From: Martin Mares Date: Fri, 24 Apr 2009 07:09:01 +0000 (+0200) Subject: Presun starych zapisku X-Git-Url: http://mj.ucw.cz/gitweb/?a=commitdiff_plain;h=b41015c3d7a080f1668d48148b6cfc1b83b77ab5;p=ads1.git Presun starych zapisku --- diff --git a/0-demo/0-demo.tex b/0-demo/0-demo.tex deleted file mode 100644 index bc5d7b7..0000000 --- a/0-demo/0-demo.tex +++ /dev/null @@ -1,37 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{0}{Ukázka pou¾ití maker}{(zapsal Martin Mare¹)} - -% Takhle vypadá nadpis -\h{Pøedposlední kapitola} - -% \> zaøídí, aby se odstavec neodsadil. Pomocí \I se sází kurzíva, \foot vyrobí poznámku pod èarou. -\>Je svaèveèer. {\I Lysperní jezeleni} se vírnì vrtáèejí v~mokøavì.\foot{Viz Lewis Caroll: Jabberwocky.} - -\itemize\ibull -\:Takhle. -\:Vypadají. -\:Odrá¾ky. -\endlist - -\h{Druhá kapitola} - -\s{Vìta:} Paøez není strom. - -\proof -Strom je speciálním pøípadem lesa. Les je (podle definice) graf bez kru¾nic. -Paøez obsahuje alespoò jednu kru¾nici. Proto paøez nemù¾e být les, a~tedy ani -strom. -\qed - -\s{Algoritmus:} (tøídìní posloupnosti $a_1,\ldots,a_n$ pomocí {\sc Stupidsort}u) - -\algo -\:$\pi \leftarrow \hbox{identická permutace na~mno¾inì $\{1,\ldots,n\}$}$. -\:Opakuj: -\::Ovìø, zda je posloupnost $a_{\pi(1)},a_{\pi(2)},\ldots,a_{\pi(n)}$ uspoøádána vzestupnì. - Pokud je, vra» ji jako výsledek. -\::Nahraï $\pi$ jejím lexikografickým následníkem. -\endalgo - -\bye diff --git a/0-demo/Makefile b/0-demo/Makefile deleted file mode 100644 index 98def69..0000000 --- a/0-demo/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=0-demo - -include ../Makerules diff --git a/1-euklid/1-euklid.tex b/1-euklid/1-euklid.tex deleted file mode 100644 index c62e9df..0000000 --- a/1-euklid/1-euklid.tex +++ /dev/null @@ -1,245 +0,0 @@ -\input ../lecnotes.tex -\input epsf.tex - -\def\N{N} - -\prednaska{1}{Eukleidùv algoritmus}{(zapsaly T.~Klimo¹ová a K.~B\"ohmová)} - -\h{} -\>{\bf Problém hledání nejvìt¹ího spoleèného dìlitele } - -Cílem je najít nejvìt¹ího spoleèného dìlitele zadaných èísel -$a_0, b_0 \in \N $, dále jen $\gcd(a_0, b_0)$, tedy Greatest Common -Divisor. - -\s{Algoritmus:} (Eukleidùv algoritmus verze $1.0$; snad 200 let pøed Eukleidem) - -\algo -\algin èísla $a_0$, $b_0$. -\:$a\leftarrow a_0, b\leftarrow b_0$. -\:while $a\not=b$ : -\::if $a > b \Rightarrow a \leftarrow a-b $ -\::\rlap{else}\phantom{if }$\phantom{a > b} \Rightarrow b \leftarrow b-a $ -\algout $a=\gcd(a_0,b_0)$. -\endalgo - -\noindent{\sl Dùkaz správnosti: } - -\>{\bo 1) EA se zastaví} - -V ka¾dém prùchodu cyklem se buï $a$ zmen¹í o hodnotu $b$ anebo se $b$ zmen¹í o~hodnotu $a$. Proto souèet $a+b$ klesne poka¾dé alespoò o $1$. Tedy celkem -se uskuteèní nanejvý¹ $a+b$ prùchodù cyklem a pak algoritmus skonèí. - -\>{\bo 2) EA vydá $\gcd(a_0, b_0)$} - -Pøi dùkazech správnosti algoritmu se èasto pou¾ívá {\I invariant.} -To je nìco, co se v prùbìhu algoritmu nemìní (obvykle hodnota nìjakého výrazu nebo jeho vlastnost, napø. dìlitelnost dvìma). - -Doká¾eme, ¾e platí invariant: $\gcd(a, b) = \gcd(a_0, b_0)$. - -Algoritmus pøi svém bìhu postupnì mìní hodnoty $a$ a $b$. -Tedy -$(a_0, b_0) \rightarrow (a_1, b_1) \rightarrow -\dots \rightarrow (a_k, b_k)$. -A jakmile je splnìna rovnost $a_k = b_k$, tak skonèí. -My chceme ukázat, ¾e platí -$\gcd(a_0, b_0) = \gcd(a_1, b_1) = \dots = \gcd(a_k, b_k)$. - -K~tomu bude tøeba nìkolik pozorování: - -\>{\I Pozorování 1:} $\gcd(a, a) = a$ (pro $a>0$). - -Nahlédneme snadno. Nejvìt¹í spoleèný dìlitel jediného èísla je ono samo. - -\>{\I Pozorování 2:} $\gcd(a, b) = \gcd(b, a)$. - -Takté¾ jednoduché. Pøi urèování nejvìt¹ího spoleèného dìlitele -nám na poøadí èísel nezále¾í. - -\>{\I Pozorování 3:} $\gcd(a, b) = \gcd(a \pm b, b)$. - -%%Rozmyslíme si, ¾e a¾ doká¾eme {\I Pozorování 3 }, máme vyhráno. - -Doká¾eme silnìj¹í vìc -- platnost ekvivalence -$k\vert a, k\vert b \Leftrightarrow k\vert a, k\vert(a\pm b)$. - -\>$\Rightarrow$: Jeliko¾ $k\vert a, k\vert b$, dá se $a$ vyjádøit jako $k$-násobek nìjakého $a'$. Tedy $a = k\cdot a'$. -Obdobnì $b = k\cdot b'$, pro nìjaká èísla $a',b'\in \N$. -Tak¾e souèet $a\pm b$ si mù¾eme rozepsat jako $(a'\pm b')\cdot k$ z èeho¾ je -ji¾ vidìt, ¾e $k\vert(a\pm b)$. - -\>$\Leftarrow$: Podobnì $k\vert (a\pm b), k\vert b \Leftrightarrow k\vert a$. - -Uvìdomíme si, ¾e tato tøi pozorování nám staèí k tomu, aby invariant -platil. Algoritmus tedy opravdu vydá $\gcd(a_0,b_0)$. -\qed - -\goodbreak - -\>{3) \bo Rychlost algoritmu} - -Algoritmus provede v~nehor¹ím pøípadì øádovì $a+b$ iterací. To je velmi pomalé, -a proto vyvstává otázka, dá-li se nìjak zrychlit. - -V¹imnìme si, ¾e opakované odèítání jednoho èísla od~druhého lze nahradit výpoètem -zbytku po~dìlení. Algoritmus tedy mu¾eme upravit následovnì: - -\s{Algoritmus:} (Eukleidùv alg. v$2.0$; neznámý Eukleidùv pokraèovatel, neznámo kdy) - -\algo -\algin èísla $a_0$, $b_0$. -\:$a\leftarrow a_0, b\leftarrow b_0$. -\:while $b \neq 0$: -\::$a \leftarrow a \mod b$ -\::$a \leftrightarrow b$ -\algout $a=\gcd(a_0,b_0)$. -\endalgo - -\>{\sl Dùkaz správnosti: } - -Algoritmus urèitì vydá správný výsledek, proto¾e poèítá toté¾, co pøedchozí verze. -Uká¾eme, ¾e poèet krokù, který provede verze 2.0, je øádovì $\log(\max(a,b))$. -K~tomu se nám bude hodit následující: - -{\narrower -\s{Lemma:} Za dva prùchody cyklem se buï hodnota $a$ nebo hodnota $b$ -zmen¹í alespoò dvakrát. - -\proof -Rozebereme, co se stane po dvojím projití cyklem. -Na zaèátku máme èísla $a_0$ a $b_0$. Bez újmy na obecnosti pøedpokládejme, -¾e $a_0>b_0$. Po~prvním prùchodu získáme $a_1=b_0; b_1=a_0 \mod b_0$, co¾ je ménì -ne¾ $b_0$. Po druhém prùchodu: $a_2=b_1; b_2=a_1 \mod b_1 = b_0 \mod b_1$. Chceme -ukázat, ¾e kdy¾ je $b_1 < b_0$, tak $b_0 \mod b_1 \leq b_0/2$. - -\itemize\ibull -\:Buï platí $b_1 \leq b_0/2$. Pak jistì $b_0 \mod b_1 < b_1 \leq b_0/2.$ -\:Nebo nastane druhá mo¾nost $b_1 > b_0/2$. -Pak tedy $b_0 \mod b_1 = b_0-b_1$, co¾ je takté¾ maximálnì $b_0/2$. -\qed -\endlist - -} - -Nyní staèí lemma ¹ikovnì vyu¾ít: -Dvojic prùchodù, které zmen¹ují hodnotu $a$, je nejvý¹e $\lceil \log_2 -a \rceil$. Obdobnì tìch sni¾ujících hodnotu $b$ je nejvý¹e $\lceil \log_2 b \rceil$. -Celkový poèet prùchodù tedy je nejvý¹e $2(\lceil \log_2 a \rceil+\lceil -\log_2 b\rceil)$. - -Je¹tì bychom chtìli dokázat, ¾e ná¹ horní odhad na~poèet prùchodù není pøíli¹ -velkorysý. Zkusme se podívat, co se stane, kdy¾ algoritmus necháme spoèítat -$\gcd(F_n, F_{n-1})$, kde~$F_i$ je $i$-té Fibonacciho èíslo. Tehdy v¹echna -modula budou ve~skuteènosti odèítání a algoritmus bude poèítat -$\gcd(F_n, F_{n-1}) \rightarrow \gcd(F_{n-1}, F_{n-2}) \rightarrow -\dots \rightarrow \gcd(1, 1)$. - -Díky exponenciální velikosti Fibonacciho èísel tento výpoèet bude -opravdu trvat logaritmicky dlouho vzhledem k~velikosti vìt¹ího ze -zadaných èísel. -(Zároveò je to také pìkný dùkaz toho, ¾e Fibonacciho èísla jsou -navzájem nesoudìlná.) - -\h{Výpoèetní model} -Kdy¾ chceme studovat algoritmy, mìli bychom se zaèít zaobírat otázkou, co takový algoritmus vlastnì je. -®ádná obecnì uznávaná definice algoritmu neexistuje, nadefinujeme si proto alespoò výpoèetní model -a za~algoritmy budeme pova¾ovat programy v tomto modelu. - -\s{Základní vlastnosti výpoèetního modelu:} - -V první øadì potøebujeme modelu sdìlit, s èím má pracovat, a pak se -dovìdìt, jak to dopadlo. Bez újmy na obecnosti mù¾eme pova¾ovat $n$ -èísel za {\sl vstup} a za {\sl výstup} $m$ èísel $($mù¾eme se omezit -na èísla, nebo» cokoli jiného umíme do èísel zakódovat$)$. - -Dále by mìl výpoèetní model umìt provádìt {\sl elementární operace}, -co¾ -jsou nejen ty aritmetické $(+,-,*,/,{\rm mod}, \dots)$ a logické (negace, -and, or, \dots), ale také øídící operace (skoky, podmínìné skoky, halt, -\dots) a práci s pamìtí. - -\s{Definice:} -\itemize\ibull -\:{\I Èas bìhu algoritmu} $t(x)$ pro vstup~$x$ mìøíme jako poèet -elementárních operací, které program provedl pøi zpracování vstupu -$x$. -\:{\I Prostor bìhu algoritmu} $s(x)$ je analogicky poèet pamì»ových -bunìk spotøebovaných pøi výpoètu se vstupem~$x$. -\:{\I Èasová slo¾itost} (v~nejhor¹ím pøípadì) je: -$$T(n) := \max \{t(x) ; \hbox{$x$ je vstup délky $n$}\}.$$ -\:{\I Prostorová slo¾itost} (v~nejhor¹ím pøípadì) je: -$$S(n) := \max \{s(x) ; \hbox{$x$ je vstup délky $n$}\}.$$ -\endlist - -\s{Díra v definici:} Co jsou to èísla? -Kdy¾ mohou být libovolnì velká, pak se dá podvádìt pøi poèítání èasové i prostorové -slo¾itosti. Napravit to mù¾eme buïto tak, ¾e vstup budeme mìøit v~bitech a operace -s~$k$-bitovými èísly bude trvat øádovì $\log k$ krokù, nebo ¾e omezíme èísla -na~polynomiálnì velká vzhledem k~velikosti vstupu. Pro normální algoritmy tyto dvì -definice dávají èasové slo¾itosti li¹ící se v¾dy logaritmem velikosti vstupu, tak¾e -pro srovnávání algoritmù nemusíme tento rozdíl uva¾ovat. Pro tuto pøedná¹ku si vybereme -omezení èísel na~polynomiálnì velká. - -\h{Panorama slo¾itostí} - -Abychom mìli pøedstavu o~tom, jak pou¾itelné jsou algoritmy se kterou -èasovou slo¾itostí, zkusme si pár slo¾itostí srovnat za pøedpokladu, -¾e ná¹ poèítaè za sekundu provede $10^9$ operací: -\def\[#1]{\,\hbox{#1}} -$$\vbox{ -\halign{$#$ \hfil&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil -$#$&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil $#$\cr -\hbox{funkce / $n=$\hskip-2em}& 10 & 20 & 30 -& 50 & 100 & 1\,000 & 1\,000\,000 \cr -\noalign{\medskip\hrule\bigskip} -\log_2 n & 3.3\[ns] & 4.3\[ns] & 4.9\[ns] -& 5.6\[ns] & 6.6\[ns] & 10.0\[ns] & 19.9\[ns] \cr -n & 10\[ns] & 20\[ns] & 30\[ns] -& 50\[ns] & 100\[ns] & 1\[$\mu$s] & 1\[ms] \cr -n\cdot\log_2 n\hskip-1em & 33\[ns] & 86\[ns] -& 147\[ns] & 282\[ns] & 664\[ns] & 10\[$\mu$s] & 20\[ms] -\cr -n^2 & 100\[ns] & 400\[ns] & 900\[ns] -& 2.5\[$\mu$s] & 100\[$\mu$s] & 1\[ms] & 1\,000\[s] \cr -n^3 & 1\[$\mu$s] & 8\[$\mu$s] & 27\[$\mu$s] -& 125\[$\mu$s] & 1\[ms] & 1\[s] & 10^9\[s] \cr -2^n & 1\[$\mu$s] & 1\[ms] & 1\[s] -& 10^6\[s] & 10^{21}\[s] & 10^{292}\[s] & \approx\infty \cr -n! & 10^6\[s] & 10^{18}\[s] & 10^{32}\[s] -& 10^{64}\[s] & 10^{158}\[s] & 10^{2567}\[s] & \approx\infty \cr -}}$$ -\halign{#\hfil&\quad #\hfil\cr -Pro pøedstavu: &$1\,000\[s]$ je asi tak ètvrt hodiny\cr - &$1\,000\,000\[s]$ je necelých 12 dní\cr - &$10^9\[s]$ je 31 let\cr - &$10^{18}\[s]$ je asi tak stáøí Vesmíru. \cr} - -Poèítaèe se nám ale zrychlují\foot{\uv{Ka¾dé dva roky se výkon poèítaèù -zdvojnásobí} -- Gordon Moore (prý)} -- není tedy lep¹í chvíli poèkat -ne¾ vymý¹let lep¹í algoritmus? :-) Podívejme se, jak velký vstup -doká¾eme zpracovat za $10^6$ a $2\cdot 10^6$ operací: -$$\vbox{\halign{\hfil$#$\quad&\hfil$#$\quad&\hfil$#$\qquad&#\hfil\cr -\hbox{funkce} & 10^6\;\hbox{op.} & 2\cdot10^6\;\hbox{op.} & zmìna \cr -\noalign{\medskip\hrule\bigskip} -n &1\,000\,000 &2\,000\,000 &2-krát více \cr -n^2 &1\,000 &1\,414 &$\sqrt{2}\approx 1.41$-krát -více \cr -n^3 &100 &126 &$\root3\of2\approx 1.26$-krát -více \cr -2^n &20 &21 &o 1 více \cr -}}$$ -Na nìkterých èasových slo¾itostech se tedy exponenciální zrychlování -poèítaèù projevuje jen minimálnì. - -Jak je vidìt na~následujícím grafu, konstanty v~èasové slo¾itosti -vùbec nehrají pøíli¹ velkou roli, proto se vyplácí najít nejdøíve -algoritmus, jeho¾ slo¾itost je asymptoticky dobrá, a teprve pak -optimalizovat konstanty. - -\>\epsfxsize=1\hsize\epsfbox{../slides/funcs.eps} - -V~praxi také èasto pomù¾e zpracovávat velké vstupy asymptoticky rychlým -algoritmem a pro malé vstupy pøepnout na~\uv{hloupý} algoritmus, který -má malé multiplikativní konstanty. - -\bye diff --git a/1-euklid/Makefile b/1-euklid/Makefile deleted file mode 100644 index dc2d95e..0000000 --- a/1-euklid/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=1-euklid - -include ../Makerules diff --git a/10-cesty/10-cesty.tex b/10-cesty/10-cesty.tex deleted file mode 100644 index 805de67..0000000 --- a/10-cesty/10-cesty.tex +++ /dev/null @@ -1,233 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{10}{Nejkrat¹í cesty}{(zapsali L. Banáková, O. Hoferek, J. Bøeèka)} - -\s{Definice:} {\I Vzdálenost vrcholù} $d(u,v)$ je délka nejkrat¹í cesty $(u,v)$, -pokud existuje, nebo $+\infty$, pokud taková cesta neexistuje. - -\s{Problém:} Je dán graf G a funkce $l: E(G) \rightarrow {\bb R}$ pøiøazující -hranám jejich délky. Dále je dán startovací a cílový vrchol -$s,c~\in~V(G)$. Chceme najít cestu $s=v_1, v_2, \dots, v_k=c$ takovou, aby délka cesty -$$l(v_1, v_2) + l(v_2, v_3) + \dots + l(v_{k-1}, v_k)$$ -byla minimální. Takovéto cestì budeme øíkat {\I nejkrat¹í cesta} z~$s$~do~$c$. - -\noindent -Bez újmy na obecnosti budeme pøedpokládat, ¾e graf $G$ je orientovaný, bez smyèek a -násobných hran. - -\noindent -Nejprve uvá¾íme pøípady, kdy jsou v¹echny hrany stejnì dlouhé. Tehdy mù¾eme pou¾ít -algoritmus prohledávání do ¹íøky (BFS). K jeho implementaci je zapotøebí fronta $Q$ s -metodami $Put(Q, v)$ (pøidání prvku $v$ na konec fronty) a $Get(Q)$ (odebrání -prvku ze zaèátku fronty). Algoritmus vrátí pole \uv{znaèek} $z$: $z(v) = 1$ právì tehdy -pokus je vrchol $v$ dostupný ze startovacího vrcholu $s$, jinak $z(v) = 0$. - -\s{Algoritmus:} (Prohledávání do ¹íøky (BFS)) - -\algo -\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ -\:$Q \leftarrow \{s\}$ -\:while $Q \not= \emptyset :$ -\::$v \leftarrow Get(Q)$ -\::for $\forall w: (v,w)\in E$ -\:::if $z(w) = 0$ then -\::::$z(w) \leftarrow 1$ -\::::$Put(Q, w)$ -\endalgo - -\s{Lemma È (èasové):} BFS dobìhne v~èase $\O(m+n)$. - -\proof -Ka¾dý vrchol se do fronty dostane maximálnì jednou a ka¾dou hranu zpracujeme -maximálnì jednou. -\qed - -\s{Lemma D (dosa¾itelnost):} BFS oznaèí právì vrcholy dostupné ze $s$. - -\proof - -\noindent -\uv{$\Rightarrow$}: Indukcí podle bìhu algoritmu. - -\noindent -\uv{$\Leftarrow$}: Doká¾eme sporem. Uva¾me, ¾e existuje vrchol dostupný, ale algoritmem -neoznaèený. Vezmìme takovýto \uv{¹patný} vrchol $v$, který je $s$ nejblí¾e. Uva¾me -nejkrat¹í cestu $(s,v)$: $s,\dots,u,v$. Pøedchozí vrchol na této cestì $u$ -musí být \uv{dobrý}. Vrchol $u$ se dostane do fronty, pak je z~ní vybrán a tím -se zpracuje i vrchol $v$ $\Rightarrow$ spor. - -Pøedchozím algoritmem jsme pouze zjistili, které vrcholy jsou z~$s$ dosa¾itelné. -Nyní si tento algoritmus modifikujeme tak, abychom na¹li $d(s,v)$ pro v¹echna -$v~\in~V(G)$. - -\s{Roz¹íøený algoritmus:} (Prohledávání do ¹íøky (BFS)) - -\algo -\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ -\:$D(*) \leftarrow +\infty, D(s) \leftarrow 0$ -\:$Q \leftarrow \{s\}$ -\:while $Q \not= \emptyset :$ -\::$v \leftarrow Get(Q)$ -\::for $\forall w: (v,w)\in E$ -\:::if $z(w) = 0$ then -\::::$z(w) \leftarrow 1$ -\::::$D(w) \leftarrow D(v) + 1$ -\::::$Put(Q, w)$ -\endalgo - -\noindent -Prùbìh tohoto algoritmu si mù¾eme ukázat na následujícím obrázku (\uv{praseèí graf}): - -\figure{praseci-graf.eps}{Praseèí graf}{75mm} - -\s{Definice:} {\I Vrstva} $ L_i\subseteq V $ : $ L_0 = \{s\} $ , $ L_{i+1} = $ -$ \{ w$ : $ w $ oznaèen pøi procházení vrcholu $ v \in L_i $$ \} $ - -\s{Lemma V (vzdálenosti):} Na konci BFS je $\forall v: D(v) = d(s,v)$. - -\proof - -\noindent -a) pro nedosa¾itelné vrcholy: OK (algoritmus je neoznaèí $\Rightarrow D(v) = \infty$) - -\noindent -b) pro dosa¾itelné vrcholy: Víme, ¾e pro vrchol $v \in L_i$ platí $D(v)=i$, -staèí tedy zjistit, zda $\forall i: \forall v \in L_i$ je $d(s,v)=i$. To ovìøíme matematickou indukcí -podle~$i$: - -pro $i=0$: evidentní, - -pro $i>0$: Pøi procházení vrstvy $L_{i-1}$ musí být vrchol $v$ takový, ¾e $d(s,v)=i$, oznaèen -a zároveò nemohl být oznaèen døíve a tudí¾ patøí do $L_i$. -\qed - -\noindent -V¹imnìme si, ¾e v~grafu existují pouze tøi typy hran vzhledem k na¹emu algoritmu: -\itemize\ibull -\:dopøedu o jednu vrstvu -\:dozadu o jednu nebo víc vrstev -\:ve vrstvì -\endlist - -Abychom na¹li i samotné cesty, nejen jejich délky, modifikujeme svùj algoritmus tak, -¾e si pro ka¾dý vrchol $v$, který oznaèíme, budeme pamatovat jeho pøedchùdce $p(v)$: - -\algo -\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ -\:$D(*) \leftarrow +\infty, D(s) \leftarrow 0$ -\:$p(*) \leftarrow$ ? -\:$Q \leftarrow \{s\}$ -\:while $Q \not= \emptyset :$ -\::$v \leftarrow Get(Q)$ -\::for $\forall w: (v,w)\in E$ -\:::if $z(w) = 0$ then -\::::$z(w) \leftarrow 1$ -\::::$D(w) \leftarrow D(v) + 1$ -\::::$p(w) \leftarrow v$ -\::::$Put(Q, w)$ -\endalgo - -\s{Pozorování:} Pokud $p(v) \not=$ ? $\Rightarrow D(v) = D(p(v)) + 1$. - -\s{Lemma S (stromové):} Graf $(W,F)$, kde $W$ = dosa¾itelná èást $V$, $F = \{(v,p(v))\}$ -je strom orientovaný do~koøene $s$. Navíc ukazuje nejkrat¹í cestu pro ka¾dý dosa¾itelný -vrchol (pro ka¾dý vrchol v tomto grafu, existuje jediná orientovaná cesta do koøene -$s$, která je zároveò nejkrat¹í cesta z $s$ do tohoto vrcholu). - -\noindent -Nyní uva¾me, ¾e délky hran $l$ nejsou v¹echny stejnì dlouhé: - -Uká¾eme si trik pro ohodnocené hrany: hranu délky $l$ -podrozdìlíme na $l$ hran délky 1 a pak spustíme BFS. Algoritmus pobì¾í s èasovou -slo¾itostí $O((m+n)l_{max})$. To není zrovna moc výhodné, a proto si uká¾eme tzv. {\I Budíkovou taktiku}: - -Místo toho, abychom ka¾dou hranu podrozdìlovali, si budeme pro ka¾dý vrchol pamatovat \uv{èas budíku} $b$. -Èasem $b(v)$ budíku vrcholu~$v$ rozumíme èas, kdy se do tohoto vrcholu vlna dostane, kdy¾ se bude ¹íøit po -dosud známých hranách. Na zaèátku nastavíme $\forall v \in V: b(v) = l(s,v)$ a pokud pøi bìhu -algoritmu objevíme hranu, která nám umo¾ní dostat se do $v$ rychleji, tak hodnotu $b(v)$ zmìníme. -Algoritmus pak bude pracovat tak, ¾e bude spát, dokud nezazvoní nìjaký budík (co¾ znamená, ¾e -jsme dorazili do nìjakého vrcholu). - -Tato taktika nás pøivede k Dijkstrovu algoritmu, kde se ze dvoustavového $z(v)$ stane tøístavové -$z(v)) \in \{{\bf{N}}, {\bf{V}}, {\bf{H}}\}$, kde {\bf{N}} znamená nevidìn, {\bf{V}} vidìn a {\bf{H}} hotov. Podle hodnoty $z(v)$ se -pak $D(v)$ rovná $+\infty$ pro $z(v) = {\bf{N}}$, èasu budíku pro $z(v) = {\bf{V}}$ nebo vzdálenosti $d(s,v)$ pro $z(v) = {\bf{H}}$. - -\s{Algoritmus:} (Dijkstrùv algoritmus) - -\algo -\:$z(*) \leftarrow {\bf{N}}, z(s) \leftarrow {\bf{V}}$ -\:$D(*) \leftarrow +\infty , D(s) \leftarrow 0$ -\:$p(*) \leftarrow $? -\:while $\exists v : z(v) = {\bf{V}} :$ -\::$v \leftarrow $ vrchol, pro nìj¾ $z(v)={\bf{V}}$ a zároveò $D(v)$ je minimální -\::$z(v) \leftarrow {\bf{H}}$ -\::for $\forall w : (v,w) \in E$: -\:::if $D(w)>D(v) + l(v,w)$ then -\::::$D(w) \leftarrow D(v) + l(v,w)$ -\::::$z(w) \leftarrow {\bf{V}}$ -\::::$p(w) \leftarrow v$ -\endalgo - -\s{Vìta:} Pokud $\forall v,w: l(v,w) \in \bb{Z}^+ \cup \{\infty\}$, pak Dijkstrùv algoritmus -najde nejkrat¹í cesty v èase $\O(n^2)$. - -\proof -V prùbìhu algoritmu se maximálnì $n$-krát hledá vrchol $v$ s minimálním $D(v)$, -maximálnì $m$-krát se pøenastavuje $D(v)$. Pokud bude struktura $D$ ulo¾ena jako -pole (hledání minima v $\O(n)$, zmìna hodnoty $\O(1)$), bude celková -èasová slo¾itost Dijkstrova algoritmu $\O(n^2 + m) = \O(n^2)$. Fakt, ¾e se algoritmus -zastaví je evidentní, proto¾e se stav ¾ádného vrcholu nevrací z {\bf{H}} do {\bf{V}}. - -Úplný dùkaz správnosti a èasové slo¾itosti i pro hrany ohodnocené reálnými èísly -bude na pøí¹tí pøedná¹ce. -\qed - -Nahlédnìme nyní, zda by vedlo k~vylep¹ení èasové slo¾itosti, kdybychom pøi~implementaci -Dijkstrova algoritmu pou¾ili jako datovou strukturu pro ukládání vidìných vrcholù rùzné typy hald. -Provádìli bychom s~nimi operace \ (maximálnì $n$-krát) a \ (maximálnì $m$-krát). Zmínìné -operace mají pro rùzné typy hald následující èasové slo¾itosti: -$$\vbox{\halign{\strut # \quad & # \quad & # \quad & #\cr -& \it binární halda & \it $k$-regulární halda & \it Fibonacciho halda\cr -\noalign{\smallskip} -\ & $\O(\log{n})$ & $\O(k\log_k{n})$ & $\O(\log{n})$ \cr -\ & $\O(\log{n})$ & $\O(\log_k{n})$ & $\O(1)$ \cr -{\I celková slo¾itost} & $\O((m+n)\log{n})$ & $\O(m\log_{m/n}{n})$ & $\O(n\log{n}+m)$ \cr -}}$$ - -Pou¾ijeme-li klasickou haldu, dostaneme celkovou èasovou slo¾itost $\O((m+n)\log{n})$, co¾ znamená, -¾e jsme si pomohli v pøípadech, kdy je graf \uv{øídký}. U $k$-regulární haldy se celková èasová slo¾itost -rovná $\O(nk\log_k{n}+m\log_k{n})$, ideálnì pro $k=m/n$: $\O(m\log_{m/n}{n})$. Prozkoumejme, -jak se nám v tomto pøípadì bude mìnit èasová slo¾itost pro rùznì \uv{husté} grafy: -\itemize\ibull -\:$m \approx n \rightarrow \O((m+n)\log{n})$ -\:$m \approx n^2 \rightarrow \O(m)$ -\:$m \approx n^{1+\epsilon} \rightarrow \O(m) \dots (k=m/n= n^\epsilon)$ -\endlist -\noindent -Pøi pou¾ití Fibonacciho haldy je pak celková èasová slo¾itost rovna $\O(n\log{n}+m)$. - -\medskip - -Nyní si pøedvedeme trochu jiný algoritmus na prohledávání grafu. Mìjme matici sousednosti $A$ -ke grafu $G = (V, E)$: $ A_{ij} = 1 \Leftrightarrow (v_i, v_j) \in E $, jinak $A_{ij} = 0$. Potom -$A^2_{ij} = \sum_{k=1}^n A_{ik}A_{kj} $. Tento souèet je nenulový právì tehdy, kdy¾ -vrcholy $i$,$k$,$j$ tvoøí sled délky 2. Jinými slovy $A^2_{ij}$ se rovná poètu sledù -délky 2 v $G$ z $i$ do $j$. Obdobnì $A^k_{ij}$ = poèet sledù délky $k$. Pokud -k matici $A$ pøièteme jednotkovou matici ${\bb E}_n$ (èím¾ si pøimyslíme smyèky), -dostaneme po umocnìní: - -$ (A+{\bb E}_n)^k_{ij} \neq 0 \Leftrightarrow \exists$ $i,j$-sled délky maximálnì $k$. - -Výstupem algoritmu tedy bude matice $(A + {\bb E}_n)^n$. Mù¾eme si také v¹imnout, ¾e -pokud matici $A + {\bb E}_n$ umocníme na èíslo vìt¹í ne¾ $n$, tak výsledek bude poøád -správný, jen bude výpoèet trvat déle. Tak¾e algoritmus mù¾e pracovat -v iteracích umocòováním matice na druhou: $M_0 = A + {\bb E}_n$, $M_1 = M^2_0$, $M_{i+1} = M^2_i$. -Výstupní matice bude tudí¾: - -$ M_{\lceil \log{n} \rceil (ij)} \neq 0 \Leftrightarrow \exists$ cesta z $i$ do $j$ - -Na výpoèet dosa¾itelnosti vrcholù v grafu tedy staèí $\O(\log{n})$ násobení matic, -a pokud na toto pou¾ijeme Strassenùv algoritmus, dostaneme -ve výsledku algoritmus se slo¾itostí $\O(n^{\log_2{7}}\log{n})$. - -\bye diff --git a/10-cesty/Makefile b/10-cesty/Makefile deleted file mode 100644 index cc5ae84..0000000 --- a/10-cesty/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=10-cesty - -include ../Makerules diff --git a/10-cesty/praseci-graf.eps b/10-cesty/praseci-graf.eps deleted file mode 100644 index e30f7e1..0000000 Binary files a/10-cesty/praseci-graf.eps and /dev/null differ diff --git a/11-dijkstra/11-dijkstra.tex b/11-dijkstra/11-dijkstra.tex deleted file mode 100644 index 57558e7..0000000 --- a/11-dijkstra/11-dijkstra.tex +++ /dev/null @@ -1,162 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{11}{Nekrat¹í cesty podruhé}{(zapsali Du¹an Renát a Radek Tupec)} - -Na~této pøedná¹ce budeme studovat problém hledání nejkrat¹ích cest -v~grafech ohodnocených reálnými èísly. - -\s{Situace:} Máme orientovany graf~$G$ a funkce $l : E(G) \rightarrow {\bb R}$ -pøiøazující hranám jejich ohodnocení (délky). Pro vrcholy $u,v\in V(G)$ budeme -chtít spoèítat jejich vzdálenost $d(u,v)$, co¾ bude délka nejkrat¹í cesty z~$u$ -do~$v$ nebo $\infty$, pokud ¾ádná cesta neexistuje. - -Aby se vzdálenosti chovaly \uv{rozumnì} (tj. jako metrika), budeme chtít, aby platily -následující vlastnosti: - -\itemize\ibull -\:$d(u, u) = 0$, -\:$d(u, v) \leq d(u, w) + d(w, v)$ (trojúhelníková nerovnost). -\endlist - -To nemusí obecnì platit (kazí nám to záporné cykly), proto budeme studovat -pouze grafy, v~nich¾ záporné cykly neexistují. Pak u¾ budou obì vlastnosti -splnìny, jak plyne napøíklad z~následujícího lemmatu: - -\s{Lemma:} -V~grafu bez záporných cyklù existuje ke~ka¾dému nejkrat¹ímu sledu z~$u$ do~$v$ stejnì dlouhá $uv$-cesta. - -\proof -Máme-li nejkrat¹í $uv$-sled, který není cestou, opakuje se v~nìm nìjaký vrchol $w \in V(G)$. -Délka cyklu $l(c) \geq 0 \Rightarrow l(u\dots v\dots w) \leq l(pùvodní sled)$. Tento postup mù¾eme opakovat a po koneèném poètu krokù dostaneme cestu, tedy platí trojúhelníková nerovnost. -\qed - -Opakování: Dijkstrùv algoritmus -\itemize\ibull -\:$D(v)$ \dots doèasná vzdálenost z $s$ do $v$ -\:Znaèky $Z(v)$ \itemize\ibull -\::Nevidìn -\::Vidìn -\::Hotov -\endlist -\endlist - -%druha strana zapisku -\algo -\:$D(*) \leftarrow +\infty , D(s) \leftarrow 0$ -\:$Z(*) \leftarrow Neviden, Z(s) \leftarrow V$ -\:while $\exists v : Z(v) = V$ -\::vybereme $v : Z(v) = V, D(v) = min$ -\::$Z(v) = H$ -\::for $\forall w : (v, w) \in E(G)$ -\:::$D(w) \leftarrow min( D(w), D(w) + l(v, w))$ -\::if $Z(w) = N \Rightarrow Z(w) \leftarrow V$ -\endalgo - -\s{Vìta:} Pokud $G$ je nezápornì ohodnocený graf, pak se Dijkstrùv algoritmus zastaví a vydá $\forall v : D(v) = d(s, v)$ (tedy správné hodnoty). - -\proof Následující posloupností lemmat.\qed - -\s{Lemma 1:} Pokud $v_0,\dots,v_k$ je nejkrat¹í $v_0v_k$-cesta, pak $v_0,\dots,v_{k-1}$ je nejkrat¹í $v_0v_{k-1}$-cesta. - -\proof -Pokud by tomu tak nebylo, mù¾eme $v_0,\dots,v_{k-1}$ vymìnit za~krat¹í cestu, a~tím -získat krat¹í $v_0v_k$-cestu. -\qed - -\s{Lemma 2:} Algoritmus se zastaví po $\leq n$ prùchodech cyklem. - -\proof -Zøejmé z~toho, ¾e ka¾dý vrchol uzavøeme nejvý¹e jednou. -\qed - -\s{Lemma 3:} Po zastavení jsou hotovy právì vrcholy dosa¾itelné z $s$. - -\proof -Viz minulá pøedná¹ka. -\qed - -\s{Lemma 4:} $D(v)$ uzavíraných vrcholù tvoøí neklesající posloupnost. - -\proof -V okam¾iku, kdy uzavíráme $v$ platí $\forall w \notin H : D(w) \geq D(v)$, pøípadnì pøepoèítáme $D(w)$ na $D(v) - l(v, w) \geq D(v)$. -\qed - -\s{Lemma 5:} Pokud $v \in H$, pak $D(v)$ se u¾ nezmìní. - -\proof -Indukcí podle bìhu algoritmu. -\qed - -\s{Lemma 6:} Pro $\forall v D(v)$ je délka nejkrat¹í $sv$-cesty, její¾ vnitøní vrcholy le¾í v¹echny v $H$. - -\proof -\itemize\ibull -\:po 1. prùchodu OK -\:uzavíráme-li dal¹í vrchol $v$: -\itemize\relax -\:a) $D(w)$ pro $w \in H$ -Podle Lemma 5 se $D(w)$ nemìní. Musíme nahlédnout, ¾e se opravdu zmìnit nemá. -\:b) $D(w)$ pro $w \notin H$ -$D(w) = min{D(v) + l(v, w)}$ -\endlist -\endlist -\qed - -Existuje pomalej¹í algoritmus pro grafy se zápornými hranami bez záporných cyklù. -\s{Bellman-Fordùv algoritmus} -\algo -\:$D(*) \leftarrow \infty, D(s) \leftarrow 0$ -\:Opakuji -\::Pro $\forall v \in V$ -\:::$prozkoumej(v)$ -\:::(koukne se, jestli nejde vylep¹it cestu¨ -\:::do sousedù $v$) -\:dokud se nìjaké $D(\dots)$ mìní -\endalgo - -\s{Lemma 1:} Pokud $D(v) < \infty$, pak existuje sled z $s$ do $v$ délky $D(v)$. -(speciálnì z toho plyne $\forall v D(v) \geq d(s,v)$) - -\s{Lemma 2:} $\forall v D(v)$ nikdy neroste. -\s{Lemma 3:} Po $k$ fázích je $\forall v D(v) \leq$ délka nejkrat¹ího $sv$-sledu o $\leq k$ hranách. -%ctvrta stranka -\proof -Indukcí\dots pro $k \geq 0$ OK -Indukèní krok: Dobìhla $k-1$ fáze, pou¹tíme $k$-tou - -\qed -\s{Vìta:} Pro graf bez záporných cyklù se Bellman-Fordùv algoritmus zastaví po nejvý¹e $m$ fázích a vydá $D(v) = d(s, v)$ pro v¹echna $v$. (zøejmé z lemmat) - -\s{Lemma 4:} Pokud v grafu existuje záporný cyklus dosa¾itelný z $s$, algoritmus se nezastaví. (Zajímavý test na to, zda graf obsahuje záporný cyklus.) - -Èasová slo¾itost Bellman-Fordova algoritmu : $O(n*m)$ - -\s{Floyd-Warshallùv algoritmus} -$G$ je graf se záporným ohodnocením hran, bez záporných cyklù -$D_{i,j}^k$ = délka nejkrat¹í cesty z $v_i$ do $v_j$ pøes $v_1 \dots v_k$ -%pozorovani -$D_{ij}^0 = l(v_i, v_j)$, $D_{ii}^0 = 0$ -$D_{ij}^n = d(v_i, v_j)$ - skuteèná vzdálenost v grafu -\algo -\:$D_{i,j} \rightarrow l(v_i, v_j), D_{i,i} \rightarrow 0 \forall i, j$ -\:for $k = 1$ to n -\::for $i = 1$ to n -\:::for $j = 1$ to n -\::::$D_{i,j} = min(D_{i,j}, D_{i,k} + D_{k,j})$ -\endalgo - -\s{Vìta:} Floyd-Warshallùv algoritmus spoèítá $D_{i,j} = d(v_i, v_j)$ v èase $O(n^3)$. - -\>Shrnutí: - -\s{$s \rightarrow *$} -Dijkstrùv algoritmus $O(n^2)$ -\dots s haldou $O((n+m)\log m)$ -\dots s regulární haldou $O(n + m*log n)$ -\dots s Fibbonaciho haldou $O(n*log n + m)$ -Bellman-Ford $O(n*m)$ - -\s{$* \rightarrow *$} -Floyd-Warshall $O(n^3)$ - -\bye diff --git a/11-dijkstra/Makefile 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Ka¹èák a M. Vachna)} - -\s{Zadání úlohy:} Pro neorientovaný graf $G$ s~ohodnocením hran {\I váhami} $w: E(G) \rightarrow \bb R$, -chceme najít kostru $T$ s minimálním ohodnocením $w(T)=\sum_{e\in E(T)} w(e)$. - -\s{Navíc pøedpokládáme:} (bez újmy na~obecnosti) -\itemize\ibull -\:Graf $G$ je souvislý (jinak ho nejprve rozlo¾íme na komponenty). -\:$\forall e,f \in E(G$) : $e\neq f \Rightarrow w(e)\neq w(f)$. -\endlist - -Nyní si uká¾eme tøi algoritmy pro hledání minimální kostry, konkrétnì se jedná -o~Jarníkùv, Borùvkùv a Kruskalùv algoritmus. - -\h{Jarníkùv algoritmus} - -\s{Algoritmus:} - -\algo -\algin Graf~$G$ s~ohodnocením~$w$. -\:Zvolíme libovolný vrchol $v_0\in V(G)$. -\:$T\leftarrow(\left\{v_0\right\},\emptyset)$ (zatím jednovrcholový strom) -\:Dokud $\vert V(T) \vert \neq n$: -\::Vybereme hranu $uv\in E(G) : u\in V(T), v\notin V(T)$ tak, aby $w(uv)$ byla minimálni. -\::$T\leftarrow T+uv$. -\algout Minimální kostra~$T$. -\endalgo - -\s{Vìta:} Jarníkùv algoritmus se zastaví po maximálnì $n$ iteracích a vydá minimální kostru grafu $G$. - -\proof -Pøi ka¾dé iteraci algoritmus pøidá jeden vrchol do~$T$, a~proto se po~maximálnì $n$ iteracích zastaví. -Vydaný graf je strom, proto¾e se stále pøidává list k ji¾ existujícímu stromu, a~jeliko¾ má $n$~vrcholù, -je to kostra. Zbývá nám u¾ jen dokázat, ¾e nalezená kostra je minimální. K~tomu pomu¾e následující lemma: - -{\narrower - -\s{Definice:} {\I Øez} v~grafu $G=(V,E)$ je mno¾ina hran $F\subseteq E$ taková, ¾e $\exists U\subset V$ : -$F=\left\{uv\in E:u\in U, v\notin U \right\}$. - -\s{Lemma:} Pokud $G$ je graf, $w$ jeho prosté ohodnocení, $F$ je øez v grafu $G$ a $f$ je nejlehèí hrana v øezu -$F$, pak pro ka¾dou minimální kostru $T$ grafu $G$ je $f\in E(T)$. - -\proof -Buï $T$ kostra a $f=uv\notin E(T)$. Pak existuje cesta $P\subseteq T$ spojující $u$ a $v$. -Cesta musí øez alespoò jednou pøekroèit. Proto existuje $e\in P \cap F$ a navíc víme, ¾e $w(e) > w(f)$. Uva¾me $T'=T-e+f$. -Tento graf je rovnì¾ kostra grafu $G$, proto¾e odebraním hrany $e$ se graf rozpadne na dvì komponenty a pøidáním -hrany $f$ se tyto komponenty opìt spojí. Navíc $w(T')=w(T)-w(e)+w(f)V~dùkazu korektnosti Jarníkova algoritmu toto lemma vyu¾ijeme tak, ¾e si v¹imneme, ¾e hrany mezi -vrcholy stromu~$T$ a zbytkem grafu tvoøí øez a algoritmus nejlehèí hranu tohoto øezu pøidá -do~$T$. Podle lemmatu tedy v¹echny hrany~$T$ musí být souèástí ka¾dé minimální kostry a jeliko¾~$T$ je strom, -musí být minimální kostrou. - -\qed - - -\s{Dùsledky:} Graf $G$ s prostým ohodnocením má pravì jednu minimální kostru. Minimální kostra je -jednoznaènì urèená lineárním uspoøádáním hran. - -\s{Implementace:} -\itemize\ibull -\:Pøímoèará: pamatujeme si, které vrcholy a hrany jsou v kostøe $T$ a které ne. Èasová slo¾itost je $\O(nm)$. -\:Chytøej¹í: Pro $v\notin V(T)$ si pamatujeme $D(v)=\min\left\{w(uv):u\in T\right\}$. Pøi ka¾dém -prùchodu hlavním cyklem pak procházíme v¹echna~$D(v)$ (to v¾dy trvá $\O(n)$) a pøi pøidání vrcholu do~$T$ kontrolujeme -okolní~$D(w)$ pro $vw\in E$ a pøípadnì je sni¾ujeme (za~ka¾dou hranu~$\O(1)$). Èasovou slo¾itost tím celkovì -zlep¹íme na~$\O(n^2+m)=\O(n^2)$. -\:Také se dá pou¾ít halda pro uchovávání hran nebo hodnot~$D(v)$. -\endlist - -\h{Borùvkùv algoritmus} - -\s{Algoritmus:} - -\algo -\algin Graf~$G$ s~ohodnocením~$w$. -\:$F\leftarrow(V(G),\emptyset)$ -\:Dokud $F$ má alespoò dvì komponenty: -\::Pro ka¾dou komponentu $T_i$ grafu $F$ vybereme nejlehèí incidentní hranu $t_i$. -\::V¹echny hrany $t_i$ pøidáme do $F$. -\algout Minimální kostra~$F$. -\endalgo - -\s{Vìta:} Borùvkùv algoritmus se zastaví po $\left\lceil \log_2 n\right\rceil$ iteracích a vydá minimální kostru grafu $G$. - -\proof -V¹imnìme si nejprve, ¾e po~$k$ iteracích mají v¹echny komponenty grafu~$F$ minimálnì $2^k$ vrcholù -(na~poèátku jsou v¹echny komponenty jednovrcholové, v~ka¾dé dal¹í iteraci se komponenty sluèují do~vìt¹ích, -ka¾dá s~alespoò jednou sousední, tak¾e se velikosti komponent minimálnì zdvojnásobí). -Proto nejpozdìji po~$\left\lceil \log_2 n\right\rceil$ iteracích u¾~velikost komponenty dosáhne poètu v¹ech vrcholù a algoritmus -se zastaví. - -Hrany mezi ka¾dou komponentou a~zbytkem grafu tvoøí øez, tak¾e podle pøedchozího lemmatu v¹echny -hrany pøidané do~$F$ musí být souèástí (jednoznaènì urèené) minimální kostry. Graf $F\subseteq G$ -je tedy v¾dy les a a¾ se algoritmus zastaví, bude roven minimální kostøe. -\qed - -\s{Implementace:} -\itemize\ibull -\:Inicializace pøímoèará. -\:Pomocí DFS rozlo¾íme les na komponenty. Pro ka¾dý vrchol si pamatujeme èíslo komponenty. -\:Pro ka¾dou hranu zjistíme, do které komponenty patøí, a pro ka¾dou komponentu -si uchováme nejlehèí hranu. -\endlist - -\>Takto doká¾eme ka¾dou iteraci provést v~èase $\O(m)$ a celý algoritmus dobìhne v~$\O(m\log n)$. - -\h{Kruskalùv neboli hladový algoritmus} - -\s{Algoritmus:} - -\algo -\algin Graf~$G$ s~ohodnocením~$w$. -\:Setøídíme v¹echny hrany z $E(G)$ tak, aby: $w(e_1)<...), a~$(n-1)$-krát spojíme - dvì komponenty do jedné (\). -\endlist - -\>Kruskalùv algoritmus tedy pobì¾í v~èase $\O(m\log n + mT_f + nT_u)$, kde~$T_u$ je -èas na~provedení jedné operace \ a $T_f$ na~operaci \. - -\s{Jednoduchá struktura pro komponenty:} -Budeme pamatovat v~poli èísla komponent, ve~kterých le¾í jednotlivé vrcholy. \ zvládneme v~èase $\O(1)$, -ale \ bude stát $\O(n)$. Celý algoritmus pak pobì¾í v~èase $\O(m\log n+ m + n^2) = \O(m\log n+n^2)$. - -\s{Chytøej¹í struktura:} Ka¾dou komponentou si ulo¾íme jako strom orientovaný smìrem ke koøeni --- ka¾dý vrchol si pamatuje svého otce, navíc ka¾dý koøen si pamatuje velikost komponenty. -Operace \ vystoupá z~obou vrcholù ke~koøeni a koøeny porovná. \ rovnì¾ najde -koøeny a pøipojí koøen men¹í komponenty pod koøen té vìt¹í. Obojí zvládneme v~èase lineárním -v~hloubce stromu a jak si uká¾eme, tato hloubka je v¾dy nejvý¹e logaritmická, a proto celý Kruskalùv -algoritmus pobì¾í v~èase $\O(m\log n + m\log n + n\log n) = \O(m\log n)$.\foot{% -Drobnou úpravou bychom mohli dosáhnout daleko efektivnìj¹í struktury, ale tu bychom neupotøebili, -jeliko¾ by nás stejnì brzdilo tøídìní, a analýza slo¾itosti by byla \dots\ inu, slo¾itìj¹í.} - -\s{Lemma:} Strom hloubky $h$ má alespoò $2^h$ prvkù. - -\proof -Indukcí: Pokud \ spojí strom s~hloubkou $h$ s jiným s~hloubkou men¹í ne¾ $h$, pak hloubka výsledného -stromu zùstává~$h$. Pokud spojuje dva stromy stejné hloubky~$h$, pak má výsledný strom hloubku $h+1$. -Z~indukèního pøedpokladu víme, ¾e strom hloubky $h$ má minimálnì $2^h$ vrcholù, -a~tedy výsledný strom hloubky $h+1$ má alespoò $2^{h+1}$ vrcholù. \qed - -\h{Èerveno-èerné stromy} - -Ve~zbytku pøedná¹ky se vrátíme k~vyhledávacím stromùm a uká¾eme si je¹tì jeden zpùsob, -jak udr¾et logaritmickou hloubku stromu. - -\s{Definice:} {\I Èerveno-èerný strom} je binární vyhledávací strom, jeho¾ vrcholy jsou -obarvené (nìkteré èervenì, zbylé èernì), a ke~kterému byly pøidány externí vrcholy v¹ude -tam, kde pùvodnímu vrcholu chybí nìkterý ze~synù. Listy è-è stromu jsou tedy v¾dy externí. -Navíc platí následující axiomy: - -\s{Axiomy:} -\itemize\ibull -\:Koøen a externí vrcholy jsou èerné. -\:Otec èerveného vrcholu je èerný. -\:Na v¹ech cestách z~koøene do~externího vrcholu je stejný poèet èerných vrcholù. -\endlist - -\s{Vìta:} Èerveno-èerný strom o~$n$ vrcholech má hloubku $\O(\log n)$. - -\proof -Zkomprimujeme v¹echny hrany spojující èerný a èervený vrchol, èím¾ v¹echny èervené -vrcholy \uv{zasuneme} do~jejich èerných otcù. Vznikne $2,4$-strom a ten, jak u¾ víme, -má hloubku $\O(\log n)$. Pùvodní è-è strom má tedy hloubku nejvý¹e $2\log n$, co¾ je -asymptoticky taky $\O(\log n)$. -\qed - -\noindent{\sl Alternativní dùkaz:} \foot{\uv{Vy máte protipøíklad? Nevadí, já mám dva dùkazy :)}} -Pøedpokládejme, ¾e $T$ je èerveno-èerný strom, který má na cestì z koøene do listu -$k$ èerných vrcholù. Pak pro poèet vrcholù stromu $T$ platí $2^k-1\leq n \leq 2^{2k}-1$. Nejmen¹í takový strom má v¹echny vrcholy obarvené èernì a je to úplný -pravidelný binární strom o hloubce $k-1$, co¾ dává dolní odhad. Nejvìt¹í takový strom má v¹echny vrcholy v sudých hladinách obarveny èervenì a v lichých hladinách èernì, je to úplný pravidelný binární strom o hloubce $2k-1$ a tím je dán horní odhad. Tedy $k\leq 1+\log n$. Z vlastností èerveno-èerných stromù plyne, ¾e $k\leq \(T) \leq 2k$. -\qed - -Nyní si rozebereme vkládaní do èerveno-èerných stromù. - -\s{Insert:} -Vlo¾íme hodnotu do stromu jako do standardního binárního vyhledávacího stromu, tedy jako list, -a obarvíme èervenì. První ani tøetí axiom jsme neporu¹ili a pokud je pøedek èerný, tak ani -axiom druhý, èili jsme hotovi: -\fig{01.eps}{2in} -Jestli¾e je otec~$o$ na¹eho vrcholu~$t$ také èervený, budeme øíkat, ¾e do¹lo k~{\I poru¹e} -a budeme se ji sna¾it opravit. Situace musí vypadat následovnì: - -\fig{02.eps}{1.5in} - -Nyní rozli¹íme následující tøi pøípady: -\itemize\ibull -\:Pokud strýc~$s$ vrcholu~$t$ je èervený, pak pouze pøebarvíme $o$, $d$ a $s$ podle následujícího obrázku. -Nyní $d$ mù¾e být porucha, ov¹em posunutá o 2 hladiny vý¹e, tak¾e pøi nejhor¹ím pokraèujeme -do~koøene a poslední poruchu opravíme pøebarvením koøene na~èerno. -\fig{03.eps}{3.5in} -\:Strýc $s$ je èerný. Pak zále¾í na tom, zda hodnota $t$ le¾í mezi hodnotami $o$ a $d$ nebo ne. Jinými slovy, zda cesta $t-o-d$ obsahuje zatáèku. - \numlist\nalpha - \:Bez zatáèky: Provedeme rotaci a pøebarvíme. Splnìny budou axiomy 1, 2 i 3, tedy máme èervenoèerný strom: - \fig{04.eps}{4in} - \:Se zatáèkou: Provedeme dvojitou (LR) rotaci a pøebarvíme. Opìt získáme korektní èervenoèerný strom: - \fig{05.eps}{4in} - \endlist -\endlist - -\bye diff --git a/12-kostry/Makefile b/12-kostry/Makefile deleted file mode 100644 index f79ef54..0000000 --- a/12-kostry/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=12-kostry - -include ../Makerules diff --git a/13-hash/13-hash.tex b/13-hash/13-hash.tex deleted file mode 100644 index 48a5682..0000000 --- a/13-hash/13-hash.tex +++ /dev/null @@ -1,228 +0,0 @@ -\input lecnotes.tex - -\prednaska{13}{Hashování}{(zapsali Martin Francù a Bohdan Maslowski)} - -V~pøedchozích kapitolách jsme ukázali, ¾e aèkoliv v~obecném pøípadì -nelze tøídit rychleji ne¾ v~èase $\Theta(n\log n)$, pro nìkteré speciální -druhy hodnot (malá celá èísla, øetìzce apod.) existuje efektivnìj¹í lineární -algoritmus. Nyní si podobným zpùsobem posvítíme na~reprezentaci mno¾in -- -navrhneme datovou strukturu, která bude umìt s~vhodnými typy prvkù provádìt -základní mno¾inové operace (\, \, \) v~{\I prùmìrnì} -konstantním èase (pomocí vyhledávacích stromù jsme to zatím umìli v~èase $\O(\log n)$ -na operaci). - -Jaké máme mo¾nosti? Zaènìme od~tìch nejjednodu¹¹ích a oznaème si~$n$ velikost -mno¾iny a $U$ velikost univerza, z~nìj¾ prvky mno¾iny vybíráme. - -\s{1. Pole indexované od $0$ do $U-1$} - -\indent \, \ i \ pracují v~èase $\O(1)$, ale platíme za~to -pamì»ovou slo¾itostí $\Theta(U)$. - -\s{2. Èíslicový strom (radix tree)} - -Zvolíme základ soustavy $b$, prvky universa zapisujeme jako $k$-tice èíslic. Èili: -$$x\in U \mapsto [b]^{k}, k=\lceil\log_b U\rceil.$$ -Tím nám vznikne strom s~hloubkou $k$, na $k$-té úrovni se rozhodujeme podle $k$-té èíslice. - -Operace \ bude trvat $O(\log_b U)$, operace \ a \ pak -$O(b \log_b U)$. Strom zabere prostor velikosti $O(nb\log_b U)$. - -Èím bude základ $b$ men¹í, tím lep¹í pamì»ová a hor¹í èasová slo¾itost, -a obrácenì. Èíslicový strom tedy vy¾aduje peèlivé nastavení parametrù. - -\h{3. Písmenkový strom } - -Pou¾ívá se pro øezìzce, za základ soustavy $b$ zvolíme abecedu. - -\medskip - -$\vert x\vert $...délka øetìzce - -Find, Insert, Delete: $O(\vert x\vert )$ - -Pamì»: $O(\sum_{i} \vert x\vert )$ - -\bigskip - -\h{4. Hashování } - - -$h$ ... hashovací funkce $[U] \rightarrow [m]$ - -$m$ ... poèet pøihrádek, v ka¾dé pøihrádce spojový seznam. - -\medskip - -Perfektní hashovací funkce pøiøadí do ka¾dé z $m$ pøihrádek jediný prvek z $[U]$. - -\s{Pøíklad:} Jaká je pravdìpodobnost, ¾e 2 z k lidí mají narozeniny ve stejný den? Staèí 23 lidí, aby nastala kolize s pravdìpodobností vìt¹í ne¾ jedna polovina. Aby nenastala, potøebovali bychom vìt¹í poèet pøihrádek: $p = cm^2$ - - - - -\h{Hashování se separovými øetezci} - -\medskip -Insert, Delete i Find pracují v èase $O(\vert x\vert )$, pamì»ová slo¾itost je $O(m+n)$ -\medskip - -vlo¾ili jsme $x_1 \ldots x_n \in [U]$ - -nyní pracujeme s $x \in [U]$ - -pøedpokládejme, ¾e $h(x_i)$ a $h(x)$ jsou náhodné - -$p:=h(x)$ - -$N_p:=\sharp$ : $h(x_1)=h(x)$ - -$N_{i,p} := 0$ pokud $h(x_i)\neq p$ - -$N_{i,p} := 1$ pokud $h(x_i)= p$ - -$N_p = \sum_{i=1}^n N_{i,p}$ - -$E N_{i,p} = Pr[h(x_i)=p] = {1 \over m} $ - -$E N_p = n {1\over m} = {n \over m} $ - -\medskip - -Za pøedpokladu, ¾e hash pøidìluje náhodnou pøihrádku, je v ka¾dé pøihrádce ${n \over m}$ prvkù. - -\bigskip - - -\h{Druhá pùlka} - - -\noindent {\sc Vìta:} {\it Pokud jsme do hashovací tabulky vlo¾ili -hodnoty $x_1,\dots,x_m$ tak, ¾e $h_{x_i}$ jsou v¹echny stejnì -pravdìpodobné, pak následující Insert, Delete, Find pracují v èase -${\cal O}\,({n \over m}+1)$. (Za pøedpokladu, ¾e výpoèet $h$ trvá -${\cal O}\,(1)$.)} - -\medskip - -{\it Insert}: Spoèítá si $h(x)$ a vlo¾í jej do spojového seznamu v patøièné pøihrádce. - -{\it Delete}: Spoèítá si $h(x)$ a najde jej v spojovém seznamu v patøièné pøihrádce a -odstraní jej. - -{\it Find}: Spoèítá si $h(x)$ a najde jej v spojovém seznamu v patøièné pøihrádce. - -\medskip - -\noindent Tato metoda má dva háèky: - -1. vysoká koliznost - -2. musíme dopøedu vìdìt, kolik prvkù budeme vkládat - -\bigskip - -{\large \bf Nafukovací hashovací tabulka} - -na poèátku: $n=0;m=4$ - -v ka¾dém okam¾iku budeme udr¾ovat pomìr ${n\over m}\in \langle -{1\over 2},1)$ - -tedy: (pokud nastane) -$$n=4 \Rightarrow m:=8 $$ -$$n=8 \Rightarrow m:=16$$ -Pøi ka¾dém zvìt¹ování tabulky musíme zvìt¹it obor hodnot hashovací funkce a v¹echny prvky ji¾ -v tabulce ulo¾ené znovu "zhashovat". - -Nafukování trvá ${\cal O}\, (n)$, ale mezi dvìma nafouknutími je -minimálnì $ {n\over 2} $ Insertù. - -Pokud tedy ka¾dý Insert pøispìje konstantou, tak to máme zadarmo! - -\bigskip - -PROBLÉM: Jak udìlat funkci Delete? Jednoduché zmen¹ování tabulky pøi pomìru -${n\over m}={1\over 2}$ není dostaèující, nebo» by se mohlo stát, ¾e bychom nafukovali a -zfukovali hned po sobì. - -\bigskip - -{\bf Verze s Insert a Delete} - -Udr¾ujeme ${n\over m}\in \langle {1\over 4},1)$ - -pøi zfukování tabulku pùlíme, pøi nafukování zdvojnásobujeme - -\medskip - -Po pøehashování je pomìr ${n\over m}={1\over 2} \Rightarrow$mezi dvìma pøehashováními -nastane minimálnì ${m\over 2}$ Insertù èi ${m\over 4}$ Deletù, tedy alespoò ${m\over 4}$ -operací. - -Zároveò zabereme v¾dy lineárnì prostoru vzhledem k $n$. - -\bigskip - -\noindent {\sc Vìta:} {\it Nafukovací hashování (se separovanými øetìzci) za pøedpokladu -rovnomìrné pravdìpodobnosti pracuje v prùmìrném èase ${\cal O}\,(1)$ na operaci a v prostoru -${\cal O}\,(n)$ (kde $n$ je poèet pøítomných prvkù).} - -\medskip - -Kde pøijít k rovnomìrné hashovací funkci? - -\medskip - -\noindent Dìdeèkovo vyprávìní: - -a) $h(x)= x$ $mod (m)$ -rychlá, snadná kolize, sudé x v¾dy v sudých pøihrádkách. Na náhodných -èíslech funguje v pohodì. - -\bigskip - -\noindent POZOROVÁNÍ: $\alpha \in(0,1)$ iracionální; - -$x \in{\sc N}$ pak $\alpha x $ $ mod (1)$ se chová "náhodnì". - -\medskip - - b) $h(x)=\lfloor m(\alpha x $ $mod(1))\rfloor$ - $$ {A\over W} \sim \alpha \Rightarrow h(x)= \lfloor m(Ax \ mod(W)) \rfloor $$ - - \medskip - - Jako velmi výhodné se jeví pou¾ívat $\alpha = {{\sqrt{5} -1}\over{2}} $ - pøevrácená hodnota zlatého øezu. - -\medskip - -c) funkce k hashování øetìzcù -$$ h(\emptyset)=0 $$ -$$ h(x_1, \dots , x_n)=c(h(x_1, \dots ,x_{n-1})+x_n)$$ -$$ \Rightarrow h(x_1, \dots , x_n)=x_n + cx_{n-1} + c^2 x_{n-2} + -\dots $$ (polynom) - -\medskip - -d)Pokud $x$ je $k$-tice (celých) èísel. Pak mù¾eme jako hashovací funkci pou¾ít skalární -souèín s náhodnì vybraným prvkem z vektorového prostoru $Z_p^k$ (nad koneèným tìlesem): -$$ h(x)= \overrightarrow{a} * \overrightarrow{x} mod (p) $$ - -\medskip - -Pravdìpodobnost pøes v¹echny volby $\overrightarrow{a}$, ¾e $x,y$ se zahashují stejnì je -pak: -$$ p[h(x)=h(y)] = p[\overrightarrow{a}*\overrightarrow{x} = -\overrightarrow{a}*\overrightarrow{y}]= p[\overrightarrow{a}* -(\overrightarrow{x}-\overrightarrow{y})=0)] $$ - -Pokud platí $p[\overrightarrow{a}* (\overrightarrow{x}-\overrightarrow{y}=0)]$, pak -$\overrightarrow{a}$ je prvkem ortogonálního doplòku k $(x-y)$, ten má $ dim (W^\bot) = -(k-1)$ - -$$ p= {{W^\bot}\over{Z_p^k}}= {{p^{k-1}}\over{p^k}} = {1\over p}={1\over m}$$ - -kde $m$ je poèet pøihrádek. Co¾ je dostaèující. - -\bye - diff --git a/13-hash/Makefile b/13-hash/Makefile deleted file mode 100644 index fc04eaf..0000000 --- a/13-hash/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=13-hash - -include ../Makerules diff --git a/2-rozdel/2-rozdel.tex b/2-rozdel/2-rozdel.tex deleted file mode 100644 index c1289b2..0000000 --- a/2-rozdel/2-rozdel.tex +++ /dev/null @@ -1,295 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{2}{Rozdìl a panuj}{(zapsali J. Záloha a P. Ba¹ista)} - -Na~minulé pøedná¹ce jsme si zavedli výpoèetní model a èasovou slo¾itost. -Nyní se pustíme do~analýzy slo¾itosti rùzných algoritmù, zejména rekurzivních -zalo¾ených na metodì Rozdìl a panuj {\sl (Divide et Impera)}. - -\h{Asymptotická notace} - -Jak u¾ víme, pøi porovnávání algoritmù je obvykle rozhodující asymptotické -chování a multiplikativní konstanty mù¾eme zanedbávat (beztak závisí na~konkrétním -poèítaèi). Proto si zavedeme takzvanou asymptotickou notaci, která slou¾í -pro právì takové porovnávání rùstu funkcí: - -\s{Definice:} Pro funkce $f,g: {\bb N} \rightarrow {\bb R}^+$ øekneme, -¾e $f$ je $\O(g)$ právì tehdy, kdy¾ $\exists c>0: \forall ^{*} n \in {\bb N}: f(n) \leq c \cdot g(n)$. -Zde $\forall^* n \in {\bb N}$ je zkratka za \uv{$\exists n_0 \in {\bb N}: \forall n \geq n_0$}, tedy -\uv{pro v¹echna~$n$ a¾ na~koneènì mnoho výjimek.} - -\s{Poznámka:} $\O$-notace tedy vyjadøuje, ¾e funkce~$f$ je skoro v¹ude men¹í nebo nejvý¹e rovná -nìjakému reálnému násobku funkce~$g$. Aèkoliv zápis vypadá jako rovnost, rozhodnì -není symetrický: napøíklad platí $\log n=\O(n)$, ale neplatí $n=\O(\log n)$. Formálnì by bylo lep¹í pova¾ovat $\O(g)$ -za tøídu funkcí, pro které platí, ¾e se dají shora odhadnout kladným násobkem funkce~$g$, a~psát tedy~$f\in\O(g)$, -ale zvyk je bohu¾el ¾elezná ko¹ile. - -\s{Pøíklady:} $2.5n^{2} = \O(n^{2})$, $2.5n^{2}+30n = \O(n^{2})$. - -\>Také platí: -$$ -\O(f)+\O(g) \in \O(f+g), -$$ -èím¾ myslíme, ¾e pokud vezmeme libovolnou $f'=O(f)$ a $g'=O(g)$, bude $f'+g'=O(f+g)$. -To platí, jeliko¾ skoro v¹ude je $f' \leq cf$, $g'\leq dg$, a~tedy $f'+g' \le cf+dg \le (c+d)(f+g)$. - -\s{Cvièení:} Uka¾te, ¾e: -\itemize\ibull -\:$\O(f) \cdot \O(g)=\O(f \cdot g)$, -\:$\O(f+g)=\O(\max(f,g))$, -\:$\O(n^{2})+\O(n)=\O(n^{2}+n)=\O(n^{2})$. -\endlist - -$\O$-notace popisuje horní odhad asymptotického chování funkce. Mnohdy v¹ak -potøebujeme také odhandout funkci zespodu (chceme-li øíci, ¾e algoritmus potøebuje -{\I alespoò} nìjaké mno¾ství èasu nebo pamìti), pøípadnì z~obou stran: - -\s{Definice:} - -\itemize\ibull -\:$f=\Omega(g) \equiv \exists c>0:\forall^* n \in {\bb N}: f(n) \geq c\cdot g(n)$. - -$\Omega$-notace tedy øíká, ¾e hodnota funkce $f$ je v¾dy stejná nebo vy¹¹í ne¾ nìjaký $c$-násobek funkce $g$, a tedy $g=\O(f)$. -\:$f=\Theta(g) \equiv f=O(g) \wedge f=\Omega(g)$ - -nebo výøeènìji: - -$f=\Theta(g) \equiv \exists$ $c_{1},c_{2} > 0: c_{1}\cdot g(n) \leq f(n) \leq c_{2}\cdot g(n)$ To znamená, ¾e existují nezáporné reálne konstanty $c_{1},c_{2}$ takové, ¾e se funkce $f(n)$ dá ohranièit $c_{1}$- a $c_{2}$-násobkem funkce $g(n)$. -\endlist - -\s{Porovnání rùstu funkcí:} (aneb jak moc máme algoritmy rádi podle jejich chování od~nejlep¹ích k~nejhor¹ím) - -\itemize\ibull -\:$\Theta(1) \ldots$ funkce zespoda i shora ohranièené konstantami -\:$\Theta(\log{( \log{n} )})$ -\:$\Theta(\log{n})$ \dots\ logaritmická -\:$\Theta(n^{\varepsilon}), \varepsilon \in (0,1)$ \dots\ sublineární -\:$\Theta(n)$ \dots\ lineární -\:$\Theta(n^{2})$ \dots\ kvadratická -\:$\Theta(n^{k})$ \dots\ polynomiální -\:$\Theta(2^{n})$ \dots\ exponenciální pøi základu $2$ -\:$\Theta(3^{n})$ \dots\ exponenciální pøi základu $3$ -\:$\Theta(k^{n})$ \dots\ exponenciální pøi základu $k>1$ -\:$\Theta(n!)$ \dots\ faktoriálová -\:$\Theta(n^{n})$ -\:\dots\ nekoneènì mnoho dal¹ích tøíd (i mezi tìmi vý¹e uvedenými) -\endlist - -\>{\sl Poznámka:} Pokud se v~odhadu slo¾itosti vyskytne logaritmus (jinde ne¾ -v~exponentu), nezále¾í na tom, jaký má základ, proto¾e platí: -$$ -\log_k{n}={{\log_c{n}}\over{\log_c{k}}}={{1}\over{\log_c{k}}}\cdot \log_c{n}, -$$ -kde $1/\log_c{k}$ je jen konstanta, tak¾e ji mù¾eme \uv{schovat do~$\O$.} - -\s{Pøíklad:} Eukleidùv algoritmus: -Pokud jej pustíme na $2$ èísla o $n$ bitech, poèet iterací bude $\O(n)$, ka¾dá -iterace trvá $\O(n^{2})$ krokù. Tak¾e celkovì má tento algoritmus èasovou -slo¾itost $\O(n^{3})$. - -\h{Metoda Rozdìl a panuj} - -Nyní pøestaòme chodit kolem horké ka¹e a øekòeme si, co to ono vý¹e zmiòované -\uv {rozdìl a panuj} znamená. Mìjme nìjaký problém, který má tu vlastnost, ¾e -kdy¾ jej rozdìlíme na nìjaké podproblémy, které mají stejný charakter, a ty -vyøe¹íme, slo¾ením jejich øe¹ení mù¾eme získat øe¹ení pùvodního problému. -Algoritmus tedy bude rekurzivnì volat sám sebe, ne¾ se dostane k~podproblému -nìjaké konstantní velikosti, který u¾ umí vyøe¹it triviálnì, a pak se zaène -z~rekurze vracet a skládat jednotlivá dílèí øe¹ení. - -\s{Pøíklad 1 -- MergeSort:} Algoritmus {\I MergeSort} pro tøídìní posloupnosti vypadá takto: -vstup rozdìlíme na~dvì (skoro) stejné èásti, ty rekurzivním voláním setøídíme, -a~nakonec výsledné dvì posloupnosti slijeme do~jedné. Rozdìlování a slévání nám -trvá lineárnì dlouho, tak¾e pro èasovou slo¾itost MergeSortu platí tato -rekurentní rovnice: $$T(n)=2 \cdot T({{n}/{2}})+\O(n).$$ Jak ji vyøe¹íme? Tøeba -tak, ¾e si pøedstavíme strom rekurzivních volání. Ka¾dý vrchol má dva syny -(dìlíme vstup na~dvì èásti), v~nich¾ jsou vstupy polovièní velikosti. V~ka¾dém -vrcholu trávíme èas lineární s~velikostí jeho vstupu, souèet velikostí vstupù -pøes ka¾dou hladinu je~$n$ a hloubka stromu musí být $\O(\log n)$. Vyjde nám -tedy, ¾e $T(n)=\O(n\log n)$. - -\s{Pøiklad 2 -- násobení èísel:} Pokud násobíme dvì èísla $X$ a $Y$ zpùsobem, -který nás uèili na základní ¹kole, dostaneme se na èasovou slo¾itost $\Theta(n^2)$. -Proto¾e se jedná o~dost èastou operaci, zamysleme se, jestli by ne¹la zrychlit. -Nasmìrujme na¹e úvahy na postup \uv{rozdìl a panuj}. Rozdìlíme ka¾dého èinitele -na dvì stejnì dlouhé èásti a pro jednoduchost pøedpokládejme, ¾e toto -roz¹tìpení èinitele probìhne v¾dy bez zbytku: -$$ -X=A \cdot 10^{{n}/2}+B, \qquad Y=C \cdot10^{{n}/{2}}+D. -$$ -Zde $A, B, C, D$ jsou u¾ jen $n/2$-ciferná èísla. Pùvodní souèin získáme jako: -$$ -XY=(A\cdot 10^{{n}/{2}}+B) (C\cdot 10^{{n}/{2}}+D)=AC \cdot 10^{n}+(AD+BC)\cdot 10^{{n}/{2}}+BD. -$$ -Nyní, jak vidíme, staèí spoèítat souèin ètyø $n/2$-ciferných èísel. Uva¾me, -jakou bude mít tento algoritmus èasovou slo¾itost: -$$T(n) = 4T(n/2)+\Theta(n).$$ -Jak takovou rekurenci vyøe¹íme? - -\>{\sl 1. zpùsob: Øe¹ení pomocí rozepisování:} -$$\eqalign{ -T(n)&= 4T(n/2)+\Theta(n) = \cr - &= 4T(n/2)+cn = \cr - &= 4\cdot (4T(n/4)+cn/2)+cn = 4^2T(n/4)+2cn+cn = 4^2T(n/4)+3cn = \cr - &= 4^2\cdot (2T(n/8)+cn/4)+3cn = 4^3T(n/8)+4cn+3cn = 4^3T(n/8)+7cn = \cr - &\ldots\cr -}$$ -Odtud snadno vypozorujeme, ¾e jednotlivé vztahy se vyvíjí podle vzorce -$T(n)=4^kT(n/2^k) + (2^k-1)cn.$ Pro $k=\lceil\log_2 n\rceil$ je ov¹em -$2^k\le 1$, tak¾e $T(n/2^k)=\Theta(1)$ a dostaneme (horní celou èást zanedbáme, -ta ovlivní jen konstanty): -$$ -T(n) = 4^{\log_2 n}\Theta(1) + (2^{\log_2 n}-1)cn = n^2\Theta(1) + (n-1)cn = \Theta(n^2). -$$ - -\>{\sl 2. zpùsob: Úvaha o~stromu:} Nakreslíme si strom rekurzivních volání -na¹eho algoritmu: -\fig{figure.eps}{4in} -Na~$i$-té hladinì stromu máme $4^i$ vrcholù, v~nich jsou vstupy velikosti -$n/2^i$, tak¾e na~celé hladinì trávíme èas celkem $\Theta(4^i\cdot n/2^i) -= \Theta(2^in)$. Velikosti vstupù klesají exponenciálnì, tak¾e celý strom -je hluboký $k=\log_2 n$ (opìt si dovolíme zapomenout na~horní celou èást). -Celkem tedy trávíme èas $\sum_{i=0}^k \Theta(2^in) = \Theta(n\cdot\sum_{i=0}^k 2^i) = \Theta(n^2)$. - -Oba zpùsoby analýzy se tedy shodují, ¾e ná¹ algoritmus má kvadratickou èasovou -slo¾itost a ¾e jsme si oproti klasickému algoritmu nikterak nepomohli. -Podívejme se je¹tì jednou na~to, jak se ná¹ algoritmus vìtví: -$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad &\hfil#\hfil\cr -hloubka & poèet úloh & velikost podúlohy\cr -\noalign{\smallskip\hrule\medskip} -0 & $4^{0}$ & ${n}/{2^{0}}$\cr -1 & $4^{1}$ & ${n}/{2^{1}}$\cr -2 & $4^{2}$ & ${n}/{2^{2}}$\cr -3 & $4^{3}$ & ${n}/{2^{3}}$\cr -\vdots & \vdots & \vdots\cr -$k$ & $4^{k}$ & ${n}/{2^{k}}$\cr}}$$ -Naskýtá se otázka, jestli bychom nemohli èasovou slo¾itost zlep¹it. Toho bychom -mohli dosáhnout buïto zlep¹ením èlenu $cn$ v~na¹í rekurenci, èili zefektivnìním -spojování podúloh. To ov¹em není pøíli¹ nadìjné (pokud ètenáø nevìøí, mù¾e si to dokázat), -tak¾e místo toho vyu¾ijeme druhou ¹anci, a~to omezení vìtvení ze~ètyø vìtví na~tøi. -Pøipomeòme si, ¾e potøebujeme spoèítat: -$$ -XY=AC\cdot 10^{n}+(AD+BC)\cdot 10^{n/2}+BD. -$$ -Pøitom ale nepotøebujeme znát souèiny $AD$ ani $BC$ samostatnì, nebo» nám staèí -zjistit celý èlen $AD+BC$. Kdybychom poèítali $AC$, $BD$ -a potom $(A+B)(C+D)=AC+AD+BC+BD$, tak odèítáním $(AC+BD)$ od $AC+AD+BC+BD$ dostaneme -hledaný prostøední èlen $AD+BC$. Nyní nám ji¾ staèí jen tøi -násobení, ale potøebujeme tøi sèítání a jedno odèítání navíc. -Uká¾eme, ¾e tato komplikace je zanedbatelná oproti práci u¹etøené -men¹ím vìtvením. Podívejme se opìt na~tabulku: -$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad &\hfil#\hfil\cr -hloubka & poèet úloh & velikost podúlohy\cr -\noalign{\smallskip\hrule\medskip} -0 & $3^{0}$ & ${n}/{2^{0}}$\cr -1 & $3^{1}$ & ${n}/{2^{1}}$\cr -2& $3^{2}$ & ${n}/{2^{2}}$\cr -3 & $3^{3}$ & ${n}/{2^{3}}$\cr -\vdots & \vdots & \vdots\cr -$k$ & $3^{k}$ & ${n}/{2^{k}}$\cr}}$$ -Opìt uva¾me, kolik práce spotøebujeme v~souètu pøes v¹echny hladiny (hloubka stromu -$k$ je opìt $\lceil\log_2 n\rceil$ a horní celou èást zanedbáme): -$$\sum_{i=0}^{k}3^{i}\cdot {{n}\over{2^{i}}}=\sum_{i=0}^{k} \left( {{3}\over{2}} \right) ^{i}\cdot n=n\cdot \sum_{i=0}^{k} \left( {{3}\over{2}} \right) ^{i}=n\cdot {{ \left( {{3}\over{2}} \right) ^{k+1}-1}\over{{{3}\over{2}}-1}}= -$$ -$$ -=n\cdot {{ \left( {3}\over{2} \right) ^{k+1}-1}\over{{{1}\over{2}}}}=2\cdot n\cdot \left[ \left( {{3}\over{2}} \right) ^{k+1}-1 \right] = \O \left( n\cdot \left( {{3}\over{2}} \right) ^{\log_2{n}} \right) = -$$ -$$ -=\O \left( n\cdot {{3^{\log_2{n}}}\over{2^{\log_2{n}}}} \right)=\O \left( n\cdot {{3^{\log_2{n}}}\over{n}} \right)=\O \left( 3^{\log_2{n}} \right)=\O \left( (2^{\log_2{3}})^{\log_2{n}} \right)= -$$ -$$ -=\O \left( 2^{(\log_2{n}) \cdot \log_2{3}} \right)=\O \left( (2^{\log_2{n}})^{\log_2{3}} \right)=\O \left( n^{\log_2{3}} \right) =\O \left( n^{1.585} \right). -$$ -Upravený algoritmus u¾ tedy má lep¹í èasovou slo¾itost, konkrétnì $\O(n^{1.585})$. -V~praxi bychom samozøejmì pro èinitele ne¹tìpili a¾ na jednociferná èísla, -ale zastavili se u~nìjaké dostateènì malé délky (øeknìme 50~cifer) a tam -pøepnuli na~kvadratický algoritmus, který má men¹í re¾ii. - -(Mimochodem, pro násobení èísel existuje je¹tì efektívnìj¹í algoritmus, který -dosahuje èasové slo¾itosti $\O(n \log{n})$, av¹ak na~to u¾ jsou potøeba trochu -pokroèilej¹í techniky, jako je diskrétní Fourierova transformace, tak¾e -si jej necháme na~pøí¹tí semestr.) - -\h{Master Theorem} - -Metody øe¹ení rekurentních rovnic pro slo¾itosti rozdìlovacích a panovacích algoritmù -by asi fungovaly i na~jiné algoritmy ne¾ jen na¹e dva pøíklady, ale proè se poka¾dé -moøit upravováním výrazù? Radìji si doká¾eme obecnou vìtu, která pùjde na~vìt¹inu -takových rekurencí nasadit. Øíká se jí Master Theorem nebo také (vzhledem k~tomu, -jak se pou¾ívá) Kuchaøková vìta. - -\s{Vìta:} \>{\sl (Master Theorem)} Pøedpokládejme, ¾e $T(1)=\O(1)$ a $T(n)=a\cdot T(\lceil {{n}\over{b}} \rceil)+\O(n^d)$, kde $a \geq 1$, $b>1$ a $d \geq 0$. Potom $T(n)$ je: - -\smallskip - -\halign{#&#&#\cr -\indent & $\O(n^d)$ & kdy¾ $ab^d$.\cr} - -\proof Pøedpokládejme nejdøíve, ¾e $n=b^m, m \in \bb{N}$, aby platilo $\lceil -{{n}\over{b}} \rceil = {{n}\over{b}}$. Pou¾ijeme opìt \uv{dùkaz stromem}. -Strom rekurzivních volání se v¾dy vìtví na stejný poèet vìtví, konkrétnì~$a$, -a~velikosti vstupù klesají $b$-krát. Podívejme se na~tabulku: -$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad & \hfil#\hfil & \hfil#\hfil \cr -hloubka & poèet podúloh & velikost podúlohy & èas na hladinì \cr -\noalign{\medskip\hrule\medskip} -0 & $1$ & $n$ & $\O(n^d)$\cr -1 & $a$ & $n/{b^1}$ & ${\O(({n/{b^1}})^d) \cdot a^1}$\cr -2 & $a^2$ & $n/{b^2}$ & ${\O(({n/{b^2}})^d) \cdot a^2}$\cr -3 & $a^3$ & $n/{b^3}$ & ${\O(({n/{b^3}})^d) \cdot a^3}$\cr -\vdots & \vdots & \vdots\cr -$k$ & $a^k$ & $n/{b^k}$ & ${\O(({n/{b^k}})^d) \cdot a^k}$\cr}}$$ - -\noindent -Zkoumejme èas potøebný na vyøe¹ení v¹ech podúloh na jedné hladinì: -$$ -\O \left( \left( {{n}\over{b^k}} \right) ^d \right) \cdot a^k=\O \left( a^k\cdot n^d \left( {{1}\over{b^k}} \right) ^d \right)=\O \left( a^k \cdot n^d \left( {{1}\over{b^d}} \right) ^k \right)=\O \left( n^d \left( {{a}\over{b^d}} \right) ^k \right). -$$ -Celkem je tedy èas potøebný na vyøe¹ení v¹ech podúloh na v¹ech hladinách (to -znamená celé úlohy): -$$ -T(n)=\sum_{k=0}^{\log_b{n}}\O \left( n^d \left( {{a}\over{b^d}} \right) ^k \right)=\O \left( n^d \sum_{k=0}^{\log_b{n}} \left( {{a}\over{b^d}} \right) ^k \right) -$$ -V¹imnìme si èlenu ${a}\over{b^d}$. Na jeho hodnotì závisí hodnota výsledné sumy, proto¾e se vlastnì jedná o kvocient geometrické øady. Proto rozli¹me následující pøípady: - -\>{\I 1.} ${{a}\over{b^d}}<1$ -- jinými slovy, práce na jednotlivých hladinách exponenciálnì ubývá a souèet sumy, i kdyby -byla nekoneèná, se dá omezit nìjakou konstantou, která se schová do $\O$, a tak je $T(n)=\O(n^d)$. - -\>{\I 2.} ${{a}\over{b^d}}=1$ -- práce na jednotlivých hladinách je stejnì, to znamená, ¾e souèet sumy je právì $\log_b n$, a tedy $T(n) = \O(n^d \cdot \log_b(n))$. - -\>{\I 3.} ${{a}\over{b^d}}>1$ -- to znamená, ¾e práce na jednotlivých hladinách -pøibývá, tak¾e musíme geometrickou øadu seèíst poctivì: $T(n) = \O(n^d \cdot -({{a}\over{b^d}})^{\log_b{n}})$. Tento výraz vypadá ponìkud o¹klivì, -ale je¹tì ho trochu (alespoò kosmeticky) upravíme: -$$ -\O\left(n^d \cdot \left({{a}\over{b^d}}\right)^{\log_b{n}}\right)=\O\left({ a^{\log_b{n}} \cdot n^d \over (b^d)^{\log_b{n}}}\right)=\O\left({\left(b^{\log_b{a}}\right)^{\log_b{n}} \cdot n^d \over{\left(b^d\right)^{\log_b{n}}}}\right)= -$$ -$$ -=\O\left({\left(b^{\log_b{n}}\right)^{\log_b{a}} \cdot n^d \over{\left(b^{\log_b{n}}\right)^d}}\right) -=\O\left({n^{\log_b{a}} \cdot n^d \over{n^d}}\right) -=\O\left(n^{\log_b{a}}\right). -$$ -Tyto tøi pøípady pøesnì odpovídají rozdìlení pøípadu v~tvrzení vìty. - -Vra»me se nyní k~mo¾nosti, kdy $n$ není mocnina~$b$. -Tehdy platí $b^l{\sl Master Theoremu}: -$$\vbox{\halign{# \quad \quad & # \quad \quad & # \quad \quad & # \quad \quad & #\cr -algoritmus & $a$ & $b$ & $d$ & èasová slo¾itost\cr -\noalign{\smallskip\hrule\medskip} -Mergesort & 2 & 2 & 1 & $\O({n \cdot \log{n}})$\cr -Násobení I. & 4 & 2 & 1 & $\O(n^2)$\cr -Násobení II. & 3 & 2 & 1 & $\O(n^{\log_2{3}})$\cr -Binární vyhledávání & 1 & 2 & 0 & $\O(\log{n})$\cr}}$$ - -\s{Domácí úkol nakonec:} Vymyslete algoritmus, který by z $n$ zadaných bodù v rovinì (prostoru) na¹el takové dva, které~jsou od sebe nejménì vzdálené (zde existuje takový algoritmus s èasovou slo¾itostí $\O(n \cdot \log{n})$). - -\bye diff --git a/2-rozdel/Makefile b/2-rozdel/Makefile deleted file mode 100644 index 52028b8..0000000 --- a/2-rozdel/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=2-rozdel - -include ../Makerules diff --git a/2-rozdel/figure.eps b/2-rozdel/figure.eps deleted file mode 100644 index 9ba02c2..0000000 --- a/2-rozdel/figure.eps +++ /dev/null @@ -1,1189 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: inkscape 0.44.1 -%%Pages: 1 -%%Orientation: Portrait -%%BoundingBox: 27 464 573 613 -%%HiResBoundingBox: 28 464 572.35582 612.76731 -%%DocumentMedia: plain 596 842 0 () () -%%EndComments -%%Page: 1 1 -0 842 translate -0.8 -0.8 scale -gsave [1 0 0 1 0 0] concat -0 0 0 setrgbcolor -[] 0 setdash 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-closepath -stroke -grestore -grestore -showpage -%%EOF diff --git a/2007/0-demo/0-demo.tex b/2007/0-demo/0-demo.tex new file mode 100644 index 0000000..bc5d7b7 --- /dev/null +++ b/2007/0-demo/0-demo.tex @@ -0,0 +1,37 @@ +\input ../lecnotes.tex + +\prednaska{0}{Ukázka pou¾ití maker}{(zapsal Martin Mare¹)} + +% Takhle vypadá nadpis +\h{Pøedposlední kapitola} + +% \> zaøídí, aby se odstavec neodsadil. Pomocí \I se sází kurzíva, \foot vyrobí poznámku pod èarou. +\>Je svaèveèer. {\I Lysperní jezeleni} se vírnì vrtáèejí v~mokøavì.\foot{Viz Lewis Caroll: Jabberwocky.} + +\itemize\ibull +\:Takhle. +\:Vypadají. +\:Odrá¾ky. +\endlist + +\h{Druhá kapitola} + +\s{Vìta:} Paøez není strom. + +\proof +Strom je speciálním pøípadem lesa. Les je (podle definice) graf bez kru¾nic. +Paøez obsahuje alespoò jednu kru¾nici. Proto paøez nemù¾e být les, a~tedy ani +strom. +\qed + +\s{Algoritmus:} (tøídìní posloupnosti $a_1,\ldots,a_n$ pomocí {\sc Stupidsort}u) + +\algo +\:$\pi \leftarrow \hbox{identická permutace na~mno¾inì $\{1,\ldots,n\}$}$. +\:Opakuj: +\::Ovìø, zda je posloupnost $a_{\pi(1)},a_{\pi(2)},\ldots,a_{\pi(n)}$ uspoøádána vzestupnì. + Pokud je, vra» ji jako výsledek. +\::Nahraï $\pi$ jejím lexikografickým následníkem. +\endalgo + +\bye diff --git a/2007/0-demo/Makefile b/2007/0-demo/Makefile new file mode 100644 index 0000000..98def69 --- /dev/null +++ b/2007/0-demo/Makefile @@ -0,0 +1,3 @@ +P=0-demo + +include ../Makerules diff --git a/2007/1-euklid/1-euklid.tex b/2007/1-euklid/1-euklid.tex new file mode 100644 index 0000000..c62e9df --- /dev/null +++ b/2007/1-euklid/1-euklid.tex @@ -0,0 +1,245 @@ +\input ../lecnotes.tex +\input epsf.tex + +\def\N{N} + +\prednaska{1}{Eukleidùv algoritmus}{(zapsaly T.~Klimo¹ová a K.~B\"ohmová)} + +\h{} +\>{\bf Problém hledání nejvìt¹ího spoleèného dìlitele } + +Cílem je najít nejvìt¹ího spoleèného dìlitele zadaných èísel +$a_0, b_0 \in \N $, dále jen $\gcd(a_0, b_0)$, tedy Greatest Common +Divisor. + +\s{Algoritmus:} (Eukleidùv algoritmus verze $1.0$; snad 200 let pøed Eukleidem) + +\algo +\algin èísla $a_0$, $b_0$. +\:$a\leftarrow a_0, b\leftarrow b_0$. +\:while $a\not=b$ : +\::if $a > b \Rightarrow a \leftarrow a-b $ +\::\rlap{else}\phantom{if }$\phantom{a > b} \Rightarrow b \leftarrow b-a $ +\algout $a=\gcd(a_0,b_0)$. +\endalgo + +\noindent{\sl Dùkaz správnosti: } + +\>{\bo 1) EA se zastaví} + +V ka¾dém prùchodu cyklem se buï $a$ zmen¹í o hodnotu $b$ anebo se $b$ zmen¹í o~hodnotu $a$. Proto souèet $a+b$ klesne poka¾dé alespoò o $1$. Tedy celkem +se uskuteèní nanejvý¹ $a+b$ prùchodù cyklem a pak algoritmus skonèí. + +\>{\bo 2) EA vydá $\gcd(a_0, b_0)$} + +Pøi dùkazech správnosti algoritmu se èasto pou¾ívá {\I invariant.} +To je nìco, co se v prùbìhu algoritmu nemìní (obvykle hodnota nìjakého výrazu nebo jeho vlastnost, napø. dìlitelnost dvìma). + +Doká¾eme, ¾e platí invariant: $\gcd(a, b) = \gcd(a_0, b_0)$. + +Algoritmus pøi svém bìhu postupnì mìní hodnoty $a$ a $b$. +Tedy +$(a_0, b_0) \rightarrow (a_1, b_1) \rightarrow +\dots \rightarrow (a_k, b_k)$. +A jakmile je splnìna rovnost $a_k = b_k$, tak skonèí. +My chceme ukázat, ¾e platí +$\gcd(a_0, b_0) = \gcd(a_1, b_1) = \dots = \gcd(a_k, b_k)$. + +K~tomu bude tøeba nìkolik pozorování: + +\>{\I Pozorování 1:} $\gcd(a, a) = a$ (pro $a>0$). + +Nahlédneme snadno. Nejvìt¹í spoleèný dìlitel jediného èísla je ono samo. + +\>{\I Pozorování 2:} $\gcd(a, b) = \gcd(b, a)$. + +Takté¾ jednoduché. Pøi urèování nejvìt¹ího spoleèného dìlitele +nám na poøadí èísel nezále¾í. + +\>{\I Pozorování 3:} $\gcd(a, b) = \gcd(a \pm b, b)$. + +%%Rozmyslíme si, ¾e a¾ doká¾eme {\I Pozorování 3 }, máme vyhráno. + +Doká¾eme silnìj¹í vìc -- platnost ekvivalence +$k\vert a, k\vert b \Leftrightarrow k\vert a, k\vert(a\pm b)$. + +\>$\Rightarrow$: Jeliko¾ $k\vert a, k\vert b$, dá se $a$ vyjádøit jako $k$-násobek nìjakého $a'$. Tedy $a = k\cdot a'$. +Obdobnì $b = k\cdot b'$, pro nìjaká èísla $a',b'\in \N$. +Tak¾e souèet $a\pm b$ si mù¾eme rozepsat jako $(a'\pm b')\cdot k$ z èeho¾ je +ji¾ vidìt, ¾e $k\vert(a\pm b)$. + +\>$\Leftarrow$: Podobnì $k\vert (a\pm b), k\vert b \Leftrightarrow k\vert a$. + +Uvìdomíme si, ¾e tato tøi pozorování nám staèí k tomu, aby invariant +platil. Algoritmus tedy opravdu vydá $\gcd(a_0,b_0)$. +\qed + +\goodbreak + +\>{3) \bo Rychlost algoritmu} + +Algoritmus provede v~nehor¹ím pøípadì øádovì $a+b$ iterací. To je velmi pomalé, +a proto vyvstává otázka, dá-li se nìjak zrychlit. + +V¹imnìme si, ¾e opakované odèítání jednoho èísla od~druhého lze nahradit výpoètem +zbytku po~dìlení. Algoritmus tedy mu¾eme upravit následovnì: + +\s{Algoritmus:} (Eukleidùv alg. v$2.0$; neznámý Eukleidùv pokraèovatel, neznámo kdy) + +\algo +\algin èísla $a_0$, $b_0$. +\:$a\leftarrow a_0, b\leftarrow b_0$. +\:while $b \neq 0$: +\::$a \leftarrow a \mod b$ +\::$a \leftrightarrow b$ +\algout $a=\gcd(a_0,b_0)$. +\endalgo + +\>{\sl Dùkaz správnosti: } + +Algoritmus urèitì vydá správný výsledek, proto¾e poèítá toté¾, co pøedchozí verze. +Uká¾eme, ¾e poèet krokù, který provede verze 2.0, je øádovì $\log(\max(a,b))$. +K~tomu se nám bude hodit následující: + +{\narrower +\s{Lemma:} Za dva prùchody cyklem se buï hodnota $a$ nebo hodnota $b$ +zmen¹í alespoò dvakrát. + +\proof +Rozebereme, co se stane po dvojím projití cyklem. +Na zaèátku máme èísla $a_0$ a $b_0$. Bez újmy na obecnosti pøedpokládejme, +¾e $a_0>b_0$. Po~prvním prùchodu získáme $a_1=b_0; b_1=a_0 \mod b_0$, co¾ je ménì +ne¾ $b_0$. Po druhém prùchodu: $a_2=b_1; b_2=a_1 \mod b_1 = b_0 \mod b_1$. Chceme +ukázat, ¾e kdy¾ je $b_1 < b_0$, tak $b_0 \mod b_1 \leq b_0/2$. + +\itemize\ibull +\:Buï platí $b_1 \leq b_0/2$. Pak jistì $b_0 \mod b_1 < b_1 \leq b_0/2.$ +\:Nebo nastane druhá mo¾nost $b_1 > b_0/2$. +Pak tedy $b_0 \mod b_1 = b_0-b_1$, co¾ je takté¾ maximálnì $b_0/2$. +\qed +\endlist + +} + +Nyní staèí lemma ¹ikovnì vyu¾ít: +Dvojic prùchodù, které zmen¹ují hodnotu $a$, je nejvý¹e $\lceil \log_2 +a \rceil$. Obdobnì tìch sni¾ujících hodnotu $b$ je nejvý¹e $\lceil \log_2 b \rceil$. +Celkový poèet prùchodù tedy je nejvý¹e $2(\lceil \log_2 a \rceil+\lceil +\log_2 b\rceil)$. + +Je¹tì bychom chtìli dokázat, ¾e ná¹ horní odhad na~poèet prùchodù není pøíli¹ +velkorysý. Zkusme se podívat, co se stane, kdy¾ algoritmus necháme spoèítat +$\gcd(F_n, F_{n-1})$, kde~$F_i$ je $i$-té Fibonacciho èíslo. Tehdy v¹echna +modula budou ve~skuteènosti odèítání a algoritmus bude poèítat +$\gcd(F_n, F_{n-1}) \rightarrow \gcd(F_{n-1}, F_{n-2}) \rightarrow +\dots \rightarrow \gcd(1, 1)$. + +Díky exponenciální velikosti Fibonacciho èísel tento výpoèet bude +opravdu trvat logaritmicky dlouho vzhledem k~velikosti vìt¹ího ze +zadaných èísel. +(Zároveò je to také pìkný dùkaz toho, ¾e Fibonacciho èísla jsou +navzájem nesoudìlná.) + +\h{Výpoèetní model} +Kdy¾ chceme studovat algoritmy, mìli bychom se zaèít zaobírat otázkou, co takový algoritmus vlastnì je. +®ádná obecnì uznávaná definice algoritmu neexistuje, nadefinujeme si proto alespoò výpoèetní model +a za~algoritmy budeme pova¾ovat programy v tomto modelu. + +\s{Základní vlastnosti výpoèetního modelu:} + +V první øadì potøebujeme modelu sdìlit, s èím má pracovat, a pak se +dovìdìt, jak to dopadlo. Bez újmy na obecnosti mù¾eme pova¾ovat $n$ +èísel za {\sl vstup} a za {\sl výstup} $m$ èísel $($mù¾eme se omezit +na èísla, nebo» cokoli jiného umíme do èísel zakódovat$)$. + +Dále by mìl výpoèetní model umìt provádìt {\sl elementární operace}, +co¾ +jsou nejen ty aritmetické $(+,-,*,/,{\rm mod}, \dots)$ a logické (negace, +and, or, \dots), ale také øídící operace (skoky, podmínìné skoky, halt, +\dots) a práci s pamìtí. + +\s{Definice:} +\itemize\ibull +\:{\I Èas bìhu algoritmu} $t(x)$ pro vstup~$x$ mìøíme jako poèet +elementárních operací, které program provedl pøi zpracování vstupu +$x$. +\:{\I Prostor bìhu algoritmu} $s(x)$ je analogicky poèet pamì»ových +bunìk spotøebovaných pøi výpoètu se vstupem~$x$. +\:{\I Èasová slo¾itost} (v~nejhor¹ím pøípadì) je: +$$T(n) := \max \{t(x) ; \hbox{$x$ je vstup délky $n$}\}.$$ +\:{\I Prostorová slo¾itost} (v~nejhor¹ím pøípadì) je: +$$S(n) := \max \{s(x) ; \hbox{$x$ je vstup délky $n$}\}.$$ +\endlist + +\s{Díra v definici:} Co jsou to èísla? +Kdy¾ mohou být libovolnì velká, pak se dá podvádìt pøi poèítání èasové i prostorové +slo¾itosti. Napravit to mù¾eme buïto tak, ¾e vstup budeme mìøit v~bitech a operace +s~$k$-bitovými èísly bude trvat øádovì $\log k$ krokù, nebo ¾e omezíme èísla +na~polynomiálnì velká vzhledem k~velikosti vstupu. Pro normální algoritmy tyto dvì +definice dávají èasové slo¾itosti li¹ící se v¾dy logaritmem velikosti vstupu, tak¾e +pro srovnávání algoritmù nemusíme tento rozdíl uva¾ovat. Pro tuto pøedná¹ku si vybereme +omezení èísel na~polynomiálnì velká. + +\h{Panorama slo¾itostí} + +Abychom mìli pøedstavu o~tom, jak pou¾itelné jsou algoritmy se kterou +èasovou slo¾itostí, zkusme si pár slo¾itostí srovnat za pøedpokladu, +¾e ná¹ poèítaè za sekundu provede $10^9$ operací: +\def\[#1]{\,\hbox{#1}} +$$\vbox{ +\halign{$#$ \hfil&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil +$#$&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil $#$&\quad\hfil $#$\cr +\hbox{funkce / $n=$\hskip-2em}& 10 & 20 & 30 +& 50 & 100 & 1\,000 & 1\,000\,000 \cr +\noalign{\medskip\hrule\bigskip} +\log_2 n & 3.3\[ns] & 4.3\[ns] & 4.9\[ns] +& 5.6\[ns] & 6.6\[ns] & 10.0\[ns] & 19.9\[ns] \cr +n & 10\[ns] & 20\[ns] & 30\[ns] +& 50\[ns] & 100\[ns] & 1\[$\mu$s] & 1\[ms] \cr +n\cdot\log_2 n\hskip-1em & 33\[ns] & 86\[ns] +& 147\[ns] & 282\[ns] & 664\[ns] & 10\[$\mu$s] & 20\[ms] +\cr +n^2 & 100\[ns] & 400\[ns] & 900\[ns] +& 2.5\[$\mu$s] & 100\[$\mu$s] & 1\[ms] & 1\,000\[s] \cr +n^3 & 1\[$\mu$s] & 8\[$\mu$s] & 27\[$\mu$s] +& 125\[$\mu$s] & 1\[ms] & 1\[s] & 10^9\[s] \cr +2^n & 1\[$\mu$s] & 1\[ms] & 1\[s] +& 10^6\[s] & 10^{21}\[s] & 10^{292}\[s] & \approx\infty \cr +n! & 10^6\[s] & 10^{18}\[s] & 10^{32}\[s] +& 10^{64}\[s] & 10^{158}\[s] & 10^{2567}\[s] & \approx\infty \cr +}}$$ +\halign{#\hfil&\quad #\hfil\cr +Pro pøedstavu: &$1\,000\[s]$ je asi tak ètvrt hodiny\cr + &$1\,000\,000\[s]$ je necelých 12 dní\cr + &$10^9\[s]$ je 31 let\cr + &$10^{18}\[s]$ je asi tak stáøí Vesmíru. \cr} + +Poèítaèe se nám ale zrychlují\foot{\uv{Ka¾dé dva roky se výkon poèítaèù +zdvojnásobí} -- Gordon Moore (prý)} -- není tedy lep¹í chvíli poèkat +ne¾ vymý¹let lep¹í algoritmus? :-) Podívejme se, jak velký vstup +doká¾eme zpracovat za $10^6$ a $2\cdot 10^6$ operací: +$$\vbox{\halign{\hfil$#$\quad&\hfil$#$\quad&\hfil$#$\qquad&#\hfil\cr +\hbox{funkce} & 10^6\;\hbox{op.} & 2\cdot10^6\;\hbox{op.} & zmìna \cr +\noalign{\medskip\hrule\bigskip} +n &1\,000\,000 &2\,000\,000 &2-krát více \cr +n^2 &1\,000 &1\,414 &$\sqrt{2}\approx 1.41$-krát +více \cr +n^3 &100 &126 &$\root3\of2\approx 1.26$-krát +více \cr +2^n &20 &21 &o 1 více \cr +}}$$ +Na nìkterých èasových slo¾itostech se tedy exponenciální zrychlování +poèítaèù projevuje jen minimálnì. + +Jak je vidìt na~následujícím grafu, konstanty v~èasové slo¾itosti +vùbec nehrají pøíli¹ velkou roli, proto se vyplácí najít nejdøíve +algoritmus, jeho¾ slo¾itost je asymptoticky dobrá, a teprve pak +optimalizovat konstanty. + +\>\epsfxsize=1\hsize\epsfbox{../slides/funcs.eps} + +V~praxi také èasto pomù¾e zpracovávat velké vstupy asymptoticky rychlým +algoritmem a pro malé vstupy pøepnout na~\uv{hloupý} algoritmus, který +má malé multiplikativní konstanty. + +\bye diff --git a/2007/1-euklid/Makefile b/2007/1-euklid/Makefile new file mode 100644 index 0000000..dc2d95e --- /dev/null +++ b/2007/1-euklid/Makefile @@ -0,0 +1,3 @@ +P=1-euklid + +include ../Makerules diff --git a/2007/10-cesty/10-cesty.tex b/2007/10-cesty/10-cesty.tex new file mode 100644 index 0000000..805de67 --- /dev/null +++ b/2007/10-cesty/10-cesty.tex @@ -0,0 +1,233 @@ +\input ../lecnotes.tex + +\prednaska{10}{Nejkrat¹í cesty}{(zapsali L. Banáková, O. Hoferek, J. Bøeèka)} + +\s{Definice:} {\I Vzdálenost vrcholù} $d(u,v)$ je délka nejkrat¹í cesty $(u,v)$, +pokud existuje, nebo $+\infty$, pokud taková cesta neexistuje. + +\s{Problém:} Je dán graf G a funkce $l: E(G) \rightarrow {\bb R}$ pøiøazující +hranám jejich délky. Dále je dán startovací a cílový vrchol +$s,c~\in~V(G)$. Chceme najít cestu $s=v_1, v_2, \dots, v_k=c$ takovou, aby délka cesty +$$l(v_1, v_2) + l(v_2, v_3) + \dots + l(v_{k-1}, v_k)$$ +byla minimální. Takovéto cestì budeme øíkat {\I nejkrat¹í cesta} z~$s$~do~$c$. + +\noindent +Bez újmy na obecnosti budeme pøedpokládat, ¾e graf $G$ je orientovaný, bez smyèek a +násobných hran. + +\noindent +Nejprve uvá¾íme pøípady, kdy jsou v¹echny hrany stejnì dlouhé. Tehdy mù¾eme pou¾ít +algoritmus prohledávání do ¹íøky (BFS). K jeho implementaci je zapotøebí fronta $Q$ s +metodami $Put(Q, v)$ (pøidání prvku $v$ na konec fronty) a $Get(Q)$ (odebrání +prvku ze zaèátku fronty). Algoritmus vrátí pole \uv{znaèek} $z$: $z(v) = 1$ právì tehdy +pokus je vrchol $v$ dostupný ze startovacího vrcholu $s$, jinak $z(v) = 0$. + +\s{Algoritmus:} (Prohledávání do ¹íøky (BFS)) + +\algo +\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ +\:$Q \leftarrow \{s\}$ +\:while $Q \not= \emptyset :$ +\::$v \leftarrow Get(Q)$ +\::for $\forall w: (v,w)\in E$ +\:::if $z(w) = 0$ then +\::::$z(w) \leftarrow 1$ +\::::$Put(Q, w)$ +\endalgo + +\s{Lemma È (èasové):} BFS dobìhne v~èase $\O(m+n)$. + +\proof +Ka¾dý vrchol se do fronty dostane maximálnì jednou a ka¾dou hranu zpracujeme +maximálnì jednou. +\qed + +\s{Lemma D (dosa¾itelnost):} BFS oznaèí právì vrcholy dostupné ze $s$. + +\proof + +\noindent +\uv{$\Rightarrow$}: Indukcí podle bìhu algoritmu. + +\noindent +\uv{$\Leftarrow$}: Doká¾eme sporem. Uva¾me, ¾e existuje vrchol dostupný, ale algoritmem +neoznaèený. Vezmìme takovýto \uv{¹patný} vrchol $v$, který je $s$ nejblí¾e. Uva¾me +nejkrat¹í cestu $(s,v)$: $s,\dots,u,v$. Pøedchozí vrchol na této cestì $u$ +musí být \uv{dobrý}. Vrchol $u$ se dostane do fronty, pak je z~ní vybrán a tím +se zpracuje i vrchol $v$ $\Rightarrow$ spor. + +Pøedchozím algoritmem jsme pouze zjistili, které vrcholy jsou z~$s$ dosa¾itelné. +Nyní si tento algoritmus modifikujeme tak, abychom na¹li $d(s,v)$ pro v¹echna +$v~\in~V(G)$. + +\s{Roz¹íøený algoritmus:} (Prohledávání do ¹íøky (BFS)) + +\algo +\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ +\:$D(*) \leftarrow +\infty, D(s) \leftarrow 0$ +\:$Q \leftarrow \{s\}$ +\:while $Q \not= \emptyset :$ +\::$v \leftarrow Get(Q)$ +\::for $\forall w: (v,w)\in E$ +\:::if $z(w) = 0$ then +\::::$z(w) \leftarrow 1$ +\::::$D(w) \leftarrow D(v) + 1$ +\::::$Put(Q, w)$ +\endalgo + +\noindent +Prùbìh tohoto algoritmu si mù¾eme ukázat na následujícím obrázku (\uv{praseèí graf}): + +\figure{praseci-graf.eps}{Praseèí graf}{75mm} + +\s{Definice:} {\I Vrstva} $ L_i\subseteq V $ : $ L_0 = \{s\} $ , $ L_{i+1} = $ +$ \{ w$ : $ w $ oznaèen pøi procházení vrcholu $ v \in L_i $$ \} $ + +\s{Lemma V (vzdálenosti):} Na konci BFS je $\forall v: D(v) = d(s,v)$. + +\proof + +\noindent +a) pro nedosa¾itelné vrcholy: OK (algoritmus je neoznaèí $\Rightarrow D(v) = \infty$) + +\noindent +b) pro dosa¾itelné vrcholy: Víme, ¾e pro vrchol $v \in L_i$ platí $D(v)=i$, +staèí tedy zjistit, zda $\forall i: \forall v \in L_i$ je $d(s,v)=i$. To ovìøíme matematickou indukcí +podle~$i$: + +pro $i=0$: evidentní, + +pro $i>0$: Pøi procházení vrstvy $L_{i-1}$ musí být vrchol $v$ takový, ¾e $d(s,v)=i$, oznaèen +a zároveò nemohl být oznaèen døíve a tudí¾ patøí do $L_i$. +\qed + +\noindent +V¹imnìme si, ¾e v~grafu existují pouze tøi typy hran vzhledem k na¹emu algoritmu: +\itemize\ibull +\:dopøedu o jednu vrstvu +\:dozadu o jednu nebo víc vrstev +\:ve vrstvì +\endlist + +Abychom na¹li i samotné cesty, nejen jejich délky, modifikujeme svùj algoritmus tak, +¾e si pro ka¾dý vrchol $v$, který oznaèíme, budeme pamatovat jeho pøedchùdce $p(v)$: + +\algo +\:$z(*) \leftarrow 0, z(s) \leftarrow 1$ +\:$D(*) \leftarrow +\infty, D(s) \leftarrow 0$ +\:$p(*) \leftarrow$ ? +\:$Q \leftarrow \{s\}$ +\:while $Q \not= \emptyset :$ +\::$v \leftarrow Get(Q)$ +\::for $\forall w: (v,w)\in E$ +\:::if $z(w) = 0$ then +\::::$z(w) \leftarrow 1$ +\::::$D(w) \leftarrow D(v) + 1$ +\::::$p(w) \leftarrow v$ +\::::$Put(Q, w)$ +\endalgo + +\s{Pozorování:} Pokud $p(v) \not=$ ? $\Rightarrow D(v) = D(p(v)) + 1$. + +\s{Lemma S (stromové):} Graf $(W,F)$, kde $W$ = dosa¾itelná èást $V$, $F = \{(v,p(v))\}$ +je strom orientovaný do~koøene $s$. Navíc ukazuje nejkrat¹í cestu pro ka¾dý dosa¾itelný +vrchol (pro ka¾dý vrchol v tomto grafu, existuje jediná orientovaná cesta do koøene +$s$, která je zároveò nejkrat¹í cesta z $s$ do tohoto vrcholu). + +\noindent +Nyní uva¾me, ¾e délky hran $l$ nejsou v¹echny stejnì dlouhé: + +Uká¾eme si trik pro ohodnocené hrany: hranu délky $l$ +podrozdìlíme na $l$ hran délky 1 a pak spustíme BFS. Algoritmus pobì¾í s èasovou +slo¾itostí $O((m+n)l_{max})$. To není zrovna moc výhodné, a proto si uká¾eme tzv. {\I Budíkovou taktiku}: + +Místo toho, abychom ka¾dou hranu podrozdìlovali, si budeme pro ka¾dý vrchol pamatovat \uv{èas budíku} $b$. +Èasem $b(v)$ budíku vrcholu~$v$ rozumíme èas, kdy se do tohoto vrcholu vlna dostane, kdy¾ se bude ¹íøit po +dosud známých hranách. Na zaèátku nastavíme $\forall v \in V: b(v) = l(s,v)$ a pokud pøi bìhu +algoritmu objevíme hranu, která nám umo¾ní dostat se do $v$ rychleji, tak hodnotu $b(v)$ zmìníme. +Algoritmus pak bude pracovat tak, ¾e bude spát, dokud nezazvoní nìjaký budík (co¾ znamená, ¾e +jsme dorazili do nìjakého vrcholu). + +Tato taktika nás pøivede k Dijkstrovu algoritmu, kde se ze dvoustavového $z(v)$ stane tøístavové +$z(v)) \in \{{\bf{N}}, {\bf{V}}, {\bf{H}}\}$, kde {\bf{N}} znamená nevidìn, {\bf{V}} vidìn a {\bf{H}} hotov. Podle hodnoty $z(v)$ se +pak $D(v)$ rovná $+\infty$ pro $z(v) = {\bf{N}}$, èasu budíku pro $z(v) = {\bf{V}}$ nebo vzdálenosti $d(s,v)$ pro $z(v) = {\bf{H}}$. + +\s{Algoritmus:} (Dijkstrùv algoritmus) + +\algo +\:$z(*) \leftarrow {\bf{N}}, z(s) \leftarrow {\bf{V}}$ +\:$D(*) \leftarrow +\infty , D(s) \leftarrow 0$ +\:$p(*) \leftarrow $? +\:while $\exists v : z(v) = {\bf{V}} :$ +\::$v \leftarrow $ vrchol, pro nìj¾ $z(v)={\bf{V}}$ a zároveò $D(v)$ je minimální +\::$z(v) \leftarrow {\bf{H}}$ +\::for $\forall w : (v,w) \in E$: +\:::if $D(w)>D(v) + l(v,w)$ then +\::::$D(w) \leftarrow D(v) + l(v,w)$ +\::::$z(w) \leftarrow {\bf{V}}$ +\::::$p(w) \leftarrow v$ +\endalgo + +\s{Vìta:} Pokud $\forall v,w: l(v,w) \in \bb{Z}^+ \cup \{\infty\}$, pak Dijkstrùv algoritmus +najde nejkrat¹í cesty v èase $\O(n^2)$. + +\proof +V prùbìhu algoritmu se maximálnì $n$-krát hledá vrchol $v$ s minimálním $D(v)$, +maximálnì $m$-krát se pøenastavuje $D(v)$. Pokud bude struktura $D$ ulo¾ena jako +pole (hledání minima v $\O(n)$, zmìna hodnoty $\O(1)$), bude celková +èasová slo¾itost Dijkstrova algoritmu $\O(n^2 + m) = \O(n^2)$. Fakt, ¾e se algoritmus +zastaví je evidentní, proto¾e se stav ¾ádného vrcholu nevrací z {\bf{H}} do {\bf{V}}. + +Úplný dùkaz správnosti a èasové slo¾itosti i pro hrany ohodnocené reálnými èísly +bude na pøí¹tí pøedná¹ce. +\qed + +Nahlédnìme nyní, zda by vedlo k~vylep¹ení èasové slo¾itosti, kdybychom pøi~implementaci +Dijkstrova algoritmu pou¾ili jako datovou strukturu pro ukládání vidìných vrcholù rùzné typy hald. +Provádìli bychom s~nimi operace \ (maximálnì $n$-krát) a \ (maximálnì $m$-krát). Zmínìné +operace mají pro rùzné typy hald následující èasové slo¾itosti: +$$\vbox{\halign{\strut # \quad & # \quad & # \quad & #\cr +& \it binární halda & \it $k$-regulární halda & \it Fibonacciho halda\cr +\noalign{\smallskip} +\ & $\O(\log{n})$ & $\O(k\log_k{n})$ & $\O(\log{n})$ \cr +\ & $\O(\log{n})$ & $\O(\log_k{n})$ & $\O(1)$ \cr +{\I celková slo¾itost} & $\O((m+n)\log{n})$ & $\O(m\log_{m/n}{n})$ & $\O(n\log{n}+m)$ \cr +}}$$ + +Pou¾ijeme-li klasickou haldu, dostaneme celkovou èasovou slo¾itost $\O((m+n)\log{n})$, co¾ znamená, +¾e jsme si pomohli v pøípadech, kdy je graf \uv{øídký}. U $k$-regulární haldy se celková èasová slo¾itost +rovná $\O(nk\log_k{n}+m\log_k{n})$, ideálnì pro $k=m/n$: $\O(m\log_{m/n}{n})$. Prozkoumejme, +jak se nám v tomto pøípadì bude mìnit èasová slo¾itost pro rùznì \uv{husté} grafy: +\itemize\ibull +\:$m \approx n \rightarrow \O((m+n)\log{n})$ +\:$m \approx n^2 \rightarrow \O(m)$ +\:$m \approx n^{1+\epsilon} \rightarrow \O(m) \dots (k=m/n= n^\epsilon)$ +\endlist +\noindent +Pøi pou¾ití Fibonacciho haldy je pak celková èasová slo¾itost rovna $\O(n\log{n}+m)$. + +\medskip + +Nyní si pøedvedeme trochu jiný algoritmus na prohledávání grafu. Mìjme matici sousednosti $A$ +ke grafu $G = (V, E)$: $ A_{ij} = 1 \Leftrightarrow (v_i, v_j) \in E $, jinak $A_{ij} = 0$. Potom +$A^2_{ij} = \sum_{k=1}^n A_{ik}A_{kj} $. Tento souèet je nenulový právì tehdy, kdy¾ +vrcholy $i$,$k$,$j$ tvoøí sled délky 2. Jinými slovy $A^2_{ij}$ se rovná poètu sledù +délky 2 v $G$ z $i$ do $j$. Obdobnì $A^k_{ij}$ = poèet sledù délky $k$. Pokud +k matici $A$ pøièteme jednotkovou matici ${\bb E}_n$ (èím¾ si pøimyslíme smyèky), +dostaneme po umocnìní: + +$ (A+{\bb E}_n)^k_{ij} \neq 0 \Leftrightarrow \exists$ $i,j$-sled délky maximálnì $k$. + +Výstupem algoritmu tedy bude matice $(A + {\bb E}_n)^n$. Mù¾eme si také v¹imnout, ¾e +pokud matici $A + {\bb E}_n$ umocníme na èíslo vìt¹í ne¾ $n$, tak výsledek bude poøád +správný, jen bude výpoèet trvat déle. Tak¾e algoritmus mù¾e pracovat +v iteracích umocòováním matice na druhou: $M_0 = A + {\bb E}_n$, $M_1 = M^2_0$, $M_{i+1} = M^2_i$. +Výstupní matice bude tudí¾: + +$ M_{\lceil \log{n} \rceil (ij)} \neq 0 \Leftrightarrow \exists$ cesta z $i$ do $j$ + +Na výpoèet dosa¾itelnosti vrcholù v grafu tedy staèí $\O(\log{n})$ násobení matic, +a pokud na toto pou¾ijeme Strassenùv algoritmus, dostaneme +ve výsledku algoritmus se slo¾itostí $\O(n^{\log_2{7}}\log{n})$. + +\bye diff --git a/2007/10-cesty/Makefile b/2007/10-cesty/Makefile new file mode 100644 index 0000000..cc5ae84 --- /dev/null +++ b/2007/10-cesty/Makefile @@ -0,0 +1,3 @@ +P=10-cesty + +include ../Makerules diff --git a/2007/10-cesty/praseci-graf.eps b/2007/10-cesty/praseci-graf.eps new file mode 100644 index 0000000..e30f7e1 Binary files /dev/null and b/2007/10-cesty/praseci-graf.eps differ diff --git a/2007/11-dijkstra/11-dijkstra.tex b/2007/11-dijkstra/11-dijkstra.tex new file mode 100644 index 0000000..57558e7 --- /dev/null +++ b/2007/11-dijkstra/11-dijkstra.tex @@ -0,0 +1,162 @@ +\input ../lecnotes.tex + +\prednaska{11}{Nekrat¹í cesty podruhé}{(zapsali Du¹an Renát a Radek Tupec)} + +Na~této pøedná¹ce budeme studovat problém hledání nejkrat¹ích cest +v~grafech ohodnocených reálnými èísly. + +\s{Situace:} Máme orientovany graf~$G$ a funkce $l : E(G) \rightarrow {\bb R}$ +pøiøazující hranám jejich ohodnocení (délky). Pro vrcholy $u,v\in V(G)$ budeme +chtít spoèítat jejich vzdálenost $d(u,v)$, co¾ bude délka nejkrat¹í cesty z~$u$ +do~$v$ nebo $\infty$, pokud ¾ádná cesta neexistuje. + +Aby se vzdálenosti chovaly \uv{rozumnì} (tj. jako metrika), budeme chtít, aby platily +následující vlastnosti: + +\itemize\ibull +\:$d(u, u) = 0$, +\:$d(u, v) \leq d(u, w) + d(w, v)$ (trojúhelníková nerovnost). +\endlist + +To nemusí obecnì platit (kazí nám to záporné cykly), proto budeme studovat +pouze grafy, v~nich¾ záporné cykly neexistují. Pak u¾ budou obì vlastnosti +splnìny, jak plyne napøíklad z~následujícího lemmatu: + +\s{Lemma:} +V~grafu bez záporných cyklù existuje ke~ka¾dému nejkrat¹ímu sledu z~$u$ do~$v$ stejnì dlouhá $uv$-cesta. + +\proof +Máme-li nejkrat¹í $uv$-sled, který není cestou, opakuje se v~nìm nìjaký vrchol $w \in V(G)$. +Délka cyklu $l(c) \geq 0 \Rightarrow l(u\dots v\dots w) \leq l(pùvodní sled)$. Tento postup mù¾eme opakovat a po koneèném poètu krokù dostaneme cestu, tedy platí trojúhelníková nerovnost. +\qed + +Opakování: Dijkstrùv algoritmus +\itemize\ibull +\:$D(v)$ \dots doèasná vzdálenost z $s$ do $v$ +\:Znaèky $Z(v)$ \itemize\ibull +\::Nevidìn +\::Vidìn +\::Hotov +\endlist +\endlist + +%druha strana zapisku +\algo +\:$D(*) \leftarrow +\infty , D(s) \leftarrow 0$ +\:$Z(*) \leftarrow Neviden, Z(s) \leftarrow V$ +\:while $\exists v : Z(v) = V$ +\::vybereme $v : Z(v) = V, D(v) = min$ +\::$Z(v) = H$ +\::for $\forall w : (v, w) \in E(G)$ +\:::$D(w) \leftarrow min( D(w), D(w) + l(v, w))$ +\::if $Z(w) = N \Rightarrow Z(w) \leftarrow V$ +\endalgo + +\s{Vìta:} Pokud $G$ je nezápornì ohodnocený graf, pak se Dijkstrùv algoritmus zastaví a vydá $\forall v : D(v) = d(s, v)$ (tedy správné hodnoty). + +\proof Následující posloupností lemmat.\qed + +\s{Lemma 1:} Pokud $v_0,\dots,v_k$ je nejkrat¹í $v_0v_k$-cesta, pak $v_0,\dots,v_{k-1}$ je nejkrat¹í $v_0v_{k-1}$-cesta. + +\proof +Pokud by tomu tak nebylo, mù¾eme $v_0,\dots,v_{k-1}$ vymìnit za~krat¹í cestu, a~tím +získat krat¹í $v_0v_k$-cestu. +\qed + +\s{Lemma 2:} Algoritmus se zastaví po $\leq n$ prùchodech cyklem. + +\proof +Zøejmé z~toho, ¾e ka¾dý vrchol uzavøeme nejvý¹e jednou. +\qed + +\s{Lemma 3:} Po zastavení jsou hotovy právì vrcholy dosa¾itelné z $s$. + +\proof +Viz minulá pøedná¹ka. +\qed + +\s{Lemma 4:} $D(v)$ uzavíraných vrcholù tvoøí neklesající posloupnost. + +\proof +V okam¾iku, kdy uzavíráme $v$ platí $\forall w \notin H : D(w) \geq D(v)$, pøípadnì pøepoèítáme $D(w)$ na $D(v) - l(v, w) \geq D(v)$. +\qed + +\s{Lemma 5:} Pokud $v \in H$, pak $D(v)$ se u¾ nezmìní. + +\proof +Indukcí podle bìhu algoritmu. +\qed + +\s{Lemma 6:} Pro $\forall v D(v)$ je délka nejkrat¹í $sv$-cesty, její¾ vnitøní vrcholy le¾í v¹echny v $H$. + +\proof +\itemize\ibull +\:po 1. prùchodu OK +\:uzavíráme-li dal¹í vrchol $v$: +\itemize\relax +\:a) $D(w)$ pro $w \in H$ +Podle Lemma 5 se $D(w)$ nemìní. Musíme nahlédnout, ¾e se opravdu zmìnit nemá. +\:b) $D(w)$ pro $w \notin H$ +$D(w) = min{D(v) + l(v, w)}$ +\endlist +\endlist +\qed + +Existuje pomalej¹í algoritmus pro grafy se zápornými hranami bez záporných cyklù. +\s{Bellman-Fordùv algoritmus} +\algo +\:$D(*) \leftarrow \infty, D(s) \leftarrow 0$ +\:Opakuji +\::Pro $\forall v \in V$ +\:::$prozkoumej(v)$ +\:::(koukne se, jestli nejde vylep¹it cestu¨ +\:::do sousedù $v$) +\:dokud se nìjaké $D(\dots)$ mìní +\endalgo + +\s{Lemma 1:} Pokud $D(v) < \infty$, pak existuje sled z $s$ do $v$ délky $D(v)$. +(speciálnì z toho plyne $\forall v D(v) \geq d(s,v)$) + +\s{Lemma 2:} $\forall v D(v)$ nikdy neroste. +\s{Lemma 3:} Po $k$ fázích je $\forall v D(v) \leq$ délka nejkrat¹ího $sv$-sledu o $\leq k$ hranách. +%ctvrta stranka +\proof +Indukcí\dots pro $k \geq 0$ OK +Indukèní krok: Dobìhla $k-1$ fáze, pou¹tíme $k$-tou + +\qed +\s{Vìta:} Pro graf bez záporných cyklù se Bellman-Fordùv algoritmus zastaví po nejvý¹e $m$ fázích a vydá $D(v) = d(s, v)$ pro v¹echna $v$. (zøejmé z lemmat) + +\s{Lemma 4:} Pokud v grafu existuje záporný cyklus dosa¾itelný z $s$, algoritmus se nezastaví. (Zajímavý test na to, zda graf obsahuje záporný cyklus.) + +Èasová slo¾itost Bellman-Fordova algoritmu : $O(n*m)$ + +\s{Floyd-Warshallùv algoritmus} +$G$ je graf se záporným ohodnocením hran, bez záporných cyklù +$D_{i,j}^k$ = délka nejkrat¹í cesty z $v_i$ do $v_j$ pøes $v_1 \dots v_k$ +%pozorovani +$D_{ij}^0 = l(v_i, v_j)$, $D_{ii}^0 = 0$ +$D_{ij}^n = d(v_i, v_j)$ - skuteèná vzdálenost v grafu +\algo +\:$D_{i,j} \rightarrow l(v_i, v_j), D_{i,i} \rightarrow 0 \forall i, j$ +\:for $k = 1$ to n +\::for $i = 1$ to n +\:::for $j = 1$ to n +\::::$D_{i,j} = min(D_{i,j}, D_{i,k} + D_{k,j})$ +\endalgo + +\s{Vìta:} Floyd-Warshallùv algoritmus spoèítá $D_{i,j} = d(v_i, v_j)$ v èase $O(n^3)$. + +\>Shrnutí: + +\s{$s \rightarrow *$} +Dijkstrùv algoritmus $O(n^2)$ +\dots s haldou $O((n+m)\log m)$ +\dots s regulární haldou $O(n + m*log n)$ +\dots s Fibbonaciho haldou $O(n*log n + m)$ +Bellman-Ford $O(n*m)$ + +\s{$* \rightarrow *$} +Floyd-Warshall $O(n^3)$ + +\bye diff --git 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Ka¹èák a M. Vachna)} + +\s{Zadání úlohy:} Pro neorientovaný graf $G$ s~ohodnocením hran {\I váhami} $w: E(G) \rightarrow \bb R$, +chceme najít kostru $T$ s minimálním ohodnocením $w(T)=\sum_{e\in E(T)} w(e)$. + +\s{Navíc pøedpokládáme:} (bez újmy na~obecnosti) +\itemize\ibull +\:Graf $G$ je souvislý (jinak ho nejprve rozlo¾íme na komponenty). +\:$\forall e,f \in E(G$) : $e\neq f \Rightarrow w(e)\neq w(f)$. +\endlist + +Nyní si uká¾eme tøi algoritmy pro hledání minimální kostry, konkrétnì se jedná +o~Jarníkùv, Borùvkùv a Kruskalùv algoritmus. + +\h{Jarníkùv algoritmus} + +\s{Algoritmus:} + +\algo +\algin Graf~$G$ s~ohodnocením~$w$. +\:Zvolíme libovolný vrchol $v_0\in V(G)$. +\:$T\leftarrow(\left\{v_0\right\},\emptyset)$ (zatím jednovrcholový strom) +\:Dokud $\vert V(T) \vert \neq n$: +\::Vybereme hranu $uv\in E(G) : u\in V(T), v\notin V(T)$ tak, aby $w(uv)$ byla minimálni. +\::$T\leftarrow T+uv$. +\algout Minimální kostra~$T$. +\endalgo + +\s{Vìta:} Jarníkùv algoritmus se zastaví po maximálnì $n$ iteracích a vydá minimální kostru grafu $G$. + +\proof +Pøi ka¾dé iteraci algoritmus pøidá jeden vrchol do~$T$, a~proto se po~maximálnì $n$ iteracích zastaví. +Vydaný graf je strom, proto¾e se stále pøidává list k ji¾ existujícímu stromu, a~jeliko¾ má $n$~vrcholù, +je to kostra. Zbývá nám u¾ jen dokázat, ¾e nalezená kostra je minimální. K~tomu pomu¾e následující lemma: + +{\narrower + +\s{Definice:} {\I Øez} v~grafu $G=(V,E)$ je mno¾ina hran $F\subseteq E$ taková, ¾e $\exists U\subset V$ : +$F=\left\{uv\in E:u\in U, v\notin U \right\}$. + +\s{Lemma:} Pokud $G$ je graf, $w$ jeho prosté ohodnocení, $F$ je øez v grafu $G$ a $f$ je nejlehèí hrana v øezu +$F$, pak pro ka¾dou minimální kostru $T$ grafu $G$ je $f\in E(T)$. + +\proof +Buï $T$ kostra a $f=uv\notin E(T)$. Pak existuje cesta $P\subseteq T$ spojující $u$ a $v$. +Cesta musí øez alespoò jednou pøekroèit. Proto existuje $e\in P \cap F$ a navíc víme, ¾e $w(e) > w(f)$. Uva¾me $T'=T-e+f$. +Tento graf je rovnì¾ kostra grafu $G$, proto¾e odebraním hrany $e$ se graf rozpadne na dvì komponenty a pøidáním +hrany $f$ se tyto komponenty opìt spojí. Navíc $w(T')=w(T)-w(e)+w(f)V~dùkazu korektnosti Jarníkova algoritmu toto lemma vyu¾ijeme tak, ¾e si v¹imneme, ¾e hrany mezi +vrcholy stromu~$T$ a zbytkem grafu tvoøí øez a algoritmus nejlehèí hranu tohoto øezu pøidá +do~$T$. Podle lemmatu tedy v¹echny hrany~$T$ musí být souèástí ka¾dé minimální kostry a jeliko¾~$T$ je strom, +musí být minimální kostrou. + +\qed + + +\s{Dùsledky:} Graf $G$ s prostým ohodnocením má pravì jednu minimální kostru. Minimální kostra je +jednoznaènì urèená lineárním uspoøádáním hran. + +\s{Implementace:} +\itemize\ibull +\:Pøímoèará: pamatujeme si, které vrcholy a hrany jsou v kostøe $T$ a které ne. Èasová slo¾itost je $\O(nm)$. +\:Chytøej¹í: Pro $v\notin V(T)$ si pamatujeme $D(v)=\min\left\{w(uv):u\in T\right\}$. Pøi ka¾dém +prùchodu hlavním cyklem pak procházíme v¹echna~$D(v)$ (to v¾dy trvá $\O(n)$) a pøi pøidání vrcholu do~$T$ kontrolujeme +okolní~$D(w)$ pro $vw\in E$ a pøípadnì je sni¾ujeme (za~ka¾dou hranu~$\O(1)$). Èasovou slo¾itost tím celkovì +zlep¹íme na~$\O(n^2+m)=\O(n^2)$. +\:Také se dá pou¾ít halda pro uchovávání hran nebo hodnot~$D(v)$. +\endlist + +\h{Borùvkùv algoritmus} + +\s{Algoritmus:} + +\algo +\algin Graf~$G$ s~ohodnocením~$w$. +\:$F\leftarrow(V(G),\emptyset)$ +\:Dokud $F$ má alespoò dvì komponenty: +\::Pro ka¾dou komponentu $T_i$ grafu $F$ vybereme nejlehèí incidentní hranu $t_i$. +\::V¹echny hrany $t_i$ pøidáme do $F$. +\algout Minimální kostra~$F$. +\endalgo + +\s{Vìta:} Borùvkùv algoritmus se zastaví po $\left\lceil \log_2 n\right\rceil$ iteracích a vydá minimální kostru grafu $G$. + +\proof +V¹imnìme si nejprve, ¾e po~$k$ iteracích mají v¹echny komponenty grafu~$F$ minimálnì $2^k$ vrcholù +(na~poèátku jsou v¹echny komponenty jednovrcholové, v~ka¾dé dal¹í iteraci se komponenty sluèují do~vìt¹ích, +ka¾dá s~alespoò jednou sousední, tak¾e se velikosti komponent minimálnì zdvojnásobí). +Proto nejpozdìji po~$\left\lceil \log_2 n\right\rceil$ iteracích u¾~velikost komponenty dosáhne poètu v¹ech vrcholù a algoritmus +se zastaví. + +Hrany mezi ka¾dou komponentou a~zbytkem grafu tvoøí øez, tak¾e podle pøedchozího lemmatu v¹echny +hrany pøidané do~$F$ musí být souèástí (jednoznaènì urèené) minimální kostry. Graf $F\subseteq G$ +je tedy v¾dy les a a¾ se algoritmus zastaví, bude roven minimální kostøe. +\qed + +\s{Implementace:} +\itemize\ibull +\:Inicializace pøímoèará. +\:Pomocí DFS rozlo¾íme les na komponenty. Pro ka¾dý vrchol si pamatujeme èíslo komponenty. +\:Pro ka¾dou hranu zjistíme, do které komponenty patøí, a pro ka¾dou komponentu +si uchováme nejlehèí hranu. +\endlist + +\>Takto doká¾eme ka¾dou iteraci provést v~èase $\O(m)$ a celý algoritmus dobìhne v~$\O(m\log n)$. + +\h{Kruskalùv neboli hladový algoritmus} + +\s{Algoritmus:} + +\algo +\algin Graf~$G$ s~ohodnocením~$w$. +\:Setøídíme v¹echny hrany z $E(G)$ tak, aby: $w(e_1)<...), a~$(n-1)$-krát spojíme + dvì komponenty do jedné (\). +\endlist + +\>Kruskalùv algoritmus tedy pobì¾í v~èase $\O(m\log n + mT_f + nT_u)$, kde~$T_u$ je +èas na~provedení jedné operace \ a $T_f$ na~operaci \. + +\s{Jednoduchá struktura pro komponenty:} +Budeme pamatovat v~poli èísla komponent, ve~kterých le¾í jednotlivé vrcholy. \ zvládneme v~èase $\O(1)$, +ale \ bude stát $\O(n)$. Celý algoritmus pak pobì¾í v~èase $\O(m\log n+ m + n^2) = \O(m\log n+n^2)$. + +\s{Chytøej¹í struktura:} Ka¾dou komponentou si ulo¾íme jako strom orientovaný smìrem ke koøeni +-- ka¾dý vrchol si pamatuje svého otce, navíc ka¾dý koøen si pamatuje velikost komponenty. +Operace \ vystoupá z~obou vrcholù ke~koøeni a koøeny porovná. \ rovnì¾ najde +koøeny a pøipojí koøen men¹í komponenty pod koøen té vìt¹í. Obojí zvládneme v~èase lineárním +v~hloubce stromu a jak si uká¾eme, tato hloubka je v¾dy nejvý¹e logaritmická, a proto celý Kruskalùv +algoritmus pobì¾í v~èase $\O(m\log n + m\log n + n\log n) = \O(m\log n)$.\foot{% +Drobnou úpravou bychom mohli dosáhnout daleko efektivnìj¹í struktury, ale tu bychom neupotøebili, +jeliko¾ by nás stejnì brzdilo tøídìní, a analýza slo¾itosti by byla \dots\ inu, slo¾itìj¹í.} + +\s{Lemma:} Strom hloubky $h$ má alespoò $2^h$ prvkù. + +\proof +Indukcí: Pokud \ spojí strom s~hloubkou $h$ s jiným s~hloubkou men¹í ne¾ $h$, pak hloubka výsledného +stromu zùstává~$h$. Pokud spojuje dva stromy stejné hloubky~$h$, pak má výsledný strom hloubku $h+1$. +Z~indukèního pøedpokladu víme, ¾e strom hloubky $h$ má minimálnì $2^h$ vrcholù, +a~tedy výsledný strom hloubky $h+1$ má alespoò $2^{h+1}$ vrcholù. \qed + +\h{Èerveno-èerné stromy} + +Ve~zbytku pøedná¹ky se vrátíme k~vyhledávacím stromùm a uká¾eme si je¹tì jeden zpùsob, +jak udr¾et logaritmickou hloubku stromu. + +\s{Definice:} {\I Èerveno-èerný strom} je binární vyhledávací strom, jeho¾ vrcholy jsou +obarvené (nìkteré èervenì, zbylé èernì), a ke~kterému byly pøidány externí vrcholy v¹ude +tam, kde pùvodnímu vrcholu chybí nìkterý ze~synù. Listy è-è stromu jsou tedy v¾dy externí. +Navíc platí následující axiomy: + +\s{Axiomy:} +\itemize\ibull +\:Koøen a externí vrcholy jsou èerné. +\:Otec èerveného vrcholu je èerný. +\:Na v¹ech cestách z~koøene do~externího vrcholu je stejný poèet èerných vrcholù. +\endlist + +\s{Vìta:} Èerveno-èerný strom o~$n$ vrcholech má hloubku $\O(\log n)$. + +\proof +Zkomprimujeme v¹echny hrany spojující èerný a èervený vrchol, èím¾ v¹echny èervené +vrcholy \uv{zasuneme} do~jejich èerných otcù. Vznikne $2,4$-strom a ten, jak u¾ víme, +má hloubku $\O(\log n)$. Pùvodní è-è strom má tedy hloubku nejvý¹e $2\log n$, co¾ je +asymptoticky taky $\O(\log n)$. +\qed + +\noindent{\sl Alternativní dùkaz:} \foot{\uv{Vy máte protipøíklad? Nevadí, já mám dva dùkazy :)}} +Pøedpokládejme, ¾e $T$ je èerveno-èerný strom, který má na cestì z koøene do listu +$k$ èerných vrcholù. Pak pro poèet vrcholù stromu $T$ platí $2^k-1\leq n \leq 2^{2k}-1$. Nejmen¹í takový strom má v¹echny vrcholy obarvené èernì a je to úplný +pravidelný binární strom o hloubce $k-1$, co¾ dává dolní odhad. Nejvìt¹í takový strom má v¹echny vrcholy v sudých hladinách obarveny èervenì a v lichých hladinách èernì, je to úplný pravidelný binární strom o hloubce $2k-1$ a tím je dán horní odhad. Tedy $k\leq 1+\log n$. Z vlastností èerveno-èerných stromù plyne, ¾e $k\leq \(T) \leq 2k$. +\qed + +Nyní si rozebereme vkládaní do èerveno-èerných stromù. + +\s{Insert:} +Vlo¾íme hodnotu do stromu jako do standardního binárního vyhledávacího stromu, tedy jako list, +a obarvíme èervenì. První ani tøetí axiom jsme neporu¹ili a pokud je pøedek èerný, tak ani +axiom druhý, èili jsme hotovi: +\fig{01.eps}{2in} +Jestli¾e je otec~$o$ na¹eho vrcholu~$t$ také èervený, budeme øíkat, ¾e do¹lo k~{\I poru¹e} +a budeme se ji sna¾it opravit. Situace musí vypadat následovnì: + +\fig{02.eps}{1.5in} + +Nyní rozli¹íme následující tøi pøípady: +\itemize\ibull +\:Pokud strýc~$s$ vrcholu~$t$ je èervený, pak pouze pøebarvíme $o$, $d$ a $s$ podle následujícího obrázku. +Nyní $d$ mù¾e být porucha, ov¹em posunutá o 2 hladiny vý¹e, tak¾e pøi nejhor¹ím pokraèujeme +do~koøene a poslední poruchu opravíme pøebarvením koøene na~èerno. +\fig{03.eps}{3.5in} +\:Strýc $s$ je èerný. Pak zále¾í na tom, zda hodnota $t$ le¾í mezi hodnotami $o$ a $d$ nebo ne. Jinými slovy, zda cesta $t-o-d$ obsahuje zatáèku. + \numlist\nalpha + \:Bez zatáèky: Provedeme rotaci a pøebarvíme. Splnìny budou axiomy 1, 2 i 3, tedy máme èervenoèerný strom: + \fig{04.eps}{4in} + \:Se zatáèkou: Provedeme dvojitou (LR) rotaci a pøebarvíme. Opìt získáme korektní èervenoèerný strom: + \fig{05.eps}{4in} + \endlist +\endlist + +\bye diff --git a/2007/12-kostry/Makefile b/2007/12-kostry/Makefile new file mode 100644 index 0000000..f79ef54 --- /dev/null +++ b/2007/12-kostry/Makefile @@ -0,0 +1,3 @@ +P=12-kostry + +include ../Makerules diff --git a/2007/13-hash/13-hash.tex b/2007/13-hash/13-hash.tex new file mode 100644 index 0000000..48a5682 --- /dev/null +++ b/2007/13-hash/13-hash.tex @@ -0,0 +1,228 @@ +\input lecnotes.tex + +\prednaska{13}{Hashování}{(zapsali Martin Francù a Bohdan Maslowski)} + +V~pøedchozích kapitolách jsme ukázali, ¾e aèkoliv v~obecném pøípadì +nelze tøídit rychleji ne¾ v~èase $\Theta(n\log n)$, pro nìkteré speciální +druhy hodnot (malá celá èísla, øetìzce apod.) existuje efektivnìj¹í lineární +algoritmus. Nyní si podobným zpùsobem posvítíme na~reprezentaci mno¾in -- +navrhneme datovou strukturu, která bude umìt s~vhodnými typy prvkù provádìt +základní mno¾inové operace (\, \, \) v~{\I prùmìrnì} +konstantním èase (pomocí vyhledávacích stromù jsme to zatím umìli v~èase $\O(\log n)$ +na operaci). + +Jaké máme mo¾nosti? Zaènìme od~tìch nejjednodu¹¹ích a oznaème si~$n$ velikost +mno¾iny a $U$ velikost univerza, z~nìj¾ prvky mno¾iny vybíráme. + +\s{1. Pole indexované od $0$ do $U-1$} + +\indent \, \ i \ pracují v~èase $\O(1)$, ale platíme za~to +pamì»ovou slo¾itostí $\Theta(U)$. + +\s{2. Èíslicový strom (radix tree)} + +Zvolíme základ soustavy $b$, prvky universa zapisujeme jako $k$-tice èíslic. Èili: +$$x\in U \mapsto [b]^{k}, k=\lceil\log_b U\rceil.$$ +Tím nám vznikne strom s~hloubkou $k$, na $k$-té úrovni se rozhodujeme podle $k$-té èíslice. + +Operace \ bude trvat $O(\log_b U)$, operace \ a \ pak +$O(b \log_b U)$. Strom zabere prostor velikosti $O(nb\log_b U)$. + +Èím bude základ $b$ men¹í, tím lep¹í pamì»ová a hor¹í èasová slo¾itost, +a obrácenì. Èíslicový strom tedy vy¾aduje peèlivé nastavení parametrù. + +\h{3. Písmenkový strom } + +Pou¾ívá se pro øezìzce, za základ soustavy $b$ zvolíme abecedu. + +\medskip + +$\vert x\vert $...délka øetìzce + +Find, Insert, Delete: $O(\vert x\vert )$ + +Pamì»: $O(\sum_{i} \vert x\vert )$ + +\bigskip + +\h{4. Hashování } + + +$h$ ... hashovací funkce $[U] \rightarrow [m]$ + +$m$ ... poèet pøihrádek, v ka¾dé pøihrádce spojový seznam. + +\medskip + +Perfektní hashovací funkce pøiøadí do ka¾dé z $m$ pøihrádek jediný prvek z $[U]$. + +\s{Pøíklad:} Jaká je pravdìpodobnost, ¾e 2 z k lidí mají narozeniny ve stejný den? Staèí 23 lidí, aby nastala kolize s pravdìpodobností vìt¹í ne¾ jedna polovina. Aby nenastala, potøebovali bychom vìt¹í poèet pøihrádek: $p = cm^2$ + + + + +\h{Hashování se separovými øetezci} + +\medskip +Insert, Delete i Find pracují v èase $O(\vert x\vert )$, pamì»ová slo¾itost je $O(m+n)$ +\medskip + +vlo¾ili jsme $x_1 \ldots x_n \in [U]$ + +nyní pracujeme s $x \in [U]$ + +pøedpokládejme, ¾e $h(x_i)$ a $h(x)$ jsou náhodné + +$p:=h(x)$ + +$N_p:=\sharp$ : $h(x_1)=h(x)$ + +$N_{i,p} := 0$ pokud $h(x_i)\neq p$ + +$N_{i,p} := 1$ pokud $h(x_i)= p$ + +$N_p = \sum_{i=1}^n N_{i,p}$ + +$E N_{i,p} = Pr[h(x_i)=p] = {1 \over m} $ + +$E N_p = n {1\over m} = {n \over m} $ + +\medskip + +Za pøedpokladu, ¾e hash pøidìluje náhodnou pøihrádku, je v ka¾dé pøihrádce ${n \over m}$ prvkù. + +\bigskip + + +\h{Druhá pùlka} + + +\noindent {\sc Vìta:} {\it Pokud jsme do hashovací tabulky vlo¾ili +hodnoty $x_1,\dots,x_m$ tak, ¾e $h_{x_i}$ jsou v¹echny stejnì +pravdìpodobné, pak následující Insert, Delete, Find pracují v èase +${\cal O}\,({n \over m}+1)$. (Za pøedpokladu, ¾e výpoèet $h$ trvá +${\cal O}\,(1)$.)} + +\medskip + +{\it Insert}: Spoèítá si $h(x)$ a vlo¾í jej do spojového seznamu v patøièné pøihrádce. + +{\it Delete}: Spoèítá si $h(x)$ a najde jej v spojovém seznamu v patøièné pøihrádce a +odstraní jej. + +{\it Find}: Spoèítá si $h(x)$ a najde jej v spojovém seznamu v patøièné pøihrádce. + +\medskip + +\noindent Tato metoda má dva háèky: + +1. vysoká koliznost + +2. musíme dopøedu vìdìt, kolik prvkù budeme vkládat + +\bigskip + +{\large \bf Nafukovací hashovací tabulka} + +na poèátku: $n=0;m=4$ + +v ka¾dém okam¾iku budeme udr¾ovat pomìr ${n\over m}\in \langle +{1\over 2},1)$ + +tedy: (pokud nastane) +$$n=4 \Rightarrow m:=8 $$ +$$n=8 \Rightarrow m:=16$$ +Pøi ka¾dém zvìt¹ování tabulky musíme zvìt¹it obor hodnot hashovací funkce a v¹echny prvky ji¾ +v tabulce ulo¾ené znovu "zhashovat". + +Nafukování trvá ${\cal O}\, (n)$, ale mezi dvìma nafouknutími je +minimálnì $ {n\over 2} $ Insertù. + +Pokud tedy ka¾dý Insert pøispìje konstantou, tak to máme zadarmo! + +\bigskip + +PROBLÉM: Jak udìlat funkci Delete? Jednoduché zmen¹ování tabulky pøi pomìru +${n\over m}={1\over 2}$ není dostaèující, nebo» by se mohlo stát, ¾e bychom nafukovali a +zfukovali hned po sobì. + +\bigskip + +{\bf Verze s Insert a Delete} + +Udr¾ujeme ${n\over m}\in \langle {1\over 4},1)$ + +pøi zfukování tabulku pùlíme, pøi nafukování zdvojnásobujeme + +\medskip + +Po pøehashování je pomìr ${n\over m}={1\over 2} \Rightarrow$mezi dvìma pøehashováními +nastane minimálnì ${m\over 2}$ Insertù èi ${m\over 4}$ Deletù, tedy alespoò ${m\over 4}$ +operací. + +Zároveò zabereme v¾dy lineárnì prostoru vzhledem k $n$. + +\bigskip + +\noindent {\sc Vìta:} {\it Nafukovací hashování (se separovanými øetìzci) za pøedpokladu +rovnomìrné pravdìpodobnosti pracuje v prùmìrném èase ${\cal O}\,(1)$ na operaci a v prostoru +${\cal O}\,(n)$ (kde $n$ je poèet pøítomných prvkù).} + +\medskip + +Kde pøijít k rovnomìrné hashovací funkci? + +\medskip + +\noindent Dìdeèkovo vyprávìní: + +a) $h(x)= x$ $mod (m)$ -rychlá, snadná kolize, sudé x v¾dy v sudých pøihrádkách. Na náhodných +èíslech funguje v pohodì. + +\bigskip + +\noindent POZOROVÁNÍ: $\alpha \in(0,1)$ iracionální; + +$x \in{\sc N}$ pak $\alpha x $ $ mod (1)$ se chová "náhodnì". + +\medskip + + b) $h(x)=\lfloor m(\alpha x $ $mod(1))\rfloor$ + $$ {A\over W} \sim \alpha \Rightarrow h(x)= \lfloor m(Ax \ mod(W)) \rfloor $$ + + \medskip + + Jako velmi výhodné se jeví pou¾ívat $\alpha = {{\sqrt{5} -1}\over{2}} $ - pøevrácená hodnota zlatého øezu. + +\medskip + +c) funkce k hashování øetìzcù +$$ h(\emptyset)=0 $$ +$$ h(x_1, \dots , x_n)=c(h(x_1, \dots ,x_{n-1})+x_n)$$ +$$ \Rightarrow h(x_1, \dots , x_n)=x_n + cx_{n-1} + c^2 x_{n-2} + +\dots $$ (polynom) + +\medskip + +d)Pokud $x$ je $k$-tice (celých) èísel. Pak mù¾eme jako hashovací funkci pou¾ít skalární +souèín s náhodnì vybraným prvkem z vektorového prostoru $Z_p^k$ (nad koneèným tìlesem): +$$ h(x)= \overrightarrow{a} * \overrightarrow{x} mod (p) $$ + +\medskip + +Pravdìpodobnost pøes v¹echny volby $\overrightarrow{a}$, ¾e $x,y$ se zahashují stejnì je +pak: +$$ p[h(x)=h(y)] = p[\overrightarrow{a}*\overrightarrow{x} = +\overrightarrow{a}*\overrightarrow{y}]= p[\overrightarrow{a}* +(\overrightarrow{x}-\overrightarrow{y})=0)] $$ + +Pokud platí $p[\overrightarrow{a}* (\overrightarrow{x}-\overrightarrow{y}=0)]$, pak +$\overrightarrow{a}$ je prvkem ortogonálního doplòku k $(x-y)$, ten má $ dim (W^\bot) = +(k-1)$ + +$$ p= {{W^\bot}\over{Z_p^k}}= {{p^{k-1}}\over{p^k}} = {1\over p}={1\over m}$$ + +kde $m$ je poèet pøihrádek. Co¾ je dostaèující. + +\bye + diff --git a/2007/13-hash/Makefile b/2007/13-hash/Makefile new file mode 100644 index 0000000..fc04eaf --- /dev/null +++ b/2007/13-hash/Makefile @@ -0,0 +1,3 @@ +P=13-hash + +include ../Makerules diff --git a/2007/2-rozdel/2-rozdel.tex b/2007/2-rozdel/2-rozdel.tex new file mode 100644 index 0000000..c1289b2 --- /dev/null +++ b/2007/2-rozdel/2-rozdel.tex @@ -0,0 +1,295 @@ +\input ../lecnotes.tex + +\prednaska{2}{Rozdìl a panuj}{(zapsali J. Záloha a P. Ba¹ista)} + +Na~minulé pøedná¹ce jsme si zavedli výpoèetní model a èasovou slo¾itost. +Nyní se pustíme do~analýzy slo¾itosti rùzných algoritmù, zejména rekurzivních +zalo¾ených na metodì Rozdìl a panuj {\sl (Divide et Impera)}. + +\h{Asymptotická notace} + +Jak u¾ víme, pøi porovnávání algoritmù je obvykle rozhodující asymptotické +chování a multiplikativní konstanty mù¾eme zanedbávat (beztak závisí na~konkrétním +poèítaèi). Proto si zavedeme takzvanou asymptotickou notaci, která slou¾í +pro právì takové porovnávání rùstu funkcí: + +\s{Definice:} Pro funkce $f,g: {\bb N} \rightarrow {\bb R}^+$ øekneme, +¾e $f$ je $\O(g)$ právì tehdy, kdy¾ $\exists c>0: \forall ^{*} n \in {\bb N}: f(n) \leq c \cdot g(n)$. +Zde $\forall^* n \in {\bb N}$ je zkratka za \uv{$\exists n_0 \in {\bb N}: \forall n \geq n_0$}, tedy +\uv{pro v¹echna~$n$ a¾ na~koneènì mnoho výjimek.} + +\s{Poznámka:} $\O$-notace tedy vyjadøuje, ¾e funkce~$f$ je skoro v¹ude men¹í nebo nejvý¹e rovná +nìjakému reálnému násobku funkce~$g$. Aèkoliv zápis vypadá jako rovnost, rozhodnì +není symetrický: napøíklad platí $\log n=\O(n)$, ale neplatí $n=\O(\log n)$. Formálnì by bylo lep¹í pova¾ovat $\O(g)$ +za tøídu funkcí, pro které platí, ¾e se dají shora odhadnout kladným násobkem funkce~$g$, a~psát tedy~$f\in\O(g)$, +ale zvyk je bohu¾el ¾elezná ko¹ile. + +\s{Pøíklady:} $2.5n^{2} = \O(n^{2})$, $2.5n^{2}+30n = \O(n^{2})$. + +\>Také platí: +$$ +\O(f)+\O(g) \in \O(f+g), +$$ +èím¾ myslíme, ¾e pokud vezmeme libovolnou $f'=O(f)$ a $g'=O(g)$, bude $f'+g'=O(f+g)$. +To platí, jeliko¾ skoro v¹ude je $f' \leq cf$, $g'\leq dg$, a~tedy $f'+g' \le cf+dg \le (c+d)(f+g)$. + +\s{Cvièení:} Uka¾te, ¾e: +\itemize\ibull +\:$\O(f) \cdot \O(g)=\O(f \cdot g)$, +\:$\O(f+g)=\O(\max(f,g))$, +\:$\O(n^{2})+\O(n)=\O(n^{2}+n)=\O(n^{2})$. +\endlist + +$\O$-notace popisuje horní odhad asymptotického chování funkce. Mnohdy v¹ak +potøebujeme také odhandout funkci zespodu (chceme-li øíci, ¾e algoritmus potøebuje +{\I alespoò} nìjaké mno¾ství èasu nebo pamìti), pøípadnì z~obou stran: + +\s{Definice:} + +\itemize\ibull +\:$f=\Omega(g) \equiv \exists c>0:\forall^* n \in {\bb N}: f(n) \geq c\cdot g(n)$. + +$\Omega$-notace tedy øíká, ¾e hodnota funkce $f$ je v¾dy stejná nebo vy¹¹í ne¾ nìjaký $c$-násobek funkce $g$, a tedy $g=\O(f)$. +\:$f=\Theta(g) \equiv f=O(g) \wedge f=\Omega(g)$ + +nebo výøeènìji: + +$f=\Theta(g) \equiv \exists$ $c_{1},c_{2} > 0: c_{1}\cdot g(n) \leq f(n) \leq c_{2}\cdot g(n)$ To znamená, ¾e existují nezáporné reálne konstanty $c_{1},c_{2}$ takové, ¾e se funkce $f(n)$ dá ohranièit $c_{1}$- a $c_{2}$-násobkem funkce $g(n)$. +\endlist + +\s{Porovnání rùstu funkcí:} (aneb jak moc máme algoritmy rádi podle jejich chování od~nejlep¹ích k~nejhor¹ím) + +\itemize\ibull +\:$\Theta(1) \ldots$ funkce zespoda i shora ohranièené konstantami +\:$\Theta(\log{( \log{n} )})$ +\:$\Theta(\log{n})$ \dots\ logaritmická +\:$\Theta(n^{\varepsilon}), \varepsilon \in (0,1)$ \dots\ sublineární +\:$\Theta(n)$ \dots\ lineární +\:$\Theta(n^{2})$ \dots\ kvadratická +\:$\Theta(n^{k})$ \dots\ polynomiální +\:$\Theta(2^{n})$ \dots\ exponenciální pøi základu $2$ +\:$\Theta(3^{n})$ \dots\ exponenciální pøi základu $3$ +\:$\Theta(k^{n})$ \dots\ exponenciální pøi základu $k>1$ +\:$\Theta(n!)$ \dots\ faktoriálová +\:$\Theta(n^{n})$ +\:\dots\ nekoneènì mnoho dal¹ích tøíd (i mezi tìmi vý¹e uvedenými) +\endlist + +\>{\sl Poznámka:} Pokud se v~odhadu slo¾itosti vyskytne logaritmus (jinde ne¾ +v~exponentu), nezále¾í na tom, jaký má základ, proto¾e platí: +$$ +\log_k{n}={{\log_c{n}}\over{\log_c{k}}}={{1}\over{\log_c{k}}}\cdot \log_c{n}, +$$ +kde $1/\log_c{k}$ je jen konstanta, tak¾e ji mù¾eme \uv{schovat do~$\O$.} + +\s{Pøíklad:} Eukleidùv algoritmus: +Pokud jej pustíme na $2$ èísla o $n$ bitech, poèet iterací bude $\O(n)$, ka¾dá +iterace trvá $\O(n^{2})$ krokù. Tak¾e celkovì má tento algoritmus èasovou +slo¾itost $\O(n^{3})$. + +\h{Metoda Rozdìl a panuj} + +Nyní pøestaòme chodit kolem horké ka¹e a øekòeme si, co to ono vý¹e zmiòované +\uv {rozdìl a panuj} znamená. Mìjme nìjaký problém, který má tu vlastnost, ¾e +kdy¾ jej rozdìlíme na nìjaké podproblémy, které mají stejný charakter, a ty +vyøe¹íme, slo¾ením jejich øe¹ení mù¾eme získat øe¹ení pùvodního problému. +Algoritmus tedy bude rekurzivnì volat sám sebe, ne¾ se dostane k~podproblému +nìjaké konstantní velikosti, který u¾ umí vyøe¹it triviálnì, a pak se zaène +z~rekurze vracet a skládat jednotlivá dílèí øe¹ení. + +\s{Pøíklad 1 -- MergeSort:} Algoritmus {\I MergeSort} pro tøídìní posloupnosti vypadá takto: +vstup rozdìlíme na~dvì (skoro) stejné èásti, ty rekurzivním voláním setøídíme, +a~nakonec výsledné dvì posloupnosti slijeme do~jedné. Rozdìlování a slévání nám +trvá lineárnì dlouho, tak¾e pro èasovou slo¾itost MergeSortu platí tato +rekurentní rovnice: $$T(n)=2 \cdot T({{n}/{2}})+\O(n).$$ Jak ji vyøe¹íme? Tøeba +tak, ¾e si pøedstavíme strom rekurzivních volání. Ka¾dý vrchol má dva syny +(dìlíme vstup na~dvì èásti), v~nich¾ jsou vstupy polovièní velikosti. V~ka¾dém +vrcholu trávíme èas lineární s~velikostí jeho vstupu, souèet velikostí vstupù +pøes ka¾dou hladinu je~$n$ a hloubka stromu musí být $\O(\log n)$. Vyjde nám +tedy, ¾e $T(n)=\O(n\log n)$. + +\s{Pøiklad 2 -- násobení èísel:} Pokud násobíme dvì èísla $X$ a $Y$ zpùsobem, +který nás uèili na základní ¹kole, dostaneme se na èasovou slo¾itost $\Theta(n^2)$. +Proto¾e se jedná o~dost èastou operaci, zamysleme se, jestli by ne¹la zrychlit. +Nasmìrujme na¹e úvahy na postup \uv{rozdìl a panuj}. Rozdìlíme ka¾dého èinitele +na dvì stejnì dlouhé èásti a pro jednoduchost pøedpokládejme, ¾e toto +roz¹tìpení èinitele probìhne v¾dy bez zbytku: +$$ +X=A \cdot 10^{{n}/2}+B, \qquad Y=C \cdot10^{{n}/{2}}+D. +$$ +Zde $A, B, C, D$ jsou u¾ jen $n/2$-ciferná èísla. Pùvodní souèin získáme jako: +$$ +XY=(A\cdot 10^{{n}/{2}}+B) (C\cdot 10^{{n}/{2}}+D)=AC \cdot 10^{n}+(AD+BC)\cdot 10^{{n}/{2}}+BD. +$$ +Nyní, jak vidíme, staèí spoèítat souèin ètyø $n/2$-ciferných èísel. Uva¾me, +jakou bude mít tento algoritmus èasovou slo¾itost: +$$T(n) = 4T(n/2)+\Theta(n).$$ +Jak takovou rekurenci vyøe¹íme? + +\>{\sl 1. zpùsob: Øe¹ení pomocí rozepisování:} +$$\eqalign{ +T(n)&= 4T(n/2)+\Theta(n) = \cr + &= 4T(n/2)+cn = \cr + &= 4\cdot (4T(n/4)+cn/2)+cn = 4^2T(n/4)+2cn+cn = 4^2T(n/4)+3cn = \cr + &= 4^2\cdot (2T(n/8)+cn/4)+3cn = 4^3T(n/8)+4cn+3cn = 4^3T(n/8)+7cn = \cr + &\ldots\cr +}$$ +Odtud snadno vypozorujeme, ¾e jednotlivé vztahy se vyvíjí podle vzorce +$T(n)=4^kT(n/2^k) + (2^k-1)cn.$ Pro $k=\lceil\log_2 n\rceil$ je ov¹em +$2^k\le 1$, tak¾e $T(n/2^k)=\Theta(1)$ a dostaneme (horní celou èást zanedbáme, +ta ovlivní jen konstanty): +$$ +T(n) = 4^{\log_2 n}\Theta(1) + (2^{\log_2 n}-1)cn = n^2\Theta(1) + (n-1)cn = \Theta(n^2). +$$ + +\>{\sl 2. zpùsob: Úvaha o~stromu:} Nakreslíme si strom rekurzivních volání +na¹eho algoritmu: +\fig{figure.eps}{4in} +Na~$i$-té hladinì stromu máme $4^i$ vrcholù, v~nich jsou vstupy velikosti +$n/2^i$, tak¾e na~celé hladinì trávíme èas celkem $\Theta(4^i\cdot n/2^i) += \Theta(2^in)$. Velikosti vstupù klesají exponenciálnì, tak¾e celý strom +je hluboký $k=\log_2 n$ (opìt si dovolíme zapomenout na~horní celou èást). +Celkem tedy trávíme èas $\sum_{i=0}^k \Theta(2^in) = \Theta(n\cdot\sum_{i=0}^k 2^i) = \Theta(n^2)$. + +Oba zpùsoby analýzy se tedy shodují, ¾e ná¹ algoritmus má kvadratickou èasovou +slo¾itost a ¾e jsme si oproti klasickému algoritmu nikterak nepomohli. +Podívejme se je¹tì jednou na~to, jak se ná¹ algoritmus vìtví: +$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad &\hfil#\hfil\cr +hloubka & poèet úloh & velikost podúlohy\cr +\noalign{\smallskip\hrule\medskip} +0 & $4^{0}$ & ${n}/{2^{0}}$\cr +1 & $4^{1}$ & ${n}/{2^{1}}$\cr +2 & $4^{2}$ & ${n}/{2^{2}}$\cr +3 & $4^{3}$ & ${n}/{2^{3}}$\cr +\vdots & \vdots & \vdots\cr +$k$ & $4^{k}$ & ${n}/{2^{k}}$\cr}}$$ +Naskýtá se otázka, jestli bychom nemohli èasovou slo¾itost zlep¹it. Toho bychom +mohli dosáhnout buïto zlep¹ením èlenu $cn$ v~na¹í rekurenci, èili zefektivnìním +spojování podúloh. To ov¹em není pøíli¹ nadìjné (pokud ètenáø nevìøí, mù¾e si to dokázat), +tak¾e místo toho vyu¾ijeme druhou ¹anci, a~to omezení vìtvení ze~ètyø vìtví na~tøi. +Pøipomeòme si, ¾e potøebujeme spoèítat: +$$ +XY=AC\cdot 10^{n}+(AD+BC)\cdot 10^{n/2}+BD. +$$ +Pøitom ale nepotøebujeme znát souèiny $AD$ ani $BC$ samostatnì, nebo» nám staèí +zjistit celý èlen $AD+BC$. Kdybychom poèítali $AC$, $BD$ +a potom $(A+B)(C+D)=AC+AD+BC+BD$, tak odèítáním $(AC+BD)$ od $AC+AD+BC+BD$ dostaneme +hledaný prostøední èlen $AD+BC$. Nyní nám ji¾ staèí jen tøi +násobení, ale potøebujeme tøi sèítání a jedno odèítání navíc. +Uká¾eme, ¾e tato komplikace je zanedbatelná oproti práci u¹etøené +men¹ím vìtvením. Podívejme se opìt na~tabulku: +$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad &\hfil#\hfil\cr +hloubka & poèet úloh & velikost podúlohy\cr +\noalign{\smallskip\hrule\medskip} +0 & $3^{0}$ & ${n}/{2^{0}}$\cr +1 & $3^{1}$ & ${n}/{2^{1}}$\cr +2& $3^{2}$ & ${n}/{2^{2}}$\cr +3 & $3^{3}$ & ${n}/{2^{3}}$\cr +\vdots & \vdots & \vdots\cr +$k$ & $3^{k}$ & ${n}/{2^{k}}$\cr}}$$ +Opìt uva¾me, kolik práce spotøebujeme v~souètu pøes v¹echny hladiny (hloubka stromu +$k$ je opìt $\lceil\log_2 n\rceil$ a horní celou èást zanedbáme): +$$\sum_{i=0}^{k}3^{i}\cdot {{n}\over{2^{i}}}=\sum_{i=0}^{k} \left( {{3}\over{2}} \right) ^{i}\cdot n=n\cdot \sum_{i=0}^{k} \left( {{3}\over{2}} \right) ^{i}=n\cdot {{ \left( {{3}\over{2}} \right) ^{k+1}-1}\over{{{3}\over{2}}-1}}= +$$ +$$ +=n\cdot {{ \left( {3}\over{2} \right) ^{k+1}-1}\over{{{1}\over{2}}}}=2\cdot n\cdot \left[ \left( {{3}\over{2}} \right) ^{k+1}-1 \right] = \O \left( n\cdot \left( {{3}\over{2}} \right) ^{\log_2{n}} \right) = +$$ +$$ +=\O \left( n\cdot {{3^{\log_2{n}}}\over{2^{\log_2{n}}}} \right)=\O \left( n\cdot {{3^{\log_2{n}}}\over{n}} \right)=\O \left( 3^{\log_2{n}} \right)=\O \left( (2^{\log_2{3}})^{\log_2{n}} \right)= +$$ +$$ +=\O \left( 2^{(\log_2{n}) \cdot \log_2{3}} \right)=\O \left( (2^{\log_2{n}})^{\log_2{3}} \right)=\O \left( n^{\log_2{3}} \right) =\O \left( n^{1.585} \right). +$$ +Upravený algoritmus u¾ tedy má lep¹í èasovou slo¾itost, konkrétnì $\O(n^{1.585})$. +V~praxi bychom samozøejmì pro èinitele ne¹tìpili a¾ na jednociferná èísla, +ale zastavili se u~nìjaké dostateènì malé délky (øeknìme 50~cifer) a tam +pøepnuli na~kvadratický algoritmus, který má men¹í re¾ii. + +(Mimochodem, pro násobení èísel existuje je¹tì efektívnìj¹í algoritmus, který +dosahuje èasové slo¾itosti $\O(n \log{n})$, av¹ak na~to u¾ jsou potøeba trochu +pokroèilej¹í techniky, jako je diskrétní Fourierova transformace, tak¾e +si jej necháme na~pøí¹tí semestr.) + +\h{Master Theorem} + +Metody øe¹ení rekurentních rovnic pro slo¾itosti rozdìlovacích a panovacích algoritmù +by asi fungovaly i na~jiné algoritmy ne¾ jen na¹e dva pøíklady, ale proè se poka¾dé +moøit upravováním výrazù? Radìji si doká¾eme obecnou vìtu, která pùjde na~vìt¹inu +takových rekurencí nasadit. Øíká se jí Master Theorem nebo také (vzhledem k~tomu, +jak se pou¾ívá) Kuchaøková vìta. + +\s{Vìta:} \>{\sl (Master Theorem)} Pøedpokládejme, ¾e $T(1)=\O(1)$ a $T(n)=a\cdot T(\lceil {{n}\over{b}} \rceil)+\O(n^d)$, kde $a \geq 1$, $b>1$ a $d \geq 0$. Potom $T(n)$ je: + +\smallskip + +\halign{#&#&#\cr +\indent & $\O(n^d)$ & kdy¾ $ab^d$.\cr} + +\proof Pøedpokládejme nejdøíve, ¾e $n=b^m, m \in \bb{N}$, aby platilo $\lceil +{{n}\over{b}} \rceil = {{n}\over{b}}$. Pou¾ijeme opìt \uv{dùkaz stromem}. +Strom rekurzivních volání se v¾dy vìtví na stejný poèet vìtví, konkrétnì~$a$, +a~velikosti vstupù klesají $b$-krát. Podívejme se na~tabulku: +$$\vbox{\halign{\hfil#\hfil \quad & \hfil#\hfil \quad & \hfil#\hfil & \hfil#\hfil \cr +hloubka & poèet podúloh & velikost podúlohy & èas na hladinì \cr +\noalign{\medskip\hrule\medskip} +0 & $1$ & $n$ & $\O(n^d)$\cr +1 & $a$ & $n/{b^1}$ & ${\O(({n/{b^1}})^d) \cdot a^1}$\cr +2 & $a^2$ & $n/{b^2}$ & ${\O(({n/{b^2}})^d) \cdot a^2}$\cr +3 & $a^3$ & $n/{b^3}$ & ${\O(({n/{b^3}})^d) \cdot a^3}$\cr +\vdots & \vdots & \vdots\cr +$k$ & $a^k$ & $n/{b^k}$ & ${\O(({n/{b^k}})^d) \cdot a^k}$\cr}}$$ + +\noindent +Zkoumejme èas potøebný na vyøe¹ení v¹ech podúloh na jedné hladinì: +$$ +\O \left( \left( {{n}\over{b^k}} \right) ^d \right) \cdot a^k=\O \left( a^k\cdot n^d \left( {{1}\over{b^k}} \right) ^d \right)=\O \left( a^k \cdot n^d \left( {{1}\over{b^d}} \right) ^k \right)=\O \left( n^d \left( {{a}\over{b^d}} \right) ^k \right). +$$ +Celkem je tedy èas potøebný na vyøe¹ení v¹ech podúloh na v¹ech hladinách (to +znamená celé úlohy): +$$ +T(n)=\sum_{k=0}^{\log_b{n}}\O \left( n^d \left( {{a}\over{b^d}} \right) ^k \right)=\O \left( n^d \sum_{k=0}^{\log_b{n}} \left( {{a}\over{b^d}} \right) ^k \right) +$$ +V¹imnìme si èlenu ${a}\over{b^d}$. Na jeho hodnotì závisí hodnota výsledné sumy, proto¾e se vlastnì jedná o kvocient geometrické øady. Proto rozli¹me následující pøípady: + +\>{\I 1.} ${{a}\over{b^d}}<1$ -- jinými slovy, práce na jednotlivých hladinách exponenciálnì ubývá a souèet sumy, i kdyby +byla nekoneèná, se dá omezit nìjakou konstantou, která se schová do $\O$, a tak je $T(n)=\O(n^d)$. + +\>{\I 2.} ${{a}\over{b^d}}=1$ -- práce na jednotlivých hladinách je stejnì, to znamená, ¾e souèet sumy je právì $\log_b n$, a tedy $T(n) = \O(n^d \cdot \log_b(n))$. + +\>{\I 3.} ${{a}\over{b^d}}>1$ -- to znamená, ¾e práce na jednotlivých hladinách +pøibývá, tak¾e musíme geometrickou øadu seèíst poctivì: $T(n) = \O(n^d \cdot +({{a}\over{b^d}})^{\log_b{n}})$. Tento výraz vypadá ponìkud o¹klivì, +ale je¹tì ho trochu (alespoò kosmeticky) upravíme: +$$ +\O\left(n^d \cdot \left({{a}\over{b^d}}\right)^{\log_b{n}}\right)=\O\left({ a^{\log_b{n}} \cdot n^d \over (b^d)^{\log_b{n}}}\right)=\O\left({\left(b^{\log_b{a}}\right)^{\log_b{n}} \cdot n^d \over{\left(b^d\right)^{\log_b{n}}}}\right)= +$$ +$$ +=\O\left({\left(b^{\log_b{n}}\right)^{\log_b{a}} \cdot n^d \over{\left(b^{\log_b{n}}\right)^d}}\right) +=\O\left({n^{\log_b{a}} \cdot n^d \over{n^d}}\right) +=\O\left(n^{\log_b{a}}\right). +$$ +Tyto tøi pøípady pøesnì odpovídají rozdìlení pøípadu v~tvrzení vìty. + +Vra»me se nyní k~mo¾nosti, kdy $n$ není mocnina~$b$. +Tehdy platí $b^l{\sl Master Theoremu}: +$$\vbox{\halign{# \quad \quad & # \quad \quad & # \quad \quad & # \quad \quad & #\cr +algoritmus & $a$ & $b$ & $d$ & èasová slo¾itost\cr +\noalign{\smallskip\hrule\medskip} +Mergesort & 2 & 2 & 1 & $\O({n \cdot \log{n}})$\cr +Násobení I. & 4 & 2 & 1 & $\O(n^2)$\cr +Násobení II. & 3 & 2 & 1 & $\O(n^{\log_2{3}})$\cr +Binární vyhledávání & 1 & 2 & 0 & $\O(\log{n})$\cr}}$$ + +\s{Domácí úkol nakonec:} Vymyslete algoritmus, který by z $n$ zadaných bodù v rovinì (prostoru) na¹el takové dva, které~jsou od sebe nejménì vzdálené (zde existuje takový algoritmus s èasovou slo¾itostí $\O(n \cdot \log{n})$). + +\bye diff --git a/2007/2-rozdel/Makefile b/2007/2-rozdel/Makefile new file mode 100644 index 0000000..52028b8 --- /dev/null +++ b/2007/2-rozdel/Makefile @@ -0,0 +1,3 @@ +P=2-rozdel + +include ../Makerules diff --git a/2007/2-rozdel/figure.eps b/2007/2-rozdel/figure.eps new file mode 100644 index 0000000..9ba02c2 --- /dev/null +++ b/2007/2-rozdel/figure.eps @@ -0,0 +1,1189 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: inkscape 0.44.1 +%%Pages: 1 +%%Orientation: Portrait +%%BoundingBox: 27 464 573 613 +%%HiResBoundingBox: 28 464 572.35582 612.76731 +%%DocumentMedia: plain 596 842 0 () () +%%EndComments +%%Page: 1 1 +0 842 translate +0.8 -0.8 scale +gsave [1 0 0 1 0 0] concat +0 0 0 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225.71429 283.07648 curveto +closepath +stroke +grestore +grestore +showpage +%%EOF diff --git a/2007/3-strassen/3-strassen.tex b/2007/3-strassen/3-strassen.tex new file mode 100644 index 0000000..923083f --- /dev/null +++ b/2007/3-strassen/3-strassen.tex @@ -0,0 +1,180 @@ +\input ../lecnotes.tex +\input epsf.tex + +\prednaska{3}{Rozdìl a panuj II}{(zapsali Luká¹ Hermann, Vincent Krí¾, Oto Petøík)} + +\h{Násobení matic n$\times$n a Strassenùv algoritmus} + +Nejdøíve si pøipomeneme definici násobení dvou ètvercových matic typu $n \times n$. Platí, ¾e prvek v $i$-tém øádku a $j$-tém sloupci výsledné matice $Z$ se rovná standardnímu skalárnímu souèinu $i$-tého øádku první matice $X$ a $j$-tého sloupce druhé matice~$Y$. Formálnì zapsáno: + +$$ Z_{ij} = \sum_{k=1}^n X_{ik} \cdot Y_{kj}. $$ + +\figure{nasobeni-matic.eps}{Násobení matic}{\epsfxsize} + +Algoritmus, který by násobil matice podle této definice, by mìl èasovou slo¾itost $ \Theta(n^3) $, proto¾e poèet prvkù ve výsledné matici je $n^2$ a jeden skalární souèin vektorù dimenze $n$ vy¾aduje lineární poèet operací. + +My se s touto èasovou slo¾itostí ov¹em nespokojíme a budeme postupovat podobnì jako pøi vylep¹ování algoritmu na násobení velkých èísel. Bez újmy na obecnosti pøedpokládejme, ¾e budeme násobit dvì matice typu $n \times n$, kde $n=2^k, k \in \bb N$. Obì tyto matice rozdìlíme na ètvrtiny a tyto èásti postupnì oznaèíme u matice $X$ písmeny $A$, $B$, $C$ a $D$, u matice $Y$ písmeny $P$, $Q$, $R$ a $S$. Z definice násobení matic zjistíme, ¾e ètvrtiny výsledné matice $Z$ mù¾eme zapsat pomocí souèinù èástí násobených matic. Levá horní ètvrtina bude odpovídat výsledku operací $AP+BR$, pravá horní ètvrtina bude $AQ+BS$, levá dolní $CP+DR$ a zbylá $CQ+DS$ (viz obrázek). + +\figure{nasobeni-matic-2.eps}{Násobení rozètvrcených matic}{\epsfxsize} + +\break + +Pøevedli jsme tedy problém násobení ètvercových matic øádu $n$ na násobení ètvercových matic øádu ${n/2}$. Tímto rozdìlováním bychom mohli pokraèovat, dokud bychom se nedostali na matice øádu 1, jejich¾ vynásobení je triviální. Dostali jsme tedy klasický algoritmus typu {\it rozdìl a panuj}. Pomohli jsme si ale nìjak ? V ka¾dém kroku provádíme 8 násobení matic polovièního øádu a navíc konstantní poèet operací na $n^2$ prvcích. Dostáváme tedy rekurentní zápis èasové slo¾itosti: + +$$ T(n) = 8T\left({n \over 2}\right) + \O(n^2). $$ + +Pou¾itím Master Theoremu lehce dojdeme k závìru, ¾e slo¾itost je stále $\Theta(n^3)$, tedy stejná jako pøi násobení matic z definice. Zdánlivì jsme si tedy nepomohli, ale stejnì jako tomu bylo u násobení velkých èísel, i teï mù¾eme zredukovat poèet násobení matic polovièního øádu, které nejvíce ovlivòuje èasovou slo¾itost algoritmu. Není to bohu¾el nic triviálního, a proto si radìji rovnou øekneme správné øe¹ení. Jedná se o Strassenùv algoritmus, který redukuje potøebný poèet násobení na~7, a je¹tì pøed tím, ne¾ si uká¾eme, jak funguje, doká¾eme si, jak nám to s èasovou slo¾itostí vlastnì pomù¾e: + +$$ T(n) = 7T\left({n \over 2}\right) + \O(n^2) \Longrightarrow \O(n^{\log_2 7}) = \O(n^{2.808}). $$ + +Výsledná slo¾itost Strassenova algoritmu je tedy $\O(n^{2.808})$, co¾ je sice malé, ale pro velké matice znatelné zlep¹ení oproti algoritmu vycházejícímu pøímo z~definice. + +\s{Lemma:} (vzorce pro násobení blokových matic ve~Strassenovì algoritmu) + +\def\\{\noalign{\vskip 7pt}} + +$$ +\pmatrix{A & B \cr\\ C & D \cr} +\cdot +\pmatrix{P & Q \cr\\ R & S \cr} += +\pmatrix{ +T_1 + T_4 - T_5 + T_7 & +T_3 + T_5 \cr\\ +T_2 + T_4 & +T_1 - T_2 + T_3 + T_6 \cr +},$$ + +kde: + +$$\vbox{\halign{$#$\hfil\qquad &$#$\hfil\qquad \cr +T_1 = (A+D)\cdot(P+S) & T_5 = (A+B)\cdot S \cr\\ +T_2 = (C+D)\cdot P & T_6 = (C-A)\cdot (P+Q) \cr\\ +T_3 = A\cdot(Q-S) & T_7 = (B-D)\cdot (R+S) \cr\\ +T_4 = D\cdot(R-P) \cr +}}$$ + +\medskip + +\proof Do ètvercù $4 \times 4$ si napí¹eme znaky $+$ nebo $-$ podle toho, jestli se pøi výpoètu dané matice pøièítá nebo odeèítá pøíslu¹ný souèin dvou matic. Øádky znamenají matice $A$, $B$, $C$ a $D$ a sloupce znaèí matice $P$, $Q$, $R$ a $S$. Pokud se tedy v prvním øádku a prvním sloupci vyskytuje znak $+$, znamená to ¾e pøièteme souèin matic $A$~a~$P$. Nejdøíve si spoèítáme pomocné matice $T_1$ a¾ $T_7$ a z nich pak dopoèítáme, co bude na pøíslu¹ných místech ve výsledné matici. + +\def\bbb#1{\vbox to 10pt{\vss\hbox to 10pt{\hss\tenrm #1\hss}\vss}} +\def\bb#1{\ifx#1.\bbb{$\cdot$}\else\bbb#1\fi} +\def\zz#1#2#3#4{\bb#1\bb#2\bb#3\bb#4} +\def\qq#1#2#3#4{{\offinterlineskip\vcenter{\halign{\vrule ##\vrule \cr\noalign{\hrule}\zz#1\cr\zz#2\cr\zz#3\cr\zz#4\cr\noalign{\hrule}}}}} + +$$ +T_1 = \qq{+..+}{....}{....}{+..+} \qquad +T_2 = \qq{....}{....}{+...}{+...} \qquad +T_3 = \qq{.+.-}{....}{....}{....} \qquad +T_4 = \qq{....}{....}{....}{-.+.} +$$ +$$ +T_5 = \qq{...+}{...+}{....}{....} \qquad +T_6 = \qq{--..}{....}{++..}{....} \qquad +T_7 = \qq{....}{..++}{....}{..--} +$$ + +\medskip + +\def\\{\noalign{\vskip 7pt}} +$$ +\eqalign{ +T_1 + T_4 - T_5 + T_7 &= \qq{+...}{..+.}{....}{....} = AP + BR \cr\\ +T_3 + T_5 &= \qq{.+..}{...+}{....}{....} = AQ + BS \cr\\ +T_2 + T_4 &= \qq{....}{....}{+...}{..+.} = CP + DR \cr\\ +T_1 - T_2 + T_3 + T_6 &= \qq{....}{....}{.+..}{...+} = CQ + DS \cr +} +$$ + +% konec slidu z prednasky + +Jak je vidìt, výsledná matice je tvoøena stejnými èástmi jako pøi obyèejném násobení. Touto kapitolou jsme tedy dokázali následující vìtu: + +\s{Vìta:} +Strassenùv algoritmus pro násobení matic $n \times n$ má èasovou slo¾itost +v nejhor¹ím pøípadì $\O(n^{2.808})$. \qed + +\s{Poznámka:} +Zatím nejlep¹í dokázaný algoritmus má èasovou slo¾itost $\O(n^{2.376})$, $ $ ov¹em s velkou multiplikativní konstantou. + +\h{Hledání $k$-tého nejmen¹ího prvku (mediánu)} + +V tomto oddílu se budeme zabývat tím, jak co nejrychleji najít v jakékoli posloupnosti $n$ èísel $k$-tý nejmen¹í prvek popøípadì medián. Pro ty, kdo medián neznají, tu máme definici: + +\s{Definice:} +Medián posloupnosti $a_1, a_2,\ldots , a_n$ je takové $m=a_i$, kde nejvý¹e $n/2$ prvkù je men¹ích ne¾ $m$ a nejvý¹e $n/2$ prvkù je vìt¹ích ne¾ $m$. + +Nejjednodu¹¹ím øe¹ením by urèitì bylo celou posloupnost nejdøíve setøídit a pak u¾ jednodu¹e vyhmátnout po¾adovaný prvek. To bychom dokázali v celkem slu¹ném èase $\O(n\log n)$, ale u¾ teï mù¾eme prozradit, ¾e to jde v èase $\O(n)$. Jak? + +Pou¾ívat budeme metodu {\it rozdìl a panuj}. Nìjakým zpùsobem si zvolíme jeden prvek posloupnosti, který nazveme {\it pivot}. Poté rozdìlíme zadanou posloupnost na~tøi disjunktní mno¾iny. Do první dáme v¹echny prvky men¹í ne¾ pivot, do druhé stejné jako pivot a do tøetí vìt¹í ne¾ pivot. Tímto máme zaji¹tìno, ¾e prvky z první mno¾iny jsou urèitì men¹í ne¾ prvky z druhé a ty ne¾ prvky z tøetí. +O tom, jak jsou prvky uspoøádány uvnitø tìchto mno¾in, ale nic nevíme. + +V posledním kroku na¹eho algoritmu se pak rozhodneme, na kterou mno¾inu svùj algoritmus rekurzivnì zavoláme. Pokud je $k$ men¹í ne¾ velikost první mno¾iny, pokraèujeme v první mno¾inì, pokud je $k$ men¹í ne¾ souèet velikostí první a druhé mno¾iny, pak hledaným prvkem je právì vybraný pivot a algoritmus skonèí, a nakonec pokud ani jedna podmínka splnìna nebyla, pustíme se do hledání ve tøetí mno¾inì, ov¹em u¾ nehledáme $k$-tý nejmen¹í prvek, ale $l$-tý, kde $l$ se rovná $k$ minus velikost prvních dvou mno¾in. Pro vìt¹í názornost zapí¹eme tento algoritmus formálnìji: + +{\bo Select($k,X$):} (Hledání $k$-tého nejmen¹ího prvku v mno¾ine $X$) +\algo +\:Jestli¾e $\vert X\vert \le 1$, vyøe¹íme triviálnì. +\:Zvolíme pivota $p \in X$. +\:Rozdìlíme mno¾inu X na tøi podmno¾iny: $M = \{x \in X; x < p\},$ $ P = \{x \in X; x = p\}, V = \{x \in X; x > p\}$. +\:Jestli¾e $k \le \vert M\vert$, vrátím výsledek funkce \($k - \vert M\vert - \vert P\vert, V$). +\endalgo + +Na první pohled je vidìt, ¾e se algoritmus zastaví (vstup se v¾dy zmen¹í alespoò o 1) a ¾e vydá v¾dy správný výsledek. Jak je to ov¹em s èasovou slo¾itostí? Rozdìlení do mno¾in a podmínky v druhém a tøetím kroku mají lineární slo¾itost, èemu¾ se nevyhneme. Pøi ne¹»astné volbì pivota se nám mù¾e stát, ¾e poèet rekurencí mù¾e být a¾ $n$, tedy celková slo¾itost v nejhor¹ím pøípadì je $\Theta(n^2)$, èím¾ jsme si oproti prostému setøídìní je¹tì pohor¹ili. Co s tím? Jak je vidìt, velmi dùle¾itá je volba pivota. Tu mù¾eme provést nìkolika zpùsoby: + +a) Pivot by se v setøídìné posloupnosti vyskytoval uprostøed, vstup by se tedy stále pùlil. Èasovou slo¾itost vypoèteme z rekurentního zápisu: + +$$ T(n) = T\left({n \over 2}\right) + \O(n) = \O\left(n + {n \over 2} + {n \over 4} + \dots\right) = \O(n). $$ + +To by bylo sice skvìlé, ale nalezení takového pivota je vlastnì vyøe¹ení úlohy hledání mediánu, o co¾ se sna¾íme. Tedy jsme si vùbec nepomohli. + +\break + +b) Pivot by se v setøídìné posloupnosti náchazel v prostøedních dvou ètvrtinách (nazvìme tento prvek "l¾imedián"). Tím bychom v ka¾dém kroku urèitì odstranili mno¾inu velikosti ètvrtiny vstupu. Èasová slo¾itost tohoto øe¹ení by byla: + +$$ T(n) = T\left({3 \over 4}n\right) + \O(n) = \O\left(n + {3 \over 4}n + {9 \over 16}n + \dots\right) = \O(n). $$ + +Tímto bychom tedy také dosáhli lineární èasové slo¾itosti. Ale jak vybrat pivota tak, aby se nacházel v prostøedních dvou ètvrtinách, aby nám nám to nepokazilo lineární slo¾itost? + +c) Pivot bude v¾dy prostøední prvek zadané posloupnosti. V tomto pøípadì je zøejmé, ¾e existují urèité vstupy, pro které bude èasová slo¾itost $\Omega(n^2)$, ale v~prùmìrném pøípadì, bude èasová slo¾itost $\O(n)$, co¾ doká¾eme v pøí¹tí kapitole. + +d) Pivot bude náhodnì zvolený prvek zadané posloupnosti. Tímto dosáhneme nìèeho podobného jako v pøedchozím pøípadì, ale u¾ nebude existovat vstup, pro který by èasová slo¾itost byla $\Omega(n^2)$, jen nìkteré prùbìhy tohoto algoritmu na rùzných vstupech budou trvat takto dlouho. Prùmìrná èasová slo¾itost je tedy zase $O(n)$. + +My se ale nespokojíme pouze s lineární prùmìrnou èasovou slo¾itostí. Chceme dosáhnout lineární slo¾itosti i v nejhor¹ím pøípadì. Ne¾ si ale prozradíme takové øe¹ení, rozmyslíme si, ¾e u¾ teï známe 3 èasové slo¾itosti, i kdy¾ ne v¹echny je¹tì umíme analyzovat. Je to èasová slo¾itost v nejhor¹ím pøídadì, v prùmìrném pøípadì pøes v¹echny vstupy a v prùmìrném pøípadì pøes v¹echny bìhy programu. V¹imnìte si hlavnì rozdílu posledních dvou. + +A nyní u¾ slibované øe¹ení s lineární nejhor¹í èasovou slo¾itostí. Vyjdeme z~mo¾nosti b), tedy pokusíme se najít takového pivota, který by na pøí¹tí krok zaruèenì omezil velikost analyzované mno¾iny. Dosáhneme toho tímto algoritmem: + +\s{Volba pivota:} +\algo +\:Rozdìlíme vstup na pìtice \dots $\O(n)$ +\:Spoèteme medián ka¾dé pìtice \dots $\O(n)$ +\:Spoèteme medián mediánù pìtic tak, ¾e rekurzivnì zavoláme tentý¾ algoritmus \(k,X)$ z~minulé pøedná¹ky. +K~tomu si uká¾eme algoritmus slou¾ící k výbìru pivota pro $\(k,X)$ jej pøi svém bìhu +bude spou¹tìt jako podprogram). Bez újmy na~obecnosti pøedpokládejme, +¾e v¹echny prvky mno¾iny $X$ jsou navzájem rùzné. + +\s{Algoritmus:} ({\I Hledání l¾imediánu v mno¾inì $X$}) +\algo +\:Zvol náhodnì $x\in X$ (v¹echna~$x$ se stejnou pravdìpodobností). +\:Spoèítej $A=\vert \{y\in X:yx\}\vert$. +\:Pokud $A\geq \vert X\vert/4$ a~zároveò $B\geq \vert X\vert/4$, vra» $x$, jinak skoè na~1. +\endalgo + +\s{Pozorování:} +Uva¾ujme, ¾e házíme spravedlivou mincí. Aby nedo¹lo k ¾ádnému mezinárodnímu sporu, oznaème strany mince jako tuèòák ($T$) a ryba ($R$). Tedy pravdìpodobnost pádu na nìjakou stranu je $1/2$. +Budeme zkoumat, jaká je støední hodnota èekání na pád tuèòáka $\E{}T$. Mno¾inu v¹ech jevù (posloupností vrhù), které mohou nastat, oznaème jako $\Omega=\{T,RT,RRT,\dots,RRR\dots\}$. Platí: +$$\Pr[T]={1\over 2}, \Pr[RT]={1\over 4}, \Pr[R^{k}T]={1\over 2^{k+1}}, \Pr[RRR\dots]=\lim_{k\rightarrow\infty}{1\over 2^k}=0.$$ +Podle pozorování máme: $$\E{}T=\sum_{k=1}^{\infty}k\cdot\underbrace{\Pr[T=k]}_{1\over 2^k}=\sum_{k=1}^{\infty}{k\over 2^k}.$$ +Tuto sumu je v¹ak trochu obtí¾né spoèítat (kdo chce si to mù¾e zkusit), proto provedeme následující trik: +$$\E{}T=1+{1\over 2}\cdot0+{1\over 2}\cdot\E{}T,$$ +to znamená, ¾e po jednom tahu jsme s polovièní pravdìpodobností vyhráli +a s polovièní pravdìpodobností se situace nezmìnila. Jednoduchou úpravou tedy +zjistíme, ¾e: $$\E{}T=2.$$ + +\s{Lemma:} +Èekání na jev, který nastane s pravdìpodobností $p$, trvá prùmìrnì $1/p$. + +\proof +$\E{}T=1+(1-p)\E{}T$, tedy $\E{}T=1/p$. +\qed + +Pøi hledání l¾imediánu máme polovièní ¹anci, ¾e se trefíme pøi náhodném výbìru +do prostøedních dvou ètvrtin -- prùmìrnì tedy vykonáme dva prùchody cyklem, pøièem¾ +jeden prùchod trvá $\Theta(n)$. Celkem bude tedy hledání l¾imediánu trvat prùmìrnì +$\Theta(n)$. + +\s{Vìta:} +\ s~pivotem rovným prostøednímu prvku má v~prùmìru pøes permutace na vstupu èasovou slo¾itost $\Theta(n)$. + +\proof +Uká¾eme, ¾e algoritmus s~pevnou volbou pivota se na~náhodném vstupu chová +stejnì, jako algoritmus s~náhodnou volbou pivota na~pevném vstupu, jeho¾ +prùmìrnou slo¾itost odhaduje pøedchozí vìta. + +Pokud je na~vstupu náhodná permutace~$\pi$, jsou v¹echny hodnoty pivota~$p$ stejnì pravdìpodobné. +Zbývá ukázat, ¾e dal¹í iterace algoritmu dostane na vstupu prvky vìt¹í nebo men¹í ne¾~$p$ +opìt v~náhodném poøadí (s~rovnomìrným rozdìlením pravdìpodobností). +K~tomu sestrojíme bijekci mezi mno¾inou v¹ech permutací na~$\{1,\ldots,n\}$ a mno¾inou ètveøic $(p, L, \pi_M, \pi_V)$, kde: + +\itemize\ibull +\:$p\in\{1,\ldots,n\}$ je prostøední prvek permutace~$\pi$ (pivot), tedy $\pi[l]$ le¾ící na~pozici $l=\lfloor {(1+n)/2} \rfloor$, +\:$L\in{{\{1,{\dots},l-1,l+1,{\dots},n\}} \choose {p-1}}$ je mno¾ina pozic, na~nich¾ jsou + umístìny prvky men¹í ne¾~$p$ (ty, které ná¹ algoritmus umístí do~mno¾iny~$M$), +\:$\pi_M$ permutace na~$\{1,\ldots, p-1\}$ popisující poøadí men¹ích prvkù a +\:$\pi_V$ permutace na~$\{p+1,\ldots, n\}$, tedy poøadí vìt¹ích prvkù. +\endlist + +Jakmile zvolíme~$p$, jsou volby~$L$, $\pi_M$ a $\pi_V$ navzájem nezávislé. Ka¾dé volbì~$\pi_M$ +tedy odpovídá stejný poèet permutací~$\pi$, a~proto jsou v¹echny~$\pi_M$ stejnì pravdìpodobné. +Analogicky pro~$\pi_V$. + +\qed + +\bye diff --git a/2007/4-avg/Makefile b/2007/4-avg/Makefile new file mode 100644 index 0000000..fc508c9 --- /dev/null +++ b/2007/4-avg/Makefile @@ -0,0 +1,3 @@ +P=4-avg + +include ../Makerules diff --git a/2007/5-qs/5-qs.tex b/2007/5-qs/5-qs.tex new file mode 100644 index 0000000..6c95600 --- /dev/null +++ b/2007/5-qs/5-qs.tex @@ -0,0 +1,136 @@ +\input ../lecnotes.tex + +\prednaska{5}{QuickSort a slo¾itost tøídìní}{(Michal Sta¹a, Jan Návrat)} + +Dostaneme posloupnost, její¾ prvky dovedeme porovnávat, a sna¾íme se co +nejefektivnìji posloupnost setøídit. Uká¾eme si tøídící algoritmus QuickSort +(pro pøátele QSort nebo QS) zalo¾ený na metodì Rozdìl a panuj: + +\s{Algoritmus:} (QuickSort) +\def\concat{\mathop{\hbox{.}}} + +\algo +\:Pokud $\vert X\vert \leq 1$, vrátíme~$X$. +\:Vybereme pivota $p \in X$.\foot{pozdìji upøesníme, jak} +\:$M \leftarrow \{x \in X ; x \le p\}$. +\:$P \leftarrow \{x \in X ; x = p\}$. +\:$V \leftarrow \{x \in X ; x \ge p\}$. +\:Vrátíme $\(M) \concat P \concat \(V)$. \foot{Operátor \uv{$\concat$} znaèí zøetìzení seznamù} +\endalgo + +\s{Rozbor:} +V¹imnìme si, ¾e QS se urèitì zastaví a také ¾e vydá +správný výsledek. To mù¾eme ovìøit napøíklad indukcí podle $\vert X\vert$. + +Podobnì jako u vybírání $k$-tého nejmen¹ího prvku v minulých pøedná¹kách +i zde èasová slo¾itost závisí hlavnì na volbì pivota. Kdybychom za pivota +zvolili medián, vy¹la by èasová slo¾itost stejnì jako u MergeSortu: + $$ T(n) = 2T(n/2) + O(n) = O(n\log n). $$ +Pokud naopak budeme volit pivota ne¹ikovnì, dostaneme: + $$ T(n) = T(n - 1) + \Theta(n) = \Theta(n^2). $$ +V ideálním pøípadì bychom tedy chtìli za pivota zvolit medián, av¹ak jeho pøímým výpoètem +bychom algoritmus pøíli¹ zpomalili. +Pou¾ívá se proto mnoho zpùsobù, jak vybrat rychle pivota blízkého mediánu. +Èasto pou¾ívanou metodou je náhodný výbìr, v praxi realizovaný nìjakým pseudonáhodným +generátorem. Uká¾eme, ¾e v tomto pøípadì je QS v prùmìrném pøípadì rychlý: + +\s{Vìta:} QS s náhodnou volbou pivota má èasovou slo¾itost v prùmìru $\O(n\log n)$. + +\s{Poznámka:} Stejnì jako u výbìru $k$-tého nejmen¹ího prvku bychom také +mohli ukázat, ¾e QS s pevnou volbou pivota spu¹tìný na náhodnou permutaci +má tuté¾ èasovou slo¾itost. Detaily nicménì vynecháme. + +\noindent {\sl Dùkaz vìty:} + +Dùkaz provádíme rozdìlením algoritmu na fáze. +Rekurzivní volání QSortu zle zobrazit jako¾to strom, pøièem¾ fází rozumíme cestu ve stromu volání, +která sleduje vìt¹í díl a konèí, kdy¾ se povede vybrat za pivota l¾imedián. + +\figure{strom-dukaz.eps}{Dùkaz rozdìlením na fáze}{0.3\hsize} + +\figure{Faze.eps}{Fáze}{0.3\hsize} + +Ka¾dá fáze pøitom rozdìlí vstup na disjunktní èásti $X_1, \ldots, X_k$ ($k\ge 2$) +a pivoty, kteøí je oddìlují. +Oznaème si $n$ za velikost vstupu (poèet prvkù vstupní posloupnosti) a $n_i$ za velikost $i$-té èásti. +Nahlédneme, ¾e platí $\sum_i n_i \leq n$. +Velikost ka¾dé èásti je navíc nejvý¹e $3/4 \cdot n$ (na konci fáze to platí proto, ¾e jsme +zvolili l¾imedián, pøedtím jsme v¾dy oddìlili men¹í z èástí, èili nejvý¹e $n/2$). + +Jedna iterace algoritmu trvá $\O(n)$ a jeliko¾ l¾imedián vybereme s pravdìpodobností alespoò $1/2$, +je v jedné fázi v prùmìru $\O(1)$ iterací a celá fáze proto v prùmìru trvá èas $\O(n)$. +Z toho dostaneme následující rekurenci pro prùmìrnou èasovou slo¾itost celého algoritmu: +$${\bb E}T(n) = \sum_i {\bb E}T (n_i) + \O(n).$$ + +Tento typ rekurence jsme je¹tì nepotkali a Kuchaøková vìta\foot{MasterTheorem} na ni nezabere, +ov¹em mù¾eme si pomoci jednoduchou úvahou. Pøedstavme si, ¾e v na¹em stromu +rekurzivních volání zkomprimujeme ka¾dou fázi do jednoho vrcholu. Tím vznikne +strom, který odpovídá algoritmu, jen¾ v jedné iteraci v prùmìrnì lineárním +èase rozdìlí vstup na nìkolik èástí a rekurzivnì se na nì zavolá. + +\figure{KomprimovanyStrom.eps}{Komprimovaný Strom}{0.3\hsize} + +\figure{Komprimace.eps}{Zpùsob vytvoøení komprimovaného stromu}{0.3\hsize} + +Nový strom má logaritmickou hloubku, proto¾e na ka¾dé dal¹í hladinì jsou +délky posloupností nejvý¹e $3/4$ délek z pøedchozí hladiny. Navíc souèet +délek pøes ka¾dou hladinu je maximálnì $n$. Proto na ka¾dé hladinì +trávíme èas v prùmìru $\O(n)$ a v celém stromu tedy $\O(n\log n)$. +\qed + +\s{Pozorování:} Na¹e první verze QS spotøebuje lineární mno¾ství pamìti +na pomocné pole a na zásobník. Na pøedná¹ce jsme ukazovali rùzná jeho +praktická vylep¹ení, které staèí pomocná pamì» o velikosti $\O(\log n)$. +Detaily viz webové stránky pøedná¹ky. + +Známe u¾ nìkolik tøídících algoritmù s èasovou slo¾itostí $\O(n\log n)$. +Následující vìta ukazuje, ¾e efektivnìj¹í algoritmus v obecném pøípadì +nese¾eneme. + +\s{Vìta:} +Ka¾dý tøídící algoritmus zalo¾ený na porovnávání a prohazování prvkù +potøebuje na vstup délky $n$ v nejhor¹ím pøípadì $\Omega (n \log n)$ porovnání. + +\proof +Bez újmy na obecnosti budeme nejdøíve pøedpokládat o algoritmu dvì vìci: +Jednak to, ¾e algoritmus nejprve porovnává, a teprve potom prohazuje.\foot{Algoritmus +mù¾eme upravit tak, aby si pamatoval aktuální permutaci prvkù a podle ní prohazoval a¾ na konci.} +Také pøedpokládáme, ¾e vstup algoritmu je permutace na mno¾inì $\{1, \ldots, n\}$. + +Chování tohoto algoritmu popí¹eme rozhodovacím stromem. V rozhodovacím stromu vnitøní vrcholy +urèují jednotlivá porovnání prvkù a listy odpovídají okam¾ikùm, kdy algoritmus pøestal porovnávat a zaèal prohazovat. + +\figure{RozhodovaciStrom.eps}{Rozhodovací Strom}{0.3\hsize} + +Vstup je tedy permutace $n$ prvkù, a víme ¾e poèet rùzných permutací je $n!$. Existuje tedy právì $n!$ rùzných vstupù. +Dále si v¹imneme, ¾e nemohou existovat dvì vstupní permutace, pro které by algoritmus skonèil v tém¾e listu rozhodovacího stromu. +Listù stromu je tedy alespoò tolik, kolik je rùzných vstupù, tedy $n!$. + +{\narrower + \s{Lemmátko:} Binární strom hloubky $k$ má nejvý¹e $2^k$ listù. + \par\noindent {\sl Dùkazík:} Uva¾me binární strom hloubky $k$ s maximálním poètem + listù. V takovém stromu budou v¹echny listy urèitì le¾et na poslední hladinì + (kdyby nele¾ely, mù¾eme pod nìkterý list na vy¹¹í hladinì pøidat dal¹í dva vrcholy a získat + tak \uv{listnatìj¹í} strom stejné hloubky). Jeliko¾ na $i$-té hladinì je nejvý¹e $2^i$ + vrcholù, v¹ech listù je nejvý¹e $2^k$. + \qed +} + +\>Z~tohoto lemmátka plyne, ¾e rozhodovací strom musí být hluboký alespoò $\log n!$. + +\>Zbytek je u¾ snadné cvièení z diskrétní matematiky: + +{\narrower + \s{Lemmátko:} $ n! \ge n^{n / 2}$. + \par\noindent {\sl Dùkazík:} $n! = \sqrt{(n!)^2} = \sqrt{1(n-1)\cdot 2(n-2) \cdot \ldots \cdot n\cdot 1}$, + co¾ mù¾eme také zapsat jako $\sqrt{1(n-1)}\cdot \sqrt{2(n-2)} \cdot \ldots \cdot \sqrt{n\cdot 1}$. + Pøitom pro ka¾dé $1\le k\le n$ je $k(n+1-k) = kn + k - k^2 = n + (k-1)n + k(1-k) = n + (k-1)(n-k) \ge n$. + Proto je ka¾dá z~odmocnin vìt¹í nebo rovna $n^{1/2}$ a $n!\ge (n^{1/2})^n = n^{n/2}$. + \qed +} + +\>Hloubka stromu tedy èiní minimálnì $\log n! \ge \log(n^{n/2}) = n/2 \cdot \log n = \Omega(n\log n)$, +co¾ také zdola odhaduje poèet porovnání, který algoritmus provede v nejhor¹ím pøípadì. +\qed + +\bye diff --git a/2007/5-qs/Faze.eps b/2007/5-qs/Faze.eps new file mode 100644 index 0000000..cb7e7b6 Binary files /dev/null and b/2007/5-qs/Faze.eps differ diff --git a/2007/5-qs/Komprimace.eps b/2007/5-qs/Komprimace.eps new file mode 100644 index 0000000..37a755d Binary files /dev/null and b/2007/5-qs/Komprimace.eps differ diff --git a/2007/5-qs/KomprimovanyStrom.eps b/2007/5-qs/KomprimovanyStrom.eps new file mode 100644 index 0000000..773ab1f Binary files /dev/null and b/2007/5-qs/KomprimovanyStrom.eps differ diff --git a/2007/5-qs/Makefile b/2007/5-qs/Makefile new file mode 100644 index 0000000..c3461da --- /dev/null +++ b/2007/5-qs/Makefile @@ -0,0 +1,3 @@ +P=5-qs + +include ../Makerules diff --git a/2007/5-qs/RozhodovaciStrom.eps b/2007/5-qs/RozhodovaciStrom.eps new file mode 100644 index 0000000..e4e3f76 Binary files /dev/null and b/2007/5-qs/RozhodovaciStrom.eps differ diff --git a/2007/5-qs/strom-dukaz.eps b/2007/5-qs/strom-dukaz.eps new file mode 100644 index 0000000..5120426 Binary files /dev/null and b/2007/5-qs/strom-dukaz.eps differ diff --git a/2007/6-trideni/6-trideni.tex b/2007/6-trideni/6-trideni.tex new file mode 100644 index 0000000..a036a86 --- /dev/null +++ b/2007/6-trideni/6-trideni.tex @@ -0,0 +1,201 @@ +\input ../lecnotes.tex + +\prednaska{6}{Tøídìní v lineárním èase}{(zapsal M.~Kupec, J.~Volec, J.~Ivánek)} + +Na minulých pøedna¹kách jsme si ukázali tøídìní v èase $ \O(N\log{N}) $ a také dokázali, ¾e líp to v obecném pøípadì nejde. Jak je tedy mo¾né tøídit v lineárním èase? + +V¹echny dosud pøedvedené alrogitmy tøídily pouze pomocí porovnávní hodnot na vstupu. Ale co kdy¾ o vstupu víme víc, tøeba rozsah hodnot na vstup, nedá se toho vyu¾ít? + +Následující algoritmy vyu¾ívají znalosti rozsahu hodnot na vstupu a toho, ¾e tento rozsah je malý. + +\h{Counting sort} + +Counting sort je algoritmus pro tøídìní $N$ celých èísel s maximálním rozsahem hodnot $R$. Tøídí v èase $ \O(N + R) $ s~pamì»ovou nároèností $ \O(R) $. + +Algoritmus postupnì prochází vstup a poèítá si ke ka¾dému prvku z~rozsahu kolikrát jej vidìl. Poté a¾ projde celý vstup, projde poèítadla a indexy u~tech, kde nìco napoèítal vydá jako výstup. + +\s{Algoritmus:} (tøídìní posloupnosti $ \left ( x_i \right )_0^N $ pomocí {\sc Counting sort}u) + +\algo +\:Pro $ i \leftarrow 1 $ do $R$ opakuj: +\::$ p_i \leftarrow 0 $ +\:Pro $ i \leftarrow 1 $ do $N$ opakuj: +\::$ p_{x_i} \leftarrow p_{x_i} + 1 $ +\:$ j \leftarrow 1 $ +\:Pro $ i \leftarrow 1 $ do $R$ opakuj: +\::Pokud $ p_i \neq 0 $ +\:::$ v_j \leftarrow i $ +\:::$ j \leftarrow j + 1 $ +\:Vra» $v$ +\endalgo + +\h{Pøihrádkové tøídìní} + +Counting sort nám moc nepomù¾e, pokud chceme tøídit neco jiného ne¾ celá èísla, ale i to se dá øe¹it. Pøihrádkové, popøípadì kbelíkové tøídìní, neboli bucket-sort umí tøídit mno¾inu prvkù oèíslovaných èísly $ 1 \ldots R $. + +\>Potøebuje k tomu èas $ \O(N + R) $ a pamì» $ \O(N + R) $. + +Bucket sort ma je¹tì jednu pøíjemnou vlastnost: jedná se o stabilní tøídìní. + +\s{Definice:} {\it Stabilní tøídìní} je takové, ¾e ka¾dé 2 prvky vstupu se stejnou hodnotou klíèe jsou na výstupu ve stejnìm poøadí jako na vstupu. + +\s{Algoritmus:} (tøídìní mno¾iny $ x_1,x_2,\ldots,x_n $ oèíslované $ c_1,c_2,\ldots,c_n $ pomocí {\sc bucket-sort}u) +\algo +\:Pro $ k \leftarrow 1 $ do $R$ opakuj: +\::$ p_k \leftarrow 0 $ +\:Pro $ i \leftarrow 1 $ do $N$ opakuj: +\::$ p_{c_i} \leftarrow p_{c_i} + 1 $ +\:$ b_1 \leftarrow 1 $ +\:Pro $ k \leftarrow 2 $ do $R$ opakuj: +\::$ b_k \leftarrow b_{k - 1} + p_{b - 1} $ +\:Pro $ i \leftarrow 1 $ do $N$ opakuj: +\::$ t \leftarrow c_i $ +\::$ v_{b_t} \leftarrow x_i $ +\::$ b_t \leftarrow b_t + 1 $ +\:Vra» $v$ +\endalgo + +\h{Lexikografické tøídìní k-tic} +Mìjme $n$ uspoøádaných $k$-tic prvkù z mno¾iny $ \{1 \ldots R \}^k $. Úkol zní seøadit \hbox{$k$-tice} slovníkovì (lexikograficky). +Mù¾eme pou¾ít metodu rozdìl a panuj, tak¾e prvky setøídíme nejprve podle první souøadnice $k$-tic a pak se rekurzivnì zavoláme na ka¾dou pøihrádku a tøídíme podle následující souøadnice. +% a dal?? +Nebo mù¾eme vyu¾ít toho, ¾e bucket-sort je stabilní a tøídit takto: + +\s{Algoritmus: } (tøídìní $k$-tic $ x_1, x_2, \ldots ,x_n $ lexikograficky pomocí {\sc Bucket-sort}u) +\algo +\:$ S \leftarrow \{x_1, x_2, \dots, x_n\} $ +\:Pro $ i \leftarrow k $ do $ 1 $ opakuj: +\::$ S \leftarrow $ bucket-sort $ S $ podle $i$-té souøadnice +\:vysledek $ S $ +\endalgo + +Pro pøehlednost v následujícím pozorování oznaème $ l = k - i + 1 $, co¾ pøesnì odpovídá tomu, v kolikátém prùchodu cyklu jsme. + +\s{Pozorování:} +Po $l$-tém prùchodu cyklem jsou prvky uspoøádány lexikograficky podle $i$-té a¾ $k$-té souøadnice. + +\proof +Indukcí podle $l$ +% FIXME nevim jak presne by mel byt list +\itemize +\next Pro $ l = 1 $ jsou prvky uspoøádány podle poslední souøadnice. +\next Po $l$ prùchodech ji¾ máme prvky setøídìny lexikograficky podle $i$-té a¾ $k$-té souøadnice a spou¹tíme $(l + 1)$-ní prùchod, tj. budeme tøídít podle $(i - 1)$-ní souøadnice. +Proto¾e bucket-sort tøídí stabilnì, zùstanou prvky se stejnou $(i - 1)$-ní souøadnicí vùèi sobì seøazeny tak, jak byly seøazeny na vstupu. +Z IP tam v¹ak byly seøazeny lexikograficky podle $i$-té a¾ $k$-té souøadnice. Tudí¾ po $(l + 1)$-ním prùchodu jsou prvky seøazeny podle $(i - 1)$-ní a¾ $k$-té souøadnice. +\endlist +\qed + +Èasová slo¾itost je $\O( k \cdot (n + R))$, co¾ je lineární s délkou vstupu $(k \cdot n)$ pro pevné $k$ a pamì»ová slo¾itost je $\O(n + R)$. + +\h{Tøídìní èísel $ 1 \ldots R $ podruhé (Radix sort)} +Zvolíme základ $Z$ a èísla zapí¹eme v soustavì o základu $Z$, èím¾ získáme $ ( \lfloor \log_z{R} \rfloor +1) $-tice, na které spustíme pøedcházející algoritmus. +Díky tomu budeme tøídít v èase $\O({\log{R} \over \log{Z}} \cdot (n + Z))$. A jak zvolit vhodnì $Z$? + +Pokud bychom zvolili $ Z = konstanta $, èasová slo¾itost bude $\O(\log{R} \cdot n) $, co¾ mù¾e být $ n * \log{n} $ nebo i víc. +Zvolíme-li $ Z = n $, dostáváme $ \O({\log{R} \over \log{n}} \cdot n) $, co¾ pro $ R \leq n^\alpha $ znamená $ \O(\alpha \cdot n) $. + +\h{Tøídìní øetìzcù} +Mìjme $n$ øetìzcù $ r_1, r_2 \dots r_n $ dlouhých $ l_1, l_2 \dots l_n $ +Oznaème si $ L = \max_{1 \leq i \leq n} l_i $ délku nejdel¹ího øetìzce a $R$ poèet znakù abecedy. Problém je, ¾e øetìzce nemusí být stejnì dlouhé (pokud by byly, lze se na øetìzce dívat jako na $k$-tice, které u¾ tøídít umíme). S tím se mù¾eme pokusit vypoøádat doplnìním øetìzcù mezerami tak, aby mìly v¹echny stejnou délku, a spustit na nìj algoritmus pro $k$-tice. Tím dostaneme algoritmus, který bude mít èasovou slo¾itost $ \O(L * n) $, co¾ bohu¾el mù¾e být a¾ kvadratické vzhledem k velikosti vstupu. +Pøíklad: na vstupu mìjme k øetìzcù, kde prvních $k-1$ z nich bude mít délku $1$ a poslední øetìzec bude dlouhý pøesnì $k$. Vstup má tedy celkovou délku $2k-1$ a my teï doplníme prvních $k-1$ øetìzcù mezerami. Vidíme, ¾e algoritmus teï bude pracovat v èase $ \O(k^2) $. +To, co nám nejvíce zpùsobovalo problémy u pøedchozího pøíkladu, bylo velké mno¾ství èasu zabraného porovnáváním doplnìných mezer. Zkusíme proto øe¹it ná¹ problem trochu chytøeji a koncové mezery do øetìzù vùbec pøidávat nebudeme. +Nejprve roztøídíme bucket-sortem øetìzce do pøihrádek (mno¾in) $ P_i $ podle jejich délek, kde $i$ znaèí délku øetìzcù v dané pøihrádce, neboli definujme $ P_i = \left\{ r_j \vert l_j = i \right\} $. Dále si zavedeme seznam setøídìných øetìzcù $S$ takový, ¾e v nìm po $k$-tém prùchodu tøídícím cyklem budou øetìzce s délkou alespoò $ L - k + 1 $ (oznaème $l$) a zároveò v nìm tyto øetìzce budou setøídìny lexikograficky od $l$-tého znaku po $L$-tý. Z definice tohoto seznamu je patrné, ¾e po $L$ krocích tøídícího cyklu bude tento seznam obsahovat v¹echny øetìzce a tyto øetìzce v nìm budou lexikograficky seøazeny. Zbývá u¾ jen popsat, jak tento cyklus pracuje. Nejprve vezme $l$-tou mno¾inu $ P_l $ a její øetìzce roztøídí do pøihrádek $ Q_j $ (kde index $j$ znaèí j-tý znak abecedy) podle jejich $l$-tého (neboli posledního) znaku. Dále vezme seznam $S$ a jeho øetìzce pøidá opìt podle jejich $l$-tého znaku do stejných pøihrádek $ Q_j $ za ji¾ døíve pøidané øetìzce z $ P_l $. Na závìr postupnì projde v¹echny pøihrádky $ Q_j $ a øetìzce v nich pøesune do seznamu $S$. Proto¾e øetìzce z pøihrádek $ Q_j $ bude brát ve stejném poøadí, v jakém do nich byly umístìny, a proto¾e ze seznamu $S$, který je setøízený podle $ (l + 1) $-ního znaku po $L$-tý, bude také brát øetìzce postupnì, bude seznam $S$ po $k$-tém prùchodu pøesnì takový, jaký jsme chtìli (indukcí bychom dokázali, ¾e cyklus pracuje skuteènì správnì). Zároveò z popisu algoritmu je jasné, ¾e bìhem tøídìní ka¾dý znak ka¾dého øetìzce pou¾ijeme právì jednou, tudí¾ algoritmus bude lineární s délkou vstupu (pro úplnost dodejme, ¾e popsaný algoritmus funguje v pøípadech, kdy abeceda má pevnou velikost). + +Algoritmus: (tøídìní øetìzcù) +\algo +\:$L \leftarrow \max(l_1, l_2,\ldots,l_n)$ +\:Pro $ i \leftarrow 1 $ do $L$ opakuj: +\::$ P_i \leftarrow \emptyset $ +\:Pro $ i \leftarrow 1 $ do $ n $ opakuj: +\::$ \(P_{l_i}, r_i) $ + +\:$ S \leftarrow \emptyset $ +\:Pro $ i \leftarrow L $ do $ 1 $ opakuj: +\::Pro $ j \leftarrow 1 $ do $ R $ opakuj: +\:::$ Q_j \leftarrow \emptyset $ + +\::Pro $ j \leftarrow 1 $ do velikost($P_i$) opakuj: +\:::$ \(P_i, r) $ +\:::$ \(Q_{r[i]}, r) $ +\::Pro $ j \leftarrow 1 $ do velikost($S$) opakuj: +\:::$ \(S, r) $ +\:::$ \(Q_{r[i]}, r) $ + +\::$ S \leftarrow \emptyset $ +\::Pro $ j \leftarrow 1 $ do $ R $ opakuj: +\:::Pro $ k \leftarrow 1 $ do velikost($Q_j$) opakuj: +\::::$ \(Q_j, r) $ +\::::$ \(S, r) $ + +\:výsledek $S$ +\endalgo + +Èasová slo¾itost tohoto algoritmu tedy bude $ \O(RN) $, kde $N$ je délka vstupu a $R$ poèet znakù abecedy. + +\h{Sorting Zoo} + +% FIXME pridat svisle cary..mozna i vodorovne + +$$ +\vbox { +\halign{$#$ \hfil & \quad \hfil $#$ & \quad \hfil $#$ & \quad \hfil $#$ \cr +& \O(1) & \O(\log{N}) & \O(N) \cr +\noalign{\medskip\hrule\bigskip} +\O(N^2) & Buble & & \cr +\O(N\log{N}) & Heap & Quick & Merge \cr +\O(N) & & & Bucket \cr +} +} +$$ + +\h{K èemu je vlastnì tøídìní dobré?} +Díky nìmu mù¾eme rychle vyhledávat prvky v mno¾inì, konkrétnì v èase $ \O(\log(n)) $ napø. pomocí pùlení intervalù. +Dal¹ím problémem, na který se hodí pou¾ít tøídìní, je zji¹tìní, zda se v posloupnosti nìjaké její hodnoty opakují. Dá se dokázat, ¾e tuto úlohu nelze vyøe¹it lépe (rychleji), ne¾ tak, ¾e hodnoty nejprve setøídíme a poté setøidìnou posloupnost projdeme. + +Ukázali jsme si tedy, ¾e v se setøízené mno¾inì jsme schopni vyhledávat prvky v èase $ \O(\log(n)) $. Bohu¾el do ní v èase $ \O(\log(n)) $ neumíme prvky pøidávat. +Jedním ze zpùsobu, jak zrychlit pøidávání nových prvkù a zároveò nepøijít o logaritmické vyhledávání, je pou¾ít dal¹í datouvou strukturu, vyhledávací stromy. + +\h{Vyhledávací stromy} +Problém: chceme udr¾ovat nìjaká data setøízená. To znamená, ¾e chceme udr¾ovat mno¾inu $X$ prvkù z lineárnì uspoøádaného universa $U$ s operacemi Find (najdi prvek), Insert (vlo¾ prvek), Delete (sma¾ prvek). K tomu se nám bude hodit reprezentace dat pomocí stromu. + +\s{Definice:} {\sc Binární strom} je zakoøenìný strom; ka¾dý vrchol má max. 2 syny, pravého a levého. + +Dále budeme pou¾ívat toto znaèení: +$v$ ... vrchol +$l(v)$ ... levý syn, $p(v)$ ... pravý syn +$L(v)$ ... levý podstrom, $p(v)$ ... pravý podstrom +$T(v)$ ... podstrom s koøenem $v$. + +\s{Definice:} {\sc Binární vyhledávací strom} je takový binární strom, ¾e ka¾dý vrchol obsahuje prvek z $U$ +a pro $ \forall v: \forall x \in L(v): x < v, \forall x \in P(v): x > v $. + +\s{Find($T(v)$,$x$)} +Procházíme strom od koøene, na ka¾dém vrcholu se podle hodnoty $x$ rozhodneme jak budeme pokraèovat. Buï se hodnota vrcholu rovná $x$, pak konèíme (nalezli jsme hledaný prvek). V opaèném pøípadì pokraèujeme v hledání v levém podstromu ($x$ je men¹í ne¾ hodnota vrcholu), nebo v pravém podstromu ($x$ je vìt¹í ne¾ hodnota vrcholu). Pokud dojdeme do listu a prvek jsme nena¹li, znamená to ¾e tento prvek ve stromì není. +Toto nám zabere $\O($Hloubka stromu$)$. + +\s{Insert($T(v)$,$x$)} +Nejprve najdeme místo kam je potøeba prvek vlo¾it, k tomu pou¾ijeme operaci Find. Pokud Find najde $x$ neprovedeme nic (máme strom s jedineènými hodnotami). Jinak vlo¾íme prvek na místo, kde by mìl být (jako syna vrcholu ve kterém skonèil Find). +Nejslo¾itìj¹í je operace Find, která trvá $\O($Hloubka stromu$)$. + +\s{Min($T(v)$)} +Minimum se nachází v nejlevìj¹ím listu stromu. Jdeme tedy z koøene poøád doleva, dokud nenarazíme na list. +Èasová slo¾itost je $\O($hloubka stromu$)$. + +\s{Delete($T(v)$,$x$)} +Opìt pou¾ijeme Find, zjistíme zda prvek vùbec existuje a kde se nachází. Pokud existuje mù¾ou nastat tyto pøípady: +% FIXME nevim jak presne by mel byt list +\itemize\ibull +\next $x$ je list: Prostì ho sma¾eme. +\next $x$ má jednoho syna: Zru¹íme $x$ a syna pøipojíme na uzel, který ukazoval na $x$. +\next $x$ má dva syny: Najdeme minimum $P(v)$, toto minimum pøehodíme s $x$ a $x$ sma¾eme. +\endlist +Èas je tentokrát malièko slo¾itìj¹í, Find nám trvá $\O($Hloubka stromu$)$ a v posledním pøípadì nalezení Min($P(v)$) trvá taky a¾ $\O($Hloubka stromu$)$, co¾ nám dohromady dává pìkných $\O($Hloubka stromu$)$. + +Strom se mù¾e pou¾íváním operací "kazit", napø. opakováním Insert na max. hodnotu co¾ vede a¾ k hloubce $\sim n$. Mù¾eme +% FIXME nevim jak presne by mel byt list +\itemize\ibull +\next vyka¹lat se na to $\rightarrow$ potøeba dokázat prùmìrný pøípad +\next vylep¹it Insert a Delete $\rightarrow$ vyva¾ování stromù +\endlist + +\bye diff --git a/2007/6-trideni/Makefile b/2007/6-trideni/Makefile new file mode 100644 index 0000000..243168f --- /dev/null +++ b/2007/6-trideni/Makefile @@ -0,0 +1,3 @@ +P=6-trideni + +include ../Makerules diff --git a/2007/7-stromy/7-stromy.tex b/2007/7-stromy/7-stromy.tex new file mode 100644 index 0000000..1510efa --- /dev/null +++ b/2007/7-stromy/7-stromy.tex @@ -0,0 +1,275 @@ +\input ../lecnotes.tex + +% Vkladani obrazku +\input ../mjipe.tex +\def\treepic#1{ +\medskip +\IpeInput{treepic/t#1.ipe} +\medskip +} +\def\abpic#1{ +\medskip +\centerline{\epsfxsize=0.7\hsize\epsfbox{abpic/#1.eps}} +\medskip +} +\def\abpics#1#2{ +\medskip +\centerline{\epsfxsize=0.4\hsize\epsfbox{abpic/#1.eps}\qquad\epsfxsize=0.4\hsize\epsfbox{abpic/#2.eps}} +\medskip +} + +\prednaska{7}{Vyhledávací stromy}{zapsali M. Øezáè, ©. Masojídek, B. Urbancová} + +\h{Pár obrázkù, které by stály za pøesun do~pøedchozí kapitoly:} + +\treepic{1} +\treepic{2} +\treepic{3} + +\h{Vyvá¾ené binární vyhledávací stromy} + +V minulé kapitole jsme se zabývali problematikou pøidávání a ubírání prvkù +binárního vyhledávacího stromu a jeho slo¾itostí a zjistili, ¾e v¹e zále¾í +na~hloubce stromu. Víme, ¾e chceme hloubku logaritmickou, ale jak ji mù¾eme +udr¾et pøi~operacích? Øe¹ením je následující definice: + +\s{Definice:} {\I Dokonale vyvá¾ení} je takové vyvá¾ení, ve~kterém pro v¹echny vrcholy~$v$ platí $\left\vert \vert L(v)\vert - \vert P(v)\vert \right \vert \leq 1 $. + +Toto nám jistì zaji¹»uje logaritmickou hloubku, ale je velmi pracné na udr¾ování. +Zkusíme proto slab¹í podmínku: + +\s{Definice:} {\I Hloubkové vyvá¾ení} je takové vyvá¾ení, ve~kterém pro v¹echny vrcholy~$v$ platí $\left \vert h(L(v)) - h(P(v)) \right \vert \leq 1 $. +Stromùm s hloubkovým vyvá¾ením se øíká {\I AVL stromy} a platí o nich následující lemma. + +\s{Lemma:} AVL strom o $n$ vrcholech má hloubku $ \O(\log{n}) $. + +\proof +Uva¾me $a_k = $ minimální poèet vrcholù AVL stromu o~hloubce $k$. +Lehce spoèteme: +$$\eqalign{ +a_0 &= 0 \cr +a_1 &= 1 \cr +a_2 &= 2 \cr +&\vdots \cr +a_k &= 1 + a_{k - 1} + a_{k - 2}. \cr +}$$ + +Rekurentní vzorec jsme dostali rekurzivním stavìním stromu hloubky $k$: nový koøen a 2 podstromy o hloubce $k - 1$ a $k - 2$. + +Indukcí doká¾eme, ¾e $ a_k \geq 2^{k \over 2} $. +První indukèní krok jsme si u¾ ukázali, teï pro $ k \geq 2 $ platí: +$ a_k = 1 + a_{k - 1} + a_{k - 2} > 2^{{k - 1} \over 2} + 2^{{k - 2} \over 2} = 2^{k \over 2} \cdot (2^{-{1 \over 2}} + 2^{-1}) \cong 2^{k \over 2} \cdot 1.21 > 2^{k \over 2} $ + +Tímto jsme dokázali, ¾e na ka¾dé hladinì je minimálnì exponenciálnì vrcholù, co¾ nám zaruèuje hloubku $ \O(\log{n})$ +\qed + +\s{Operace s AVL stromy} + +\ se neli¹í od~operace find v~binárních stromech. + +Dùraz klademe na operace \ a \, proto¾e pøi~nich musíme o¹etøit udr¾ení struktury AVL~stromù. + +První nutnou podmínkou je, ¾e si musíme {\I pamatovat stav} v~ka¾dém vrcholu tohoto stromu. A~to {\I vyvá¾ení} hloubky jeho podstromù. + +Umluvíme~se napø. na~tomto oznaèení: + +\>Dostaneme tøi typy vrcholù, které se mohou v~AVL~stromu vyskytnout: +\itemize\ibull +\:{\I Vrchol typu~$\oplus$}, pokud je pravý podstrom hlub¹í +\:{\I Vrchol typu~$\ominus$}, pokud je levý podstrom hlub¹í a +\:{\I Vrchol typu~$\odot$ (nulou)}, který má oba syny schodné hloubky. +\endlist + +\s {Sestavení} \rm AVL stromu: + +Postupujeme po~struktuøe binárního stromu od~listù ke~koøeni a~kontrolujeme, zda jsou vrcholy v~jednom ze~tøí uvedených stavù. Pokud ne, opravíme ho operací jménem rotace. + +\s {Rotace} +\treepic{4} +\treepic{5} + +Jde o~pøevrácení hrany mezi pùvodním otcem (koøenem podstromu) a nevyvá¾eným vrcholem tak, aby byli i po pøeskupení synové vzhledem k~otcùm správnì uspoøádáni. + + +\s {Insert} \rm - vlo¾ení vrcholu do~AVL~stromu. + +Vlo¾íme jej jako list. Nový list má v¾dy \uv{znaménko} nula $\odot$. Pøedpokládáme, ¾e patøí nalevo od posledního otce. Podíváme~se na~znaménko jeho otce: +\itemize\ibull +\:{\I mìl~$\odot$ (nemìl syna) $\rightarrow$ teï má~$\ominus$}, po struktuøe stromu nahoru posíláme informaci, ¾e se podstrom prohloubil o~1, co¾ mù¾e mít samozøejmì vliv na~znaménka vrcholù na~cestì ke~koøeni. +\:{\I mìl~$\oplus$ (mìl pravého syna, který je listem) $\rightarrow$ teï má~$\odot$}, hloubka podstromu se~nemìní +\:{\I mìl $\ominus$} -- nenastane, proto¾e v binární struktuøe nemohou být dva leví synové +\endlist +\>Pøipadne-li pøidaný list napravo, øe¹íme zrcadlovì. + +\treepic{6} +\treepic{7} + +\>{\I Prohloubil-li se strom} vlo¾ením nového listu, musíme pracovat s vyvá¾ením: +\itemize\ibull +\:Informace o~prohloubení pøi¹la zleva {\I do~vrcholu typu~$\odot$} $\rightarrow$ mìní jej na~vrchol se~znaménkem~$\ominus$ a informace o~prohloubení je tøeba poslat o~úroveò vý¹. +\:Informace o~prohloubení pøi¹la zleva {\I do~vrcholu typu~$\oplus$} $\rightarrow$ mìní jej na~vrchol se~znaménkem~$\odot$, hloubka je vyrovnána, dál nic neposíláme. +\:Informace o~prohloubení pøi¹la zleva {\I do vrcholu s~$\ominus$} $\rightarrow$ + +\>rozebereme na~tøi pøípady podle znaménka vrcholu, ze~kterého pøi¹la informace o~prohloubení: +\itemize\ibull +\:Informace pøi¹la {\I z~vrcholu typu~$\ominus$} $\rightarrow$ provedeme rotaci doprava tak, ¾e novým koøenem se~stane vrchol~$y$, ze~kterého pøi¹la informace o~prohloubení. + +\treepic{8} + +{\I Pozorování 1:} znaménko vrcholù~$y$ a~$x$ je~$\odot$\ + +{\I Pozorování 2:} hloubka pøed vkládáním byla $h+1$ a~nyní je také $h+1$, tedy nemusíme dále posílat informaci o~prohloubení a mù¾eme skonèit +\:Informace pøi¹la {\I z~vrcholu typu~$\oplus$} +\itemize\ibull +\:uva¾me je¹te vrchol~$z$ jako pravého syna vrcholu~$y$, ze~kterého pri¹la informace o~prohloubení, a~jeho podstromy~$B$ a~$C$ +\:vrcholy~$B$ a~$C$ mají hloubku~$h$ nebo $h-1$ $\rightarrow$ oznaème~ji tedy $h-$ (to zøejmì proto¾e vrchol~$y$ má znaménko~$\oplus$, tedy jeho pravý podstrom s~koøenem~$z$ má hloubku~$h+1$ ) +\:provedeme dvojrotaci tak, ¾e novým koøenem se stane vrchol~$z$ +\endlist +\treepic{9} + +{\I Pozorování 1:} znaménko vrcholu~$z$ bude~$\odot$\ + +{\I Pozorování 2:} znaménka vrcholu~$x$ a~$y$ se~dopoèítají v~závislosti na~hloubce~$B$ a~$C$\ + +{\I Pozorování 3:} rozdíl hloubky pravého a~levého podstromu bude u~tìchto vrcholù $0$ nebo~$1$\ + +{\I Pozorování 4:} hloubka pøed vkládáním byla $h+2$ a~nyní je také $h+2$, tedy nemusíme dále posílat informaci o~prohloubení a~mù¾eme skonèit +\:informace pøi¹la {\I z~vrcholu typu~$\odot$} -- to nemù¾e nastat, proto¾e v~tom pøípadì by ne¹lo o~prohloubení +\endlist +\endlist + +\s {Delete} -- odebrání vrcholu z~AVL~stromu +\> Buï ma¾eme list nebo ma¾eme vrchol, který mìl nìjaké syny. + +\itemize\ibull +\:pokud ma¾eme list, podíváme~se na~typ otce. Pøedpokládáme mazání levého syna. +\itemize\ibull +\:byl typu $\ominus$ (nemìl pravého syna) $\rightarrow$ zmìní~se na~$\odot$ (vrchol teï nemá ¾ádné syny) +\:byl typu $\odot$ (mìl oba syny) $\rightarrow$ zmìní~se na~$\oplus$ +\endlist +(ma¾eme-li pravý list, øe¹íme zrcadlovì) +\:ma¾eme vrchol s~jedním (levým nebo pravým) synem $\rightarrow$ syn nastupuje na~místo otce a~získává typ~$\odot$\ + +\>V~obou pøípadech posílame informaci o~zmìnì hloubky stromu... +\:mazaný vrchol mìl oba syny (listy) $\rightarrow$ vybereme jednoho ze~synù na~místo smazaného otce. Hloubka se nemìní. +\:mazaný vrchol mìl syny podstromy $\rightarrow$ na~jeho místo vezmeme nejvìt¹í prvek levého podstromu (nebo nejmen¹í prvek pravého podstromu) a od~odebraného (nahrazujícího) listu kontrolujeme vyvá¾ení podstromu. +\endlist + + + + +\>{\I Úprava vyvá¾ení} stromu po~odebrání listu z~podstromu +\itemize\ibull +\:informace o~zmìnì hloubky pøi¹la z~levého podstromu do~vrcholu typu~$\odot$ $\rightarrow$ vrchol se~zmìní na~$\oplus$ a~dál se hloubka nemìní + +\:informace pøi¹la zleva do~vrcholu s~$\ominus$ $\rightarrow$ mìní~se na~$\odot$ a~posíláme informaci o~zmìnì hloubky. + +\treepic{10} +\treepic{11} + +\:problémová situace nastává, kdy¾ informace o~zmìnì pøi¹la zleva do~vrcholu se~znaménkem~$\oplus$ +\endlist +\>Rozebereme na~tøi~pøípady podle znaménka pravého syna nevyvá¾eného vrcholu +\itemize\ibull +\:{\I pravý syn je typu~$\oplus$} $\rightarrow$ provedeme rotaci vlevo, novým koøenem se~stává~$y$ (pravý syn), oba vrcholy zmìní typ na~$\odot$ a~posíláme informaci o~zmìnì hloubky. + +\treepic{12} + +\:{\I pravý syn je typu~$\odot$} $\rightarrow$ provedeme opìt rotaci vlevo, koøenem se~stává~$y$, následnì se u~$y$ zmìní typ na~$\ominus$ , u~vrcholu~$x$ se typ nemìní. Hloubka stromu se~nemìní, tudí¾ není tøeba posílat informaci. + +\treepic{12y} + +\:{\I pravý syn je typu~$\ominus$} $\rightarrow$ v~tomto pøípadì uva¾ujeme je¹tì vrchol~$z$ jako levého syna vrcholu~$y$, s~podstromy $B$ a~$C$, podstromy $B$ a~$C$ mají hloubku~$h$ nebo~$h-1$. Provedeme dvojrotaci, napøed vpravo rotujeme vrcholy $z$ a~$y$, potom vlevo vrcholy~$x$ a~$z$ tak, ¾e se $z$ stane novým koøenem, typ vecholu~$x$ bude potom~$\ominus$ nebo~$\odot$, typ~$y$~$\oplus$ nebo~$\odot$ (podle toho, jaké znaménko mìl pùvodnì vrchol~$z$), typ~$z$ bude~$\odot$ a~opìt posíláme informaci o~zmìnì hloubky stromu. + +\treepic{13} +\endlist + +\h{Obecné vyhledávací stromy} + +Pøi ulo¾ení dat na~disku se~sna¾íme, aby~se ètení z~disku provádìlo pokud mo¾no +co nejménìkrát a~nezále¾í nám tolik na~tom, kolik operací se~vykoná v~jednom +uzlu. (Èasovì je operace porovnávání zanedbatelná oproti ètení z~disku.) + +\s{Definice:} {\I $(a,b)$-strom} pro parametry $a,b$, $a \geq 2$, $b\geq 2a - 1$ je zakoøenìný strom s~uspoøádanými syny a~vnìj¹ími vrcholy, pro který platí +následující axiomy: +\numlist\nparen +\:Data jsou ulo¾ena ve~vnitøních vrcholech a~ka¾dý vrchol obsahuje o~1 ménì klíèù ne¾ má synù. +\:Platí stromové uspoøádání, tedy ¾e $ A < x_1 < B < x_2 < C < x_3 < D $. +\:Koøen má $2$ a¾~$b$ synù, ostatní vnitøní vrcholy $a$ a¾ $b$ synù. +\:V¹echny vnìj¹í vrcholy jsou ve~stejné hloubce (vnìj¹í vrchol$=$list). +\endlist +\>{\I Poznámka:} kdekoli~by mohl být syn a~není, pøipojíme vrchol, kterému øíkáme vnìj¹í vrchol) + +\abpic{ab-strom11} + +\s{Lemma:} $(a,b)$-strom na~$n$~vrcholech má hloubku~$O(\log_a n)$. + +\proof +Zjistíme jeho minimální poèet listù (oznaème jej $m$): ka¾dý vrchol a¾ na~koøen má alespoò $a$ synù, hloubku si oznaèíme~$d$ $\rightarrow$ +$$m\geq~a^{(d -1)}$$ +$$\log_a m \geq d -1$$ +$$d \leq 1+ \log_a m$$ +\centerline{co¾ je øádovì $O(\log_a n)$, kde $n$ je poèet vrcholù.}\ + +\s{Operace s (a,b)-stromy:} + +\s{Find} +\item{-}V¾dy zjistíme, mezi které 2 klíèe hledaný vrchol patøí a potom se zanoøíme hloubìji.\ + +\>Èasová slo¾itost nalezení prvku v $(a,b)$-stromu je $O(\log b \cdot \log_a n)$, kde $\log b$ je èas strávený na~jednom vrcholu pro zji¹tení, mezi které 2 vrcholy hledaný patøí, $\log_a n$ je hloubka stromu. + +\s{Insert} + +\>Jako Find, pøièem¾ jestli¾e nena¹el, skonèí na~posledním patøe a~pøidáme klíè +\itemize\ibull +\:pokud pøidáním nepøesáhneme maximální poèet klíèù mù¾eme skonèit +\abpic{insert1} +\:pokud pøidáním pøesáhneme maximální poèet klíèù +\endlist +\algo +\:rozdìlíme vrchol na~3 èásti: $L$,$x$,$P$ +\:$L$ a $P$ jsou nové vrcholy +\:$x$ je hodnota mezi $L$ a $P$, kterou vlo¾íme o patro vý¹ jako klíè oddìlující novì vzniklé vrcholy $L$ a $P$ +\:tím jsme pøevedli problém o patro vý¹ a opakujeme algoritmus +\endalgo + +\abpics{b-klicu1}{b-klicu2} + +\s{Poznámka:} Jestli¾e se dostaneme a¾ do koøene, rozdìlí se koøen na dvì èásti, vznikne nám nový koøen se dvìma syny (co¾ je povoleno) a celému stromu vzroste hloubka o jedna. + +\s{Korektnost:} +Potøebujeme, aby +$$\vert L\vert \geq a-1$$ +$$\vert P\vert \geq a-1$$ +po seètení obou nerovností a~priètení 1 na~obì strany rovnice: +$$\vert L\vert +\vert P\vert +1\geq 2a-2+1=2a-1$$ +pravá strana je rovna $b$ a~to podle definice $\geq 2a-1$. \par +\s{Èasová slo¾itost:} vkládání prvku do $(a,b)$-stromu je $O(b\cdot \log_a n)$. + + +\s{Delete} +\item{-} pøevedeme na~delete z~listu (stejný postup jako u~stromu: jestli¾e to není list, prohodíme tuto hodnotu s~nejmen¹í hodnotou podstromu jeho pravého syna) -- v tomto pøípadì na~klíè posledního vnitøního vrcholu, proto¾e listy jsou vnìj¹í vrcholy bez dat. +\itemize\ibull +\:pokud má vrchol, ze~kterého odebíráme stále $a-1$ klíèù, mù¾eme skonèit +\:pokud má vrchol($V$), ze~kterého odebíráme $a-2$ klíèù a~jeho levý sousední vrchol($L$) alespoò $a$ klíèù (klíè otce oddìlující tyto vrcholy oznaème $x$): +\endlist +\algo +\:sma¾eme nejvìt¹í klíè levého sousedního vrcholu ($L$) a~nahradíme tím klíè otce obou vrcholù (nahradíme $x$ za~tuto hodnotu) +\:pùvodní klíè otce($x$) pøidáme jako nejmen¹í klíè odebíranému vrcholu ($V$) +\:tím mají oba tyto vrcholy $a-1$ klíèù a mù¾eme skonèit +\endalgo +\abpics{delete21}{delete22} +\itemize\ibull +\:pokud má vrchol, z kterého odebíráme($V$) $a-2$ klíèù a jeho levý sousední vrchol($L$) $a-1$ klíèù (klíè otce oddìlující tyto vrcholy oznaème $x$): +\endlist +\algo +\:slouèíme $V$,$x$,$L$ do jednoho vrcholu +\:tím jsme problém pøevedli o patro vý¹ a opakujeme algoritmus \par +\endalgo +\abpics{delete31}{delete32} + +\>{\I Poznámka:} Dojdeme-li takto a¾ do koøene, na místo klíèe odebraného z koøene lze pou¾ít nejmen¹í nebo nejvìt¹í klíè novì slouèeného podstromu. Ten odebrat lze, proto¾e po slouèení (které bylo pøíèinou této situace), je v nejni¾¹ím vrcholu $2a-2$ klíèù. + +\>{\I Èasová slo¾itost:} $$O(b\cdot \log_a n)$$ + +\bye diff --git a/2007/7-stromy/Makefile b/2007/7-stromy/Makefile new file mode 100644 index 0000000..788401b --- /dev/null +++ b/2007/7-stromy/Makefile @@ -0,0 +1,3 @@ +P=7-stromy + +include ../Makerules diff --git a/2007/7-stromy/abpic/ab-strom11.eps b/2007/7-stromy/abpic/ab-strom11.eps new file mode 100644 index 0000000..5400d62 --- /dev/null +++ b/2007/7-stromy/abpic/ab-strom11.eps @@ -0,0 +1,3158 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: (ImageMagick) +%%Title: (ab-strom11.eps) +%%CreationDate: (Mon Nov 12 12:22:07 2007) +%%BoundingBox: 0 0 484 195 +%%HiResBoundingBox: 0 0 484 195 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt { PseudoClassImage } { DirectClassImage } ifelse + grestore +} bind def +%%EndProlog +%%Page: 1 1 +%%PageBoundingBox: 0 0 484 195 +userdict begin +DisplayImage +0 0 +484 195 +12.000000 +484 195 +1 +0 +0 +256 +000000 +800000 +008000 +808000 +000080 +800080 +008080 +808080 +C0C0C0 +FF0000 +00FF00 +FFFF00 +0000FF +FF00FF +00FFFF +FFFFFF +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000000 +000033 +000066 +000099 +0000CC +0000FF +003300 +003333 +003366 +003399 +0033CC +0033FF +006600 +006633 +006666 +006699 +0066CC +0066FF +009900 +009933 +009966 +009999 +0099CC +0099FF +00CC00 +00CC33 +00CC66 +00CC99 +00CCCC +00CCFF +00FF00 +00FF33 +00FF66 +00FF99 +00FFCC +00FFFF +330000 +330033 +330066 +330099 +3300CC +3300FF +333300 +333333 +333366 +333399 +3333CC +3333FF +336600 +336633 +336666 +336699 +3366CC +3366FF +339900 +339933 +339966 +339999 +3399CC 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100644 index 0000000..2f37b0d Binary files /dev/null and b/2007/7-stromy/abpic/ab-strom11.png differ diff --git a/2007/7-stromy/abpic/b-klicu1.eps b/2007/7-stromy/abpic/b-klicu1.eps new file mode 100644 index 0000000..14c00ba --- /dev/null +++ b/2007/7-stromy/abpic/b-klicu1.eps @@ -0,0 +1,5665 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: (ImageMagick) +%%Title: (b-klicu1.eps) +%%CreationDate: (Mon Nov 12 12:22:07 2007) +%%BoundingBox: 0 0 517 375 +%%HiResBoundingBox: 0 0 517 375 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt 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(Mon Nov 12 12:22:07 2007) +%%BoundingBox: 0 0 694 407 +%%HiResBoundingBox: 0 0 694 407 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt 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a/2007/7-stromy/abpic/delete21.eps b/2007/7-stromy/abpic/delete21.eps new file mode 100644 index 0000000..a68cbd7 --- /dev/null +++ b/2007/7-stromy/abpic/delete21.eps @@ -0,0 +1,8068 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: (ImageMagick) +%%Title: (delete21.eps) +%%CreationDate: (Mon Nov 12 12:22:07 2007) +%%BoundingBox: 0 0 694 404 +%%HiResBoundingBox: 0 0 694 404 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt 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+%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt 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+%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} 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+000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +000000000000000000000000000000000000000000000000000000000000000000000000 +0000000000FF5D94FFFFFFFFFFFFFFFFFFend +%%PageTrailer +%%Trailer +%%EOF diff --git a/2007/7-stromy/abpic/delete31.png b/2007/7-stromy/abpic/delete31.png new file mode 100644 index 0000000..a146942 Binary files /dev/null and b/2007/7-stromy/abpic/delete31.png differ diff --git a/2007/7-stromy/abpic/delete32.eps b/2007/7-stromy/abpic/delete32.eps new file mode 100644 index 0000000..a03f4d0 --- /dev/null +++ b/2007/7-stromy/abpic/delete32.eps @@ -0,0 +1,5665 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: (ImageMagick) +%%Title: (delete32.eps) +%%CreationDate: (Mon Nov 12 12:22:08 2007) +%%BoundingBox: 0 0 517 375 +%%HiResBoundingBox: 0 0 517 375 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} bind def + +/DisplayImage +{ + % + % Display a DirectClass or PseudoClass image. + % + % Parameters: + % x & y translation. + % x & y scale. + % label pointsize. + % image label. + % image columns & rows. + % class: 0-DirectClass or 1-PseudoClass. + % compression: 0-none or 1-RunlengthEncoded. + % hex color packets. + % + gsave + /buffer 512 string def + /byte 1 string def + /color_packet 3 string def + /pixels 768 string def + + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + x y translate + currentfile buffer readline pop + token pop /x exch def + token pop /y exch def pop + currentfile buffer readline pop + token pop /pointsize exch def pop + /Times-Roman findfont pointsize scalefont setfont + x y scale + currentfile buffer readline pop + token pop /columns exch def + token pop /rows exch def pop + currentfile buffer readline pop + token pop /class exch def pop + currentfile buffer readline pop + token pop /compression exch def pop + class 0 gt 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Nov 12 12:22:07 2007) +%%BoundingBox: 0 0 764 79 +%%HiResBoundingBox: 0 0 764 79 +%%DocumentData: Clean7Bit +%%LanguageLevel: 1 +%%Pages: 1 +%%EndComments + +%%BeginDefaults +%%EndDefaults + +%%BeginProlog +% +% Display a color image. The image is displayed in color on +% Postscript viewers or printers that support color, otherwise +% it is displayed as grayscale. +% +/DirectClassPacket +{ + % + % Get a DirectClass packet. + % + % Parameters: + % red. + % green. + % blue. + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/DirectClassImage +{ + % + % Display a DirectClass image. + % + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { DirectClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayDirectClassPacket } image + } ifelse +} bind def + +/GrayDirectClassPacket +{ + % + % Get a DirectClass packet; convert to grayscale. + % + % Parameters: + % red + % green + % blue + % length: number of pixels minus one of this color (optional). + % + currentfile color_packet readhexstring pop pop + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/GrayPseudoClassPacket +{ + % + % Get a PseudoClass packet; convert to grayscale. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + color_packet 0 get 0.299 mul + color_packet 1 get 0.587 mul add + color_packet 2 get 0.114 mul add + cvi + /gray_packet exch def + compression 0 eq + { + /number_pixels 1 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add def + } ifelse + 0 1 number_pixels 1 sub + { + pixels exch gray_packet put + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassPacket +{ + % + % Get a PseudoClass packet. + % + % Parameters: + % index: index into the colormap. + % length: number of pixels minus one of this color (optional). + % + currentfile byte readhexstring pop 0 get + /offset exch 3 mul def + /color_packet colormap offset 3 getinterval def + compression 0 eq + { + /number_pixels 3 def + } + { + currentfile byte readhexstring pop 0 get + /number_pixels exch 1 add 3 mul def + } ifelse + 0 3 number_pixels 1 sub + { + pixels exch color_packet putinterval + } for + pixels 0 number_pixels getinterval +} bind def + +/PseudoClassImage +{ + % + % Display a PseudoClass image. + % + % Parameters: + % class: 0-PseudoClass or 1-Grayscale. + % + currentfile buffer readline pop + token pop /class exch def pop + class 0 gt + { + currentfile buffer readline pop + token pop /depth exch def pop + /grays columns 8 add depth sub depth mul 8 idiv string def + columns rows depth + [ + columns 0 0 + rows neg 0 rows + ] + { currentfile grays readhexstring pop } image + } + { + % + % Parameters: + % colors: number of colors in the colormap. + % colormap: red, green, blue color packets. + % + currentfile buffer readline pop + token pop /colors exch def pop + /colors colors 3 mul def + /colormap colors string def + currentfile colormap readhexstring pop pop + systemdict /colorimage known + { + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { PseudoClassPacket } false 3 colorimage + } + { + % + % No colorimage operator; convert to grayscale. + % + columns rows 8 + [ + columns 0 0 + rows neg 0 rows + ] + { GrayPseudoClassPacket } image + } ifelse + } ifelse +} 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algoritmy}{(Zapsali M. Petr, O.Tichý, ¥. Magic)} + +\h{Reprezentace grafu} +Oznaème vrcholy grafu na následujícím obrázku písmeny A, B, C, D. +Pokud bychom chtìli tento graf uchovat v pamìti poèítaèe, máme na výbìr +hned nìkolik zpùsobù, jak to udìlat. +\figure{img1_stvorec.eps}{}{\epsfxsize} + +\s{1. seznam hran} + +Jednodu¹e vypí¹eme seznam v¹ech dvojic vrcholù grafu spojených hranou. + +AB, BC, DC, CA, BC +\medskip + +\s{2. matice sousednosti} + +Matice sousednosti je pole $A$ o velikosti $n \times n$, jeho¾ prvky na +souøadnicích $i, j$ jsou dány následujícím pøedpisem: + +$$ A_{i,j} = \left\{ \matrix {0 \Leftrightarrow \{i,j\} \notin E \cr + 1 \Leftrightarrow \{i,j\} \in E \cr + } +\right.$$ + +Ná¹ graf z obrázku vý¹e by tedy v maticové reprezentaci vypadal takto: + +$$\bordermatrix{ + & A & B & C & D\cr +A & 0 & 1 & 1 & 0\cr +B & 1 & 0 & 1 & 1\cr +C & 1 & 1 & 0 & 1\cr +D & 0 & 1 & 1 & 0\cr +}$$ + +S touto matici se pracuje velmi snadno (napø. v¹echny sousedy i-tého vrcholu +zjistíme jednodu¹e tak, ¾e projdeme i-tý øádek matice, co¾ pøedstavuje èasovou +slo¾itost $O(n)$), ale má i jednu zøejmou nevýhodu: její velikost je v¾dy +kvadratická bez ohledu na to, jak "øídký" je graf. U grafu s mnoha vrcholy, ale +s malým poètem hran, tedy budeme zbyteènì plýtvat místem v pamìti. + +Nabízí se proto tøetí, úspornìj¹í, zpùsob, a to: +\medskip + +\s{3. seznam sousedù} + +%$$\matrix{ +%A&\rightarrow&BC\quad \cr +%B&\rightarrow&ACD\cr +%C&\rightarrow&ABD\cr +%D&\rightarrow&BC\quad \cr +%}$$ + +V pamìti poèítaèe by se dal seznam sousedù uchovávat dvìma poli: polem vrcholù +$V$ grafu, jeho¾ prvky postupnì pro ka¾dý vrchol udávají index na zaèátek +odpovídajícího úseku v poli $E$, ve kterém by byli ulo¾eni jeho sousedé. +\figure{img4_susedia.eps}{Znázornìní polí seznamu sousedù.}{\epsfxsize} + +Na tuto reprezentaci u¾ staèí prostor $O(n + m)$, co¾ u¾ je, na rozdíl od +pøedchozího kvadratického prostoru, docela pøíjemné. + +Je¹tì dodejme, ¾e aèkoliv jsme jednotlivé reprezentace ukazovali na pøíkladì +neorientovaného grafu, orientované grafy se dají reprezentovat prakticky stejnì. U +orientovaných grafù je toti¾ jediný rozdíl: existuje-li hrana z vrcholu $u$ do +vrcholu $v$, neznamená to, ¾e existuje i hrana z $v$ do $u$ (tedy $(u, v)$ a $(v, u)$ +tvoøí uspoøádané dvojice). + +\h{Prùchod grafem} + +\s{Definice:} Vrchol je dosa¾itelný, pokud do nìj vede cesta z poèáteèního vrcholu. + +\s{Efektivní prùchod by mìl splòovat tyto podmínky:} +\itemize\ibull +\:ka¾dou hranu projdu právì jednou (resp. maximálnì dvakrát - 1x tam, 1x zpìt) +\:hranou se vracím zpìt, a¾ kdy¾ u¾ z vrcholu, na kterém momentálnì jsem, nevede + dosud neprozkoumaná hrana +\:pokud jsem do¹el po hranì do ji¾ døíve nav¹tíveného vrcholu, hned se vrátím +\endlist + +\s{Koneènost} + +\proof +Plyne z prvního bodu. +\qed + +\s{Korektnost} (algoritmus projde celý graf) + +\proof +Sporem: Nech» existuje vrchol, který je dosa¾itelný, ale algoritmus ho nepro¹el. +Pak jsme ale pøi prùchodu narazili na $\{u, v\}\in E$ takovou, ¾e vrchol $u$ je +dosa¾itelný a $w$ dosa¾itelný není. Tzn., ¾e $\{u, w\}$ tvoøí neprozkoumanou +hranu $\Rightarrow$ spor s druhým bodem. +\qed + +\s{Èasová slo¾itost} + +Z toho, ¾e ¾ádná hrana ani vrchol se neprojde vícekrát (první podmínka +efektivního prùchodu), plyne èasová slo¾itost $O(n + m)$. + +\>Nyní si nìco povíme o dvou zpùsobech, kterak mù¾eme procházet grafy. + +\s{Prùchod do hloubky} (Depth First Search, DFS) + +Prùchod do hloubky je prvním základním postupem pøi procházení grafem. Pokud bychom +chtìli DFS trochu pøiblí¾it, mohli bychom ho pøirovnat k Théseovì postupu +pøi prùchodu Minotaurovho bludi¹te za pomoci Ariadniny nitì. + +\s{Prùchod do ¹íøky} (Breadth First Search, BFS) + +Na rozdíl od prohledávání do hloubky vyu¾ívá prohledávání do ¹íøky namísto zásobníku +frontu. Motivaèní úlohou by mohlo být napø. hledání nejkrat¹í cesty mezi dvìma vrcholy +v grafu, nebo známý pøevozníkùv problém. +\figure{img6_BFS.eps}{}{\epsfxsize} + +\s{Pø.} Koza, vlk a zelí +\figure{img8_kvz.eps}{}{\epsfxsize} + +Øe¹ení ulohy by se dalo popsat jako hledání cesty grafem stavù od poèáteèního stavu +(koza, vlk i zelí jsou na jednom bøehu) do koncového (v¹ichni byli bez újmy pøevezeni +na druhý bøeh øeky). + +\h{DFS na neorientovaném grafu} + +Pøi prùchodu grafu do hloubky pou¾íváme zásobník. Na zaèátku se v nìm nachází pouze +vstupní vrchol v. Dokud není zásobník prázdný, tak z nìj odebíráme vrchol; ten oznaèíme +jako zpracovaný (abychom ho v budoucnu, kdybychom na nìj je¹tì nìkdy narazili, +nezpracovávali znovu) a do zásobníku pøidáme v¹echny jeho sousedy takové, kteøí +je¹tì nebyli oznaèeni jako zpracovaní. + +\>Vrcholy znaèíme tìmito barvami +\itemize\ibull +\:bílá - dosud nenav¹tívìné vrcholy (na zaèátku jsou tedy bílé v¹echny) +\:¹edá - oznaèuje právì zpracovávaný vrchol +\:èerná - u¾ zpracované vrcholy +\endlist + +\>U ka¾dého vrcholu si dále také zapamatujeme èas pøíchodu a èas odchodu +($in[v]$, $out [v]$). + +\s{Algoritmus} + +\algo +\:procedure Projdi(v) +\::color[v] := ¹edá +\::time := time + 1 +\::in[v] := time +\::$\forall$ w $\in$ Sousedi(v): +\:::if color[w] = bílá $\Rightarrow$ +\::::Projdi(w) +\::color[v] := èerná +\::time := time + 1 +\::out[v] := time +\:: +\:procedure DFS() +\::$\forall$ v: color[v] := bílá +\::time := 0 +\::$\forall$ v $\in$ V : +\:::if color[v] = bílá $\Rightarrow$ +\::::Projdi(v) +\endalgo + +Implementaci zásobníku jsme v tomto meta-algoritmu nahradili pou¾itím rekurze +(která ale funguje na podobném principu, kdy se na zásobník vkládají jednotlivá +volání rekurzivní funkce). + +Na následujících obrázcích je znázornìno, jak probíhá prùchod grafu pomocí DFS: + +\figure{img2_dfs.eps}{}{\epsfxsize} +\figure{img3_dfs.eps}{Znázornìní prùbìhu algoritmu.}{\epsfxsize} + +\s{Hrany v tomto znázornìní dìlíme na:} +\itemize\ibull +\:stromové - v momentì prùchodu vedou do dosud nenav¹tíveného, bílého, vrcholu +\:zpìtné - ostatní hrany +\endlist + +\s{Pozorování:} plné hrany tvoøí strom (DFS strom, strom prùchodu do hloubky). + +\s{Aplikace:} +\item{(1)} hledání kostry +\item{(2)} hledání komponent souvislosti + +Èasová slo¾itost tìchto aplikací DFS je stejná jako slo¾itost pùvodního +meta-algoritmu, tedy $O(n + m)$. + +\item{(3)} hledání artikulací + +Tuto aplikaci si teï rozebereme tro¹ku podrobnìji. Nejprve v¹ak nìkolik definic. + +\s{Definice:} {\I Artikulace} je vrchol v grafu, jeho¾ odebráním se graf rozpadne na alespoò +dvì komponenty souvislosti. + +\s{Definice:} {\I Most} je hrana v grafu, jejím¾ odebráním se graf rozpadne na dvì +komponenty souvislosti. + +\s{Definice:} Graf je {\I 2-souvislý,} jestli¾e po odstranìní libovolného vrcholu +zùstane souvislý. + +\s{Definice:} {\I 2-souvislá komponenta} je maximální 2-souvislý podgraf. + +Jak bychom tedy pøi hledání artikulací v grafu mohli postupovat? Jako první +se nabízí tento algoritmus: + +\s{Hloupý algoritmus} + +Berme si postupnì v¹echny vrcholy grafu; pro ka¾dý zjistíme, jestli se jeho +odebráním zvý¹il poèet komponent. K tomu bychom mohli pou¾ít prùchod do hloubky, +který jsme si u¾ ukázali. Procedura Projdi(v) projde a oznaèí v¹echny vrcholy +dosa¾itelné z v, tedy v¹echny vrcholy komponenty obsahující vrchol v. Mù¾eme +tedy udìlat takovou zmìnu, ¾e si budeme nav¹tívené vrcholy oznaèovat èíslem +komponenty. + +Takový algoritmus by mìl slo¾itost $n \times O(n + m))$ (pro ka¾dý vrchol grafu +bychom n-krát spou¹tìli DFS), co¾ se nám vùbec nelíbí. Pokusme se tedy najít +nìco lep¹ího. Nejprve uèiòmì toto pozorování: + +\s{Pozorování:} v je artikulace $\Leftrightarrow$ v je koøen DFS stromu a má +alespoò dva potomky nebo v není koøen a má syna w takového, ¾e ze ¾ádného +jeho potomka nevede hrana do pøedchùdce v. + +\s{Definice:} Pøípustná cesta je taková cesta, pokud vede pøes stromové hrany +DFS stromu (mù¾e konèit i skokem zpìt). + +\figure{img7_hrany.eps}{Pøíklady pøípustných cest.}{\epsfxsize} + +\>Dále si definujme funkci low pro ka¾dý vrchol v, takto: + +\s{low(v)} = min(in[w], z v do w vede pøípustná cesta) + +\s{Pozorování:} v je artikulace $\Leftrightarrow$ v je koøen DFS stromu a má +alespoò dva potomky nebo má syna w takového, ¾e platí $low(w) \geq in[w]$. + +\s{Jak ale hodnotu funkce low(w) spoèítat?} + +low(v) = min(x, y, z) + +x = in[v] + +y = min(in[w], $\{w, v\}$ je zpìtná hrana) + +z = min(low(w), $\{v, w\}$ je stromová hrana) + +\h{DFS na orientovaném grafu} + +\figure{img5_dfso.eps}{Graf a znázornení prùbehu:}{\epsfxsize} + +\s{Hrany v dìlíme na: } +\itemize\ibull +\:stromové $\{A,B\}$, $\{B,C\}$, $\{B,D\}$ +\:zpìtné: vedou do pøedchùdce v DFS stromì (do ¹edého vrcholu) +\:pøíèné: vedou do vrcholu v jiném podstromì (do èerného vrcholu) +\:dopøedné: vedou do svého potomka (do èerného vrcholu v tém¾e podstromì) +\endlist +\bigskip + +\>Na závìr nìkolik \s{pozorování:} + +Intervaly (in[v], out[v]) $\forall v \in V $ tvoøí dobré uzávorkování. + +v je následník u $\Leftrightarrow (in[v], out[v]) \subseteq (in[u], out[u]) $ + +$\{u,v\}$ je zpìtná hrana $\Leftrightarrow (in[u], out[u]) \leq (in[v], out[v])$ + +$\{u,v\}$ je pøíèná hrana $\Leftrightarrow in[v] < out[v] < in[u] < out[u]$ +\bye diff --git a/2007/8-grafy/Makefile b/2007/8-grafy/Makefile new file mode 100644 index 0000000..fce3887 --- /dev/null +++ b/2007/8-grafy/Makefile @@ -0,0 +1,3 @@ +P=8-grafy + +include ../Makerules diff --git a/2007/8-grafy/img1_stvorec.eps b/2007/8-grafy/img1_stvorec.eps new file mode 100644 index 0000000..13e4481 --- /dev/null +++ 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+495 720 m +gs 1 -1 sc (KVZP|) col0 sh gr +/Times-Roman ff 190.50 scf sf +1620 720 m +gs 1 -1 sc (VZ|KP) col0 sh gr +/Times-Roman ff 190.50 scf sf +3195 720 m +gs 1 -1 sc (|KVZP) col0 sh gr +% here ends figure; +$F2psEnd +rs +showpage +%%Trailer +%EOF diff --git a/2007/9-dfs/9-dfs.tex b/2007/9-dfs/9-dfs.tex new file mode 100644 index 0000000..53bc939 --- /dev/null +++ b/2007/9-dfs/9-dfs.tex @@ -0,0 +1,124 @@ +\input ../lecnotes.tex + +\prednaska{9}{Prùchod grafem}{(zapsali T. Hubík, V. Kolomièenko, L. Slinták)} + +\h{1. do hloubky (DFS)} + +\>$\$, $\$ + +\>Hrany rozdìlíme do nekolika tøíd +\itemize\ibull +\:{\I stromové} postupují do neoznaèených vrcholù +\:{\I zpìtné} vedou do u¾ oznaèených vrcholù +\:{\I dopøedné} vedou do vrcholù, odkud ji¾ jsme se vrátili +\:{\I pøíèné} pouze zprava doleva +\endlist + +\>{\I Pozn.: u neorientovaných grafù mohou být pouze stromové a zpìtné hrany} + +{\I Slo¾itost $\O(m+n)$, n ... poèet vrcholù, m ... poèet hran} + +\h{2. do ¹íøky (BFS)} +{\I Slo¾itost $\O(m+n)$} + +\s{Definice:} {\I Lineární uspoøádání} $<$ vrcholù grafu G je topologické $\Longleftrightarrow \forall (u,v) \in E(G) : u < v$ + +\>{\I Pozorování: Pro cyklické grafy topologické uspoøádání neexistuje.} + +\s{Vìta:} Libovolný acyklický orientovaný graf (DAG) má topologické uspoøádání a lze ho sestrojit v $\O(m+n)$. + +\proof +Spustíme DFS, $u < v$ právì tehdy, kdy¾ $\ > \$ + +hrany: +\itemize\ibull +\:stromová - $\ > \$ +\:zpìtná - existuje cyklus a to je spor +\:dopøedná - $\ > \$ +\:pøíèná - $\ > \ > \$ +\endlist +\>{\I Dùsledek:} Orientovaný graf $G$ je cyklický $\Longleftrightarrow$ DFS najde zpìtnou hranu, existuje zpìtná hrana $\Rightarrow$ existuje cyklus, neexistuje zpìtná hrana $\Rightarrow$ existuje topologické uspoøádání $\Rightarrow$ neexistuje cyklus. +\qed + + +\h{Nejdel¹í cesta v DAGU:} + +(z $S$ do ka¾dého vrcholu) + +\algo +\:Zvolíme topologické uspoøádání na $G$, BÚNO $S$ je minimum. +\:$\forall v: D(v)=-\ ; D(S)=0$ +\:Postupnì procházíme vrcholy $v \in V(G)$ v topologickém poøadí a pro $\forall v$ spoèítáme $D(v)$ +\:$D(v)=\(D(n))+1$ + +$u:(u,v) \in E(G)$ +\endalgo + +\>{\I Pozorování:} Ka¾dý DAG obsahuje {\I zdroj} (vycházejí z nìj cesty) a {\I stok} (cesty do nìj vstupují) + +\s{Rozkládání orientovaných grafù na komponenty souvislosti} + +\s{Definice:} $R$ bude relace na $V(G)$ tak, ¾e $uRv \Longleftrightarrow$ existuje orientovaná cesta v $G$ z $u$ do $v$ a opaène + +\s{Definice:} $G$ je silnì souvislý $\Longleftrightarrow \forall (u,v) \in V(G) : uRv$ + +\>{\I Pozorování:} $R$ je ekvivalence, $u...v$ $v...w$ je $u$-$w$ sled $\Rightarrow$ existuje $u$-$v$ cesta + +{\narrower +\s{Definice:} Komponenty silné souvislosti grafu $G \Longleftrightarrow$ ekvivalence tøídy relace $R$ +} + +\s{Lemma:} $\forall (G)$ a $\forall (u,v) \in V(G)$: existuje $u$-$v$ sled $\Longleftrightarrow$ existuje $u$-$v$ cesta + +\proof +Buï $S$ $u$-$v$ sled, na kterém se opakuje vrchol $z$. +Uva¾me sled $u...z$ $z...v$, co¾ je také $u$-$v$ sled, ale je krat¹í. +Iterujeme $\Rightarrow$ zbude cesta. +\qed + +\s{Definice:} Graf komponent $C(G)$ + +$V(C(G))$: SSK grafu $G$ + +$(c_1,c_2) \in E(C(G)) \Longleftrightarrow \exists v_1 \in c_1, v_2 \in c_2 : (v_1, v_2) \in E(G) $ + +\s{Lemma:} $\forall (G) : C(G)$ je DAG. + +\proof +obrázkem a sporem, existuje cyklus $c_1, c_2, ..., c_k$ v $C(G)$. +\qed + +\h{Algoritmus hladání silnì souvislých komponent grafu v \O(n)} + +\>{\I Pozorování 1:} DFS z vrcholu $v$ projde $\{w, \exists v$-$w$ cesta$ \}$. + +\>{\I Pozorování 2:} Je-li $C$ stoková komponenta a $v \in V(C)$, pak DFS z $v$ projde právì $C$. + +\>{\I Pozorování 3:} Spustíme-li DFS na celý $G$, pak vchol $v$ s maximální $\$ le¾í ve zdrojové SSK. + +\>{\I Pozorování 3*:} Nech» $C_1, C_2$ jsou SSK a $C_1, C_2 \in E(C(G)$, pak $\\{\, u \in V(C_1)\} > \\{\, v \in V(C_2)\}$. + +\>{\I Pozorování 4:} $G$ a $G^R$ mají stejné SSK ( $G^R$ má proti $G$ otoèené hrany ). + +\s{Algoritmus:} + +\algo +\:Sestrojíme $G^R$ \quad $\O(m+n)$ +\:DFS na $G^R \rightarrow \$ \quad $\O(m+n)$ +\:$T$ bude uspoøádání vrcholù podle klesajících $\$ \quad $\O(n)$ +\:$\forall v \in V(G)$ v poøadí podle $T$ \quad $\O(m+n)$ +\:pokud $v$ je¹tì nepatøí do ¾ádné komponenty, tak +\::spustím DFS z $v$ a dosa¾ené vrcholy prohlásím za dal¹í SSK \quad $\O(m+n)$ +\endalgo + +\s{Vìta:} Ka¾dý orientovaný graf lze rozlo¾it na SSK v èase $\O(m+n)$ + +\proof +Pozorovani 3*: +\itemize\ibull +\:1. DFS vstoupí nedøíve do $C_1$ : Z $C_2$ vyleze urèitì døív ne¾ z $C_1 \Rightarrow \(C_1) > \(C_2)$. +\:2. nejdøíve do $C_2$: Nejdøív se vrátím z celé $C_2$, a¾ pak nìkdy zase vlezu do $C_1 \Rightarrow \(C_1) > \(C_2)$. +\endlist + +\bye + diff --git a/2007/9-dfs/Makefile b/2007/9-dfs/Makefile new file mode 100644 index 0000000..3ef1a30 --- /dev/null +++ b/2007/9-dfs/Makefile @@ -0,0 +1,3 @@ +P=9-dfs + +include ../Makerules diff --git a/3-strassen/3-strassen.tex b/3-strassen/3-strassen.tex deleted file mode 100644 index 923083f..0000000 --- a/3-strassen/3-strassen.tex +++ /dev/null @@ -1,180 +0,0 @@ -\input ../lecnotes.tex -\input epsf.tex - -\prednaska{3}{Rozdìl a panuj II}{(zapsali Luká¹ Hermann, Vincent Krí¾, Oto Petøík)} - -\h{Násobení matic n$\times$n a Strassenùv algoritmus} - -Nejdøíve si pøipomeneme definici násobení dvou ètvercových matic typu $n \times n$. Platí, ¾e prvek v $i$-tém øádku a $j$-tém sloupci výsledné matice $Z$ se rovná standardnímu skalárnímu souèinu $i$-tého øádku první matice $X$ a $j$-tého sloupce druhé matice~$Y$. Formálnì zapsáno: - -$$ Z_{ij} = \sum_{k=1}^n X_{ik} \cdot Y_{kj}. $$ - -\figure{nasobeni-matic.eps}{Násobení matic}{\epsfxsize} - -Algoritmus, který by násobil matice podle této definice, by mìl èasovou slo¾itost $ \Theta(n^3) $, proto¾e poèet prvkù ve výsledné matici je $n^2$ a jeden skalární souèin vektorù dimenze $n$ vy¾aduje lineární poèet operací. - -My se s touto èasovou slo¾itostí ov¹em nespokojíme a budeme postupovat podobnì jako pøi vylep¹ování algoritmu na násobení velkých èísel. Bez újmy na obecnosti pøedpokládejme, ¾e budeme násobit dvì matice typu $n \times n$, kde $n=2^k, k \in \bb N$. Obì tyto matice rozdìlíme na ètvrtiny a tyto èásti postupnì oznaèíme u matice $X$ písmeny $A$, $B$, $C$ a $D$, u matice $Y$ písmeny $P$, $Q$, $R$ a $S$. Z definice násobení matic zjistíme, ¾e ètvrtiny výsledné matice $Z$ mù¾eme zapsat pomocí souèinù èástí násobených matic. Levá horní ètvrtina bude odpovídat výsledku operací $AP+BR$, pravá horní ètvrtina bude $AQ+BS$, levá dolní $CP+DR$ a zbylá $CQ+DS$ (viz obrázek). - -\figure{nasobeni-matic-2.eps}{Násobení rozètvrcených matic}{\epsfxsize} - -\break - -Pøevedli jsme tedy problém násobení ètvercových matic øádu $n$ na násobení ètvercových matic øádu ${n/2}$. Tímto rozdìlováním bychom mohli pokraèovat, dokud bychom se nedostali na matice øádu 1, jejich¾ vynásobení je triviální. Dostali jsme tedy klasický algoritmus typu {\it rozdìl a panuj}. Pomohli jsme si ale nìjak ? V ka¾dém kroku provádíme 8 násobení matic polovièního øádu a navíc konstantní poèet operací na $n^2$ prvcích. Dostáváme tedy rekurentní zápis èasové slo¾itosti: - -$$ T(n) = 8T\left({n \over 2}\right) + \O(n^2). $$ - -Pou¾itím Master Theoremu lehce dojdeme k závìru, ¾e slo¾itost je stále $\Theta(n^3)$, tedy stejná jako pøi násobení matic z definice. Zdánlivì jsme si tedy nepomohli, ale stejnì jako tomu bylo u násobení velkých èísel, i teï mù¾eme zredukovat poèet násobení matic polovièního øádu, které nejvíce ovlivòuje èasovou slo¾itost algoritmu. Není to bohu¾el nic triviálního, a proto si radìji rovnou øekneme správné øe¹ení. Jedná se o Strassenùv algoritmus, který redukuje potøebný poèet násobení na~7, a je¹tì pøed tím, ne¾ si uká¾eme, jak funguje, doká¾eme si, jak nám to s èasovou slo¾itostí vlastnì pomù¾e: - -$$ T(n) = 7T\left({n \over 2}\right) + \O(n^2) \Longrightarrow \O(n^{\log_2 7}) = \O(n^{2.808}). $$ - -Výsledná slo¾itost Strassenova algoritmu je tedy $\O(n^{2.808})$, co¾ je sice malé, ale pro velké matice znatelné zlep¹ení oproti algoritmu vycházejícímu pøímo z~definice. - -\s{Lemma:} (vzorce pro násobení blokových matic ve~Strassenovì algoritmu) - -\def\\{\noalign{\vskip 7pt}} - -$$ -\pmatrix{A & B \cr\\ C & D \cr} -\cdot -\pmatrix{P & Q \cr\\ R & S \cr} -= -\pmatrix{ -T_1 + T_4 - T_5 + T_7 & -T_3 + T_5 \cr\\ -T_2 + T_4 & -T_1 - T_2 + T_3 + T_6 \cr -},$$ - -kde: - -$$\vbox{\halign{$#$\hfil\qquad &$#$\hfil\qquad \cr -T_1 = (A+D)\cdot(P+S) & T_5 = (A+B)\cdot S \cr\\ -T_2 = (C+D)\cdot P & T_6 = (C-A)\cdot (P+Q) \cr\\ -T_3 = A\cdot(Q-S) & T_7 = (B-D)\cdot (R+S) \cr\\ -T_4 = D\cdot(R-P) \cr -}}$$ - -\medskip - -\proof Do ètvercù $4 \times 4$ si napí¹eme znaky $+$ nebo $-$ podle toho, jestli se pøi výpoètu dané matice pøièítá nebo odeèítá pøíslu¹ný souèin dvou matic. Øádky znamenají matice $A$, $B$, $C$ a $D$ a sloupce znaèí matice $P$, $Q$, $R$ a $S$. Pokud se tedy v prvním øádku a prvním sloupci vyskytuje znak $+$, znamená to ¾e pøièteme souèin matic $A$~a~$P$. Nejdøíve si spoèítáme pomocné matice $T_1$ a¾ $T_7$ a z nich pak dopoèítáme, co bude na pøíslu¹ných místech ve výsledné matici. - -\def\bbb#1{\vbox to 10pt{\vss\hbox to 10pt{\hss\tenrm #1\hss}\vss}} -\def\bb#1{\ifx#1.\bbb{$\cdot$}\else\bbb#1\fi} -\def\zz#1#2#3#4{\bb#1\bb#2\bb#3\bb#4} -\def\qq#1#2#3#4{{\offinterlineskip\vcenter{\halign{\vrule ##\vrule \cr\noalign{\hrule}\zz#1\cr\zz#2\cr\zz#3\cr\zz#4\cr\noalign{\hrule}}}}} - -$$ -T_1 = \qq{+..+}{....}{....}{+..+} \qquad -T_2 = \qq{....}{....}{+...}{+...} \qquad -T_3 = \qq{.+.-}{....}{....}{....} \qquad -T_4 = \qq{....}{....}{....}{-.+.} -$$ -$$ -T_5 = \qq{...+}{...+}{....}{....} \qquad -T_6 = \qq{--..}{....}{++..}{....} \qquad -T_7 = \qq{....}{..++}{....}{..--} -$$ - -\medskip - -\def\\{\noalign{\vskip 7pt}} -$$ -\eqalign{ -T_1 + T_4 - T_5 + T_7 &= \qq{+...}{..+.}{....}{....} = AP + BR \cr\\ -T_3 + T_5 &= \qq{.+..}{...+}{....}{....} = AQ + BS \cr\\ -T_2 + T_4 &= \qq{....}{....}{+...}{..+.} = CP + DR \cr\\ -T_1 - T_2 + T_3 + T_6 &= \qq{....}{....}{.+..}{...+} = CQ + DS \cr -} -$$ - -% konec slidu z prednasky - -Jak je vidìt, výsledná matice je tvoøena stejnými èástmi jako pøi obyèejném násobení. Touto kapitolou jsme tedy dokázali následující vìtu: - -\s{Vìta:} -Strassenùv algoritmus pro násobení matic $n \times n$ má èasovou slo¾itost -v nejhor¹ím pøípadì $\O(n^{2.808})$. \qed - -\s{Poznámka:} -Zatím nejlep¹í dokázaný algoritmus má èasovou slo¾itost $\O(n^{2.376})$, $ $ ov¹em s velkou multiplikativní konstantou. - -\h{Hledání $k$-tého nejmen¹ího prvku (mediánu)} - -V tomto oddílu se budeme zabývat tím, jak co nejrychleji najít v jakékoli posloupnosti $n$ èísel $k$-tý nejmen¹í prvek popøípadì medián. Pro ty, kdo medián neznají, tu máme definici: - -\s{Definice:} -Medián posloupnosti $a_1, a_2,\ldots , a_n$ je takové $m=a_i$, kde nejvý¹e $n/2$ prvkù je men¹ích ne¾ $m$ a nejvý¹e $n/2$ prvkù je vìt¹ích ne¾ $m$. - -Nejjednodu¹¹ím øe¹ením by urèitì bylo celou posloupnost nejdøíve setøídit a pak u¾ jednodu¹e vyhmátnout po¾adovaný prvek. To bychom dokázali v celkem slu¹ném èase $\O(n\log n)$, ale u¾ teï mù¾eme prozradit, ¾e to jde v èase $\O(n)$. Jak? - -Pou¾ívat budeme metodu {\it rozdìl a panuj}. Nìjakým zpùsobem si zvolíme jeden prvek posloupnosti, který nazveme {\it pivot}. Poté rozdìlíme zadanou posloupnost na~tøi disjunktní mno¾iny. Do první dáme v¹echny prvky men¹í ne¾ pivot, do druhé stejné jako pivot a do tøetí vìt¹í ne¾ pivot. Tímto máme zaji¹tìno, ¾e prvky z první mno¾iny jsou urèitì men¹í ne¾ prvky z druhé a ty ne¾ prvky z tøetí. -O tom, jak jsou prvky uspoøádány uvnitø tìchto mno¾in, ale nic nevíme. - -V posledním kroku na¹eho algoritmu se pak rozhodneme, na kterou mno¾inu svùj algoritmus rekurzivnì zavoláme. Pokud je $k$ men¹í ne¾ velikost první mno¾iny, pokraèujeme v první mno¾inì, pokud je $k$ men¹í ne¾ souèet velikostí první a druhé mno¾iny, pak hledaným prvkem je právì vybraný pivot a algoritmus skonèí, a nakonec pokud ani jedna podmínka splnìna nebyla, pustíme se do hledání ve tøetí mno¾inì, ov¹em u¾ nehledáme $k$-tý nejmen¹í prvek, ale $l$-tý, kde $l$ se rovná $k$ minus velikost prvních dvou mno¾in. Pro vìt¹í názornost zapí¹eme tento algoritmus formálnìji: - -{\bo Select($k,X$):} (Hledání $k$-tého nejmen¹ího prvku v mno¾ine $X$) -\algo -\:Jestli¾e $\vert X\vert \le 1$, vyøe¹íme triviálnì. -\:Zvolíme pivota $p \in X$. -\:Rozdìlíme mno¾inu X na tøi podmno¾iny: $M = \{x \in X; x < p\},$ $ P = \{x \in X; x = p\}, V = \{x \in X; x > p\}$. -\:Jestli¾e $k \le \vert M\vert$, vrátím výsledek funkce \($k - \vert M\vert - \vert P\vert, V$). -\endalgo - -Na první pohled je vidìt, ¾e se algoritmus zastaví (vstup se v¾dy zmen¹í alespoò o 1) a ¾e vydá v¾dy správný výsledek. Jak je to ov¹em s èasovou slo¾itostí? Rozdìlení do mno¾in a podmínky v druhém a tøetím kroku mají lineární slo¾itost, èemu¾ se nevyhneme. Pøi ne¹»astné volbì pivota se nám mù¾e stát, ¾e poèet rekurencí mù¾e být a¾ $n$, tedy celková slo¾itost v nejhor¹ím pøípadì je $\Theta(n^2)$, èím¾ jsme si oproti prostému setøídìní je¹tì pohor¹ili. Co s tím? Jak je vidìt, velmi dùle¾itá je volba pivota. Tu mù¾eme provést nìkolika zpùsoby: - -a) Pivot by se v setøídìné posloupnosti vyskytoval uprostøed, vstup by se tedy stále pùlil. Èasovou slo¾itost vypoèteme z rekurentního zápisu: - -$$ T(n) = T\left({n \over 2}\right) + \O(n) = \O\left(n + {n \over 2} + {n \over 4} + \dots\right) = \O(n). $$ - -To by bylo sice skvìlé, ale nalezení takového pivota je vlastnì vyøe¹ení úlohy hledání mediánu, o co¾ se sna¾íme. Tedy jsme si vùbec nepomohli. - -\break - -b) Pivot by se v setøídìné posloupnosti náchazel v prostøedních dvou ètvrtinách (nazvìme tento prvek "l¾imedián"). Tím bychom v ka¾dém kroku urèitì odstranili mno¾inu velikosti ètvrtiny vstupu. Èasová slo¾itost tohoto øe¹ení by byla: - -$$ T(n) = T\left({3 \over 4}n\right) + \O(n) = \O\left(n + {3 \over 4}n + {9 \over 16}n + \dots\right) = \O(n). $$ - -Tímto bychom tedy také dosáhli lineární èasové slo¾itosti. Ale jak vybrat pivota tak, aby se nacházel v prostøedních dvou ètvrtinách, aby nám nám to nepokazilo lineární slo¾itost? - -c) Pivot bude v¾dy prostøední prvek zadané posloupnosti. V tomto pøípadì je zøejmé, ¾e existují urèité vstupy, pro které bude èasová slo¾itost $\Omega(n^2)$, ale v~prùmìrném pøípadì, bude èasová slo¾itost $\O(n)$, co¾ doká¾eme v pøí¹tí kapitole. - -d) Pivot bude náhodnì zvolený prvek zadané posloupnosti. Tímto dosáhneme nìèeho podobného jako v pøedchozím pøípadì, ale u¾ nebude existovat vstup, pro který by èasová slo¾itost byla $\Omega(n^2)$, jen nìkteré prùbìhy tohoto algoritmu na rùzných vstupech budou trvat takto dlouho. Prùmìrná èasová slo¾itost je tedy zase $O(n)$. - -My se ale nespokojíme pouze s lineární prùmìrnou èasovou slo¾itostí. Chceme dosáhnout lineární slo¾itosti i v nejhor¹ím pøípadì. Ne¾ si ale prozradíme takové øe¹ení, rozmyslíme si, ¾e u¾ teï známe 3 èasové slo¾itosti, i kdy¾ ne v¹echny je¹tì umíme analyzovat. Je to èasová slo¾itost v nejhor¹ím pøídadì, v prùmìrném pøípadì pøes v¹echny vstupy a v prùmìrném pøípadì pøes v¹echny bìhy programu. V¹imnìte si hlavnì rozdílu posledních dvou. - -A nyní u¾ slibované øe¹ení s lineární nejhor¹í èasovou slo¾itostí. Vyjdeme z~mo¾nosti b), tedy pokusíme se najít takového pivota, který by na pøí¹tí krok zaruèenì omezil velikost analyzované mno¾iny. Dosáhneme toho tímto algoritmem: - -\s{Volba pivota:} -\algo -\:Rozdìlíme vstup na pìtice \dots $\O(n)$ -\:Spoèteme medián ka¾dé pìtice \dots $\O(n)$ -\:Spoèteme medián mediánù pìtic tak, ¾e rekurzivnì zavoláme tentý¾ algoritmus \(k,X)$ z~minulé pøedná¹ky. -K~tomu si uká¾eme algoritmus slou¾ící k výbìru pivota pro $\(k,X)$ jej pøi svém bìhu -bude spou¹tìt jako podprogram). Bez újmy na~obecnosti pøedpokládejme, -¾e v¹echny prvky mno¾iny $X$ jsou navzájem rùzné. - -\s{Algoritmus:} ({\I Hledání l¾imediánu v mno¾inì $X$}) -\algo -\:Zvol náhodnì $x\in X$ (v¹echna~$x$ se stejnou pravdìpodobností). -\:Spoèítej $A=\vert \{y\in X:yx\}\vert$. -\:Pokud $A\geq \vert X\vert/4$ a~zároveò $B\geq \vert X\vert/4$, vra» $x$, jinak skoè na~1. -\endalgo - -\s{Pozorování:} -Uva¾ujme, ¾e házíme spravedlivou mincí. Aby nedo¹lo k ¾ádnému mezinárodnímu sporu, oznaème strany mince jako tuèòák ($T$) a ryba ($R$). Tedy pravdìpodobnost pádu na nìjakou stranu je $1/2$. -Budeme zkoumat, jaká je støední hodnota èekání na pád tuèòáka $\E{}T$. Mno¾inu v¹ech jevù (posloupností vrhù), které mohou nastat, oznaème jako $\Omega=\{T,RT,RRT,\dots,RRR\dots\}$. Platí: -$$\Pr[T]={1\over 2}, \Pr[RT]={1\over 4}, \Pr[R^{k}T]={1\over 2^{k+1}}, \Pr[RRR\dots]=\lim_{k\rightarrow\infty}{1\over 2^k}=0.$$ -Podle pozorování máme: $$\E{}T=\sum_{k=1}^{\infty}k\cdot\underbrace{\Pr[T=k]}_{1\over 2^k}=\sum_{k=1}^{\infty}{k\over 2^k}.$$ -Tuto sumu je v¹ak trochu obtí¾né spoèítat (kdo chce si to mù¾e zkusit), proto provedeme následující trik: -$$\E{}T=1+{1\over 2}\cdot0+{1\over 2}\cdot\E{}T,$$ -to znamená, ¾e po jednom tahu jsme s polovièní pravdìpodobností vyhráli -a s polovièní pravdìpodobností se situace nezmìnila. Jednoduchou úpravou tedy -zjistíme, ¾e: $$\E{}T=2.$$ - -\s{Lemma:} -Èekání na jev, který nastane s pravdìpodobností $p$, trvá prùmìrnì $1/p$. - -\proof -$\E{}T=1+(1-p)\E{}T$, tedy $\E{}T=1/p$. -\qed - -Pøi hledání l¾imediánu máme polovièní ¹anci, ¾e se trefíme pøi náhodném výbìru -do prostøedních dvou ètvrtin -- prùmìrnì tedy vykonáme dva prùchody cyklem, pøièem¾ -jeden prùchod trvá $\Theta(n)$. Celkem bude tedy hledání l¾imediánu trvat prùmìrnì -$\Theta(n)$. - -\s{Vìta:} -\ s~pivotem rovným prostøednímu prvku má v~prùmìru pøes permutace na vstupu èasovou slo¾itost $\Theta(n)$. - -\proof -Uká¾eme, ¾e algoritmus s~pevnou volbou pivota se na~náhodném vstupu chová -stejnì, jako algoritmus s~náhodnou volbou pivota na~pevném vstupu, jeho¾ -prùmìrnou slo¾itost odhaduje pøedchozí vìta. - -Pokud je na~vstupu náhodná permutace~$\pi$, jsou v¹echny hodnoty pivota~$p$ stejnì pravdìpodobné. -Zbývá ukázat, ¾e dal¹í iterace algoritmu dostane na vstupu prvky vìt¹í nebo men¹í ne¾~$p$ -opìt v~náhodném poøadí (s~rovnomìrným rozdìlením pravdìpodobností). -K~tomu sestrojíme bijekci mezi mno¾inou v¹ech permutací na~$\{1,\ldots,n\}$ a mno¾inou ètveøic $(p, L, \pi_M, \pi_V)$, kde: - -\itemize\ibull -\:$p\in\{1,\ldots,n\}$ je prostøední prvek permutace~$\pi$ (pivot), tedy $\pi[l]$ le¾ící na~pozici $l=\lfloor {(1+n)/2} \rfloor$, -\:$L\in{{\{1,{\dots},l-1,l+1,{\dots},n\}} \choose {p-1}}$ je mno¾ina pozic, na~nich¾ jsou - umístìny prvky men¹í ne¾~$p$ (ty, které ná¹ algoritmus umístí do~mno¾iny~$M$), -\:$\pi_M$ permutace na~$\{1,\ldots, p-1\}$ popisující poøadí men¹ích prvkù a -\:$\pi_V$ permutace na~$\{p+1,\ldots, n\}$, tedy poøadí vìt¹ích prvkù. -\endlist - -Jakmile zvolíme~$p$, jsou volby~$L$, $\pi_M$ a $\pi_V$ navzájem nezávislé. Ka¾dé volbì~$\pi_M$ -tedy odpovídá stejný poèet permutací~$\pi$, a~proto jsou v¹echny~$\pi_M$ stejnì pravdìpodobné. -Analogicky pro~$\pi_V$. - -\qed - -\bye diff --git a/4-avg/Makefile b/4-avg/Makefile deleted file mode 100644 index fc508c9..0000000 --- a/4-avg/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=4-avg - -include ../Makerules diff --git a/5-qs/5-qs.tex b/5-qs/5-qs.tex deleted file mode 100644 index 6c95600..0000000 --- a/5-qs/5-qs.tex +++ /dev/null @@ -1,136 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{5}{QuickSort a slo¾itost tøídìní}{(Michal Sta¹a, Jan Návrat)} - -Dostaneme posloupnost, její¾ prvky dovedeme porovnávat, a sna¾íme se co -nejefektivnìji posloupnost setøídit. Uká¾eme si tøídící algoritmus QuickSort -(pro pøátele QSort nebo QS) zalo¾ený na metodì Rozdìl a panuj: - -\s{Algoritmus:} (QuickSort) -\def\concat{\mathop{\hbox{.}}} - -\algo -\:Pokud $\vert X\vert \leq 1$, vrátíme~$X$. -\:Vybereme pivota $p \in X$.\foot{pozdìji upøesníme, jak} -\:$M \leftarrow \{x \in X ; x \le p\}$. -\:$P \leftarrow \{x \in X ; x = p\}$. -\:$V \leftarrow \{x \in X ; x \ge p\}$. -\:Vrátíme $\(M) \concat P \concat \(V)$. \foot{Operátor \uv{$\concat$} znaèí zøetìzení seznamù} -\endalgo - -\s{Rozbor:} -V¹imnìme si, ¾e QS se urèitì zastaví a také ¾e vydá -správný výsledek. To mù¾eme ovìøit napøíklad indukcí podle $\vert X\vert$. - -Podobnì jako u vybírání $k$-tého nejmen¹ího prvku v minulých pøedná¹kách -i zde èasová slo¾itost závisí hlavnì na volbì pivota. Kdybychom za pivota -zvolili medián, vy¹la by èasová slo¾itost stejnì jako u MergeSortu: - $$ T(n) = 2T(n/2) + O(n) = O(n\log n). $$ -Pokud naopak budeme volit pivota ne¹ikovnì, dostaneme: - $$ T(n) = T(n - 1) + \Theta(n) = \Theta(n^2). $$ -V ideálním pøípadì bychom tedy chtìli za pivota zvolit medián, av¹ak jeho pøímým výpoètem -bychom algoritmus pøíli¹ zpomalili. -Pou¾ívá se proto mnoho zpùsobù, jak vybrat rychle pivota blízkého mediánu. -Èasto pou¾ívanou metodou je náhodný výbìr, v praxi realizovaný nìjakým pseudonáhodným -generátorem. Uká¾eme, ¾e v tomto pøípadì je QS v prùmìrném pøípadì rychlý: - -\s{Vìta:} QS s náhodnou volbou pivota má èasovou slo¾itost v prùmìru $\O(n\log n)$. - -\s{Poznámka:} Stejnì jako u výbìru $k$-tého nejmen¹ího prvku bychom také -mohli ukázat, ¾e QS s pevnou volbou pivota spu¹tìný na náhodnou permutaci -má tuté¾ èasovou slo¾itost. Detaily nicménì vynecháme. - -\noindent {\sl Dùkaz vìty:} - -Dùkaz provádíme rozdìlením algoritmu na fáze. -Rekurzivní volání QSortu zle zobrazit jako¾to strom, pøièem¾ fází rozumíme cestu ve stromu volání, -která sleduje vìt¹í díl a konèí, kdy¾ se povede vybrat za pivota l¾imedián. - -\figure{strom-dukaz.eps}{Dùkaz rozdìlením na fáze}{0.3\hsize} - -\figure{Faze.eps}{Fáze}{0.3\hsize} - -Ka¾dá fáze pøitom rozdìlí vstup na disjunktní èásti $X_1, \ldots, X_k$ ($k\ge 2$) -a pivoty, kteøí je oddìlují. -Oznaème si $n$ za velikost vstupu (poèet prvkù vstupní posloupnosti) a $n_i$ za velikost $i$-té èásti. -Nahlédneme, ¾e platí $\sum_i n_i \leq n$. -Velikost ka¾dé èásti je navíc nejvý¹e $3/4 \cdot n$ (na konci fáze to platí proto, ¾e jsme -zvolili l¾imedián, pøedtím jsme v¾dy oddìlili men¹í z èástí, èili nejvý¹e $n/2$). - -Jedna iterace algoritmu trvá $\O(n)$ a jeliko¾ l¾imedián vybereme s pravdìpodobností alespoò $1/2$, -je v jedné fázi v prùmìru $\O(1)$ iterací a celá fáze proto v prùmìru trvá èas $\O(n)$. -Z toho dostaneme následující rekurenci pro prùmìrnou èasovou slo¾itost celého algoritmu: -$${\bb E}T(n) = \sum_i {\bb E}T (n_i) + \O(n).$$ - -Tento typ rekurence jsme je¹tì nepotkali a Kuchaøková vìta\foot{MasterTheorem} na ni nezabere, -ov¹em mù¾eme si pomoci jednoduchou úvahou. Pøedstavme si, ¾e v na¹em stromu -rekurzivních volání zkomprimujeme ka¾dou fázi do jednoho vrcholu. Tím vznikne -strom, který odpovídá algoritmu, jen¾ v jedné iteraci v prùmìrnì lineárním -èase rozdìlí vstup na nìkolik èástí a rekurzivnì se na nì zavolá. - -\figure{KomprimovanyStrom.eps}{Komprimovaný Strom}{0.3\hsize} - -\figure{Komprimace.eps}{Zpùsob vytvoøení komprimovaného stromu}{0.3\hsize} - -Nový strom má logaritmickou hloubku, proto¾e na ka¾dé dal¹í hladinì jsou -délky posloupností nejvý¹e $3/4$ délek z pøedchozí hladiny. Navíc souèet -délek pøes ka¾dou hladinu je maximálnì $n$. Proto na ka¾dé hladinì -trávíme èas v prùmìru $\O(n)$ a v celém stromu tedy $\O(n\log n)$. -\qed - -\s{Pozorování:} Na¹e první verze QS spotøebuje lineární mno¾ství pamìti -na pomocné pole a na zásobník. Na pøedná¹ce jsme ukazovali rùzná jeho -praktická vylep¹ení, které staèí pomocná pamì» o velikosti $\O(\log n)$. -Detaily viz webové stránky pøedná¹ky. - -Známe u¾ nìkolik tøídících algoritmù s èasovou slo¾itostí $\O(n\log n)$. -Následující vìta ukazuje, ¾e efektivnìj¹í algoritmus v obecném pøípadì -nese¾eneme. - -\s{Vìta:} -Ka¾dý tøídící algoritmus zalo¾ený na porovnávání a prohazování prvkù -potøebuje na vstup délky $n$ v nejhor¹ím pøípadì $\Omega (n \log n)$ porovnání. - -\proof -Bez újmy na obecnosti budeme nejdøíve pøedpokládat o algoritmu dvì vìci: -Jednak to, ¾e algoritmus nejprve porovnává, a teprve potom prohazuje.\foot{Algoritmus -mù¾eme upravit tak, aby si pamatoval aktuální permutaci prvkù a podle ní prohazoval a¾ na konci.} -Také pøedpokládáme, ¾e vstup algoritmu je permutace na mno¾inì $\{1, \ldots, n\}$. - -Chování tohoto algoritmu popí¹eme rozhodovacím stromem. V rozhodovacím stromu vnitøní vrcholy -urèují jednotlivá porovnání prvkù a listy odpovídají okam¾ikùm, kdy algoritmus pøestal porovnávat a zaèal prohazovat. - -\figure{RozhodovaciStrom.eps}{Rozhodovací Strom}{0.3\hsize} - -Vstup je tedy permutace $n$ prvkù, a víme ¾e poèet rùzných permutací je $n!$. Existuje tedy právì $n!$ rùzných vstupù. -Dále si v¹imneme, ¾e nemohou existovat dvì vstupní permutace, pro které by algoritmus skonèil v tém¾e listu rozhodovacího stromu. -Listù stromu je tedy alespoò tolik, kolik je rùzných vstupù, tedy $n!$. - -{\narrower - \s{Lemmátko:} Binární strom hloubky $k$ má nejvý¹e $2^k$ listù. - \par\noindent {\sl Dùkazík:} Uva¾me binární strom hloubky $k$ s maximálním poètem - listù. V takovém stromu budou v¹echny listy urèitì le¾et na poslední hladinì - (kdyby nele¾ely, mù¾eme pod nìkterý list na vy¹¹í hladinì pøidat dal¹í dva vrcholy a získat - tak \uv{listnatìj¹í} strom stejné hloubky). Jeliko¾ na $i$-té hladinì je nejvý¹e $2^i$ - vrcholù, v¹ech listù je nejvý¹e $2^k$. - \qed -} - -\>Z~tohoto lemmátka plyne, ¾e rozhodovací strom musí být hluboký alespoò $\log n!$. - -\>Zbytek je u¾ snadné cvièení z diskrétní matematiky: - -{\narrower - \s{Lemmátko:} $ n! \ge n^{n / 2}$. - \par\noindent {\sl Dùkazík:} $n! = \sqrt{(n!)^2} = \sqrt{1(n-1)\cdot 2(n-2) \cdot \ldots \cdot n\cdot 1}$, - co¾ mù¾eme také zapsat jako $\sqrt{1(n-1)}\cdot \sqrt{2(n-2)} \cdot \ldots \cdot \sqrt{n\cdot 1}$. - Pøitom pro ka¾dé $1\le k\le n$ je $k(n+1-k) = kn + k - k^2 = n + (k-1)n + k(1-k) = n + (k-1)(n-k) \ge n$. - Proto je ka¾dá z~odmocnin vìt¹í nebo rovna $n^{1/2}$ a $n!\ge (n^{1/2})^n = n^{n/2}$. - \qed -} - -\>Hloubka stromu tedy èiní minimálnì $\log n! \ge \log(n^{n/2}) = n/2 \cdot \log n = \Omega(n\log n)$, -co¾ také zdola odhaduje poèet porovnání, který algoritmus provede v nejhor¹ím pøípadì. -\qed - -\bye diff --git a/5-qs/Faze.eps b/5-qs/Faze.eps deleted file mode 100644 index cb7e7b6..0000000 Binary files a/5-qs/Faze.eps and /dev/null differ diff --git a/5-qs/Komprimace.eps b/5-qs/Komprimace.eps deleted file mode 100644 index 37a755d..0000000 Binary files a/5-qs/Komprimace.eps and /dev/null differ diff --git a/5-qs/KomprimovanyStrom.eps b/5-qs/KomprimovanyStrom.eps deleted file mode 100644 index 773ab1f..0000000 Binary files a/5-qs/KomprimovanyStrom.eps and /dev/null differ diff --git a/5-qs/Makefile b/5-qs/Makefile deleted file mode 100644 index c3461da..0000000 --- a/5-qs/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=5-qs - -include ../Makerules diff --git a/5-qs/RozhodovaciStrom.eps b/5-qs/RozhodovaciStrom.eps deleted file mode 100644 index e4e3f76..0000000 Binary files a/5-qs/RozhodovaciStrom.eps and /dev/null differ diff --git a/5-qs/strom-dukaz.eps b/5-qs/strom-dukaz.eps deleted file mode 100644 index 5120426..0000000 Binary files a/5-qs/strom-dukaz.eps and /dev/null differ diff --git a/6-trideni/6-trideni.tex b/6-trideni/6-trideni.tex deleted file mode 100644 index a036a86..0000000 --- a/6-trideni/6-trideni.tex +++ /dev/null @@ -1,201 +0,0 @@ -\input ../lecnotes.tex - -\prednaska{6}{Tøídìní v lineárním èase}{(zapsal M.~Kupec, J.~Volec, J.~Ivánek)} - -Na minulých pøedna¹kách jsme si ukázali tøídìní v èase $ \O(N\log{N}) $ a také dokázali, ¾e líp to v obecném pøípadì nejde. Jak je tedy mo¾né tøídit v lineárním èase? - -V¹echny dosud pøedvedené alrogitmy tøídily pouze pomocí porovnávní hodnot na vstupu. Ale co kdy¾ o vstupu víme víc, tøeba rozsah hodnot na vstup, nedá se toho vyu¾ít? - -Následující algoritmy vyu¾ívají znalosti rozsahu hodnot na vstupu a toho, ¾e tento rozsah je malý. - -\h{Counting sort} - -Counting sort je algoritmus pro tøídìní $N$ celých èísel s maximálním rozsahem hodnot $R$. Tøídí v èase $ \O(N + R) $ s~pamì»ovou nároèností $ \O(R) $. - -Algoritmus postupnì prochází vstup a poèítá si ke ka¾dému prvku z~rozsahu kolikrát jej vidìl. Poté a¾ projde celý vstup, projde poèítadla a indexy u~tech, kde nìco napoèítal vydá jako výstup. - -\s{Algoritmus:} (tøídìní posloupnosti $ \left ( x_i \right )_0^N $ pomocí {\sc Counting sort}u) - -\algo -\:Pro $ i \leftarrow 1 $ do $R$ opakuj: -\::$ p_i \leftarrow 0 $ -\:Pro $ i \leftarrow 1 $ do $N$ opakuj: -\::$ p_{x_i} \leftarrow p_{x_i} + 1 $ -\:$ j \leftarrow 1 $ -\:Pro $ i \leftarrow 1 $ do $R$ opakuj: -\::Pokud $ p_i \neq 0 $ -\:::$ v_j \leftarrow i $ -\:::$ j \leftarrow j + 1 $ -\:Vra» $v$ -\endalgo - -\h{Pøihrádkové tøídìní} - -Counting sort nám moc nepomù¾e, pokud chceme tøídit neco jiného ne¾ celá èísla, ale i to se dá øe¹it. Pøihrádkové, popøípadì kbelíkové tøídìní, neboli bucket-sort umí tøídit mno¾inu prvkù oèíslovaných èísly $ 1 \ldots R $. - -\>Potøebuje k tomu èas $ \O(N + R) $ a pamì» $ \O(N + R) $. - -Bucket sort ma je¹tì jednu pøíjemnou vlastnost: jedná se o stabilní tøídìní. - -\s{Definice:} {\it Stabilní tøídìní} je takové, ¾e ka¾dé 2 prvky vstupu se stejnou hodnotou klíèe jsou na výstupu ve stejnìm poøadí jako na vstupu. - -\s{Algoritmus:} (tøídìní mno¾iny $ x_1,x_2,\ldots,x_n $ oèíslované $ c_1,c_2,\ldots,c_n $ pomocí {\sc bucket-sort}u) -\algo -\:Pro $ k \leftarrow 1 $ do $R$ opakuj: -\::$ p_k \leftarrow 0 $ -\:Pro $ i \leftarrow 1 $ do $N$ opakuj: -\::$ p_{c_i} \leftarrow p_{c_i} + 1 $ -\:$ b_1 \leftarrow 1 $ -\:Pro $ k \leftarrow 2 $ do $R$ opakuj: -\::$ b_k \leftarrow b_{k - 1} + p_{b - 1} $ -\:Pro $ i \leftarrow 1 $ do $N$ opakuj: -\::$ t \leftarrow c_i $ -\::$ v_{b_t} \leftarrow x_i $ -\::$ b_t \leftarrow b_t + 1 $ -\:Vra» $v$ -\endalgo - -\h{Lexikografické tøídìní k-tic} -Mìjme $n$ uspoøádaných $k$-tic prvkù z mno¾iny $ \{1 \ldots R \}^k $. Úkol zní seøadit \hbox{$k$-tice} slovníkovì (lexikograficky). -Mù¾eme pou¾ít metodu rozdìl a panuj, tak¾e prvky setøídíme nejprve podle první souøadnice $k$-tic a pak se rekurzivnì zavoláme na ka¾dou pøihrádku a tøídíme podle následující souøadnice. -% a dal?? -Nebo mù¾eme vyu¾ít toho, ¾e bucket-sort je stabilní a tøídit takto: - -\s{Algoritmus: } (tøídìní $k$-tic $ x_1, x_2, \ldots ,x_n $ lexikograficky pomocí {\sc Bucket-sort}u) -\algo -\:$ S \leftarrow \{x_1, x_2, \dots, x_n\} $ -\:Pro $ i \leftarrow k $ do $ 1 $ opakuj: -\::$ S \leftarrow $ bucket-sort $ S $ podle $i$-té souøadnice -\:vysledek $ S $ -\endalgo - -Pro pøehlednost v následujícím pozorování oznaème $ l = k - i + 1 $, co¾ pøesnì odpovídá tomu, v kolikátém prùchodu cyklu jsme. - -\s{Pozorování:} -Po $l$-tém prùchodu cyklem jsou prvky uspoøádány lexikograficky podle $i$-té a¾ $k$-té souøadnice. - -\proof -Indukcí podle $l$ -% FIXME nevim jak presne by mel byt list -\itemize -\next Pro $ l = 1 $ jsou prvky uspoøádány podle poslední souøadnice. -\next Po $l$ prùchodech ji¾ máme prvky setøídìny lexikograficky podle $i$-té a¾ $k$-té souøadnice a spou¹tíme $(l + 1)$-ní prùchod, tj. budeme tøídít podle $(i - 1)$-ní souøadnice. -Proto¾e bucket-sort tøídí stabilnì, zùstanou prvky se stejnou $(i - 1)$-ní souøadnicí vùèi sobì seøazeny tak, jak byly seøazeny na vstupu. -Z IP tam v¹ak byly seøazeny lexikograficky podle $i$-té a¾ $k$-té souøadnice. Tudí¾ po $(l + 1)$-ním prùchodu jsou prvky seøazeny podle $(i - 1)$-ní a¾ $k$-té souøadnice. -\endlist -\qed - -Èasová slo¾itost je $\O( k \cdot (n + R))$, co¾ je lineární s délkou vstupu $(k \cdot n)$ pro pevné $k$ a pamì»ová slo¾itost je $\O(n + R)$. - -\h{Tøídìní èísel $ 1 \ldots R $ podruhé (Radix sort)} -Zvolíme základ $Z$ a èísla zapí¹eme v soustavì o základu $Z$, èím¾ získáme $ ( \lfloor \log_z{R} \rfloor +1) $-tice, na které spustíme pøedcházející algoritmus. -Díky tomu budeme tøídít v èase $\O({\log{R} \over \log{Z}} \cdot (n + Z))$. A jak zvolit vhodnì $Z$? - -Pokud bychom zvolili $ Z = konstanta $, èasová slo¾itost bude $\O(\log{R} \cdot n) $, co¾ mù¾e být $ n * \log{n} $ nebo i víc. -Zvolíme-li $ Z = n $, dostáváme $ \O({\log{R} \over \log{n}} \cdot n) $, co¾ pro $ R \leq n^\alpha $ znamená $ \O(\alpha \cdot n) $. - -\h{Tøídìní øetìzcù} -Mìjme $n$ øetìzcù $ r_1, r_2 \dots r_n $ dlouhých $ l_1, l_2 \dots l_n $ -Oznaème si $ L = \max_{1 \leq i \leq n} l_i $ délku nejdel¹ího øetìzce a $R$ poèet znakù abecedy. Problém je, ¾e øetìzce nemusí být stejnì dlouhé (pokud by byly, lze se na øetìzce dívat jako na $k$-tice, které u¾ tøídít umíme). S tím se mù¾eme pokusit vypoøádat doplnìním øetìzcù mezerami tak, aby mìly v¹echny stejnou délku, a spustit na nìj algoritmus pro $k$-tice. Tím dostaneme algoritmus, který bude mít èasovou slo¾itost $ \O(L * n) $, co¾ bohu¾el mù¾e být a¾ kvadratické vzhledem k velikosti vstupu. -Pøíklad: na vstupu mìjme k øetìzcù, kde prvních $k-1$ z nich bude mít délku $1$ a poslední øetìzec bude dlouhý pøesnì $k$. Vstup má tedy celkovou délku $2k-1$ a my teï doplníme prvních $k-1$ øetìzcù mezerami. Vidíme, ¾e algoritmus teï bude pracovat v èase $ \O(k^2) $. -To, co nám nejvíce zpùsobovalo problémy u pøedchozího pøíkladu, bylo velké mno¾ství èasu zabraného porovnáváním doplnìných mezer. Zkusíme proto øe¹it ná¹ problem trochu chytøeji a koncové mezery do øetìzù vùbec pøidávat nebudeme. -Nejprve roztøídíme bucket-sortem øetìzce do pøihrádek (mno¾in) $ P_i $ podle jejich délek, kde $i$ znaèí délku øetìzcù v dané pøihrádce, neboli definujme $ P_i = \left\{ r_j \vert l_j = i \right\} $. Dále si zavedeme seznam setøídìných øetìzcù $S$ takový, ¾e v nìm po $k$-tém prùchodu tøídícím cyklem budou øetìzce s délkou alespoò $ L - k + 1 $ (oznaème $l$) a zároveò v nìm tyto øetìzce budou setøídìny lexikograficky od $l$-tého znaku po $L$-tý. Z definice tohoto seznamu je patrné, ¾e po $L$ krocích tøídícího cyklu bude tento seznam obsahovat v¹echny øetìzce a tyto øetìzce v nìm budou lexikograficky seøazeny. Zbývá u¾ jen popsat, jak tento cyklus pracuje. Nejprve vezme $l$-tou mno¾inu $ P_l $ a její øetìzce roztøídí do pøihrádek $ Q_j $ (kde index $j$ znaèí j-tý znak abecedy) podle jejich $l$-tého (neboli posledního) znaku. Dále vezme seznam $S$ a jeho øetìzce pøidá opìt podle jejich $l$-tého znaku do stejných pøihrádek $ Q_j $ za ji¾ døíve pøidané øetìzce z $ P_l $. Na závìr postupnì projde v¹echny pøihrádky $ Q_j $ a øetìzce v nich pøesune do seznamu $S$. Proto¾e øetìzce z pøihrádek $ Q_j $ bude brát ve stejném poøadí, v jakém do nich byly umístìny, a proto¾e ze seznamu $S$, který je setøízený podle $ (l + 1) $-ního znaku po $L$-tý, bude také brát øetìzce postupnì, bude seznam $S$ po $k$-tém prùchodu pøesnì takový, jaký jsme chtìli (indukcí bychom dokázali, ¾e cyklus pracuje skuteènì správnì). Zároveò z popisu algoritmu je jasné, ¾e bìhem tøídìní ka¾dý znak ka¾dého øetìzce pou¾ijeme právì jednou, tudí¾ algoritmus bude lineární s délkou vstupu (pro úplnost dodejme, ¾e popsaný algoritmus funguje v pøípadech, kdy abeceda má pevnou velikost). - -Algoritmus: (tøídìní øetìzcù) -\algo -\:$L \leftarrow \max(l_1, l_2,\ldots,l_n)$ -\:Pro $ i \leftarrow 1 $ do $L$ opakuj: -\::$ P_i \leftarrow \emptyset $ -\:Pro $ i \leftarrow 1 $ do $ n $ opakuj: -\::$ \(P_{l_i}, r_i) $ - -\:$ S \leftarrow \emptyset $ -\:Pro $ i \leftarrow L $ do $ 1 $ opakuj: -\::Pro $ j \leftarrow 1 $ do $ R $ opakuj: -\:::$ Q_j \leftarrow \emptyset $ - -\::Pro $ j \leftarrow 1 $ do velikost($P_i$) opakuj: -\:::$ \(P_i, r) $ -\:::$ \(Q_{r[i]}, r) $ -\::Pro $ j \leftarrow 1 $ do velikost($S$) opakuj: -\:::$ \(S, r) $ -\:::$ \(Q_{r[i]}, r) $ - -\::$ S \leftarrow \emptyset $ -\::Pro $ j \leftarrow 1 $ do $ R $ opakuj: -\:::Pro $ k \leftarrow 1 $ do velikost($Q_j$) opakuj: -\::::$ \(Q_j, r) $ -\::::$ \(S, r) $ - -\:výsledek $S$ -\endalgo - -Èasová slo¾itost tohoto algoritmu tedy bude $ \O(RN) $, kde $N$ je délka vstupu a $R$ poèet znakù abecedy. - -\h{Sorting Zoo} - -% FIXME pridat svisle cary..mozna i vodorovne - -$$ -\vbox { -\halign{$#$ \hfil & \quad \hfil $#$ & \quad \hfil $#$ & \quad \hfil $#$ \cr -& \O(1) & \O(\log{N}) & \O(N) \cr -\noalign{\medskip\hrule\bigskip} -\O(N^2) & Buble & & \cr -\O(N\log{N}) & Heap & Quick & Merge \cr -\O(N) & & & Bucket \cr -} -} -$$ - -\h{K èemu je vlastnì tøídìní dobré?} -Díky nìmu mù¾eme rychle vyhledávat prvky v mno¾inì, konkrétnì v èase $ \O(\log(n)) $ napø. pomocí pùlení intervalù. -Dal¹ím problémem, na který se hodí pou¾ít tøídìní, je zji¹tìní, zda se v posloupnosti nìjaké její hodnoty opakují. Dá se dokázat, ¾e tuto úlohu nelze vyøe¹it lépe (rychleji), ne¾ tak, ¾e hodnoty nejprve setøídíme a poté setøidìnou posloupnost projdeme. - -Ukázali jsme si tedy, ¾e v se setøízené mno¾inì jsme schopni vyhledávat prvky v èase $ \O(\log(n)) $. Bohu¾el do ní v èase $ \O(\log(n)) $ neumíme prvky pøidávat. -Jedním ze zpùsobu, jak zrychlit pøidávání nových prvkù a zároveò nepøijít o logaritmické vyhledávání, je pou¾ít dal¹í datouvou strukturu, vyhledávací stromy. - -\h{Vyhledávací stromy} -Problém: chceme udr¾ovat nìjaká data setøízená. To znamená, ¾e chceme udr¾ovat mno¾inu $X$ prvkù z lineárnì uspoøádaného universa $U$ s operacemi Find (najdi prvek), Insert (vlo¾ prvek), Delete (sma¾ prvek). K tomu se nám bude hodit reprezentace dat pomocí stromu. - -\s{Definice:} {\sc Binární strom} je zakoøenìný strom; ka¾dý vrchol má max. 2 syny, pravého a levého. - -Dále budeme pou¾ívat toto znaèení: -$v$ ... vrchol -$l(v)$ ... levý syn, $p(v)$ ... pravý syn -$L(v)$ ... levý podstrom, $p(v)$ ... pravý podstrom -$T(v)$ ... podstrom s koøenem $v$. - -\s{Definice:} {\sc Binární vyhledávací strom} je takový binární strom, ¾e ka¾dý vrchol obsahuje prvek z $U$ -a pro $ \forall v: \forall x \in L(v): x < v, \forall x \in P(v): x > v $. - -\s{Find($T(v)$,$x$)} -Procházíme strom od koøene, na ka¾dém vrcholu se podle hodnoty $x$ rozhodneme jak budeme pokraèovat. Buï se hodnota vrcholu rovná $x$, pak konèíme (nalezli jsme hledaný prvek). V opaèném pøípadì pokraèujeme v hledání v levém podstromu ($x$ je men¹í ne¾ hodnota vrcholu), nebo v pravém podstromu ($x$ je vìt¹í ne¾ hodnota vrcholu). Pokud dojdeme do listu a prvek jsme nena¹li, znamená to ¾e tento prvek ve stromì není. -Toto nám zabere $\O($Hloubka stromu$)$. - -\s{Insert($T(v)$,$x$)} -Nejprve najdeme místo kam je potøeba prvek vlo¾it, k tomu pou¾ijeme operaci Find. Pokud Find najde $x$ neprovedeme nic (máme strom s jedineènými hodnotami). Jinak vlo¾íme prvek na místo, kde by mìl být (jako syna vrcholu ve kterém skonèil Find). -Nejslo¾itìj¹í je operace Find, která trvá $\O($Hloubka stromu$)$. - -\s{Min($T(v)$)} -Minimum se nachází v nejlevìj¹ím listu stromu. Jdeme tedy z koøene poøád doleva, dokud nenarazíme na list. -Èasová slo¾itost je $\O($hloubka stromu$)$. - -\s{Delete($T(v)$,$x$)} -Opìt pou¾ijeme Find, zjistíme zda prvek vùbec existuje a kde se nachází. Pokud existuje mù¾ou nastat tyto pøípady: -% FIXME nevim jak presne by mel byt list -\itemize\ibull -\next $x$ je list: Prostì ho sma¾eme. -\next $x$ má jednoho syna: Zru¹íme $x$ a syna pøipojíme na uzel, který ukazoval na $x$. -\next $x$ má dva syny: Najdeme minimum $P(v)$, toto minimum pøehodíme s $x$ a $x$ sma¾eme. -\endlist -Èas je tentokrát malièko slo¾itìj¹í, Find nám trvá $\O($Hloubka stromu$)$ a v posledním pøípadì nalezení Min($P(v)$) trvá taky a¾ $\O($Hloubka stromu$)$, co¾ nám dohromady dává pìkných $\O($Hloubka stromu$)$. - -Strom se mù¾e pou¾íváním operací "kazit", napø. opakováním Insert na max. hodnotu co¾ vede a¾ k hloubce $\sim n$. Mù¾eme -% FIXME nevim jak presne by mel byt list -\itemize\ibull -\next vyka¹lat se na to $\rightarrow$ potøeba dokázat prùmìrný pøípad -\next vylep¹it Insert a Delete $\rightarrow$ vyva¾ování stromù -\endlist - -\bye diff --git a/6-trideni/Makefile b/6-trideni/Makefile deleted file mode 100644 index 243168f..0000000 --- a/6-trideni/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=6-trideni - -include ../Makerules diff --git a/7-stromy/7-stromy.tex b/7-stromy/7-stromy.tex deleted file mode 100644 index 1510efa..0000000 --- a/7-stromy/7-stromy.tex +++ /dev/null @@ -1,275 +0,0 @@ -\input ../lecnotes.tex - -% Vkladani obrazku -\input ../mjipe.tex -\def\treepic#1{ -\medskip -\IpeInput{treepic/t#1.ipe} -\medskip -} -\def\abpic#1{ -\medskip -\centerline{\epsfxsize=0.7\hsize\epsfbox{abpic/#1.eps}} -\medskip -} -\def\abpics#1#2{ -\medskip -\centerline{\epsfxsize=0.4\hsize\epsfbox{abpic/#1.eps}\qquad\epsfxsize=0.4\hsize\epsfbox{abpic/#2.eps}} -\medskip -} - -\prednaska{7}{Vyhledávací stromy}{zapsali M. Øezáè, ©. Masojídek, B. Urbancová} - -\h{Pár obrázkù, které by stály za pøesun do~pøedchozí kapitoly:} - -\treepic{1} -\treepic{2} -\treepic{3} - -\h{Vyvá¾ené binární vyhledávací stromy} - -V minulé kapitole jsme se zabývali problematikou pøidávání a ubírání prvkù -binárního vyhledávacího stromu a jeho slo¾itostí a zjistili, ¾e v¹e zále¾í -na~hloubce stromu. Víme, ¾e chceme hloubku logaritmickou, ale jak ji mù¾eme -udr¾et pøi~operacích? Øe¹ením je následující definice: - -\s{Definice:} {\I Dokonale vyvá¾ení} je takové vyvá¾ení, ve~kterém pro v¹echny vrcholy~$v$ platí $\left\vert \vert L(v)\vert - \vert P(v)\vert \right \vert \leq 1 $. - -Toto nám jistì zaji¹»uje logaritmickou hloubku, ale je velmi pracné na udr¾ování. -Zkusíme proto slab¹í podmínku: - -\s{Definice:} {\I Hloubkové vyvá¾ení} je takové vyvá¾ení, ve~kterém pro v¹echny vrcholy~$v$ platí $\left \vert h(L(v)) - h(P(v)) \right \vert \leq 1 $. -Stromùm s hloubkovým vyvá¾ením se øíká {\I AVL stromy} a platí o nich následující lemma. - -\s{Lemma:} AVL strom o $n$ vrcholech má hloubku $ \O(\log{n}) $. - -\proof -Uva¾me $a_k = $ minimální poèet vrcholù AVL stromu o~hloubce $k$. -Lehce spoèteme: -$$\eqalign{ -a_0 &= 0 \cr -a_1 &= 1 \cr -a_2 &= 2 \cr -&\vdots \cr -a_k &= 1 + a_{k - 1} + a_{k - 2}. \cr -}$$ - -Rekurentní vzorec jsme dostali rekurzivním stavìním stromu hloubky $k$: nový koøen a 2 podstromy o hloubce $k - 1$ a $k - 2$. - -Indukcí doká¾eme, ¾e $ a_k \geq 2^{k \over 2} $. -První indukèní krok jsme si u¾ ukázali, teï pro $ k \geq 2 $ platí: -$ a_k = 1 + a_{k - 1} + a_{k - 2} > 2^{{k - 1} \over 2} + 2^{{k - 2} \over 2} = 2^{k \over 2} \cdot (2^{-{1 \over 2}} + 2^{-1}) \cong 2^{k \over 2} \cdot 1.21 > 2^{k \over 2} $ - -Tímto jsme dokázali, ¾e na ka¾dé hladinì je minimálnì exponenciálnì vrcholù, co¾ nám zaruèuje hloubku $ \O(\log{n})$ -\qed - -\s{Operace s AVL stromy} - -\ se neli¹í od~operace find v~binárních stromech. - -Dùraz klademe na operace \ a \, proto¾e pøi~nich musíme o¹etøit udr¾ení struktury AVL~stromù. - -První nutnou podmínkou je, ¾e si musíme {\I pamatovat stav} v~ka¾dém vrcholu tohoto stromu. A~to {\I vyvá¾ení} hloubky jeho podstromù. - -Umluvíme~se napø. na~tomto oznaèení: - -\>Dostaneme tøi typy vrcholù, které se mohou v~AVL~stromu vyskytnout: -\itemize\ibull -\:{\I Vrchol typu~$\oplus$}, pokud je pravý podstrom hlub¹í -\:{\I Vrchol typu~$\ominus$}, pokud je levý podstrom hlub¹í a -\:{\I Vrchol typu~$\odot$ (nulou)}, který má oba syny schodné hloubky. -\endlist - -\s {Sestavení} \rm AVL stromu: - -Postupujeme po~struktuøe binárního stromu od~listù ke~koøeni a~kontrolujeme, zda jsou vrcholy v~jednom ze~tøí uvedených stavù. Pokud ne, opravíme ho operací jménem rotace. - -\s {Rotace} -\treepic{4} -\treepic{5} - -Jde o~pøevrácení hrany mezi pùvodním otcem (koøenem podstromu) a nevyvá¾eným vrcholem tak, aby byli i po pøeskupení synové vzhledem k~otcùm správnì uspoøádáni. - - -\s {Insert} \rm - vlo¾ení vrcholu do~AVL~stromu. - -Vlo¾íme jej jako list. Nový list má v¾dy \uv{znaménko} nula $\odot$. Pøedpokládáme, ¾e patøí nalevo od posledního otce. Podíváme~se na~znaménko jeho otce: -\itemize\ibull -\:{\I mìl~$\odot$ (nemìl syna) $\rightarrow$ teï má~$\ominus$}, po struktuøe stromu nahoru posíláme informaci, ¾e se podstrom prohloubil o~1, co¾ mù¾e mít samozøejmì vliv na~znaménka vrcholù na~cestì ke~koøeni. -\:{\I mìl~$\oplus$ (mìl pravého syna, který je listem) $\rightarrow$ teï má~$\odot$}, hloubka podstromu se~nemìní -\:{\I mìl $\ominus$} -- nenastane, proto¾e v binární struktuøe nemohou být dva leví synové -\endlist -\>Pøipadne-li pøidaný list napravo, øe¹íme zrcadlovì. - -\treepic{6} -\treepic{7} - -\>{\I Prohloubil-li se strom} vlo¾ením nového listu, musíme pracovat s vyvá¾ením: -\itemize\ibull -\:Informace o~prohloubení pøi¹la zleva {\I do~vrcholu typu~$\odot$} $\rightarrow$ mìní jej na~vrchol se~znaménkem~$\ominus$ a informace o~prohloubení je tøeba poslat o~úroveò vý¹. -\:Informace o~prohloubení pøi¹la zleva {\I do~vrcholu typu~$\oplus$} $\rightarrow$ mìní jej na~vrchol se~znaménkem~$\odot$, hloubka je vyrovnána, dál nic neposíláme. -\:Informace o~prohloubení pøi¹la zleva {\I do vrcholu s~$\ominus$} $\rightarrow$ - -\>rozebereme na~tøi pøípady podle znaménka vrcholu, ze~kterého pøi¹la informace o~prohloubení: -\itemize\ibull -\:Informace pøi¹la {\I z~vrcholu typu~$\ominus$} $\rightarrow$ provedeme rotaci doprava tak, ¾e novým koøenem se~stane vrchol~$y$, ze~kterého pøi¹la informace o~prohloubení. - -\treepic{8} - -{\I Pozorování 1:} znaménko vrcholù~$y$ a~$x$ je~$\odot$\ - -{\I Pozorování 2:} hloubka pøed vkládáním byla $h+1$ a~nyní je také $h+1$, tedy nemusíme dále posílat informaci o~prohloubení a mù¾eme skonèit -\:Informace pøi¹la {\I z~vrcholu typu~$\oplus$} -\itemize\ibull -\:uva¾me je¹te vrchol~$z$ jako pravého syna vrcholu~$y$, ze~kterého pri¹la informace o~prohloubení, a~jeho podstromy~$B$ a~$C$ -\:vrcholy~$B$ a~$C$ mají hloubku~$h$ nebo $h-1$ $\rightarrow$ oznaème~ji tedy $h-$ (to zøejmì proto¾e vrchol~$y$ má znaménko~$\oplus$, tedy jeho pravý podstrom s~koøenem~$z$ má hloubku~$h+1$ ) -\:provedeme dvojrotaci tak, ¾e novým koøenem se stane vrchol~$z$ -\endlist -\treepic{9} - -{\I Pozorování 1:} znaménko vrcholu~$z$ bude~$\odot$\ - -{\I Pozorování 2:} znaménka vrcholu~$x$ a~$y$ se~dopoèítají v~závislosti na~hloubce~$B$ a~$C$\ - -{\I Pozorování 3:} rozdíl hloubky pravého a~levého podstromu bude u~tìchto vrcholù $0$ nebo~$1$\ - -{\I Pozorování 4:} hloubka pøed vkládáním byla $h+2$ a~nyní je také $h+2$, tedy nemusíme dále posílat informaci o~prohloubení a~mù¾eme skonèit -\:informace pøi¹la {\I z~vrcholu typu~$\odot$} -- to nemù¾e nastat, proto¾e v~tom pøípadì by ne¹lo o~prohloubení -\endlist -\endlist - -\s {Delete} -- odebrání vrcholu z~AVL~stromu -\> Buï ma¾eme list nebo ma¾eme vrchol, který mìl nìjaké syny. - -\itemize\ibull -\:pokud ma¾eme list, podíváme~se na~typ otce. Pøedpokládáme mazání levého syna. -\itemize\ibull -\:byl typu $\ominus$ (nemìl pravého syna) $\rightarrow$ zmìní~se na~$\odot$ (vrchol teï nemá ¾ádné syny) -\:byl typu $\odot$ (mìl oba syny) $\rightarrow$ zmìní~se na~$\oplus$ -\endlist -(ma¾eme-li pravý list, øe¹íme zrcadlovì) -\:ma¾eme vrchol s~jedním (levým nebo pravým) synem $\rightarrow$ syn nastupuje na~místo otce a~získává typ~$\odot$\ - -\>V~obou pøípadech posílame informaci o~zmìnì hloubky stromu... -\:mazaný vrchol mìl oba syny (listy) $\rightarrow$ vybereme jednoho ze~synù na~místo smazaného otce. Hloubka se nemìní. -\:mazaný vrchol mìl syny podstromy $\rightarrow$ na~jeho místo vezmeme nejvìt¹í prvek levého podstromu (nebo nejmen¹í prvek pravého podstromu) a od~odebraného (nahrazujícího) listu kontrolujeme vyvá¾ení podstromu. -\endlist - - - - -\>{\I Úprava vyvá¾ení} stromu po~odebrání listu z~podstromu -\itemize\ibull -\:informace o~zmìnì hloubky pøi¹la z~levého podstromu do~vrcholu typu~$\odot$ $\rightarrow$ vrchol se~zmìní na~$\oplus$ a~dál se hloubka nemìní - -\:informace pøi¹la zleva do~vrcholu s~$\ominus$ $\rightarrow$ mìní~se na~$\odot$ a~posíláme informaci o~zmìnì hloubky. - -\treepic{10} -\treepic{11} - -\:problémová situace nastává, kdy¾ informace o~zmìnì pøi¹la zleva do~vrcholu se~znaménkem~$\oplus$ -\endlist -\>Rozebereme na~tøi~pøípady podle znaménka pravého syna nevyvá¾eného vrcholu -\itemize\ibull -\:{\I pravý syn je typu~$\oplus$} $\rightarrow$ provedeme rotaci vlevo, novým koøenem se~stává~$y$ (pravý syn), oba vrcholy zmìní typ na~$\odot$ a~posíláme informaci o~zmìnì hloubky. - -\treepic{12} - -\:{\I pravý syn je typu~$\odot$} $\rightarrow$ provedeme opìt rotaci vlevo, koøenem se~stává~$y$, následnì se u~$y$ zmìní typ na~$\ominus$ , u~vrcholu~$x$ se typ nemìní. Hloubka stromu se~nemìní, tudí¾ není tøeba posílat informaci. - -\treepic{12y} - -\:{\I pravý syn je typu~$\ominus$} $\rightarrow$ v~tomto pøípadì uva¾ujeme je¹tì vrchol~$z$ jako levého syna vrcholu~$y$, s~podstromy $B$ a~$C$, podstromy $B$ a~$C$ mají hloubku~$h$ nebo~$h-1$. Provedeme dvojrotaci, napøed vpravo rotujeme vrcholy $z$ a~$y$, potom vlevo vrcholy~$x$ a~$z$ tak, ¾e se $z$ stane novým koøenem, typ vecholu~$x$ bude potom~$\ominus$ nebo~$\odot$, typ~$y$~$\oplus$ nebo~$\odot$ (podle toho, jaké znaménko mìl pùvodnì vrchol~$z$), typ~$z$ bude~$\odot$ a~opìt posíláme informaci o~zmìnì hloubky stromu. - -\treepic{13} -\endlist - -\h{Obecné vyhledávací stromy} - -Pøi ulo¾ení dat na~disku se~sna¾íme, aby~se ètení z~disku provádìlo pokud mo¾no -co nejménìkrát a~nezále¾í nám tolik na~tom, kolik operací se~vykoná v~jednom -uzlu. (Èasovì je operace porovnávání zanedbatelná oproti ètení z~disku.) - -\s{Definice:} {\I $(a,b)$-strom} pro parametry $a,b$, $a \geq 2$, $b\geq 2a - 1$ je zakoøenìný strom s~uspoøádanými syny a~vnìj¹ími vrcholy, pro který platí -následující axiomy: -\numlist\nparen -\:Data jsou ulo¾ena ve~vnitøních vrcholech a~ka¾dý vrchol obsahuje o~1 ménì klíèù ne¾ má synù. -\:Platí stromové uspoøádání, tedy ¾e $ A < x_1 < B < x_2 < C < x_3 < D $. -\:Koøen má $2$ a¾~$b$ synù, ostatní vnitøní vrcholy $a$ a¾ $b$ synù. -\:V¹echny vnìj¹í vrcholy jsou ve~stejné hloubce (vnìj¹í vrchol$=$list). -\endlist -\>{\I Poznámka:} kdekoli~by mohl být syn a~není, pøipojíme vrchol, kterému øíkáme vnìj¹í vrchol) - -\abpic{ab-strom11} - -\s{Lemma:} $(a,b)$-strom na~$n$~vrcholech má hloubku~$O(\log_a n)$. - -\proof -Zjistíme jeho minimální poèet listù (oznaème jej $m$): ka¾dý vrchol a¾ na~koøen má alespoò $a$ synù, hloubku si oznaèíme~$d$ $\rightarrow$ -$$m\geq~a^{(d -1)}$$ -$$\log_a m \geq d -1$$ -$$d \leq 1+ \log_a m$$ -\centerline{co¾ je øádovì $O(\log_a n)$, kde $n$ je poèet vrcholù.}\ - -\s{Operace s (a,b)-stromy:} - -\s{Find} -\item{-}V¾dy zjistíme, mezi které 2 klíèe hledaný vrchol patøí a potom se zanoøíme hloubìji.\ - -\>Èasová slo¾itost nalezení prvku v $(a,b)$-stromu je $O(\log b \cdot \log_a n)$, kde $\log b$ je èas strávený na~jednom vrcholu pro zji¹tení, mezi které 2 vrcholy hledaný patøí, $\log_a n$ je hloubka stromu. - -\s{Insert} - -\>Jako Find, pøièem¾ jestli¾e nena¹el, skonèí na~posledním patøe a~pøidáme klíè -\itemize\ibull -\:pokud pøidáním nepøesáhneme maximální poèet klíèù mù¾eme skonèit -\abpic{insert1} -\:pokud pøidáním pøesáhneme maximální poèet klíèù -\endlist -\algo -\:rozdìlíme vrchol na~3 èásti: $L$,$x$,$P$ -\:$L$ a $P$ jsou nové vrcholy -\:$x$ je hodnota mezi $L$ a $P$, kterou vlo¾íme o patro vý¹ jako klíè oddìlující novì vzniklé vrcholy $L$ a $P$ -\:tím jsme pøevedli problém o patro vý¹ a opakujeme algoritmus -\endalgo - -\abpics{b-klicu1}{b-klicu2} - -\s{Poznámka:} Jestli¾e se dostaneme a¾ do koøene, rozdìlí se koøen na dvì èásti, vznikne nám nový koøen se dvìma syny (co¾ je povoleno) a celému stromu vzroste hloubka o jedna. - -\s{Korektnost:} -Potøebujeme, aby -$$\vert L\vert \geq a-1$$ -$$\vert P\vert \geq a-1$$ -po seètení obou nerovností a~priètení 1 na~obì strany rovnice: -$$\vert L\vert +\vert P\vert +1\geq 2a-2+1=2a-1$$ -pravá strana je rovna $b$ a~to podle definice $\geq 2a-1$. \par -\s{Èasová slo¾itost:} vkládání prvku do $(a,b)$-stromu je $O(b\cdot \log_a n)$. - - -\s{Delete} -\item{-} pøevedeme na~delete z~listu (stejný postup jako u~stromu: jestli¾e to není list, prohodíme tuto hodnotu s~nejmen¹í hodnotou podstromu jeho pravého syna) -- v tomto pøípadì na~klíè posledního vnitøního vrcholu, proto¾e listy jsou vnìj¹í vrcholy bez dat. -\itemize\ibull -\:pokud má vrchol, ze~kterého odebíráme stále $a-1$ klíèù, mù¾eme skonèit -\:pokud má vrchol($V$), ze~kterého odebíráme $a-2$ klíèù a~jeho levý sousední vrchol($L$) alespoò $a$ klíèù (klíè otce oddìlující tyto vrcholy oznaème $x$): -\endlist -\algo -\:sma¾eme nejvìt¹í klíè levého sousedního vrcholu ($L$) a~nahradíme tím klíè otce obou vrcholù (nahradíme $x$ za~tuto hodnotu) -\:pùvodní klíè otce($x$) pøidáme jako nejmen¹í klíè odebíranému vrcholu ($V$) -\:tím mají oba tyto vrcholy $a-1$ klíèù a mù¾eme skonèit -\endalgo -\abpics{delete21}{delete22} -\itemize\ibull -\:pokud má vrchol, z kterého odebíráme($V$) $a-2$ klíèù a jeho levý sousední vrchol($L$) $a-1$ klíèù (klíè otce oddìlující tyto vrcholy oznaème $x$): -\endlist -\algo -\:slouèíme $V$,$x$,$L$ do jednoho vrcholu -\:tím jsme problém pøevedli o patro vý¹ a opakujeme algoritmus \par -\endalgo -\abpics{delete31}{delete32} - -\>{\I Poznámka:} Dojdeme-li takto a¾ do koøene, na místo klíèe odebraného z koøene lze pou¾ít nejmen¹í nebo nejvìt¹í klíè novì slouèeného podstromu. Ten odebrat lze, proto¾e po slouèení (které bylo pøíèinou této situace), je v nejni¾¹ím vrcholu $2a-2$ klíèù. - -\>{\I Èasová slo¾itost:} $$O(b\cdot \log_a n)$$ - -\bye diff --git a/7-stromy/Makefile b/7-stromy/Makefile deleted file mode 100644 index 788401b..0000000 --- a/7-stromy/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=7-stromy - -include ../Makerules diff --git a/7-stromy/abpic/ab-strom11.eps b/7-stromy/abpic/ab-strom11.eps deleted file mode 100644 index 5400d62..0000000 --- a/7-stromy/abpic/ab-strom11.eps +++ /dev/null @@ -1,3158 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (ab-strom11.eps) -%%CreationDate: (Mon Nov 12 12:22:07 2007) -%%BoundingBox: 0 0 484 195 -%%HiResBoundingBox: 0 0 484 195 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. 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100644 index 2f37b0d..0000000 Binary files a/7-stromy/abpic/ab-strom11.png and /dev/null differ diff --git a/7-stromy/abpic/b-klicu1.eps b/7-stromy/abpic/b-klicu1.eps deleted file mode 100644 index 14c00ba..0000000 --- a/7-stromy/abpic/b-klicu1.eps +++ /dev/null @@ -1,5665 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (b-klicu1.eps) -%%CreationDate: (Mon Nov 12 12:22:07 2007) -%%BoundingBox: 0 0 517 375 -%%HiResBoundingBox: 0 0 517 375 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} bind def - -/DisplayImage -{ - % - % Display a DirectClass or PseudoClass image. - % - % Parameters: - % x & y translation. - % x & y scale. - % label pointsize. - % image label. - % image columns & rows. - % class: 0-DirectClass or 1-PseudoClass. - % compression: 0-none or 1-RunlengthEncoded. - % hex color packets. - % - gsave - /buffer 512 string def - /byte 1 string def - /color_packet 3 string def - /pixels 768 string def - - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - x y translate - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - currentfile buffer readline pop - token pop /pointsize exch def pop - /Times-Roman findfont pointsize scalefont setfont - x y scale - currentfile buffer readline pop - token pop /columns exch def - token pop /rows exch def pop - currentfile buffer readline pop - token pop /class exch def pop - currentfile buffer readline pop - token pop /compression exch def pop - class 0 gt 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-F2FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBF2F2F2F2E6F2E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6F2E6E6F2F2FBF2FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBend -%%PageTrailer -%%Trailer -%%EOF diff --git a/7-stromy/abpic/b-klicu1.png b/7-stromy/abpic/b-klicu1.png deleted file mode 100644 index 8bb5a77..0000000 Binary files a/7-stromy/abpic/b-klicu1.png and /dev/null differ diff --git a/7-stromy/abpic/b-klicu2.eps b/7-stromy/abpic/b-klicu2.eps deleted file mode 100644 index dbfb2f1..0000000 --- a/7-stromy/abpic/b-klicu2.eps +++ /dev/null @@ -1,8126 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (b-klicu2.eps) -%%CreationDate: (Mon Nov 12 12:22:07 2007) -%%BoundingBox: 0 0 694 407 -%%HiResBoundingBox: 0 0 694 407 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} bind def - -/DisplayImage -{ - % - % Display a DirectClass or PseudoClass image. - % - % Parameters: - % x & y translation. - % x & y scale. - % label pointsize. - % image label. - % image columns & rows. - % class: 0-DirectClass or 1-PseudoClass. - % compression: 0-none or 1-RunlengthEncoded. - % hex color packets. - % - gsave - /buffer 512 string def - /byte 1 string def - /color_packet 3 string def - /pixels 768 string def - - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - x y translate - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - currentfile buffer readline pop - token pop /pointsize exch def pop - /Times-Roman findfont pointsize scalefont setfont - x y scale - currentfile buffer readline pop - token pop /columns exch def - token pop /rows exch def pop - currentfile buffer readline pop - token pop /class exch def pop - currentfile buffer readline pop - token pop /compression exch def pop - class 0 gt 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a/7-stromy/abpic/delete21.eps b/7-stromy/abpic/delete21.eps deleted file mode 100644 index a68cbd7..0000000 --- a/7-stromy/abpic/delete21.eps +++ /dev/null @@ -1,8068 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (delete21.eps) -%%CreationDate: (Mon Nov 12 12:22:07 2007) -%%BoundingBox: 0 0 694 404 -%%HiResBoundingBox: 0 0 694 404 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} bind def - -/DisplayImage -{ - % - % Display a DirectClass or PseudoClass image. - % - % Parameters: - % x & y translation. - % x & y scale. - % label pointsize. - % image label. - % image columns & rows. - % class: 0-DirectClass or 1-PseudoClass. - % compression: 0-none or 1-RunlengthEncoded. - % hex color packets. - % - gsave - /buffer 512 string def - /byte 1 string def - /color_packet 3 string def - /pixels 768 string def - - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - x y translate - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - currentfile buffer readline pop - token pop /pointsize exch def pop - /Times-Roman findfont pointsize scalefont setfont - x y scale - currentfile buffer readline pop - token pop /columns exch def - token pop /rows exch def pop - currentfile buffer readline pop - token pop /class exch def pop - currentfile buffer readline pop - token pop /compression exch def pop - class 0 gt 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-%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} 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-%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} 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-000000000000000000000000000000000000000000000000000000000000000000000000 -000000000000000000000000000000000000000000000000000000000000000000000000 -000000000000000000000000000000000000000000000000000000000000000000000000 -0000000000FF5D94FFFFFFFFFFFFFFFFFFend -%%PageTrailer -%%Trailer -%%EOF diff --git a/7-stromy/abpic/delete31.png b/7-stromy/abpic/delete31.png deleted file mode 100644 index a146942..0000000 Binary files a/7-stromy/abpic/delete31.png and /dev/null differ diff --git a/7-stromy/abpic/delete32.eps b/7-stromy/abpic/delete32.eps deleted file mode 100644 index a03f4d0..0000000 --- a/7-stromy/abpic/delete32.eps +++ /dev/null @@ -1,5665 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (delete32.eps) -%%CreationDate: (Mon Nov 12 12:22:08 2007) -%%BoundingBox: 0 0 517 375 -%%HiResBoundingBox: 0 0 517 375 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} bind def - -/DisplayImage -{ - % - % Display a DirectClass or PseudoClass image. - % - % Parameters: - % x & y translation. - % x & y scale. - % label pointsize. - % image label. - % image columns & rows. - % class: 0-DirectClass or 1-PseudoClass. - % compression: 0-none or 1-RunlengthEncoded. - % hex color packets. - % - gsave - /buffer 512 string def - /byte 1 string def - /color_packet 3 string def - /pixels 768 string def - - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - x y translate - currentfile buffer readline pop - token pop /x exch def - token pop /y exch def pop - currentfile buffer readline pop - token pop /pointsize exch def pop - /Times-Roman findfont pointsize scalefont setfont - x y scale - currentfile buffer readline pop - token pop /columns exch def - token pop /rows exch def pop - currentfile buffer readline pop - token pop /class exch def pop - currentfile buffer readline pop - token pop /compression exch def pop - class 0 gt 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-E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6E6 -E6E6E6E6E6E6F2E6E6F2F2FBF2FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFB -FBFBFBFBFBFBFBFBFBFBFBFBFBFBFBFBend -%%PageTrailer -%%Trailer -%%EOF diff --git a/7-stromy/abpic/delete32.png b/7-stromy/abpic/delete32.png deleted file mode 100644 index 627037d..0000000 Binary files a/7-stromy/abpic/delete32.png and /dev/null differ diff --git a/7-stromy/abpic/insert1.eps b/7-stromy/abpic/insert1.eps deleted file mode 100644 index fa4d08c..0000000 --- a/7-stromy/abpic/insert1.eps +++ /dev/null @@ -1,1956 +0,0 @@ -%!PS-Adobe-3.0 EPSF-3.0 -%%Creator: (ImageMagick) -%%Title: (Insert1.eps) -%%CreationDate: (Mon Nov 12 12:22:07 2007) -%%BoundingBox: 0 0 764 79 -%%HiResBoundingBox: 0 0 764 79 -%%DocumentData: Clean7Bit -%%LanguageLevel: 1 -%%Pages: 1 -%%EndComments - -%%BeginDefaults -%%EndDefaults - -%%BeginProlog -% -% Display a color image. The image is displayed in color on -% Postscript viewers or printers that support color, otherwise -% it is displayed as grayscale. -% -/DirectClassPacket -{ - % - % Get a DirectClass packet. - % - % Parameters: - % red. - % green. - % blue. - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/DirectClassImage -{ - % - % Display a DirectClass image. - % - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { DirectClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayDirectClassPacket } image - } ifelse -} bind def - -/GrayDirectClassPacket -{ - % - % Get a DirectClass packet; convert to grayscale. - % - % Parameters: - % red - % green - % blue - % length: number of pixels minus one of this color (optional). - % - currentfile color_packet readhexstring pop pop - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/GrayPseudoClassPacket -{ - % - % Get a PseudoClass packet; convert to grayscale. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - color_packet 0 get 0.299 mul - color_packet 1 get 0.587 mul add - color_packet 2 get 0.114 mul add - cvi - /gray_packet exch def - compression 0 eq - { - /number_pixels 1 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add def - } ifelse - 0 1 number_pixels 1 sub - { - pixels exch gray_packet put - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassPacket -{ - % - % Get a PseudoClass packet. - % - % Parameters: - % index: index into the colormap. - % length: number of pixels minus one of this color (optional). - % - currentfile byte readhexstring pop 0 get - /offset exch 3 mul def - /color_packet colormap offset 3 getinterval def - compression 0 eq - { - /number_pixels 3 def - } - { - currentfile byte readhexstring pop 0 get - /number_pixels exch 1 add 3 mul def - } ifelse - 0 3 number_pixels 1 sub - { - pixels exch color_packet putinterval - } for - pixels 0 number_pixels getinterval -} bind def - -/PseudoClassImage -{ - % - % Display a PseudoClass image. - % - % Parameters: - % class: 0-PseudoClass or 1-Grayscale. - % - currentfile buffer readline pop - token pop /class exch def pop - class 0 gt - { - currentfile buffer readline pop - token pop /depth exch def pop - /grays columns 8 add depth sub depth mul 8 idiv string def - columns rows depth - [ - columns 0 0 - rows neg 0 rows - ] - { currentfile grays readhexstring pop } image - } - { - % - % Parameters: - % colors: number of colors in the colormap. - % colormap: red, green, blue color packets. - % - currentfile buffer readline pop - token pop /colors exch def pop - /colors colors 3 mul def - /colormap colors string def - currentfile colormap readhexstring pop pop - systemdict /colorimage known - { - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { PseudoClassPacket } false 3 colorimage - } - { - % - % No colorimage operator; convert to grayscale. - % - columns rows 8 - [ - columns 0 0 - rows neg 0 rows - ] - { GrayPseudoClassPacket } image - } ifelse - } ifelse -} 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Petr, O.Tichý, ¥. Magic)} - -\h{Reprezentace grafu} -Oznaème vrcholy grafu na následujícím obrázku písmeny A, B, C, D. -Pokud bychom chtìli tento graf uchovat v pamìti poèítaèe, máme na výbìr -hned nìkolik zpùsobù, jak to udìlat. -\figure{img1_stvorec.eps}{}{\epsfxsize} - -\s{1. seznam hran} - -Jednodu¹e vypí¹eme seznam v¹ech dvojic vrcholù grafu spojených hranou. - -AB, BC, DC, CA, BC -\medskip - -\s{2. matice sousednosti} - -Matice sousednosti je pole $A$ o velikosti $n \times n$, jeho¾ prvky na -souøadnicích $i, j$ jsou dány následujícím pøedpisem: - -$$ A_{i,j} = \left\{ \matrix {0 \Leftrightarrow \{i,j\} \notin E \cr - 1 \Leftrightarrow \{i,j\} \in E \cr - } -\right.$$ - -Ná¹ graf z obrázku vý¹e by tedy v maticové reprezentaci vypadal takto: - -$$\bordermatrix{ - & A & B & C & D\cr -A & 0 & 1 & 1 & 0\cr -B & 1 & 0 & 1 & 1\cr -C & 1 & 1 & 0 & 1\cr -D & 0 & 1 & 1 & 0\cr -}$$ - -S touto matici se pracuje velmi snadno (napø. v¹echny sousedy i-tého vrcholu -zjistíme jednodu¹e tak, ¾e projdeme i-tý øádek matice, co¾ pøedstavuje èasovou -slo¾itost $O(n)$), ale má i jednu zøejmou nevýhodu: její velikost je v¾dy -kvadratická bez ohledu na to, jak "øídký" je graf. U grafu s mnoha vrcholy, ale -s malým poètem hran, tedy budeme zbyteènì plýtvat místem v pamìti. - -Nabízí se proto tøetí, úspornìj¹í, zpùsob, a to: -\medskip - -\s{3. seznam sousedù} - -%$$\matrix{ -%A&\rightarrow&BC\quad \cr -%B&\rightarrow&ACD\cr -%C&\rightarrow&ABD\cr -%D&\rightarrow&BC\quad \cr -%}$$ - -V pamìti poèítaèe by se dal seznam sousedù uchovávat dvìma poli: polem vrcholù -$V$ grafu, jeho¾ prvky postupnì pro ka¾dý vrchol udávají index na zaèátek -odpovídajícího úseku v poli $E$, ve kterém by byli ulo¾eni jeho sousedé. -\figure{img4_susedia.eps}{Znázornìní polí seznamu sousedù.}{\epsfxsize} - -Na tuto reprezentaci u¾ staèí prostor $O(n + m)$, co¾ u¾ je, na rozdíl od -pøedchozího kvadratického prostoru, docela pøíjemné. - -Je¹tì dodejme, ¾e aèkoliv jsme jednotlivé reprezentace ukazovali na pøíkladì -neorientovaného grafu, orientované grafy se dají reprezentovat prakticky stejnì. U -orientovaných grafù je toti¾ jediný rozdíl: existuje-li hrana z vrcholu $u$ do -vrcholu $v$, neznamená to, ¾e existuje i hrana z $v$ do $u$ (tedy $(u, v)$ a $(v, u)$ -tvoøí uspoøádané dvojice). - -\h{Prùchod grafem} - -\s{Definice:} Vrchol je dosa¾itelný, pokud do nìj vede cesta z poèáteèního vrcholu. - -\s{Efektivní prùchod by mìl splòovat tyto podmínky:} -\itemize\ibull -\:ka¾dou hranu projdu právì jednou (resp. maximálnì dvakrát - 1x tam, 1x zpìt) -\:hranou se vracím zpìt, a¾ kdy¾ u¾ z vrcholu, na kterém momentálnì jsem, nevede - dosud neprozkoumaná hrana -\:pokud jsem do¹el po hranì do ji¾ døíve nav¹tíveného vrcholu, hned se vrátím -\endlist - -\s{Koneènost} - -\proof -Plyne z prvního bodu. -\qed - -\s{Korektnost} (algoritmus projde celý graf) - -\proof -Sporem: Nech» existuje vrchol, který je dosa¾itelný, ale algoritmus ho nepro¹el. -Pak jsme ale pøi prùchodu narazili na $\{u, v\}\in E$ takovou, ¾e vrchol $u$ je -dosa¾itelný a $w$ dosa¾itelný není. Tzn., ¾e $\{u, w\}$ tvoøí neprozkoumanou -hranu $\Rightarrow$ spor s druhým bodem. -\qed - -\s{Èasová slo¾itost} - -Z toho, ¾e ¾ádná hrana ani vrchol se neprojde vícekrát (první podmínka -efektivního prùchodu), plyne èasová slo¾itost $O(n + m)$. - -\>Nyní si nìco povíme o dvou zpùsobech, kterak mù¾eme procházet grafy. - -\s{Prùchod do hloubky} (Depth First Search, DFS) - -Prùchod do hloubky je prvním základním postupem pøi procházení grafem. Pokud bychom -chtìli DFS trochu pøiblí¾it, mohli bychom ho pøirovnat k Théseovì postupu -pøi prùchodu Minotaurovho bludi¹te za pomoci Ariadniny nitì. - -\s{Prùchod do ¹íøky} (Breadth First Search, BFS) - -Na rozdíl od prohledávání do hloubky vyu¾ívá prohledávání do ¹íøky namísto zásobníku -frontu. Motivaèní úlohou by mohlo být napø. hledání nejkrat¹í cesty mezi dvìma vrcholy -v grafu, nebo známý pøevozníkùv problém. -\figure{img6_BFS.eps}{}{\epsfxsize} - -\s{Pø.} Koza, vlk a zelí -\figure{img8_kvz.eps}{}{\epsfxsize} - -Øe¹ení ulohy by se dalo popsat jako hledání cesty grafem stavù od poèáteèního stavu -(koza, vlk i zelí jsou na jednom bøehu) do koncového (v¹ichni byli bez újmy pøevezeni -na druhý bøeh øeky). - -\h{DFS na neorientovaném grafu} - -Pøi prùchodu grafu do hloubky pou¾íváme zásobník. Na zaèátku se v nìm nachází pouze -vstupní vrchol v. Dokud není zásobník prázdný, tak z nìj odebíráme vrchol; ten oznaèíme -jako zpracovaný (abychom ho v budoucnu, kdybychom na nìj je¹tì nìkdy narazili, -nezpracovávali znovu) a do zásobníku pøidáme v¹echny jeho sousedy takové, kteøí -je¹tì nebyli oznaèeni jako zpracovaní. - -\>Vrcholy znaèíme tìmito barvami -\itemize\ibull -\:bílá - dosud nenav¹tívìné vrcholy (na zaèátku jsou tedy bílé v¹echny) -\:¹edá - oznaèuje právì zpracovávaný vrchol -\:èerná - u¾ zpracované vrcholy -\endlist - -\>U ka¾dého vrcholu si dále také zapamatujeme èas pøíchodu a èas odchodu -($in[v]$, $out [v]$). - -\s{Algoritmus} - -\algo -\:procedure Projdi(v) -\::color[v] := ¹edá -\::time := time + 1 -\::in[v] := time -\::$\forall$ w $\in$ Sousedi(v): -\:::if color[w] = bílá $\Rightarrow$ -\::::Projdi(w) -\::color[v] := èerná -\::time := time + 1 -\::out[v] := time -\:: -\:procedure DFS() -\::$\forall$ v: color[v] := bílá -\::time := 0 -\::$\forall$ v $\in$ V : -\:::if color[v] = bílá $\Rightarrow$ -\::::Projdi(v) -\endalgo - -Implementaci zásobníku jsme v tomto meta-algoritmu nahradili pou¾itím rekurze -(která ale funguje na podobném principu, kdy se na zásobník vkládají jednotlivá -volání rekurzivní funkce). - -Na následujících obrázcích je znázornìno, jak probíhá prùchod grafu pomocí DFS: - -\figure{img2_dfs.eps}{}{\epsfxsize} -\figure{img3_dfs.eps}{Znázornìní prùbìhu algoritmu.}{\epsfxsize} - -\s{Hrany v tomto znázornìní dìlíme na:} -\itemize\ibull -\:stromové - v momentì prùchodu vedou do dosud nenav¹tíveného, bílého, vrcholu -\:zpìtné - ostatní hrany -\endlist - -\s{Pozorování:} plné hrany tvoøí strom (DFS strom, strom prùchodu do hloubky). - -\s{Aplikace:} -\item{(1)} hledání kostry -\item{(2)} hledání komponent souvislosti - -Èasová slo¾itost tìchto aplikací DFS je stejná jako slo¾itost pùvodního -meta-algoritmu, tedy $O(n + m)$. - -\item{(3)} hledání artikulací - -Tuto aplikaci si teï rozebereme tro¹ku podrobnìji. Nejprve v¹ak nìkolik definic. - -\s{Definice:} {\I Artikulace} je vrchol v grafu, jeho¾ odebráním se graf rozpadne na alespoò -dvì komponenty souvislosti. - -\s{Definice:} {\I Most} je hrana v grafu, jejím¾ odebráním se graf rozpadne na dvì -komponenty souvislosti. - -\s{Definice:} Graf je {\I 2-souvislý,} jestli¾e po odstranìní libovolného vrcholu -zùstane souvislý. - -\s{Definice:} {\I 2-souvislá komponenta} je maximální 2-souvislý podgraf. - -Jak bychom tedy pøi hledání artikulací v grafu mohli postupovat? Jako první -se nabízí tento algoritmus: - -\s{Hloupý algoritmus} - -Berme si postupnì v¹echny vrcholy grafu; pro ka¾dý zjistíme, jestli se jeho -odebráním zvý¹il poèet komponent. K tomu bychom mohli pou¾ít prùchod do hloubky, -který jsme si u¾ ukázali. Procedura Projdi(v) projde a oznaèí v¹echny vrcholy -dosa¾itelné z v, tedy v¹echny vrcholy komponenty obsahující vrchol v. Mù¾eme -tedy udìlat takovou zmìnu, ¾e si budeme nav¹tívené vrcholy oznaèovat èíslem -komponenty. - -Takový algoritmus by mìl slo¾itost $n \times O(n + m))$ (pro ka¾dý vrchol grafu -bychom n-krát spou¹tìli DFS), co¾ se nám vùbec nelíbí. Pokusme se tedy najít -nìco lep¹ího. Nejprve uèiòmì toto pozorování: - -\s{Pozorování:} v je artikulace $\Leftrightarrow$ v je koøen DFS stromu a má -alespoò dva potomky nebo v není koøen a má syna w takového, ¾e ze ¾ádného -jeho potomka nevede hrana do pøedchùdce v. - -\s{Definice:} Pøípustná cesta je taková cesta, pokud vede pøes stromové hrany -DFS stromu (mù¾e konèit i skokem zpìt). - -\figure{img7_hrany.eps}{Pøíklady pøípustných cest.}{\epsfxsize} - -\>Dále si definujme funkci low pro ka¾dý vrchol v, takto: - -\s{low(v)} = min(in[w], z v do w vede pøípustná cesta) - -\s{Pozorování:} v je artikulace $\Leftrightarrow$ v je koøen DFS stromu a má -alespoò dva potomky nebo má syna w takového, ¾e platí $low(w) \geq in[w]$. - -\s{Jak ale hodnotu funkce low(w) spoèítat?} - -low(v) = min(x, y, z) - -x = in[v] - -y = min(in[w], $\{w, v\}$ je zpìtná hrana) - -z = min(low(w), $\{v, w\}$ je stromová hrana) - -\h{DFS na orientovaném grafu} - -\figure{img5_dfso.eps}{Graf a znázornení prùbehu:}{\epsfxsize} - -\s{Hrany v dìlíme na: } -\itemize\ibull -\:stromové $\{A,B\}$, $\{B,C\}$, $\{B,D\}$ -\:zpìtné: vedou do pøedchùdce v DFS stromì (do ¹edého vrcholu) -\:pøíèné: vedou do vrcholu v jiném podstromì (do èerného vrcholu) -\:dopøedné: vedou do svého potomka (do èerného vrcholu v tém¾e podstromì) -\endlist -\bigskip - 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Hubík, V. Kolomièenko, L. Slinták)} - -\h{1. do hloubky (DFS)} - -\>$\$, $\$ - -\>Hrany rozdìlíme do nekolika tøíd -\itemize\ibull -\:{\I stromové} postupují do neoznaèených vrcholù -\:{\I zpìtné} vedou do u¾ oznaèených vrcholù -\:{\I dopøedné} vedou do vrcholù, odkud ji¾ jsme se vrátili -\:{\I pøíèné} pouze zprava doleva -\endlist - -\>{\I Pozn.: u neorientovaných grafù mohou být pouze stromové a zpìtné hrany} - -{\I Slo¾itost $\O(m+n)$, n ... poèet vrcholù, m ... poèet hran} - -\h{2. do ¹íøky (BFS)} -{\I Slo¾itost $\O(m+n)$} - -\s{Definice:} {\I Lineární uspoøádání} $<$ vrcholù grafu G je topologické $\Longleftrightarrow \forall (u,v) \in E(G) : u < v$ - -\>{\I Pozorování: Pro cyklické grafy topologické uspoøádání neexistuje.} - -\s{Vìta:} Libovolný acyklický orientovaný graf (DAG) má topologické uspoøádání a lze ho sestrojit v $\O(m+n)$. - -\proof -Spustíme DFS, $u < v$ právì tehdy, kdy¾ $\ > \$ - -hrany: -\itemize\ibull -\:stromová - $\ > \$ -\:zpìtná - existuje cyklus a to je spor -\:dopøedná - $\ > \$ -\:pøíèná - $\ > \ > \$ -\endlist -\>{\I Dùsledek:} Orientovaný graf $G$ je cyklický $\Longleftrightarrow$ DFS najde zpìtnou hranu, existuje zpìtná hrana $\Rightarrow$ existuje cyklus, neexistuje zpìtná hrana $\Rightarrow$ existuje topologické uspoøádání $\Rightarrow$ neexistuje cyklus. -\qed - - -\h{Nejdel¹í cesta v DAGU:} - -(z $S$ do ka¾dého vrcholu) - -\algo -\:Zvolíme topologické uspoøádání na $G$, BÚNO $S$ je minimum. -\:$\forall v: D(v)=-\ ; D(S)=0$ -\:Postupnì procházíme vrcholy $v \in V(G)$ v topologickém poøadí a pro $\forall v$ spoèítáme $D(v)$ -\:$D(v)=\(D(n))+1$ - -$u:(u,v) \in E(G)$ -\endalgo - -\>{\I Pozorování:} Ka¾dý DAG obsahuje {\I zdroj} (vycházejí z nìj cesty) a {\I stok} (cesty do nìj vstupují) - -\s{Rozkládání orientovaných grafù na komponenty souvislosti} - -\s{Definice:} $R$ bude relace na $V(G)$ tak, ¾e $uRv \Longleftrightarrow$ existuje orientovaná cesta v $G$ z $u$ do $v$ a opaène - -\s{Definice:} $G$ je silnì souvislý $\Longleftrightarrow \forall (u,v) \in V(G) : uRv$ - -\>{\I Pozorování:} $R$ je ekvivalence, $u...v$ $v...w$ je $u$-$w$ sled $\Rightarrow$ existuje $u$-$v$ cesta - -{\narrower -\s{Definice:} Komponenty silné souvislosti grafu $G \Longleftrightarrow$ ekvivalence tøídy relace $R$ -} - -\s{Lemma:} $\forall (G)$ a $\forall (u,v) \in V(G)$: existuje $u$-$v$ sled $\Longleftrightarrow$ existuje $u$-$v$ cesta - -\proof -Buï $S$ $u$-$v$ sled, na kterém se opakuje vrchol $z$. -Uva¾me sled $u...z$ $z...v$, co¾ je také $u$-$v$ sled, ale je krat¹í. -Iterujeme $\Rightarrow$ zbude cesta. -\qed - -\s{Definice:} Graf komponent $C(G)$ - -$V(C(G))$: SSK grafu $G$ - -$(c_1,c_2) \in E(C(G)) \Longleftrightarrow \exists v_1 \in c_1, v_2 \in c_2 : (v_1, v_2) \in E(G) $ - -\s{Lemma:} $\forall (G) : C(G)$ je DAG. - -\proof -obrázkem a sporem, existuje cyklus $c_1, c_2, ..., c_k$ v $C(G)$. -\qed - -\h{Algoritmus hladání silnì souvislých komponent grafu v \O(n)} - -\>{\I Pozorování 1:} DFS z vrcholu $v$ projde $\{w, \exists v$-$w$ cesta$ \}$. - -\>{\I Pozorování 2:} Je-li $C$ stoková komponenta a $v \in V(C)$, pak DFS z $v$ projde právì $C$. - -\>{\I Pozorování 3:} Spustíme-li DFS na celý $G$, pak vchol $v$ s maximální $\$ le¾í ve zdrojové SSK. - -\>{\I Pozorování 3*:} Nech» $C_1, C_2$ jsou SSK a $C_1, C_2 \in E(C(G)$, pak $\\{\, u \in V(C_1)\} > \\{\, v \in V(C_2)\}$. - -\>{\I Pozorování 4:} $G$ a $G^R$ mají stejné SSK ( $G^R$ má proti $G$ otoèené hrany ). - -\s{Algoritmus:} - -\algo -\:Sestrojíme $G^R$ \quad $\O(m+n)$ -\:DFS na $G^R \rightarrow \$ \quad $\O(m+n)$ -\:$T$ bude uspoøádání vrcholù podle klesajících $\$ \quad $\O(n)$ -\:$\forall v \in V(G)$ v poøadí podle $T$ \quad $\O(m+n)$ -\:pokud $v$ je¹tì nepatøí do ¾ádné komponenty, tak -\::spustím DFS z $v$ a dosa¾ené vrcholy prohlásím za dal¹í SSK \quad $\O(m+n)$ -\endalgo - -\s{Vìta:} Ka¾dý orientovaný graf lze rozlo¾it na SSK v èase $\O(m+n)$ - -\proof -Pozorovani 3*: -\itemize\ibull -\:1. DFS vstoupí nedøíve do $C_1$ : Z $C_2$ vyleze urèitì døív ne¾ z $C_1 \Rightarrow \(C_1) > \(C_2)$. -\:2. nejdøíve do $C_2$: Nejdøív se vrátím z celé $C_2$, a¾ pak nìkdy zase vlezu do $C_1 \Rightarrow \(C_1) > \(C_2)$. -\endlist - -\bye - diff --git a/9-dfs/Makefile b/9-dfs/Makefile deleted file mode 100644 index 3ef1a30..0000000 --- a/9-dfs/Makefile +++ /dev/null @@ -1,3 +0,0 @@ -P=9-dfs - -include ../Makerules