoètù nad v¹emi tìmi slovy. To u¾ ale víme, ¾e je lineární v~celkové délce tìchto slov. Konstrukce automatu tedy trvá nejvý¹e tolik, co hledání v¹ech $\iota_i$, co¾ je $\O(\sum_{i} \iota_i)$.
+
+\s{Vìta:} Algoritmus Aho-Corasicková najde v¹echny výskyty v~èase
+$$\O\left(\sum_i~\iota_i~+~S~+~\sharp\<výskytù>\right).$$
+
+Je¹tì se na~závìr zamysleme, jak bychom si takový automat ukládali do~pamìti. Urèitì se nám bude hodit si stavy nìjak oèíslovat (tøeba v~poøadí, v~jakém budou vznikat). Potom funkce pro zpìtné a~zkratkové hrany mohou být reprezentované polem indexovaným èíslem stavu. Funkce {\I Slovo}, která øíká, jaké slovo ve~stavu konèí, zase mù¾e být pole indexované stavem, které nám øekne poøadové èíslo slova ve~slovníku. Pro dopøedné hrany v~ka¾dém vrcholu pak mù¾eme mít pole indexované písmenky abecedy, které nám pro ka¾dé písmenko øekne, buï ¾e taková hrana není, nebo nám øekne, kam tato hrana vede. Je vidìt, ¾e takovéto pole se hodí pro pomìrnì malé abecedy. U¾ pro abecedu A-Z~bude velikosti 26 a~z~vìt¹iny bude prázdné, tak¾e bychom plýtvali pamìtí. V praxi se proto èasto pou¾ívá hashovací tabulka. Pøípadnì bychom mohli mít i~jen jednu velkou spoleènou hashovací tabulku, která bude reprezentovat funkci celou, ve~které budou zahashované dvojice (stav, písmenko). Tìchto dvojic je evidentnì tolik, kolik hran stromu, èili lineárnì s~velikostí slovníku, a~je to asi nejkompaktnìj¹í reprezentace.
+
+
+\bye
--- /dev/null
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-\input lecnotes.tex
-
-\prednaska{6}{Vyhledávání v~textu}{(zapsal: Petr Jankovský)}
-
-Nyní se budeme vìnovat následujícímu problému: v~textu délky $S$ (senì) budeme chtít najít v¹echny výskyty hledaného slova délky $J$ (jehly). Nejprve se podívejme na~jeden primitivní algoritmus, který nefunguje. Je ale zajímavé rozmyslet si, proè.
-
-\h{Hloupý algoritmus}
-Zaèneme prvním písmenkem hledaného slova a~budeme postupnì procházet text, a¾ najdeme první výskyt poèáteèního písmenka. Poté budeme testovat, zda souhlasí i~písmenka dal¹í. Pokud nastane neshoda, v~hledaném slovì se vrátíme na~zaèátek a~v~textu pokraèujeme znakem, ve~kterém neshoda nastala. Podívejme se na~pøíklad.
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-\s{Pøíklad:} Budeme hledat slovo |jehla| v~textu |jevkupcejejehla|. Vezmeme si tedy první písmenko |j| v~hledaném slovì a~zjistíme, ¾e v~textu se nachází hned na~zaèátku. Vezmeme tedy dal¹í písmenko |e|, které se vyskytuje jako druhé i~v~textu. Pøi tøetím písmenku ale narazíme na~neshodu. V~tuto chvíli tedy zresetujeme a~opìt hledáme výskyt písmenka |j|, tentokrát v¹ak a¾ od~tøetího písmene v~textu. Takto postupujeme postupnì dál, a¾ narazíme na~dal¹í |je|, které ov¹em není následováno písmenem~|h|, tudí¾ opìt zresetujeme a~nakonec najdeme shodu s~celým hledaným øetìzcem. V~tomto pøípadì tedy algoritmus na¹el hledané slovo.
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-Tento algoritmus v¹ak zjevnì mù¾e hanebnì selhat. Mù¾e se stát, ¾e zaèneme porovnávat, a¾ v~jednu chvíli narazíme na~neshodu. Celý tento kus tedy pøeskoèíme. Pøi tom se ale v~tomto kusu textu mohl vyskytovat nìjaký pøekrývající se výskyt hledané \uv{jehly}. Hledejme napøíklad øetìzec |kokos| v~textu |clanekokokosu|. Algoritmus tedy zaène porovnávat. Ve~chvíli kdy najde prefix |koko| a~na~vstupu dostane~|k|, dochází k~neshodì. Proto algoritmus zresetuje a~pokraèuje v~hledání od~tohoto znaku. Najde sice je¹tì výskyt |ko|, ov¹em s~dal¹ím písmenkem |s| ji¾ dochází k~neshodì a~algotimus sel¾e. Nesprávnì se toti¾ \uv{upnul} na~první nalezené |koko| a~s~dal¹ím~|k| pak \uv{zahodil} i~správný zaèátek.
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-Máme tedy algoritmus, který i~kdy¾ je ¹patnì, tak funguje urèitì kdykoli se první písmenko hledaného slova v~tomto slovì u¾ nikde jinde nevyskytuje -- co¾ |jehla| splòovala, ale |kokos| u¾ ne.
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-{\I Hloupý algoritmus} se na~ka¾dé písmenko textu podívá jednou, tudí¾ èasová slo¾itost bude lineární s~délkou textu ve~kterém hledáme -- tedy $\O(S)$.
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-\h{Pomalý algoritmus}
-Zkusíme algoritmus vylep¹it tak, aby fungoval správnì: pokud nastane nìjaká neshoda, vrátíme se zpátky tìsnì za~zaèátek toho, kdy se nám to zaèalo shodovat. To je ov¹em vlastnì skoro toté¾, jako brát postupnì v¹echny mo¾né zaèátky v~\uv{senì} a~pro ka¾dý z~nìj ovìøit, jestli se tam \uv{jehla} nachází èi nikoliv.
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-Tento algoritmus evidentnì funguje. Bì¾í v¹ak v~èase: $S$ mo¾ných zaèátkù, krát èas potøebný na~jedno porovnání (zda se na~dané pozici nenachází \uv{jehla}), co¾ nám mù¾e trvat a¾ $J$. Proto je èasová slo¾itost $\O(SJ)$. V praxi bude algoritmus èasto rychlej¹í, proto¾e typicky velmi brzo zjistíme, ¾e se øetìzce neshodují, ale je mo¾né vymyslet vstup, kde bude potøeba porovnání opravdu tolik.
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-Nyní se pokusme najít takový algoritmus, který by byl tak rychlý, jako {\I Hloupý algoritmus}, ale chytrý, jako ten {\I Pomalý}.
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-\h{Chytrý algoritmus}
-Ne¾ vlastní algoritmus vybudujeme, zkusíme se cestou nauèit pøemý¹let o~øetìzcích obèas trochu pøekrouceným zpùsobem. Podívejme se na~je¹tì jeden pøíklad.
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-\s{Pøíklad:} Vezmìme si napøíklad staré italské pøízvisko |barbarossa|, které znamená Rudovous. Pøedstavme si, ¾e takovéto slovo hledáme v~nìjakém textu, který zaèíná |barbar|. Víme, ¾e a¾ sem se nám hledaný øetìzec shodoval. Øeknìme, ¾e dal¹í písmenko textu se shodovat pøestane -- místo |o| naèteme napøíklad opìt |b|. {\I Hloupý algoritmus} by velil vrátit se k~|a| a~od~nìj hledat dál. Uvìdomme si ale, ¾e kdy¾ se vracíme z~|barbar| do~|arbar| (tedy øetìzce, který ji¾ známe), mù¾eme si pøedpoèítat, jak dopadne hledání, kdy¾ ho pustíme na~nìj. V~pøedpoèítaném bychom tedy chtìli ukládat, ¾e kdy¾ máme øetìzec |arbar|, tak |ar| a~|r| nám do~hledaného nepasuje a~a¾~|bar| se bude shodovat. Tedy místo toho, abychom spustili nové hledání od~|a|, mù¾eme ho spustit a¾~od~|b|. Co víc, my dokonce víme, jak dopadne to -- pokud toti¾ nastane neshoda po~pøeètení |barbar|, je to stejné, jako kdybychom pøeèetli pouze |bar|, na~které se (pùvodne neshodující se) |b| u¾ navázat dá. Kdyby se nedalo navázat ani tam, tak bychom opìt zkracovali... Nejen, ¾e tedy víme, kam se máme vrátit, ale víme dokonce i~to, co tam najdeme.
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-My¹lenka, ke které míøíme, je pøedpoèítat si nìjakou tabulku, která nám bude øíkat, jak se máme pøi hledání vracet a~jak to dopadne, a~pak u¾ jenom prohlédávat s~pou¾itím této tabulky.
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-Aby se nám o~tìchto algoritmech lépe mluvilo a~pøedev¹ím psalo, pojïme si povìdìt nìkolik definic.
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-\s{Definice:}
-\itemize\ibull
-\:{\I Abeceda $\Sigma$} je koneèná mno¾ina znakù\foot{Mù¾eme pøi tom jít a¾~do~extrémù. Pøíkladem extrémních abeced je binární abeceda slo¾ená pouze z~nul a~jednièek. Pøíklad z~druhého konce (který rádi dìlají lingvisti) je abeceda, která má jako abecedu v¹echna èeská slova. V¹echny èeské vìty, pak nejsou nic jiného, ne¾ slova nad touto abecedou. Pou¾itá abeceda tedy mù¾e být i~relativnì obrovská. Dal¹ím takovým pøíkladem mù¾e být Unicode. Pro na¹e potøeby ale zatím budeme pøedpokládat, ¾e abeceda je nejen konstantnì velká, ale i~rozumnì malá. Budeme si moci tedy dovolit napøíklad indexovat pole znakem abecedy (kdybychom nemohli, tak bychom místo pole pou¾ili napøíklad hashovací tabulku, èi nìco podobného\dots).}, ze~kterých tvoøíme text, øetìzce, slova.
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-\:{\I $\Sigma^*$} je mno¾ina v¹ech slov nad abecedou $\Sigma$. Èili mno¾ina v¹ech neprázdných koneèných posloupností znakù ze $\Sigma$.
-\endlist
-\s{Znaèení:}
-Aby se nám nepletlo znaèení, budeme rozli¹ovat promìnné pro slova, promìnné pro písmenka a~promìnné pro èísla.
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-\itemize\ibull
-\:{\I Slova} budeme znaèit malými písmenky øecké abecedy $\alpha$, $\beta$, ... .
-\:$\iota$ bude oznaèovat \uv{jehlu}
-\:$\sigma$ bude oznaèovat \uv{seno}
-\:{\I Znaky} oznaèíme malými písmeny latinky $a$, $b$, \dots .
-\:{\I Èísla} budeme znaèit velkými písmeny $A$, $B$, \dots .
-\:{\I Délka slova} $\vert \alpha \vert$ pro $\alpha \in \Sigma^*$ je poèet jeho znakù.
-\:{\I Prázdné slovo} znaèíme písmenem $\varepsilon$, $\vert \varepsilon \vert = 0$.
-\:{\I Zøetìzení} $\alpha\beta$ vznikne zapsáním slov $\alpha$ a~$\beta$ za sebe. Platí $\vert \alpha\beta \vert=\vert \alpha \vert+\vert \beta \vert$, $\alpha\varepsilon=\varepsilon\alpha=\alpha$.
-\:$\alpha[k]$ je $k$-tý znak slova $\alpha$, indexujeme od~$0$.
-\:$\alpha[k:l]$ je podslovo zaèínající $k$-tým znakem a~$l$-tý znak je první, který v~nìm není. Jedná se tedy o~podslovo skládající se z~$\alpha[k]$,$\alpha[k+1]$,\dots,$\alpha[l-1]$. Platí tedy: $\alpha[k:k]=\varepsilon$, $\alpha[k:k+1]=\alpha[k]$. Jednu (èi obì) meze mù¾eme i~vynechat, tento zápis pak bude znamenat buï \uv{od zaèátku slova a¾ nìkam}, nebo \uv{odnìkud a¾ do~konce}:
-%TODO - zaøadit pod pøedchozí bod
-\:$\alpha[:k]$ je {\I prefix} obsahující prvních $k$ znakù slova $\alpha$ ($\alpha[0]$,\dots,$\alpha[k-1]$).
-\:$\alpha[k:]$ je {\I suffix} obsahující znaky slova $\alpha$ poèínaje $k$-tým znakem a¾ do~konce.
-\:$\alpha[:] = \alpha$
-\endlist
-
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-V¹imnìme si, ¾e prázdné slovo je prefixem, suffixem i~podslovem jakéhokoliv slova vèetnì sebe sama.
-Ka¾dé slovo je také prefixem, suffixem i~podslovem sebe sama. To se ne v¾dy hodí. Nìkdy budeme chtít øíct, ¾e nìjaké slovo je {\I vlastním} prefixem nebo suffixem. To bude znamenat, ¾e to nebude celé slovo.
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-\> $\alpha$ je {\I vlastní prefix} slova $\beta \equiv \alpha$ je prefix $\beta~\&~\alpha \neq \beta$.
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-\h{Vyhledávací automat (Knuth, Morris, Pratt)}
-{\I Vyhledávací automat} bude graf, jeho¾ vrcholùm budeme øíkat {\I stavy}. Jejich jména budou prefixy hledaného slova a~hrany budou odpovídat tomu, jak jeden prefix mù¾eme získat z~pøedchozího prefixu pøidáním jednoho písmene. Poèáteèní stav je prázdné slovo $\varepsilon$ a~koncový je celá $\iota$. Dopøedné hrany grafu budou popisovat pøechod mezi stavy ve~smyslu zvìt¹ení délky jména stavu (dopøedná funkce $h(\alpha)$, urèující znak na~dopøedné hranì z~$\alpha$). Zpìtné hrany grafu budou popisovat pøechod (zpìtná funkce $z(\alpha)$) mezi stavem $\alpha$ a~nejdel¹ím vlastním suffixem $\alpha$, který je prefixem $\iota$, kdy¾ nastane neshoda.
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-\figure{barb.eps}{Vyhledávací automat.}{4.1in}
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-\s{Hledej($\sigma$):}
-\algo
-\:$\alpha \leftarrow \varepsilon$.
-\:Pro $x\in\sigma$ postupnì:
-\:$\indent$Dokud $h(\alpha) \neq x~\&~\alpha \neq \varepsilon : \alpha \leftarrow z(\alpha)$.
-\:$\indent$Pokud $h(\alpha) = x: \alpha \leftarrow \alpha x$.
-\:$\indent$Pokud $\alpha = \iota$, ohlásíme výskyt.
-\endalgo
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-\>Vstupem je $\iota$, hledané slovo (jehla) délky $J=\vert \iota \vert$ a~$\sigma$, text (seno) délky $S=\vert \sigma \vert$.
-\>Výstupem jsou v¹echny výskyty hledaného slova $\iota$ v~textu $\sigma$, tedy mno¾ina $\left\{ k \mid \sigma[k:k+J]=\iota \right\}$
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-Pojïme nyní dokázat, ¾e tento algoritmus správnì ohlásí v¹echny výskyty.
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-\s{Definice}: $\alpha(\tau) := $ stav automatu po~pøeètení $\tau$
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-\s{Invariant:} Pokud algoritmus pøeète nìjaký vstup, nachází se ve~stavu, který je nejdel¹ím suffixem pøeèteného vstupu, který je nìjakým stavem.
-$\alpha(\tau) =$ nejdel¹í stav (nejdel¹í prefix jehly), který je suffixem $\tau$ (pøeèteného vstupu).
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-Pojïme si rozmyslet, ¾e z~tohoto invariantu ihned plyne, ¾e algoritmus najde to, co má. Kdykoli toti¾ ohlásí nìjaký výskyt, tak tam tento výskyt opravdu je. Kdykoli pak má nìjaký výskyt ohlásit, tak se v~této situaci jako suffix toho právì pøeèteného textu vyskytuje hledané slovo, pøièem¾ hledané slovo je urèitì stav a~zároveò nejdel¹í ze v¹ech existujících stavù. Tak¾e invariant opravdu øíká, ¾e jsme právì v~koncovém stavu a~algoritmus nám tedy ohlásí výskyt.
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-\proof {\I (invariantu)}
-Indukcí podle kroku algoritmu. Na~zaèátku pro prázdný naètený vstup invariant triviálnì platí, tedy prázdný suffix $\tau$ je prefixem $\iota$. V~kroku $n$ máme naètený vstup $\tau$ a~k~nìmu pøipojíme znak $x$. Invariant nám øíká, ¾e nejdel¹í stav, který je suffixem, je nejdel¹í suffix, který je stavem. Nyní se ptáme, jaký je nejdel¹í stav, který se dá \uv{napasovat} na~konec øetìzce $\tau x$. Kdykoli v¹ak takovýto suffix máme, tak z~nìj mù¾eme $x$ na~konci odebrat, èím¾ dostaneme suffix slova $\tau$.
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-\>Tedy: pokud $\beta$ je neprázdným suffixem slova $\tau x$, pak $\beta = \gamma x$, kde $\gamma$ je suffix $\tau$.
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-Suffix, který máme sestrojit, tedy vznikne z~nìjakého suffixu slova $\tau$ pøipsáním~$x$. Chceme najít nejdel¹í suffix slova $\tau x$, který je stavem, tak¾e chceme najít i~nejdel¹í suffix pùvodního slova $\tau$, za který se dá pøidat $x$ tak, aby vy¹lo jméno stavu. Staèí tedy u¾ jen \uv{probírat} suffixy slova $\tau$ od~nejdel¹ího po~nejkrat¹í, zkou¹et k~nim pøidávat $x$ a~a¾ to pùjde, tak jsme na¹li nejdel¹í suffix $\tau x$. Pøesnì toto ov¹em algoritmus dìlá, nebo» zpìtná funkce mu v¾dy øekne nejbli¾¹í krat¹í suffix, který je stavem. Pokud pak nemù¾eme $x$ pøidat ani do~$\varepsilon$, pak je øe¹ením prázdný suffix. Algoritmus tedy funguje. \qed
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-Nyní pojïmì zkoumat to, jak je ve~skuteènosti ná¹ algoritmus rychlý. K tomu bychom si ale nejdøív mìli øíct, jak pøesnì budeme automat reprezentovat. V~algoritmu vystupují nìjaká porovnávání stavù, pøièem¾ není úplnì jasné, jak zaøídit, aby v¹e trvalo konstantnì dlouho. Vyjde nám to ale docela snadno. K reprezentaci automatu nám toti¾ budou staèit pouze dvì pole.
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-\s{Reprezentace automatu:}
-Oèíslujeme si stavy délkami pøíslu¹ných prefixù, tedy èísly $0 \dots J$. Poté je¹tì potøebujeme nìjakým zpùsobem zakódovat dopøedné a~zpìtné hrany. Vzhledem k~tomu, ¾e z~ka¾dého vrcholu vede v¾dy nejvý¹e jedna dopøedná a~nejvý¹e jedna zpìtná, tak nám evidentnì staèí pamatovat si pro ka¾dý typ hran pouze jedno èíslo na~vrchol. Budeme mít tedy nìjaké pole dopøedných hran, které nám pro ka¾dý stav øekne, jakým písmenkem je nadepsaná dopøedná hrana ze stavu $I$ do~$I+1$. To jsou ale pøesnì písmenka jehly, tak¾e si staèí pamatovat jehlu samotnou. Èili z~$I$ do~$I+1$ vede hrana nadepsaná $\iota [I]$. Pro zpìtné hrany pak budeme potøebovat pole $Z$, které nám pro stav $I$ øekne èíslo stavu, do~kterého vede zpìtná hrana. Tedy $Z[I]$ je cíl zpìtné hrany ze stavu $I$.
-S~touto reprezentací ji¾ doká¾eme na¹i hledací proceduru pøímoèaøe pøepsat tak, aby sahala pouze do~tìchto dvou polí:
-\algo
-\:$I \leftarrow 0$.
-\:Pro znaky $x$ z~textu:
-\:$\indent$Dokud $\iota[I] \neq x~\&~I \neq 0: I \leftarrow Z[I]$.
-\:$\indent$Pokud $\iota[I] = x$, pak $I \leftarrow I + 1$.
-\:$\indent$Pokud $I = J$, ohlásíme výskyt.
-\endalgo
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-Zatím se v~algoritmu je¹tì skrývá drobná chyba -- toti¾ algoritmus se obèas zeptá na~dopøednou hranu z~posledního stavu. Pokud jsme právì ohlásili výskyt (jsme tedy v~posledním stavu) a~pøijde nìjaký dal¹í znak, algoritmus se ptá, zda je roven tomu, co je na~dopøedné hranì z~posledního stavu. Ta ale ov¹em neexistuje. Jednodu¹e to ale napravíme tak, ¾e si pøidáme fiktivní hranu, na~které se vyskytuje nìjaké \uv{nepísmenko} -- nìco, co se nerovná ¾ádnému jinému písmenku. Zajistíme tak, ¾e se po~této hranì nikdy nevydáme. Dodefinujeme tedy $\iota[J]$ odli¹nì od~v¹ech znakù.\foot{V jazyce C se toto dodefinování provede vlastnì zadarmo, nebo» ka¾dý øetìzec je v~nìm ukonèen znakem s~kódem nula, který se ve~vstupu nevyskytne\dots Algoritmus bude tedy fungovat i~bez tohoto dodefinování. V jiných jazycích je ale tøeba na~nìj nezapomenout!}
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-\s{Lemma:} Funkce {\I Hledej} bì¾í v~èase $\O(S)$.
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-\proof
-Funkce {\I Hledej} chodí po~dopøedných a~zpìtných hranách. Dopøedných hran projdeme urèitì maximálnì tolik, kolik je délka sena. Pro ka¾dý znak pøeètený ze sena toti¾ jdeme nejvý¹e jednou po~dopøedné hranì. Se zpìtnými hranami se to má tak, ¾e na~jeden pøeètený znak z~textu se mù¾eme po~zpìtné hranì vracet maximálnì $J$-krát. Z~tohoto by nám v¹ak vy¹la slo¾itost $\O(JS)$, èím¾ bychom si nepomohli. Zachrání nás ale pøímoèarý potenciál. Uvìdomme si, ¾e chùze po~dopøedné hranì zvý¹í $I$ o~jedna a~chùze po~zpìtné hranì $I$ sní¾í alespoò o~jedna. Vzhledem k~tomu, ¾e $I$ není nikdy záporné a~na~zaèátku je nulové, zjistíme, ¾e krokù zpìt mù¾e být maximálnì tolik, kolik krokù dopøedu. Èasová slo¾itost hledání je tedy lineární vzhledem k~délce sena. \qed
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-Nyní nám zbývá na~první pohled malièkost -- toti¾ zkonstruovat automat. Zkonstruovat dopøedné hrany zvládneme zjevnì snadno, jsou toti¾ explicitnì popsané hledaným slovem. Tì¾¹í u¾ to bude pro hrany zpìtné. Vyu¾ijeme k~tomu následující pozorování:
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-\s{Pozorování:}
-Pøedstavme si, ¾e automat u¾ máme hotový a~tím, ¾e budeme sledovat jeho chování, chceme zjistit, jak v~nìm vedou zpìtné hrany.
-Vezmìme si nìjaký stav~$\beta$. To, kam z~nìj vede zpìtná hrana zjistíme tak, ¾e spustíme automat na~øetìzec $\beta$~bez prvního písmenka a~stav, ve~kterém se automat zastaví, je pøesnì ten, kam má vést i~zpìtná hrana z~$\beta$. Jinými slovy víme, ¾e $z(\beta) = \alpha (\beta[1:])$.
-Proè takováto vìc funguje? V¹imìme si, ¾e definice $z$ a~to, co nám o~$\alpha$ øíká invariant, je témìø toto¾né -- $z(\beta)$ je nejdel¹í vlastní suffix $\beta$, který je stavem, $\alpha(\beta)$ je nejdel¹í suffix $\beta$, který je stavem. Jediná odli¹nost je v~tom, ¾e definice $z$ narozdíl od~definice $\alpha$ zakazuje nevlastní suffixy. Jak nyní vylouèit suffix $\beta$, který by byl roven $\beta$ samotné? Zkrátíme $\beta$ o~první znak. Tím pádem v¹echny suffixy $\beta$ bez prvního znaku jsou stejné jako v¹echny vlastní suffixy $\beta$.
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-K èemu je toto pozorování dobré? Rozmysleme si, ¾e pomocí nìj u¾ doká¾eme zkonstruovat zpìtné hrany. Není to ale trochu divné, kdy¾ pøi simulování automatu na~øetìzec bez prvního znaku u¾ zpìtné hrany potøebujeme? Není. Za chvíli zjistíme, ¾e takto mù¾eme zji¹»ovat zpìtné hrany postupnì -- a~to tak, ¾e pou¾íváme v¾dy jenom ty, které jsme u¾ sestrojili.
-
-Takovémuhle pøístupu, kdy pøi konstruování chtìného u¾ pou¾íváme to, co chceme sestrojit, ale pouze ten kousek, který ji¾ máme hotový, se v~angliètinì øíká {\I bootstrapping}\foot{Z~tohoto slova vzniklo i~{\I bootování} poèítaèù, kdy operaèní systém v~podstatì zavádí sám sebe. Bootstrap znamená èesky ¹truple -- tedy oèko na~konci boty, které slou¾í k~usnadnìní nazouvání. A~jak souvisí ¹truple s~algoritmem? To se zase musíme vrátit k~pøíbìhùm o~baronu Prá¹ilovi, mezi nimi¾ je i~ten, ve~kterém baron Prá¹il vypráví o~tom, jak sám sebe vytáhl z~ba¾iny za ¹truple. Stejnì tak i~my budeme algoritmus konstruovat tím, ¾e se budeme sami vytahovat za ¹truple, tedy bootstrappovat.}.
-V¹imnìme si, ¾e pøi výpoètu se vstupem $\beta$ projde automat jenom prvních $\vert \beta \vert$ stavù. Automat se evidentnì nemù¾e dostat dál, proto¾e na~ka¾dý krok dopøedu (doprava) spotøebuje písmenko $\beta$. Tak¾e krokù doprava je maximálnì tolik, kolik je $\vert \beta \vert$. Jinými slovy kdybychom ji¾ mìli zkonstruované zpìtné hrany pro prvních $\vert \beta \vert$ stavù (tedy $0 \dots \vert \beta \vert - 1$), tak pøi tomto výpoètu, který potøebujeme na~zkonstruování zpìtné hrany z~$\beta$, je¹tì tuto zpìtnou hranu nemù¾eme potøebovat. Vystaèíme si s~tìmi, které ji¾ máme zkonstruované.
-
-Nabízí se tedy zaèít zpìtnou hranou z~prvního znaku (která vede evidentnì do~$\varepsilon$), pak postupnì brát dal¹í stavy a~pro ka¾dý z~nich si spoèítat, kdy spustíme automat na~jméno stavu bez prvního znaku a~tím získáme dal¹í zpìtnou hranu. Toto funguje, ale je to kvadratické \dots. Máme toti¾ $J$ stavù a~pro ka¾dý z~nich nám automat bì¾í v~èase a¾ lineárním s~$J$. Jak z~toho ven?
-
-Z~prvního stavu povede zpìtná funkce do~$\varepsilon$. Pro dal¹í stavy chceme spoèítat zpìtnou funkci. Z~druhého stavu $\iota[0:2]$ tedy automat spustíme na~$\iota[1:2]$, dále pak na~$\iota[1:3]$, $\iota[1:4]$, atd. Ty øetìzce, pro které potøebujeme spo¹tìt automat, abychom dostali zpìtné hrany, jsou tedy ve~skuteènosti takové, ¾e ka¾dý dal¹í dostaneme roz¹íøením pøedchozího o~jeden znak. To jsou ale pøesnì ty stavy, kterými projde automat pøi zpracovávání øetìzce $\iota$ od~prvního znaku dál. Jedním prùchodem automatu nad jehlou bez prvního písmenka se tím pádem rovnou dozvíme v¹echny údaje, které potøebujeme.
-Z~pøedchozího pozorování plyne, ¾e nikdy nebudeme potøebovat zpìtnou hranu, kterou jsme je¹tì nezkonstruovali a~jeliko¾ víme, ¾e jedno prohledání trvá lineárnì s~délkou toho, v~èem hledáme, tak toto celé pobì¾í v~lineárním èase. Dostaneme tedy následující algoritmus:
-
-\s{Konstrukce zpìtné funkce:}
-\algo
-\:$Z[0] \leftarrow ?$, $Z[1] \leftarrow 0$.
-\:$I \leftarrow 0$.
-\:Pro $k = 2 \dots J$:
-\::$I \leftarrow \<Krok>( I , \iota [k])$.
-\::$Z[k] \leftarrow I$.
-\endalgo
-
-Zaèínáme tím, ¾e nastavíme zpìtnou hranu z~prvních dvou stavù, pøièem¾ $z[0]$ je nedefinované, proto¾e tuto zpìtnou hranu nikdy nepou¾íváme. Dále postupnì simulujeme výpoèet automatu nad slovem bez prvního znaku a~po ka¾dém kroku se dozvíme novou zpìtnou hranu. {\I Krokem} automatu pak není nic jiného ne¾ vnitøek (3. a~4. bod) na¹í hledací procedury. To, kam jsme se dostali, pak zaznamenáme jako zpìtnou funkci z~$k$.
-Èili pou¹tíme automat na~jehlu bez prvního písmenka, provedeme v¾dy jeden krok automatu (pøes dal¹í písmenko jehly) a~zapamatujeme si, jakou zpìtnou funkci jsme zrovna dostali. Díky pozorováním navíc víme, ¾e zpìtné hrany konstruujeme správnì, nikdy nepou¾ijeme zpìtnou hranu, kterou jsme je¹tì nesestrojili a~víme i~to, ¾e celou konstrukci zvládneme v~lineárním èase s~délkou jehly.
-
-\s{Vìta:} Algoritmus KMP najde v¹echny výskyty v~èase $O(J+S)$.
-
-\proof
-Lineární èas s~délkou jehly potøebujeme na~postavení automatu, lineární èas s~délkou sena pak potøebujeme na~samotné vyhledání.
-
-\h{Rabinùv-Karpùv algoritmus}
-
-Nyní si uká¾eme je¹tì jeden algoritmus na~hledání jedné jehly, který nebude mít v~nejhor¹ím pøípadì lineární slo¾itost, ale bude ji mít prùmìrnì. Bude daleko jednodu¹¹í a~uká¾e se, ¾e je v~praxi daleko rychlej¹í. Bude to algoritmus zalo¾ený na~hashování.
-
-
-Pøedstavme si, ¾e máme seno délky $S$ a~jehlu délky $J$, a~vezmìme si nìjakou hashovací funkci, které dáme na~vstup $J$-tici znakù (tedy podslova dlouhá jako jehla). Tato hashovací funkce nám je pak zobrazí do~mno¾iny $\{0,\ldots,N-1\}$ pro nìjaké dost velké~$N$. Jak nám toto pomù¾e pøi hledání jehly? Vezmeme si libovolné \uv{okénko} délky $J$ a~ne¾ budeme zji¹»ovat, zda se v~nìm jehla vyskytuje, tak si spoèítáme hashovací funkci a~porovnáme ji s~hashem jehly. Èili ptáme se, jestli je hash ze sena od~nìjaké pozice $I$ do~pozice $I+J$ roven hashi jehly -- formálnì: $h(\sigma [I: I+J ]) = h(\iota)$. Teprve tehdy, kdy¾ zjistíme, ¾e se hodnota hashovací fce shoduje, zaèneme doopravdy porovnávat øetìzce.
-
-Není to ale nìjaká hloupost? Mù¾e nám vùbec takováto konstrukce pomoci? Není to tak, ¾e na~spoèítání hashovací funkce z~$J$ znakù, potøebujeme tìch $J$ znakù pøeèíst, co¾ je stejnì rychlé, jako rovnou øetìzce porovnávat? Pou¾ijeme trik, který bude spoèívat v~tom, ¾e si zvolíme ¹ikovnou hashovací funkci. Udìláme to tak, abychom ji mohli pøi posunutí \uv {okénka} o~jeden znak doprava v~konstantním èase pøepoèítat. Chceme umìt z~$h(x_1 \dots x_j)$ spoèítat $h(x_2 \dots x_{j+1})$.
-Na~zaèátku si tedy spoèítáme hash jehly a~první $J$-tice znakù sena. Pak ji¾ jenom posouváme \uv {okénko} o~jedna, pøepoèítáme hashovací funkci a~kdy¾ se shoduje s~hashem jehly, tak porovnáme. Budeme pøitom vìøit tomu, ¾e pokud se tam jehla nevyskytuje, pak máme hashovací funkci natolik rovnomìrnou, ¾e pravdìpodobnost toho, ¾e se pøesto strefíme do~hashe jehly, je $1/N$. Jinými slovy jenom v~jednom z~øádovì $N$ pøípadù budeme porovnávat fale¹nì -- tedy provedeme porovnání a~vyjde nám, ¾e výsledek je neshoda. V~prùmìrném pøípadì tedy mù¾eme stlaèit slo¾itost a¾ témìø k~lineární.
-
-Podívejme se teï na~prùmìrnou èasovou slo¾itost. Budeme urèitì potøebovat èas na~projití jehly a~sena. Navíc strávíme nìjaký èas nad fale¹nými porovnáními, kterých bude v~prùmìru na~ka¾dý $N$-tý znak sena jedno porovnání s~jehlou -- tedy $SJ / N$, pøièem¾ $N$ mù¾eme zvolit dost velké na~to, abychom tento èlen dostali pod nìjakou rozumnou konstantu... Nakonec budeme potøebovat jedno porovnání na~ka¾dý opravdový výskyt, èemu¾ se nevyhneme. Pøipoèteme tedy je¹tì $J \cdot$ {\I $\sharp$výskytù}. Dostáváme tedy: $ \O(J+S+SJ/N+J \cdot$ {\I $\sharp$výskytù}).
-
-Zbývá malièkost -- toti¾ kde vzít hashovací funkci, která toto v¹e splòuje. Jednu si uká¾eme. Bude to vlastnì takový hezký polynom:
-$$h(x_1 \dots x_j) := \left(\sum_{I=1}^{J} x_I \cdot p^{J-I}\right) \bmod N.$$
-Jinak zapsáno se tedy jedná o:
-$$(x_1 \cdot p^{J-1} + x_2 \cdot p^{J-2} + \dots + x_J \cdot p^0 ) \bmod N.$$
-Po posunutí okénka o~jedna chceme dostat:
-$$(x_2 \cdot p^{J-1} + x_3 \cdot p^{J-2} + \dots + x_J \cdot p^1 + x_{J+1} \cdot p^0 ) \bmod N.$$
-Kdy¾ se ale podíváme na~èleny tìchto dvou polynomù, zjistíme, ¾e se li¹í jen o~málo. Pùvodní polynom staèí pøenásobit~$p$, odeèíst první èlen s~$x_1$ a~naopak pøièíst chybìjící èlen $x_{J+1}$. Dostáváme tedy:
-$$h(x_2 \dots x_{J+1}) = (p \cdot h(x_1 \dots x_J) - x_1 \cdot p^J + x_{J+1}) \bmod N.$$
-Pøepoèítání hashovací funkce tedy není nic jiného, ne¾ pøenásobení té minulé~$p$, odeètení nìjakého násobku toho znaku, který vypadl z~okénka, a~pøiètení toho znaku, o~který se okénko posunulo. Pokud tedy máme k~dispozici aritmetické operace v~konstantním èase, zvládneme konstantnì pøepoèítávat i~hashovací funkci.
-
-Tato hashovací funkce se dokonce nejen hezky poèítá, ale dokonce se i~opravdu \uv{hezky} chová (tedy \uv{rozumnì} náhodnì), pokud zvolíme vhodné~$p$. To bychom mìli zvolit tak, aby bylo rozhodnì nesoudìlné s~$N$ -- tedy $\<NSD>(p, N) = 1$. Aby se nám navíc dobøe projevilo modulo obsa¾ené v~hashovací funkci, mìlo by být~$p$ relativnì velké (lze dopoèítat, ¾e optimum je mezi $2/3 \cdot N$ a~$3/4 \cdot N$). S~takto zvoleným~$p$ se tato hashovací funkce chová velmi pøíznivì a~v~praxi má celý algoritmus takøka lineární èasovou slo¾itost (prùmìrnou).
-
-\h{Hledání více øetìzcù najednou}
-Nyní si zahrajeme tuté¾ hru, ov¹em v~trochu slo¾itìj¹ích kulisách. Podíváme se na~algoritmus, který si poradí i~s více ne¾ jednou jehlou.
-Mìjme tedy jehly $\iota_1 \dots \iota_n$, a~jejich délky $J_i = \vert \iota_i \vert $. Dále budeme potøebovat seno $\sigma$ délky $S=\vert \sigma \vert$.
-
-Pøedtím, ne¾ se pustíme do~vlastního vyhledávacího algoritmu, mo¾ná bychom si mìli ujasnit, co vlastnì bude jeho výstupem. U problému hledání jedné jehly to bylo jasné -- byla to nìjaká mno¾ina pozic v~senì, na~kterých zaèínaly výskyty jehly. Jak tomu ale bude zde? Sice bychom také mohli vrátit pouze mno¾inu pozic, ale my budeme chtít malièko víc. Budeme toti¾ chtít vìdìt i~to, která jehla se na~které pozici vyskytuje. Výstup tedy bude vypadat následovnì: $V = \{(i,j)~\vert~\sigma[i:i+J_j]= \iota_j \}$.
-
-Zde se v¹ak skrývá jedna drobná zrada. Budeme se asi muset vzdát nadìje, ¾e najdeme algoritmus, jeho¾ slo¾itost je lineární v~celkové délce v¹ech jehel a~sena. Výstup toti¾ mù¾e být del¹í ne¾ lineární. Mù¾e se nám klidnì stát, ¾e na~jedné pozici v~senì se bude vyskytovat více rùzných jehel -- pokud bude jedna jehla prefixem jiné (co¾ jsme nikde nezakázali), tak máme povinnost ohlásit oba výskyty. Vzhledem k~tomu budeme hledat takový algoritmus, který bude lineární v~délce vstupu plus délce výstupu, co¾ je evidentnì to nejlep¹í, èeho mù¾eme dosáhnout.
-
-Algoritmus, který si nyní uká¾eme, vymysleli nìkdy v~roce 1975 pan Aho a~paní Corasicková. Bude to takové zobecnìní Knuthova-Morrisova-Prattova algoritmu.
-
-\h{Algoritmus Aho-Corasicková}
-
-Opìt se budeme sna¾it sestrojit nìjaký vyhledávací automat a~nìjakým zpùsobem tento automat pou¾ít k~procházení sena. Podívejme se nejprve na~pøíklad. Budeme chtít vyhledávat tato slova: |ara|, |bar|, |arab|, |baraba|, |barbara|. Mìjme tedy tìchto pìt jehel a~rozmysleme si, jak by vypadal nìjaký automat, který by tato slova umìl zatím jenom rozpoznávat. Pro jedno slovo automat vypadal jako cesta, zde u¾ to bude strom. (viz obrázek).
-
-\figure{ara_strom_blank.eps}{Vyhledávací automat -- strom.}{1in}
-
-Navíc budeme muset do~automatu zanést, kde nìjaké slovo konèí. V~pùvodním automatu pro jedno slovo to bylo jednoduché -- ono jedno jediné slovo odpovídalo poslednímu vrcholu cesty. Tady se v¹ak slova mohou vyskytovat vícekrát a~konèit nejenom v~listech ale i~v~nìjakém vnitøním vrcholu (co¾ se stane tehdy, pokud je jedno hledané slovo prefixem jiného hledaného slova). Formálnì to nebudeme dokazovat, ale snadno nahlédneme, ¾e listy stromu odpovídají hledaným slovùm, ale opaènì to neplatí.
-
-\figure{ara_strom_end.eps}{Vyhledávací automat s~konci slov.}{1in}
-
-Dále bychom mìli do~automatu pøidat zpìtné hrany. Jejich definice bude úplnì stejná jako u automatu pro hledání jednoho slova. Jinými slovy z~ka¾dého stavu pùjde zpìtná hrana do~nejdel¹ího vlastního suffixu, který je stavem. Èili kdy¾ budeme mít nìjaké jméno stavu, budeme se ho sna¾it co nejménì (ale alespoò o~znak) zkrátit zleva, abychom zase dostali jméno stavu. Z~koøene -- prázdného stavu -- pak evidentnì ¾ádná zpìtná hrana nepovede.
-
-\figure{ara_strom_final.eps}{Vyhledávací automat se zpìtnými hranami.}{1,25in}
-
-Zbývá nám je¹tì si rozmyslet, jakým zpùsobem bude ná¹ automat hlásit výstup. Opìt smìøujeme k~tomu, aby se automat po~pøeètení nìjakého kusu textu nacházel ve~stavu odpovídajícímu nejdel¹ímu mo¾nému suffixu toho textu. Zatímco u hledání jediné jehly bylo hlá¹ení výskytù jednoduché -- kdykoliv jsme se dostali na~konec \uv{automatové cestièky} tady to bude opìt slo¾itìj¹í.
-
-První, co se nabízí, je vyu¾ít toho, ¾e jsme si oznaèili nìjaké vrcholy, kde hledaná slova konèí. Co tedy zkusit hlásit výskyt tohoto slova v¾dy, kdy¾ pøijdeme do~nìjakého oznaèeného vrcholu? Tento zpùsob v¹ak nefunguje, pokud se uvnitø nìkteré jehly skrývá jehla vnoøená. Napøíklad po~pøeètení slova |bara|, nám ná¹ souèasný automat neøíká, ¾e bychom mìli nìjaké slovo ohlásit, a~pøitom tam evidentì konèí podøetìzec |ara|. Stejnì tak pokud pøeèteme |barbara|, u¾ si nev¹imneme toho, ¾e tam konèí zároveò i~|ara|. Pouhé \uv{hlá¹ení teèek} tedy nefunguje.
-
-Dále si mù¾eme v¹imnout toho, ¾e v¹echna slova, která by se mìla v~daném stavu hlásit, jsou suffixy jména tohoto stavu. Pøitom víme, ¾e zpìtná hrana jméno stavu zkracuje zleva. Tak¾e speciálnì v¹echny suffixy daného stavu, které jsou také stavy, se dají najít tak, ¾e se vydáme po~zpìtných hranách do~koøene. Nabízí se tedy v¾dy projít cestu po~zpìtných hranách a¾ do~koøene a~hlásit v¹echny \uv{teèky}. Tento zpùsob by nám v¹ak celý algoritmus znaènì zpomalil, proto¾e cesta do~koøene mù¾e být relativnì dlouhá, ale teèek na~ní obvykle bude málo.
-
-Mohli bychom také zkusit si pro ka¾dý stav $\beta$ pøedpoèítat mno¾inu $cache(\beta)$, která by obsahovala v¹echna slova, která máme hlásit, kdy¾ se ve~stavu $\beta$ nacházíme. Pokud pak do~tohoto stavu vstoupíme, podíváme se na~tuto mno¾inu a~vypí¹eme v¹e, co v~ní je. Výpis nám bude evidentnì trvat lineárnì k~velikosti mno¾iny, celkovì tedy lineárnì k~velikosti výstupu. Problém je ale ten, ¾e jednotlivé cache mohou být hodnì velké, tak¾e je nestihneme sestrojit v lineárním èase. (Rozmyslete si pøíklad slovníku, kdy se to stane.)
-
-To, co nám ale ji¾ opravdu pomù¾e, bude zavedení zkratek. V¹imli jsme si, ¾e po~zpìtných hranách mù¾eme projít do~koøene a~hlásit v¹echny nalezené teèky. Vadilo nám ale, ¾e se mù¾e stát, ¾e budeme dlouho po~cestì chodit a~pøi tom ¾ádné teèky nenalézat. Zavedeme si proto zkratky k~nejbli¾¹í teèce.
-
-\s{Definice} (zkratková hrana):
-Budeme mít tedy nìjakou funkci $slovo(\beta) :=$ slovo, které konèí ve~stavu $\beta$ (nebo $\emptyset$, pokud ¾ádné takové slovo není). Dále pak funkci $out(\beta) :=$ nejbli¾¹í vrchol dosa¾itelný po~zpìtných hranách, èili nejdel¹í vlastní suffix stavu $\beta$, v~nìm¾ je definovaná funkce $slovo$. Trochu lid¹tìji øeèeno, ten nejbli¾¹í dosa¾itelný vrchol, ve~kterém je teèka.
-
-Po pøidání tìchto zkratkových hran ji¾ máme reprezentaci, ve~které opravdu umíme v~daném stavu vyjmenovat v¹echna slova, která máme vypsat, a~to v~èase lineárním s~tím, kolik tìch slov je.
-
-\s{Definice:}
-Vyhledávací automat sestává ze stromu dopøedných hran (vrcholy jsou prefixy jehel, hrany odpovídají roz¹íøení o~písmenko), zpìtných hran ($z(\beta) :=$ nejdel¹í vlastní suffix slova $\beta$, který je stavem) a~zkratkových hran.
-
-Automat pak bude na~na¹em pøíkladu vypadat takto (zkratkové hrany jsou znázornìny zelenì):
-
-\figure{ara_strom_zkr.eps}{Vyhledávací automat se zkratkovými hranami.}{1,25in}
-
-Nyní u¾ nám zbývá jenom vlastní algoritmus -- nejdøív popí¹eme algoritmus, který bude hledat pomocí takového automatu, a~potom se pustíme do~toho, jak se takový automat staví.
-
-Nejprve si nadefinujeme, jak vypadá jeden krok automatu. Bude to vlastnì nìjaká funkce, která dostane stav a~písmenko. Ona nás pak pomocí tohoto písmenka posune po~automatu. ($f(\alpha, x)$ bude dopøedná hrana ze stavu $\alpha$ oznaèená písmenem~$x$)
-
-\s{Krok ($\alpha$, $x$):}
-\algo
-\:Dokud $f(\alpha, x) = \emptyset~\&~\alpha \neq \<koøen:>~~\alpha \leftarrow z(\alpha)$.
-\:Pokud $f(\alpha, x) \neq \emptyset:~~\alpha \leftarrow f(\alpha, x)$.
-\:Vrátíme výsledek.
-\endalgo
-
-\s{Hledání:}
-\algo
-\:$\alpha \leftarrow \<koøen>$.
-\:Pro znaky $x$ ze slova $\sigma$:
-\::$\alpha \leftarrow \<Krok>(\alpha, x)$.
-\::$\beta \leftarrow \alpha$
-\::Dokud $\beta \neq \emptyset$:
-\:::Je-li $\<slovo>(\beta) \neq \emptyset$:
-\::::Ohlásíme $\<slovo>(\beta)$.
-\:::$\beta \leftarrow \<out>(\beta)$.
-\endalgo
-
-Algoritmus hledání vlastnì není nic jiného, ne¾ prosté projití po~zelených zkratkových hranách ze stavu $\alpha$, ve~kterém právì jsme, a~ohlá¹ení v¹eho, co po~cestì najdeme.
-
-V ka¾dém okam¾iku se automat nachází ve~stavu, který odpovídá nejdel¹ímu mo¾nému suffixu toho, co jsme u¾ pøeèetli. Dùkaz tohoto invariantu je stejný jako u verze automatu pro hledání pouze jedné jehly, nebo» vychází pouze z~definice zpìtných hran. Podobnì nahlédneme, ¾e èasová slo¾itost vyhledávací procedury je lineární v~délce sena plus to, co spotøebujeme na~hlá¹ení výskytù. Nejprve na~chvíli zapomeneme, ¾e nìjaké výskyty hlásíme a~spoèítáme jenom kroky. Ty mohou vést dopøedu a~zpátky. Krok dopøedu prodlu¾uje jméno stavu o~jedna, krok dozadu zkracuje aspoò o~jedna. Tudí¾ krokù dozadu je maximálnì tolik, co krokù dopøedu a~krokù dopøedu je maximálnì tolik, kolik je délka sena. V¹echny kroky dohromady tedy trvají $\O(S)$. Hlá¹ení výskytù pak trvá $\O(S~+ \vert V \vert)$. Celé hledání tedy trvá lineárnì v~délce vstupu a~výstupu.
-
-Zbývá nám u¾ jen konstrukce automatu. Opìt vyu¾ijeme faktu, ¾e zpìtná hrana ze stavu $\beta$ vede tam, kam by se dostal automat pøi hledání $\beta$ bez prvního písmenka. Tak¾e zase chceme nìco, jako simulovat výpoèet toho automatu na~slovech bez prvního písmenka a~doufat v~to, ¾e si vystaèíme s~tou èástí automatu, kterou jsme u¾ postavili. Tentokrát to v¹ak nemù¾eme dìlat jedno slovo po~druhém, proto¾e zpìtné hrany mohou vést køí¾em mezi jednotlivými vìtvemi automatu. Mohlo by se nám tedy stát, ¾e pøi hledání nìjakého slova potøebujeme zpìtnou hranu, která vede do~jiného slova, které jsme je¹tì nezkonstruovali. Tak¾e tento postup sel¾e. Mù¾eme v¹ak vyu¾ít toho, ¾e ka¾dá zpìtná hrana vede ve~stromu alespoò o~jednu hladinu vý¹. Mù¾eme tak strom konstruovat po~hladinách. Lze si to tedy pøedstavit tak, ¾e paralelnì spustíme vyhledávání v¹ech slov bez prvních písmenek a~v¾dycky udìláme jeden podkrok ka¾dého z~tìch hledání, co¾ nám dá zpìtné hrany z~dal¹ího patra stromu.
-
-\s{Konstrukce automatu:}
-\algo
-\:Zalo¾íme prázdný strom, $r \leftarrow$ jeho koøen.
-\:Vlo¾íme do~stromu slova $\iota_1 \dots \iota_n$, nastavíme $slovo(*)$.
-\:$z(r) \leftarrow \emptyset$, $out(r) \leftarrow \emptyset$.
-\:Zalo¾íme frontu $F$ a~vlo¾íme do~ní syny koøene.
-\:$\forall v~\in F:~~z(v) \leftarrow r, \<out>(v) \leftarrow \emptyset$.
-\:Dokud $F \neq \emptyset$:
-\::Vybereme $u$ z~fronty $F$.
-\::Pro v¹echny syny $v$ vrcholu $u$:
-\:::$q \leftarrow \<Krok>(z(u), \<písmeno na~hranì uv>)$.
-\:::$z(v) \leftarrow q$.
-\:::Pokud $slovo(q) \neq \emptyset$, pak $out(v) \leftarrow q$.
-\::::Jinak $out(v) \leftarrow out(q)$.
-\:::Vlo¾íme $v$ do~fronty $F$.
-\endalgo
-
-To, ¾e tento algoritmus zkonstruuje zpìtné hrany jak má, vyplývá z~toho, ¾e nedìláme nic jiného, ne¾ ¾e spou¹tíme výpoèty po~hladinách na~v¹echna hledaná slova bez prvního písmenka. Stejnì tak to, ¾e dobìhne v~lineárním èase, je takté¾ dùsledkem toho, ¾e efektivnì spou¹tíme v¹echny tyto výpoèty. Jen nìkdy udìláme najednou krok dvou èi více výpoètù (napøíklad |araba| a~|arbara| se poèítají na~zaèátku, dokud jsou stejné, jen jednou). Èasová slo¾itost této konstrukce je tedy men¹í nebo rovna souètu èasových slo¾itostí výpoètù nad v¹emi tìmi slovy. To u¾ ale víme, ¾e je lineární v~celkové délce tìchto slov. Konstrukce automatu tedy trvá nejvý¹e tolik, co hledání v¹ech $\iota_i$, co¾ je $\O(\sum_{i} \iota_i)$.
-
-\s{Vìta:} Algoritmus Aho-Corasicková najde v¹echny výskyty v~èase
-$$\O\left(\sum_i~\iota_i~+~S~+~\sharp\<výskytù>\right).$$
-
-Je¹tì se na~závìr zamysleme, jak bychom si takový automat ukládali do~pamìti. Urèitì se nám bude hodit si stavy nìjak oèíslovat (tøeba v~poøadí, v~jakém budou vznikat). Potom funkce pro zpìtné a~zkratkové hrany mohou být reprezentované polem indexovaným èíslem stavu. Funkce {\I Slovo}, která øíká, jaké slovo ve~stavu konèí, zase mù¾e být pole indexované stavem, které nám øekne poøadové èíslo slova ve~slovníku. Pro dopøedné hrany v~ka¾dém vrcholu pak mù¾eme mít pole indexované písmenky abecedy, které nám pro ka¾dé písmenko øekne, buï ¾e taková hrana není, nebo nám øekne, kam tato hrana vede. Je vidìt, ¾e takovéto pole se hodí pro pomìrnì malé abecedy. U¾ pro abecedu A-Z~bude velikosti 26 a~z~vìt¹iny bude prázdné, tak¾e bychom plýtvali pamìtí. V praxi se proto èasto pou¾ívá hashovací tabulka. Pøípadnì bychom mohli mít i~jen jednu velkou spoleènou hashovací tabulku, která bude reprezentovat funkci celou, ve~které budou zahashované dvojice (stav, písmenko). Tìchto dvojic je evidentnì tolik, kolik hran stromu, èili lineárnì s~velikostí slovníku, a~je to asi nejkompaktnìj¹í reprezentace.
-
-
-\bye
+++ /dev/null
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projects / ads2.git / commitdiff
