<snapdata remixID="10014076"><project name="Minimum and Maximum Temperatures" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAROElEQVR4Xu2dCXBVVZrH/+8lL/tGICQBQgjIvgjIjiDLEJAWAjQo44BDV6/VDTRT1NRMzdjWFDW2WGV1Dz2MgjoINIIIyh4EVER2AgQ6AmEJawIhITvZt6n/ife8vGBCbnKLN/i+ryqV5X333Hv+53e/s333xlZbW1sLMVHATQrYGgJ48+ZN3L9/H0+aS19fX/Tq1Qv+/v4tkqKmpgYXL15EVlYWKioqWlRGSw4KCgpCeHg4+vTp43J4WVkZzp07h7y8PKWlzWZr1fewsDBVRlNWmJ+H6u/DSceOHfHss8/+oDv14bVVV1e3pMpgWw0aNOix19OcwjWAFOnIkSPo0KEDvL29Wy1YSwTPzMxEdHQ0YmJimnPtLj5fffUVOnfubPq4hgcEBATgwtp/Q+31Y6iurmm0PNZv2G//jNywXiD8ubm5GDlypPY/ePAgCIEVFhzoj28XDUb/9o4mi7PbbWi/4H/wIKzuZsjPz8ewYcNcjklPT8etW7cQFRWl/+7v64O0rzairV/TV1tTUYbwib9EaWkpMjIy0L9/f7Rp06ZVVdQApqSkIDg4WBXGu3fFihVYsmQJeMGMigUFBRgyZAj8/Pywdu1aBWl8fLyqSHZ2trorQkJC1M+9e/du8UXxfM8//7yp469cuaJE4TXVt6qqKnVdvNMp2M6dOzFixAh19zZm1RVlsK+ahi5hdWXZgtrBq8dY1BZmweYfgqqURH2oY+ISXOs4Wf2ek5Oj9CHArAMb/3GWlJSEL7/8EnPnzkVcXFyj7hdOfoP41LfhsNdFQN8ZbwJV5agtKwIcfqjY+5Y+tmrUr5HeLUH9fv36dUyfPt2l3AMHDqBTp07qb9StR48eyDq7D92T3kGIr91ZtxHzUHliwyPXVDx7NXKDuqi/kwnq2RrTAPLCnnnmGVXWRx99pGCMjIzE6dOn0a1bNzgcDgXfw4cPVVdpiMwuhhD6+PgoUCdNmoRLly5hypQpLbouQtO9e3dTxzLasIuiXbt2TYEWGhqKLl26gFG1sLAQs2bNwtGjR9GuXTts2rRJ3Ty8Xi8vLxX1+fPrr7+OvOz76Lj1H9DW36sOwIAwOEYtgD2yJ2ruXULF139xAfBixHj9O8tm9GY0Nq6H8O/du1fdBNSK2ixdulTd4KtWrcKhQ4dw/Phx2O12BQYjKSMLhxPslebPn4+kg4n4afpKeH3fBRNAe2R3VBz4E+wxA1F5aJW+hsqRv8L1mBfV72yrF154wUVLAh8REaH+xmDBn7NObMeI6/8Lo4O3hUbB7x/XoGL7v6P6drLL8YUzVyLbP1YDPGfOHFNt1dBZA7h7924duZKTk9Udzbvyzp076u/sZvbt24d58+Yp8nmns+HZyKwEAWUXTr9p06a1anxA4M0YwWL0Y4Pxri8vL1fXQxgJNCMeP6df3759ERgYqMa5bCBGTo47L1++jDfeeAN3bqSh87bXNIDeQ15GTUYKvPvEwxbQBuW7/sMFwHOho9V5KysrVTThTcsu7u7du8qPn7FHIYC3b99WgFI7Qvrqq68qP0Znal1/7Lpnzx4kJCQo39Pf7MXL997TAHoPTEBt/j3YYwe7wMfzlY/4Ba5ETVLnvnHjhjpHfWO5BoDHjh3DqFGjkHc2EaNurNEA2jsPgs+YX6Aq9RtUndnicnze9BW456gbWjCCkofWmAZw165dj+06OcCngGzgHzJ2O6wcG6M1ZkTi5pZRXFyMxMRE1fg0wvdDxpvD+JxgGoN6RgLeSLx+e201um2bj+B63VFj1+E1fhGSAoarj6nN7NmztevWrVt1Qze3HvX9GAk5uaFVlRRg2MGFeMwcRPnmv/g20mwd1M8Emj1SfduyZYsaZ9MId0lJCQqSEzE2fYMGUH3oFwywi29gD37yZ6Tb63TmzduwfLN11QDu2LFDA+hdko1rm5ahMuc2MnzjkOMTiVo4xwdmT9LQ34ZaBFflIa4kVXU9Q3+1HLmhPbUbI4lZ49144sQJtG/f/pGxoJmyCGVsRChQVtD0YTYbCmzBuJdZF0lHjx7tMnniTcFhDaOeFcYJDYc5TZkRZenTr18/TJgw4RF39gocVlEnwzj261t0Wg1HmrLKqkpciZyIvPwC1YOMGzdOw9zSOmoAt2/frgHM+GYjBqetxbm+v0On0bNURGHlS4sfIjc767EidIiNU11xY8YuiXdnTuoJ9Dv7DkIm/AY3Ok/V7j17OmE0UzF2dxxnMbo9KaMuxnjvSZ2ztecpKirC4cOH1c3fUps4cWKjPY2ZMjWA27Zt0wDmHN0Mv9wrCJ/9n7qs6/s2o3zzW4h4TNfEbqLjb99BduxQdUcRRALM2SiN40dWnCJw4N+zOAUD4iL1wJk+nOSIeYYCGsDPPvtMA5h3bAv8QtugJGoQuDwzefJk3Fz/FmKSP1eq2ANDEPVPq1B2OQlBI6ch6/1/RVnqKa1Y4MzfI3fILDXGIICMSEb3wYExZ50PHjwAo278+DGY4HdTL2ewkIaLup7RFJ5ZSw0gB83G+l3+8a1whEcjfMAEnDx5EsOHD8fNdX9E5/PbtUoRP38T+Xs+QOSivyBn41sovXBcfxYwY7ECkEsMDNXsGgkgx1ecpXIMwrWvlStXqnHEFP80XO0Qr4/nTFXMMxTQAH766ac68uSf2ApHm2i06T9eraNxne/2X5e7ABg4eCJKL59GaPx8PDy6E5VZzsG2ASDX4hgBOSCvHwG5zMJ1RE58xo17AS8G3MCVaOdsjQNoMc9QQAO4efNmHQELT30O79BIhPV3LrKWnUpEwOd/BJqYXFAym8MHgYtXIzM4RkU+fnEB29il4LiPywucsTEScvH1J0E3kRo5USs+YMAAz1BfagkN4CeffKIBLDr1OewEsN84LZFfbSXSjyTCG00nz1RWlKPz5LnILy5TC7A07qoYMy4CyKUJRkR+zrW7aSG3cam9c8mgsU10aa8fnwIawI0bN6oumBHr4entsAdHID84Tm1jcWvozt4N6HRoNXy/34/06zUU5VeT4dd7OEq/O+qijN+M3yNn0HS1N8wumOtkxuIwAeSXYQQwISwdF9qN0wkQTe3V/viawLNrpAH8+OOPdQQsPrMDCGqH4N5jcPbsWbWfeGPtm3oMaPPyRoc/bKob99VCAVh0uG6GTPObvhAPBs9Q+7EEkEsuRhfMbar6AHJBdGb4XXzX1rlnOXjwYM9uFQ+qvQZww4YNGsCSMztQE9gWt6rbqHQbpjllb12hAfQKCkPbv/8XOKK6oCo3EyXnD6HoiHOGTACzByUoeDnL5dpfUwD+tF0mUsLHatmfe+45D2oCz66qBnD9+vUawNLkXagJCEfUkClq/EaA7vx1OeIu7NZq+Xbpi/LbqfCN64vytL+5qOg77XcKQMLLCMg91vqTEEZBw7h3PKd9Fs6HOVOwhg4d6tmt4kG11wCuW7dOA1h2bjeq/dsgpI8zKgXn30H4/dTHZrmo7bAeY5BbXZedQuOOiDEJIXwNAXw5MhvMKjGsYRKlB7WHx1VVA8gcQGMhuuL8HlT5hyG4txNAr/xMpK1ZhvK8B02K5OPri6H//F+47x2mtt+MVCUDQKYecTGaxqjIfdS50Tk4G+zMJm5tkqPHteJTXGEN4Jo1azSAlX9LRIVvKApDuqqUGyaI5nyxDl1Pb9IpO6FTfobytHPwjojBw2M7XSTwnvob1QUzQZNdMNOdjEwLAslkS05MmHTAhe5XO+bhTJAzs7Z+avtTrK1cejMU0AB++OGHeiekMmUvKhzBaiGa22lM68ndttK5E2L3Qsc/bEJJyhEEDhyH9DdmPQJg1sDpar+3a9euKkOlscwLZgjPiynA6cC6vDoakyTFPEMBDeAHH3ygI2D1d1+gzBGMkvAeKlJxWSRz8580gCoZYdF/o+joDvh06o6cTW+7qOX14q9BAJm4Ghsbq7bdmgLwtdginPJ3TjzMPhPiGU3146ylBvD999/XANZc2IdSr0AE9nLOTGu/Xo+oM581SwWvWUtxv8d4tG3bVo0BmbxoAMhs6UWLFqluePny5WqmvCCuGCf9huiyx4wZ06zziNPTr4AGkA/IGGlQNRf3o9QeoAAkKEyfimzfHjW3vgNqG080pRw2bx/YYnqr6MfxHzNgGj7PymTU8+fPq0wZZtv8rGsJTvg61/7GjnVOfp5+iaUGTSmgAXzvvfecz4RcOoBiewBuVoWph5sJIR+aMbbT2C0buxz1C+eEhRMOTlqM50YY8biOyIya+pnKnP0yjZ4PP/38mTIcczgfleTitZhnKKABfPfddzWAttQv8RB+uF4ZqlK3X3nlFRXFjIeQObm4evWqSiTgMwZcTObn/Bt9OPvlDJfbbFyE5hf/ZqwLEj768kEgZsT8skcFjnoP1IqPH+/MwvGMZvDcWmoAmRxqrAPar3yN6sIs5MZNUs8KExwuHjO5gEYA+RQY06b4OCMjIpdZGAH52UsvvaSiHndRCNjMmTPV4500AmrAxz1he/ZVzOgVhMN2ZwoWu2Yxz1BAA7h69Wr1ADrN6+pBRKbtRGLkawgOCVFg1U+TN7bVuNDM8Zzx7CsjG8d99d85wq6YfvxO+NLS0tTMmEDzEU/H9qUYGP8KvrX1V+fm8XxoXMwzFNAA7t+/3zlZuLQfIzM2I60qHFc7TEaGPRI1rk+NNlsdPm3PDbn633lwpK0A3TK+QB/7XTj+bgm+RR2A3ClZsGBBs8sXx6dbAQ0goxyfC+G4ra2jCv2qUmG3tfyxvebKUota3PHpgrSyQNWVc7Ij2TDNVe/p93N5PRtnqXy9hvF2rCdZPc6W2TU39ZKeJ3k9cq4no8Aj7wd8MqeVs4gCdQoIgEKCWxUQAN0qv5xcABQG3KqAAOhW+eXkAqAw4FYFBEC3yi8nFwCFAbcqIAC6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