{"id":939,"date":"2014-03-18T22:33:31","date_gmt":"2014-03-19T05:33:31","guid":{"rendered":"http:\/\/bellm.org\/blog\/?p=939"},"modified":"2014-03-18T22:43:11","modified_gmt":"2014-03-19T05:43:11","slug":"how-is-the-us-astronomy-career-pipeline-changing","status":"publish","type":"post","link":"http:\/\/bellm.org\/blog\/2014\/03\/18\/how-is-the-us-astronomy-career-pipeline-changing\/","title":{"rendered":"How is the US astronomy career pipeline changing?"},"content":{"rendered":"<p>Recently, the American Astronomical Society&#8217;s Committee on the Status of Women in Astronomy (CSWA) released a report on the demographics of US astronomers throughout the academic career cycle: graduate students, postdocs, and the various ranks of professors.? The major goal of the report (written by my friend, <a href=\"http:\/\/amhughes.web.wesleyan.edu\/\">Prof. Meredith Hughes<\/a>) was to assess the progress of women through the &#8220;pipeline&#8221; as a function of time: are women moving into the professor level in proportion to their increasing representation at the graduate student and postdoc levels, or are they &#8220;leaking out&#8221; of the pipeline?? The <a href=\"http:\/\/www.aas.org\/cswa\/status\/Status_2014_Jan.pdf\">full report<\/a>, summarized in <a href=\"http:\/\/womeninastronomy.blogspot.com\/2014\/03\/the-2013-cswa-demographics-survey.html\">this blog post<\/a>, addresses this important question.<\/p>\n<p>I was interested in a more basic question: how has the size of the pipeline itself changed over time?? That is, how many more (or fewer) grad students and postdocs are working in US astronomy compared to the number of professors over time?? The report provides proportions of the total number of men and women at each career stage by year (in 1992, 1999, 2003, and 2013), but I was curious about the totals.? Since the survey only covers a limited <a href=\"http:\/\/www.aas.org\/cswa\/status\/online-tables-jan14hughes.html\">sample<\/a> of institutions, it doesn&#8217;t represent the totality of the US astronomy job market, but it should provide a useful look.<\/p>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[10]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"o\">%<\/span><span class=\"k\">matplotlib<\/span> <span class=\"n\">inline<\/span>\n<span class=\"kn\">import<\/span> <span class=\"nn\">pandas<\/span>\n<span class=\"kn\">import<\/span> <span class=\"nn\">matplotlib.pyplot<\/span> <span class=\"kn\">as<\/span> <span class=\"nn\">plt<\/span>\n<span class=\"kn\">import<\/span> <span class=\"nn\">matplotlib.pylab<\/span> <span class=\"kn\">as<\/span> <span class=\"nn\">pylab<\/span>\n\n<span class=\"n\">pylab<\/span><span class=\"o\">.<\/span><span class=\"n\">rcParams<\/span><span class=\"p\">[<\/span><span class=\"s\">'figure.figsize'<\/span><span class=\"p\">]<\/span> <span class=\"o\">=<\/span> <span class=\"p\">(<\/span><span class=\"mi\">8<\/span><span class=\"p\">,<\/span> <span class=\"mi\">6<\/span><span class=\"p\">)<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"text_cell_render border-box-sizing rendered_html\">\n<p>Below is the data from Figures 2 and 3 of the CWSA report. Because the 2013 report <a href=\"http:\/\/www.aas.org\/cswa\/status\/online-tables-jan14hughes.html\">adds<\/a> 8 universities and 3 research institutes to the 32 institutions surveyed in previous years, I scale the 2013 values down by that fraction. Without the raw data, it&#8217;s hard to know whether adding the additional institutions (such as Goddard) bias the career stage proportion relative to previous years. The direct scaling below should provide at least a basic level of year-to-year consistency.<\/p>\n<\/div>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[7]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"n\">scale_2013<\/span> <span class=\"o\">=<\/span> <span class=\"mf\">32.<\/span><span class=\"o\">\/<\/span><span class=\"p\">(<\/span><span class=\"mi\">32<\/span><span class=\"o\">+<\/span><span class=\"mi\">8<\/span><span class=\"o\">+<\/span><span class=\"mi\">3<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">df_women<\/span> <span class=\"o\">=<\/span> <span class=\"n\">pandas<\/span><span class=\"o\">.<\/span><span class=\"n\">DataFrame<\/span><span class=\"o\">.<\/span><span class=\"n\">from_dict<\/span><span class=\"p\">({<\/span><span class=\"s\">\"year\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">1992<\/span><span class=\"p\">,<\/span><span class=\"mi\">1999<\/span><span class=\"p\">,<\/span><span class=\"mi\">2003<\/span><span class=\"p\">,<\/span><span class=\"mi\">2013<\/span><span class=\"p\">],<\/span><span class=\"s\">\"grad\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">176<\/span><span class=\"p\">,<\/span><span class=\"mi\">217<\/span><span class=\"p\">,<\/span><span class=\"mi\">269<\/span><span class=\"p\">,<\/span><span class=\"mi\">325<\/span><span class=\"p\">],<\/span>\n                                       <span class=\"s\">\"postdoc\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">63<\/span><span class=\"p\">,<\/span><span class=\"mi\">90<\/span><span class=\"p\">,<\/span><span class=\"mi\">137<\/span><span class=\"p\">,<\/span><span class=\"mi\">145<\/span><span class=\"p\">],<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">29<\/span><span class=\"p\">,<\/span><span class=\"mi\">45<\/span><span class=\"p\">,<\/span><span class=\"mi\">34<\/span><span class=\"p\">,<\/span><span class=\"mi\">34<\/span><span class=\"p\">],<\/span>\n                                       <span class=\"s\">\"associate\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">18<\/span><span class=\"p\">,<\/span><span class=\"mi\">37<\/span><span class=\"p\">,<\/span><span class=\"mi\">40<\/span><span class=\"p\">,<\/span><span class=\"mi\">44<\/span><span class=\"p\">],<\/span><span class=\"s\">\"full\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">23<\/span><span class=\"p\">,<\/span><span class=\"mi\">37<\/span><span class=\"p\">,<\/span><span class=\"mi\">60<\/span><span class=\"p\">,<\/span><span class=\"mi\">71<\/span><span class=\"p\">]})<\/span>\n<span class=\"n\">df_men<\/span> <span class=\"o\">=<\/span> <span class=\"n\">pandas<\/span><span class=\"o\">.<\/span><span class=\"n\">DataFrame<\/span><span class=\"o\">.<\/span><span class=\"n\">from_dict<\/span><span class=\"p\">({<\/span><span class=\"s\">\"year\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">1992<\/span><span class=\"p\">,<\/span><span class=\"mi\">1999<\/span><span class=\"p\">,<\/span><span class=\"mi\">2003<\/span><span class=\"p\">,<\/span><span class=\"mi\">2013<\/span><span class=\"p\">],<\/span><span class=\"s\">\"grad\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">602<\/span><span class=\"p\">,<\/span><span class=\"mi\">616<\/span><span class=\"p\">,<\/span><span class=\"mi\">549<\/span><span class=\"p\">,<\/span><span class=\"mi\">625<\/span><span class=\"p\">],<\/span>\n                                       <span class=\"s\">\"postdoc\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">301<\/span><span class=\"p\">,<\/span><span class=\"mi\">359<\/span><span class=\"p\">,<\/span><span class=\"mi\">473<\/span><span class=\"p\">,<\/span><span class=\"mi\">377<\/span><span class=\"p\">],<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">140<\/span><span class=\"p\">,<\/span><span class=\"mi\">212<\/span><span class=\"p\">,<\/span><span class=\"mi\">182<\/span><span class=\"p\">,<\/span><span class=\"mi\">96<\/span><span class=\"p\">],<\/span>\n                                       <span class=\"s\">\"associate\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">162<\/span><span class=\"p\">,<\/span><span class=\"mi\">220<\/span><span class=\"p\">,<\/span><span class=\"mi\">157<\/span><span class=\"p\">,<\/span><span class=\"mi\">187<\/span><span class=\"p\">],<\/span><span class=\"s\">\"full\"<\/span><span class=\"p\">:[<\/span><span class=\"mi\">421<\/span><span class=\"p\">,<\/span><span class=\"mi\">511<\/span><span class=\"p\">,<\/span><span class=\"mi\">544<\/span><span class=\"p\">,<\/span><span class=\"mi\">426<\/span><span class=\"p\">]})<\/span>\n<span class=\"n\">df<\/span> <span class=\"o\">=<\/span> <span class=\"n\">df_men<\/span> <span class=\"o\">+<\/span> <span class=\"n\">df_women<\/span>\n<span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span> <span class=\"o\">=<\/span> <span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">'year'<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"mi\">2<\/span>\n<span class=\"k\">del<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">'year'<\/span><span class=\"p\">])<\/span>\n<span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">ix<\/span><span class=\"p\">[<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"o\">==<\/span><span class=\"mi\">2013<\/span><span class=\"p\">]<\/span> <span class=\"o\">*=<\/span> <span class=\"n\">scale_2013<\/span>\n<span class=\"n\">df<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"vbox output_wrapper\">\n<div class=\"output vbox\">\n<div class=\"hbox output_area\">\n<div class=\"prompt output_prompt\">Out[7]:<\/div>\n<div class=\"box-flex1 output_subarea output_pyout\">\n<div class=\"output_html rendered_html\">\n<div style=\"max-height: 1000px; max-width: 1500px; overflow: auto;\">\n<table class=\"dataframe\" border=\"1\">\n<thead>\n<tr style=\"text-align: right;\">\n<th><\/th>\n<th>assistant<\/th>\n<th>associate<\/th>\n<th>full<\/th>\n<th>grad<\/th>\n<th>postdoc<\/th>\n<\/tr>\n<tr>\n<th>year<\/th>\n<th><\/th>\n<th><\/th>\n<th><\/th>\n<th><\/th>\n<th><\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<th>1992<\/th>\n<td>169.000000<\/td>\n<td>180.000000<\/td>\n<td>444.000000<\/td>\n<td>778.000000<\/td>\n<td>364.000000<\/td>\n<\/tr>\n<tr>\n<th>1999<\/th>\n<td>257.000000<\/td>\n<td>257.000000<\/td>\n<td>548.000000<\/td>\n<td>833.000000<\/td>\n<td>449.000000<\/td>\n<\/tr>\n<tr>\n<th>2003<\/th>\n<td>216.000000<\/td>\n<td>197.000000<\/td>\n<td>604.000000<\/td>\n<td>818.000000<\/td>\n<td>610.000000<\/td>\n<\/tr>\n<tr>\n<th>2013<\/th>\n<td>96.744186<\/td>\n<td>171.906977<\/td>\n<td>369.860465<\/td>\n<td>706.976744<\/td>\n<td>388.465116<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>4 rows ? 5 columns<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[8]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"k\">def<\/span> <span class=\"nf\">outside_legend<\/span><span class=\"p\">():<\/span>\n    <span class=\"c\"># Shink current axis by 20%<\/span>\n    <span class=\"n\">ax<\/span><span class=\"o\">=<\/span><span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">gca<\/span><span class=\"p\">()<\/span>\n    <span class=\"n\">box<\/span> <span class=\"o\">=<\/span> <span class=\"n\">ax<\/span><span class=\"o\">.<\/span><span class=\"n\">get_position<\/span><span class=\"p\">()<\/span>\n    <span class=\"n\">ax<\/span><span class=\"o\">.<\/span><span class=\"n\">set_position<\/span><span class=\"p\">([<\/span><span class=\"n\">box<\/span><span class=\"o\">.<\/span><span class=\"n\">x0<\/span><span class=\"p\">,<\/span> <span class=\"n\">box<\/span><span class=\"o\">.<\/span><span class=\"n\">y0<\/span><span class=\"p\">,<\/span> <span class=\"n\">box<\/span><span class=\"o\">.<\/span><span class=\"n\">width<\/span> <span class=\"o\">*<\/span> <span class=\"mf\">0.8<\/span><span class=\"p\">,<\/span> <span class=\"n\">box<\/span><span class=\"o\">.<\/span><span class=\"n\">height<\/span><span class=\"p\">])<\/span>\n\n    <span class=\"c\"># Put a legend to the right of the current axis<\/span>\n    <span class=\"n\">ax<\/span><span class=\"o\">.<\/span><span class=\"n\">legend<\/span><span class=\"p\">(<\/span><span class=\"n\">loc<\/span><span class=\"o\">=<\/span><span class=\"s\">'center left'<\/span><span class=\"p\">,<\/span> <span class=\"n\">bbox_to_anchor<\/span><span class=\"o\">=<\/span><span class=\"p\">(<\/span><span class=\"mi\">1<\/span><span class=\"p\">,<\/span> <span class=\"mf\">0.5<\/span><span class=\"p\">))<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"text_cell_render border-box-sizing rendered_html\">\n<p>First, I plot total numbers of astronomers (men + women) in each career stage by survey year. I&#8217;ve lumped the &#8220;associate&#8221; and &#8220;full&#8221; professor categories together as &#8220;post-tenure,&#8221; although this may not be appropriate at all institutions. Note also that for research institutions, &#8220;professor&#8221; may indicate a staff position.<\/p>\n<\/div>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[13]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"grad\"<\/span><span class=\"p\">],<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Grads\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"postdoc\"<\/span><span class=\"p\">],<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Postdocs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">],<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Pre-Tenure Profs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,(<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"associate\"<\/span><span class=\"p\">]<\/span><span class=\"o\">+<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"full\"<\/span><span class=\"p\">]),<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Post-Tenure Profs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">ylim<\/span><span class=\"p\">(<\/span><span class=\"mi\">0<\/span><span class=\"p\">,<\/span><span class=\"mi\">1100<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">xlabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Year\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">ylabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Number in survey year\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">outside_legend<\/span><span class=\"p\">()<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"vbox output_wrapper\">\n<div class=\"output vbox\">\n<div class=\"hbox output_area\">\n<div class=\"prompt\"><\/div>\n<div class=\"box-flex1 output_subarea output_display_data\">\n<p><img decoding=\"async\" alt=\"\" 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OGITQ0FH5+fvDw8AAATJs2DevXr8ewYcOgUCiwfv16LFq0SMPPqHkoKFCOfNVUXnH7NmBsrD563LcvMH36w9HjBh6ca\/WySkuxIyUFnyUlwcHAAItlMoy2soLeY1o3sNNG\/QWam0MkEqGfuTn6mZvjVkEBPktKgm9EBJ6XSLBYJkOPJvw0aGWl3koPUL5XY2Mfln0cPKhMsC0s1Eeo\/fwAZ2eWfRARNTaRQqFQaDqI8+fPY9myZYiJiYGenh6effZZfPbZZ7C2tsbJkyfx6quvIiEhAT169Kixz\/OXX34JAJg9e3aNfZ5b4ydUhULZnaK20eP795UH2qoJcuXi6qqcwpga3z\/5+fgsKQl709Iw1MICi2QyBPCXr3HZpaXYmZqKjXI5bPT1scTREWOsrKCvJX3oysuV7+PKhLpyycur3u2jUydO8kMtV2s8vpPmaUXy3Niaw5srPLzu0y3n5ytHiWtKjm\/fVvahrSk5dnNTThjC0WPNqGw1t0Eux9nsbMyxt8cCqRRSFrZqnTKFAkcrymhuFRbiVakUs+3tayyj0QZ37z4s+6hcbt0COnRQH6X29QVY9UMtQXM4vlPLo\/GyDVKqKXkuL384elxTeUVGBuDiop4UDxjw8HIt506ShhSWleHru3exQS5HmUKBxTIZ9nfqBGN+itFauiIRRllbY5S1Nf6qOIGz3fnzmGhjg0UyWZOfwPkkNjbAoEHKpVJBARATo0ykIyOBAweA6GjA2rr6JC+Ojiz7ICJ6EibPWuDmTeD6dWDDhuqjx2Zm6snxs88Cs2c\/HD3Wkm+R6TGqtprrKhbj3+3aYZBE0rInH2mBnhGLscvTE6lFRdicnIx+kZHwF4uxWCbDc1r8ehoZKWfb7Nbt4W1lZcr\/O5Wj09u2KX8WFlZvn+fp2fJm5yQiqg+WbWhQeLhy+fVX4MwZICBA2ee4b19g5Ehl7XHbtpqOkp7WXzk52FDRam6SjQ0WSqXoyBe0xaj6TUJ5xTcJU2xtYdSMv0lIS1OWfVS20IuKAhISgI4d1UeofXzYVYe0g7Ye36llY\/KsJUJClAs1b4+2mntVKsUse3tYcOiuxVIoFDhVUcN+vqKG\/RWpFPYtpIY9L+9h2UflcuUKYGtbfZRaJmPZBzWt5nB8p5aHZRtEDaBqqzn7Kq3mtKU7AzUekUiEZyUSPCuRIC4\/H5\/K5fC6eBHDLS2xWCZD14pJnZqrtm2B7t2VS6WyMuW045XJ9KZNytHq0tKHo9OVCXWHDiz7IKKWhSPPWuJpum2Q5t3Iz8enFa3mhlS0muvOVnOtXkZJCb6s+DDl0qYNFstkGGllBd0WPiybmlq9fd6dO8p2eVVHqH182A6TGkZzOL5Ty8PkmaiOHm01N9veHgscHCBrxBnpqHkqLS\/H9xVlPMnFxVgoleJle3uYtaI56nNzlWUeVRPqmBjA3r76JC8ODiz7oLrh8Z00ofX8Byeqp6oniJWy1RwJoKejg\/E2NhhvY4ML2dnYIJfj3YQETLW1xUKZDO2MjDQdYqMzMQF69lQulUpL1cs+Pv1UWfahUFSvo+7QAWhFnzWIqBngyDPREzzaam6xTMZWc\/TU5IWF2JScjC9TUtDb1BSLZTL0r5gmvDVTKICUlOplH0lJgJdX9bIP9rEngMd30gx+nieqxaOt5n7382OrOao3WZs2+MDNDaucnbEnLQ3z\/\/kHbXR0sFgmw0QbGxi20pNMRSJl2YaDAzBs2MPbc3KUZR+Rkcpl504gNlbZ2ePRUWp7e5Z9EFHj48gzURVlCgV+qKhRvc1Wc9QEyhUK\/PLgATbI5bicl4f5Dg6Y5+AAGwMDTYemtUpLlRNLVR2hjowEdHWrJ9QeHsrbqWXi8Z00gckzEZSt5r5KScGnbDVHGnQ1Lw8b5XJ8e+8eRltZYbFMBh\/WJwiiUADJyQ8T6cqkOiUF6NxZvYWetzcnoGopeHwnTXhi8lxWVobQ0FC89dZbaNNMuwnwzUW1uZGfj8+SkrCHreZIi6QXF+OLlBRsSkpCB2NjLJbJMNzSEjqsSaiz7GwgOlp9lPrqVcDJqfootZ2dpqOluuLxnTRB0MizlZUV7t69C51mOgrHNxdVpVAoEF7Rau5PtpojLVZcXo7v7t3DJ3I5MktLsUgqRbCdHUzYfqJeSkqAa9eqn5yor68+DbmfH9C+Pcs+tBmP76QJgpLn119\/He3atcMrr7zSFDE1OL65CFC2mvumotVcSUWruZdsbdlqjrSeQqHAnxWt7k5lZGCGnR1ek8ngzA98DUahAOTy6nXUd+8qyzyqjlB7ewPGxpqOmAAe30kzBCXPvXv3xoULF+Dg4ABHR0dVSyWRSIQ\/\/vij0YOsL765WrfUKq3mnmGrOWrmEgoL8Zlcjp2pqRgokWCxTIZepqb8e24kmZnVyz6uXQOcnatPRW5jo+loWx8e30kTBCXPYWFhNT9YJML06dMbOqYGxzdX6xRZ0Wruh4pWcwulUraaoxYjp7QUYamp2CiXw0JfH4tlMoyztoZBMy2va06Ki9XLPipPUDQyql5H3b49wJek8fD4TprAbhvUolRtNXerotXcbLaaoxasTKHAj\/fvY4Ncjuv5+XhFKsUcBwdY8m++SSkUwJ071euo09OVk7pUTag7d1Ym2lR\/PL6TJgg+6yQtLQ3nz5\/H\/fv3UTXffvnllxslMKK6qGw191lSEmwrWs2NYas5agV0RSIEWVkhyMoKl3NzsVEuR\/vz5\/GitTUWyWToxG9bmoRIpCzlcHYGRo58eHtGhrLsIzISOHMG2LRJ2aPaza36KLW1tebiJyLhBI08Hz58GC+99BLc3d0RExODzp07IyYmBn369MFvv\/3WFHHWCz+Ztlw3CwrwmVyO3WlpGGxhgUVSKXqYmWk6LCKNSisuxtbkZGxJSoKfiQkWy2QYbGHBumgtUVQE\/P139VFqE5PqCbWbG8s+HofHd9IEQcmzl5cX1qxZgxdffBESiQQZGRnYuXMnYmJisG7duqaIs1745mpZFAoFfq9oNXcmOxuz7O3xClvNEVVTVF6O\/Xfv4pPERBQrFFgkk2EqO8xoJYUCSEhQn+AlKko5cl217KNLF8DLC+C\/OyUe30kTBCXPpqamyM7OBgBIJBI8ePAA5eXlsLOzw7179xo9yPrim6tlKCwrw\/6KVnNFFa3mmAgQPVlNHzhflUohNTTUdGj0BA8eAJcvq5+c+M8\/yhMRHx2ltrTUdLRNj8d30gRBNc82NjZITU2FnZ0dXFxccPbsWVhZWaG8vLyx4yNCalERtiYnY2tyMrqIxfioXTsMkkg42xqRQCKRCIESCQIlEtWsmt4XL2KIhQUWy2QI4KyaWsvCAhgwQLlUKixUzpJYmVAfOaJMsE1Nq0\/y4uLCsg+ihiYoeZ41axZOnz6NcePGYcmSJRg4cCBEIhGWLl3a2PFRKxaZk4ONcjmO3L+PiTY2+M3PD548+YmoXtobG2OjuzvecXXFjpQUvBgbC6mhIRbLZBhtZQU9Zlpar00b4JlnlEul8nIgPv5hQh0Wphylzs4GfH3VR6i9vAB+6UD09J6qVV1CQgLy8vLQqVOnxoipwfFrneajTKHA0YpWczfZao6o0ZWWl+OH+\/fxiVyOO4WFeE0qxSx7e5jzPdcipKerl31ERQE3bgDu7uoTvPj6Kke5HxUeDlQcQrUSj++kCYJb1ZWUlODs2bNISUnBhAkTkJubi9zcXJiYmDRmfNRKZFe0mvs0KQk2+vpY4ujIVnNETUBPRwdjrK0xxtoaEdnZ2JiUBLfz5zHZxgaLZDK4cx7qZs3KCnj2WeVSqbAQiI19WEN98KAywbawqF5H\/dtv2p08E2mCoJHnK1eu4IUXXoChoSHkcjlyc3Nx\/Phx7N69GwcOHGiKOOuFn0y1V9VWc89XTDXMVnNEmpVcVITNSUnYnpKC7qamWCyTYaC5OVvdtWDl5cCtW9Xb5+nrA7dvazq62vH4TpogKHnu3bs35s6di2nTpqla1eXl5cHd3R3JyclNEWe98M2lXaqe+X86K0vZak4qhSN7LxFplYKyMuxLS8MGuRw6IhEWy2SYbGODNuxw06KFhysXAAgNBdasUV4ODNS+UWge30kTBJVtXL16FVOnTlW7zdjYGAUFBY0SFLVMj7aaWySVYl+nTmjLAzGRVjLS1cUsBwfMtLfHrxkZ2CCXY8WtW5jn4ID5Dg6w41lnLdKjSXJIiIYCIdJSgpJnZ2dnREREoFu3bqrbLl68CHd390YLjFqOtOJibElKwtbkZPiZmOBDNzc8b2HBVnNEzYRIJMIgCwsMsrDAtbw8fJqUBM+LF\/GCpSUWy2ToIhZrOkQioiYjKHleu3YtRowYgblz56K4uBjvv\/8+tm7dii+++KKx46NmLConBxsqWs1NsLbGKT8\/dGKrOaJmrWPbttjs4YG1rq74IiUFL8TEoF2bNlgskyHIygq6\/FDcomhbmQaRNhDcqi4yMhLbt29HQkICnJycMHv2bHTt2rWx42sQrIlqOlVbzd0oKFC2mnNwgCXbXhG1SCXl5TiUno5PEhNxr6QEC2UyzLCzg6me4GZORE+Nx3fSBEH\/3e7fv48uXbpgy5YtjR0PNVNVW81Z6+tjiUyGsdbWbDVH1MLp6+hggo0NJtjY4FxWFjbI5XgnPh7T7OywUCqFq5GRpkMkImpQgjIbJycnjBw5Et999x2Ki4sbOyZqRm4VFGDJjRtwPXcO57Kz8bWnJ8537YqJtrZMnIlamR5mZtjv5YVIf38YiETodukSxsTE4I\/MTDzFfFxERFpJUHZz+\/ZtDBw4EB9++CFsbW0xZ84cnD59urFjIy1V2WpudEwMAi5dgqFIhCh\/f+z38mKPZiKCU5s2+KhdOyT07InnJBLMvn4d\/pcuYU9qKorLyzUdHhFRvdR5eu5r165hz5492LdvH3R0dPDSSy9h5syZcHZ2bqwY6401UQ2jqLxc1WquoKwMi2UyTLWzY6s5InqscoUCPz14gA1yOWLy8rDAwQFzHRxgbWCg6dComePxnTShzt+rp6amIi0tDdnZ2XBzc0NSUhL8\/PzwwQcfNEZ8pAXSiosRGh8Pl3Pn8E1aGj5wdcXVgADMk0qZOBPRE+mIRBhmaYlffH3xi48PEoqK4HHhAmZdu4aY3FxNh0dEVCeCRp5jYmKwd+9efPPNNzAyMsL06dPx0ksvwdHREQAQHx8Pb29v5OTkNHrAT4OfTJ9OVE4ONiYl4XB6OiZYW2OhTMZWc0TUIO4VF2NbcjI2JyfDq21bLJbJMJT936mOeHwnTRDUbaN\/\/\/6YOHEivv32W3Tv3r3aehcXFyxevLjBg6OmV6ZQ4Nj9+9ggl+Of\/Hy8KpXiRvfubDVHRA3K2sAAb7u44P+cnPDt3btYffs2Xr9xA4tkMkxnORgRaTFBI8\/FxcUwaMa1afxk+mTZpaXYmZqKT+VyWLHVHBE1MYVCgdNZWfhELscfmZmYaW+PV6RSOLVpo+nQSIvx+E6aIGjkuTknzvR4twoK8FlSEnanpmKQRIJ9np7smEFETU4kEqGvuTn6mpvjVkEBPk9KQpeICDwnkWCJTMb\/S1RnFhYWyMjI0HQY1ExJJBI8ePCgxnWcAqoVUigU+KNiMoP\/ZWZilr09ovz94cgRHiLSAm5GRljfvj1CXFywMzUVU\/7+G9b6+ljMb8SoDjIyMthfnJ6a6DHnXzB5bkUebTW3SCbDXk9P1hYSkVYy1dPDIpkMr0qlOHb\/Pj5JTMQbt27hVakUs+3tYcFzMYhIAwRPz21padnYsVAjSSsuxtbkZGxNToZP27Z439UVg3lWOxE1E7oiEUZaWWGklRUic3KwUS5Hu\/PnMdHGBoukUnRkFyAiakKcnrsFu5ybi5evXUPHCxeQXFSEX3198bOvL4ZaWjJxJqJmqYtYjDBPT\/zdrRts9PXRPyoKw6Kj8cuDB\/yKnoiaBKfnbmHKFAr8kJ6OgVFRGB4dDXcjI9zo3h3bOnSAF0dniKiFsDM0RKirKxJ69MA4a2ssu3kTnS9exBfJySgoK9N0eETUgglKnm1sbLBo0SJERETg7NmzsLa2xksvvQQ3NzesXr0aCQkJjR0nPUFOaSk+lcvR4fx5rE1IwGyp0YqWAAAgAElEQVR7e9zu0QMrnJ3Zo5mIWqw2urp42d4el\/398Zm7O47evw\/nc+fw9q1bSC4q0nR4RBrj4uKCkydPajqMFonTczdztwsK8PqNG3A5dw5nsrKwx9MT5595BpNsbXlGOhG1GiKRCAMlEvzg7Y0zXbogq6wMnS9exEtXr+KSls5+S63b\/v370b17d5iYmMDW1hY9evTAli1bGmz7IpHosR0j6OkJyq5iYmLw5ptvwtnZGfPmzUO7du1w+fJl\/Prrr9ixYwciIyPx\/vvvN3asVEGhUOCPzEyMiYlBt0uXoC8SIdLfHwe8vNDTzIxvFiJq1dyNjfGZuztudu8OPxMTjImJQd\/ISBy8dw9lrIumCg0xr8rTbmPdunVYvHgxli9fjrS0NKSlpWHr1q04c+ZMjeeWlZeX1y9QalCCkud+\/fohJycH3377La5du4YVK1bA0dFRtZ7TczeNovJy7E5NRddLlzDn+nUMkkiQ0LMnPmrXjrNwERE9QqKvj2VOTrjZvTsWSaVYn5iI9ufPY31iIrJKSzUdHmmYppLnrKwsrFmzBlu2bMGYMWPQtuJ8JD8\/P+zduxcGBgYIDg7G\/PnzMWzYMJiYmCA8PBzHjx9Hly5dYGZmBicnJ4SGhqptd8+ePXB2doaVlVW1Ac0LFy7A398fZmZmsLOzw9KlS5\/2KRMEtqpLTU194iyD7777boMERNXdrWg1t6Wi1dx7bDVHRCSYno4OxtnYYJyNDS5kZ2OjXI61CQl4ydYWC6VStDc21nSI1IqcPXsWRUVFGDly5GPv98033+DEiRPo2bMnioqKcO7cOezduxdeXl64cuUKBg0aBD8\/P4wcORJXr17FggULcOLECQQEBGDFihWQy+WqbS1atAhLlizBlClTkJ+fjytXrjT202zRBCXPenp62L59O\/bv34979+7hypUr+OOPP5CamooXX3yxsWNstS7n5mKjXI7v09PxorU1fvX1ZccMIqJ6CDA1xb5OnSAvLMTm5GT0jIxEL1NTLJHJ0N\/cnGVvLVx4+MPR4tBQ5dJQAgOVy5Okp6fDysoKOlXOS+rVqxf+\/vtvFBUV4eeff4ZIJMKoUaPQs2dPAIChoSH69++vur+3tzcmTpyI33\/\/XdVKOCgoCH369AGgHND8\/PPPVfc3MDDAP\/\/8o9p39+7dG+Q5t1aCyjbWrFmDHTt2YPbs2bhz5w4AQCqV4sMPP2zU4FqT8IwMADW3mvsnIICt5oiIGpCsTRu87+aGhB49MMzSEvP\/+QddIiIQlpKCItaXtliBgUBIiHJZswZQKOq3rFnzcHtCEmcAsLS0RHp6ulod859\/\/omMjAxYWlqqbpfJZGqPO3\/+PAYMGAAbGxuYm5tj27ZtuH\/\/PgAgOTlZ7f7GxsZqk9vt2LEDcXFx8PT0REBAAI4fP173Xx6pCEqed+7ciWPHjmHSpEmqT0qurq64detWowbXmvz84EGtreasnlAyQ0RET8dYVxdzHRwQ260bPmrXDvvv3oXz2bMIjY9HGicFo0bQs2dPGBoa4vDhw4+936PfgkyePBmjRo2CXC5HZmYm5s2bp5oYyMHBAYmJiar75ufnqxJrAGjfvj2+\/vpr3Lt3D8uXL8e4ceNQUFDQgM+qdRGUPJeXl8PExETttry8PIjF4kYJqrVZl5iIDXI5W80REWmIjkiEwRYW+MnXF6f8\/JBSVATPCxfw8rVruJybq+nwqBEIHSlu6G2Ym5tjzZo1WLBgAQ4ePIicnByUl5cjKioKeXl5tT4uNzcXEokEBgYGuHDhAr7++mvVurFjx+LYsWOqbh2rV69WG9neu3cv7t27BwAwq+jKpcMc46kJ+s0NHToUr7\/+OgoLCwEok+lVq1YhKCioUYNr6cIzMhBy+zZi8\/JQqFDA09gYPz94gN8zMzUdGhFRq9WpbVts7dAB\/3TvDncjIwyPjsbAqCj8kJ6Ocra6azE0lTwDwBtvvIH169fj448\/hp2dHezs7DBv3jx8\/PHH6NWrF4DqI8+bN2\/G6tWrYWpqinfffRcTJkxQrfPy8sKmTZswefJkODg4wMLCQq0r2s8\/\/4zOnTtDLBZjyZIl2L9\/PwwNDZ8ueIJIoXjyf4KsrCwEBwfjxIkTKCkpgaGhIZ5\/\/nns3r0bpqamTRFnvQRW\/HWHN0RfmkYScvs2QlxdNR0GERE9oqS8HN\/du4dP5HJklJZioVSKYDs7iPUEnXNPjehxx3eRSAQBKQ5RjR739yPonW9mZobvv\/8eaWlpSEhIgKOjI+zt7Rs0SCKiphYeH45Al0BNh0FaTl9HB5NsbTHRxgZns7PxiVyOkPh4zLCzw6tSKVyMjDQdIhE1IUFlG4sWLcKFCxdga2uLgICARkmc9+\/fD09PT5iYmKB9+\/Y4ffo0AODkyZPo2LEj2rZti4EDB6q6fVRavnw5rKysYGVlhTfffLPB42oqgebmmg6BqNUJjw\/XdAjUjIhEIvQyM8N\/vLzwl78\/RCIR\/C9dwriYGJzJyuIoJ1ErIbhafNSoUWjfvj3WrFmD69evN2gQ\/\/3vf\/Hmm29i165dyM3Nxf\/+9z+4ubkhPT0dY8aMwXvvvYeMjAz4+\/ur1fhs27YNR44cQXR0NKKjo3H06FFs27atQWNrKoESiaZDIGo1ziaeRZ+v+uB43HFcSLrApIfqzLlNG\/yrXTvE9+iBQHNzBF+7hoC\/\/sK+tDQUs9UdUYsmKHneuHEjEhMTsWXLFty5cwc9evRA165dsW7dugYJYs2aNVizZg0CAgIAAPb29nBwcMChQ4fg7e2NsWPHwsDAACEhIbh8+TLi4uIAALt27cKyZcvg4OAABwcHLFu2DGFhYQ0SExG1PEWlRZh8cDIG7RkEK2MrRKREYMjeIbD5lw3mHp2L5JxkTYdIzYyJnh5elclwPSAAa5yd8VVKClzPncP7CQlIZ6s7ohZJ8Mizrq4uBg0ahJ07dyImJgYWFhZ444036h1AWVkZLl26hLt378Ld3R2Ojo547bXXUFhYiNjYWPj6+qrua2xsjPbt2yM2NhYAcPXqVbX1Pj4+qnVERFVFpkTC\/wt\/5Jfk4+bCmzg88TDW9F+D+\/93H4cnHka5ohydN3fGsH3D8G3stygsLdR0yNSM6IhEGGFlhZN+fjjh44ObBQVwv3ABc65fx9XHtB8jouZHcPKcm5uLPXv2YNiwYXB3d4e+vj52795d7wDS0tJQUlKCgwcP4vTp04iKikJkZCTWrl2LvLy8at08TE1NkZOTo4rJzMxMbV0u+3ESURWl5aVY+8daPL\/3ebzR6w18P+F72JrYqtaLRCL0duqNL174AvLX5ZjiPQVf\/PUFpOulWHB8Acs6qM58TEywo2NHXA8IgMzQEM9evozBly\/jp\/v32eqOqAUQ1G1j\/Pjx+PHHH\/HMM89g8uTJ2LVrF6ytrRskAKOKs5Rfe+012NoqD2ivv\/461q5di379+iE7O1vt\/llZWarJWUxMTNTWZ2VlVZvMpVJmZiZCQkJU1wMDA1UtboioZbqWfg3Tvp8G8zbm+GvOX3A0c1Rb\/2inDWN9Y0zxmYIpPlNwJ+sO9lzegymHpkBPRw\/BvsGY6jsVDmKHJnwG1JzZGBhgtYsLljs5Yf\/du1hx+zaW3LyJRVIpptnZwVhXV9MhNkvh4eGq1nTx8fEw5wn31MQEJc\/dunXDunXr4OTk1OABSCSSavO3V\/Ly8sKuXbtU1\/Py8nDz5k14eXmp1kdFRcHf3x8AcPnyZXTu3LnGbZmbm6slz0TUcpUryrHx3Ea897\/38O6AdzHPf161CQeA6slzVU5mTljZbyXe6vsW\/kz8E2FRYfDa7IUesh4I9g3GyI4j0UavTSM+C2opDHV0MN3ODtNsbfFHVhY+SUzEqvh4zLK3xysODpC14d9RXVQd\/NLm+Ruo5Xpi2UZpaSlWr16tGhVuDDNmzMBnn32Ge\/fuISMjA5988gmCgoIwevRoxMTE4NChQygsLERoaCj8\/Pzg4eEBAJg2bRrWr1+P5ORkJCUlYf369QgODm60OIlI+93OuI0Buwbg4N8HcX7WeczvNr\/GxFmoqmUdSa8n4SXvl\/Bl5Jcs66A6E4lE6G9ujsPe3jj3zDMoKCuDT0QEJl29iguPfMtK1FBCQkIwdepUTYfRojwxedbT04OHhwfS09MbLYhVq1ahW7du8PDwQKdOndC1a1esXLkSVlZWOHjwIFauXAkLCwtERERg\/\/79qsfNnTsXQUFB8Pb2ho+PD4KCgjBnzpxGi5OItJdCocD2S9vR7YtuCPIIwu\/Bv6OdRbsG3UdlWcd\/p\/4XkXMjIRVLMeXQFHTa3Akfnf6I3TpIsHZGRtjg7o7bPXogQCzGhKtX0euvv\/Dt3bsoZau7Fs3FxQXGxsYQi8Wws7PDjBkzkPeUJ5UKSYzrM3hANRM0PffHH3+M\/fv3Y+HChXB0dFR7IQYOHNioATYEfr1D1LIlZSdh1tFZuJt3F7tH7YaXjVeT7VuhUKjKOr77+zuWddBTKVMocCQ9HRvkcsQXFuI1qRSz7O0h0dfXdGharT7TczfEDKNPsw1XV1fs2LEDAwcORHJyMgYPHowRI0bggw8+qPP+Q0JCcPPmTezZs6fW+4SGhuLGjRuPvQ9V97i\/H0HdNjZv3owHDx4gNDQUs2bNwsyZM1ULEZGmKBQK7Ivehy7buqCHtAfOzTzXpIkz8PiyjvnH5uO8\/DzLOuiJdEUijLG2xh9duuD7zp0RnZeHdufP49W4OMTl52s6vBapIWYYre82HBwcMGTIEMTExOCHH36Al5cXJBIJBgwYgGvXrqnu99FHH0Emk8HU1BQdO3bEqVOn8NNPP+GDDz7AgQMHIBaL0aVLFwDA7du30b9\/f5iamuL555+vVjnwuP0kJiZizJgxsLGxgZWVFV577TUAwI0bN9C\/f3+Ym5vD2toaEydOrNfzbu4EnTAYHx\/fyGEQEdXNvbx7mH98Pv5O\/xsnppxAV4eumg5JrVtHYlYi9kTvwdTvp0JXR5fdOkiwrmIx9nh6IrmoCFuSk9EnMhIBYjGWODpioLk5v4ZvASo\/UCcmJuLEiRPw8fHB5MmTceTIEQQGBmL9+vUICgrC1atXcevWLWzatAkRERGws7PDnTt3UFpaCjc3N7z11lu4efOmWuvgyZMno3fv3vj1119x7tw5DB8+HKNGjQIAxMXF1bifv\/\/+GyKRCCNGjMBzzz2Hffv2QUdHB5cuXQKgLK8dMmQIfv\/9dxQXFyMiIqLpf2laRFDyTESkTQ5fO4z5x+djqs9U7B2zVyvLIxzNHPFW37ewos8KnJWfxc7InezWQXXiYGiId11d8ZaTE\/alpWHRP\/9AJBJhsUyGyTY2MGKruzoLjw9XjRaH\/h6K0N9DG2zbgS6Bgko4FAoFRo0aBT09PZiZmWHEiBGws7NDeXk5nn32WQDAsmXLsHHjRpw9exYODg4oKipCbGwsLC0t1TqfKRQKtW+27ty5g4iICJw6dQr6+vro27cvgoKCVOsPHDiAESNGVNvPmTNnYGBggJSUFPzrX\/+Cjo6yMKFXr14AAAMDA8THxyMpKQlSqVR1e2slKHl2dHSs8XaRSIQ7d+40aEBERLXJLMzEop8W4cydM\/jP+P+gj1MfTYf0RCKRCL0ce6GXYy9sHLoR3\/\/9Pb6M\/BILflyAFzu9iGC\/YARIAziaSLUy0tXFLAcHzLS3x8mMDHwil+OtW7cw18EB8x0cYG9oqOkQm41HE9yQwJB6bS8kPKTO2xCJRDhy5IjaOWMLFixQS4pFIhEcHR2RlJSEfv36YcOGDQgJCUFsbCwGDx6M9evXw97evtq2k5OTIZFIVHNoAICzszPkcrlqfW370dfXh7Ozsypxrurjjz\/GqlWrEBAQAIlEgqVLl2LGjBl1et4tiaDk+dEi89TUVGzYsKHV17wQUdP5783\/YuYPMxHkEYSoeVEwMah5QiRt9qSyjpd8XoLUVKrpMElLiUQiPGdhgecsLHA9Px+fyuXwungRQZaWWCST4ZmKCcSo+XFwcMCVK1dU1xUKBRITEyGVKv8fTJo0CZMmTUJOTg7mzp2L5cuXY\/fu3dU+dNvb2yMjIwP5+fkwNjYGACQkJEC34lsKqVRa435kMhkMDAxw584dlJWVqe5fydbWFtu3bwcAnDlzBs899xz69+8PNze3hv9lNAOCThisbEheuUycOBGHDx9GWFhYI4dHRK1dbnEuFhxfgJk\/zMSXL3yJTcM3NcvE+VGVZR3XX72OHS\/swM2Mm\/De4o2h+4biQMwBFJYWajpE0mIdjI2xycMDN7p3h1fbthgVE4P+kZH4\/t49lPEEVUHq22mjobYBAC+++CKOHz+OU6dOoaSkBOvWrUObNm3Qq1cvxMXF4dSpUygqKoKhoSHatGmjSm7t7OwQHx+vKt1wdnaGv78\/1qxZg5KSEpw+fRrHjh1T7Wf8+PG17qdbt26wt7fHm2++ifz8fBQWFuLPP\/8EAPznP\/9RjV6bV9Td1zRC3Vo89TM3NDTE7du3GzIWIiI1p++cht9WP+SX5CN6fjSeb\/e8pkNqcJVlHduDtkP+uhxTfaZiR+QOdusgQSz09fF\/Tk642b07Fkil+DgxEe7nz2NDYiKyS0s1HZ5W06bk2cPDA3v37sVrr70Ga2trHD9+HEePHoWenh6KioqwYsUKWFtbw97eHunp6aq2duPHjwcAWFpaqmZb\/vrrr3H+\/HlYWFjgnXfewfTp01X76dChQ6370dXVxdGjR3Hjxg04OTnB0dER3377LQAgIiICPXr0gFgsxsiRI\/Hpp5\/CxcWlQZ57cySoz\/OqVavU+t3l5+fjxx9\/hK+vr9qkJdqKfZ6JmpfC0kKsOrUKe6\/sxZbhWzCq4yhNh9TkKss6wqLCWNZBdXIuKwsb5HL8NyMD0+zs8JpUCrcqNbAtSX36PBM9Tr37PCcmJiIxMRFyuRxyuRxFRUVYunQpdu3a1aCBEhFdSr6Ertu74lbmLUTPi26ViTPAsg56ej3MzLDfywtR\/v4wFIkQcOkSRsfE4I\/MTCaTRA1A0Mhzc8eRZyLtV1JWgvf\/9z42XdyEDUM2YFLnSexA8Yj8knwcvnYYYVFhuJRyid06SJC8sjLsTk3FRrkcxrq6WCyTYYKNDQxbQM0qR56psdR75Pm3337DrVu3AAApKSmYNm0aZsyYgdTU1IaLkohardi7seixowfOJZ1D5NxITPaezGSwBsb6xpjsPRm\/TP0FUXOj4GjmiKnfT0WnzZ3w0emPkJSdpOkQSQu11dXFfKkUVwMC8J6rK\/ampcH13Dm8Gx+Pe8XFmg6PqNkRlDzPnz8fenrKrnavv\/46SktLIRKJMGfOnEYNjohatrLyMvz7z38jcFcg5nWdhx8n\/8iaXoFY1kF1pSMSYailJX7x9cUvPj5ILCqCx4ULmHXtGq7k5mo6PKJmQ1DZhqmpKbKzs1FSUgJbW1skJCTA0NAQ9vb2uH\/\/flPEWS8s2yDSPjce3EDw4WDo6ugibGQYXCWumg6p2WNZB9XVveJibE9JwaakJHQyNsYSR0cMtbCATsXfS3hGBgIlEg1HWTuWbVBjqXfZhqmpKVJTU\/HHH3\/Ay8sLYrEYCoUCJSUlDRooEbV8CoUCWy5uQY8ve2Cs51j8Nv03Js4NhGUdVFfWBgZY6eyM+B49EGxnh9W3b6PjhQvYlJSE3NJShGdmajpEIq0jaIbB1157DQEBASgqKsKGDRsAKGeY8fT0bNTgiKhlScxKxMwfZiKzMBP\/m\/E\/eFrzf0hjqSzrWNFnBc7KzyIsKgzeW7zRXdYdwb7BGNlxJNrotdF0mKQlDHR08JKdHabY2uJMVhY+kcux5vZteLdtq+nQiLSO4G4b169fh66uLtq3bw8AiIuLQ1FREby9vRs1wIbAsg0izVIoFNgTvQfLflmGhd0X4s0+b0JPR9Bnd2pALOsgIcIzMhCemYmM0lJ8mpSENc7OAIBAc3OtK+Fg2QY1lsf9\/Qg+enXo0EHtuoeHR\/2iIqJWIS03DfOOz8PNBzfxy9Rf4Gfnp+mQWq3Kso7J3pNVk7BM\/X4qJ2EhNYESiSpJlujpIcSVZVWk\/dLS0jB+\/HhERUVh7ty5+Ne\/\/tVo+2r+TR6JSGsdvHoQvlt90dGyIy7OvsjEWYuwWweR5ri4uMDY2BhisRh2dnaYMWMG8vLy6rXNoUOHQiwWQywWw8DAAIaGhqrrCxYsaKDIG1ZwcLAqTktLSzz\/\/PO4fv36U21r+\/btsLGxQXZ2dqMmzgCTZyJqBBkFGZhyaApWnFyB7yd8jw+e+wCGeoaaDotqIBKJ0MuxF7YHbYf8dTmm+kzFjsgdkK6XYt6xeTgnP8evvluxQHNzTYfQeBqilPMptyESiXDs2DHk5OTgr7\/+QkREBNauXVvtfqWlpYK3eeLECeTk5CAnJwdTpkzB8uXLVdc3b978VHHWVXl5eZ3uLxKJVHHK5XLY2NggODi42v0UCsUT\/w8lJCQ02bl4TJ6JqEH9dOMn+Gz1gaWRJSLnRqKnY09Nh0QCPdqtw8nMCdO+nwbPTZ748PSH7NbRCmlbjXOD0mDyXJWDgwOGDBmC2NhYAICOjg42b94Md3d3VcnssWPH4OfnB4lEgt69e+PKlStP3G7VZPNxj3dxccG6devg6+sLc3NzTJw4EUVFRQCAsLAw9O3bV227Ojo6qonzgoODMX\/+fAwbNgwmJiYIDw9HcnIyxo4dCxsbG7i5ueGzzz4T9HswMjLCpEmTEBMTA0BZz\/7222+jd+\/eaNu2LW7fvo0\/\/\/wT3bp1g7m5OQICAnD27FlVHLt378bHH38MsViMU6dO4cKFC\/D394eZmRns7OywdOlSQXEIUaczdu7evYvcRxqpu7m5NVgwRNR85RTlYNkvy\/DzzZ+xa9QuDHQdqOmQqB7YrYOocVUmt4mJiThx4gTGjh2rWnfkyBFcvHgRRkZGiIyMxMyZM3Hs2DH4+\/tjz549eOGFF3D9+nUYGBg8cT+1PT4uLg76+voQiUT4z3\/+g59\/\/hmGhobo3bs3wsLCMHfuXEHP45tvvsGJEyfQs2dPFBQUoE+fPhg9ejQOHDiAxMREPPfcc+jQoQOef\/75x\/4ecnNzsW\/fPjzzzDOqdXv37sWJEyfQoUMH3Lt3D8OHD8fnn3+OSZMm4dtvv8Xw4cNx8+ZNhIWFQSQSwdHREe+88w4AoGfPnliyZAmmTJmC\/Px8QR84hBI08vzTTz9BKpXCzs4O7du3Vy3u7u4NFggRNV+\/x\/8O362+KC0vxeV5l5k4tyAs66AWJTwcCAlRLqGhgEhUvyU09OH26jAKrVAoMGrUKEgkEvTt2xeBgYF46623VOtXrFgBc3NzGBoaYvv27Zg7dy66desGkUiEadOmwdDQEOfOnXvsPio76Ah5\/MKFC2FnZweJRIKgoCBERUUJfi6jRo1Cz57Kbxijo6ORnp6Ot99+G3p6enB1dcWsWbOwf\/\/+Wn8P\/\/73vyGRSODu7o78\/HyEhYWp4g8ODoanpyd0dHTwyy+\/oEOHDpgyZQp0dHQwceJEdOzYET\/88IPa9ioZGBjgn3\/+QXp6OoyNjdG9e3fBz+lJBI08L1iwAKtWrcK0adNgbGzcYDsnouatoKQAK0+txP6Y\/dg2YhuCOgRpOiRqRDV165j2\/TToiHQQ7BeMqT5T2a2DtFtgoHKpFBJSv+1VJs51JBKJcOTIEQwcWPNAg6Ojo+pyQkICdu\/erVb+UFJSgpSUFHz99deqEeJ+\/frh+PHj1bZV2+OTk5NV1+3s7FSXjYyM1NY96XlIpQ\/f8wkJCUhOToakSrlPWVkZ+vXrV+vj33jjDdVo8aOq\/h6Sk5Ph5OSktt7Z2bnWWHfs2IHVq1fD09MTrq6uWLNmDYYPHy7oeT2JoOQ5MzMTc+fOZR9QIlK5mHQR0w5Pg4+tD67MvwJLY0tNh0RNqLayjgBpAIL9gjGyw0gY6RtpOkyiZqlqvuXk5ISVK1eqjUxXNXny5Mdu60mPf5y2bdsiPz9fdT01NfWJsbq6uiIuLk7wPh73zVXVbUulUhw6dEhtfUJCAoYOHVrjY9u3b4+vv\/4aAHDw4EGMGzcODx48gJFR\/f8vCSrbmDlzJr766qt674yImr\/ismKsOrUKI74ZgZD+ITgw7gAT51bs0bKOab7T8FXkV5B9ImNZB2m3qiPQmtzGE8yePRtbt27FhQsXoFAokJeXh+PHj1c7B62qqt0pnubxlXx9fREbG4vLly+jsLAQIY+Msj\/63g4ICIBYLMbHH3+MgoIClJWVISYmBhEREbXG+ThV1w8bNgxxcXH45ptvUFpaigMHDuDatWsYMWJEjdvau3cv7t27BwAwMzODSCSCjk7D9MkQtJWzZ89i\/vz5cHd3R9++fVVLbcPwRNQyXUm7gu5fdkdkaiSi5kZhQucJmg6JtAi7dVCzoqXJ86Pf8nft2hVffPEFXn31VVhYWMDd3R27d+9+4jYqt1Pb42urJqj6WA8PD6xevVp10l\/fvn3VHlf1voCyE8exY8cQFRUFNzc3WFtbY86cOcjOzn7ivp70u7CwsMCxY8ewbt06WFlZ4d\/\/\/jeOHTsGCwuLGrf1888\/o3PnzhCLxViyZAn2798PQ8OGaZkqaHruyuLtag8WiTB9+vQGCaQxcXpuovopKy\/Dv\/78F9adXYePnvsIM\/xmsIyLBFEoFKqyju+ufseyDmpQnJ6bGsvj\/n4EJc\/NHZNnoqcXdz8O0w9Ph5GeEXaO3Alnc2dNh0TNVH5JPg5fO4ywqDBcSrmE8Z3GI9gvGN2l3flhjJ4Kk2dqLI\/7+6n1hME9e\/Zg6tSpAJRnLNb2j+3ll19ugBCJSNuUK8qx6cImhP4eijX91+CVgFegI+K8SvT02K2DiFqCWkeehw0bhh9\/\/BGA8pNdbcnzb7\/91njRNRCOPBPVTUJmAl7+4WXkl+Rj16hd8LD00DfLWUMAACAASURBVHRI1EKxrIPqgyPP1FhYtsHkmUgQhUKBsKgw\/N+v\/4elPZdiWa9l0NOp00SkRE+toKRAWdZxOQwRyREs66AnYvJMjeWpyjaIqHVJyUnBnGNzkJiViJPTTsLH1kfTIVErY6RvhEnekzDJexLLOohIa7GAkYjwbey38NvmBz9bP1yYfYGJM2lc5SQs11+9jq9GfoVbGbfgvcUbQ\/YOwf6Y\/SgoKdB0iETUSnHkmagVu59\/H6\/8+AqiUqNwdNJRBEgDNB0SkZrKSVh6OfbCxiEbcfjaYeyM2olXfnyFZR1EpBFPHHkuLy\/HqVOnUFRU1BTxEFETOR53HD5bfWBvYo\/IuZFMnEnrVZZ1\/PzSz4iaGwVnM2dMPzydk7AQUZN6YvKso6ODF154ocFmZSEizcouysbMIzPx6olXsW\/MPnwy5BN2NaBmx9HMESv6rsC1V65h58iduJ1xm2UdRFRNQUEBgoKCYG5ujgkTGmZWXEE1z\/369cPZs2cbZIdEpDmnbp+CzxYf6OroInpeNAJdAjUdElG9iEQi9HTsiW1B25D0ehKm+07HzqidkH0iw7xj83BOfo4dF0jruLi4wNjYGGKxGHZ2dpgxYwby8vKeenshISGquTkeNW\/ePIjFYojFYhgaGsLAwEB1ffjw4U+9z8YUEhICfX19iMViSCQS9O7dG+fOnXuqbX333Xe4e\/cuHjx4gAMHDjRIfIJqnp2dnTF06FCMGjUKjo6OqttFIhHeeeedBgmEiBpPfkk+3vz1TRz6+xC+CPoCQ92Hajokogb3aLeOvdF7Mf3wdIggYrcOqiY8IwOBEolGtiESiXDs2DEMHDgQycnJGDx4MNauXYsPPvigXvHUZOvWrdi6dSsAIDQ0FDdv3sTu3bsbfD+PU1ZWBl1dXcH3F4lEmDRpEnbv3o3S0lKsXLkSY8aMQXJycrX7lpeXQ0en9rHghIQEeHh4PPY+dSVoSwUFBRg1ahQAQC6XQy6XIzExEYmJiQ0WCBE1jnPyc+iyrQvuF9xH9PxoJs7UKrCsg54kPDNTK7bh4OCAIUOGICYmBgDwww8\/wMvLCxKJBAMGDMC1a9dU9\/3oo48gk8lgamqKjh074tSpU\/jpp5\/wwQcf4MCBAxCLxejSpUut+1IoFGrfxJw7dw69evWCRCKBn58ffv\/9d9W6wMBArF69Gn369IGpqSkGDx6M+\/fvK593eLjaYCqgHE0\/deoUAOXI8bhx4zB16lSYmZnh\/9u797Coqv1\/4O9RkjtyBxERBFEBwcugaBfBSs00M8syRTFvmdY5TzftlEesb31PfsvuRZp3yk5mZab2M0zUOqaCgQoqoYIKgqCC3K\/r98c6M8MI4lYGZgber+fZD7D3zGZtNpt5z+Kz11q\/fj2Ki4sxa9YseHl5wdvbG0uWLEF9ff1N22lhYYHp06cjLy8Ply9fRkxMDObPn4+xY8fCzs4OiYmJOHHiBCIjI+Hk5ISQkBBs27YNALB06VK88cYb2p\/N2rVrkZmZiREjRsDR0RFubm544oknFJ8rDUU9z+vWrbvlHRORcVXVVmHZ3mVY8+cafDz2Yzwa9Kixm0TU5jRlHcN6DMP7Y97naB1kMjTh8Pz589i5cycmTZqEjIwMPPnkk9i6dSsiIyOxYsUKjB8\/Hunp6Thz5gw++eQTJCUlwdPTE+fOnUNtbS169eqFf\/zjH7fco5yTk4Nx48YhPj4eY8aMQUJCAiZNmoRTp07BxcUFALBp0ybs3LkT3t7eeOCBB\/DOO+\/csHf8+mvoxx9\/xLfffouNGzeisrISU6ZMgaenJ06fPo3S0lKMGzcOPXr0wNy5c5ttZ1VVFdatWwcfH59G7Ro2bBhKSkowcOBAzJ49GwkJCdi\/fz8mTJiApKQkLFu2DJ06ddL72UyZMgVjxozB3r17UV1djaSkJMU\/Mw3FQ9WdOHECmzdvRn5+Pj755BOcPHkS1dXVCA3leLBEpiY1LxXTf5gOX0dfpD6dCg87D2M3icjoWNZBiVevanuLl2VnY1l2tsH2HenoqLiEQwiBhx9+GBYWFujatSvGjRuHV155Bf\/3f\/+HcePG4d577wUAvPjii\/jggw9w4MABeHl5oaqqCmlpaXBxcYGPj4\/e\/m61tj8+Ph5jx47FmDFjAAD33Xcf1Go1tm\/fjunTp0OlUmHmzJkICAgAAEyePBk\/\/vij4v0PHz4cDz30EACguLgYO3fuRFFREaysrGBtbY2\/\/\/3vWLVq1Q3D8zfffIOffvoJXbp0Qf\/+\/fH9999rtz388MMYNmwYACAlJQVlZWVYvHgxACAqKgrjxo3Dpk2bsHTp0kY\/my5duiArKws5OTno3r07hg8ffgs\/NUlReN68eTOeeeYZPPLII\/jqq6\/wySefoKSkBK+88goSEhJu+ZsSUeuora\/F27+9jQ8OfoB3Rr2D6NBo9qgRNUFT1rH4rsX448IfWJeyDv0\/648h3YcgZkAMJvSZwFFo2qFIJye9gBvr59ei\/cWePXtb+1CpVNi6dStGjhypt\/7ixYt6oVilUqFHjx7IycnBPffcg\/fffx+xsbFIS0vD6NGjsWLFCnTr1q3R\/vfv34+xY8cCkOUUx44da\/SY7OxsbN68WVviAAC1tbV6bfL09NR+bm1tjdLSUsXH6O3trfe9ampq9NpaX1+vd6zXe\/zxx5vsSVepVOjeXfcmNzc3t1EJSc+ePZGT0\/TQlcuXL8eSJUswZMgQODk54YUXXsDMmTMVHxegMDwvWbIEv\/zyCwYMGIBvvvkGADBgwACkpKTc0jcjotZzsvAkZvwwAw6WDkiem4weXXvc\/ElEHRzLOsiUeHl56QVdIQTOnz+vDYtTpkzBlClTUFJSgnnz5mHRokXYsGFDo9\/Pu+++GyUlJc1+Lx8fH0RHR2PlypW33E5bW1uUl5drv66rq0NBQYHeYxq2qUePHrC0tMTly5cV3binUqma7UlvuG8vLy+cP38eQgjt+uzsbPTt27fJ53p4eGiP+ffff8d9992HESNGoFevXjdtl4aiGwYLCgqaLM8w5J2LRHR76kU93v\/jfdy15i7MCJuBXdN2MTgT3YaGk7CkPp3KSVjauUhHR5PYR0OTJ0\/G9u3b8euvv6KmpgbvvvsurKysMHz4cGRkZGgnrbO0tISVlZV2BAtPT09kZWXdUunGtGnTsG3bNuzatQt1dXWorKxEYmKiXo\/tjfYXGBiIyspK7NixAzU1Nfif\/\/mfZifT69atG0aNGoXnn38eJSUlqK+vx+nTp7Fv374mH9\/ccVy\/LSIiAjY2Nli+fDlqamqQmJiIn3766YY3Am7evBkXLlwAADg6OkKlUt1ynlX06EGDBmHjxo166\/79739jyBDOSEZkLIlZiTh79SxGrh+Jb9O\/xR+z\/8Az4c+wh4zIALwdvJscrWN0\/GhsOraJo3W0Ay0dps5Q+2goMDAQ8fHxePbZZ+Hm5obt27dj27ZtsLCwQFVVFV555RW4ubmhW7duKCws1N6899hjjwEAXFxcoFarb7h\/lUqlfY3w9vbG1q1b8dZbb8Hd3R0+Pj5499139cJpw9eThs\/t2rUrPv30U8yePRve3t6ws7NrNJTx9a9FGzZsQHV1NYKCguDs7IzHHnsMeXl5N23nzbbdcccd2LZtG3bu3Ak3NzcsXLgQGzduRGBgYJOPT0pKQkREBOzt7TFhwgR8+OGH8PX1veHPrMk2CAVvU06ePIn7778ffn5+OHjwIEaMGIGMjAzs2rVL2zhTFhkZCUAOrULUHggh8NCmh\/BHzh94efjLeH7Y8+jcSfkYmkR06ypqKvDDyR+wLnUdDucc1pZ1RHhH8E2rkTT3+n6zf\/0TNae53x9F4RkAysrK8NNPPyE7Oxs+Pj548MEHYW9vb9CGthaGZzJ35TXl+PPinzicexhJuUk4mHMQpdWlSIhOQLB7sLGbR9ThXLh2ARtTN2Jd6joAQExYDKLDouHt4N38E8mgGJ6ptRgkPANygpTc3Fx0795d705HU8fwTOakuq4aR\/OP4nCODMqHcw8j80omgt2D0c2uG1RQwcveC3HJcVg6YikAINI3klNtExmBEEI7Wsfm9M0I7x6OmLAYPNz3YY7W0QYYnqm1NPf7o2i0jXPnzmHq1Kk4cOAAnJ2dceXKFQwbNgzx8fHo2bOnQRtL1JHU1tfiRMEJbY\/y4dzDSLuUhgDnAKi91Aj3CsfT6qcR6hEKSwtLved62HkgNjLWOA0nIgBNj9axLnWd3mgdLOsgal8Uhefp06dj8ODB+Pnnn2Fra4vS0lIsWbIEM2bMYG8ukUL1oh6ZVzJlSM45jMO5h5GSlwIvey+Edw9HuFc4nuz\/JAZ6DoRtF1tjN5eIblHDSVg0ZR0xW2MAsKyDqD1RVLbh4OCAwsJCdOnSRbuuuroaLi4uNx1H0BSwbIPamhAC54rPaXuTD+ceRnJuMrpadUW4lwzKai81BnsNhqPV7Q11lJiVyFINIhPHso7WxbINai0tLtuIiIjAoUOHcNddd2nXHT58WDs1IlFHl1eap9ejnJSbhE6qTtoe5ReGvQC1lxrutu4G+54MzkSmj2UdRO3PDcPzkiVLtKnb398fY8eOxbhx4+Dt7Y3z589jx44dmDp1alu2lcgkXKm4guTcZL065bLqMm2N8pxBc7By\/Ep0t+\/OF0Qi0mJZR9tycnLi32C6bU7NjOF9w7KNmJgYvV86zcMadmOrVCqsXbvWkG1tFSzboNtVWl2KIxePyJEvLsqe5fyyfAzqNgjqbmptz3Ivp178I01Et4xlHS3D13cyhlsaqs5c8eIiJSprK5Gal6rXo5xVlIX+7v21vcrh3cPRx6UPJyQhIoPjJCy3jq\/vZAyKap4BoLy8HJmZmSgtLdVbP3z4cIM3iqi11dTVIK0gTW8s5ZOFJ9HHtQ\/U3dQY3mM4nhv6HELcQ9Clc5eb75CIqIVY1kFkHhSF5w0bNmDhwoXo0qULrK31\/410\/vz5VmkYkaHUi3qcKjylN\/LF0fyj6Nm1p7ZHOWZADAZ4DuC\/SYnIJHg7eOOVu1\/B4rsWa8s6Qj8LZVkHkQlQVLbh4eGB+Ph43H\/\/\/W3RJoPjv3U6DiEEzhad1Rv54sjFI3CzddMGZbWXGoO6DYKDpYOxm0tEpBjLOhrj6zsZg6KeZ0tLS+0vKJEpybmWo9ejnJSbBGsLa21QfuWuV6D2UsPFxsXYTSUiahGWdRCZhk5KHrRs2TI8\/\/zzKCgoaNXG\/PXXX7CyskJ0dLR23e7du9G3b1\/Y2tpi5MiROHfunN5zFi1aBFdXV7i6umLx4sWt2j4yrsLyQvyc+TPe2PsGJnw9AV7veiEsLgxxyXHopOqEBeELcGz+MVx4\/gJ+eOIHvHrPqxgdMJrBmYjaHU1Zx8kFJ7FuwjpkFWUh9LNQjI4fjU3HNqGipsLYTSRqtxSVbfznP\/\/B5MmTkZubq\/9klQp1dXUGa8yoUaNQWVkJX19fbNiwAYWFhQgICMDq1asxfvx4vPbaa9i\/fz8OHDgAAPj888\/x3nvv4ddffwUA3H\/\/\/Xjuuecwb948vf3y3zrmp7iyWA4R12DkiysVVzC422Bt6UV493D07Nqzw\/67koiooY5Y1sHXdzIGRWUb06dPx8yZMzF58uRGNwwaytdffw0nJycEBQUhMzMTAPDdd98hJCQEkyZNAgDExsbC1dUVGRkZCAwMxPr16\/Hiiy\/Cy8sLAPDiiy9i5cqVjcIzmbbymnKk5KXojaV84doFhHmGIdwrHA\/1eQhvRL2B3i690Uml6J8lREQdDss6iNqGovB8+fJlvP766632zvXatWtYunQp9uzZg5UrV2rXp6WlISwsTPu1jY0NAgICkJaWhsDAQKSnp+ttDw0NRVpaWqu0kQyjuq4ax\/KP6fUo\/3X5LwS5BUHtpUZkz0i8NPwlBLkFwaKT4pEUiYiogYajdRzMOcjROogMSFE6mTlzJjZs2IAZM2a0SiOWLFmC2bNnw8vLCyqVShvSy8rK4ObmpvdYBwcHlJSUAABKS0vRtWtXvW3Xj0OtUVRUhNjYWO3XkZGRvAmyldXV1+FE4Qm9sZSPXzoOf2d\/7Q198wbPQ3+P\/rCysDJ2c4mI2h2VSoUI7whEeEfgvdHvacs6FuxYYLZlHYmJidoyjaysLDg6Ohq3QdThKArPBw8exEcffYQ333wTHh4e2vUqlQr79u1rUQNSUlKwe\/du\/PnnnwDkUGOaMmw7Oztcu3ZN7\/HFxcWwt7dvcntxcTHs7Oya\/D6Ojo564ZkMSwiBzCuZeiNfpOSloJtdN21QntJ\/CgZ4DoBdl6bPERERtZ7bKetIzEpEpG9k2ze2GQ07v1jrTMagKDzPmTMHc+bMabTeEO9U9+7di6ysLPj4+ACQvcl1dXVIT0\/H008\/jfXr12sfW1ZWhtOnTyM4OBgAEBwcjJSUFKjVagBAamoqQkJCWtwmap4QAuevndcbSzn5YjIcLB20QTl2RCwGdRsEJ2snYzeXiIiuo7SswxTDM5GxKRptozVVVFRoyzCEEHjnnXeQlZWFuLg4CCEQEBCANWvWYOzYsfjnP\/+J3377Df\/5z38AyNE2PvjgAyQkJEAIgVGjRuFvf\/sb5s6dq\/c9+A61ZfJL8xuNpQwA4V7h2pEv1F5qeNh53GRPRERkqipqKrD11FasS1mHQzmH8GjQo6irr8PqCauN3bQb4us7GYOinufVq1ffsJf5qaeealEDrK2t9UbwsLOzg7W1NVxc5Ni8W7ZswcKFCzFt2jRERETg66+\/1j523rx5OHPmDPr37w9A9pBfH5zp1lytuIrki8naHuWk3CSUVJdoe5RnDZyFuAfj4O3gbVY1ckRE1DzrO6zxRMgT8LTzxI+nfsTR\/KPYfXY3enTtAQCI9I1kLzQRFPY8R0ZG6gWlvLw8nD59GnfeeSf27NnTqg00BL4zbVppdSn+vPin3sgXeaV5GOg5UG8sZX8nfwZlIqIOKDYxFrGRscZuxg3x9Z2MQVHPc1O\/lGvWrEF6erqh20OtpKq2Cqn5qXpjKZ8tOosQ9xCEe4VjlP8ovHr3q+jr2hedO3U2dnOJiIiITNJtD6Q7Y8YMuLq64p133jFke8gAautrkXYpTa9H+UTBCQS6BCLcKxwR3SPw7JBnEeIegi6duxi7uUREZKJYpkHUmKLwXF9fr\/d1eXk5Nm7cCCcnjqRgbPWiHhmXM\/TGUk7NT4VPVx9tnfKMsBkI8wyDzR02xm4uERGZEYZnosYUhWcLi8YP6969O1atWmXwBtGNCSGQVZSlN\/LFkYtH4GLtog3KE\/tNxKBug+Bg6WDs5hIRERG1O4rC85kzZ\/S+trW1bTTzH7VMU2Np5pbk6o2lnJSbBEsLS21QXnTnIqi91HC1cTVOo4mIiIg6GEXh2dfXt5WbQTv+2oGq2iq9OuWq2iptUH4m\/BmovdTwsvcydlOJiIiIOqxmw3NUVFSzT1apVPj1118N2qCOaO62uVifsh6Hcw8j3CscT\/Z\/Eu+Nfg++jr4cIo6IiIjIhDQbnqdOndponUqlQk5ODj744AOUl5e3WsM6gsSsRCRmJcLJygnV9dUY0XMEAMDd1h1+Tn5Gbh0RERERXa\/Z8Dx79my9rwsLC\/Gvf\/0Lq1atwuOPP45\/\/vOfrdq49q7hbE3Wd1ib9ED0RERERAR0UvKg4uJiLFmyBAEBAcjLy8ORI0ewcuVKeHt7t3b7iIiIiIhMRrPhuby8HP\/7v\/+LXr16IT09Hb\/\/\/jvi4+Ph7+\/fVu3rMDiWJhEREZHpa7Zsw8\/PD\/X19Xj55ZehVquRn5+P\/Px8vceMHDmyVRvYUTA8ExEREZm+ZsOztbU1ACAuLu6Gjzl79qxhW0REREREZKKaDc9ZWVlt1AwiIiIiItOn6IZBIiIiIiJieCYiIiIiUozhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmchcJSYauwVEREQdDsMzkblieCYiImpzDM9E5iYnB\/j+eyA9HTh1CqitNXaLiIiIOgwLYzeAiJpRUgIkJQGHDgEHDwL79wNlZUD37kBmJvDLL0BpKeDrCwwbBvTvD4SEyMXbG1CpjH0ERERE7QrDM5GpqK0Fjh3TBeVDh4CsLCAsDBg6FJg8GXj3XRmUVSogNlYupaWyF\/r4cbns2iU\/VlTIEN0wUPfvDzg7G\/c4iYiIzBjDM5ExCAFkZ+tC8sGDQEoK0LMnMGSIDMsLF8qwe8cdze\/Lzk4+Z8gQ\/fWFhTJEHzsGHD0KfPWV\/NrWtnGgDgoCbGxa73iJiIjaCYZnorZw9Spw+LAuLB86BHTuLEPykCHA668DgwcDXbsq32dkZPPbXV3lYxo+Tgjg\/HkZqI8fB379FfjgAyAjQ5aCNAzUISFA7943D+9EREQdCMMzkaFVVQGpqfpB+eJFGY6HDAFiYoDPPpNhtSU1yTcLz01RqQAfH7k8+KBufW0t8Ndfup7qr7+Wn58\/DwQG6gfq\/v3l81lPTUREHRDDM1FLCCFDZ8M65ePHZY\/t0KEy4C5aBPTrJ3uaTZWFhWxjv37AY4\/p1peXAydO6HqqP\/5Yfl5Souulbhis3dyMdwxERERtgOGZ6FZcuqTrTT54UJZiODjo6pQnTwYGDZJ1xe2BjY3sMR88WH\/9lSu6GxSPHQM2b5YfrawaB+rgYFmXTURE1A4wPBPdSHk58Oef+jf1FRUB4eEyLC9cKD\/39DR2S9ueszNwzz1y0RBCjkGtCdT79gGffip7rj09G5d+BAYCXboY7xiIiIhuA8MzEQDU1QEnT+oH5YwM2Ws6ZIisD162TJZjdOLcQk1SqeTY0t7ewJgxuvV1dcDp07rSjy1b5M8yOxvw99cP1CEhcig+\/oyJiMhEMTxTx5STo1+nnJQEeHjoRr+YOVOOr2xlZeyWmr\/OnWUvc2AgMGmSbn1lpeyV1vRUx8XJz69elUPnXd9T7e7OmxSJiMjoGJ6p\/bt+lr5Dh+SIGJo65ZdfluUXLi7GbmnHYmUFDBwol4aKioC0NF1P9fffy887d24cqIODZc05ERFRG2F4pvalpkYGroZB+exZYMAAGZYnTwbeeQfw82MvpqlydATuvFMuGkIAeXm6QH3gALBqlZxZ0dW1celH376ApeXNv1di4u0N+UdERB0WwzOZL0PO0kemTaUCunWTy6hRuvV1dfLNkab048cfgTfflOv8\/Br3VPv56Q8ZyPBMRES3iOGZzMfVq7ph4jRh2cKiZbP0kXnr3BkICJDLww\/r1ldVAadO6XqqV6+WHwsK5FjWmkB99ixQXMzfGSIiUozhmUzT9bP0HTyom6Vv6FDDzdJH7ZOlJRAaKpeGrl0DNm4Efv4Z+Pe\/5TjdmzYB9vaytOfBBwG1WtZh29sbp+1ERGTSjD4eVHV1NWbNmgVfX184ODhg4MCB+Pnnn7Xbd+\/ejb59+8LW1hYjR47EuXPn9J6\/aNEiuLq6wtXVFYsXL27r5pMhCCGHhYuPB559VoZjZ2dg7lzZcxgZKYc3KyqS\/2Z\/+205aoO3N4Mz3RoHB2DBAmDbNvmmbOlSOZ733r1AdDRw5oycEdLTU\/ZQR0cD778P\/PYbUFpq7NYTEZEJMHrPc21tLXx8fLBv3z74+Phg+\/btmDx5Mo4fPw4bGxs88sgjWLNmDcaPH4\/XXnsNjz\/+OA4cOAAA+Pzzz7F161YcPXoUAHD\/\/ffDz88P8+bNM+Yh0c1oZunT9Co3nKVPc1Nfe5qlj0ybhYVuVsSYGLmupkbejJicLEdq+eorOQKIr6\/smVar5X9BBgyQszASEVGHoRJCCGM34nphYWFYunQpCgsLsWHDBvz2228AgPLycri6uiIlJQWBgYEYPnw4nnrqKcyePRsAsHbtWqxcuVIbrjUi\/3tDUGJiYlseBgGyV+\/IEf2w3HCWvqFDO+4sfWR8t3LDYHW1DNBJSbpQnZ4u660HD9aF6tBQwNq6NVtNRP\/F13cyBqP3PF8vPz8fGRkZCAkJwSeffIKwsDDtNhsbGwQEBCAtLQ2BgYFIT0\/X2x4aGoq0tDRjNJuApmfpO3VKjsU7dKisJ339dc7SR6bjVkba6NJFNy71nDlyXVWVvBExKUkuq1fLayAwUNc7rQnUSobOIyIik2dS4bmmpgZTp05FTEwMAgMDUVZWBjc3N73HODg4oKSkBABQWlqKrg3ukndwcEAp6xLbTk6OLihzlj7qiCwtZUAePBjQlItVVgJHj+p6p+PigL\/+kmNPNyz56N9fBnIiIjIrJhOe6+vrER0dDSsrK3z88ccAADs7O1y7dk3vccXFxbD\/713w128vLi6GnZ1dk\/svKipCbGys9uvIyEjtv3tIAc0sfQ17laurOUsf0fWsrHT1+xoVFXL0mKQkOcHLRx8Bp0\/L\/8o0LPkIDuaY5EQ3kZiYqC3TyMrKgqOjo3EbRB2OSYRnIQRmzZqFgoIC7NixA53\/O4lBcHAw1q9fr31cWVkZTp8+jeDgYO32lJQUqNVqAEBqaipCQkKa\/B6Ojo564ZmawVn6iAzL2hqIiJCLRlmZLlDv2we89x6QlSVvXGxY8hEUJG9qJCIA+p1frHUmYzCJv8jz58\/HyZMnkZCQAMsGdYETJ07ESy+9hO+++w5jx47FsmXLMGDAAAQGBgIApk+fjhUrVmDs2LEQQmDFihX429\/+ZqzDME9CyBfshhOPpKQAPj668gvO0kdkeLa2wPDhctEoLQX+\/FOWfPz6K7B8fCp92AAAEmRJREFUOXDhgrz+NL3TarUsAWk4UyIREbUZo4+2kZ2dDT8\/P1hZWWl7nAFg5cqVmDJlCnbv3o2FCxciOzsbERERWLduHXx8fLSPW7RoEb744gsAwJw5c\/Cvf\/2r0ffgO9QGGs7Sp+lV7txZBmVNWFarOeMakam4dk0G6oajfOTmyv8ENeyhDgxkoKYOh6\/vZAxGD89tocNeXDebpU9Tr8xZ+ojMS1GRLlBrQvWlS7pArQnVHNmG2rkO+\/pORmUSZRtkAPX1QGamfo\/y8ePyxXPIEDkk18svy\/pJ9k4RmTdHRyAqSi4aV67IMdWTk4HvvwdefVWuGzRI\/6ZEf3++WSYiagGGZ3PV1Cx99va6HmXO0kfUsTg7A\/fdJxeNy5d1pR6bN8upx4uLdWFa85E3\/xIRKcbwbCqam+msqVn6rl7VDYe1YIH8yFn6iKghFxdg1Ci5aFy6JAN1crKcdvyFF+TIHw17pwcPBnr2ZKAmImoCw7Op0ITnujrgxAn9m\/o4Sx8RGYq7O\/DAA3LRyMvTBer164Fnn5XjuDfsnVarAW9vBmoi6vAYnk3Bnj1AQgKwd6988fLw0N3MFxMjbwLiLH1E1Fo8PeUb8wcf1K3LzdWVfKxeDTz9tBzasmHvtFoNeHkxUBNRh8LwbEyJiXI5dAj4\/Xdg6lQ5S9\/YsTcu4SAiagteXnIZP15+LQSQk6M\/7XhSkpzA5fqSj27djNt2IqJWxPBsTJGRupAcGysXIiJTpFLJsg1vb2DCBLlOCOD8ed2QeR99JD9aWTXuoXZ3N277iYgMhOGZiIhuj0olZyP18QEeeUSu08xaqumhfu89+dHevnEPtaurUZtPRHQ7GJ5NBcs0iKg9UKnk0Hd+fsCjj8p1QgBnzugC9dtvy8+dnPR7pwcPlkPuERGZMIZnU8HwTETtlUolJ2fx95dj0ANyYqfTp3UzJL75phyS09VVv3d68GA5KQwRkYlgeCYiorbXqZMccrN3b2DKFLmuvh746y9dDfWyZXIack9P\/ZKPQYMABwfjtp+IOiyGZyIiMg2dOgF9+shl6lS5rq5OjnWvKfn4\/nsgNRXo3l2\/5GPgQFlXTUTUyhieiYjIdHXuDAQFySU6Wq6rrQVOntSVfGzeDBw9Km9cbFjyMXAgYGtr3PYTUbvD8ExERObFwgIICZFLTIxcV1MjZ2fVlHx8+SWQliZvXGxY8hEWBtjYGLX5RGTeGJ6JiMj83XEHEBoql6eekuuqq2WA1vRQr18PpKcDAQH6PdRhYZzFlYgUY3gmIqL2qUsXWboxcCAwZ45cV1UFHD+u66H+4gtZAtKnj\/6QeaGhgKWlcdtPRCaJ4ZmIiDoOS0vdEHjz5sl1lZWyZjo5GTh8WE49npEB9Ounf1NiSIgM5ETUoTE8ExFRx2ZlBQwZIheNigo5qkdyMnDggJx6\/MwZeeNiw5KP4GBZMkJEHQbDMxER0fWsrYGICLlolJXJQJ2UBOzdC6xYIaci799f\/6bEfv3kTY1E1C7x6iYiIlLC1hYYPlwuGqWlciKX5GRg92459fiFC7JmumHJR9++ctg9IjJ7DM9ERES3y84OuPtuuWhcuyYDdVIS8P\/+n5x6\/OJFOapHw5KPwEAGaiIzxPBMRERkSA4OwIgRctEoKtIF6m3bgNhY4NIlORJIw5KPgAA50yIRmSyGZyIiotbm6AhERclF4+pV4MgR3bTjr74KXLkCDBqkX\/Lh7w+oVMZrOxHpYXgmIiIyBicn4N575aJx+bKsn05KktOOL1oky0A0gVoTqv38GKiJjIThmYiIyFS4uACjRslFo6BAF6i\/\/BJ4\/nmgvFw3XrUmVPv4MFATtQGGZyIiIlPm5gaMGSMXjbw8Gag1044\/+yxQU6MfpgcPBry9GaiJDIzhmYiIyNx4egIPPigXjdxcXQ\/1F18ATz8NCKFfP61WA15exms3UTvA8ExERNQeeHnJZfx4+bUQQE6OLlB\/9pn8aGGh3zutVssw3pTERCAysq2OgMgsMDwTERG1RyqVLNvw9gYmTJDrhADOn5chOjlZTjuelCRnVLy+5MPdneGZqAkMz0RERB2FSiVvLPTxAR55RK4TAsjOliE6KUlOO56UBNjby57s2FijNpnI1DA8ExERdWQqFeDrK5dHH5W9zXv2yHGoP\/pIF54jI9kLTQSGZyIiImqoYUh2dmbPM9F1OAcoEREREZFCDM9ERETUNJZpEDXC8ExERERNY3gmaoThmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBRieCYiIiIiUojhmYiIiIhIIYZnIiIiIiKFGJ6JiIiIiBQy+\/B85coVTJw4EXZ2dvD19cWmTZuM3SQiIiIiaqfMPjwvWLAAVlZWuHTpEr788kvMnz8f6enpjR5XVFRkhNbRjSQmJhq7CXQdnhPTw3NienhOTA9f36mtmXV4Lisrw3fffYc33ngDNjY2uPPOOzFhwgRs3Lix0WN5cZkWvgCZHp4T08NzYnp4TkwPX9+prZl1eM7IyICFhQUCAgK068LCwpCWlmbEVhERERFRe2Vh7Aa0RGlpKRwcHPTW2dvbo6SkpNFj8\/LyEBkZ2UYto5vJyspiD46J4TkxPTwnpofnxLSkpKTA0dHR2M2gDsasw7OdnR2uXbumt664uBj29vZ66xITExEQEICsrCztOkdHR15wRsSfvenhOTE9PCemh+fE+IqKirSlGo6Ojvj73\/9u5BZRR2PW4TkwMBC1tbXIzMzUlm6kpqYiJCSk0WMzMzPbunlERERE1M6ohBDC2I1oiSlTpkClUuGLL77AkSNHMG7cOBw4cAD9+vUzdtOIiIiIqJ0x6xsGAeDTTz9FRUUF3N3dMW3aNMTFxTE4ExEREVGrMPueZyIiIiKitmL2Pc9ERERERG3FrMLzxx9\/DLVaDSsrK8ycOVNv2xdffIHevXvD3t4eDzzwAC5evKjdVlRUhBkzZsDDwwMeHh5YtmyZ3nOzsrIQFRUFW1tb9OvXD7t3726T42kPWuuc+Pr6wsbGBvb29rC3t8eYMWPa5Hjag+rqasyaNQu+vr5wcHDAwIED8fPPP2u37969G3379oWtrS1GjhyJc+fO6T1\/0aJFcHV1haurKxYvXqy3jdfK7WnNc8Jr5da15Hzs2bMHUVFRcHR0hJ+fX6N98xq5Pa15TniNkMEJM\/Ldd9+JH374QcyfP1\/ExMRo1+\/Zs0e4u7uL9PR0UV1dLebPny9GjBih3R4TEyMmT54sKioqRFZWlvD39xdr167Vbo+IiBAvvPCCqKysFFu2bBGOjo6ioKCgDY\/MfLXWOfH19RW7d+9uwyNpP8rKykRsbKzIzs4WQgjx008\/CXt7e5GdnS0KCgqEg4OD+Pbbb0VVVZV46aWXREREhPa5cXFxok+fPiInJ0fk5OSIoKAgERcXp93Oa+X2tOY54bVy61pyPg4dOiTi4+PFypUrha+vb6N98xq5Pa15TniNkKGZVXjWeO211\/SC2gsvvCAWLFig\/To3N1eoVCpx5swZIYQQrq6u4vDhw9rtb731lrj77ruFEEKcOnVKWFpaitLSUu32e+65R+\/FiW7OkOdECPnHLiEhoQ1a3jGEhoaKLVu2iM8\/\/1zceeed2vVlZWXC2tpanDp1SgghxLBhw8SqVau029esWaN9keK1YliGOCdC8FoxFKXnQ+OXX35pFNR4jRiWIc6JELxGyPDMqmxDQ1x3j6NKpdJbV19fDwA4fvx4k8+pr6\/XbktLS0OvXr1ga2ur3c4pvm+dIc+JxtSpU+Hu7o7Ro0fj6NGjrdHsDiE\/Px8ZGRkICQlBWloawsLCtNtsbGwQEBCg\/X1PT0\/X2x4aGqrdxmvFcAx1TjR4rbSMkvNx\/d+npvAaMRxDnRMNXiNkSGYZnlUqld7XY8aMwebNm3Hs2DFUVFTg9ddfh0qlQnl5uXb722+\/jdLSUmRmZmLNmjWoqKgAIKf47tq1q97+HBwcmpzim27MkOcEAL766itkZ2cjOzsbUVFRGD16NIqLi9v0mNqDmpoaTJ06FTExMQgMDERZWVmjKe0b\/r5ffz04ODigtLS0yW3XP5eUMeQ5AXittJTS89HwZ34jvEYMw5DnBOA1QoZnluH5+l7Oe++9F7GxsZg0aRL8\/Pzg5+cHe3t7eHt7AwA+\/PBDWFlZoXfv3pg4cSKefPJJdO\/eHUDTU3wXFRU1ulCpeYY8JwAwbNgwWFpawtraGosXL4ajoyP279\/fpsdk7urr6xEdHQ0rKyt8\/PHHAG4+pf3124uLi2FnZ3fD5\/JauTWGPicAr5WWuJ3z0RxeIy1n6HMC8BohwzPL8Hx9LycAPPPMM8jIyEBeXh4eeeQR1NbWaqfpdnJyQnx8PC5evIhjx46hrq4OQ4cOBQAEBwfjzJkzeu9gU1NTERwc3DYH004Y8pwo3T\/dmBACs2bNQkFBAbZs2YLOnTsDkL\/vqamp2seVlZXh9OnT2t\/34OBgpKSkaLc3nO6e10rLtMY5aQqvFWVu93w0h9dIy7TGOWkKrxFqMeOUWt+e2tpaUVFRIRYvXiyio6NFZWWlqK2tFZWVleLYsWOivr5eZGdnixEjRohXX31V+7zTp0+LwsJCUVtbK3bs2CFcXV1Fenq6dntERIR48cUXRUVFhfbu6MLCQmMcotlpjXNy7tw58dtvv4mqqipRUVEhli9fLtzd3cWVK1eMdZhmZ968eSIiIkLvxiUhhCgoKBBdu3YVW7ZsERUVFeKll14Sw4YN026Pi4sT\/fr1Ezk5OeLChQsiKChIfP7559rtvFZuX2ucE14rt+92z0d9fb2oqKgQO3bsED179hSVlZWiqqpKu53XyO1rjXPCa4Rag1mF56VLlwqVSqW3LFu2TBQVFYnQ0FBha2srPD09xT\/+8Q9RX1+vfd4333wjvLy8hI2NjRg4cKDYtWuX3n6zsrJEZGSksLa2Fn379uWQNregNc5JWlqa9rkuLi7ivvvuE8nJycY4PLOUlZUlVCqVsLa2FnZ2dtrlq6++EkIIkZCQIPr27Susra1FVFSUdmgojZdfflk4OzsLZ2dnsWjRokb75rVy61rrnPBauT0tOR979uzR\/q3r1KmTUKlUIioqSm\/fvEZuXWudE14j1Bo4PTcRERERkUJmWfNMRERERGQMDM9ERERERAoxPBMRERERKcTwTERERESkEMMzEREREZFCDM9ERERERAoxPBMRERERKcTwTERERESkEMMzEZm0adOm4amnntJbt3fvXri6uiI\/P99IrSIioo6K4ZmITNqHH36InTt3IiEhAQBQWVmJOXPmYMWKFfDw8Gjx\/mtra1u8DyIi6jgYnonIpDk7O+Ojjz7C3LlzUV5ejmXLlqF3797o06cPhg8fDicnJwwYMAB79+7VPmft2rUICgqCg4MD\/P39sXLlSu22xMREeHt7Y\/ny5ejWrRtmzZpljMMiIiIzZWHsBhAR3cyjjz6Kr7\/+Gk888QQOHDiA5ORkDBo0CPHx8RgzZgwSEhIwadIknDp1Ci4uLvDw8MD27dvh5+eHffv24YEHHkB4eDgGDhwIAMjPz8fVq1dx7tw51NXVGfnoiIjInKiEEMLYjSAiuplLly7B398fb731FsrLy5GWloYNGzZot48ZMwZPPvkkpk+f3ui5EydORFRUFJ577jkkJiZi9OjRKCkpQZcuXdryEIiIqB1g2QYRmQV3d3e4uroiKCgI2dnZ2Lx5M5ycnLTL77\/\/jry8PADAzp07ERERARcXFzg5OWHHjh24fPmydl9ubm4MzkREdFtYtkFEZsfHxwfR0dF6tcwaVVVVmDRpEuLj4zFhwgR07twZEydORMN\/sqlUqrZsLhERtSPseSYis6JSqTBt2jRs27YNu3btQl1dHSorK5GYmIicnBxUV1ejuroarq6u6NSpE3bu3Ildu3YZu9lERNROMDwTkdnx9vbG1q1b8dZbb8Hd3R0+Pj549913IYSAvb09PvzwQ0yePBnOzs7YtGkTJkyYoPd89jwTEdHt4g2DREREREQKseeZiIiIiEghhmciIiIiIoUYnomIiIiIFGJ4JiIiIiJSiOGZiIiIiEghhmciIiIiIoUYnomIiIiIFGJ4JiIiIiJS6P8DmnfVQo7ZNf4AAAAASUVORK5CYII=\" \/><\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"text_cell_render border-box-sizing rendered_html\">\n<p>To my surprise, the number of astronomers of all career stages appears to have declined relative to a peak in the early 2000s, presumably reflecting flat funding profiles in the US and the lingering effects of the financial crisis.<\/p>\n<p>Comparing raw numbers is somewhat misleading, however, as professors remain in that career stage far longer than postdocs and grad students. We can get a sense of the size of a &#8220;cohort&#8221; by dividing by a rough average number of years that astronomers remain in a career stage before moving on (or out of the academic pipeline). I have used 6 years for grad students, 3 for postdocs (although taking a second postdoc has become increasingly common in the last two decades), 7 for pre-tenure professors, and 28 for tenured professors.? Dividing by these values gives the rough number of individuals entering (and leaving, in steady state) a given career stage each year.<\/p>\n<\/div>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[14]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"grad\"<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"mf\">6.<\/span><span class=\"p\">,<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Grads\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"postdoc\"<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"mf\">3.<\/span><span class=\"p\">,<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Postdocs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"mf\">7.<\/span><span class=\"p\">,<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Pre-Tenure Profs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,(<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"associate\"<\/span><span class=\"p\">]<\/span><span class=\"o\">+<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"full\"<\/span><span class=\"p\">])<\/span><span class=\"o\">\/<\/span><span class=\"mf\">28.<\/span><span class=\"p\">,<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Post-Tenure Profs\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">xlabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Year\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">ylabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Individuals per cohort\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">outside_legend<\/span><span class=\"p\">()<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"vbox output_wrapper\">\n<div class=\"output vbox\">\n<div class=\"hbox output_area\">\n<div class=\"prompt\"><\/div>\n<div class=\"box-flex1 output_subarea output_display_data\">\n<p><img decoding=\"async\" alt=\"\" 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\" \/><\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"text_cell_render border-box-sizing rendered_html\">\n<p>This plot highlights a large excess of postdocs in the early 2000s, presumably due to the influx of funds from to NASA&#8217;s Great Observatories (Chandra launched in 1999 and Spitzer in 2003).<\/p>\n<p>Finally, we come to the sticky question: is the pipeline to professorship wider or narrower than it used to be?<\/p>\n<p>Ideally, one would track a defined group through time&#8211;surveying the career outcomes of an unbiased sample of PhDs every five years, for example. The CSWA report performs survival analysis using the 1992\/2003 and 2003\/2013 survey pairs, but the format of the survey can&#8217;t ensure that those counted as grads or postdocs at one of the survey periods are among those being counted in the next. (A precocious senior grad student in 2003 could well be tenured by 2013, but would not be counted as &#8220;surviving&#8221; into the assistant professor stage.)<\/p>\n<p>A more direct means of assessing the width of the pipeline is to compare the relative proportions of grads, postdocs, and assistant professors at each survey interval and assume a steady state. That is, if we keep graduating PhDs, hiring postdocs, and hiring assistant professors\/research staff at the rate we are today, what is the oversupply ratio? This is the value most of interest to students already in the pipeline, as it indicates the amount of competition for permanent jobs. (This implicitly assumes the net flux of international astronomers into the US is zero over all career stages.)<\/p>\n<\/div>\n<div class=\"cell border-box-sizing code_cell vbox\">\n<div class=\"input hbox\">\n<div class=\"prompt input_prompt\">In?[15]:<\/div>\n<div class=\"input_area box-flex1\">\n<div class=\"highlight\">\n<pre><span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,(<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"grad\"<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">]),<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Grads per new prof\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">plot<\/span><span class=\"p\">(<\/span><span class=\"n\">df<\/span><span class=\"o\">.<\/span><span class=\"n\">index<\/span><span class=\"p\">,(<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"postdoc\"<\/span><span class=\"p\">]<\/span><span class=\"o\">\/<\/span><span class=\"n\">df<\/span><span class=\"p\">[<\/span><span class=\"s\">\"assistant\"<\/span><span class=\"p\">]),<\/span><span class=\"s\">\"+-\"<\/span><span class=\"p\">,<\/span><span class=\"n\">label<\/span><span class=\"o\">=<\/span><span class=\"s\">\"Postdocs per new prof\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">xlabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Years\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">plt<\/span><span class=\"o\">.<\/span><span class=\"n\">ylabel<\/span><span class=\"p\">(<\/span><span class=\"s\">\"Steady-state oversupply ratio\"<\/span><span class=\"p\">)<\/span>\n<span class=\"n\">outside_legend<\/span><span class=\"p\">()<\/span><\/pre>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"vbox output_wrapper\">\n<div class=\"output vbox\">\n<div class=\"hbox output_area\">\n<div class=\"prompt\"><\/div>\n<div class=\"box-flex1 output_subarea output_display_data\">\n<p><img decoding=\"async\" alt=\"\" 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lXcRESlQqanQvz+cPw\/btoGW+RaR4sSh1WZeeeUVPv30U\/bt20eFChXYt28fc+fO5Z\/\/\/Gd+5xMREbE7dw4eegjKlIHvv1dxF5Hix6HyfvLkSXr16mW\/bRgGAwcOZOHChfkWTERE5EbHj8MDD0Dr1rB4sVngRUSKG4fKe\/Xq1Tl9+jQAtWvXZufOnRw9epTMzMx8DSciIgKwZw+0bAkjR8Jbb0EJh356iYgUPQ59+3viiSfYtm0bAKNHj6Zt27bcddddDB8+PF\/DiYiIfPcddOoEs2fDs89anUZExFoOXbA6ZswYSpYsCcDAgQMJDAzk8uXLNGrUKF\/DiYhI8fbxxzBpEqxeDc2bW51GRMR6f1ver127hpubG0lJSZT53wRDPz+\/fA8mIiLFl2GYpX3ZMtiyBerXtzqRiEjh8LfTZlxcXKhfvz4JCQkFkUdERIq5q1fh8cdh3TpzDXcVdxGR\/+PQtJn+\/fsTEhLCyJEj8fHxwWaz2e9r27ZtvoUTEZHi5eJF6NEDypaFjRvB1dXqRCIihYtD5X327NkATJ48+S\/3HT9+PG8TiYhIsRQbC126QIsWMHMmuDj0E0pEpHhx6FtjdHR0PscQEZHi7MAB6NwZhg+HsWPhhhd4RUTkBhrXEBERS0VGQu\/e8O670L+\/1WlERAo3lXcREbHMsmXw\/PPmn+3aWZ1GRKTwU3kXEZECZxjwzjvm3PYNG+DOO61OJCLiHFTeRUSkQGVkmKPtmzebS0F6e1udSETEefztOu8Ao0aNYt++ffmdRUREiriUFOjeHX77DbZtU3EXEckth8p7ZmYmHTt2pEmTJkydOpVTp07ldy4RESliEhLMee0VKkBEBFSqZHUiERHn41B5nzFjBrGxsbz11lvs27ePhg0b8tBDD7FgwQKSk5PzO6OIiDi5o0fhgQfgwQdh0SIoXdrqRCIizsmh8g7g4uJCcHAwy5cvZ+fOnfzxxx8MHjyYGjVq8MQTTxAbG5ufOUVExEnt3g2tWsELL8Abb2gNdxGR2+Fweb9w4QKffPIJQUFBtGnThmbNmrFlyxYOHTpEhQoV6NixY37mFBERJ7R6tblr6ty5MGyY1WlERJyfQ6vN9OjRg++\/\/57WrVszbNgwunbtSrly5ez3v\/fee1SsWDHfQoqIiPP58EOYPBnWrIGmTa1OIyJSNDhU3ps1a8bMmTPx9PTM9v4SJUpw5syZPA0mIiLOyTDglVfgq6\/MFWXq1bM6kYhI0eFQeR8zZszfPsbV1fW2w4iIiHO7ehWGDoUjR2D7dqhWzepEIiJFy03Lu4+Pz98+2WazceLEiTwNJCIizunCBXMN9woVzF1Ty5e3OpGISNFz0\/K+aNGigswhIiJO7NQp6NwZ2rSBf\/8bSpa0OpGISNF00\/IeFBRUgDFERMRZ7d9vrijz3HPw0ktaClJEJD85tFRkWloaEydOxN\/fn\/Lly+Pv78+ECRO4cuVKfucTEZFCbONGc9fUqVNhzBgVdxGR\/ObQBavDhw8nKiqKmTNn4uvry4kTJ3j99deJjY1l\/vz5+Z1RREQKoSVLYPRo+OIL0Iu1IiIFw6Hy\/u2333L06FHc3d0BaNy4Mc2aNaNevXoq7yIixYxhmCPtc+bApk3QuLHViUREig+HyrunpycpKSn28g6QmpqKl5dXvgUTEZHC59o1GDnSXAZyxw6oVcvqRCIixYtD5X3AgAF06tSJESNG4OPjw4kTJ5g9ezYDBw5k48aN9se1bds234KKiIi1Ll+Gvn0hNRW2bgVtrC0iUvBshmEYf\/eg2rVrmw++4UokwzCy3AY4fvz4bYW5vsJNZGTkbR1HRETy1h9\/QEgINGgAH38MpUtbnUhEvUGKJ4dG3qOjo\/M5hoiIFFaHD0OnTuao+6uvakUZERErOVTeATIyMvjhhx+Ii4vDy8uL5s2bU1K7cIiIFGk\/\/ACPPQaTJ8NTT1mdRkREHCrvv\/zyC48++ihXrlzB29ubU6dOUbZsWVasWMHdd9+d3xlFRMQCK1fCE0\/AZ5+ZmzCJiIj1HNqkafDgwTz77LPExsaye\/duTp06xYgRIxg6dGh+5xMREQvMmgXDh0NEhIq7iEhh4lB5P3z4MKNGjbJfoFqiRAlGjhzJ4cOH8zWciIgUrMxMGDcOZsyAbdvgvvusTiQiIjdyqLx37tyZlStXZnnf6tWr6dy5c76EEhGRgpeWBv37m8tA7tgBdetanUhERP7MoTnv165do0+fPtx33314e3tz8uRJ9u7dS9euXRkwYABgLiO5cOHCfA0rIiL5IynJvDDV3R3Wr4dy5axOJCIi2XGovDdp0oQmTZrYbzdq1IgOHTrYp9Fkt+a7iIg4h5MnzaUg27WD994DLSQmIlJ4OVTew8LC8uRkQUFB7Nq1CxcX87Te3t789ttveXJsERHJvZ9\/huBgGD3afNM4jIhI4eZQed+4ceNN72vbtq3DJ7PZbMyaNYshQ4Y4\/BwREckf69dDv34wcyb07m11GhERcYRD5X3IkCFZpsWcPXuWtLQ0fHx8OHbsWK5OaBhG7hKKiEieW7QIXnoJvvoK2rSxOo2IiDjKofIeHR2d5XZGRgZTpkyhQoUKuT7hv\/71L8aNG8cdd9zB66+\/TmBgYK6PISIit8Yw4I034OOPYdMmaNTI6kQiIpIbDi0V+WclS5Zk\/PjxTJs2LVfPmzp1KsePHycuLo6nnnqKkJCQXI\/ci4jIrbl2DYYNM0fbd+xQcRcRcUYOjbxn5z\/\/+Q8lc7kkQdOmTe1\/HzhwIMuWLeO7775jxIgR9vcnJSVluUA2KCiIoKCgW40pIiLA5cvmvPb0dNiyBdzcrE4kcmsiIyOJjIwEzJkBlStXtjaQSAFzqLz7+PhkuZ2SksKVK1eYPXt2ngeqXLlynq1uIyIicOaMuaLMnXfCRx9BqVJWJxK5dTcO6l0v8SLFiUPlfdGiRVluu7q6EhAQQKVKlRw+0YULF\/jhhx8IDAzExcWFzz\/\/nK1btzJz5szcJRYREYdFRZlruA8YAKGhWgpSRMTZOVTe\/zxtJTU1lRIlcjddPj09nYkTJ3Lo0CFKlixJw4YNWblyJf7+\/rk6joiIOGbHDujWDV5\/HYYOtTqNiIjkBYca+Isvvsju3bsBWLNmDR4eHri7u7Nq1SqHT1S1alV2797NxYsXSUxMZMeOHbRr1+7WUouISI6++QYefRTmz1dxFxEpShwq70uWLKFJkyYATJ48mcWLF7Nq1SpeeeWVfA0nIiK5N3MmjBgBERHmlBkRESk6HJo2k5qaSvny5UlISOD48eN0794d+Ov67yIiYp3MTBg7Flavhm3boE4dqxOJWMfDw4PExESrY4jcEnd3d86fP5\/tfQ6V9\/r167NkyRIOHz5M+\/btAXOX1fLly+ddShERuWVXrsDjj8OpU+Zcdw8PqxOJWCsxMVG7uovTsuWwuoBD5X327Nk8\/\/zzlC5dmnnz5gGwdu1aHn744bxJKCIitywx0ZzfXr06rF8PZctanUhERPLL35b3jIwMfv31VzZt2kTZG34i9O\/fn\/79++drOBERyVlMjDmvvWNHeOcdyOVCYCIi4mT+9tt8yZIlGT16dJbiLiIi1tu3D1q2hCefhPfeU3EXESkOHPpW\/8gjj+RqWUgREclf69ZBhw4wfTqMHm11GhEpjGrXrs2GDRusjlHkbN++nfr16+Pm5mZJP3Z4tZkePXrwwAMP4O3tbZ9Eb7PZWLhwYb4GFBGRrD77zFxVZsUKaNXK6jQiciuWL1\/O+++\/z4EDB3B1daVOnToMGjSI4cOH59k5bDZbjhc+yq2ZNGkSI0eO5LnnnrPk\/A6V9yZNmtjXeQfzH4NhGPoHISJSgAwDXnvN3Hhp82Zo0MDqRCLOKzIS\/rSBfIEd49133+Xtt99m9uzZdOjQAVdXV3766Sfeeecdhg4dSunSpf\/ynMzMzFzvbm+1a9eu4eLiUNUsNBzJfOLECRo1alRAibJhFCKBgYFGYGCg1TFERAqdq1cNY+hQw\/jnPw0jPt7qNCKFQ0694e8qTmjo7Z\/\/Vo6RlJRkuLq6GitWrMjxcYMGDTKGDRtmdOrUyXB1dTU2bNhghIeHG3fffbdRsWJFw8fHxwgLC8vynIULFxq+vr5GlSpVjNdff92oXbu2sWHDBsMwDGPXrl3Gvffea1SsWNGoUaOG8cILL2R73k2bNhm1atUy3njjDaNq1apG7dq1jSVLltjvv3LlivHiiy8avr6+Ro0aNYxhw4YZqampWZ47depUo2bNmsbAgQP\/cvz58+cbLVu2NF566SXD3d3dqFOnjhEREZHl8zNkyBDD09PTqFWrljFhwgQjIyPDMAzD8PX1Nfbu3WsYhmEsXrzYsNlsxsGDBw3DMIxPPvnEePTRR2\/6uXz66aeN9u3bG25ubkZgYKARExNjv99msxmzZs0y\/P39jbp16xqGYRhz5841\/P39DQ8PD+ORRx4x4uLiDMMwjLp16xolSpQwypUrZ7i5uRlXr1692ZfwtuT079fhX+HWrVvHkCFDCA4OBmDPnj1s3Lgxn36lEBGR65KT4ZFHIDbWHHGvWdPqRCJyq3bu3ElaWhpdu3b928cuW7aMiRMnkpycTMuWLalQoQKLFy\/mwoULrFmzhjlz5rBy5UoADh48yDPPPMOSJUuIi4vj3LlznDp1yn6s559\/ntGjR3PhwgWOHTtGr169bnreM2fOcO7cOeLi4liwYAFPPfUUUVFRAIwbN44jR47w888\/c+TIEWJjY3n11VezPDcxMZETJ07w0UcfZXv83bt306BBA86dO8fLL7\/M0KFD7fc9\/vjjlC5dmqNHj7Jv3z7WrVvHJ598AkBQUBCRkZEAbN68mXr16rF582b77aAcXgZZunQpkyZNIiEhgbvvvpv\/9\/\/+X5b7V65cyX\/\/+18OHjzIxo0bGT9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\" \/><\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class=\"text_cell_render border-box-sizing rendered_html\">\n<p>If we take these numbers at face value, they suggest that current postdocs face a one in four chance of getting a permanent position in astronomy, while there are more than seven current grad students for every new professor. That&#8217;s <a href=\"http:\/\/blog.professorastronomy.com\/2010\/03\/state-of-astronomy-job-market.html\">somewhat worse<\/a> than implied by older data gleaned from the AAS job register (which has its own biases, particularly in undercounting postdocs). Whether this trend is real, a sampling issue, or a lingering artifact of the financial crisis is not clear.<\/p>\n<p>Current and prospective students must be aware of these numbers and trends in order to be able to make well-informed career choices.?? We should also improve graduate training to prepare students for a wide variety of careers, since the majority of astronomy PhDs won&#8217;t get permanent jobs in the field.? I&#8217;ll outline some possibilities in a future post.<\/p>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>Recently, the American Astronomical Society&#8217;s Committee on the Status of Women in Astronomy (CSWA) released a report on the demographics of US astronomers throughout the academic career cycle: graduate students, postdocs, and the various ranks of professors.? The major goal of the report (written by my friend, Prof. Meredith Hughes) was to assess the progress [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"_monsterinsights_skip_tracking":false,"_monsterinsights_sitenote_active":false,"_monsterinsights_sitenote_note":"","_monsterinsights_sitenote_category":0,"footnotes":""},"categories":[15],"tags":[],"class_list":["post-939","post","type-post","status-publish","format-standard","hentry","category-astronomy-science"],"_links":{"self":[{"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/posts\/939","targetHints":{"allow":["GET"]}}],"collection":[{"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/comments?post=939"}],"version-history":[{"count":16,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/posts\/939\/revisions"}],"predecessor-version":[{"id":955,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/posts\/939\/revisions\/955"}],"wp:attachment":[{"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/media?parent=939"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/categories?post=939"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/bellm.org\/blog\/wp-json\/wp\/v2\/tags?post=939"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}