diff --git a/Entrega_ejercicio1.ipynb b/Entrega_ejercicio1.ipynb
index 440fcb036b2314a62e69a9d6b4727da9e082daa2..6c8ffc18dee5eda7f36f5e4fc76e3aca1f78716e 100644
--- a/Entrega_ejercicio1.ipynb
+++ b/Entrega_ejercicio1.ipynb
@@ -89,76 +89,205 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 11,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [],
    "source": [
-    "enanas=open(\"./data/dwarfs.csv\",\"r\")\n",
-    "gigantes=open(\"./data/giants.txt\",\"r\")\n",
-    "secuenPrin= open(\"./data/ms.csv\",\"r\")\n",
-    "superG = open(\"./data/supergiants.txt\",'r')"
+    "# Import numpy as np\n",
+    "import numpy as np\n",
+    "from matplotlib import pyplot as plt"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": 2,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "\n",
+    "# asignacion de los arrays sin tener en cuenta la primer fila dado que contienen \n",
+    "# los strings correspondientes a los nomres de las columnas.\n",
+    "\n",
+    "np_dwarfs = np.loadtxt(open('./data/dwarfs.csv','rb'),delimiter=\",\", skiprows=1)\n",
+    "np_giant = np.loadtxt('./data/giants.txt',skiprows=1)\n",
+    "np_meanSec = np.loadtxt(open('./data/ms.csv','rb'),delimiter=\",\", skiprows=1)\n",
+    "np_supGiants = np.loadtxt('./data/supergiants.txt',skiprows=1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
    "metadata": {},
    "outputs": [
     {
      "output_type": "stream",
      "name": "stdout",
      "text": [
-      "\nlum temp radius\n304.2285727480961 3654.601099459581 145.4834741161055\n58.8843655355589 3808.609875061861 66.64293840181843\n9.246981739382225 3991.7516919319555 27.60343000307192\n58.50594519500058 4164.818179799484 50.83296773697527\n32.03317600852812 4425.7738830794915 33.290930956014336\n\nlum,temp,radius\n0.0007755324957585,3577.0039256299824,0.8147025400610959\n0.0026375457408893,3691.1685428724395,1.2097780280601054\n0.0068233869414166,3793.5064935064934,1.6300271016310401\n0.019733312795365,3862.4714234559947,2.3615735865586163\n0.0404017335373,3963.530109378392,2.910923790565858\n0.0446272370762251,4072.0044970377617,2.7933964301271246\n0.0995405417351525,4580.719962436781,2.704681268709928\n0.1156644774165644,4346.348736126518,3.3622005248266076\n0.1298972628897854,4695.226277390441,2.793751279531523\n0.1430869412749338,4471.937939664698,3.361011643263825\n0.14941699574067,4866.084384156673,2.654229140930363\n0.2303562500117534,4781.484866060218,3.3265110014939836\n0.2316327695987447,5020.665377025431,2.8797413980618796\n0.4446312674691083,4943.405869870266,3.9159624063029925\n0.4600446663934781,5372.794136511371,3.0919803066608837\n0.483503920591621,5089.353837350647,3.7109865637335324\n0.5765009137698545,5157.198462191696,3.8264477478502\n0.7164732823911085,5407.436535533052,3.620954165944817\n1.5233510631495686,5277.659008876406,5.266393911290288\n2.674237657088991,5320.175641469432,6.4390145934030105\n2.831391995799379,5218.159034237557,6.981767587044968\n0.4230580857765231,5501.092963336511,2.7856744962997153\n1.3341356829031052,5581.263433546334,4.2227926410310594\n1.3702505971242445,5650.006059514563,4.114249072313389\n5.910170366102436,5702.764173000684,7.179613790311017\n4.180228289540324,5749.3487918685,6.100161755499559\n0.7827084095906116,5793.079693336562,3.050905892702073\n4.462723707622523,5833.797626353467,5.993813731897635\n2.4547089156850297,5875.134233597396,4.620233657456517\n2.032357010936221,5917.104412474484,4.193625284705548\n13.353650333271858,5959.723556610094,8.715232443378552\n4.180228289540324,5995.087567306274,5.380352471933031\n1.6982436524617432,6034.913844498554,3.6787823775803448\n5.855985598492877,6071.247254879856,5.928209736446253\n5.128613839913647,6099.833677253124,5.5432356393813045\n5.272298614228228,6132.8607634715145,5.514777640543777\n6.873849195903229,6170.479670332324,6.020610660680214\n1.855239575549284,6204.338617768767,3.507444785668547\n9.745407417663063,6238.600489616528,6.698472762176267\n13.689891307007349,6268.916117485526,7.563101772989428\n6.9951978105121295,6299.551258613002,5.697816760849552\n1.1137815001346651,6334.960933732096,2.6866153858681563\n3.715352290971725,6366.29885586778,4.286040342727869\n4.839494493016626,6397.973464345886,4.693642602129755\n3.1275193114079816,6429.990488239978,3.882990510730856\n4.08131391596972,6462.35579104865,4.254658685973774\n1.8845167417215536,6499.778878315434,3.0697398631178183\n6.332861644521973,6532.910886883062,4.909498347010474\n3.95548735055562,6566.410523451448,4.0050987482168345\n37.67037989839087,6600.28425298352,9.71470018239125\n2.926846862378787,6639.4636614588035,3.4346170836452394\n172.66328527432367,6674.161523966186,17.274567456268493\n4.562469770768502,6719.355133622976,3.957441786275842\n2.82878538797013,6765.217713727657,3.2026685027706336\n4.242286549229503,6811.764999302448,3.689592055621458\n14.873048700465302,6859.013236653516,5.968873814573399\n24.957437948315693,6896.257195712109,7.2236545725603065\n22.59435770220978,6950.232159734053,6.781400371625055\n5.455065881703732,7016.228131294576,3.733586485807925\n11.29275744209416,7083.603180377171,4.853719202307294\n203.98583002685623,7152.403288207273,15.003802479179074\n9.315367652385738,7234.535498341698,4.21857101852759\n11.738159324832203,7318.753220964585,4.469366917678023\n10.529312128434391,7405.14119931661,4.131210161401874\n17.202834055304336,7500.209880697782,4.8387933039018725\n9.212977276685557,7597.989433378192,3.6256114935303296\n24.547089156850294,7719.078325658027,5.117065515396784\n2.582260190634596,7844.479085138227,1.9807286907766328\n18.163519311765118,7967.094933834219,4.125697142084283\n25.18836627841739,8086.413600896844,4.497068144899971\n67.79536449241948,8209.73417911049,6.385722390848322\n3.627438014764577,8337.27255903328,1.890102350055763\n53.161839507396266,8477.663471915403,5.261732944558396\n32.809529311311906,8623.378606264407,4.1217814320592865\n20.02626690340902,8765.677098375048,3.221075579105178\n70.59923578936672,8913.273780333835,5.071373314707297\n22.782427662500808,9047.016257686135,3.0849008372886146\n8.433347577642751,9195.343798483531,1.9743011859631858\n21.34027442848976,9359.633453461309,2.7140684565340436\n79.65260797837782,9519.697182099015,4.368455530290607\n94.6237161365793,9674.687625366816,4.458681664013893\n79.57927898970922,9847.112368192616,3.94557805349764\n307.0435650730065,10014.343360926072,6.437687435295006\n52.57750822566941,10200.701560731035,3.007095325440518\n21.757049509257943,10394.975023895338,1.9965811662870714\n46.30202658603084,10625.406633713012,2.528835865253225\n177.82794100389228,10896.877544532776,4.016160951520392\n111.48078033638414,11231.323161835167,3.043018202353103\n140.34598729211754,11709.13011562431,2.94458045118519\n303.3891184194272,13010.740358521576,2.921536322041534\n\nlum temp radius\n359749.33515574306 3801.042586542401 278.0558321276341\n416869.3834703363 4398.9623536929475 190.27839481572818\n1000000.0 5465.163391615079 140.8091131850408\n920449.5717531759 7837.395137000656 46.18755636109287\n779830.1105232593 10200.701560731035 19.604243576204354\n\n"
+      "[[1.08842874e-04 5.05064470e+03 7.09693012e+00]\n [1.27526371e-04 5.96754345e+03 4.58399582e+00]\n [2.30356250e-04 6.67416152e+03 4.15107752e+00]\n [2.68658138e-04 7.21676297e+03 3.49175414e+00]\n [4.72498028e-04 7.79518440e+03 3.47273628e+00]\n [6.13196970e-04 8.40269528e+03 3.07733757e+00]]\n"
      ]
     }
    ],
    "source": [
-    "print(enanas.read())\n",
-    "enanas.close()\n",
-    "print(gigantes.read())\n",
-    "gigantes.close()\n",
-    "print(secuenPrin.read())\n",
-    "secuenPrin.close()\n",
-    "print(superG.read())\n",
-    "superG.close()"
+    "print(np_dwarfs)\n",
+    "#print(np_giant)\n",
+    "#print(np_meanSec)\n",
+    "#print(np_supGiants)"
    ]
   },
   {
+   "cell_type": "code",
+   "execution_count": 4,
+   "metadata": {},
+   "outputs": [],
    "source": [
-    "linea de codigo para tomar cargar y leer los archivos"
-   ],
-   "cell_type": "markdown",
-   "metadata": {}
+    "# seccionar el array de datos en variables para temperatura en eje x\n",
+    "# luminosidad para el eje y, teniendo en cuenta el orden de los datos\n",
+    "#  en los archivoes en data y finalmente otra variable para los tamaños asociados\n",
+    "\n",
+    "### ENANAS BLANCAS\n",
+    "y_dwarfs=np_dwarfs[:,0]\n",
+    "x_dwarfs=np_dwarfs[:,1]\n",
+    "s_dwarfs=np_dwarfs[:,2]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 5,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "### GIGANTES\n",
+    "x_giants=np_giant[:,1]\n",
+    "y_giants=np_giant[:,0]\n",
+    "s_giants=np_giant[:,2]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 6,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "### SECUENCIA PRINCIPAL\n",
+    "x_meanSec=np_meanSec [:,1]\n",
+    "y_meanSec=np_meanSec[:,0]\n",
+    "s_meanSec=np_meanSec[:,2]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "### SUPER GIGANTES\n",
+    "x_supGiants=np_supGiants [:,1]\n",
+    "y_supGiants=np_supGiants[:,0]\n",
+    "s_supGiants=np_supGiants[:,2]"
+   ]
   },
   {
    "cell_type": "code",
-   "execution_count": 14,
+   "execution_count": 8,
    "metadata": {},
    "outputs": [
     {
      "output_type": "stream",
-     "name": "stdout",
      "text": [
-      "lum,temp,radius\n\n0.0001088428737943,5050.64469616304,7.0969301209782705\n\n0.0001275263706459,5967.543450190654,4.583995818362709\n\n0.0002303562500117,6674.161523966186,4.151077515952629\n\n0.0002686581377268,7216.76297425465,3.4917541443148004\n\n0.0004724980276801,7795.1843950015245,3.472736275515576\n\n0.0006131969697156,8402.695283320794,3.0773375682156487\n\n\n"
-     ]
+      "\u001b[0;31mSignature:\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mxkcd\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mscale\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;36m1\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mlength\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;36m100\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mrandomness\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;36m2\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n",
+      "\u001b[0;31mDocstring:\u001b[0m\n",
+      "Turn on `xkcd <https://xkcd.com/>`_ sketch-style drawing mode.  This will\n",
+      "only have effect on things drawn after this function is called.\n",
+      "\n",
+      "For best results, the \"Humor Sans\" font should be installed: it is\n",
+      "not included with Matplotlib.\n",
+      "\n",
+      "Parameters\n",
+      "----------\n",
+      "scale : float, optional\n",
+      "    The amplitude of the wiggle perpendicular to the source line.\n",
+      "length : float, optional\n",
+      "    The length of the wiggle along the line.\n",
+      "randomness : float, optional\n",
+      "    The scale factor by which the length is shrunken or expanded.\n",
+      "\n",
+      "Notes\n",
+      "-----\n",
+      "This function works by a number of rcParams, so it will probably\n",
+      "override others you have set before.\n",
+      "\n",
+      "If you want the effects of this function to be temporary, it can\n",
+      "be used as a context manager, for example::\n",
+      "\n",
+      "    with plt.xkcd():\n",
+      "        # This figure will be in XKCD-style\n",
+      "        fig1 = plt.figure()\n",
+      "        # ...\n",
+      "\n",
+      "    # This figure will be in regular style\n",
+      "    fig2 = plt.figure()\n",
+      "\u001b[0;31mFile:\u001b[0m      /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages/matplotlib/pyplot.py\n",
+      "\u001b[0;31mType:\u001b[0m      function\n"
+     ],
+     "name": "stdout"
     }
    ],
    "source": [
-    "enanas = open(\"./data/dwarfs.csv\",\"r\")\n",
-    "while(True):\n",
-    "    linea = enanas.readline()\n",
-    "    print(linea)\n",
-    "    if not linea:\n",
-    "        break\n",
-    "enanas.close()"
+    "plt.xkcd?\n",
+    "\n"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 9,
    "metadata": {},
-   "outputs": [],
-   "source": []
+   "outputs": [
+    {
+     "output_type": "display_data",
+     "data": {
+      "text/plain": "<Figure size 576x432 with 1 Axes>",
+      "image/svg+xml": "<?xml version=\"1.0\" encoding=\"utf-8\" standalone=\"no\"?>\n<!DOCTYPE svg PUBLIC \"-//W3C//DTD SVG 1.1//EN\"\n  \"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\">\n<!-- Created with matplotlib (https://matplotlib.org/) -->\n<svg height=\"386.05625pt\" version=\"1.1\" viewBox=\"0 0 504.978125 386.05625\" width=\"504.978125pt\" xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\">\n <metadata>\n  <rdf:RDF xmlns:cc=\"http://creativecommons.org/ns#\" xmlns:dc=\"http://purl.org/dc/elements/1.1/\" xmlns:rdf=\"http://www.w3.org/1999/02/22-rdf-syntax-ns#\">\n   <cc:Work>\n    <dc:type rdf:resource=\"http://purl.org/dc/dcmitype/StillImage\"/>\n    <dc:date>2021-02-10T23:09:43.698703</dc:date>\n    <dc:format>image/svg+xml</dc:format>\n    <dc:creator>\n     <cc:Agent>\n      <dc:title>Matplotlib v3.3.3, https://matplotlib.org/</dc:title>\n     </cc:Agent>\n    </dc:creator>\n   </cc:Work>\n  </rdf:RDF>\n </metadata>\n <defs>\n  <style 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\n"
+     },
+     "metadata": {
+      "needs_background": "light"
+     }
+    }
+   ],
+   "source": [
+    "k=10\n",
+    "opacidad=0.8\n",
+    "colors= 2 * np.pi * np.random.rand(6) # ensayo para generar colores FAIL\n",
+    "\n",
+    "plt.figure(figsize=(8,6))\n",
+    "plt.scatter(x_dwarfs,y_dwarfs,s=k*s_dwarfs,alpha=opacidad)\n",
+    "plt.scatter(x_giants,y_giants,s=k*s_giants,alpha=opacidad)\n",
+    "plt.scatter(x_meanSec,y_meanSec,s=k*s_meanSec,alpha=opacidad)\n",
+    "plt.scatter(x_supGiants,y_supGiants,s=k*s_supGiants, alpha=opacidad)\n",
+    "plt.yscale('log')\n",
+    "\n",
+    "\n",
+    "# personalizaciones\n",
+    "\n",
+    "## lables de ejes y titulo de la gráfica\n",
+    "plt.xlabel('Temperatura '+r'$(K)$')\n",
+    "plt.ylabel('Luminosidad '+r'$(L_{SOL})$')\n",
+    "plt.title('Diagrama de Hertzprung-Russell')\n",
+    "\n",
+    "## Textos para clasificación de estrellas\n",
+    "plt.text(6000,0.001,'Enanas Blancas')\n",
+    "plt.text(10000,10,'Secuencia principal')\n",
+    "plt.text(4500,20,'Gigantes Rojas')\n",
+    "plt.text(4500,20e+6,'Supergigantes Rojas')\n",
+    "plt.text(8000,10e+6,'Supergigantes Azules')\n",
+    "## limites eje y\n",
+    "plt.ylim(1.0e-5,1.0e+8)\n",
+    "\n",
+    "\n",
+    "\n",
+    "\n",
+    "plt.show()"
+   ]
   }
  ]
 }
\ No newline at end of file