Location: Tong_2011_V1 @ a03f680a6922 / Experiments / Figure_1 / Fig1A_art.dig

Author:
Leyla <noroozbabaee@gmail.com>
Date:
2022-05-10 14:01:08+12:00
Desc:
Adding Tong_2011 to PMR
Permanent Source URI:
https://models.cellml.org/workspace/85c/rawfile/a03f680a69226c515cd789723c8036028406852b/Experiments/Figure_1/Fig1A_art.dig

<?xml version="1.0" encoding="UTF-8"?>
<!DOCTYPE engauge>
<Document VersionNumber="12.1" AxesPointsRequired="0">
    <Image Width="226" Height="140"><![CDATA[AAAAAYlQTkcNChoKAAAADUlIRFIAAADiAAAAjAgCAAAA7oziqgAAAAlwSFlzAAAOwwAADsMBx2+oZAAAIABJREFUeJztnWlwG9eV7+/tbuwAsQMEQHDfSYkURVlWRFGLZS1OLFmO7LFm7Bl7Xj68qdRLaiapeu99yye/mkxeqt7UTFyVZBx7MrGdcuLYli1FsuRoF0VJ3CSu4gKCJEDs+9LrfR9agigSpLiIJGj1r1Qqkrh9cbv73+cufe45ECEEBARyGwwA8FilClLOHdb9XqxLA+C6n7aAwGPBZv0uqHajggCY59bxn2ygOzu3qbNlCiFcq8YILIdlq+1J3dmsDXhSzwBfz9ymYgzD3Lp1a3BwcHnftIGe0Q1NxlbOqzYIwJI/WQ5ZG/CknoH56sF37tz51VdficXiiooKDLtvXBFCi/xiwfquARlLsMhrzXFcOp0mSVIsFvN/SafTnZ2dqVRKrVZn7vIGAhsZGRkdHQ2Hw4JdzFngjP9nQpLkvXv3brS1xePxmX/3er1t19va2toYhgEAMAxzp6fn+vXrnZ2d09PTa9LkJwxRXV09MDAw6wnjbSTHcZFIJBqNZhQslUj1er1ILFqHlj7dZNVof3//6VOnHGOOl19+edfuVplMBiGkKGpocPD6tWtyubyosKiwqPBW+81r164pVapgMNjf3280GjNWNisMwyCEuAewLMtxHAQQAMByLMdxvHlHiGM5juO4+erhOI5/ThYDjuN6vV4qlWY19sSmTZsuX76cte9mWXZ8fHxoaIhlWQAAQgiH2PMHDuj0ukV+t8ATJzMec7vdn3362Wd/+hOZTvt9PrvdXlldRRCEy+VyuVwFBQVms/n8uXOtu3f/7Gf/Ulxc8uqrr05MToyNjhYWFtrtdoqimAc87EgRAACQFMmxHM3Q/Kc0TbMsiwEIAKAYmmVZxCEIAMuyJE3NJ1OEEMMwFEUtcgAplUqbm5stFkvWT4kFLgRBEFarVSqV8k0hSfKjDz58dscOQabrSOaW37p5q7OjIxaPA46bdrt7enpKS0sxDLt27RoEcNeuXdFo9Ouvv3Y6naPDIxUVlV1dXYlEwu/3RyPRvfv2udyuYDAYDAQj4TBJURziWIYh0ySO41KpVCqVqvLyZDKpSCQWS8QikQgiACEkxCKJRIJBDCCAE7hSqRSJHnatvDQRQiKRCEJIEIRCoVjk7IUgiAXGzVlkmqkXQmg0Gg0GA9+CVColl8s34gD8mwdFUbFoVK/XFxUWTns8peXlra2tIrE4HA67XK6x0dHuri6GYUKhkMPhwDDsy5MnOYQQAGazubGxsbOzo8Bur6+vN+j0Go1GLJFEY9FrV6/+4eM/MAwDISwrKzt8+HBZWRmEAPB6uL/QACCEmTkdxB6RIEmSN2/ejMViBw4cwHEcQrikGfYC5QkMw8RiMS//BY5ECGEYBuaUWfyagMATZGxsTJmn+uvX/0YmkzkcDpVSdeXqlSNHjqrV6jfffJNMp5OJ5NjY2PUbbZOuKZplCbE4nU4rlcrn9u9/4403NBq1SCwmCILAcRwnIAZFYlGB3U4QRGdnJ4ZhR48eNZtNYslCQ9hZIIR6enpu3bqFEDIYDDt27HiC50solcqXXnpJoVAsz0wKGl0XKIrCMMxgMJSXl1ut1omJCZ/fxyEOABCJRPp6+3xer0Kh2L59u9Vi+bd/+7d0Ko0Qam5u3r//ucKiQhzHZ1WI43hJcfHBgwd7enoaGxu3bNmSl6defHsQQsFgcGxszGKxqFSqnp6empoajUazpJNawOQR/IrpUu2zwPpiNpvv9PTc6emZGHe6p90sy21pbPR6PL19fYlEQi6TV1RW6PR6o9FYVVV15crV27dumczmnS0ttXV1czXKk6dWNzY27tmz5/ALLxTY7YQoy4AwKwgACOHly5c9Hk9xUTGO45FI5MKFC0ePHl1YVOjRFYwFChP8UHeRDYIIAYRmVy+w5uj1eo1Ge+nixZGRkXg8XlJSUl5WNjExQbOMxWIpKyszm838qhNN0y8fOxYMBJq3bWve1qxWZ7eRHMf5vL6enh4IYWlpyZK6ex6KotR5eRiG0TRtMpmSyeTC5Ze0Sr9YgfII4swRcBzX6bR+v7+zs1MqlcpksjHHWF5e3s6dOy0Wy8zZN0EQe/budU+7m7ZuLSkpmc9ieb3er//y9e8//Mjv91dXVx9+4XB+vmXxBhUA8Mwzz0QjUYQ4BEBJScni5/iLYWkyBRDOnUUJrAsch8RisUwmIwhCq9M1btmyefNmiUQyqxiEUK1Rv/7GGxKJZKZ8Z4IQcjgcFy9e7O/vBwi98847BEEcOnzYbDZjGPZY48R/XlxcvKT2z1dr1hHqQjKdewC38DcIrCHPbNvm9XgikYhKpfrHf/zHqprqBV53K5XKBaqCEBYWFjZv3XqnsysQCITD4Xfffddut+t0Ool0tu5Xm6w2eCGZCpOq1ebBWuRycIyPT09Pt+7a9eKLL1psNrCy+2WxWF566SWZWPLTn/40lU4fOHCgrKJ8GSPUVWKJnb5AbjAyMvKrX/6yra2NwPGvzp61WK0/+vGP7dlWmhYJhFCdp96yZctrJ05IpNLjx48X2Apyx04JMl1PsqqAYZh4PJ6mSI1aIxaJ5q5nT09Pf/311/39/X6fj2UY99RUIBBwOBzWAtuyZUqSZM+dng//63dOp/Pvv/c9o8m4pPnTapNDTREAAPh8vrt377rdbolUmkwld+74lt1uz0x9+FfWZ8+e1el0RqNxbGSEZBiIAEmSiURi2a6YHMf19fV9/PEfLl66RFHUF19+UVVTXSyTLX6lcrURXtDnEAzNTE1O9vf363Q6k9HI0HRfX5/f788USCVTbdevp1KphoYGS34+b2jRintmCCHLsul0OplKMSxLkhTIsZlJrjwuAgABiqKikagIJw4eOAggKCgoOH/uXMDn593bKJKcmpy8fev28weet9lsj7gmgRUtv/C+JgcPHozHYiRFnfjrExaLZdnjh9VAkGkugRCGYTiOJ5NJsURM0zQGMYjdj6UQCAQ7OjrsdntlZaVMJsu3WqvratOpNARAo9OqNZpl2L/MmqNWq93VustqsURjsZZdLY/t7hFC/BhjbTzmBJnmDBBI5TKpTBYOh3t7e40m47lz5+x2u96gBwCkUqlx5/jQ8L1/+qd/ksnlCKHXTrx25OgRhBBEACNwtVotEokeDk4X57k2s4xarW7aupVvyXygB5UnEoloNEoQhNFoXIPhgSDTHALDsPr6eqlEcubMGde0e/fu3Tt27NDr9Qih0dHRu3fvPv/887zfMYZharV6vhf0AIAlvSycb9tx9ooBoGj6woULn332mdVq/fGPf6xUKldbqcIUap2YJ/qDRCoxmc1Go7Gro1MikYjFYgBhOBKZmppKp9METvzwf/ygv7+fJEm0UASJpbF4/zgIAMMwX5w8+f5v3rt25epXZ87+7Kf/Eo/HV3u/pyDT3CLgD1y6ePGDDz5wuVy/+uWv2tvbY7EoP9+vrKy80dbW2tp67tw5n88HsirjSSl3fiCEEokEQphKpWiaFovFa7BuJXT668Q8xovj2FgsNjk5SZLk6NhoKBTyer1eryedSkEAIIQHDx369NM/jY6MKpXKLH7HK+x7+cMXfIeLYVhDQ8OBAwekUqnFYnnx6BGxWLzanb4g09xCKpUZDAaVSpVMJuUymUKhuDd0j2FYuVze3dUNABgaGiLTZPuNG3qDXq1Wr4o+4GNMciqVZlm2oqJi77699fX1azDZF2SaW7AsS5Ik4jgIAEMzrilXKp0qLy83l5bG43GZTObzes1mczKVIghiFTeizV/ruMNx6tSXF/9yQafXUyTF0LR4jvfgAixpupZBkGkOMKOTJcl0LBYTiUQYhASO32xvr99UX1BQUFtbW19fzwdMAADgOE4QxNrv8kUIdXZ2/eX813fv3NFoNBqNpqmpaUkyXd5zJcg0tzDn5x86dCiRSPz+ww9fPn48HAnX128qLS3FcRzD8bXxq1vYvVCtztNptUqlUqPV2mw2fivLAnad47iV77QTZJoDzLiDEMJ8q+W/fe9727dvV6iUFy9e1Ol1CoXikVLz62glDqzZmjPnIwj37t1HYHhhYaHRZHrz79+SKxVgQRsZDof5bTArUaog09yCN0tSmbShseG999+vrKwsKChY70Y9AoSwubm5pLgYQCiXKxYu3NbW9utf/7quru7o0aOlpaXL/lJBpjnADBuYCd6RSqf9fn9LS0uWV03zW6U1cGriOLa9vf3ihQt6g+GvTpwwmoxZi1EU1dPT84t///fu7p6Bvn6KpF555ZXSsmUqVZBpLkJRVGdnZ2FhoU6nyx2nTwAAQujypcsff/xxx+3bao2GQ+jv3npzvne2EEKvx5tKJmmKisdiK+n0hbdQOcCj4ZwRQul0+ubNm7W1tXl5eevXrOyEI2G32+33+4PBoHvaPV8xgiCKioqOHD1SWVnZ2tra0tJiMBqW/aU59KR+s8l4vmWYb/7LMEwwGAyHwzabTSqVrlUDF0ttbe327ds5jjOZTHv27OWnd3PhYwe9cvwVjVpTVFy0eXODSqVa9pcKMl0LOI6LRqM+n48kSQAAhmFKpdJkMs1VIUmSLper4/ZtkUg07Z4GAGg0mrm779cLCGF5RcWx7363sqpKpVLt2bd34TGJ0WR67bXXIIbNit23VASZrgUsyzocjitXrjjGHAChPHVeVXX17t278/PzZ5UMh0JXL1/5/e9/L5PJvNOevXv37mptzbfMLraOQAgrKysqKyrQnMCRc2EYJhqJSKQS2cpCjgoyXQtEIlFjY2NjY+PX584DAKpraqw2a9aSSpVKq9Xeu3ePoii9Xn/s2DF17g1PAYAALrSqwC+rIYSm3e53331306ZNu/fs0eq0y55FCTLNLeLxeCwWq6ys7O3tPX78eE1drVQuW+9GzeGx4XogZFl2enr67f/z9s32mxcuXAgEAsdfOa7Rapf3hYJM1wiE0LVr165fvx6LxaY90y27dhUWFs78lLc0Pp8vGo1+//vfP3/+/NGjR9dmC8fKmfuylGGYsbGxwcGhSCQSi8Xu3bvn9XgFmeY0DMOMjo4ODQ01NW9VKhRTU66OW7e1Gq0qTwXu7wuFAACapmPRKM0wz+54trCosKS0ZOGUI7nDw0jnD7RKEER5efl3vvPtT//0qd1u/9bOnaZ887LrF2S6FjAM09PTYzAYmpqadDrd7Vu3HWNjnulpXqYZAoFANBYz55sxHCdEIgzHN4QpfYQHsW9xHM/Pzz/20jGdVmez2Rq3NC41ePRMBJmuBXy0Eq1WKxKJcByXSMQEQdA0/UgZACYnJ8OhkNmcf/rUqd7evmMvH6uqqpLJcm9smpVsztTFJcUGo1EkFq2wWxBkuhYQBFFdXd3b2yuRSNRqtcPh4JfHZ5bhWNbn87ndbjJN/uY3v5mcnCTT6TfferOsvHy+uKQ5x1zTD6FSNTtm5TK8uQWZrgUikWjr1q0TExPnzp1LJpMlxSU7d+7UGx55eRiLxWiaDgZDQ4NDU1NTiGX/8pe/tLS02GwFG0ami2MZIxlBpmsEhmEvv/yySqVCCNXW1hYUFCCE+MVH/qaNjIwAAA4dOhSLRgcGBjxu96uvvtrU1KSaY402LsveFSPIdE3h38TwS9+zbtjw8LBEItm0eRPHcm+//XZPd/dLx47pjYZvUhR5YXk/p+EXpLq6urq7uwEAvb29NTU1TU1Nep0eAAAgIEmSoiiVSsV7cjRsaayorNRoNbmb0/CJ7BNYNIJM1wIMwzQaTVlZmcFgQAhJJBI+23GmwNjYmFwuv5+SAQCZTJbTE/w1T2kvyHQtwDBMp9MplcqMLx+O42KxOBO+YaC/X6VS5dp+knmZNwvJ7I9YhmVZBieIFYahFGS6RhAEMZ/PG8uy0+7p+k2bdLqNnFobPfj/gVJZlr3V3u7xeGrr6opLS1ayDeExCXdAjkUN/kYSCgYxDJPL5fzCE0mSPq+PpEj+xssVco1aLZPL17mVi+SBWEiSHBgY+M/33x8eHj546NCRl14qKS1Ztk2dV6ZCauc1gDc9fX19ZrNZr79vSgM+/58++cTtdnMcBwCoqqra1bqrvKJiXVu6CB7dJxOPxz/66KMrV68m4vFPP/1UbzAU2Gw4P+BeuqwIkiQRQhAA/EGvxAt0MRoVpPxE6OnpefbZZ43G+1s0Q+Hw+fPnHQ5HMplkWXb37t0VlZUbQKYzgBCKRKKioiKZXJ4mSaPJpNfrV9Tpv/3229FIVCIWP7vj2aMvvbSkABWCRlcKQhRNh0IhhUIhlcoAAAABCIBWqz3xN3/9x4//0NfXt95NXCYqlepv//ZvIQJ9fX3f/va3W3btwkXEshewiJKSEqvFKpNK+TwEGbJbylWOtvq0wbLs+Pi4wWhQKBT8UlQiEQ+Hw6WlpQcOHFAqlP/6r/9vg9oCCKFcLj9+/HgymdRotTL57KgnS+qKiVgsFpaGVHa7RvuIn9XDKoS05KsGTdPd3d2lpWXKPBV/kT1eb3d3dyQSOXnyZCgUUqpU+ZZ8hfIxwUVyAvRAKPChBPUGvQ7pIcyyJWVJjx+RTqcjkbDb5fIHAgcPHpgZXY1hmJHh4XHHOMtxCCCapoPBYCYonMAKQQjRND04OHjs2DH5g4m8Oi+vsbGxrLxMLJHY7fbi4mKz2Wy329e3qYvjoexmSBBC+ATMHLF161a5VHbp4sU7PT1NTVtsj64wsyxLUVRGpqsdYn3D4ff5vV5vKpUEACAACIKoqqqSSqWLMRUcxyWTyXg8rtVqM+6YOr1++7PbuRnXGcOw3H1lOhO4ih0vsXXrVqVC4RgfHxkejsVij3xGEJWVlaUlpQAADqB0Ot17525OZbVad6LRyITTyc/K9Xq9QqUsKSnhQ9M/9liKorxer9FolMlkGSFCCCGO879svNHWqjWXuHXrVr7J7JmeFkskBuPssFWESEQQIgAA4nfsbIjHeg0pKLDrdXoMw5xO544dO3QGvUqpWqTxSyaTIyMjdXV1WT3bhW5rJsRvf/vbeCxeVVl5+IXDer0+S5GZaQMEHkUsEYslYo1WEwwG9Xq9TpftAs5DIpEYHh4+ceKEWCyeazgXkaxhI/CEmk688847iEMYhhEiYoOufeQIS7p6LMsmk8lUKmUymYRx1GMhctphLIe5v+aCeMGlgsGg1+dVL9pDNJFIhEIhs9lMEAtZB8Fs8GS5pnNjxwnMhdcWRZJXr16909ND0/T1a9c///zzWftF5yMUCrnd7rq6OqEHWwxZZLrygP5PD2NjY36fr7i4ePeePcUlJU7H+NTk5GOVihCKRCJ+n6+iooLfcCLYhYVZ2sxdEO8splxTUqm0rr6+oaGhrq5OpVJNu6cZhpmvPJ+rkabpZCLJslz2OavAHIQFphUhk8kpmopEIvFEPBaLkhQlWXBtn/8gGokkEwmjwZBxGhK6r4VZmm+V0DPNoqy8bGJyoqu7K56IRyKRaCz62MBPEIDpaU80Gq144JsnaPSxCNZ0RRiNxt27dwMAPvroI5/P99Zbb6nV6oUn+wghn88Xj8dXkoDmaUPYC7UiIIQmk6m6ulosFu/fv99gMDzWNNI0nUqnAADKB3HONvwa/uojyHSlQAh57xB8/gB6/D79u3fvptPpeCwWCUcqKioWjLcs8AiCTFcEwzAMw5BpkqaodDKVkqWkUslczwcIoVKuOPvnM6NjYxRFtezcWVFZmVGpoNbHIsh0RUxNTY2MjAz090cj0YsXL2o0mtbWVoVSMUupGIbp9Pqqqqo7d+7wL0iLiorWq80bEUGmK0IkEikUitKyMsRxBEFIJBIMx2dGfcrsf5RKpS+88MJgf380FispKVEqvzkBzNYAQaYrwmq1Wq3Zc5LwPIxqBkFFZWXjli3RaHRunp15EaZXAABhQWoN4JUKAEAA8VvzUqkUSabXu10bCcGaZodhmGQyiRBiGIYgCBzHJRLJssPh8isAbpervf1Ge/vNaY9Hp9fX1tU+3p3qqbejPIJMs8Bx3NDQ0IcffhiPx+/du1dcXFxeXr5///6VODSxLPvz//vza9euR8Lhs2fO4Dj+P//3/9rYQaPWEEGmWcAwrLy8/Ic//GEikfjFL37x+uuvFxQUKBSKhTQ68z1ytlIYgJWVlbdv3oyEw1artbauVp2XPb/34up7uhBkmh2xWKzX62UymUQi0el02uXm3cqAEBoeHo4nEggAn98/7hhPJhOqXEz0mIsIMn1CLGjxOI6LxmNpkiREIpFIZLPZKioqxAvmdRYs6EwEmS7Ek3JYZll2cHCwprbGaDSGgsH6+vqW1l25k3489xFk+jCSzMyoRgzDBIPBwcHBVCo1MDAgkUi0Wu2y99ZRFHX79u2tW7ca9PpUKqXV6TZMYOjcQFg3fejuOXOGFAqFbty40d7ebjabu7u7e3p6wuHw8upHCKXTaafTabPZLFarwWiUb5SYujmDYE2zgDg0NTV1+/btH/7wh2q1+t69e5cuXVIoFMvbE0JRlMfj0Wq1crnc4XBcvHChsKjowIEDGyVtbi4gWNMs0AyNWE6v02s0GghhaXEJgeEUSS2vtng8fvfu3eamrRKR+KszZ6cmpwL+wNDQUKaAsF/vsQgyzQKfADcYCAQCAYTQ8MgwQmhmfpwlkUgkhoaGNm3adPXqVbPZ/N3vfledl3f71q1UKsUXEDaZPBah0wdg5uQJAQAABLDAbn/2Wzve+817DMNIpJLm5ubyivJl1JxKpQKBgIgQcRz35cmT5vx8mqKmXK5kMtl2vW3vvr1P9Dy+sQgyBSCbPctT5/EhNT/77LPD336hrq5OrV7opdF8BAIBh8NRV1/n9XoHBgd7e3tlMhlF05VVVWq1sLa/WIROPzsEQej1+q1btyoUiprqap1Ot4wgoxzHBQKB6enp+vr6ZDKZTCTGx8cHBgbGx8cRQrOiyAssgCDTeeEN7EoGjvF4PBQKicVis9k887UShBDHcbFImOkvFkGm2UEIsRzHcdzMH5ZaidvtDoVClZWVOI5jEMNFIn5bH4ZhBEF8k1I7rzaCTB8F3v9HkqTH45n2ekia8nt9QX+AJMkl1cTSjGtyKhaNbdq0iU/rUVJSotPrRSKRSqXS6/UEIcSLXCyCTLPAcZzD4Xj33Xffe++9dDr9xz/+8eOPPx4bHV1SJYFAIBaLKZUKjUYjEomqa2t+8pOfNG3dKpZISkpKmpqaVCrVKrX/m4cw088C72/6gx/8gHc94YeSi/EUmblzqbunh6Kobdu28R8RBPGHT/7Y3dMdj8fv3Llz6tSp6prqkgeBT4R8hQsjyDQ7BEHkLcIZlGVZkiQzIfgghHKlAodYNBoNBgIKhcJifTid379/f+/du+FQuLi4ePv27fnmhxv3BI0uzNMo0ydouhiGOX/+/JXLVxKJuFQqra6pef2NNzCxuKurSyQRl5aVisWSTEaS6urqv3vzzZraWqvVum/vPplciNO9WJ5GmT5B04XjOIZhDoejs6PDVlDQvG0bBmE0Gh0eHi4qKiosKrqfLQkAAIBUKt2+fXtxcbFUKl3CHmiBp1OmmREnWIFk+RoIgmhqahoZHgmHQ/X19c8995xIJLp27ZpUKi0oKHgYM+KBQZXJZMXFxU/kLJ4qnjqZRqNRn89HkqRYLNZqtTqdbnlKzRyVn5//7I5nMRwrLS3V6/XhcPjWrVutra2FhYUPij6mKmH+9FieFpnyUmAYprOzs6urK5lMymSy2traHTt2rHBhCEJYUVEhl8sZhkmn0jfabphMJqvVmjVFTFZFChp9LE/LuimEkOO4cDh86tSp55577kc/+tGePXuCwWBHR8cKa0YIuVyuL7744v333h8bHT196lTLzpb53tcLilweT4tMAQAMw/j9/pKSEr1eLxKJSktLTSaTy+VaYbXRaHR0dBTDsM2bN/3zP//ziy++aDYLGcmeMCuSKVrlaPxP1q0dx3GNRuN2u+PxOMdxHo8nEgrrtNoFvijrCWb+iBBiGeb2rdvxaKxpyxaGZiKRiE6n47O8znu8wNJZ+dh0jfIUzx3VLXXmgWGYRqNpaGi4dOnSlStXGJrJN5s3b24A8/fFc/96X6AAQQAhhOFQuP3GjZ6eHo1G43K5YrHYwMBAeWWFRCoRBPoEeSDTJQUofESZq6jRmepZ+cwDQiiRSHbs2DEyMpJKpaQSSUFBgTnfDOYonmPZcDjsdDo5jgMAYBheWFio0WowDHuQNP5+4VQ67fF4urq6CBwnSVKt0Wi1WhzDN2CS8ZyGYFkWIAQhfwuWeONXqVGPwrJsOp3GMEwsFi885qMoiiRJgpg3ESuE0GKx5OfnZ6LjzldVwB/46uxXExMTAIDCwsIjR49qNJr7lTwowzCMyzUVDofJdJrfzkfTtMViyWR7EnhSEN3d3elkSqPRWKxWrW5xkZLWyk4gDsUTcYfDkUwmIYAajcZitcxcP8pYwXg87vF4JicmA8GAXq9/dvt2sUQyb1cOIUmSGIaJRKKsi/wYjovEomQqeebMGYZhWlpa9j//PMQelEGAZdlwJDw5OXnnzt1AIDCzPel0evV2ij61K6zEB//1u1gsZjabd7W27ntu30xzte4XJZ1K3Rsa+vLUKbPZnE6mEEJ79u6pq68nCOL+3joIAQAMw/T395/+8tTVq1cDgUBpaWmeUlVXVyeWSGY9UQihaDQaj8cnJydFIpHVYtHqdFldnyxW6+EXXjj5+UmKohBCXo8nFAwqlEqWZVOJZDQWHbp3r6ury6DT22w25/h4Ih7nL5dYLIbYaiUpeTo1CgAgDh48uHnz5o8//vj69WvPbH9m5sa0db4oCExPTw8NDu3Zs6elpQUi8Lvf/W56errAbp8V1sHj8Vy9cuVGW5t7aiqRTN5NJn/2s5/9/Oc/N5lMEMNmKobjuFOnTp09e7avr4/AiT27d//Vidd4t+VZJhBCKBaJpFJpfX19a2vr6dOnJyYmtm/fHgqHerp7JiYmauuixWL2AAALF0lEQVTrXn/9dZ1W29DQIJNK/3z6NEVRHMf5fD6GYdYgPhRCCIKnJWkPYbVZjSZTQUFBMpWamJjIsn9ygR5s5sQr6yRs1rFzS6JsHz2AoiiKou4Ht4fQYDAwLBuPx2fJ1DnuDIfC6XSa3/kuFosbGxvlCjnEsYdLQpD/D+abzFMTkwGfHwIw0N8/cm+4vLwcQsgyDEMzHEIsx1Ik5ff5rly6HAmFysvKIqHQ+Pi40+kcHx+vqan51re+VVRUJFcqxGIxBNBqtVptNolMRjGMVCp9KPcFT23eCzLf9Xn0qPsaBfcndA9/nVXJ3O/KWv8CR2Ut+QRPbXGPGUEQIgzDJBIJgePp9P2A8Hz/RVHUjbYbXZ2dNEMjABiG6ezs+I9fc3kaNV/o/jXKfN2MXx82YMbvKFNs1q+Znx8953g87na7L16+lJ+fT5OUx+NRazRdXV0yqXTmdwX9gc7OTrfbzSEEAGBZdnh4+BfvvEMQxKz6EYdGRkb8Ph/gOACh3+8///XXvf19EEKOYRnmvkxpiorH4hMTEyRJfnHyJIZh6XTaZDb7fD6O40bHRjP5cyEANM24XS6bzRYKhfLz869fv36n9y4/IV3g1DJXAMy9CHOv6sNDILy/GosgACzLpdMpluNUKhVEAACAYLaj5l7/Bb56gaMWd9eWdmoQIAA4jsMwrKWlZcuWLVljFhEswwCEaJpmOS5Tgr8HBEGUV5RrtRqOQwggkiQnnRM7d+40W/IfaVnWJ2ye1j/84yKeS47jwpFwX1/f2NgYxOC+5/aVlpXl5eVB+PBcEUIsyxYWF53/6tzQ0JBard61a9eLR4/wQUoetTAAIW5zY0MsFuvp7i4qLj506NC2Z7YRIhHg3aY4xK/0cxyXTqd6e/sG+vt9fj+EEINw7759337xOwaDMVMlAoAXB8uyyWQymUyq1XlSqRTMiEwx36nNe0Hmuz6zDgEAIBCLxUZGR+LxeEtLC18SATT3rLM3YyV28cmeGgSJRMLpdLpcrs2bN2erCxBTU1N5eXlut5thaLPZPPMzDMMsFgv/ehohlEqljEZjdU2NvdCeta7VgCTJ0tJSl8uFYVhhYSH/nnNusfz8/LLSUue4UyaXNzRsrqmtnT2wfnAXSZIk06RGo6muqTly9GiBvWBuMQAAzdBare6rs2c5juMr2tzQ0NjYqHsw3ph1/TmOY1l22TkklkcoFKIZOhwOz3d3NwqRSIRl2ampqfkKEINDg06nMxaLlZeX52DGAolEUlhY+NApbh6sVqvZbKYpGgE036IpAIBPI7Z9+3a/319aVmorsM0pcb8nwnHcarO++dZbmbFmeUW5XKGYr2Y+beliz2plrPsKzNpDaLRan9dXXV29tbl54XVpfoP5I39a7oh4NcBxHJfNWfzP1j2JxCK5Qi4Wi+dG382UxDBMr9cfOXpkvq9bR5nMbO2sx2ODKjiTnni+AsTrr7++SIVhGGa323MqFPdy7goEOI7r9fqMa/1GvK88/L7CmQ/bBj0XHMf52AXzKXX2eiHPfLefZVkMwzbQtcgasBwAwCIOAojNOZGs88DHVp75Fay56PkNM2s23lg9EEIcx+E4nvWWZZfpN5sFtLgkmQqsGU+jk8QCElyUOpc3Cl/vsfuG5pvQWazt9wHw9PU/685qdfrfZNuRM76kMxuyQef4i+QxnT5N04lEgmVZ/jU6RVFTU1MkSer1ej5PEkmSk5OTFEXl5+fn5eXlsqslx3HxeJx/4QkA0Gg0Wq2WZVmfzxcOhw0Gw3zvDmaTG2LgDUEymfT7/YlEQq/XGwyGDTeXCoVCwWCQf1mqVCoNBgPLsh6PJ5FIqNVqk+n+rrKFVJWIJ5wTTqfTqZDLW3btYlm2s7NzeHg4nU4bjca62lqTyTw4ONjR2UEQhFaj3fbMNqvVmrNXiqKowcHBjo4Ofomurq6uoqLC4/G0t7fz63YtLS02m22j5MGBACQSiYHBwTs9PRBCAif2PbfPaDTmsqWYBUKov7+/s6NTKpOKRKLi4uK8vLze3t6R4eFYLKbT6erq66uqqsBCY1MEnOPj585+dfrLU/fuDfOm6Lfv/6ff68MAbG+7cfHCxZHhkU8++SQYDObl5X1x8mRPV3cqmeSPhrlidB6STqdv3rw5MjISDodTqRTLsm63+/Lly52dnUaj8cKFC21tbaFQaL2b+Xgy4zSn03n50qWBgQGFXPHV2bPtbTcS8cT6tm0xZNpP03R/X19nR0cyniBTaZZm4vH4J598MjbmgAD23u398uQXLMOCudY0UwUE0OPxBINB9MDtaHp62uvzff/736+srHzvvfemp6cHBvrHHY5f/vpXMpnM6Rj3er1er7ckE5FmPcg6RONPgWEYj8fT0tJSUlJiNBrVavWNGzdcLteJEye2bdvG9xX19fWzHBtykMwJDt+7R9P0q6++WllZiWNYe3v7lq1Nas1yUlmsJZn2R6NRHCcaGhpefPFFqVSq0WjujQyn0+nDhw637Nz5+eefn//6fDQS0ep1j8iU4ziGYViagRCKJZJdra16vf7atWsAAJqm3W63xWKRyWQ4QWi0WrfbPTk5qVAoZDIZhmEmkymRSCQfWFPe2Qxbc5M6d/cpwzAMTWMQo9LkpHOi985dqVSK4dh3vvMiBmE6mbJZrBDAosKiCxcuZHI15SwzcwPFY3GOZQ0GA99jfvHFFxRJbYi5FN/IcDg8Ojpy+9btjo6OdDr9yiuvyBRytVqtUCogjinzVEqVatrrmS1Tn8/359N/vnb1qsFg+O//8A92u50giMxYE0L4cC0GIX48xyFuvqbkgmc5RVFffvnlua++slqsL7zwwmuvvWaz2ZRK5ZkzZ9wuVzwev++3j1AONHZRPPLea8ZP/CwEwI3x7pdvpE6nO3bs5SNHjmq12v6+vvfff//4q69kzbr9iEyVSmXztmabzSaTSTMbKe+XIwiTyeT3+1OpFE3TkUiEd/Pr6OyMRCJ5eXker1en1coeJI3NkUtFEMSmTZs0arVcJler1f39/c8884wqL89gMDidTgzDpDKpy+2yFRTwOxdmelflulmCQKlUQoj5fT6dVud0Os1m80aZ//EEg0GGYcwmkzk/PxqJhMNhnUYbi0aTiSRNUbFoNJVMGQ0GMEumMpmsoqKitLQUQjgzHQwEgCAIs9msN+gvXLjQ2dk5MTFRWFhYWVnZc6fngw8+KCgoGB8fr6muNiwr+ezqgWFYcXFxga0AAhAMBgcGBjAM0+l0d+7cMRqN1dXVDofj1OnT4Ujk3Llzzc3NBoMhc2xOaxQAAEBJaYnTOf7n0392jjsvXLjQ2tq6seL5Mwxz9+6d22mysLBweHh48+bNZWVlKqWqs6NjcmLC6XTaCwrUag0AAP/JT36SOYwPMi8SiQiC4G8STdMQAIPRUFRcLBKJCEIUiUbj8ZjFat3S1FRcXCSXK6ampmiatlotzc3NJrP54UbhHOD+GREiQkQgABKJeDgcSaZSUql086ZN9Zvq5Qq51+cjSVIqlba2tlqt1g20oCOXywECwUCAZmilUrnvuX16g2EDha+CEIYjkWAwRJIkxLDW3a1V1dUYjidTqWg0qtfrn3lmW4HdDh77FooP0AAA4B9ThmGcTmcqlTIYDPxiMkmSExMTqVTKbrfn5eVlrlEO9pgIIYqixsfH+XVfnU4nkUhIkvT5fB6Px2azGQyGuRrNwROZSSqV8vl8oVDIZrMtLxXg+hKPx71ebywW0+v1FosFx3Gapl0uVyKR0Gg0ZrOZV9TT6CG1ADkuyqeW/w/thZABa8Ti/wAAAABJRU5ErkJggg==]]></Image>
    <CoordSystem>
        <General CursorSize="3" ExtraPrecision="1"/>
        <Coords Type="0" TypeString="Cartesian" Coords="0" ScaleXTheta="0" ScaleXThetaString="Linear" ScaleYRadius="0" ScaleYRadiusString="Linear" UnitsX="0" UnitsXString="Number" UnitsY="0" UnitsYString="Number" UnitsTheta="0" UnitsThetaString="Degrees (DDD.DDDDD)" UnitsRadius="0" UnitsRadiusString="Number" UnitsDate="3" UnitsDateString="YYYY/MM/DD" UnitsTime="2" UnitsTimeString="HH:MM:SS"/>
        <DigitizeCurve CursorInnerRadius="5" CursorLineWidth="2" CursorSize="1" CursorStandardCross="True"/>
        <Export PointsSelectionFunctions="0" PointsSelectionFunctionsString="InterpolateAllCurves" PointsIntervalFunctions="10" PointsIntervalUnitsFunctions="1" PointsSelectionRelations="0" PointsSelectionRelationsString="Interpolate" PointsIntervalUnitsRelations="1" PointsIntervalRelations="10" LayoutFunctions="0" LayoutFunctionsString="AllPerLine" Delimiter="0" OverrideCsvTsv="False" DelimiterString="Commas" ExtrapolateOutsideEndpoints="True" Header="1" HeaderString="Simple" XLabel="x">
            <CurveNamesNotExported/>
        </Export>
        <AxesChecker Mode="1" Seconds="3" LineColor="6"/>
        <GridDisplay Stable="True" DisableX="0" CountX="5" StartX="-100" StepX="25" StopX="0" DisableY="0" CountY="6" StartY="0" StepY="10" StopY="50" Color="0" ColorString="Black"/>
        <GridRemoval Stable="False" DefinedGridLines="False" CloseDistance="10" CoordDisableX="0" CoordDisableXString="Count" CountX="8" StartX="-101.073" StepX="20.2519" StopX="40.69" CoordDisableY="0" CoordDisableYString="Count" CountY="2" StartY="-0.128941" StepY="0.136629" StopY="0.0076883"/>
        <PointMatch PointSize="48" ColorAccepted="4" ColorAcceptedString="Green" ColorCandidate="7" ColorCandidateString="Yellow" ColorRejected="6" ColorRejectedString="Red"/>
        <Segments PointSeparation="25" MinLength="2" FillCorners="False" LineWidth="4" LineColor="4" LineColorString="Green"/>
        <Curve CurveName="Axes">
            <ColorFilter CurveName="Axes" Mode="2" ModeString="Intensity" IntensityLow="0" IntensityHigh="50" ForegroundLow="0" ForegroundHigh="10" HueLow="180" HueHigh="360" SaturationLow="50" SaturationHigh="100" ValueLow="0" ValueHigh="50"/>
            <CurveStyle CurveName="Axes">
                <LineStyle Width="0" Color="8" ColorString="Transparent" ConnectAs="4" ConnectAsString="ConnectSkipForAxisCurve"/>
                <PointStyle Radius="10" LineWidth="1" Color="6" ColorString="Red" Shape="1" ShapeString="Cross"/>
            </CurveStyle>
            <CurvePoints>
                <Point Identifier="Axes&#9;point&#9;2" Ordinal="1" IsAxisPoint="True" IsXOnly="False" Index="23">
                    <PositionScreen X="14.8041" Y="9.76439"/>
                    <PositionGraph X="-100" Y="1"/>
                </Point>
                <Point Identifier="Axes&#9;point&#9;4" Ordinal="2" IsAxisPoint="True" IsXOnly="False" Index="23">
                    <PositionScreen X="15.434" Y="119.063"/>
                    <PositionGraph X="-100" Y="0"/>
                </Point>
                <Point Identifier="Axes&#9;point&#9;6" Ordinal="3" IsAxisPoint="True" IsXOnly="False" Index="23">
                    <PositionScreen X="217.021" Y="119.063"/>
                    <PositionGraph X="50" Y="0"/>
                </Point>
            </CurvePoints>
        </Curve>
        <CurvesGraphs>
            <Curve CurveName="Curve1">
                <ColorFilter CurveName="Curve1" Mode="2" ModeString="Intensity" IntensityLow="0" IntensityHigh="50" ForegroundLow="0" ForegroundHigh="10" HueLow="180" HueHigh="360" SaturationLow="50" SaturationHigh="100" ValueLow="0" ValueHigh="50"/>
                <CurveStyle CurveName="Curve1">
                    <LineStyle Width="1" Color="1" ColorString="Blue" ConnectAs="0" ConnectAsString="FunctionSmooth"/>
                    <PointStyle Radius="10" LineWidth="1" Color="1" ColorString="Blue" Shape="1" ShapeString="Cross"/>
                </CurveStyle>
                <CurvePoints>
                    <Point Identifier="Curve1&#9;point&#9;7" Ordinal="0" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="20.7887" Y="118.118"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;8" Ordinal="1" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="40.3175" Y="118.748"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;9" Ordinal="2" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="57.0114" Y="118.748"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;10" Ordinal="3" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="78.4301" Y="118.433"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;11" Ordinal="4" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="97.9589" Y="118.118"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;12" Ordinal="5" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="109.298" Y="111.818"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;13" Ordinal="6" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="117.173" Y="99.2188"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;14" Ordinal="7" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="123.472" Y="79.69"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;15" Ordinal="8" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="130.087" Y="58.9013"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;16" Ordinal="9" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="134.497" Y="44.0972"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;17" Ordinal="10" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="143.316" Y="24.8834"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;18" Ordinal="11" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="151.191" Y="16.694"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;19" Ordinal="12" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="166.625" Y="10.0794"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;20" Ordinal="13" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="183.004" Y="10.0794"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;21" Ordinal="14" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="197.493" Y="9.76439"/>
                    </Point>
                    <Point Identifier="Curve1&#9;point&#9;22" Ordinal="15" IsAxisPoint="False" IsXOnly="False" Index="23">
                        <PositionScreen X="215.446" Y="9.13443"/>
                    </Point>
                </CurvePoints>
            </Curve>
        </CurvesGraphs>
    </CoordSystem>
</Document>