{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Crtanje grafika u Pythonu\n", "### ZA POČETNIKE\n", "\n", "#### Resursi\n", "Za crtanje grafikona u Pythonu potrebno je instalirati sljedeće programe:\n", "- Python\n", "- Numpy - modul koju izvršava većinu matematičkih operacija\n", "- Matplotlib - modul za crtanje\n", "\n", "Ako želite provjeriti da li su navedeni programi već instalirani na Vaš računar, u konzolu unesite sljedeće komande:" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ ">>> import numpy as np\n", ">>> import pylab as plt" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Ako se ne pojave nikakve greške, tada su potrebni programi instalirani. Ako se pojavi greška, potrebno ih je instalirati." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### CRTANJE JEDNOSTAVNIH GRAFIKA\n", "\n", "#### LINE PLOT" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import numpy as np\n", "import pylab as plt\n", "\n", "# Kreirajmo niz vrijednosti varijable x\n", "x=[1, 2, 3, 4, 5]\n", "# Kreirajmo niz vrijednosti varijale y\n", "y=[1, 8, 27, 64, 125]\n", "\n", "# Koristeći pylab crtamo zavisnost y(x):\n", "plt.plot(x,y)\n", "\n", "# Prikaži plot na ekranu\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### SCATTER PLOT\n", "Ako bi htjeli prikazati položaj zvijezda i galaksija u ravni tada bi mogli koristiti tzv. scatter plots, gdje jednostavno unosimo koordinate na odgovarajuće ose" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import numpy as np\n", "import pylab as pl\n", "\n", "# Kreirajmo niz vrijednosti varijable x\n", "x=[1, 2, 3, 4, 5]\n", "# Kreirajmo niz vrijednosti varijale y\n", "y=[1, 8, 27, 64, 125]\n", "\n", "# Koristeći pylab crtamo zavisnost y(x):\n", "pl.scatter(x,y)\n", "\n", "# Prikaži plot na ekranu\n", "pl.show()" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "## MANIPULACIJA GRAFOVIMA\n", "#### Promjena boje linija\n", "\n", "Vrlo je korisno na jedan graf nacrtati više linija ili tačaka, koristeći iste ose. Kako bi ih razlikovali, program za crtanje obično sam izabere različite boje. Pogledajmo kako sami možemo mijenjati boje linija na grafovima.\n" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import numpy as np\n", "import pylab as plt\n", "\n", "# Kreirajmo niz vrijednosti varijable x\n", "x=[1, 2, 3, 4, 5]\n", "# Kreirajmo niz vrijednosti varijale y\n", "y=[1.0, 8.0, 27.0, 64.0, 125.0]\n", "\n", "# Koristeći pylab crtamo zavisnost y(x):\n", "plt.plot(x,y,'r') # Oznaka 'r' predstavlja simbol crvene boje\n", "\n", "# Prikaži plot na ekranu\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "Za odabir boje linije mogu se koristiti i sljedeće oznake za boje:\n", "- 'b' - plava\n", "- 'g' - zelena\n", "- 'r' - crvena\n", "- 'c' - cijan\n", "- 'm' - magenta\n", "- 'y' - žuta\n", "- 'k' - crna\n", "- 'w' - bijela\n", "\n", "Osim navednih moguće je korisiti i RGB kod za boje. U primjeru ispod prikazano je korištenje raznih boja." ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "data": { "image/png": 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V8fUVyZZNpFw5kStXkvFK0raEBnp9MlYp9UD27NmDl5cXvr6+NG/enOHDh1Ow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\nPMrQTR2gM7DXsqxdkds+wwT4GZZleQF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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "y1=[2, 11, 32, 69, 130]; y2=[3, 14, 36, 73, 138]\n", "y3=[5, 17, 41, 78, 149] #definišemo vrijednosti y za nove linije na grafu\n", "\n", "plt.plot(x,y,'r') # Oznaka 'r' predstavlja simbol crvene boje\n", "plt.plot(x,y1,'b') # Oznaka 'b' predstavlja simbol plave boje\n", "plt.plot(x,y2,color='g') # Oznaka 'g' predstavlja simbol zelene boje\n", "plt.plot(x,y3,'#000000') # RGB oznaka crne boje\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "Osim boje linija, moguće je mijenjati i stilove tačaka. Pogledajmo npr graf:" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.plot(x,y,'b*') #b* plave zvijezdice\n", "plt.plot(x,y2,'rp') #rp crveni pentagon\n", "plt.plot(x,y3,'gs') # gs zeleni kvadratici\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Lista stilova za markere:\n", " - 's' - kvadrat\n", " - 'p' - pentagon\n", " - '*' - zvijezda\n", " - 'h' - heksagon1\n", " - 'H' - heksagon2\n", " - '+' - plus\n", " - 'x' - x\n", " - 'D' - dijamant\n", " - 'd' - tanki dijamant\n", " \n", "### NAZIVI GRAFOVA I OSA\n", "\n", "Pri crtanju grafova nezaobilazan je dio označavanje osa i određivanje vrijednosti koje one prikazuju. Nazivi osa i naslov grafa u Pythonu se ispisuju naredbom:" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "Text(0.5,1,u'Naslov grafa')" ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "plt.xlabel('Naziv x-ose')\n", "plt.ylabel('Naziv y-ose')\n", "plt.title('Naslov grafa')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Domen koji na grafu prikazuju ose određuje se naredbama:" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "plt.xlim(x_min,x_max)\n", "plt.ylim(y_min,y_max)" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "image/png": 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OGthFP+cp0ghE/ldsZm2APwM/cvftyY7P7+7TgGkABQUFHl2Ekgx3Z2nJTmaF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\nDzpGBGOB+EYRAAAAAElFTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Primjer\n", "plt.plot(x,y)\n", "plt.title('Primjer crtanja grafova')\n", "plt.xlabel('x [m]')\n", "plt.ylabel('y [m/s]')\n", "plt.xlim(2,4)\n", "plt.ylim(0,80)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Osim naziva osa i naslova grafa, vrlo je važno prikazati i legendu na grafu. Pogledajmo kako se to radi na primjeru crtanja dvije različite varijable na jednom grafu (y i y1)." ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "image/png": 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YzjoLPvgATrDOi0jK6263ACYDrYFvReRzERkoImdGJDJjTJEwYUJWKaV33gko\npbRvn9b1Tk/XAYkKFXyNsyjKtQXhld2e7X0hIqeg+zYME5H6wDznXN/cXm+MMXk5cADuu0/XOrRo\noWU0ypb1Dqanwy23wNKlMH061Kvna6xFVcj7QXhdS4lAooicAJwftqiMMTFtxQro0gUWL9YupWHD\ncixpePJJmDxZN51u1863OIu6fBOEiCQADwOnB57vnGsUxriMMTFq7Fi4804oXRr+858cA9KgieHx\nx7UFMWiQHyEaTygtiLHorKUlQHp4wzHGxKr9+2HAAJ2t2qqVTmWtWTPHSUuWwM03awnvESNsbwef\nhZIgtjnnpoY9EmNMzFq2TLuUli3T2UqPP657SmezY4cOSleooK2I0qX9CNUECCVBPCYi7wBfA4cy\nnnTOfRK2qIwxMWP0aF0EfeKJ8OWX0LZtkJPS0jSDbNwI334Lp54a6TBNEKEkiFuBBkAJsrqYHGAJ\nwhiTq337NDG8/z5ccomOPZxySpATndPpTLNmaTZp0SLSoZpchJIgGjvnzgl7JMaYmLFkiTYIVqyA\nxx6DRx8NKLoXaPduLd09aZIOSPfsGfFYTe5CSRDzReRs59yysEdjjCnUnNPFbgMGaKG9mTPh0ktz\nOXnBAujaFTZsgOeeg3/8I6KxmvyFsm69FbBIRFaIyGIRWSIii8MdmDGmcNm7F268UTd4u/BCWLQo\nl+TgnG70c8EFuq/0nDlw//1WRiMKhdKCaF/QFxWRisA7QEN0PKM3sAIYD8QB64AuzrldBX1tY0zB\n+/ln7VJas0YXvT34YC6f9zt3wq23wtSpWnxv1CioXDni8ZrQ5JuynXO/B/s6zuu+AnzhnGsANAaW\nA/8CvnbO1UdnTP3rOK9hjAkz5+CNN+D887V0xuzZOo01aHKYN0/3cZg+XVsQU6ZYcohyuSYIEfkp\nvxeHck6Q11QALgLeBXDOHfbKiF+D7laH9+e1R/vexpjISUnRVkO/ftqVtGiRdi39RXq6jjFceKEu\nfvjvf2HgQFsEVwjk1cX0t3zGGgQ46RiuWRfYBowSkcbAQmAgcLJX7wnn3CYRqX4M722MiYCkJE0O\n69dnjS8HbTVs364lM6ZPhxtu0BHszG3iTLTLK0E0COH1R/I/Jeg1mwH3OOd+EJFXOIruJBHpA/QB\nqF279jFc3hhzrJyDV1/VMeUaNWDuXO1eCmruXN3gYds23RGub19rNRQyeZX7Pt5xhtwkA8nOuR+8\n7yeiCWKLiJzitR5OAbbmEtdIYCRAQkKCC1OMxpgcdu3SLUGnTMlnfDk9XbeFGzIE6taF+fN1swdT\n6ER8XplzbjOwQUQydpxtAywPweZmAAAZIElEQVQDpgIZq2R6Ap9GOjZjTHAZn/H/+Y9W4M51fHnL\nFmjfXveO7tIFFi605FCIhbwfRAG7BxgrIiWBNWg5jxOACSJyG7AesJ3JjfFZeromhAcf1Mqr332n\nhVaDmjVLF0Ls3g0jR+oKaetSKtRC2Q+iPzC2INckOOcWAQlBDrUpqGsYY47P9u3Qq5e2Gq6/Xst0\nBx1fPnJEN/h54gk480ytyNfItouJBaF0MdUAFojIBBFpL2K/EhgT6777TnuGZszQ8eWJE3NJDps2\naXnWoUPhppt0epMlh5gRykK5R4D66LqFXsAqEfm3iJwR5tiMMRGWMb7cujWUKqVr2/r1y6WnaMYM\nXfg2fz4kJsJ770G5cpEO2YRRSIPUzjkHbPa+0oBKwEQReS6MsRljImjrVrjiCnjoIejUCX76CZo1\nC3JiWpoOQl9+OVStqq2GW2+18YYYFMoYxAB0VtF2tH7S/c65VBE5AVgFDA5viMaYcJs9G3r00FJJ\nI0bAHXfk8nmfnKwnzp2rc15few3Klo10uCZCQpnFVBW4Pue6COdcuohcGZ6wjDGRcOQIPPWUDiHU\nqwdffJHHEMLnn+uq6IMH4YMPdMzBxLRQxiCG5LZozjm3vOBDMsZEwubN0K6dbujTo4cuWQiaHFJT\nYfBg6NgRTjtNT7TkUCT4tQ7CGOOjmTN1ycLevTq+3KtXLl1K69dDt246Wn3nnfDSS1CmTKTDNT6x\nHTqMKULS0nT7z3btdHx5wYI8xpenTtVZSr/+Ch99BG+9ZcmhiLEEYUwRsXEjtGmjG/r06gU//gjx\n8UFOPHwY7r0XrrkG6tTR6Uxdu0Y6XBMFrIvJmCLgiy/g5pt1U5/339fHQa1dq8lgwQK45x54/nld\nEGGKJGtBGBPDUlPhX//S9Q2nnKJLFnJNDpMm6fLplSv18auvWnIo4ixBGBOj1q/XFdHPPgt9+sAP\nP0CDYLu8HDwI/fvr6rgzz9QNpq+/PtLhmihkXUzGxKDPPtNxhsOHYdw4nYgU1OrVWpb755913OGZ\nZ6BkyUiGaqKYtSCMiSGHD+v2n1dfDaefruPLuSaHjz7SWhrr1sGnn2pdb0sOJoAlCGNixNq1cOGF\n+jnfrx98/z3Urx/kxAMHdE1D9+7QsCEsWqQZxZgcrIvJmBgwebKuZwAtzX3DDbmcuGKFdiktXqyr\no4cNgxIlIhanKVysBWFMIXboEAwYoGPKZ56pXUq5JocxY+Dcc+GPP7Su0rPPWnIwebIEYUwhtXo1\ntGypBVUHDdJNfurWDXLin39q5dWbb9Yxh0WLdN6rMfmwLiZjCqEJE3TL52LFYMoUXfQc1NKl2qW0\nfLnu4fDYY1Dc/tub0FgLwphC5MABuPtuXewcH6+NgaDJwTkYNQrOO083l/7yS9032pKDOQqWIIwp\nJFasgBYttGbe/ffDnDk6lfUv9u3TfRt699YXLFqk+0Ybc5Ts1wljCoGxY3VmaunSMG2abs0Q1OLF\n2qW0apXuAvTww9oPZcwx8K0FISLFRORnEZnmfV9HRH4QkVUiMl5EbMWOKfL279exhptu0jJJixbl\nkhycg5EjoXlzSEmBr7+GIUMsOZjj4mcX00AgcEe6Z4GXnHP1gV3Abb5EZUyUWLZMP+8TE+Ghh+Cb\nb6BmzSAn7tmjW8LdeSdcfDH88osWYTLmOPmSIESkJtAReMf7XoBLgYneKe8B1/oRmzHRYPRoHV/e\nulVLdT/1VC7jyz/9pGsbJkzQk6ZPh+rVIx2uiVF+tSBeBgYD6d73VYDdzrk07/tk4LRgLxSRPiKS\nJCJJ27ZtC3+kxkTQvn3Qs6euim7eXBsD7doFOdE5GD4czj9fpzbNnq3NjBNs3okpOBH/1yQiVwJb\nnXMLA58OcqoL9nrn3EjnXIJzLqFatWphidEYPyxZoq2GDz7Q5QozZ+oeDn+xezd07qwb+lx2mQ5M\nXHhhxOM1sc+PWUwXAFeLSAegNFABbVFUFJHiXiuiJvCHD7EZE3HOwTvvaMmMihU1MVx6aS4nL1ig\niyA2bNDd3u67z1oNJmwi/i/LOfegc66mcy4O6AbMcs7dCHwDdPJO6wl8GunYjIm0vXvhxht1Q59W\nrbQxEDQ5OAcvvwwXXABHjugiiH/+05KDCato+tf1AHCfiKxGxyTe9TkeY8Lq55+1NNL48VpU9csv\n4eSTg5y4cydce61u6HPFFfrC88+PeLym6PF1oZxzbjYw23u8BmjuZzzGRIJz8Oab+nlftapOX73o\nolxOnjdPd/zZtElbEAMGgAQbsjOm4EVTC8KYmJeSogud+/WDNm20SylockhPh+ee08HnYsXgv/+F\ngQMtOZiIslIbxkRIUpImh/XrdSuGXIcQtm/XWkrTp+vmDu+8o6PXxkSYtSCMCTPn4JVXdO+GtDQd\nXx48OJfkMHcuNGmipTJefx0+/tiSg/GNJQhjwmjnTrjuOt3Qp3177VJq2TLIienpuhK6dWsoUwbm\nz4e+fa1LyfjKupiMCZP583XJwqZN8OKLmiSCft5v2aK7vc2YoQPSI0ZAhQoRj9eYnKwFYUwBO3Qo\na3z5hBN0K9B7780lOcyapV1Kc+dqNdYPP7TkYKKGJQhjCkhysu7qWasWPPAAXH21LlloHmzy9pEj\n8PjjWirjpJPghx/gjjusS8lEFetiMuY4OAfffqt186ZM0aGEq66C/v31sz/o5/2mTbp8+ptvtGvp\njTegXLmIx25MfixBGHMM/vwTxozRxPDrr1CpkpZFuvtuqFMnjxfOmKG7/+zdq3tG9+oVqZCNOWqW\nIIw5CqtX6y/8iYm66K1JE3j3XR1bLls2jxempWmX0r//DWefra2Hs8+OVNjGHBNLEMbkIz1dN+0Z\nPlzXrhUvDp06abXt888PYdggOVl3fJs7F267DV59NZ9sYkx0sARhTC5279ZeoNdfh//9D2rU0EZA\nnz657NMQzOef66rogwe1T+rGG8MZsjEFyhKEMTksWaKthTFjYP9+rbA9bBhcfz2ULBnim6SmwsMP\n654NjRrplqBnnRXWuI0paJYgjEGHCKZM0cTw7bdQurT2CvXvD02bHsUbpabCf/4DTz8NP/4Id92l\nq+TKlAlb7MaEiyUIU6Rt3Qpvvw1vvaVDBXFxusitd2+oUuUo3mjZMh25/uADfdMaNeCjj3QptTGF\nlCUIUyT9+CO89pr2/Bw+DG3b6lhDx45aXTskKSm6209ioi50K15cF0H07q2Fl4rbfy9TuNm/YFNk\nHDyoCWH4cN3auXx5uPNOrYnXoEGIb5KeruVYExNh4kQ4cECnq/7f/+n6hurVw/ozGBNJliBMzNuw\nQbuQ3n4btm3TZDB8uC5iDrns0YYN8N57Oq1pzRp94S23aGvhvPOsRIaJSZYgTExyDmbPziqBAVkl\nMNq0CfHz/NAh+PRTbS189ZW+6SWXwNChOqXJ1jKYGGcJwsSUffuySmAsXQqVK8P99+tkori4EN9k\n0SJNCmPH6oYOtWppFb5evaB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LlMYUIOtiMiY0lYFy6JanpUN8zaGAx+kB36djv5yZQsAS\nhDGhGQk8CowFnvU5FmMiwn6LMSYfInILkOac+9Arof29iFzqnJvld2zGhJOV+zamAHh7ZU9zzuU5\nuymX17YG/umcu7KAwzLmuFgXkzEF4whw0rEslAPeAHaFJSpjjoO1IIwxxgRlLQhjjDFBWYIwxhgT\nlCUIY4wxQVmCMMYYE9T/A5li/wRtpWjLAAAAAElFTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.plot(x,y,'r', label='Prva linija') # label - naziv krive\n", "plt.plot(x,y1,'b', label='Druga linija')\n", "plt.legend() # Ova linija koda omogucava da se \"label\" prikaze na grafu\n", "plt.xlabel('x [m]')\n", "plt.ylabel('y [m/s]')\n", "plt.title('Primjer crtanja grafova')\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Postoji više stilova kojima se mogu predstaviti navedeni grafici. Možda i najjednostavniji način je korištenje naredbe: plt.style.use('Naziv stila'). Naprimjer:" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "image/png": 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bk9NRUFoFzw6OmB6jRr+endu0BgY7ERFRCxWXVePLPRlITddCYWuDuCFd8eiwQDgoFW1e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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#Primjer:\n", "plt.style.use('seaborn')\n", "plt.plot(x,y)\n", "plt.title('Primjer crtanja grafova')\n", "plt.xlabel('x [m]')\n", "plt.ylabel('y [m/s]')\n", "plt.xlim(2,4)\n", "plt.ylim(0,80)\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "data": { "image/png": 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ORERURXUbNsCAj95DZ/+eKCo0IGruImz+eT4KbuTVeC1s7ERERPdJo9Wi+/MB6P3WKOht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\nc+aU/Pmvv/5Cp06dVHdJ4fLyAUDfvn0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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#Primjer:\n", "plt.style.use('dark_background')\n", "plt.plot(x,y)\n", "plt.title('Primjer crtanja grafova')\n", "plt.xlabel('x [m]')\n", "plt.ylabel('y [m/s]')\n", "plt.xlim(2,4)\n", "plt.ylim(0,80)\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Za više o stilovima pogledati službenu dokumentaciju Style Sheets Reference. \n", "\n", "### Crtanje histograma\n", "Histogrami se često koriste u nauci pa je vjerovatno da ćete u nekom trenutku trebati crtati histograme. Pogledajmo kako jednostavno nacrtati histogram u Pythonu." ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [], "source": [ "# Generisanje podataka - skup random brojeva sa normalnom (Gaussovom) raspodjelom\n", "import numpy as np\n", "mean=5.0 #srednja vrijednost\n", "stdev=1.0 # standardna devijacija\n", "N=10000 #broj tacaka koje cemo generisati\n", "xx=np.random.normal(mean,stdev,N) #funkcija koja generise N random brojeva sa normalnom raspodjelom" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "image/png": 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U6NG6bO/evTp69Kj27t2r//3vf7Lb7br44os1YcKEQI/WLSNGjPC+8Gf48OGK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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.style.use('seaborn') #stil grafa\n", "plt.hist(xx) \n", "plt.xlabel('x')\n", "plt.ylabel('Ucestalost')\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Širina \"bina\" u histogramu se može definisati i ručno. Naprimjer, naredbom plt.hist(x,20) tražimo da se cijeli opseg izdjeli na 20 jednakih segmenata u kojima će se brojati podaci. Osim toga, moguće je odrediti i širinu bina definisanjem (x_min,x_max,bin_width). Oba načina su prikazana u primjerima:" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "image/png": 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mTdMvf/nLYMfyiZqaGo0ZM0YZGRn67W9/G+w47bZv3z5NmzZNvXv3liT17dtX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\nRK5CYII=\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.hist(xx,20)\n", "plt.xlabel('x')\n", "plt.ylabel('Ucestalost')\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [ { "data": { "image/png": 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w7++/Pz62EyrBmegSQV5ZWamRI0dKki699FI1NjbqyJEj6tOnT4grCz8ENYD2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\nAACDEeQAABiMIAcAwGD/C/pBj5DDxz3sAAAAAElFTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "bins=np.arange(0,10,0.2) # za x iz intervala [0,10] širina bina je 0.2\n", "plt.hist(xx,bins)\n", "plt.xlabel('x')\n", "plt.ylabel('Ucestalost')\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Moguće je prikazati više histograma istovremeno:" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "image/png": 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MGBG8wGX48OFKSEhQY2NjxP9BMnToUH3zm9+Uw+HQ9ddfrwEDBkT8c/BC1dXV\nWrlyZbjLCJna2lqlpaVJOv/HY2Njozo7O+VwRHZEff/73w9+npGR0evnX8Sc+raiM2fOqKioSFu3\nbrXUBUq///3vg2cHmpqa1NLSEvHvOW3YsEF79+7Vyy+/rFmzZmnhwoURH9LS+SOzXbt2SZK8Xq8+\n+ugjS1xTkJaWpqNHj+rcuXP6+OOPLfEc/ExjY6MGDBhgibMen7nhhhtUV1cnSTp58qQGDBgQ8SH9\n1ltvadmyZZKk3/72t7r55psVFdW7yI2Y70R9fb3Wr1+vkydPyuFwqKKiQhs3bozogHvllVfk8/m0\nePHi4Nj69es1bNiwMFbVd3PmzNGKFSs0d+5ctbW16emnn+71ExT9KzMzU0uWLFFFRYXa29u1evVq\nSwRAUlKSpkyZogcffFCtra1auXKlZZ6DXq9X8fHx4S4jpGbPnq3ly5dr3rx56uzs1OrVq8NdUp+N\nGjVKgUBAs2fPlsvl0vr163u9LW4hCgCAwazxJyYAABZFUAMAYDCCGgAAgxHUAAAYjKAGAMBgBDUA\nAAYjqAEAMBhBDQCAwf4f46o2jDkXUMIAAAAASUVORK5CYII=\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.hist(xx,10,label='Uzorak 1')\n", "plt.hist(xx,20, label='Uzorak 2')\n", "plt.legend()\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Crtanje više grafova na jednoj površini - Multiplot/Subplot" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "image/png": 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SeHDm9yVabuHE7mUcifvSFrWIiIiBqVCLiIgYmHZ9i4iUoZLu+hW5HG1Ri4iI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\ncb+//H/sO3aOO9rVY0jPloa/2YZRXu/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Wa5Yqp+sQEZBt0CM3S4/xJ4R1jjF92VenI1oI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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig1=plt.figure()\n", "fig1.suptitle('Primjer vise grafova na jednoj slici') #Naslov slike\n", "\n", "plt.subplot(2,2,1) # brojevi (2,2,1) oznacavaju da se radi o multiplotu dimenzija 2x2, i da crtamo u 1. subplotu\n", "plt.hist(xx,10, label='Histogram 1')\n", "plt.legend()\n", "\n", "plt.subplot(2,2,2)\n", "plt.hist(xx,20, label='Histogram 2')\n", "plt.legend()\n", "\n", "plt.subplot(2,2,3)\n", "plt.plot(x,y1, label='Line plot')\n", "plt.legend()\n", "\n", "plt.subplot(2,2,4)\n", "plt.scatter(x,y1, label='Scatter plot')\n", "plt.legend()\n", "\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Margine je moguće podešavati sa naredbom: pl.subplots_adjust(left=0.08, right=0.95, wspace=0.25, hspace=0.45) " ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 2 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython2", "version": "2.7.14" } }, "nbformat": 4, "nbformat_minor": 2 }