data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAALcElEQVR4Xu2dCWxUxxnH/w+oORLM4XAUDISjPgh3bE5jU3DSNk2TuFVBom0ESKWqRICQhGKCU44QINiUYmiqCHBpGxBqIBEqUhE2vrAxNvjA2PgAFxtzGGyuEu7i6pv0DV587Nvdtzv2vm8khPbtzHxv/vPje/PNfG/R6uvr68GFFVCkgMYAKlKezQoFGEAGQakCDKBS+dk4A8gMKFWAAVQqPxtnAJkBpQowgErlZ+MMIDOgVAEB4KlTp3D79m0MGjQIDfelNU1z++fKykr4+vpi1KhRSoVg42oU0PLz8+u7d+8OT8DWEtw3b97E6NGj1ajAVpUpoKWmptYPHDhQeLr58+fj4cOHCAkJwZUrV+RNXbhwAZs3b0ZcXBy2bt2KW7duifoErV5c/VxVVYXw8HBlQrBhNQpoFRUV4jSOYBoyZAhmz56NwsJCjBw5EtXV1QI2ApIek5MmTUJkZCRu3LghPabuOc34e/DgwWpUYKvKFNDOnj3bapIRhg4dqkwINqxGAa28vFx6wL59++JGbQ1qay67/W6e1AO+fn1sPOmwYcPcbpcNtC4FtNLSUukB//x2KFZHdENKpynwj5yLnoOCTL/bgsP/QFj5n/Cd+kdov7IUtL7US0BAgOn2uMPWrYBWUlIiPeCRdyfDP+QVjJy3Xnomn2+uY+/b4bj/35af1M917ICoL0+jqKhIjjgoKMjGw+mBTZ8+ffDCZ+F4fkMVSktLZUATGBjYutXiuzNdAa24uFiSlfJeGEI/+Bv8XgzGvXv30LlzZ6T/YjQmvtDBkOG+fz+P4uJi9OrVC48fP4aPj4+EKzExEf369YOfnx9Onz6NJ1V5mL96G86cOSP7Dg4ONmSHK3mPAlpRUZH0gKnvT8Wr8dno1KkTunbtiqtXr+Lc/Jcx+Pn2NiMOOHAdZW/0bKRC779WoKSkRALYvn176QGTk5OxadMmZGdnY8+ePaB9v6VLlwpg9Sh8+PDh3qMsj8SQAlphYWG9voWSvjQCkX/MEg3pMVlTU4OK34TYAOi/5ivxfXVMVLMAjh8/HuXl5WjXrp2sc+TIEYwZM0Z8zs/PF1s5y5YtE95Qtz9ixAhDN82VvEcBAaDugQjA6X/ItBnd+d+Ob+QBmxv+d7+oFGtA/RHcsB55wIbl+vXrWL58uQBQt88Aeg9YRkeiFRQUyDVgxrLvY1rcUZu2vXv3Fus2e4XWjOfPn2+2WlMArlixAnQOrRc+D7ansvd9L86CdQ+UGT0dEbHp0iPR9bg3XsaS4C5o9/TUrUkV6OvunxeBkgt0D0iBiP54TU1NtemXPGBMTAwKCgrkdT4L9j7A7I1Iy83NlR4w68NIhG1IQVJSkggmFixYgKp3pmBY16dByIvbjsFnQGCTQYhfQrlY++kAPnr0SMKVkpJicy+1tbVYuXIl8vLy5PWxY8fau1/+3ssU0E6ePCk94PEVr2DK+mQRodK5L0WoV94Nt1kD9nlnC2riF6LLqHDcPZVmI0ePHaU4d+6cBPD+/fvSA6alpdl4wLq6OqxatQq5ubny+rhx47xMXh6OPQW0nJwc6QFzPvoBJn2SBNpApq0YilZrlkTYRsGr96PL6AiUvdl4XfgsgLQu1As9ghsW8oBr1qzBiRMn5GVKeuBiLQW07Oxs6QFP/P6HmPDxYZtUq0fLI9HDx5gonbcV4OLFi+jWrZtooANIa8n09HTZCX0mANeuXYucnBxpLzQ01JghrvVUgSmDgEtVwL9bTU6JQ7OjZWVlyX3A3FWvIXT1IZsOAgMCUF1xFnfvftNix8Wn8hAcMrlRnqDeqCGAdI02udetW4fjx4/Lx/SECRMcunnLV9bh6zcQyKhsk3Jox44dk/908lb/GCGr/mWzVvvLLyOwOKizocH5bMkViax6EEK5hHoUfO3aNRHY0GdKOjh69CjWr1+PrKxvN76pTJw40ZAdrgTAC+CjedQyMjKEB6SSv+Z1jP3ooEhMpWOzqKgo3Ix+1WYNOGxvFW4c+Ax1X6xrzEFsFmh7RQeQgpnm0vD37duHjRs3IjMzU2ZWU+DDxYACXgKfBFDfByz4+CcYE/NPHDp0SCQJLFq0CP9Z8aNGR3F0DNdUFPzk00wRQU+ePFm0p0i3uUzp/fv3IzY2VgCo26d2XOwo4EXwCQDT09PlI7jwkzcx6sMDNgrciXnN8FGcDqDuASnQ0MvOnTtBf6jMmzdPBCrkZelRrJewsDDmryUFvAw+AWBaWpqMgk+vewsjor+WEpBneqm+FnVxv7YPRocOqH3/K9y5c0fWpa2chi8uJSQkiO/mzp0LegTTi04UnOgecOrUqfbtWLWGF8InAExJSZEesHjDTzH8d/tx8OBB8fIRBQgRERGmTzkd19H+35YtW9Bwf9Adtky/eRUdeil8AsDk5GTpAc98+jMEffAlevTogV27dgn49D098mSU6UJJo8++jklvz5WVlWH69OnyO4KXXvHUX7XU14KUgj9gwADQGjA+Ph50RKd7wGnTpqmY3tZt04vhEwAmJSXJfcDS2J/je0v2gl6P3L17t1ir0daJXiiwWLhwIbZv345Zs2YJD0mwUm4fnR/T9grBRYW2WCianjlzpmxPm9T9+/cXm9U5R5MR/3kCKE9Qh5MA5tJAAS+HTwCYmJgoH8FlcTNRPCAK1VfrRIQaHR0tXlbXPRR5P0rT79mzJy5duoTLly+Ln/Ogn/WgBFaKaCl1i6JfSr+nt9z0NR7Vp2v63wMPLUZgbJEAVy8zZsxg/nQFLACfADAhIaHe399fDLt80yz8auRz2OHzFoKnvi6uufqLB021z/l6Bxb7ZomXkg4fPiw8ID3G58yZwwCSAhaBTwYhDx48EBD4Zm7FS3efpkeZTcOD+g7oqD2W3d5974RIeKDSsWNHtwQ8Zo/B7f1ZCD4BIEUgFIlSGhWtzzxdaD1Iv4jAEbC1PJ/OGf8+oKf/xTVnz2KejwFsLeBZbM33rOzsAVWDaFHPxx5QNXgW93wMoGoALe75GECVADJ8Un1eA3oaRIbPRnEG0JMAMnyN1GYAPQUgw9ek0gygJwBk+JpVmQF0N4AMX4sKM4DuBJDhs6suA2hXIicrMHyGhGMADcnkYCWGz7BgDKBhqQxWZPgMCvVtNQbQIbnsVGb4HFaTAXRYsmYaMHxOKckAOiXbM40YPqdVZACdlu7/DRk+lxRkAF2Rj+FzRT0OQlxSj+FzST69MXtAZ2Rk+JxRrck2DKCjUjJ8jirWYn0G0BE5GT5H1DJUlwE0JJM1Xxo3Ko0r9RhAI+qx5zOiklN1GEB7sjF89hRy6XsGsCX5GD6X4DLSmAFsTiWGzwg/LtdhAJuSkOFzGSyjHTCAzyrF8Bllx5R6DGBDGRk+U6BypBMGUFeL4XOEG9PqMoAkJcNnGlCOdsQAMnyOMmNqfWsDyPCZCpMznVkXQIbPGV5Mb2NNABk+00FytkPrAcjwOcuKW9pZC0CGzy0QudKpdQBk+FzhxG1trQEgw+c2gFzt2PsBZPhcZcSt7b0bQIbPrfCY0bn3AsjwmcGH2/vwTgAZPreDY5YB7wOQ4TOLDY/0410AMnwegcZMI94DIMNnJhce68s7AGT4PAaM2YbaPoAMn9lMeLS/tg0gw+dRWNxhrO0CyPC5gweP99l2ARysAf0GAhmVHheNDZqnQNsF0DwNuCeFCjCACsVn0/wf1TADihVgD6h4AqxungG0OgGKx88AKp4Aq5tnAK1OgOLxM4CKJ8Dq5hlAqxOgePwMoOIJsLp5BtDqBCgePwOoeAKsbp4BtDoBisfPACqeAKubZwCtToDi8TOAiifA6uYZQKsToHj8DKDiCbC6eQbQ6gQoHj8DqHgCrG6eAbQ6AYrHzwAqngCrm2cArU6A4vEzgIonwOrmGUCrE6B4/Ayg4gmwuvn/AX70tPPZFHaXAAAAAElFTkSuQmCCdata:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAUI0lEQVR4Xu3ZO44exxWA0R5zHwQspd6EYy3FjrQQRfJSHHsTSiUD3AdNw6RIi+DMdPffXXUfdZSy/3qcW8AHUk+b/wgQIECAAIHpAk/Td7QhAQIECBAgsAmwR0CAAAECBAIEBDgA3ZYECBAgQECAvQECBAgQIBAgIMAB6LYkQIAAAQIC7A0QIECAAIEAAQEOQLclAQIECBAQYG+AAAECBAgECAhwALotCRAgQICAAHsDBAgQIEAgQECAA9BtSYAAAQIEBNgbIECAAAECAQICHIBuSwIECBAgIMDeAAECBAgQCBAQ4AB0WxIgQIAAAQH2BggQIECAQICAAAeg25IAAQIECAiwN0CAAAECBAIEBDgA3ZYECBAgQECAvQECBAgQIBAgIMAB6LYkQIAAAQIC7A0QIECAAIEAAQEOQLclAQIECBAQYG+AAAECBAgECAhwALotCRAgQICAAHsDBAgQIEAgQECAA9BtSYAAAQIEBNgbIECAAAECAQICHIBuSwIECBAgIMDeAAECBAgQCBAQ4AB0WxIgQIAAAQH2BggQIECAQICAAAeg25IAAQIECAiwN0CAAAECBAIEBDgA3ZYECBAgQECAvQECBAgQIBAgIMAB6LYkQIAAAQIC7A0QIECAAIEAAQEOQLclAQIECBAQYG+AAAECBAgECAhwALotCRAgQICAAHsDBAgQIEAgQECAA9BtSYAAAQIEBNgbIECAAAECAQICHIBuSwIECBAgIMDeAAECBAgQCBAQ4AB0WxIgQIAAAQH2BggQIECAQICAAAeg25IAAQIECAiwN0CAAAECBAIEBDgA3ZYECBAgQECAvQECBAgQIBAgIMAB6LYkQIAAAQIC7A0QIECAAIEAAQEOQLclAQIECBAQYG+AAAECBAgECAhwALotCRAgQICAAHsDBAgQIEAgQECAA9BtSYAAAQIEBNgbIECAAAECAQICHIBuSwIECBAgIMDeAAECBAgQCBAQ4AB0WxIgQIAAAQH2BggQIECAQICAAAeg25IAAQIECAiwN0CAAAECBAIEBDgA3ZYECBAgQECAvQECBAgQIBAgIMAB6LYkQIAAAQIC7A0QIECAAIEAAQEOQLclAQIECBAQYG+AAAECBAgECAhwALotCRAgQICAAHsDBAgQIEAgQECAA9BtSYAAAQIEBNgbIECAAAECAQICHIBuSwIEegl8eLt9t73Zfvx4q/fbT0/vtt963dBtRggI8AhVaxIgsIzAh++3v2zvt39u2/b290u/2/6z/VWEl3kCD19UgB+m80MCBFYXeCa+n0ietn88/Xv7++o+7v+6gAB7IQQIEHhA4MX4CvADmmv+RIDXnLtbEyBwQeDV+G6bf4K+YLvSTwV4pWm7KwEClwV24/tm++Hp1+2XyxtZoL2AALcfsQsSIHCXgPjeJWmdT/+nwn8ECBAgsCsgvrtEPjgpIMAnwXxOgMB6AuK73sxn3FiAZyjbgwCBsgLiW3Z06Q8uwOlH5IAECEQJiG+U/Br7CvAac3ZLAgROCojvSTCfnxYQ4NNkfkCAQHcB8e0+4Rz3E+Acc3AKAgSSCIhvkkEscAwBXmDIrkiAwDEB8T3m5Kt7BAT4HkerECBQXEB8iw+w4PEFuODQHJkAgXsFxPdeT6sdExDgY06+IkCgqYD4Nh1sgWsJcIEhOSIBAmMExHeMq1WPCQjwMSdfESDQTEB8mw204HUEuODQHJkAgWsC4nvNz6/vERDgexytQoBAEQHxLTKoBY4pwAsM2RUJEPgkIL5eQiYBAc40DWchQGCYgPgOo7XwgwIC/CCcnxEgUEdAfOvMaqWTCvBK03ZXAgsKiO+CQy9yZQEuMijHJEDgvID4njfzi3kCAjzP2k4ECEwUEN+J2LZ6SECAH2LzIwIEMguIb+bpONtnAQH2FggQaCUgvq3G2foyAtx6vC5HYC0B8V1r3tVvK8DVJ+j8BAh8FBBfD6GagABXm5jzEiDwjYD4ehQVBQS44tScmQCBLwLi6zFUFRDgqpNzbgIE/LOzN1BaQIBLj8/hCawr4G++686+y80FuMsk3YPAQgLiu9CwG19VgBsP19UIdBQQ345TXfNOArzm3N2aQEkB8S05Nod+QUCAPQ0CBEoIiG+JMTnkCQEBPoHlUwIEYgTEN8bdrmMFBHisr9UJELgoIL4XAf08rYAApx2NgxEgIL7eQGcBAe48XXcjUFhAfAsPz9EPCQjwISYfESAwU0B8Z2rbK0pAgKPk7UuAwLMC4uthrCIgwKtM2j0JFBAQ3wJDcsTbBAT4NkoLESBwRUB8r+j5bUUBAa44NWcm0ExAfJsN1HUOCQjwISYfESAwSkB8R8laN7uAAGefkPMRaCwgvo2H62q7AgK8S+QDAgRGCIjvCFVrVhIQ4ErTclYCTQTEt8kgXeOSgABf4vNjAgTOCojvWTHfdxUQ4K6TdS8CCQXEN+FQHClMQIDD6G1MYC0B8V1r3m67LyDA+0a+IEDgooD4XgT085YCAtxyrC5FII+A+OaZhZPkEhDgXPNwGgKtBMS31Thd5mYBAb4Z1HIECHwSEF8vgcDrAgLshRAgcLuA+N5OasGGAgLccKiuRCBSQHwj9e1dSUCAK03LWQkkFxDf5ANyvFQCApxqHA5DoK6A+NadnZPHCAhwjLtdCbQSEN9W43SZSQICPAnaNgS6Cohv18m612gBAR4tbH0CjQXEt/FwXW24gAAPJ7YBgZ4C4ttzrm41T0CA51nbiUAbAfFtM0oXCRQQ4EB8WxOoKCC+FafmzBkFBDjjVJyJQFIB8U06GMcqKSDAJcfm0ATmC4jvfHM79hYQ4N7zdTsCtwiI7y2MFiHwlYAAexAECLwqIL4eCIExAgI8xtWqBFoIiG+LMbpEUgEBTjoYxyIQLSC+0ROwf3cBAe4+Yfcj8ICA+D6A5icETgoI8EkwnxPoLiC+3SfsflkEBDjLJJyDQAIB8U0wBEdYRkCAlxm1ixJ4XUB8vRACcwUEeK633QikFBDflGNxqOYCAtx8wK5HYE9AfPeE/DmBMQICPMbVqgRKCIhviTE5ZFMBAW46WNcisCcgvntC/pzAWAEBHutrdQIpBcQ35VgcajEBAV5s4K5LQHy9AQI5BAQ4xxycgsAUAfGdwmwTAocEBPgQk48I1BcQ3/ozdINeAgLca55uQ+BZAfH1MAjkExDgfDNxIgK3CojvrZwWI3CbgADfRmkhAvkExDffTJyIwGcBAfYWCDQVEN+mg3WtNgIC3GaULkLg/wLi6zUQyC8gwPln5IQETgmI7ykuHxMIExDgMHobE7hfQHzvN7UigVECAjxK1roEJguI72Rw2xG4KCDAFwH9nEAGAfHNMAVnIHBOQIDPefmaQDoB8U03EgcicEhAgA8x+YhATgHxzTkXpyJwRECAjyj5hkBCAfFNOBRHInBCQIBPYPmUQBYB8c0yCecg8LiAAD9u55cEQgTEN4TdpgRuFxDg20ktSGCcgPiOs7UygdkCAjxb3H4EHhQQ3wfh/IxAUgEBTjoYxyLwRwHx9R4I9BMQ4H4zdaNmAuLbbKCuQ+B3AQH2FAgkFhDfxMNxNAIXBQT4IqCfExglIL6jZK1LIIeAAOeYg1MQ+EpAfD0IAv0FBLj/jN2wmID4FhuY4xJ4UECAH4TzMwIjBMR3hKo1CeQUEOCcc3GqBQXEd8Ghu/LSAgK89PhdPouA+GaZhHMQmCcgwPOs7UTgWQHx9TAIrCkgwGvO3a2TCIhvkkE4BoEAAQEOQLclgf8JiK93QGBtAQFee/5uHyQgvkHwtiWQSECAEw3DUdYQEN815uyWBPYEBHhPyJ8TuFFAfG/EtBSB4gICXHyAjl9HQHzrzMpJCcwQEOAZyvZYXkB8l38CAAh8IyDAHgWBwQLiOxjY8gSKCghw0cE5dg0B8a0xJ6ckECEgwBHq9lxCQHyXGLNLEnhYQIAfpvNDAi8LiK/XQYDAnoAA7wn5cwInBcT3JJjPCSwqIMCLDt61xwiI7xhXqxLoKCDAHafqTiEC4hvCblMCZQUEuOzoHDyTgPhmmoazEKghIMA15uSUiQXEN/FwHI1AYgEBTjwcR8svIL75Z+SEBLIKCHDWyThXegHxTT8iBySQWkCAU4/H4bIKiG/WyTgXgToCAlxnVk6aREB8kwzCMQgUFxDg4gN0/LkC4jvX224EOgsIcOfpututAuJ7K6fFCCwvIMDLPwEARwTE94iSbwgQOCMgwGe0fLukgPguOXaXJjBcQICHE9ugsoD4Vp6esxPILSDAuefjdIEC4huIb2sCCwgI8AJDdsXzAuJ73swvCBA4JyDA57x8vYCA+C4wZFckkEBAgBMMwRHyCIhvnlk4CYHuAgLcfcLud1hAfA9T+ZAAgRsEBPgGREvUFxDf+jN0AwLVBAS42sSc93YB8b2d1IIECBwQEOADSD7pKyC+fWfrZgSyCwhw9gk53zAB8R1Ga2ECBA4ICPABJJ/0ExDffjN1IwLVBAS42sSc97KA+F4mtAABAjcICPANiJaoIyC+dWblpAS6Cwhw9wm73xcB8fUYCBDIJCDAmabhLMMExHcYrYUJEHhQQIAfhPOzOgLiW2dWTkpgJQEBXmnaC95VfBccuisTKCIgwEUG5ZjnBcT3vJlfECAwT0CA51nbaaKA+E7EthUBAg8JCPBDbH6UWUB8M0/H2QgQ+CwgwN5CKwHxbTVOlyHQWkCAW493rcuJ71rzdlsC1QUEuPoEnf+jgPh6CAQIVBMQ4GoTc95vBMTXoyBAoKKAAFecmjN/ERBfj4EAgaoCAlx1cs7tn529AQIESgsIcOnxrXt4f/Ndd/ZuTqCLgAB3meRC9xDfhYbtqgQaCwhw4+F2vJr4dpyqOxFYU0CA15x7yVuLb8mxOTQBAi8ICLCnUUJAfEuMySEJEDghIMAnsHwaIyC+Me52JUBgrIAAj/W1+kUB8b0I6OcECKQVEOC0o3Ew8fUGCBDoLCDAnadb+G7iW3h4jk6AwCEBAT7E5KOZAuI7U9teBAhECQhwlLx9nxUQXw+DAIFVBAR4lUkXuKf4FhiSIxIgcJuAAN9GaaErAuJ7Rc9vCRCoKCDAFafW7Mzi22ygrkOAwCEBAT7E5KNRAuI7Sta6BAhkFxDg7BNqfD7xbTxcVyNAYFdAgHeJfDBCQHxHqFqTAIFKAgJcaVpNziq+TQbpGgQIXBIQ4Et8fnxWQHzPivmeAIGuAgLcdbIJ7yW+CYfiSAQIhAkIcBj9WhuL71rzdlsCBPYFBHjfyBcXBcT3IqCfEyDQUkCAW441z6XEN88snIQAgVwCApxrHq1OI76txukyBAjcLCDAN4Na7pOA+HoJBAgQeF1AgL2Q2wXE93ZSCxIg0FBAgBsONfJK4hupb28CBCoJCHClaSU/q/gmH5DjESCQSkCAU42j7mHEt+7snJwAgRgBAY5xb7Wr+LYap8sQIDBJQIAnQXfdRny7Tta9CBAYLSDAo4Ubry++jYfragQIDBcQ4OHEPTcQ355zdSsCBOYJCPA86zY7iW+bUboIAQKBAgIciF9xa/GtODVnJkAgo4AAZ5xK0jOJb9LBOBYBAiUFBLjk2OYfWnznm9uRAIHeAgLce7633O7D2+277U/bv7Zte/vMgu+2N9sPT79uv9yymUUIECCwiIAALzLoK9f88Oft5+3D9jfxvaLotwQIEPhaQIC9iF2BFwLsb767cj4gQIDAywIC7HXsCjzzT9Diu6vmAwIECLwuIMBeyCGBjxF+s/348eP3209P77bfDv3QRwQIECDwrIAAexgECBAgQCBAQIAD0G1JgAABAgQE2BsgQIAAAQIBAgIcgG5LAgQIECAgwN4AAQIECBAIEBDgAHRbEiBAgAABAfYGCBAgQIBAgIAAB6DbkgABAgQICLA3QIAAAQIEAgQEOADdlgQIECBAQIC9AQIECBAgECAgwAHotiRAgAABAgLsDRAgQIAAgQABAQ5AtyUBAgQIEBBgb4AAAQIECAQICHAAui0JECBAgIAAewMECBAgQCBAQIAD0G1JgAABAgQE2BsgQIAAAQIBAgIcgG5LAgQIECAgwN4AAQIECBAIEBDgAHRbEiBAgAABAfYGCBAgQIBAgIAAB6DbkgABAgQICLA3QIAAAQIEAgQEOADdlgQIECBAQIC9AQIECBAgECAgwAHotiRAgAABAgLsDRAgQIAAgQABAQ5AtyUBAgQIEBBgb4AAAQIECAQICHAAui0JECBAgIAAewMECBAgQCBAQIAD0G1JgAABAgQE2BsgQIAAAQIBAgIcgG5LAgQIECAgwN4AAQIECBAIEBDgAHRbEiBAgAABAfYGCBAgQIBAgIAAB6DbkgABAgQICLA3QIAAAQIEAgQEOADdlgQIECBAQIC9AQIECBAgECAgwAHotiRAgAABAgLsDRAgQIAAgQABAQ5AtyUBAgQIEBBgb4AAAQIECAQICHAAui0JECBAgIAAewMECBAgQCBAQIAD0G1JgAABAgQE2BsgQIAAAQIBAgIcgG5LAgQIECAgwN4AAQIECBAIEBDgAHRbEiBAgAABAfYGCBAgQIBAgIAAB6DbkgABAgQICLA3QIAAAQIEAgQEOADdlgQIECBAQIC9AQIECBAgECAgwAHotiRAgAABAgLsDRAgQIAAgQABAQ5AtyUBAgQIEBBgb4AAAQIECAQICHAAui0JECBAgIAAewMECBAgQCBAQIAD0G1JgAABAgQE2BsgQIAAAQIBAgIcgG5LAgQIECAgwN4AAQIECBAIEBDgAHRbEiBAgAABAfYGCBAgQIBAgIAAB6DbkgABAgQICLA3QIAAAQIEAgQEOADdlgQIECBAQIC9AQIECBAgECAgwAHotiRAgAABAgLsDRAgQIAAgQCB/wJZP9Gl6hlqEQAAAABJRU5ErkJggg==10playingfalseplayingfalseX's turn?available squaresavailable squares1TIF B: First of all, we don't want Square, the sprite with nine clones to show the board, to move around. So I added another sprite, named Sprite. It's hidden, but can draw lines with its thick red pen. (Click on Sprite at the right to see its code.) The actual work is done in procedure DRAW WIN LINE. But instead of running DRAW WIN LINE in the Square sprite (this one), we TELL Sprite TO do it. We modify makeBoard for TIF B because drawn lines are behind sprites on the stage, so the win line is hidden by the board. To fix that, we apply a ghost effect (transparency) to the board sprites. The value 30 for the ghost effect was found by experiment. Any more and the board is too faint; any less and the line is.3.3.3.TIF B starts here. The instruction below only needs to be run once. It makes a list of the two endpoints of each of the lines to mark a win. It must be in the same order as POSSIBLE WINNING TRIPLES. 110i121I'm kind of bummed that I didn't find a beautiful one-line solution using FIND FIRST, but it just gives the value it finds, not the position in the list, which is what we need to find the line endpoints in WIN LINES. So it's a plain old fashioned FOR loop.trueX,O,O,X,O,X,O,X,9false-100,50100,50-100,0100,0-100,-50100,-50-50,100-50,-1000,1000,-10050,10050,-100-100,100100,-100-100,-100100,100