diff --git a/.gitignore b/.gitignore
new file mode 100644
index 0000000..94bebcc
--- /dev/null
+++ b/.gitignore
@@ -0,0 +1,5 @@
+*.egg-info/
+dist/*
+*.pyc
+.ipynb_checkpoints
+.vscode
diff --git a/README.md b/README.md
new file mode 100644
index 0000000..9b73347
--- /dev/null
+++ b/README.md
@@ -0,0 +1,5 @@
+# igor-tools
+
+Simple tools to manage IGOR Pro `.itx` files.
+
+See `example.ipynb` for usage.
\ No newline at end of file
diff --git a/example.ipynb b/example.ipynb
new file mode 100644
index 0000000..6bbe582
--- /dev/null
+++ b/example.ipynb
@@ -0,0 +1,172 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 1,
+   "id": "7a30f02f",
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "import numpy as np\n",
+    "import matplotlib.pyplot as plt\n",
+    "\n",
+    "import igor_tools"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 2,
+   "id": "c9d0bd7d",
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<igor_tools.igor.Wave1d at 0x150fec4da520>,\n",
+       " <igor_tools.igor.Wave2d at 0x150fec521670>]"
+      ]
+     },
+     "execution_count": 2,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "# Read an .itx file containing multiple waves\n",
+    "waves = igor_tools.read_itx(\"example_files/waves_1d_and_2d.itx\")\n",
+    "waves"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "id": "837b744c",
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": [
+       "<Figure size 432x288 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "plt.plot(waves[0].x_arr, waves[0].data)\n",
+    "plt.xlabel(f\"{waves[0].x_symbol} {waves[0].x_unit}\")\n",
+    "plt.show()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 4,
+   "id": "72a10cf1",
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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P8iMy2WPPHh0vVDRmowIr1PRS4zUcczONfHm8x+gtsVncOaUePqQVNovJBC0APkVfeAijjtUfU+1L1caSNgR/51TSmbByn6U25wRVSgAAMzV8xh/UP2xnHG8q14PPG7Y/t5XKCeoS/pAn9uwp/jVj1rNhZDWSgD+7HVkzZl016dI++ql8X/8WdlNuIAzXMlrBEm8JlQ64yP3R75EJs7iFK2n7wj3Rti+tzot1nsC/kneNgX71AncEfXQLi4VYiHhUZCQkdk08/pr7x4ak6zrleLq7ONouQacOvIdARc94SrzNsbyFYdyxUPVkWQVj5WEIi6Vw2RiqtBTolaojdW34KVJXWF8pZmWhPdlwYf/Z/U8p5fqulML7T+Ff897uue3FgXdhv58ipNfUv3LMJu8rHLMPQ1ggPWFmoJnIS4tiMEon3BLgK8Xr8adwDTOBs3LQnQpUm/2We24/FiHHm6qvlD/HG/69wD9re0ixd+dfj/JktEDvWjE4ceV7T473HH845mJzpWCReTgQdUc5GPoa0EyMNwEHTpUxqzdwHybbHgJ2Mvyr2h/5bVJvikpXwtiki/VbqsxS/gLe5HtLPUtOYJTwB1QCMDTlLYzXlWNudm+i7bN3nxtzhYvTgxAWyW5LISpT96bKL33xOV5gxr8K1Xokv3+fK2cNbiWG5i2hCU+m31IuxFL+IroH/kmbE4Im7PcZ3wLvKWNuqPfIMZfiz9GDEBYTKg3FXVnGKcCwY9Gsd8W/WM4RfG4C3IUh85QyXhbvGjoFRn7v9Wbe/dr6H56wSFEJMOujmVIBW3dJR6jrSZfeKfxrVuMj+XOCZu0kC8sq5T+W777oQQmLozrPmzixAZD0NCzwRflDgXVs3YX1lyYxWVphw3Im98cCfpiXBUciUCj6+1r+IhvFifzhfd79Jdu9xWC4I/ijfJkxF5ZTlIQns9A8GGGx2Hk5HEGC310v3wbMB1kJfxF+Yg3vEn8GdxGWET7DTFDEBEfoavOvxyZpzIiXEjw+5fhjdfv3pgRejH8Wjl8gaDL9X9rvKcryrx03kWvHaigPQlgMj71WpSyZNGuBZmFbFqzvWf5U3UugH2+QrwapJZ5hNrh8QRGgGdl/dqLRmh7WFfA5Yr8vtJ677Er5Y0JjLX9KWKWEpF92VmAn+j327ibVJt55ijfy3o8e7wvb1wchLABkOy+HEpx0XObFjfVE1Pfci0eBdpHij734Et7UgA3b7vOmVvewDyI84WSLCo1Euyf4Dsc/zPH8yj72f4I/VX8B/6xu//2VLhCRSR8FB8aEa3axSIyX4L3PaAkcOXvXeW08pIchLNwDxzqvKJAno+aWTvjUHjTW+SWI2Bj/pLqEcAAC4Tbnn/FG8SViPngjbY1NdtMG9oTUXNhMJuoM9Wm3P+GkD58hlVPC4+eIZpCt2/JP6vY1htgzeDR5Xm+8zO6NCZywz2PPnOOPvOfkIhOjgvGes7U8mAjOJVp0ky39nqIcsKukzBz/sRRZNaLbiICIwgQtea1lOnjF9LOQwMVco/Fe/yNlvAyvjQOvlJZHmE/A7z/P9NmCuqX3d1i31/aooAhRn35f5d5vSkgHfxe7eAvGTtECFS17+d6HoVm8nWgt9iPHfw+UGiyxrcRklUwZBIPJNZAWZoXXiaAuny/6e6aMGO+gIeg5P0YtZaKNzPgjvKGGFPZVGGo+eMvEbDvy0U4PQ7NITUrv+qmgm0Xsxxpawg8UUBFCMOfyPJYytgb7g70vWLknZSQmu5+TwtceQs3D5w3yWIzl0PS7iHwP+WO8nsYw0UxcfRGKC0dPOymlXGh3GIKtdTpa00vImwQ4Bt+L3KgBPSzNIjeBZte9vZxz6TGPgzcVDx8cDkPh/RH+FAZjxh8am0L+sN3+veQ9Syl5fNmw7tSeH4hrB4OdgzCk3BMZHn+yTzJ2abtcyXmb3ER3fENbXT8IgOAMF9My/Hqj9haflwBiFGc/X0OluBdLRXiXUm3WH/Op+hO4lRTdm7Agoi2A7wKwsfX8dWb+L4noNQBfD+DdMDk4fxMzv5Eri4G5td67lgNMzV7AZGIW8sdAN36bYpQSVpN7EoIqrDvGW9KGgEKBkXfdJbYf4432PuCoyQ6MkxZALD/opD0hSdd2mQ0uivI73lBoAPGycoIkZ2QH4u+ndMJn3nkSSe0vcgmhUxrMF9LLOL7wNwD4ADO/l4i+HMCXA/jPlwpLAW+y249Y50XKzfHm6p7wJ9S4waWWmNS5lz5+jwhK//oSeYMmJjAmFO75zU2eNhAQYT7R/XJidTiS/vVI+TmjrR8b4i7H3J8hn/tZW62GGYCwwoPh+XVtPVYTih7DkPduRCnQaMPxFx1rgU3klDG/iETObEdexvGFnwvg0+3198GcJ7IoLGyZ6R8X9lxHRa2VolpzHV+Kik3QUQjBNXvncPvgrsW2EAkiigyj1L5+iUrsLil38BrXd+VpJMwgf1uojeETrI1Ac1rIksCI0Zqt88DivXPv/mI7Q+qM1iW+BbpXmwWZYwC+D8D/BsCfZeZ/SEQfx8wfBABm/iARfWyC94sAfBEAbHGefkA3iO8JjbpIi7kiRhvIKXVHw7En/MHkSdw3C1RKaRApNX7JRVs62f02hHxLk5689vrEPPKGWobHx6ENhhmkLa/WIGXtIEqBlcZgW4l4b2ZxHksCPRMTE9Myjqa7PLnP0r0KC2ZWAD6ZzGFD30jm+MJS3q8G8NUA8FS8I/3kC/usyX0xOoW3tIzccYUrBdRMaCzFfXi/R+0RNP5N4STMBbNN7lsx6VMTNzQcuwns0eTewaMR8LmJHgoL4TwmAlwJE4wlMGwhSDHQa5BSQNeDegUTa9KDtTXMQk3ctaHLdyI4YkKjEBNSDPhKjZ1SQZEItkvRW+INYeY3ieg7AXwWgJ8londZreJdMIcmH0+ZvfFbAiVO1H/MqrC6/lRYca7sIdhpdDGSc/ulVuxJnb4WYj4sMnzhM/iTXZo6mWi0O2iYLQHzaEcY2k1mksvx/4mwUNYgrHgoA4C5txLgWkJtJPRGQtcCuqLBwEo9Q3Qacq8g9z1o34PaDtQKIzj63hjanTFU82jX5SAiNYxfCfsg9Z5i4MQCZOjMUB2GcS/YlHJl+3Sf3pB3AuisoHDHF/5RAN8M4AsAvNf+/013VJ/5w5PsU1WRslIzpt7nwDolvIt1x1T9VPtT9Xn792ychb/tkAKQchQSwtcyIhM/WKVnK7wcBQ0Tjfv/xJZgmLySwFKA5egVIW1Xea2H/30+rgV0I83/tTBtsZqBsBOeOmW2EhqAgBES2wr9uUR3KdGdE9QG0DVBS4AYIAWIjlHtgfpGo75WqF90kDcH0O4A6qzQcFsTgXESOk+KdcHOQsnDdzt9mWMf5bSSCKUM1cuLTGKLucD7Mo4v/J8AfAMRfSGAnwbwG4tKy0zYqEpe0vFhyG9IS3BgEZnka/hTbfe/58BGoaBIujk9O4SQozYhpQ2DdhM2EBg++XEmwSoPIrC3yrO9nxRPtwSeoNCNXd0bAS2tZsEwk76zk7439gNigCVB1xJqI9BfSvQbAdUQWBo+0TOqA6O61ZC30vBrBgsyQuKJxOGpQPuU0J8BagtwxYYfMGaJHhAHQrWXqK8ENs8rbN+o0bxeQVztQW0HdAQiZTUf209uXA4uWOVpRFZgxDSs2HcrNCYnok3eezDRUx4yf75ENIoofwx97NHLOL7wIwB+zZqyks2PTdZwRcx1PDIGPF+VdHUdee7kIqX4c+2ctYFmxsngJoAEyGoVEEbD4Gr8G0JMtwQAXIS00xaG34e9Pw3/D65QbTQEaB4mO5iHe/VGoj+T6M8E+i1B1+aYQ9Jm0ssDo7plsyXojIaga4H+XKJ9ItA+IfRWO2D3yB2h2gPVjUBzrVHvNKhn6FqgfSKwf1WgfQZ0TxjqjMENgysNf/sDTaCOIPdGqLTPCO3TGufnAtt/XaF68xZ0ewA6Gj0oWgPktkzCFCQlADUC3cJ3G773oa8j25bIuEsKCnstN96z/Avj9WFFcEYoOVnd94WON9cj/B5vfGXPqPwxCusO+VNtj71AT6uYCIpZpOV0RRm2HVZAcF0BlZxsC6LGRsVj0mQrKHRlhIVuxLD/d6s0KachaIiejYbAxkCpzsxW4PBEoLs0q7yu4QkLQnUL1NeM5ppQ3RphobYCh6cCh1cJ3ROgP2fohgfNgnqCPADVDaF/IdG8EJAtQzWEw6uEwytA91RDXWrQWQ9Za8hKQQgrBJmgFEH1Ev1Boj8Y4dSfE/pthX4jcF4L1G8Iuy3pjTHVGUgHoUGAUvZ9mC3JbDvi3uFsjBQuLj5/zqCc2z7nFrgEPSxhsWA7eFtRzLB1bBkhaGl2X+DZAObqppSDfYHrCpASXFfg2uz/B+3AaQ4advWE0RA8zcIJCaMdEPqtMBPeCYsekB2j2gvIPUO2xt2oa4Hu0qzyh1cJ3SVDbQHdsN3vE0QHyD2hvib0zwWaKwIpoDs3k759ldE90eCtBjUaJDWYCVoR1EGivxBQWwG1Jcg9QddA+wrQvqKhn/Sozztsz1psKoWm6iGJIYjRawHFhLaX2Lc12kONfltBb73tUt3gQhAaALglIzC0NkLDviMCwCQAwYDy3tHSO4y+/hVZ3AxDfsydGF7wsITFWkFR2tGxGH6PNw7qWnDZLrm/Sl2+MSLf1uIZJEPodUpQ1BW4qQbvgDMWDrYDYNhKiN7YHkhZYSEJaivRXQi0lwLdBUGdAarBaKRUgDwQqltGfcOodwRSZpXfvypw+05C+wpDXSpgoyFqZXgZUL2AOkgz4RtjlxAd0F8Ah1cZ3SsKdNljs+1Q1wqVdWP2WqBtK3RnFdq6hq4FqluCroDumYZ+2mNzecCT8wMuNwecVR22shv4NRN6LbFXFXZNg5umxm3TYF816ERtc24IgGuQPkPtXkXXmz88gQFBxnbhaxcLq3aM8oGA+TEb5zlhzOGhCYsIzfAToTpfAJyZgcVilBNUpdgPwFjQY6HTsbbnXG4hjNyjQVC47YqzR1hBobcV9LaG2hqDodqabYSuMOCqnP1AdAzRMoTiiXZweCbQPiN0l4A6Y+iKR/tBTxAtUO0IakPQlSmnPyPs30FoX9NQz3pU53bSSwUhjIbQKYnDoULXNNB1Ba4I4kDoL4ygkM86nF/scbFpsa16NMIs362W2PcVbjYNbiSjq2qonYml0JdGULxyeYtXtrd42uxxUbU4kx0EGII0NAt0LHCrauzqBlfVFi/sNuWWGD0aHFiAlEB1qI2b1RpwycoLKM/1GdMuligam/E2GLOWHoSwYCD+4CVgLWQkdMgPzLwoM17fZ63NBFkE7QxhxXr83wqMIrCY364U+YFVRFNtopJGm6ilERIXtfEQXEh0Z6MbkaUVFtpqBy0bO8BeQ3YMUkC/NdrB/h2E7hmjP9fgjQZqBtn9f98T0AmoMwG1EdC12RL050D7KkO92uPs6R6XZwdcNC02skclNDQTDqrCblvjqlHYVRu0soY4ENSZhnja4cnlLV672OFJfcB51aISCpIYB1Vhryo8r89QCY0rcYa+NsO7vmjx9GKP1852eG2zwyv1LS6qA7aiQ00KAgwNwl7XOOgKN9UGjVCopSkbAHZM6HQN0Unc7gSqXY1tqwZjIjlhL4SxWQDetlAtbykSaQfm90XGfFBGdMy6BapgzKboQQiLCUUCTFYBvfz4fm/CA5iVkeV1L8Dnz4HcYrgCH/RTup9d8oqEgsJpE5sa+rxGd1mhfSrRXgr0F9aN2ABcAyzYCgsybsSOIG+Beicg94BQjO7caAeH1xjqiYK46FA3CpVnLOx7ia6TUE0FXUuwFFZYMPpXjKB47XJnVvl6b1Z4OykPWuJFe4aNVHhdaNwIhtpLiI3C5eUer13s8M6zazyrb3EpD9gIs6x3LHGjNjivOlSkQcS4qTZgJlycHfDq9havbXb4mM01Xq12eCL32FhhYV4FoeMKe65wrbZoRI/Kai2KCVoTbnuBriW0rwgcriWqXY26tdGe5G8/7PbQaRUxW1sOjRrzZkQmPJAZc5kFyr+PYuM9QQ9LWCQmaxY0AyzbOlzikHCexqLgUvyxNuTqjbQ/KvBS7jHfC+LbLrytxyAozmqo8wbd0wqHZxL7VwS6JzC2hi1D1wxdAZBuoBnvgmgJ1ZagtsZDQYrQX8DYG571qC47nJ0fcN50aKQaJnynBW7bGrd1g0NVoxM11J6gzxj1kxavXu7wsedXeLW5xSv1Dmeyg7SRTHtd47Jqsa06kBMgdY26Vnj1/Bbv2N7gYzdXeLXe4VLuh8nescRObXAmWghblhQMpQlPNi2ebW7xWnODV6sdXqtu8ETeYkujsFAwwuJGbwZtw7xCgU5JtL1Et62Mu/dcoL0kbM4lqmsJagVYi4l2QcyzrUhSu/CvZfKjhAIjOe5T484fc8DqMftwhEU4Wf19f8wlWZKXINRScp2cur7Em+N3FLz4ZExFLHjMCoxBq0gIivaVGvtXJQ6vENpnQH/B6M/YbiE0qNIAAUQM1gTdC+hOQO8F5MbYHkhbvmcK9ZMWlxd7PN0ecNkc7EpsnrNVFW7rGi/qHi/EFrcAVC1BW4WL8wPecbbDO7fXeEd9g2fVLc69CX7QNc5Fi4rGzf4LucG27vHK5hYfs7nBO+qbYcLXpCCh0bLETmywFZ3tUtNPrZZ40hzwrN7jabXHa9UNXquucSEO2FIHAQ1JGooFOkjU1ENCAxWgQWh1hV1f46ZucNv06DcV+i2bOI+tgK4lhBPQfvSrE+CeoTM+JkdtIksxO9epnsGV/A9EWHC8s2KU6wC/jFBLOZaO4U29+DB/xnD/NIgmqlW47Ydno9CbGuqsRvusxu1rEofXyAYmaahzDWwV5MZsIarKqO5EDK0F+l6g70cshdoKkALUuYZ8agTFq+e3eHVj7AdnskNFajAU3vQbY7i02kFb12g2HV45v8U7Njd4Z3ONj6mv8Irc4VwcIO1Kvuca5+IwrPi9FqiERi0UXt3s8Fp9g4+pr/AOeY1zcUBDCgIaHSQudOtpCgKaCbu+wWV9wNPqFs+qHZ7IWzwRt4OwGLchAnuuIcU4fjopsZMNzqstLuoWN3WDfa2hG4ZuyESQ2vgU8gWE4ql2YWK0pp6Rybsv3wpMKLeA5q4dOd4fiLAopFgnJJO2iCgPW2FDs6CpRDklHb9G0IVRqZ6giAZgSTkGpg0CQxpj5lmF7mmNvRUULjBJXyrI8x5102PbdNjURivw3YitVb33TY22qaEaCWiC2Pa4OD8MW4JXG2Mw3IpuUN07loM9wQmLXaWwbTq8utnhY6ygeGd1NUxcJyxalmbFJ2N07FlCEKMijWf1LV6rbvCK3OEVucMT4TQLRscSe2pRUw8FgY4lei1RCYXLqsVldcATsccTsceFMH830KitRqOIULOCYD1sSba6x7k0XpNaKlRSQ1QaWsJ8KoyuZjKYGdJTDYOkACvMBUYkAGsx8G9pWxwDjMUolcxngR6IsHATJqKer1GlfH4/bt52HHtlseZRYMTQegv8Wd617Y8JCofxcALChW/bLQg3FdRZhfaJNKHLT4D+UkNfKMiLDttth/NNi/O6w7YyNofKW2VbLY1nou5xUykcqhqsCXXT48n2gGfNLV5tdsNWwjcWdnZL4Ca8ZkItNDayx6vNLZ5Vt3bC35jJSy1qMt6QFmKwXxg7RAPFBEmMZ9UtLuXe8t3iiWhRQ0MSo2OFLVtjp7zGQdfYVQ0A4Ey2OBctzsUBW9HiglpsSQ28ACCYAAK26LBHjS11wzPVQqEiDSlM0BUEY4JBcO9Ge9qFhnkvSo0CQ7ANCV/jT/XHgTf2SiZ84XibjPUMPRBhgXlEIlygS8TSnOGffT8W+7+GPwJjH1YRv/0hsC0M6XZeDt9NGrpIKwlUAmojrXvUxEL05wx1oSHOe2y3HS63BzzZHHBhjYlmGzFqFgdtXJEb2UAS41YqaC2wqXs83eytcfIWr9ZmwrstAWC0g5oUpBUAnTbawVZ2eFLv8UzeDqv8K2JvJy5DE9CyGLYCezYxD50NDb2UezwVt7igFhfU4YJ6bNxrIIU9ayjs0bLEM9lgVzVQEKhJYSM6NKSGrUcNjYY0asvfgQEGOgg0tu0S2sRhIHjH7H3GF2u0CymsHDFh6pNALadesLH/5EZOym61OOYzyYsmvIGwKREYSWFBRP9NltPQC2b+LwruuxMKO3ARQr6Q9WkE+WSkdOIwnCJ+T6uItX0oI5lbICIo3LYjEnRl0KN2C9JYoNa5dY+ea9BWodn0ON+0eLI54Em9x2V9wGXVohG98QIQWzeixK2qsbUxEDdVg05JbKoeT5v9ZNIPdgen0rOdcNDoaomDriHIqPyX8oBzcTDbD2pxQT3OCZC2P1rWgO6hxB57eYMbvcGhqqFY4Fy02IoOW+pwLgxfTQQJgrKTWlGPvTjgQrS4lHvsdQ1JehQSpFCT0ShqGncRAoAkhmQejK2ONGjQkJjNVoOcZ5IMkpZIm/cA2MloC2fPO+K+29iLUZDYUHGiub0qggpdHHeJ8ZqbL1FNOKCcZvG5AP5Q5nfAJNt9S4RFDlJbMunT6ejigiaUsiX8JGguoUXkBLBU+109vq3CPVdMULg8FA5iLgUgCdphNzY24GpjUJayMXaDi6bFRdXiWbPHk8rEOWxFhw31o2eAJc5FhY3oUQuFRvRodYWKFJ5UB1zKA57Ivf1M3ZAdS28rUWFf17YrNM5Fa4yLosO51Qy2JFDbQVpDA0JD6x47MveeixYKhC119tOjBqMmwpYkBAQ0NACFjrTROqwB81webN08aAsAIMFGQGDcFCgLOdcshj7oWKLTEr0W6JWAVjTmv6kJ/ZmEaM00ImWDrwAT1amtALGAM4LFjSC9fUgKCvd9AQU9Kyc3X9y9hSHgOWHxVcz8vhwzEb1aVMvLpNn2YYzQXA3UuQv+sKxMDoFBqwjdo07LcHklPM3CXWdrgNM1oCsGao2qUqgrhY3scW7Dnc9khydyj3PRWs3ChD4rkNUIDNBKgHGralRC4aIyE3gjxklp7A7WE0EEqRlKCDyRt9jpcSuxFUYwNVBoSGNLhJoEahqPE9iCcbBbBiMsDui4Qk09hDVK1gTUJCAgjFbCAjUxtqSws5rEVnSotfHQyMgE1d7/5mNsJq0TElzhoCvcqhoHVaHXwuwdBKAboH1KIGVC0qubCtWug9j3c4ERRnY6l6o6LmI3Oe5CrWAlBH2JksKCmf/UEnPJPS+dYuCZgg7L7uGO6fBSEFGQ1GbmHhWR71bDYDJJaJhgckcIE2jGEiDJkFKjkQpb2RtBIZzhrx3clf5WwgkPd82FVm9Eb7cDxvswqvgaEgwFAsQBCmRdoS32wmgXtXV1mv8BCUJNEpXLUUeAAqMmha1XtoIw2wQXcGV5JREEBGDtI+Y7o6befhQ6r3udS1URAcwDwLa1Lt8918NnpxvsdINWS3RKmi2IYOiNRndpvB9qS+guDSR+81yiueogr1t7yoCXNdx3rZ7gqQcy7tUQdxQDm0XZ7sjASUR/DMB/DeAWwLcB+KUAvoSZ/+pi6XdIkwjHlIQscQeFPu1CA2cswnKWjdlFgsY6v/DFRYm8Q4oDQTFsP4TAkIB24IMVHACIIQRbF6myH222H3a1NxPeeBQ0C0ge1Xblrc7uXkkMCfOpSQ/eBcFmj+9rBntZQbMwQU9uwhMgbHulHeSa2QgQwGoQZtJ3PGoeIRmTorDGyBHPYdpmYjAUxq2FIkLHAgpsPSk2NoRr7PQGO73BlTrDldriVtVolZkmldCoGoX+ElAVQ5+bkPnuktA9MQjc7RuEM0GoAAjmMZQ/p0XEaGm8HBOQdYJWAZR5Qz6Tmb+MiD4fwM/ApMH7DgBvqbCYUOmEj+E3Qm+EvW9we4a+atbG3SWmxqdJSG4uwlOLo4E7wxZk+O5FCjpBMRg2yRg3wwQ40WLZGvjU5GNWcSssSECwhoA2q7E0Ls1Oy1HjgPldWI3CCQ+QsT3UUKihcCEO2OkNutjJZWHbQMPWQlhB1JDC3goAZbdIClYDAaDB0PZfipzR1uE/ACNMwLAaUIUrfYYXeos31fkoKHQFQRqbqofeEOpK4dBVaLeVwb+cm09/JqE2BLUxW8QzBmrFFjdCfkOSbUydF+IvjjG80Sw2KASLhXV4Y3a2wGUW3BJh4aD7nw3g65j59WxiWEtE9PMB/GUA/waM4vXVzPyniegrAfwuAP/a3voHmPlvLxboTfjwOoB0rEMKQ5ICh3l/sxaTFzCLpQ/iMnwKtYsc2G2RhsQ2ETtFJU0Uoc1erYfsVTZzVaEyI23Ys7QT3yrsZn8OMYRP71FPXIk6UoHZijAaaDRWEG1EB6VNf3Rc2YkLdKxRg6GgIUlAe2WbxDRjfykmdJBWEzC8RmewggSMjhkqMlCUtUW0LLHn2mxrMBphb7jBjdMo9HawswiwAacJjYuqGuJPDn2F267CflPj0DRQFeMgTdYxUgKiqyFahapTgAOaDZ0WLHCJ4KxQaMQWqHDcxRbICa0YsyGVCIu/RUQ/DrMN+T02a/e+gK8H8PuZ+fuJ6AmA7yOi99vfvoqZ/3hBGZZ4XOGjP8c7biItfQCNxzPwJSSqKcP+FtafemHhPZ5mAuQ8K0FsRapIX1BYN6luxrDs/swkpunPCbrmSRCRZuMCVPb/SfXQ1ktgnqtxPCSghFnRAQwTWMFc0yxMBKRXlrRGUbeNaKjHwd7RskQLae0EGpo0eihonmoIzjshPM+KEzR7FtjabdIAYGONDiZWouNqaK95bmG1ihrQGGJCABPPsdc1Xugz7HSDg66hmUwEas24YBrC2HttXMp7VeGm2+CmbnAlNXa0QU9Ax4DoBPZ7geq2gbjtIdoO5BtOJi9zWdPwHsL+cMR4n9445fVTJpwCJGPmLyeiPwoTU6GI6AbGrbrE90EA7uSxKyL6MQA/b4kvXpj7P70qpx4ypV7NOivODJDw1Lz5fbnOndTtBI2IuEqB+P7UGTfd775Bs5LQjUlko85NmnuXuaq7MLkj+gtGf87gRkNKg/sAgF5L6/Ewe3jNZPWIMbpQ2qihhgAtuuFeCDPx9OBaNBOwZmW3INOJ7rYRzh6i7ETe6xoHktizRs2mTmG3Ex1rtMwzraVjib2ucSMabLnHjjUUNBq4GA3Gno09omU5aEMhP4QRPMM1Kyz2XOOgjUDbiB4b9BODr4YJMDvoCtcWDr+ptmNIO4BeA11HaG8JhxuJ+qqG2B3G7STrcbzl0iHEKFzgorcsbyeyi1uGSgycEsCvBPBumh5q+SdLKyGid8Nk+v6HAD4NwBcT0W8H8L0w2scbEZ7J8YXHPiCQ6ZwSg2ih1C0uJ4jWnFAYsRm6TIXdfjhB4fJTPKtweEZon3rRmmcmKQ1tjFGu2XTYVArSpaFjgV6PE14xGXsA0TBFncAwHg8BZS35nR02LVeDWl9zP+A7/G2KIGPX2FKHPZngqr2usRMbvOAONWtIVtAwUZWAiabsrC3Bn/AKxlsxwMiZ0bKJxDTtETiwxA032HONls0mZcrfQHsaYjtsicxHkMa5tck4RKsLVHMCc6c2OJPdEIMCjBrbThH6g0B3Ke37qCCfV6BDmx0eUXdoZHyWjMHV47QQu1S0DYHZdvwwjnD6ENElgL8B40F5QUR/DsAfgdEX/giAPwHgd4Z8k+ML6bWip5/YCEog6qWUi+4saMuknBhPKlu37/lwWoWL0NxW6C8qHF6psH+NcHiF0D1l9BcafK4gtgpN06Np+iE57bbqsZE9GtmbaEeMgUd7btCwQs3WRWm3JC4uWVGPrSCz2uvRBbnXtdEcBmHRD+AsR43VKpxXQ0HgRm+wJRNvAbRQpFDbFVoD6GzEpAJNvBotV9jpzbCNuKAWB3Y2C2Oo3OkNOq4GzUT6NhYmtKhGbcpqSAACY29rEK2eO9ghU7fUodbbMfBMSwO8UxJtU6HdaPTnRsvrLyR4I4FdYqy49xoGWxVoEW81lQiLj2fmTzqmcCKqYQTF1zLz3wQAZv5Z7/e/AOBbigvMQHJnEZcO7h01ZPLcY5CTrgX5LEqj4CY8MQyIa4uvVbg4CunZKbYS7ROJwzMjKNpXGP0TBbrosTnrcLYxQLFt1eOs6oZ8E42wwCi7InZaohNyUMdrNrEWwubmdwKjcXGOtpv2Vl3fc4NGj8ZQAFBQkwkqyBg6t6KDhtEs9rrGC9oO9yhhtQxia8gUaN1kd4ZXNrEUe67xQm8NOpTkUJdDi7o4icHdS5gEZflagmYxCISaTPzIuQ00k2Q8OoAx5CoQttzhhjZDWZ2WOFQV9nWFfV/jtqnRbWrohk0MxhlBNxWEFOYohgmw0BcS8fM+coIiNuYWt9eZObMklEqExbcS0Wcy87cX3Ds2xIz8vwTgx5j5T3rX32XtGQDw+QB+ZE250bpSce2shxDs8RqP/9OUb23nzfhKcgckNIsUqnRip5DSnMy1GW0U7VOrUTwxWa/PLg54cjaCxFyk5kb2qOyqCWCMzCQD7z7oGtIGS0k7ad0EczBwZ/h0QqFls0Lf6I33LAa56XgA2HJNgJUmAUXGXnKlzgA4jcAEhjWsh2sdy8GzUZNCS6a+liuD02KBPTXDCm/aJAcjqIKw0aejMdPXKEw/GEGxsUFmF6LFVrRDMJjTsAZBBAaEsckoCBykCd7aSqu1VT1ubc4L1ZicpXojpyH8DhsyjAkaxiWRCaaDFnFPXWysem7+2XhP0Izf8trOj1KJsPgHMCegCwAdjF2dmfnpAt+nAfhtAH6YiH7QXvsDAN5DRJ8Msw35KQC/e7EFmUV7NlFTMN4FsFdswjuDJocvLlV/LP+AH6/htXGGAYnBz62AGLQKad2jtbAgMdgPg84Vtuctnpwd8Mr2Fq9sbvGkOuDC4jiceu0b7AAT4ixcPgiuIbQREkJom0VKDW5VQRrQGMoQWmMP42IMBYbpE2ssHSIyO2ghhm1IxxJvqgszuYWxf7gtCzAaIcUgbAh7NIN20VI1tM2Rey41bEEiwpr1ZIvivDUmFN1B2DujEWEUXr621AojlDbC2C42ojcJfgVDCA1VMbhiG25P43mwAQJ5yGsRbkfig83+l1icht91mUbi8yfyu/hUIiz+BIBfAeCHeQUQgpm/G/FpvhxTkaIldGcA4HKTddJ5Top72xByEzVX30pk6gRN6guNCZ+3/YgJCj8Iy7Nb6MpkaVJbgtqa1HiVBxJ72uzxrDYQcof7cLkZhohMz17h9uxu/+5vR9z2w9gNjIF0z/UgELQWaFGNwoa1jfw0/e0CuBo2LliNDooEOjL3dyxxpbZmpRYCW9Gi9oBoAIZ2GP5+iJNQDBPo5Y1K93zC2V0C+4kfgzEYZG2AWkMmiExYwdh4blkD9lBQoEGouZgUZwQVxCbnhXVVs4QJlquEib8Q3sLgTmIHRiHhxoPWYJRptdEFyr9nyd7m86fGqaUSYfETAH5kjaC4D5qpVzPQTGKyRqHrCcmc6Pioakfeyx+KDVaNWJf5WoVf77DlCLQOMW5DTJSmPRFM2nM+JIBKo6oVNnWPi7rFk+qAp5VBhD6TtxNUqK9ZuMnqVvlBWOjaaCLcD/ETTl0Xvvx3NgplIjRariC0sU/s7XkcDvItSKNGD2WxIFvq0FJlJjxX2GnPLmANnwZLarcLNlJUsJmY5hiTMfYDwBA96msTwrdV2EAsbSNJQ21hLEfPrgtrS5m/Tr+u2FgzcsH1lQOZDT8PsPFAqxAEaG+hi25fEyp3uEB617P8C0jWEmHxQQDfSUTfCuDgLvp2iLcjlSJCFw2TSxmJYtuPsA1L+Sqc5yNMvGs/7AkTHgSd+bAAII3qWwuNRhiQ2Lk0+RzObQq5rWhRYyostmix1w0ENHZ6gz1qIzDg3IkVFHd2Ao44EIe9AGC0BFFBaeMd6WBiKGrZD1D1wRWLcQXvrMdBsw0Dt3YIAT0kv5E0ncxDSDlrm2PCbqXGvPgAj5m2xv9HI7fvSgVG24izj2gycSBG8CiA4blOx3gUZWHsLl5FWzwMM41xVgwsKQhrKTZeJ2N9Cbq+xJ+hEmHxL+ynsZ8HQaWK0CLi7pRkvmsphiwNtyOWzCnlYxIWc/sIFHM2igubSs7lgvAT1LaQUwGiBQ52td5r4yIcQFh2FRbENvbCIEGdjaHxthXOyFhDQZGYaBeSabBBNCSxtwlnlMWEGOOks7D1gM2vEQsrP5WckOmAQZuSwftW1nXs+mt8vvFj4lVM3IrS5lgAaICUObZReMc/rqIw0hLx8ZqCIMSLXODPUEkE5x8GABuyzcx8XVTyHVMyBt7RAnZjymttFokyQt58tNwYzr2Kcq5bT1AMhk3hTjk37ScFCAc5UN5qZknYVVxY99+QNMapzaRQszLH/2lACTNRzcoq0aGaeBa2XryyIEbDGhoKHfV22zEGL3U2WKsmaT0rGj5QYUhZ5/0Pt0qTib401yov9NsCyBa2AikyLlSzsVE2XQ5Y2jLNtkTY96xsAJqzTQCw940Q9hu9GWDsB20AZwdVjQlyOgHRA7IFRKfNFkPz3DXqHwVg/46CI2MxOrH0C/beZJxRarwXUEkE5y8B8FcAvGa/fxjAb2fmHy2u5a4oEdFGwouODCe76zjHG3OdurIz+JFZ3ZGOjwJ3AprZK4CpvcXTIhwGxKXKG048d/f3MJgDm7a/02Z1cyqx5lGN97cRbm/tUKJKHEwqfaeOg6w7s8GWuwHa7fAeIQkLTXc/KU9DcHUqKxjM1kZEwV6mG81WRlqciLNJDOo+hNV00p1thIGCGmIo7HbEeXWgATTQJACnIQDYaeNpcXEnzsbj7B5OcN5YGPu12mKnGtyoBru+wb6vcOgq6FZCtua8V3lgiFabbFlOCNjPRFAMHRARfMPYNWNuNuZj9074InFFKfzIid6Qrwbwf2fm7wAAIvp0AH8BwP+xgPduKKUl+RN2iLeffo/GWARlsB5dTvOfOXgB045PCqtjyd9+SGkydW8r6E1lDjLeCnTnAmpj/PGkCdQTlBJo+wp7Zc7rdHEGHcvBcAgYjUN6Fv7a0zw6UaHWagBh+diPhtVE8KjA0WWMghodaoD1oK67iVajN1sau6Xwkaw+KZuXwgktOE+NsxN4wVQ5Molwxu++cdd4bIwXwwHLOpY48OilGVzNnkfFaRYHbTSK5/0Z3uzOcdVtcNM1uG1rdG0FtAKyBapboL5liEM/ag4+NgSYaBTDaWR2zOW0gwnAcXZLZnH00dQlnj6PSoTFhRMUpk7+TiK6KOC7W8pEUY6TnRJCIsU73Y4shohHOn724lLI2KSR07vugca4soLirEZ/YTAg3aVAe0HmNKwzoN8CemPddIpw6CVu+xo3/Qa7qsFONrgQI0ZC2cSz0tMswEDjYTcuxMFGP5oJafbyPRoeI3WUl3ovRgYObjwjY1TneK/bpoTYDUcuJDu85u71BYUfven+VywBslsxYMj2ZU4bY+OJsVurPde4oc2wnTjoGjveWI2Cx/gSW687PHmnG1x1W1z1Gzxvz3B12GC3b9DvK8idQHVDqK8Z9bUC7e15qEoN2oURCk7bsGM2yDVhLiY0jdR49XlmWJOpwHA0xhPlbRclwuIniegPwmxFAOC3whg83z6U6rzYRJ/xehO/lCLblxnabxLWO3XrjsUEcSHe2R9wguKyxuHVGvtnJlqzvzBoUrVh6MYk4sVGQdpzSjslDXxabbBTG9zYlHl7XaMRatiG+B4NYY2MNcYkOE4Y7LlGrfvJ3n0Igbawb9/4KF2yHLudgDbxFc6wCmBiBA1h8qYOMUks5YTDzE0Kz17BI1wewJAQx3lyaupRQw14j61Fpm7RDkFZVzDZsfYshy2Jqd8JohGifqtq7PoGV90GV4cNrm83aG9r0E5C7gj1NdBcaVQ3PajrAaWntoiUoBiG1YLR8VTDuzdOixZWlAmL3wngDwP4m/b7dwH4j49r4T3SKZ0XTX4aWTVTOSZmUPa58XQCRfftFtZtOnGZSoMqVecVDq/UuH1N4PAqoXvC6C4Z+lwbAdFoyEqhrhVqaeIspNDDgL5WG5zLA67UmQki8vqohraQcLs9IT14NraiM4FaXFnwVGMS8JLAVhgDpouBcIa/GHXeFqL10uK5LYWfKi9mpPS1lzA827dFmH6EMZICw/ZFkGmjC55yiYIFGSGy9T1C3l7XhL8bgXtQFTprfO1ZGLCYNWbuuhq3bY3dvkF7WwPXNaprgeYFYfMmY/NcQew6IyysgRMcwX8ksledTAVJqtbMm6ywsPD0/4GZf21xifdJJdiL1MRPTvSMxuF4U+0I1cVE4ExMUIQw9MGoabcfeluhu6xweCoGoFj3RIMvFKqzHptth03d4aw2YcaNMAKjIo1GmnBpk3dha/beyrZ12BaowTPiVs5QYJjYiTFQCwJQmobzRYExkErZSakw3f92ka2Gv1IDkZBs7zdz/3Tb4cPH3dEFAowOgPC8Gz6fsDaVSWJhImy5H2D7/kloB22mxq2qcd1vcOhNlixzrGOFtpdoO5tab1eBbqURFM8Jm9cZ2zcU6hctxL412w+t55puYKMwwygYj/6YKhnrA9+CoChdID3KCgub7GZHRM+Y+Xm+9numCIBmiGxL7dGAaQdEgGY+iKek/uS1JQm9BEP3zwCxqNLuwuZEeAJ0lwy+VGguWlycHXC5aXHZHHBetQbEJPoh+7bwJlSnTf4FHwhmNIQOW3RB0NMc8OXiLDqWUFqgIYluyPMw7uUBMyEbm+DGbUXM7xS1Tbg6XUi128K4/gxjK5wr2OUKHbJdEazm0pjEPHBxGzR6XobtiB7yZggwNBEu0JlAMOtC3osa59Jk9hbEaJXEdddgd2hw6Cp0bQXVCXArQQcBeStQ3xDqK6B5k3H+YYXN6y3ErgXsFsQYN9dpDNGxbvsmz+gC9zKLa2zcx7wmHpVsQ/YwYLD3A7gZy+XfW8B7Z5RCyc0ERpx5XgbgGXl0XtBEQrvHMni4Z1bnLHQ7EBRS2LK9rYkU4NocP9idGUOmOmPwVqHa9jjftnh2tsezZo+nzS2eVgecydYAmSJAMfN0Js+D0GdGExDWG0FiMPo5cpmtXHYsaMAktRU2xJpMoJX1ovhuSZCwokVDQkzyRgDBSj/EWDAaCxxzfGZyu1gIAXhbj9pC3V27fQ+HsY/QJHbCGXZD8jOAm/tMuR0kzsUB52JjMTXmcGelBQ5dhf2uAe8q0EGg2hPknlDtYGwULxjbNxWaN1rI6wNob7cgPI+vyI2laJSln3Ihi/mYCoromF/iTVCJsPh/28+kzgK+uyP3DBGUXBQkNtzjRTyGSLsQzpvSMHxBUQKBD2lJULh8ms6wKUzyXV0TdAOoBtANgzYazabDxabFk+aAVzc7PKvNIcPu7I+axlPLAQwRhv6hQY4UCEoQapbYis4DYBn8hcuOBYGpwIAY/nbvxmkZAsZLIgloGWioN16NIMw6FBTO+Gk0C6sBcWXsKdYW4QRFM+T0HNGpY8F2W2S3T37qvw4m76cByPE034aNBWlggGTueISNsLBzoUDEJpS7ExC3AtU1GW3iGqivGc21Rn2lUF91kDftKCjUGJC1RDMhEdEMpliR1CLnCYpA+zXjVaS16hOBZK8w85+elEf0+wr47pYyKDnTgQmJmZrsE+0kwpuKsIxA4H2BMbygwFaRFBQBopSlwYLoygLFKoBrhqg1mkphU/W4rA64kC2eVbd4Js3J4hfiMFXNMeZ2uNEbHHQ9CAx3PJ9mgXNxADQGLwFgk9myyY4FmBPGfA/FJOgJeohnMCu9QWY2MALDB2658kNB4W9pDLpzjLQ0g3qM4/Bza0xybNg2dDY+oqMpMG5PjfGGiNGY6QLMdKB5OAxLTeZk+Ub2qIWGy2FKPaG6JTTPGZvnxpBZ7RTkTQdx6EdB0av09mPJprA43vNlRpHUORR1gTG0RFh8AYA/HVz7HZFr908lKLkIBN1cT0/2Ga/HM+n0BATeCYwohTaTUFBIOR4SJE20JqQ7TYzAgsHCJNutpMbGJlk5k+NJYk/F7ZDdyU16p010XGFLHW6oGcBiHUvsIvknGngT2sHCLf5Dow+2FNOgp3Aro2FUfX/Su/T7Dj7ujI7Ow2H6SFvNJT14XeYs4QVMGSFjzk1VZDJodcCQCu9GN0O2LUOjFuZAYi2mAWzmNY9JgoRgmEzpDNIEeQDqG436uofc9aBDBzo4V6mLqbBGTNZj9OYSpeDnufHu8YZn7Q6UStkQ1pug3Cnq7wHwHwL4BUT0zd5PTwF8JFvqnVOBC2hye+L+2GQ/hZbKsO7RmefDAcY8QcGVNIKiMgf6DNt7JoABIiMw3LmjQ65Ie5qYO/1ryFBFI6LS5b+UxIAyZ3+4GArJeshdYQK0gkcIoOHhlmKJUm5VM+F5KijCezytBBi3PuZoRf8+o9GAAdhDlF3inIPVLnZ6M9gpFAm0opsEmrUwGoiPh3Eh846Ipu0kDYiOQZ0GtT2oU6OgUHoShBU1Jp5KhZGXd0U5zeJ/hIGnfwxMAhxHVwB+6D4bNac7MpEkgGInlXcEhUZPritwU4O3FdRGQm1MgpsBeW0zR7N31oewE21EcLqAqjHwSoPQudwMbj/PZIx1up6hLSWx2ToUALNC8nNDOFeqKvCGGBtHIo/bpHwzMZzwU15iYdMf2gg6xpCRywWEOcEIZQPChMSWu5kLuLVCxW3b9rpGb1GlmglaB4sQG4FBvTbHE/bWReoJClZ61CoGSIIf7s3zCZ9yw4f0ViKikT8Y+V8C+JdE9GsB3DKzJqJfBOATYTJ9ZylzItlrAL4ewLth0ur9pthRAFEKsRdLqNLJNfsCCqPV3O9sE5CcjP3w3aROWLiQ7qYGn9VQ5xW6iwrtE4nukqA2AAsGGGBNUNpMdLfizb0L47mjAAahIci6BUmgFSaT97Cnt/knXCq9hgAwZuq4ozC1voQ5M9RsA9z2xwgKPxemzxPaO3JbjrBuF0YuBQ+JhZ2wGQQGAF827Wxynx1vhjNLtl7mMLdta22W851uhuMLzYFCNTotzBECigweRxtBAWaQNueZktITN+kgKLxtiO8ViSXnpXB8l4z3aSGYnaQ3+z01b/JCqsRm8V0AfiURvQrgAzBnffxmAP/RAl/qRLLfAeADzPxeIvpyAF8O4D9fbEUGJbeUkHd2UpMrD4jzBvxL9a8h8rYfBiRWQ11s0D+p0T6VODwR6C5tWPcZoLYAVwwC0GsxHp+n/QQ1FpQVsyEQoHlMOmPsGuZ0MI3RY9KyhGDjLZH2uRU79Gg1hGaPiWYwbEmEdZuamAaagL785LgA7MQk62YV1gg6HiXokx/k5QROZ+MpJBsBCOEsDR6q1Nomhr9JD9rCTpu0LFfajwT1Uv3be67VBlfdFs/bLW66Bvu2RtdJoBcQHcynZ4iOjVbhvB6hnYLZBmXF8SDjMOLh/+ypYqnx7v6ejPmEMdOWM+G/IwMnMfOOiL4QwH/LzH+MiH5giSlzItnnAvh0e9v7AHwnloSF648ERD3123A9ht0o4bW/zVB6x1IYqdkYQdG+2mD/qsThFYHuiUnA258BejMeFCQrZVNZEFotcaub4RStPdfYcmdVdA3BBBeEBIyuQXeCuQtucvkcDLLUTT6YiYjxkJ8x0Yt3JKAVTgKMed6JMSArRQ4sZuwSBorubysaUoMbtUM1cde680pMW0eNasyJ6eXHFFM3aacM7sMI2LGNA56FTaj8Tb/Brq/xvD3D9WGD20MNta8g9gLiQJB7hmwZotOgIULTahRaj3YLX6MIhUlsCwJEx6r/m/0j3bmJMV8URn4iNoSI6FfAaBJfuILPL+DdGE8k+zh3FAAzf5CIPjbBkzyRbJ7ef3k7MQPMhHw5g1OA0nNtMD8FqmPoNg3Jej3Q1NCXDdpXG+zeWeHwGqF9akFiFxq8URAbhao22I9Kapw1HYgYvdUuHPbDHboj2Rgix1Xf2gwCAJZzQXYkoQaBISEt8MtNWhe5udf1ICj8FHYCGLSESRBYEM7tu0x9Mnk3zDaloR5gsy0ZzvGAgiJCw8qeMOZpUzZgTEKjlja3J3xeDHlEfa+JE3471eBWNTjoygoJowGZkO4Ke1Vh1zW4aWvc3G7Q7hrQrQGJVTvYj4boFKi3WxDNHgaE44IiOrzm1xfPz03+ZrWLQUDMY4OOpZJJ/yUAvgLANzLzjxLRvw3gO0oriJxIVsSXO5EsKyhyYK9TKECTHgX2cXk06wp6U6N72mD/msT+HRb78ZShzxXkRY+66dHUPc6aDo00uI9aKDTS+P01aMB+bMlMiMFYR6255rkGWxdQhTEoyrg4eQiRdqHdzr3oVlv/AGTHb8oVg2By5Nsnwkzb/j3+qu60jC21lo+HgKsaxkgpWBvIO5rRJQrrzdGmb/yQbsfrjLvGl2vq61hiRw1uQLjpmwn2Q2kLFuslDl2F9lCj31egncF+1FeE5oUJwqpuFeigRsOm1kar8NykM0GhA/QpIotfSCeBJBd4C+cjUJZW7+8B+Hve958E8HtLCo+dSAbgZ91BQ0T0LgAfKmrpXVl+ExGexZ0Wg6APZUS0CocuddetVqEuG3v0oED7CqN9xuAnPerzFhdnLc43Lc7rDmdVh63s0Ah7lB4xKtLDGZt7XeNKjSd7aYiJa3A8gXzMgjU0jTSEFQIGqenQpFPNIBQSITw85ukYAqg80Je7V1n4um/8FDamQ3i4D6cRGFepTb+vGVdqC5c8J8wV6sjhP1y0po/9aGU12CYc9uNFu8Hu0KDtKvSdhOoFuBUmkc2tgNwRmisTiLV9Q2PzZo/qpoNo+9ED4uwQVqtI5qyI0GpteWBMLY4J4ZO6v8ANW5JW728BCGt+DmPo/PPMvE/wESInkgH4ZphAr/fa/79pqQ2LlHMzlW41UmUs2ELCQ4ZmCFNg9IB48PPuiT3M2IHELoyguDw/4On2gKebvYnUrNoB+xGu0I4OXEFq4wfQMB6PCxyGZLz+iVpuuzAcBwgBd/I54GkLGIUEMBUQYRtCoeLCzn2Xbnhq2GCg5FHTGDw6NlHNIGQIw2lgJpu40QAcjN632bijC8wzGi9NTXrAfmjYbFf2JLEbuUEltLEFdRUONw34VkLsBaoDQRwI1S1Q3Ziw7s2LUVDQoQM6m9jGRWp6afNmQ2bQLvwFazS4T+EH3uRNGSHXAsWWeI8NyvLoJwG8E8DX2e+/GcDPAvhFMOn1fluCL3Ui2XsBfIM1mP40gN9Y0Ia05PNzRkTcmlngTFBG9PjCgnpnoDFgcI+Oqf6FSZNXSeizCt2ltF4Pk59Cnvc423Z4uj3glc0tnjbmkKBLecC5bIcgLH8LoEDotMFQmJRvFZQ6t3v7akBn+uAyP52dCfDSCJOHhinrfCzHAByzK37orRhDxvvhfNMQrDaiX6dh5P4pYQ6rEWozShj7SkvVoCm509ydq7axAsa0cxQYW3To7JklG9HhXBhBvJUdKhvOzYogdwL1C4Hqxtgm6h2bz00Q1t2pqaAwg2Y6TnyDZo5iWKei+8cxWwSqTPBO6ITjC38ZM/8q7/vfIqLvYuZfRUTJpL2ZE8kA4NcU1DvSwg5hGehlO9CXtjFEacA/Ae1EXsAMBxIIioG8cz9QSahtZdLjnQFqy6CtwmbT4XJ7wGVzwNPmFq81Ozyrbu3ZH6038e2ksXEMe1FPAGMHlynKJp6tLeAqTD/nQq0dWCvMRhVqEkM5nsBQZFb3FtUks5UTQo7HZajyywdgM4mP2x6f/FPBTF1j+zthtIkDxmcftiNcQZGx6YC9M0MwCiEDkmuxFR3OZGcg/lWPqlImnJsB0RoU6eY5o7lWkHsNuVcQrTJh3Z1vq7Buz9KozNQkDcOxyRu3PiXG7Oy4zRiwMgUyc3SiN+SdRPRvMvNPm/ro34SJ6gSAtoD/7miG5RDzvydBLCIuMEr4Uy8u5MsIihE8NtoruJZQZwL9mTl6UG81ZGOyXJ3XHS7rA57a80l9kFhKS3DuUxdH4A45NpGLwkZ10gQo5pM73StGoaBwW4rhd/htoUFr0f7KbiHvvsHSCaLOXvcNnrEALRfibvjVkHNjT/Xgydlzgz0bO03Nti7S0N5kCct2SFaHLq2lgqi1Ae/Z3Vl10Kh2CmKvIIaQbiMoptuPyCTLnVtqybdvDQqdzoHFIoLCxynBLXKBwEiBzELBlcohizJh8fsBfDcR/XOYIfALAPwem7T3fQX8d0A07ucGaRuRkFHgTV4t87WDOW9EYIR8k8ICQWFunPzGlTDh3A2gGwAVo6qMsDAAsQ5nsrVnlB5wYT+DsLCBRC7isJY9aq0GTcEd9OMmEQDjEsUc9+G2EkbDiEdsCjI2BN/24ISEdFgNGutyFCauce125I4xbEha7UJ6J3zRLMjMleFg5G5b5rYeB11jR8aF7BIFK6jJwcahgdd/xkpoe6gx20ONYc4qJQJphui1cZH2xphJPvQ8RJYWGidjOVln2klqkQrHbCxiM9RMIiCzibBizkYol3hD/jYRfQJMmDcB+HHPqPmnlvjvhWLqU5AUN6oSpjrev8XnLwWb+cZMrwz4K4Cw533Yg411BWgJQDKkHI8ebOyJ3BsPIOZ/hglHQG336W5eaht7AEztDgoCNVx4dh4IFsZRACOYLIb0bAjoqBpOKOtYmoBudyhQLPEMpscYStKDZ8TZHlooe0Cy3RbQuC0Kc4UO55zoGi+wBSSgtTDbEgezdzEjNoits/lFNdPwMe/OoHxZMrQkD9DH00hNX1DoodPzRkWPFkMIclD0kvJz7tjY4lhApcFV/zsYLEcF4JOsBPzLq2t7CymU0rHOWzznNLj3LhKpMhl1kyXM/tiuZlJoVEKbtG9ezgaHGB29A/7KYf7bwmSv2pI9oZyriYcDMIJEQq1CjLothSYXTj56VwBAkkLLsPXScEaJwZw4g6MyE596G5LNAJljDM0zGbtKSzY4ymJVhPBOY3eIUku+wPC1iz3qQVgqIdCSjOb32NlDgkz6fxM632thktv4kadkPmxVebIaBPlp8jhurzjpHPHMIlV0VumRaNSlM09LXKd/BcAvBPCDGO2kDAMSe9tS8qG9jkydc3rfB8ZPxiNhgD47JKn5W8+Mc47cMYEuqArABAfhjgMMSTFNDzUOMBuwoKzwdHHFJnbDgL/MPW4r0jiBJWjQbFyEpTtzpCY5QMYxZMXiwZ5hNABrKLWuTXMQkKlji25iKwGMtuO8LU67cIFaSpuM5Ftqk8LiSm1xpba4VhvslcnW3fbSHD3YkzmnVLMBjCnn5vXjJjjyfQzGGsj3hHjAMGZOaxeZRanorNIjY5KWxn2JZvEpAH4x3/cMOpXsi0iddboYU1/KH+XVk61IaiCQZpBZWC1i0S1OI/x8OPeCR4g3YPbcwk5i3xg4HK7jvBmJ/BFDOQ42Dl9QMATUMJHDcG2nwo+nc/kahhoOIXLa0J7dqeNGYJizUK1Qw3hIcg0Tpr0V9jk0rBvUIktd9KVtQ+P59KTlr0kOmcgPbKH3JCHB2FEzsfE4u8VOGa3iqt/iqtviutvgtqvRBkcPGsCYRZU6rcK3UVhBMaBL3f9uTMTGkvvfjrWZzWD4UrAFyaBSS3ln0zrDVyIsfgQGZv7BgnvviRYePIXQc78tFn8i/3AvD4KD2axKEC781w6eXkP05mBjUgQokyeht+eUdgFwyz8zFMDE6De9x6jvIcrT0RATEVBDDjvhuUQ9iLnzVLQw0Z01qyHwyXfJtsO2oMdOK9xYWLi/rXDbqnE74p9yZhIIA0Zg7LkxEZcGrWaMnyQmcRfudDFNwmxjrCv3oOuZ0HSxKG7bcdNvcKMavGi3uGo3uN5v0B4q4CAgDyYLVrU3qFJSGui9KE1PYMwEhS5LznvMZJ1QCQo6CVLzeFdA4EuExccA+CdE9D0ADkOlzL++gPfOKH+SOcUNlzG0XWDYjMLXc/whabZuNj26T/2/h7LcfleZw3I7O1cUoe+lhZ9X5gAbbSbYuZBDNivAWfSriTekg8ReN9Zw10ws/m4iO7BXSC4Hpu+W9aM9XTIYl6XbhGgrbOEZKW2w1jk67P3DhEnjSp1NtxVkDkZ2ma3M/zbp7uA2dNB4iT2awQbhTnH3PTpGyJF9hhaajIfFHTF40EbY9VoOQLGDNocE7foGN12Dm7bB9X6D/W0DfVOhupYmGe81o7plyL1xlZL2BL5FlQ4w9BJ0aWLszCg35jII6ultBQLniJQLJcLiKwvueak02ccFD7vKKFnq8koG1XjbEa3BQoDgBcYo43qTe4XqVkIeCH0noCxoyZxT2uBCNia1vx4xH4oMPsKlvwvjLHxkKDCq+/65HD54ywVOuXR8vmsWwOA1AACljGN2guWwAVMbUmjsar8lhT0rNBg1oSt1NtlW1EINE39M0tPNthzKZqfa8cZsmTxZN8DPXV9QP9hMOjaemR3M2aVjAhsjiDtlELv7vsJtW2N/qNHtK/CugryWqF8QmufA5oU5p1QcbFyFmiJL2eWpSAmKFB1jTwjCBUwxx1sFloRNikqBZAMR0afB5Ob8e3GO+6Elb8SpnVdSf7YMt/8M7BfQDEj7OzPQK1S3CvWOIfcEsSeog8RhY47DO6savJCb0UVamcnjJrNPzgvgw8cHiDZNsSR+IhoDILPJcGzS3wtqsSUFl45vyz1ubHCTZoEX+szYIdgJI+O52ZLGlkzCHMWMGj2k4MGe0nFlzg9Fg4aVBXwRthjzTBijq8skLtBRNZxm7uweAmN2LJeVy3lWXGJhF+RVi344ge2gK1z35pTzXVdj39Zoe4murdC3EryXoL20hwQZQbF9Q6N5rlDd9BD73sZWTHNWLMLQCwKyZmMoNw5L0uyt4EkZ93NU5Dolok+GERC/CeZQ5L+xqpY7osWDflbylZRRcpbDUEbOwu1Ia4hDb7JC35isWGov0G5q3FQKtdCogtwL56Id0sCFp4D5QmJI4huc2NVawFWH8Vg/Sd1w7wW1OKceWxrT+nesIJiHbYT7+PiN2gqKLQkIImgwamJAKyjRGjsKNbihDTTTAPhykHdj9/AnVQ8lDtbtavEf2mhQO20RpEO+DgzuYQfPd67Umgxk3fVVrwX2fTVsN/q9sU2IW3NQUHVDqHdAfcXYvGA0LxSq6w5y34/Rmk6rYB63HxkY+oQyGeVzYzeOdSrYNsxgC/FyYnXn5kouu/cvAvBbALwHJpv31wMgZv7VydLukzKo0JzWkcSNePzpKhOh4Wsksn+v9dHTvkfzokfzwuba3EqoirEXDa5sBu+exxO7L6rDBHXqHyQkSWNDNoiLOnMkgBiT0WqI4bSuzto43Iruwqa3pHAhNLZEqEFQYHQwq31HLXZWsOxRe4/ltgKEmoxL1Tg0NLRQ0LrHXhxwww0a3eOGN2gt6rVjOTHUOg0BMOHcJpS7sQFko4foRm/gcoW6YC0XIGZQtDxspYxgHV3RSgtjGzpI0LVEfWUPCrKHBBmwmAntlrf9CBRzGoVvr/C1ipACQTGJXQiOj0hRctzxeORENuAqVYZX5zFxQznN4scB/H8B/F+Y+Z8BABF96arS74yCiEhHXsdng65S4eBAgB+JdF6ENxslGm2+b3HWoK5Hdd1h+0aF/kxCNQSWEh01uLaq/kFJ3PY1zqoO59UGFZkzQwQYlbB4BtHjXBqt41y0k/NDfAyJgMGK7ImHlHnu7A2XEXxLhA0JSLvim4mqcU49zsUBL/TW4kg8lyuAGgQBY08BjNdhA0Y7lDvGSLgIShfd6ZcDMBQYzQS0pgc+51q9wXggkZ9c2CezzWJrbPXciQxAEeTeJLHZfpixfVOjvtaQBwXRaov90KOgCLSK0B5RYqeY4T+WwInmD/+BzP96nPTR8RoKihneaS54wgx0OcoJi/8ARrP4DiL6NgD/PWbR+m8hBeHcACbAm6UOjKW6G0O65/y5GPqh6MBHHov1j/0NrUGHDs2bFbZbgq4lQAIdA70i3ChC21bYNS5T1habqjfGQdnhvOqACjiTRkhcyj1ekTd4KvazsPCOJaABLcSA1HQkh8lpJn0NOSTrBYAtGAdrE2j8BDaBW1KSjQGxzyBBaIhQw+XE1IN24LQbk3tCmUxYXlnCbjV8DIo5lLmGFna7pfvB4OknF06Rr4mBjdARnXGN1tca1XVnsB8uRV5vNQkfAxJSLGfFbPshZr8T0SgwkFjhg0k+aCf+pPe9fyFWyl2P4Z1c24NFdlEDR/4ogG8E8I0WMPZ5AL4UwMcR0Z+DSbH37clS74FSk3VY3VMPD8yT0gDji4sIjLECEef1yQ6QWfsGFGo4YKzfvlOQuxbbj1jMCAtQL9B1BNURDtsK3bbHbV2jaRQ2dYezuoduCFvZoyY9CIqn4hZPxR5PxC22ZH5zLlAJhhICnZYDxmOWrwKAILKT3no74E4N48lK33I1yYkRkrCahoBZ1X2j7J4r1LrGXjfoqIXmzmgMKeeSCx1niU6bQ38myXeESS7sAHHO2KsdCnYhabAJjmOQ4qigGLYfwNQVWuJFiI0VIcbyUmNuuJeii40/XmMAR3OziC6uU/6IRnFq8htmvgHwtQC+1p758Rth0ve/pcICQJGkBubSNTrZ7YuLCZzh71Tdfp4AfwC470sZjbQGegWx71GTCV0RqoI8CLR7QreX6M8E1JlAt9VQZz3UVkAKczhvJZQ5vlAe8ETc4om8tR6NDhsaD/51wsIFdcVySoQknOt10Bbm97htRGftG4oZ1YLOaSZ8hT3VnsG0gzvlDMAwwRXGBMAOIHbQFWSwcmsLwZc8Jhf2Py64zB0SxO50N2AS50dsBIY5Jn4UFAMGZAVALErBeKFcMpyoRhBZ4IbbE9owkF8gXV2h4DsFdeoTM78O4M/bz1tGyeaHEzVHS5I+yhOpeYD70nEDyAMjcWeiGWtmiLZGdVOjvZJonxLap4TuiUT3hKAAqNpM9FoqnMkOl/KAJ2KPC5sY54LaIebBHe1nvBmjZuDIBHSZoCvj3gS0vXeisgc0BEtZ1KaJNlXQpNFDQbM529T8M6HlzmVrjhA0IVU3osWFOAzBWmMaP8Lecwe3XOFgBcVNb9zJgyCpYGMqxsTETkjs7DEJLshNsYDSBK0EoM02xIXbD4uMc23bOIoZBN29u9C4uRRX4WjleMktcNH7VyyQ5u/A2Frgms15Q76fmf/dHHPJPW8pHYm2u3dik+ORtDYHDAF2IJLVMGCCtQ4K9XWF5rrC7b4CmKBrgrogk75TaGylze5kIezOo1Fb4FlNXvwSWU9DMEYdRmI80xPowKgxZq3qWKFjbVDZNlTaPxrAaAYSe1bYsnNhukmr0TLbIKkxk9WtMrk2DPS+NQJMA9raWNwhxu7jJv1Nv8FVbw5ybrU77IhwLltsRDfJAnbQtU3zX+O6b7Dva5O5u68MSEwRRG+iZ4XCCBQbPB2JXBURbWCKI1oYdwXAxtXkbb3fCsppFv8OEf1Q5ncC8Cz5I9HXAPgcAB9i5l9ir30lgN8F4F/b2/4AM//tpUYm5fGawJdYCPYSfxg7D6zXJlhjmL5+QI+A0S7sdWIJKIbsNUgzdE1on5hzPGBP8K4HGPuY/KVxYdP2I2Ay3odpFJVnYDzoGhLsTcwWG1ZDRmwAxn3KjM4TLGYibiDBeKG3eCJuseceN6xtkJXh37PGgWGFicni5U75qrXGldhiIzo0SgHSnpPKZtvk7r/RG+zUBtdqY9L1dyZWo5XSnHpmtZyNqCeen+khQQ1u+ga3nTlNTHcSoiWIlswBQT1DDFsOHg2aEw3CCgonPLSKGzdnY8cbbzmhkgrZDoP8YrwZOpU/Rjlh8YkF/LkTbf87AH8Gcyj7VzHzHy8oe06Rhw2RejG6k46LCZtUOW6VclqEG3zStoHIugD0EF+EHiBpnkW0wgCY2G6wBUxsgQ3YcsFZ/qHAQ3O8ZphtuImkdAf/uvT5gIlbuOEGT3iPmrV1l/JQzt6b8OZTDVuJJ3KDK32GLfWQ3JmALDAUgI6BG65www32egy7vuqM+3XjnTMKAJ1wRxCYNl6pM1xb+PhNv8GLbosXhy0UE26lO6xY4kzWOJOdRbEapOtBV7hVNXZWwOy6GvuuQtdOQWJyD8iDBvU8GjXdx89X4TAgPgS9IM3/MN6A2ZhbdLnPAF5eEFfBeM/xT+5ZSUsHIx9NzPxd9iSyO6GYazKaWj0kD903eYEoeGlh3SUCxhMqA/LU4tJZASSFF+lnfhs0DCKQ4EGTYiJzMLJgk5UvsCf4KfhNpmyydgpDHQid3QqMuRya4ZzUc9HiSpzhglqLzeixdSo9AzuW2OlxpXcTuGOJc3WYhKCbUGttzwQR2OkaV3qLN9U5nqszXPVbvNmeQRDb6EoezjLdalOOERbm4KTn6gwv+jM8t4Liar9BrwVqqQy+o67MmSpV50W8EnoW2Ksat32N67bBzaExILHbCsKe/1HdAPVOQ95qk4DXT5XnBIU7Bd37eyIwImMkOmbcmAjvK5is7t5ZUpocr2d/8PljbYzSiRD1u6YvJqLfDnPuyO/nxAnq4fGFQOJhSyRkCg5cUkaEt/RUtYFYGx1MwtgulBq1DqUBKUDapHOL87ummL26b/Fv7cpfW4+HAkMS2wOKKdAMDODsRm0gwHguznAuDjgXB2M81ITO85jsWeKF3mLnBEW/wfPuDI3oh5R/LuDqgtpBwzH2hg2u1Bmu9BbP+zO8cTjHi4MBxvkJeM1WwpTjthZXaosX/Ravt+d443COq/0GN7sNlBKQUqPtKxyaCmd1h03VW5Sr0Sw6LXHoKxwsUOywr9HvKogbacK6r4HmilHfaBPObQ8Jot7Dfig1bjvYEx52nMS0iuhrO2a8hWjQTI6VLKX4Y2UU4k7eamHx5wD8EZjh/0cA/AkAvzN24+T4QvEOPkZtmpDPn8utGes4r+Nt26YsvvAItirTvBZkBqKUU4HhVF4/QpAxZGqCJihlkJj9EHdgYOx7UZuTx1gDaK3dguGOLBxtBqNm8KJzk9aEim+FQYF2wpypIcFoYYySV/ps0A7e7M7xvN1O0v8JsrYGYQ41cluJnd7gI+oSb/QXeL01fC/2G/hp69wRjGfSCQsjCG9sG99sz/B8v8XNboPuugF6gpYM1Qt0ncS+qdBUBrjmhIXShLav0HUGLKZvraC4JjQvCJs3GZsXCvXNGNKNzjtVzNcinH0izFOx5AE5ZaxG4nJOolP5PSpJq/fFMMcPRjWANcTMP+uV+xcAfMupZU6oFJl3bAeGAmfxft9GwgCsgAhzYGg2WxXPoEaKIXpA9AQoglKEVknsnfFOHrDVG2y1wYEYr4IwwVM85qS44WZc5dUWN/0G190GvU1WuxGesOAKW2FOd1DWM3GlzvB6f4k3unM877Z443BuMRcm7FyAjbtSHAYtwxwNuMHr/QU+0l7izfYcz2+32N1s7SOS7RIy2wnZDVusngVuepOU5s39Ga52W3TXDeQLCdERdMXQnUC7VegbiUNVQ0jPZqOEgdS30tgodsJoFFeEzRsmvLt50UPedMM5pZPtB3sJbY4RFGvpGDTpXfAeQSWaxb8B4B8R0fcD+BoAf+fYFHvujFP79fNhsnCtp1yG7hWZf5J8PuUSl6SCZyK2lXH/aoUGpBEQ5gbjEbFIQFIM2WqTqelAEAeBvjVq9U3T4KZq8EJuB48IAJyLwyRBrRMWe10PmsGLfovn3RbP2y06ZRLuVNZ+0LHEjdwMuBInLK7VFh/pLvDhwyU+sr/A89vt5Nk0Ew5c4Vy0EwzIldrize4cHzpc4iO357i+2UJd1QADO01gNmjQ26bGRvao7AE5rZLY97VJSnO7wf5qA/lConlDQHSArgjqwFBbgt5IdBUD0glbG0PRC4gDQR4sovQK2DxnbN9UaJ73qK5a0L4HtR2o681hQWGEZixPhXtXEcpmhU+ddQPE8U6TwRNsc47lX+IroJIIzv+CiP4ggM8E8B8D+DNE9A0A/hIz//MUHxF9HYBPB/AxRPQzAP5LAJ9u4e4M4KcA/O7VLY5R6sFjZykkDgqybZ6wlxwHED3bdCh3rGOyHdHCGDz92AttDJkmulNDHEzOi2oHSBvVud8YYfGi2hpQmXdKV8vmFHKXHs/FRNzoDZ7353ijO8eb3RmeH87wYr8x+/5+fP2HpsKzqsG5aIeYh502J4z/6/YSrx+MdnB1fWbqtFGRvRa4VQ0uqlGzMB6JBm+0Z/jI/gJv3pyhu2pQvSlBAPqesLMZwm43NTZ1D2nPG1VaYN9VOOxrdLsa4kWF5g2BzRuAbBmqJvQHgtraQ5rs+R5OWJACRA/j9bgF6hu2J4tpNFedOXrw1p5R6rYfMyPmaIRcFBT+tnMGIcgsVilgYmzM3jV/YrwPZSSoyGbBzExE/yuA/xUmS8mrAP46Eb2fmb8swfOeyOW/VFJflMLODzH7CaPj7MVFJGzU5rD04kXAk8OP+KR5tF/42w+Xbt7um8WhR32t0LwQ6J4Q+jOJblPhut6gkWrwAACY5bwAxsCrndoYY2F3gdcPF3h+2OJ6t0XfSRyq8fX3WuK2rk2GLlI2HsNETn54f4GP7C5wfbNFf10DmnCtyaTr1cb7cF61aOzJ7q2W2PUNXhy2ePN2i9urLeTzCs1zMkFQnUCvarS9QL+VuK00hDTCQisB1QnwXkLcSDTPjaDYvKkhO0BXjM4Jiw1B11ZY2OMKSQOyBeTeCNrmRqO+Mols5G0Hse+BthsNmmrcVmTdkiXKdAxC4FMEIDb5OaadxCAIa/knbQx4I8IuRSU2i98Lc9r5hwH8RQD/GTN3RCQA/ASAqLC4S5o1P3Z8IJDGjpRO+MlvFsXnVNMI/+TYwlgZAc3cv35kpwsHZjb76INCddVh+6ZE90RCbQltXWFfMZ5blV3DWP9vqxqX0st54QGrblWNN7szvNme4839GV7stmh3NbCX0FWFN7WAZuCgKlw3G3NIMGn0LNCqCjd9gzdvz/DiZovuytgOSBFUbwSGUiaxzLYyx/8BQKck9n2Fm32D25sN8LxG86axGZAGREcQPaHrCHor0NVWqwIATaCDQHVLqK8Jmzdt5qorY8dhSZAtod+b6FZdY0Afm2hMo4FUe0Z16+WncJ4Pp1H4sRS+HSLhGo1SOLGY0yHVM9b04jIbcyktOBH3s3T+x4zXjb2F8VuasPc3hHEXzKyJ6HMK+O+Owgkbm+zuJXgvLtd5s3NKfUr5uWfZs6adv+jXdhqF9NrqVGBok/W76yF3hO3rAv3ZBqoR4EqiE8ANYN2EZs//pK5xJc3WpKIRWXrQxiDqMlg/351hf9OAripUOwEWZkvwnAmHrsbNpjFai9DGm6Ikbtsat7eN3UZUqJ+bcOl+L9H1hF0rcDivUdcK0hoalTLeCnVbga4rbD4isH3dHDIsFExQVGtsCmoroRoeglzJ20I0V/Zg4isFcdA2ZgUQnYDcE7jCcGqYO2JBdCYjt2htjopDb+wTg5BwEZh2QltBEUusO9mClJA36ZJgsdjiNllAEmNuUk1izIZjPgBYRsdt+Pcp2xBm/kOZ335sif+uKNV5FHtg93dK0ru/SyjFn2lnrs2DdsHeVmQW2TniQqvnhPNKQMvGPpM0EZJ2z3/YVNg1tVnZhZnoQ8yBTU570za42TfY3zTAixr1c4H6hsAEiM5M+psLif3WTHph7Qd9bwyrvKtQvZBo3jCuR9EB/Y4gOoHuUEPtJfaNNoZGAFAE6ownonlB2HwE2L5hckcY4y1BtgLVjtCfGQ2BJWDjwiAPZgthMldpVHubkMbaMEWvwYLMxwlc62YWSoM6DeES2FjX6MSQGWgTkwjNWNBUdEsRLFRujISAsdSYSS1QYXm5MTtDN2fG/JJGUkAvIyhrPa0NgrrPOlZYkYvCep2hEzCrnpSjwLD89euECwKABqQJpCW6jrBvBbqzCrdNj7o22wA/5qBXAm1foT1U6G5r0I1E/Vxg84ZJdU8MdLdkBMaBoM8k9rU2WwI2Lls6GMHSvCBsXjc5KkXHUDsatIN+J6E2Au5sZNJGO6h2QP2CsX3DaAdyb3Av3BLEgVHtBfQ1QdWAi3sXdhshDxpyr032qt5EVzphAUHmSEHCZEV0uSngEtkoKyh6Nc1Pwb4r1Nt+uO/JMGrPFe7sTI7WIKBzdCya+S2ghyEs3orOC1/+0cVwXAvycAKzQC0XdwEYgSHEcJ2YIZixYYZQDNk1EJ2AOEj0lwLqXGK/qXBoFETFIDIfZnN4ke4EcJAQO4H6mtC8Sdi+zmiuNcBAtSOr9guoM5hJ77RkuyWor4HmufEoVDsNoRj6liAPAtWtQHcOqI3ZFgBuK8EmCe6NRn2tBu0ADECQ3SYIcGU1BHJbCTZagcVsiN54h4YTwdwWjwjwF0ht41YUm/97ZYWEmgRbTbYbkwN5vPcV0wT8bctaQOIaepsKCuChCAukV+mJ0TAaDu69SB0MiMHNZAeALzD8IJwSCjAh0fqD+wbbBRTAJg8n2AHIaGgTMYN6haYz51hUtxvcXkscXiH0FxL9uYBuJHTNJqScGMQE9ATZ2VX+mtBcGa/C5k1zdgkxUNcC1V6gvhbo3aT3twR7Nu7HK2MsFK3hY2FyWVY7gWYrjLHRahZGO9CQe7Z2AwXRuZUdZpILAdEFGgKzrdfcS722HiI3uZ1Hi+ZGb7e98BPXeFGZs/DtyTuZC49sSHdsvPjtKKFcGaVjLuQtHbOpuhfa/mCExSJlJH5uOzD3UMwn+iw2P0T0eQcLZSoaX4y2BxA524UWZgIpBZAAw1nCrStLESA1SGtUvcL5oUfzYoPDqzUOT81xAmbvD+gKg0pPCpAdUO2A6oaxuRrdiKSMEDKTXqK+FlB20rN9PtF724GDFRRq3JuLgxEYvBPQ0qlGNkzdaQY2Xd0gKBwJZZ4tNtnUeLao79r0hcWMB/Dg5Z5LVKkxItO3TcQoxH7kyJ9wsd+CMqfNDVDQkTKigLPUAhehGX8MUBnjzzz3gxAWw+OEHZ9BlA68sU6P3ENHqJJRrSa30vj3OIFh7RNwRww6FyI7ddtmPnJquNIQSqHZ96iuG2wuanSXFfpzAdUAqva8AwqQnXUj7jSq2x7itjfGQs8gJ1plJv213RbYZyA1bgWoU8OEJ2YwkfHoCWHcmf7Ed/f524KIt2EY+DNtblzVh4OIl/o45I3loFhwi05Cul25Kfi5f18k7cGSvWoVknmJd6W95Fj+ByEssrSEKC3gBSIaBhIvPGbg9Du9pB1Oy/A1DBcG7ieZJQFAjwY9ZpAQw8lmou3Q3FSontfgjYSu5WADMPVY70BrV3h/lfeIOmHKl2bCM43CadgGDGq8XcUBu1WiuYYweBx4mHCUmKTs9edwj1e36d9Mn4aCxBkwfW1CqUk5aZd2woYxqzIYK2vSHhwz5hJtADATOKvTLgDF/A9fWADzrUH4WyEdI3BSnT6hnKvKCgxHkwO6oMxzKdhIPgYLaffk1oDXdpD7FiwFZCXNSu+7b0N1PjJxOZjwE23JCQx/hfeJaDLhzTMkJn2EvIPU4+7KJTWZAwHg2yUCbSJpdA7rjPweGq2Lx0ouNqiknAXv2yn8a8f7wxIWOYGwIpY+WUbB/bGV4KRcF8BUsofBXYOP3do2nDHUekqgaLr/l2Jsg++Gm63AXpsnxx9ktlGJPs4+cTggcwM0JmxL9vPsbxuCaznPRqz8jDq+KomMT7mxVzju7o1W1P+whAWmk3F4aStAO8UUBrIstIeDFS7JsyRMQhdrEB4+GEOhwb22dg4vpr/3gm5ydU2EwIo2rp3sBeWsmnxHCohoHaGNIkYBdgKIBNtlNIfsNiMqyKZa8uI2JTPZF4Fia1DZeEDCIvbgRZJ+YcKXq5OJrcTSBFk7cd291lo9GqPsIHICw3lM2OSyGLYeVniYYiLehly9IRXyZsOSo6wJzSBaSNDvoZDIaRBBW9ZrBHG8UDH+IuT1gFpLeKVU32XHfExQpFCxR9CDEBZDF+QS5ma0i6OAZrHw2JiKXoA/mUX6+e2OkWcAzds7vMk2TCpjEDWGSpEcfNkJu4BuLJrszgXslRNtd8qIOfAktiZL9ohIu8d37Vn/l+xMmXe+SCcImyi/o4W6k+M9HKsL9pSQHoSwABB/efbFJZGha4FmsTh6RzFJvxSam0OknhIeHE5O50kBpgZRF7ZNYjwX1ueJqfKA4aOxnCiva0dysrPnSo0M+qW4B20FHfP8nQc8E5dnmEPklKjc3DsPx93klrIFBsB0zK5YoLJ1A9n5cqyG8TCEhW+wC6+nHnip472XPpm0sexXGc1kuO69gEUhk6IlTSLKk9jDOoOotW/MJqw/Wd13R4OwoThvyJ+c7LD97Gk+sW1EFGilpwIj8eyz2Igw9uEuKLRbLC0Sjo5ZYFbwJyd8StDExnxugQzoYQiLAjpqL7bmxRWWsWoli2kXuTDgkBIq+GjjCASGT0t7/hxvyJ+d7BgFRoZ3ZhietN/rh5hwugNsxkTInyBoou8/sfWcaLRH8C80ZMrvBeEdO+bvUPxOiYi+hog+REQ/4l17jYjeT0Q/Yf9/9c4rPtL1dJK6eixNwoITfyNiI/BcxZOV1UUuhjEHLkbC//i/2RV64gbO8SYmezF/xt4QuqL9NobCbXqfV77Xh2sWkJmWUkBF4+YugWan0gmL470JC5gTyT4ruPblAD7AzJ8A4AP2+8ujY913wDgAAr5ZOUvl5n5nng96HWlzRDuZTdoh6QtbBGZksnrCZpLjwedd4g/bGuPP1D0pw7/ffWy5E75Un3tlTQWZXvfuwy1OhncmwMIyFijaFq9fiilX95HC696EBTN/F4DXg8ufC+B99u/3Afi8wsKm/4fXEZ9MA/kvOSyrBDCUGNBh+WGsxUxbCD8R/iQvpoM+imMIVtbJpPcnXaBN5NozExBL/DGB4/PHDutZ6M+JoEkJirBfc+8gqMenpBBaO+ESi0lyzMbGbUxwlAi5tXV7/7+dwr0/ju1RAMz8QSL62GJOfy8fXo/ez4ii7EzlE95ZoEosdt/dE34vbbfPu9CGWZuD+P8J5QaUF6sBjKHkHJsEiX6NhaJHBZrP77XX8Ts7SlHdEf4ZhYIi/M0fK7F2ZrYp0fceoaJxEyujZGVPjfcF/tnYOabuBL1tDZwUOb4w9aBLauSkA3O8vpQNYejAvPO98mLq6AQzknlx2QFb4iGJ9Yurz29jjDf2PImJtsgfXvMnfQlv2E8lQjLyDmaIypJ+D9yXzAESOefqTgWELUzqGW9sgVviT/yW409q4eG4D+itFhY/S/agISJ6F4APpW7k4PjCY6POvPKWb4p01GzSryj7FN4J/zGrgT9ZSu5L8Zbu50MqReCm1Psl/gVBDaBsgchQqpwZf2LcOFqMugwE1azuI9q/bIdZP5/eamHxzTDHCrzX/v9Nd17DPQBxThFU9yHkVnluTrHEvyzeu+DHyr6/Q3Tmav57rPsu6d6EBcVPJHsvgG8goi8E8NMAfmNxgVFf/krBcE8Iv5NxJyspGlexkucUvlLeVBlr3dRLbYiCC3065b2fOmbuacw5Wv3srg1HtOPehAXHTyQDgF9zH/WdOmFzAzhlyCopM7ovdnQKQrAg4m5WRuS34udeyZsrI6piR9CdS22I0UzlvwtkZ4L3LR1zwOJ4KXr2TBuW2v22NXDO6FSgWIZy/FGKDZgEyG1V/ZHrxZNlqe1LK9wSFHsJcJSY7NH6c3W777n2F7Q9SwXIzlPGzEn8BWWcNOYyz74k/O8zKOvOKPcIUeCMf014yWAmwLLEZA/5sdyJM94VYcMUtHX4rKHY/aVtj/HPJkDEan4Kf+reY6JoE3UXb3XCfl/ij4ETc/VHBGtyzKXGTWzbEPZbjHcpgVPi2VP0IITFQJHJbv5OAMWicfaZjo8BwDIvLgsY877H4/0Tg26FoJr9Fg66BUryh23K0ZGCctZ37vsx/GEZaybMEfzRtpc8+9KYDb4vrv7huz5mzK14bw9GWOQktb1h/DvywEUdnyszRUuTao2WsHLCRHnX1p0atJN7jljx75JSmklOyJdQybMv8YYUm7Apg2K4wpeUv/Rbye9h/anvYbFlpb7NKDd4M6phWdlHbAMeMhVFE969V+dOPEV34F6d0TGCY1XxK8duCeW2cnco6B/mrMgN3mNAN2v4Z/v3QozAsW3JUBK0dFf8M4ZMAJfjT4Vg+/xhH95l208VQmvC+O+aji0zFXYP3KmgfzDCYtEdVBjtFy0zxZ8qMwa6Ce/1vi/6v1NgsFkdOj3hcvyTzFYF/LZNs7r9/0Och+P3nmdWt/+/o6VnX2p7yO9f8+8N6h1AbLG6Y/whb/jMke8xoFiUNwOmi9JdLVCZtsfowQgLAPM4ekReuqPUpIsh/GKDJjZpIvUn+f3r/v2xQTu7N0RHhi81iEOIoSlTkz3H739SdZfwI5wUcVcqxybL2rb7/Ev154RN8D2N6Fz53lOUAtEtLDIzYRMbs6n2n9j2BxFnUaRIxcBauRefQ6V6vJP7Y23jApBabHUlEW/DEu/SM6T4Y+TxA5mgntzZoLnT4JJa4Pj8PNgYaS4k/GQ3Ib/NoJVse6r+WN3Bu0s+v0sNaHlXg7VSY262dVghbCJjdundH4s5ehDCAkD8wcPBvgQaWtl5pWCcWULbpXYDU4GRKiM3WZf4/XoL+CeTfok3xp+iQv6h/SV1u9+83KCT5y8tIyXslt6Z+1o4PqJFLUzYpehZIC6sFheJyDOXBv89HGGRoiCPQJYyUaCLIb5LbVii3KAtLSNWprfara7XXzEXthuLZfvneyzxLdV/Kv9SGSX9FivHf8aliNaC9/mWIKljFIS7l5bz8IUFEH8xKZdR7gjE+6TwsBxHpRMjedjOHVjlX3YZp9Z/DP8Sj+vv1HvzKRuhes8xKseO2wcAUT+e1pwX6V+7q5e1tHqkBl/JYMtRij9Mrb+WP8LLmqfnnub4I7wjy0IZGd7FMiLPm6x7qe/vWkiG9ZWMvQUNJQv0OlZIHSlgHo6wsBTtvKWzTgM+n4pUsJyWUtrxKWFDomzQpk718vjdpJlNtBR/hDcqMEJ+x2sYZrdOyohN2FJBF+MPeENBE21/qu9KaM0Ww9/eZABbWYNwAdBrTX6MovkS2GJS9GCExSmdl4NCLxp3ll56TmBkBs6ENyUwcvwxg+AC/4SW6nb8wcAb2p2peyYojtzTJ/m9dpOgqGaS6rtUv0cF3NJ7S1EOkVyISp3xreQ/SdikmnMU11tMw2PnUHJLq+FS/H1GbYui9BC8kJRkTgibRayLx09EaX6vbhIUXVUdv/8J685tHXyeWVuWtkmR+oe6E7yTtohIvRmtJeQN25vq95Q2svje/DYEfWbui4+5IiT0WFgcL1Q65pfmC5XNgwchLABk499PRWYeBUcuFDST8kth0EBk/zt/6USUrjs2ERfqngkbQfm2R4RNbKLP6gnfXxRkFZl4SEyyGG9q0oT1Z9Tvo96bTyekLlgCya0e8165xe0Pm3QU18ukY5CZOXThWih06e9Le8Cw3ujknmsUqygl7ErqzpZboBG4a4kJV1T3KcImct/QjhzFhHTqe4kBs1iwxARmahE7YswXIajz97wUmwUR/RSAK5gjeHtm/pR7rTCMzjyFiOYRdzEqNBq9dCox0pZMsLvwLDw0ukt3exD78Hakl2ng/NXM/OHVXMzTCVuAThxWGMfr/l7L7/N5vx9FYb2JyVaa67KoPjfpl7AfOd6QHygTFK6MNbyJCRT2edTAiUTfLYU4h0J+6dmXyB9zaynFWxoO7kLJSxe4BYH1ILwhDExfWjDRo+hGD3sBnz+FHcmEk0/4A97hvgx+IoUjKAoX9usPKNluYAyHnrg8I9gRd2+CjsURzPi9+osmuzdpk9ieXCi5/+y5fj/i2bMgt5igyWE/ItiRLK/fhlIhGYz5OVq4TAt+WXoyA/h2Ivo+MiePzYiIvoiIvpeIvrfjvbm4Bt14DDrR8eWQoSFvxM/PoeCy97py/L+zYCn7+zL60KsnHEA6OBt18jwLk1bz9P7wWQrD4N39Rc/tt8M7QDlWbqzNHEy+Nc8eqzf73lKkI2fRur+XUK1AnNfjz45Z/51F0MRZcOPCc70szeLTmPlfkTnr9P1E9ONsDlIeiNecSLbw4orRibFVIgU2ivBxMIhJ0LjKAdNyUquC7++PICRzzz2b7LlniD1zKW+m/VF+wFsxM232tYlY//n3LdGKZ09tY44C2S2gWheBjeF4LUXEBnUXoYHD9i9oGC9FWDDzv7L/f4iIvhHApwL4rizTGsCPfy0AGa1CJ5YgK0sHLlA06GeW/aU2eGVEA5Ry/EH9q+uOlBHlB5b72jQgYPcERrT4BYGban9u6xHWuRak5tOxgjYmpGK8pWN2IYiulN5yYUFEFwAEM1/Zvz8TwH+V51qeKGlW755j0JUnWPlnocfHlrWCL+pGPBXkdQoIbuVEP/a+tfX7lHK9lvIneUog/Dk6lndmO1kh7DK/vQzN4uMAfKPdDlQA/hozf9si130jI09FhSI+6HKDPTtIXwalYOZr+20B7HXXlOvHIpBahlLtLirjLsCFuTJyfX8M7maB3nJhwcw/CeCXnlRGDCy0Eh1ZjE4MYgiy6MrI/UnsQowvRpG6j3n2sA1ZoJd//RgBuwD2mrUhQjNbRqT86Ds8ZlFJoGLv6r0tUgjSO6YMvz33ICiAB+I6hXcmWRQdGYttd50eQVbO+ENeR0sGxKF5iajE0pcdA0xF2u+3YxGspbl84KQmba6MHEhsbf2RybokZJPC7lhEqx+ctgBSKxp3HhUheWPtWGp3CqCXGPOnAvweQIhhIYkAJxF+T1EEYVgCWErW739iK2Csfq+tiwfTIP3Sc2332zDhD3hTQLPkMxfwRsPAwzaE/UYiPiljf4f8iecOGjDlDf9eeucxfvc9wj8TOqf0e3DPUWM2Uv9S3Q9HWCypvMh0/IqO88vyf8u2S0T4FuoOB3EJsjOFKj2q7QmgVvRaavUO71sJ1Ar7biwnP8FTyNKh3zITJodoLRV0a/hztLrfg2sliNoZwC9YIJba49PDERaW7grdGJusp/D7988me+L+6GSJna0aoxQcOjNhY6jSSb2l0P8Ur9f+HCI21XcxIZndbhRM5CVaO2GWxs1iv+fQwHdwIlkpNOAYRO2DExb3Tke+tFPwG7PcB2uh0D7v7O+Fwb8G6nxPFEeH3tHqjIhwKjXuFWizJ1PJIcolv70FR24+OGFxigsuNHBGKXY6VEHdp2RqngfeLIcEzygMKx7+vsN2Teq7O1doNjr2CN5SoNnRtNJLkYIAADjuvUUjP+8gtGCBHpywcBRiAKL3lOAX/HtX8Mfqj2IQYvePFwMgUURQpTwysQGbEnQ5kFsKw5CoP1peCnOjuTjmYoYdybU717aS32K4odh31rO2zr4v8BfRwnvLChvH79cfWRRjmJlJ3QUL1MMRFqkXFwCuVg+6CGgoxh8d4EH9fhnDtcIIxpJBFxU4OtJezAeN40+B3ExZiUGzIGyybffbHYL0XN+HzxXTAD1eDvp1zXtPCflikFiknTn+pDYb6bsYQK+Uv3jMlwrKCD2QOIuFl1eAf5hNEhKj/zsAe2UDY/xQ3qX6M3VP7rF1R3EruRiRI8FSs+cOef0yUv76wrpTK2IWv5Hqt5DC97bw3NO6g3oj7z1a/zBuMmMu5M/VvfDeks8d41949th4T2KlIvRAhEXw4F7s+xLYaMIbrmqhwABMJyaiPlP8AMwAOKXuEmETlJvlXeCf3BMC3Bb4o32W44sJ3IW+S7Y5996CulJjZnwGf7sl0rzRZgT8mUjf5HP47Q6vJ8rI9n1B/SVCOkUPQ1iEz50JeHGW7zVGrSl/wQQbGSdC6xg6FllZwpvjn0HhV9Ik9DwlXPMFwBawLMxWtiFaXsSDEeM/Ztys5c/1XUkZp/b9UUIaD0VYrKBsZxW4vFbxh3vwHE+m7rvy8LyVvMVlLPXPHeAYTn2ORf57qv/e233H/B89wiI16Ep94sfwnwJeWkGpKMLSl30f/DMVP80cv36XYKewrIDPb//smXO4lzuoe7H+BVrkDewpd83v04MRFm/7CXNq/YlBl0THxoBOEQNqDpm5mj94njUr8mx7GILMnJEuFmSV6/uM0MlhUkre3Vro+9CeDC5lVn/Je0/x3nXdgV0npIchLNxz59CJMYRj2HF3zE9Cp3lD/thLWKo/KGd2LSYwJrdkQqXD+tfwF/DOygi+lzzz0e9tTdtP5Y+0u4S/iI7s96Of/aNFsxgexB982r2YuJvK/DYH0Ez4104Y30VHIlv3wB9t+0ohM2v7wmQLyrpT/hLe3GRH/p1l6/fqjr43v67ks5/AHz57pB/yYy4YNyn++2i7x38MPZCgLIedCEFXmZj/8O9oPD3leUL+CXhqHBBRzcGfLLm2L0wq/94UFHnCH1NDc/xBm3P8ye8ldh3Xfx7vpN/84/3CPg3bkntvibZnkciBETpW92K/h+3IjbkUhf24dswutd3jSbU9t/V6IMICaTgwMJ+YGYryI95JOXSk3ya/HZFC1kGZEy/tVPh8lN/ek835kGt7irdk0JcaEXPvHcEqnpisyWdfak/AX/LeokWvGHM5/vQNItnnRW0vpJciLIjos4jonxLRPyOiL7/bwtPGuSIUZWzQreEPeB4pQisH7KoJvpKWJuxdQ9i9G1fzHytsjm1LSG/5qCYiCeDPAvg/A/jFAN5DRL94bTkliMxZ5OEJyNC74H8pdGochOX3MQhF5Z7SpoBeZr+vxU8s8Y8/lAXhrQYnHtOWQnoZS+CnAvhnzPyTzNwC+O8BfO4ilzdooycyxf6OUBRwhAV3UoTfb9PatpfwxwZNlH8JQ+Dxx/6O1RXjj/EhgX+Ytcm/p8DlGeM9BZV6lxNuiaIh2ktjLkWxMV/S3xHe1fwRehnekJ8H4P/nff8ZAP+H8CYyxxq6ow0P72//2o8cVZs6iut03mX+jwGQPxj67dv2FE2f6WW1/+6fffld3W/998EbfybD/2/FGF6GsIhtnGbijr3jC4noe5n5U+67YW8lPT7Tw6GPxuc65plexjbkZwD8fO/7xwP4Vy+hHY/0SI+0gl6GsPhHAD6BiH4BETUAfguAb34J7XikR3qkFfQyTiTrieiLAfwdABLA1zDzjy6wffX9t+wtp8dnejj00fhcq5+JHqQ78JEe6ZHecnqMHnqkR3qkInoUFo/0SI9URG9rYXGvYeFvIRHR1xDRh4joR7xrrxHR+4noJ+z/r77MNq4lIvr5RPQdRPRjRPSjRPT77PUH+1xEtCWi7yGif2yf6Q/b6w/2mRwRkSSiHyCib7HfVz/T21ZY3FVY+NuE/jsAnxVc+3IAH2DmTwDwAfv9IVEP4Pcz878D4JcD+E/s+3nIz3UA8BnM/EsBfDKAzyKiX46H/UyOfh+AH/O+r3+mMIz47fIB8CsA/B3v+1cA+IqX3a4TnufdAH7E+/5PAbzL/v0uAP/0ZbfxxOf7JgC/7qPluQCcA/h+mOjiB/1MMLFMHwDwGQC+xV5b/UxvW80C8bDwn/eS2nIf9HHM/EEAsP9/7Etuz9FERO8G8MsA/EM88Oey6voPAvgQgPcz84N/JgB/CsCXAfBBIKuf6e0sLIrCwh/p5RIRXQL4GwC+hJlfvOz2nErMrJj5k2FW408lol/ykpt0EhHR5wD4EDN/36llvZ2FxUd7WPjPEtG7AMD+/6GX3J7VREQ1jKD4Wmb+m/byg38uAGDmNwF8J4yt6SE/06cB+PVE9FMwCO/PIKK/iiOe6e0sLD7aw8K/GcAX2L+/AGbP/2CITCaVvwTgx5j5T3o/PdjnIqJ3EtEr9u8zAL8WwI/jAT8TM38FM388M78bZg79XWb+rTjmmV628WXBMPPZAP5nAP8cwP/jZbfnhOf4OgAfBNDBaExfCOAdMEann7D/v/ay27nymf49mG3hDwH4Qfv57If8XAA+CcAP2Gf6EQB/yF5/sM8UPN+nYzRwrn6mx3DvR3qkRyqit/M25JEe6ZHeRvQoLB7pkR6piB6FxSM90iMV0aOweKRHeqQiehQWj/RIj1REj8Li5yAR0buJ6NaGNfvXP5+ImIg+8Z7q/A/vutyFOr+UiH6aiP7MW1nvRys9Coufu/TP2YQ1+/QeAN8NE7xz1/RuAFFhQUT3kt6Rmb8KwB+6j7J/LtKjsPgoIyL63xPRD9ncDBc2L8MivsFiPD4NJmDst3jXP52IvpOI/joR/TgRfa2N3gQRfba99t1E9N94uRL+T0T0g/bzA0T0BMB7AfxKe+1Lieh3ENH/QER/C8C32/wK/y/b9n9ARJ9ky/pKInofEX07Ef0UEf0GIvpjRPTDRPRtNuQcRPReIvonlv+P33W/PtLLOTfkke6RmPkfEdE3A/ivAZwB+KvMXHJA0+cB+DZm/p+J6HUi+neZ+fvtb78MwP8WBpvz9wF8GhF9L4A/D+BXMfO/IKKv88r6TwH8J8z8960Q2sPkS/hPmflzAICIfgdMGoJPYubXiei/BfADzPx5RPQZAP4yTE4JAPiFAH41TF6T/wnAf8DMX0ZE3wjg3yei7wLw+QA+kZnZhWw/0t3So2bx0Un/FUxuiU8B8McKed4DAzSC/f893m/fw8w/w8waJqz73QA+EcBPMvO/sPf4wuLvA/iTRPR7AbzCzH2izvcz8+v2738PwF8BAGb+uwDeQUTP7G/fyswdgB+GyQj/bfb6D9u2vIARSH+RiH4DgF3hMz/SCnoUFh+d9BqASwBPAGyXbiaid8AkRvmLFp34nwH4zW67AZNBypGC0UiTR3gz83sB/N9gNJt/kDGY3vjNiBXl12+FVccjRkEDqKww+lQYBOznYRQmj3SH9CgsPjrpqwH8QQBfC+CPFtz/fwXwl5n532LmdzPzzwfwL2BW+xT9OIB/2ya+AYDf7H4gol/IzD/MzH8UwPfCaCFXMMIrRd8F4D+y/J8O4MNcmB/DbnWeMfPfBvAlGLcvj3SH9Giz+CgjIvrtAHpm/ms2j+n/SESfYVX7FL0HxgDp09+A8V58fYyBmW+J6PcA+DYi+jCA7/F+/hIi+tUwWsg/AfCtMFpAT0T/GCYn6RtBkV8J4P9JRD8Es434ApTTEwDfRERbGA3lS1fwPlIhPaJOfw6S1Qa+hZlPygJFRJfMfG23K38WwE9Yd+Xbhqwh9VOY+YtfdlseOj1uQ35ukgLwLAzKOoJ+ly3jRwE8g/GOvG2IiL4UJtHzg0/393agR83ikR7pkYroUbN4pEd6pCJ6FBaP9EiPVESPwuKRHumRiuhRWDzSIz1SET0Ki0d6pEcqov8/BVoSdD7E+8cAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<Figure size 432x288 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "plt.imshow(waves[1].data.T, origin='lower', extent=waves[1].extent)\n",
+    "plt.xlabel(f\"{waves[1].x_symbol} {waves[1].x_unit}\")\n",
+    "plt.ylabel(f\"{waves[1].y_symbol} {waves[1].y_unit}\")\n",
+    "plt.show()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 5,
+   "id": "67007da5",
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "# Writing an igor file:\n",
+    "\n",
+    "fname = \"example_files/example_out.itx\"\n",
+    "\n",
+    "igor_tools.write_2d_itx(\n",
+    "    fname,\n",
+    "    np.ones((6, 7)),\n",
+    "    (0.0, 0.1, \"m\"),\n",
+    "    (0.0, 0.2, \"m\"),\n",
+    "    \"example_output\"\n",
+    ")"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 6,
+   "id": "abded3b5",
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "IGOR\n",
+      "WAVES/N=(6, 7)  example_output\n",
+      "BEGIN\n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 \n",
+      "END\n",
+      "X SetScale/P x 0.0,0.1, \"m\", example_output;\n",
+      "X SetScale/P y 0.0,0.2, \"m\", example_output;\n",
+      "\n"
+     ]
+    }
+   ],
+   "source": [
+    "with open(fname, 'r') as f:\n",
+    "    print(f.read())"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "id": "5b6c2aee",
+   "metadata": {},
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Python 3",
+   "language": "python",
+   "name": "python3"
+  },
+  "language_info": {
+   "codemirror_mode": {
+    "name": "ipython",
+    "version": 3
+   },
+   "file_extension": ".py",
+   "mimetype": "text/x-python",
+   "name": "python",
+   "nbconvert_exporter": "python",
+   "pygments_lexer": "ipython3",
+   "version": "3.8.8"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/example_files/example_out.itx b/example_files/example_out.itx
new file mode 100644
index 0000000..a132a4e
--- /dev/null
+++ b/example_files/example_out.itx
@@ -0,0 +1,12 @@
+IGOR
+WAVES/N=(6, 7)  example_output
+BEGIN
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 1.000000e+00 
+END
+X SetScale/P x 0.0,0.1, "m", example_output;
+X SetScale/P y 0.0,0.2, "m", example_output;
diff --git a/example_files/waves_1d_and_2d.itx b/example_files/waves_1d_and_2d.itx
new file mode 100644
index 0000000..393c70f
--- /dev/null
+++ b/example_files/waves_1d_and_2d.itx
@@ -0,0 +1 @@
+IGOR
X NewDataFolder/S/O Graph1_2
X NewDataFolder/S data1


WAVES/D	cyc16
BEGIN
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END
X SetScale/P x -0.104999953899454,0.00140939473243057,"V", cyc16; SetScale y 0,0,"V", cyc16

WAVES/N=(275,272)	data_00489_Up_mod
BEGIN
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8.440441e-01 8.467546e-01 8.482847e-01 8.484012e-01 8.470691e-01 8.444530e-01 8.409180e-01 8.370180e-01 8.334537e-01 8.309811e-01 8.302702e-01 8.317450e-01 8.354638e-01 8.410960e-01 8.480083e-01 8.554188e-01 8.625541e-01 8.687598e-01 8.735527e-01 8.766275e-01 8.778435e-01 8.772090e-01 8.748760e-01 8.711443e-01 8.664670e-01 8.614404e-01 8.567596e-01 8.531244e-01 8.511063e-01 8.510158e-01 8.528225e-01 8.561684e-01 8.604667e-01 8.650412e-01 8.692534e-01 8.725874e-01 8.746899e-01 8.753802e-01 8.746485e-01 8.726546e-01 8.697259e-01 8.663489e-01 8.631341e-01 8.607423e-01 8.597666e-01 8.605983e-01 8.633215e-01 8.676862e-01 8.731723e-01 8.791167e-01 8.848459e-01 8.897753e-01 8.934599e-01 8.956062e-01 8.960640e-01 8.948179e-01 8.919853e-01 8.878230e-01 8.827367e-01 8.772752e-01 8.720922e-01 8.678606e-01 8.651460e-01 8.642755e-01 8.652529e-01 8.677626e-01 8.712583e-01 8.750943e-01 8.786505e-01 8.814170e-01 8.830366e-01 8.833174e-01 8.822332e-01 8.799239e-01 8.766958e-01 8.730149e-01 8.694766e-01 8.667338e-01 8.653833e-01 8.658288e-01 8.681730e-01 8.721839e-01 8.773541e-01 8.830255e-01 8.885223e-01 8.932524e-01 8.967590e-01 8.987333e-01 8.990064e-01 8.975380e-01 8.944146e-01 8.898554e-01 8.842241e-01 8.780298e-01 8.718986e-01 8.665018e-01 8.624381e-01 8.601011e-01 8.595803e-01 8.606416e-01 8.627941e-01 8.654121e-01 8.678615e-01 8.695950e-01 8.702061e-01 8.694513e-01 8.672586e-01 8.637320e-01 8.591584e-01 8.540062e-01 8.489005e-01 8.445543e-01 8.416488e-01 8.406820e-01 8.418372e-01 8.449262e-01 8.494379e-01 8.546644e-01 8.598516e-01 8.643181e-01 8.675235e-01 8.690906e-01 8.688033e-01 8.665980e-01 8.625649e-01 8.569582e-01 8.502106e-01 8.429345e-01 8.358853e-01 8.298674e-01 8.255873e-01 8.234888e-01 8.236374e-01 8.257076e-01 8.290763e-01 8.329802e-01 8.366685e-01 8.395131e-01 8.410662e-01 8.410792e-01 8.395061e-01 8.365050e-01 8.324396e-01 8.278722e-01 8.235256e-01 8.201954e-01 8.186077e-01 8.192504e-01 8.222393e-01 8.272797e-01 8.337436e-01 8.408259e-01 8.477103e-01 8.536921e-01 8.582399e-01 8.610092e-01 8.618315e-01 8.607020e-01 8.577760e-01 8.533762e-01 8.479997e-01 8.423092e-01 8.370807e-01 8.330963e-01 8.309912e-01 8.311008e-01 8.333727e-01 8.373867e-01 8.424718e-01 8.478673e-01 8.528658e-01 8.569052e-01 8.596089e-01 8.607930e-01 8.604615e-01 8.588014e-01 8.561789e-01 8.531268e-01 8.503048e-01 8.484156e-01 8.480775e-01 8.496810e-01 8.532819e-01 8.585808e-01 8.650023e-01 8.718331e-01 8.783644e-01 8.839922e-01 8.882660e-01 8.908951e-01 8.917380e-01 8.907894e-01 8.881769e-01 8.841682e-01 8.791804e-01 8.737758e-01 8.686256e-01 8.644242e-01 8.617611e-01 8.609846e-01 8.621137e-01 8.648375e-01 8.686045e-01 8.727583e-01 8.766664e-01 8.798091e-01 8.818236e-01 8.825163e-01 8.818626e-01 8.800041e-01 8.772468e-01 8.740516e-01 8.710015e-01 8.687307e-01 8.678123e-01 8.686289e-01 8.712689e-01 8.754990e-01 8.808224e-01 8.865997e-01 8.921773e-01 8.969840e-01 9.005808e-01 9.026722e-01 9.030989e-01 9.018272e-01 8.989468e-01 8.946770e-01 8.893780e-01 8.835508e-01 8.778097e-01 8.728104e-01 8.691351e-01 8.671628e-01 8.669738e-01 8.683319e-01 8.707513e-01 8.736168e-01 8.763078e-01 8.782896e-01 8.791650e-01 8.786938e-01 8.767991e-01 8.735698e-01 8.692667e-01 8.643225e-01 8.593210e-01 8.549381e-01 8.518338e-01 8.505110e-01 8.511868e-01 8.537285e-01 8.576873e-01 8.624100e-01 8.671814e-01 8.713416e-01 8.743584e-01 8.758534e-01 8.756042e-01 8.735369e-01 8.697277e-01 8.644104e-01 8.579900e-01 8.510420e-01 8.442777e-01 8.384579e-01 8.342550e-01 8.321000e-01 8.320722e-01 8.338820e-01 8.369556e-01 8.405791e-01 
END
X SetScale/P x 0.0,0.1500798820043207, "[Angstroms]", 'cc-stm_fwhm0.08_isov1e-07_040_e-0.40'; SetScale/P y 0.0,0.1501788776466845, "[Angstroms]", 'cc-stm_fwhm0.08_isov1e-07_040_e-0.40'; SetScale d 0,0,"m", data_00489_Up_mod
X Note data_00489_Up_mod, "resultFileName=20200624-192926_474a on Au(111)-LHe_0001.mtrx\r"
X Note/NOCR data_00489_Up_mod, "resultDirPath=C:\\Users\\mish\\Desktop\\Triangulene_chains\\Data\\LHe6\\Continue_24062020\\2020-06-24\r"
X Note/NOCR data_00489_Up_mod, "brickletID=489\rtraceDirection=0\rsuffix=\rxopVersion=0.252\rvernissageVersion=V2.3.3\rrawMin=52719464\r"
X Note/NOCR data_00489_Up_mod, "rawMax=79731906\rphysicalValueOfRawMin=3.7576239486814e-009\rphysicalValueOfRawMax=5.68295837491091e-009\r"
X Note/NOCR data_00489_Up_mod, "pixelSize=1\r"
X SetDataFolder ::
X Preferences 0
X	Display /W=(585.75,40.25,1275.75,688.25)/K=1  as "data_00489_Up_mod (20200624-192926_474a on Au(111)-LHe_0001.mtrx)";DelayUpdate
X	AppendImage/G=1 :data1:data_00489_Up_mod;DelayUpdate
X	ModifyImage data_00489_Up_mod ctab= {-2.85220735918301e-11,1.84799286984117e-10,Grays,0};DelayUpdate
X	ModifyGraph margin(left)=43,margin(bottom)=43,margin(top)=43,margin(right)=85,width={Plan,1,bottom,left};DelayUpdate
X	ModifyGraph mirror=2;DelayUpdate
X	ModifyGraph minor=1;DelayUpdate
X	Label left "Y (\\U)";DelayUpdate
X	Label bottom "X (\\U)";DelayUpdate
X	ColorScale/C/N=colorScaleBar/F=0/A=LT/X=102.00/Y=52.00 image=data_00489_Up_mod;DelayUpdate
X	ColorScale/C/N=colorScaleBar heightPct=50, widthPct=5, nticks=3, lblRot=90;DelayUpdate
X	ColorScale/C/N=colorScaleBar prescaleExp=10, tickUnit=1;DelayUpdate
X	AppendText "(Å)";DelayUpdate
X	TextBox/C/N=Header/F=0/A=LT/X=5.87/Y=-0.69/E=2 "Z Topography: I, Z, Aux1, I(V), I(Z), Aux1(V)\r\\Z08Setpoint: -0.7 V, 0.07 nA, 0 a.u.";DelayUpdate
X	AppendText "489 Up (198-1); 2020-06-25 21:38:31";DelayUpdate
X	TextBox/C/N=Comment/F=0/T={40,80,120,160,200,240,280,320,360}/A=LT/X=101.00/Y=-1.00 "Fdbk:\t on\rSS:\t 33 nm/s\rSx/Sy:\t 50 nm\rNx/Ny:\t 500\rOSx:\t-257 nm";DelayUpdate
X	AppendText "OSy:\t-70 nm\rAngl:\t 0°";DelayUpdate
X	SetWindow kwTopWin,hook(cleanup)=MFR_AdvancedGUI#dataWindowHook;DelayUpdate
X	SetWindow kwTopWin,hook(moveProfile)=MFR_AdvancedGUI#profileHook;DelayUpdate
X	SetWindow kwTopWin,hook(zoom)=MFR_AdvancedGUI#zoomWindowHook;DelayUpdate
X	SetWindow kwTopWin,userdata(dimension)=  "2";DelayUpdate
X	SetWindow kwTopWin,userdata(datafolder)=  "root:data__20200624_192926_474a_on_Au_111__LHe_0001:";DelayUpdate
X	SetWindow kwTopWin,userdata(brickletWithTraceDirList)=  "489_0";DelayUpdate
X	SetWindow kwTopWin,userdata(operationStep)=  "0";DelayUpdate
X	NewPanel/HOST=#/EXT=1/W=(118,0,0,456) /K=2  as " ";DelayUpdate
X	Button button7,pos={20.00,12.00},size={80.00,20.00},proc=MFR_AdvancedGUI#GetPreviewButtonProc,title="Get Preview";DelayUpdate
X	GroupBox group0,pos={10.00,42.00},size={100.00,108.00},title="Background";DelayUpdate
X	Button button0,pos={20.00,60.00},size={80.00,20.00},proc=MFR_AdvancedGUI#OnePointBackgroundButtonProc,title="One Point";DelayUpdate
X	Button button1,pos={20.00,82.00},size={80.00,20.00},proc=MFR_AdvancedGUI#ThreePointBackgroundButtonProc,title="Three Point";DelayUpdate
X	Button button4,pos={20.00,104.00},size={80.00,20.00},proc=MFR_AdvancedGUI#PlaneBackgroundButtonProc,title="Plane";DelayUpdate
X	Button button_flatten,pos={20.00,126.00},size={80.00,20.00},proc=MFR_AdvancedGUI#FlattenBackgroundButtonProc,title="Flatten";DelayUpdate
X	GroupBox group1,pos={10.00,156.00},size={101.00,116.00};DelayUpdate
X	Button button_image_range,pos={20.00,160.00},size={80.00,20.00},proc=MFR_AdvancedGUI#ImageRangeButtonProc,title="Image Range";DelayUpdate
X	PopupMenu popup_std_color_scale,pos={20.00,183.00},size={80.00,19.00},bodyWidth=80,proc=MFR_AdvancedGUI#ColorTablePopMenuProc;DelayUpdate
X	PopupMenu popup_std_color_scale,mode=1,value= #"\"*COLORTABLEPOPNONAMES*\"";DelayUpdate
X	PopupMenu popup_custom_color_scale,pos={20.00,208.00},size={80.00,19.00},bodyWidth=80,proc=MFR_AdvancedGUI#CustomColorScalePopMenuProc;DelayUpdate
X	PopupMenu popup_custom_color_scale,mode=1,popvalue="None",value= #"MFR_AdvancedGUI#getListOfCustomColorScales()";DelayUpdate
X	SetVariable setvar_hist_low,pos={17.00,250.00},size={84.00,18.00},disable=2,proc=MFR_AdvancedGUI#CustomColorScaleRangeProc,title="L";DelayUpdate
X	SetVariable setvar_hist_low,help={"Lower cutoff in data units of the histogram for the preview of 2D data"};DelayUpdate
X	SetVariable setvar_hist_low,format="%.3g";DelayUpdate
X	SetVariable setvar_hist_low,limits={-inf,inf,4.44361e-12},value= _NUM:-1.04e-11;DelayUpdate
X	SetVariable setvar_hist_high,pos={15.00,230.00},size={85.00,18.00},disable=2,proc=MFR_AdvancedGUI#CustomColorScaleRangeProc,title="H";DelayUpdate
X	SetVariable setvar_hist_high,help={"High cutoff in data units of the histogram for the preview of 2D data"};DelayUpdate
X	SetVariable setvar_hist_high,format="%.3g";DelayUpdate
X	SetVariable setvar_hist_high,limits={-inf,inf,4.44361e-12},value= _NUM:2.81e-10;DelayUpdate
X	GroupBox group2,pos={10.00,277.00},size={100.00,51.00};DelayUpdate
X	Button button5,pos={20.00,281.00},size={80.00,20.00},proc=MFR_AdvancedGUI#FourierTransformButtonProc,title="FFT";DelayUpdate
X	Button button6,pos={20.00,304.00},size={80.00,20.00},proc=MFR_AdvancedGUI#LineProfileButtonProc,title="Profile";DelayUpdate
X	PopupMenu popup1,pos={20.00,337.00},size={80.00,19.00},bodyWidth=80,proc=MFR_AdvancedGUI#RelatedData2DPopMenuProc,title="Related";DelayUpdate
X	PopupMenu popup1,mode=0,value= #"\"\\M1(Ext Params;\\M1-;;I;ReTraceUp;\\M1-;;Meta;\"";DelayUpdate
X	PopupMenu popup15,pos={20.00,367.00},size={80.00,19.00},bodyWidth=80,proc=MFR_AdvancedGUI#ExportDataPopMenuProc,title="Export";DelayUpdate
X	PopupMenu popup15,mode=0,value= #"MFR_AdvancedGUI#genExportList(\"Graph1\")";DelayUpdate
X	PopupMenu popup_cloneGraph,pos={20.00,397.00},size={80.00,19.00},bodyWidth=80,proc=MFR_AdvancedGUI#CloneGraphProc,title="Clone";DelayUpdate
X	PopupMenu popup_cloneGraph,mode=0,value= #"MFR_AdvancedGUI#genCloneGraphsList(\"Graph1\")";DelayUpdate
X	Button button2,pos={20.00,427.00},size={80.00,20.00},proc=MFR_AdvancedGUI#UndoButtonProc,title="Undo";DelayUpdate
X	RenameWindow #,toolsPanel;DelayUpdate
X	SetActiveSubwindow ##;DelayUpdate
X SetDataFolder ::
X Preferences 1
X KillStrings S_waveNames
\ No newline at end of file
diff --git a/igor_tools/__init__.py b/igor_tools/__init__.py
new file mode 100644
index 0000000..4792d65
--- /dev/null
+++ b/igor_tools/__init__.py
@@ -0,0 +1,55 @@
+import traceback
+
+from . import igor
+
+from .igor import Wave, Wave1d, Wave2d
+
+__version__ = "0.1.0"
+
+
+def read_itx(fname):
+    """
+    Returns the list of igor waves that are included in the .itx file 
+    """
+    f=open(fname, 'r')
+    lines=f.readlines()
+    f.close()
+
+    line = lines.pop(0).strip()
+    if not line == "IGOR":
+        raise IOError("Files does not begin with 'IGOR'")
+
+    waves = []
+    while len(lines) != 0:
+        try:
+            wave = igor.read_wave(lines)
+            if wave is not None:
+                waves.append(wave)
+        except Exception:
+            traceback.print_exc()
+
+    return waves
+
+def write_2d_itx(fname, data, xaxis, yaxis, wavename):
+    """
+    Write a 2-dimensional data as .itx file
+
+    Args:
+        fname: Name of the output file
+        data: the 2d data
+        xaxis: iterable containing (x_min, x_delta, unit)
+        yaxis: iterable containing (y_min, y_delta, unit)
+        wavename: name of the igor wave
+    """
+
+    x = igor.Axis('x', xaxis[0], xaxis[1], xaxis[2], wavename)
+    y = igor.Axis('y', yaxis[0], yaxis[1], yaxis[2], wavename)
+
+    wave = Wave2d(
+            data=data,
+            axes=[x,y],
+            name=wavename,
+        )
+    
+    wave.write(fname)
+    
diff --git a/igor_tools/igor.py b/igor_tools/igor.py
new file mode 100644
index 0000000..138722f
--- /dev/null
+++ b/igor_tools/igor.py
@@ -0,0 +1,253 @@
+"""Classes for use with IGOR Pro
+
+Partially based on asetk module by Leopold Talirz
+(https://github.com/ltalirz/asetk/blob/master/asetk/format/igor.py)
+"""
+
+import re
+import numpy as np
+
+def read_wave(lines):
+    """
+    Reads the next wave section from the inputted list of lines
+    Parsed lines are removed from the list, allowing for subsequent calls
+    """
+
+    line = lines.pop(0)
+    while not re.match("WAVES",line):
+        if len(lines) == 0:
+            return None
+        line = lines.pop(0)
+    # 1d or 2d?
+    d2 = False
+    if "N=" in line:
+        d2 = True
+        match = re.search("WAVES/N=\(([\d, ]+)\)",line)
+        grid = match.group(1).split(',')
+        grid = np.array(grid, dtype=int)
+        name = line.split(")")[-1].strip()
+    else:
+        name = line.split()[-1]
+
+    line = lines.pop(0).strip()
+    if not line == "BEGIN":
+        raise IOError("Missing 'BEGIN' statement of data block")
+
+    # read data
+    datastring = ""
+    line = lines.pop(0)
+    while not re.match("END",line):
+        if len(lines) == 0:
+            return None
+        if line.startswith("X"):
+            return None
+        datastring += line
+        line = lines.pop(0)
+    data = np.array(datastring.split(), dtype=float)
+    if d2:
+        data = data.reshape(grid)
+    
+    # read axes
+    axes = []
+    line = lines.pop(0)
+    matches = re.findall("SetScale.+?(?:;|$)", line)
+    for match in matches:
+        ax = Axis(None,None,None,None)
+        ax.read(match)
+        axes.append(ax)
+    
+    if d2:
+        # read also the second axis
+        # is this necessary? can there be 2 lines with "SetScale" ?
+        line = lines.pop(0)
+        matches = re.findall("SetScale.+?(?:;|$)", line)
+        for match in matches:
+            ax = Axis(None,None,None,None)
+            ax.read(match)
+            axes.append(ax)
+        return Wave2d(data, axes, name)
+
+    return Wave1d(data, axes, name)
+
+
+class Axis(object):
+    """Represents an axis of an IGOR wave"""
+
+    def __init__(self, symbol, min_, delta, unit, wavename=None):
+        self.symbol = symbol
+        self.min = min_
+        self.delta = delta
+        self.unit = unit
+        self.wavename = wavename
+
+    def __str__(self):
+        """Prints axis in itx format
+        Note: SetScale/P expects minimum value and step-size
+        """
+        delta = 0 if self.delta is None else self.delta
+        s = "X SetScale/P {symb} {min},{delta}, \"{unit}\", {name};\n"\
+              .format(symb=self.symbol, min=self.min, delta=delta,\
+                      unit=self.unit, name=self.wavename)
+        return s
+
+    def read(self, string):
+        """Read axis from string
+        Format: 
+        X SetScale/P x 0,2.01342281879195e-11,"m", data_00381_Up;
+        SetScale d 0,0,"V", data_00381_Up
+        """
+        match = re.search("SetScale/?P? (.) ([+-\.\de]+),([+-\.\de]+),[ ]*\"(.*)\",\s*(\S+)", string)
+        self.symbol = match.group(1)
+        self.min = float(match.group(2))
+        self.delta = float(match.group(3))
+        self.unit = match.group(4)
+        self.wavename = match.group(5)
+        if self.wavename.endswith(';'):
+            self.wavename = self.wavename[:-1]
+
+
+class Wave(object):
+    """A class for IGOR waves"""
+
+    def __init__(self, data, axes, name=None):
+        """Initialize IGOR wave of generic dimension"""
+        self.data = data
+        self.axes = axes
+        self.name = "PYTHON_IMPORT" if name is None else name
+        self.dim = len(self.data.shape)
+
+    def __str__(self):
+        """Print IGOR wave"""
+        s = ""
+        s += "IGOR\n"
+
+        dimstring = "("
+        for i in range(len(self.data.shape)):
+            dimstring += "{}, ".format(self.data.shape[i])
+        dimstring = dimstring[:-2] + ")" 
+
+        s += "WAVES/N={}  {}\n".format(dimstring, self.name)
+        s += "BEGIN\n"
+        s += self.print_data()
+        s += "END\n"
+        for ax in self.axes:
+            s += str(ax)
+        return s
+
+    @property
+    def extent(self):
+        """Returns extent for plotting"""
+        grid = self.data.shape
+        extent = []
+        for i in range(len(grid)):
+            ax = self.axes[i]
+            extent.append(ax.min)
+            extent.append(ax.min+ax.delta*grid[i])
+
+        return np.array(extent)
+
+    @property
+    def x_min(self):
+        return self.axes[0].min
+
+    @property
+    def dx(self):
+        return self.axes[0].delta
+
+    @property
+    def x_max(self):
+        return self.x_min + self.dx * self.data.shape[0]
+
+    @property
+    def x_arr(self):
+        return self.x_min + np.arange(0, self.data.shape[0])*self.dx
+
+    @property
+    def x_symbol(self):
+        return self.axes[0].symbol
+
+    @property
+    def x_unit(self):
+        return self.axes[0].unit
+
+    def print_data(self):
+        """Determines how to print the data block.
+        
+        To be reimplemented by subclasses."""
+        pass
+
+    def write(self, fname):
+        f=open(fname, 'w')
+        f.write(str(self))
+        f.close()
+    
+    def csv_header(self):
+        header = ""
+        shape = self.data.shape
+        for i_ax in range(len(shape)):
+            ax = self.axes[i_ax]
+            if header != "":
+                header += "\n"
+            header += "axis %d: %s [unit: %s] [%.6e, %.6e], delta=%.6e, n=%d" % (
+                i_ax, ax.symbol, ax.unit, ax.min, ax.min+ax.delta*(shape[i_ax]-1), ax.delta, shape[i_ax]
+            )
+        return header
+    
+    def write_csv(self, fname, fmt="%.6e"):
+        np.savetxt(fname, self.data, delimiter=",", header=self.csv_header(), fmt=fmt)
+
+
+class Wave1d(Wave):
+    """1d Igor wave"""
+
+    def __init__(self, data, axes, name="1d"):
+        """Initialize 1d IGOR wave"""
+        super().__init__(data, axes, name)
+
+    def print_data(self):
+        """Determines how to print the data block"""
+        s = ""
+        for line in self.data:
+            s += "{:12.6e}\n".format(float(line))
+        return s
+
+
+class Wave2d(Wave):
+    """2d Igor wave"""
+
+    def __init__(self, data, axes, name="2d"):
+        """Initialize 2d IGOR wave"""
+        super().__init__(data, axes, name)
+
+    def print_data(self):
+        """Determines how to print the data block"""
+        s = ""
+        for line in self.data:
+            for x in line:
+                s += "{:12.6e} ".format(x)
+            s += "\n"
+        return s
+
+    @property
+    def y_min(self):
+        return self.axes[1].min
+
+    @property
+    def dy(self):
+        return self.axes[1].delta
+
+    @property
+    def y_max(self):
+        return self.y_min + self.dy * self.data.shape[1]
+
+    @property
+    def y_arr(self):
+        return self.y_min + np.arange(0, self.data.shape[1])*self.dy
+
+    @property
+    def y_symbol(self):
+        return self.axes[1].symbol
+
+    @property
+    def y_unit(self):
+        return self.axes[1].unit
\ No newline at end of file
diff --git a/setup.py b/setup.py
new file mode 100644
index 0000000..bd32016
--- /dev/null
+++ b/setup.py
@@ -0,0 +1,23 @@
+import setuptools
+
+with open("README.md", "r") as fh:
+    long_description = fh.read()
+
+setuptools.setup(
+    name="igor-tools",
+    version="0.1.0",
+    description="Simple tools to manage IGOR Pro .itx files",
+    long_description=long_description,
+    long_description_content_type="text/markdown",
+    url="https://github.com/nanotech-empa",
+    packages=setuptools.find_packages(),
+    classifiers=[
+        "Programming Language :: Python :: 3",
+        "License :: OSI Approved :: MIT License",
+        "Operating System :: OS Independent",
+    ],
+    python_requires='>=3.6',
+    install_requires=[
+        "numpy",
+    ],
+)