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readme.html
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.T15 .T21 .T22 .T25 .T26 .T27 .T28 .T29 .T30 .T33 .T34 .T35 .T36 .T37 .T38 .T39 .T40 .T41 .T42 .T43 .T46 .T49 .T50 { }
</style></head><body dir="ltr" style="max-width:8.5in;margin-top:0.0299in; margin-bottom:0.0299in; margin-left:0.0299in; margin-right:0.0299in; writing-mode:lr-tb; "><p class="P4_borderStart">MidiSheetMusic Memo</p><p class="P3">A sheet music memorization app based on MidiSheetMusic from <a href="http://midisheetmusic.sourceforge.net/index.html">Madhav Vaidyanathan</a>.</p><p class="P24">This app is also inspired by the book <a href="http://www.pianofundamentals.com/book">Fundamentals of Piano Practice</a> <span class="T37">by Chuan C. Chang</span>.</p><p class="P1"/><p class="P7">About in-app help screens</p><p class="P21">There are in-app help screens. They show only once and will disappear.</p><p class="P21">To bring them up again <span class="T50">after they disappear, click the button on the top of this windows.</span></p><p class="P1"/><p class="P6">About mastery</p><p class="P11_borderEnd">Tiles (a measure in a staff) are grouped into different piles. At the beginning of learning all tiles go to the first pile, mea<span class="T33">n</span>ing they are totally fresh to you. As you gradually progress, <span class="T28">tiles will be moved to another pile depending on whether you have made it </span><span class="T17">correct</span><span class="T28"> (along a </span><span class="T17">green</span><span class="T28"> arrow) or </span><span class="T24">wrong</span><span class="T28"> (along a </span><span class="T24">red</span><span class="T28"> arrow) for the first attempt after it appears in quiz mode. A tile that has been moved to a green pile is considered completely mastered. Its mastery level will not change after being moved to a green pile.</span></p><table border="0" cellspacing="0" cellpadding="0" class="Table3"><colgroup><col width="937"/></colgroup><tr><td style="text-align:left;width:8.4403in; " class="Table3_A1"><!--Next 'div' was a 'text:p'.--><div class="P44"><!--Next '
span' is a draw:frame.
--><span style="height:1.6307in;width:3.0484in; padding:0; " class="fr1" id="Image3"><img style="height:4.142cm;width:7.7429cm;" alt="" 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0jy+w62Azak/0IuXTUaMqgZNthHtUfFeVUVZSgmg2TAFqpzr18g1wb5mX1X+/mvL55TT0+dl4ejMvdO4kpAcnpujGoKhZoyURJNwTJtvm4EMF1+GZ4aHl7RbCp8NTJleXQ0f7cIzwCp3YHAObqoPK6iJJNxvoUAeETB3TdB1NACFsxRTWL9lzS/PJ5Uqr8s2zIjwpR2LFjSu44SM3GMrO34x/n59oZ5TJJE3TCIaDZGdlU1hUSF5eHsFgkOjJKFpCm1KNv/i6xfzd3/4d2dOyeepP9fz0D5vxHw8YN2my5OvTCJxU0BI6H5q7gJK5JYTVMJGTEaLa1CNZ9zQ3qz+9mqr3V/Fq314eOfkU2zsbiSYm7znqZp1jiXZCfSEKhTyuK/DhdDpp/kuzsRA62cjOocNiRim7ySY9pfTAlCegJ3Syj2aDlkZMf3UIz1fh45abbsEpOdm7by+79+w2prBT8WL16bSr7TidTuQiGQGBw22HUVV1yjS+Q3Lwvz73vyiZU8ILb73KT1/dzN7jLRePXMeST9dpOd5Gti2bBVfJFM4qJNASQA2raH3alCLYGz5yAytWrOBY4hgPnqxje+fr47fVTVDpBRMRQn1hqjK9lBeVE1WjKEcVtD5tUuXS58cI3WJMY6dK2Y1WejqmbAFUDftRK3pfGjFdiQjPPOhvNZxLksTyG5bjcXsIHA6wP7B/ypRdyoE3rOL3+1FVlQpfBZW+SkRRZKz+TQavWVqDr9RHIBykrqkef1CZWvm0CA/vrKPhcDMet4fqJdUjnHungrvdblbdugoEqAvX06D6p0TZDXm1aTRozWwMGXvyLr95OXKRPMJ/8WI5BSJqJcTmY6yYX4IYTA3jWjG3hrYUYgVM6XNL86njY8bSViyuQC6WDXeDQMBYWbwEpBxWUA4riKJIWXlZatvDyY6pkxwS1TdWgwCbmrbQfCwA+tR/OiE1wsZdWwiqaio6Zar21UWA6iXVuAvc+LUAT6v1qEQugXLQqIvW0xT143Yb0RuSJE2aXBFvxHAmFrRLpvBSSg/QijS0ythltR9ymo+fj0Z4okh1ZTWSJBE4ECAYurR7rO5v2U8wHMRb6sVb4p18TS+KVCyuwOP2oISD1O9tRI1GLpl8DYFm/G37ER0DSt0lT8lI5nF5qF5qLDY9Ft5MUL90MqpEeEzdjIZmOHAPOGNfrFwxF2jzIVZgqBtNvHTvpSYY14tJoC4eit5II6crHOF53B5jGqKDckw551TWO9/LvV++l5pba8Y8XnNzDWvuWcO9//deau+sxVvqPT8KaguhhlXDV6/Ig+gQx6/BRc478gJUL61GFEQ2+esJRidmAVqzdBXJ/2ge9eeTveM7ga6xeW8DwaiKz+tDckmTPpKJgoi7wI1cJBPSQ9RHm845lV3jWkVjcR2R+Q3E5jeyv3QztdKqi1IQW9QGgppqxFd7PKkIhwuWCw2KQZMHoiYuANp9jVqOsJkYjexnMyupnrhBTzOUXcQXSyOmvwaE5yv3IYoiwVCQWDR21mdfvayamptrznq85tYavKVemvc007CtgUg0Qs2tNbgL3Od9r4JBw6FZ9siG8h0ncostjMEi44UcTGAwVj3ffB8I0HDAj6pNDPlIDgk1qrL2uQ0j/pT28U/7GwJ+QtEIcrERqD/ZI5noECnzlQGwVW0cERkyatASZda716BoQda2beTutg0E9RCPFdxLjaPqoqa29dFGVF0bEb52zv6fw9YniZKh7AoGIigcE+tPLatYzxqaCHA3G1BQ2MR6fHjHL5MAqsMIWdMWpRHelcgFTddAGNCAAqn40VA4ZISLjUGVH6jEt8hHw7YGKhZXjK4ggLfUi/8NP007mwDw7/FTe2ctVUuq2PLMlnMrvHCQSDSC5JJw5jmHNLRwdh4pjaDdoqEVaYh7RWK/iWE/bB+p4QVwSk4j/ldVUdqDE/ZQ9TicRLQIG3ZsughbXpBgOIivwGssXDhENPXc8qU4A1w7ez1RFHHLbjQ0mqKBc6K7gKbg2Vczos4mdSuR+Q3USFXURxsvWM7GaDOrpCpkj4xdtJ/7OQoasaIYtDIUonim3G6IOS7MareGlTThZzXrAKhjM0fYzFpWp34bNwmgFWLMKKLjfG5p/t7zsRCep9CYfkQikbMqg6Y3mtjyzBb8e/xDwdjDyO12IwoiwWMj7X/7D+9HLpDPbwNSjZRLTslINjCIzJAANyCB6BJHcLvTbhx3gbZUQ/u6RuzzMfgAxIpjBvIRRGTZuH4grHAhJm+nXUKdhBVrpT2EFlXxuDxIjvGv1sbuiRH7dAwKzo4wREHEM3Cf9+vKuNDYCBQrGIOMeg5kOB7yawoxHSSXZGRiOZtcIrAItK9oxL4cI+aOjV6ddYmQPWxaORFUjhMvMg00j3yPCVA5AYQ3YlrrgFhRLI2crnSEJ0nGx3dm1pMzH7rSevYPSRswsAxOKwfJLtgNVxNRTNU52/kHkYpdNILzI0URWDJgLNYhpsdAGOKaMJCbTWVI8S3T0Co1aIXIf0Rwhpwpm5kSDqJdgH+x5BCJaBfv+RWMRlJ2R7toJ6SHzjtCxe6JGfIIoJVriDtEYv4YdtU+AmnYBTseyVBaijb+RScRkSpHBevdtQT1II+Ft1yUjBFdRSOG0+EcejfGkssVQ1uqGdNVtwYyRHZGIAQxJYY9ZEeTtNQ0dqLDjRcZEZH9jHxnFYKspHoopdQ4V2tT/5fSyOlKQ3iCKAxlCxnkqQoXGHCghlVCoRAVlRUEQ0FCoRC+hT58C32pKcE5X6qBxJKDGVaQgHLQlmjG//WzTzVGpDsTB/4E4Ebg58OQ0gW6oYiCnaoiH7FHGwcUV5Cndzew7jcbJ2bj0lRigFN0GrYrUSTijmB324nZY9ixE2MkJwREB1Bu6YByuBm0YxrOnU54bRgiEsRRizXnos1FD7NSMoz4/miAVa3rCOkXt0KvDq4Mi0aCBhyGDS5WGMMuDpNLAFEbGAQH6mi3aYZ2CQPPgV0UQYyd990ZE5UPvBRnKrUIRvYaD04UgsNeIwsiNqLJHjCZRk9nRbBrgBPG+n7S/PLkYyK8FGy/SNr64laW37qc2jtrUxlzAwcCeOd7J+TErOmagdr2DvtoztI/zWeghJQc2oCCOAz8hgkpgLPRuhfrqCiQCUYjiILIKl81X7uxFlGws/a5hydkBwKIEQMRIsUGgo14I+AYttp8Bkca1t418FcAkewIoi7Ca8OxyPj9NtaH6qgLb8EjeLjDVU1D8UZWt667KBveCMTu1IhVGotKWolmIPIz3ztxmGyOgT8J+CDE2rTUwsFU0zRyKEnOpoMoh3iHvjNfOIFzItY0v4IQ3uCBQaR3ocovFApR9+O6VDRBKBSi5taac09lh79Qw1GmDs42J9o27awjfGxJbAjNRUFsFcEP9hY7sXAMZ8g54vu3ixfmxNXU0kxTy5At6Ommen7/pY2s9FWy9rmJIEUJ+zCbkF2zE1NjiNHzTK8cY+sxsUs0klcOIrtBgCuI43qGfi2Af+D/depmmos3sd69hvrDF67wJME+NIB2gT0MOOxj6+Js0BZqo+ePbcAbYBfEgRCyiQ9YkYE24hkXdQ6MHpEzzqnShclk4iaW8CYu3iTAaTpH2vEGeBo5XeEITw2rxkrnQNr2i0VEanjI3uVxe8blyDxoxNc0LZVdWItqw1JYjMEDwOIBZecfUHZtRvJGO8ZqraiLBIPG9WVJRpwktKCEg1QUTMz47XE4jWzKqmq4/4SBJqBltO0zRYsHprGDH10IaAXx2JC8mq4RI0YwGkSSZMpED6HoxKemih6kSiy7qPviEdyI2IlEI8YqdOvAtNw1bGDTjSm6dstIucQm0bgnCtgP26F4MBHpgMqbwLPzs99Ifopn5OIaTkKERkWg9KMTJEyCJMtZQiFu/sCbtHKcuJ4YUnhdaeR0xa/SBo8ZrhrDN+OZDPIt8uF2uQnsDZwf/TgMX7KIGklNf8+3+uJsdSJuE3E+58S+zY5znzOVqXawnqZrhNoMfzmv24NdmBz5Kgq8KOGJKRU5z23Y7aJGtmhRF7GH7DgPOLHvsePcM5pzmJRdS9wpIj4n4nx2QN4DTtBIDRTKwMDiFb0TmtoO989TLtKG5xVl7AOD6OBgJUZF7K12nK1O7IcH+AE74m4R2kDcISL+UsT+ot2Qa48ToiBFjb0nLtQn0E+A5Yz0K6zGRzP7R9VPAqfpQOFdsrCzBB+f5KO8Dy/OwTdKBzGcXvW84ldpA4cDVGsDge0XofAkl4THZYyoHtmDb6GPwOEAgX3nV3gelwenw4nSqqQQ2Xk1uKph321PfRRnqxcMB41IDpeEnCcTVCMTQrG//9JGmpT97A8p2AU7K32VeN0ydz+3YdzncEsePJIHNGPqn9r9i3P71+EH0T2AfPaCPTQg75n1dAi2KIil1VQ7fNSFN591IrjGtYoaRyUNUT+KHsSJkztc1ciCh9pQ3UUpvCpHBSISwWCQyEDW6DHlUsG+zW7YagMDculnyBXSGARiojDxie1jbKaOdfyMdTQRYCWVePDw/zH2c4sSQ+E4p+nAg4t5zGEaObwuuDjAn+mJahC2p5HTlW7DUxSFSDRiKB3JecGJAzxuTyoSQ1VVGl9rTDkhn89+58wznIODwWBqCjyuuXp05B4VY3JEmvc2U72kmupSH83HAhNaRAmpEWorlxue/7qGEg5y93MbqNu1efyKoMSLW3KitCnEIrFx24IIATsGEJ52rvsAyh4F7WaNKkcZHsF5VrTWrCmslmpY565N3buAplDbtp6n1foLVnaGi4sXEYa2dDzXc9RE2MlZnx+aMdW1qyKaa+Jmlqepx4mde7mD1dSgEORuNtDA2DbKfnROcprjtDOD6QhYmEU+y/kQc5N57O14C73rNFbBeslsUL2mXuw2O33mPuzWAS4aPIMM+ujDho1eerElbGho2BI2ehI9ZFgyiCVj2ARb2oY3XBMqrQqKouBxe/B4PCht546nrfvx2CggsG98aG4U+nG5cbuNnc2UNsXY0WwSV8NUTaVhZwNVlVXUlFez6Y36CSUPWP3EuotCPQgiNd4qnA6Jhl2NKG3KhOSjlfPX00AJBFDCQbwumUqHz0CyY+CipmgzVYdrJ32ls9pRgVeUUUMqSnBgL+KLeX6ahtgSM6a9roGNxibYp41sZiPjH5hOcIp9vE0ZcxCMJSayEhksjs9HTuRzaN5+Du4/OHZkyAR5X6IPwSYQj8dxZDnIysii0FmI3WbHbDNjSVqw2CzYBBvWDCs2wYYtw4bFbMFitWDGDGYgAUlTEr1PJ56M09/bT3+8n75YH/2Jfvq1fuKmOIm+BLH+GFE1SlSL0tvdi2AW6OvrA/P/MD88/xt+yrxGeiblmJGy6VKRXCzjlJxGqqgW5fyIbaIcEf8+P2pYxeeWqSqqINgeRNUuTaIhX6FMVbEPdI3AgYBhzGfyV/vQoKGpAe/NtayWltMQ9V+0X924zRk4qXWtNND07mYiocikyBVrBUmB2HzNUHhT7KLSSz/HCPEuJymmEGvCgpAES69IcbKIWX8zA/d0N2/8+Q26T3ePS45MWyb9ln4cmQ6wQa49F5vDRsGMAqbNmEa2mA0CZGZkImQIiFaRhCmBYBKIE0cwCSRMCSxYUnzw9zhxLFjQk3rqd3PSnOJ6Uk+VLViI9cfQNZ2e3h7QIdobRW1XORY6Rl9XH6qmktSSRPujWM1WehI9f30IT9M1Gv2NVC2pwrfQhyzLxjaMqjrlH4rb7UaWZUTBmHYqrcrUaPooNOxsYOWtK6mtrKG5bT/+Y4FJ8T885zRPFFmzZBUeyUPgDT+KoqBq6pSMaGpUxb+jCXXpKmqkSqpVH1vOgvImVUZEqhw+VkrVhimjqdEIFZwEuexh0A7HsIdFNLd2QShvonSUEK8l91JociOaLdBvwdIFpk4TmZmZlF9bTs60HPxv+nnn3XfQYiP73Z/sJzMrE8khkTstFynb4Fn2LKZNn0ZWZhZmwYzFZMEijERqg9xitkACBLMACTCbzSQTSUwmE4lEApPZRDwRBzPEE3FM5qHfk8kkZrPZaG8Zak8CsqxZIELQOkHxAAAgAElEQVSuOXcIGc7WKU+WE++P0xPrQT2t0h3rJnI6QkdXBx2nO1C7VHp7eq88P0RgzD0toj1RJFFijjwHz0wP0Z4ooZOhKUl/PlwZVFVWIc+RCewP0PD7BlrbWqcsx33weJDrFl9HeZGXcKfK/lAbUS06dfIJIiuvrebuZasREjrPPvMsgUMBhIQwNTn8EQmrYQR3NmVyCVdnFtIY3UtID0+pgigRC9kwcy2Ftjzqd9TT+MdGYxV6kuSy91nRpunohcbopJmnVuHpxBFMFuYkPLgSDqzdFqzvgq3XSpIkNsFGrjOXwlmFYIa+nj76En24clx4Cjws9i3GV+Fj4YKFlHpLmSvPxTPTQ74rn8ysTESbiEWwYLPYwAQWk4UkyfeGm5LYLDYsggW7zY49y06+K5/8GflcVXgVRXIRV8+9mquKrqJwZiFmwYwVK5quYcN2Ze9pobQpFM4ppGRuCc5sJ2qninp6ilCeAOULyllw7QJ0XWfL5i3sfmM3ekKfshz30c4ouqBTVlLGdXIZrWoI5XTI2GNiKuQrLOEXn30QKVNi+7Z6Xv39q6hRdWpz+QPH9ilULanCO60EARMtfccI61PzHGXBw//J/ywrpQ8Ragvxgx/+wBgomTy5OA16hk58rgDT9NSeE1NJAnGmmbIo6Z9NxikB8biFZCIJJgwkZTKRIWaQn5/PdNd0ioqKWOhbyLXXXsvMWTNxTjN8Lq02KyaTKYW8MJE6z+XMTWYTJpMJq82KLcOGJEnk5+cjz5EpmF1Afn4+GWIGZsGMpmkkSNDf339l7Vom6ALh02EKPYWUFJfgyHLQrrZPyq5lNpsNs9lMImFARnmObGzy7ZDYsnkL23dtR4/qU67xlSMKcpGMfJWMTy7jWDhIy+ljk7prGQJ4XTJPfe5+SvILaTkU4Kc//ynqSfWSjGz0QfB0kIp5FVS5fKh6FEVrQ01MLpp1Cx4+66rhq/mfRY2q/PTRn7L38F7ExBTI1WlCEKxEvRqiwJQrPTsJcvUMik8WMv2oA1PchMVkIZFMjEBIFqsF13QX+TPykXIkLFYLVouVpCmJYBLeO+Q2iVwwCSRNydQUPDc7lxnuGcwpmsNVV13FLPcsbKINS8JCV6zrytqXNnw6TFdHF848J94yL06nk2hn9KLseRaLhWnTppGXn4fklJjnncdHl36U7Nxs6rfWs/nFzYRPhi+JxtfR2fvWXuaUzKF8jpcKuQytT2dvqGVylJ4AvkIvT33ufnwFXkKhEA8+9CBtx9su6a5XbW1tRPuilF1Txg2uKgSziUBPEDWhTpqyu9u1kvvd/4AW1Xjql09R/3L9pCK74dzaB4RjmEQB7RodUTc2356aBRiwkSCrJYvi/XlM16cbg3UyYSCgQaSWNGxqJgYQXOLKQXAXxJPJFFI1mU2YzWbsmXamT59O4exC3B43klOiJ9ZDb18vvb29mCymywTh6XoqzEcURIaXw+EwkVMRPDM8lFxdQuGsQnR0QscvzD8vmUzS29uL5JJYWr2UsrIyrBlWml5r4tktzxJuCxtw+Cz9mewyOrQEWsiblUfJbJkPlSzAk+kkcFK5qM24JYeT2spV/OC2tXhdMspRhW9+/ZsEjwfRNf2SyTdYbmltQTALzCmcw4dciymxzSakh1D6LmblVqTasYDvuP+Z1a5biKoqv/rVr3h287PG9HMK5bH2WBFOWjGJoJXoqZwSk4X0xIEIOAGwHxDJfSFJnjINd54bQRAwmU2QNGxuJDGmfUkTFvPAdHfYgsP/lLIpaUKwCFgsFnKkHGbPms3sWbPJysoiaU7SFekiw5JxSd73scrKEWUA4Q2LSR2hDARjz9hwOEyL0oIoiniv8VI4qxBZlolq0Qnb9SSXxAcWf4Cq91fhmubCZDJxrO0Yp8KnyMzKJEPMMPyHYoa/0Kj+TEFZ7VPZ/+f9WG1W5Fky15WUUzX3OsRMO8dOhye0mOGWnPzd4uWsv6WW1ZW34LSJ7H1rLxse3oASUkYou6mSZ8xyH7QcaSF0MkShp5AF+SVUO6ooEWUifVHa9InlzfuQYwFfy/8s/8f1WRaIMurxME899RT12+rRE/olkc/aA8JhKyYBA+kBDhWiFxkxKA1kqcIMzjdEcn5lRm6ZiSzL5OXlYbVZU0oumUyOWFUdrgzSZcjMzMTtcVM4qxBHroPOrk5i/TGS/clL+/4bOTy/aapeVp1MefoPOreOVRZFPG4PlUsrWb5sOW6XGzWqElEjKIpCqC1kxL5qIzOuiKJoZC52u/EUeowdrAYSE+w/tB/liEJmViY2wWYYO/V+ToVP0fZOGwcPH+T4iePEumLYzLZz928SyqLDWCmuubEGuVRG1TSC4SCNSoDGw834QwGCETW1R4Qo2I0synkeytwylbKXigIvHsmDJIqoYZXN2zbTuLPRSMowxf0fT1l0iHiLvay6eRXexV4QRYJ6kICm0BD106wFULTgUC67ATllwY0seqgQvfjEMryijFOQIKrR2NRIw44Gw69Q1y6tfAM7iWlLIfjpSCrTDqqx/8R4ffVEQFRBHEi/ZY+KiNsgr8lKaV8pFWUVFMwuIMOekUJyg64gg0gnXT53uV/vRzmq8Je3/sI7b79DV6zrkr7/9TvqTabqpdXJMbOPjMVFYzMVuVSmenE1FZUVuF1GVERK0emj7ViDim8w07H/gJ/GnY28/c7buHJcFJcVM3vWbCxWY3owaCuIdkd5t+1djrQe4ahylFMdp+iP9TPu/l4AF0URuUjGV+6jaknVwP68ENFUVC1iZElOxd6KiCn57DgdEiIQbAvS1NTEa39+jdA7ITp7OjHFTZisphEcgRQf3o+kJZniyf7kCJ7oS6SOJ8yJC5JTFEUkl0SFrwLfQh8VvgpESUTVVSJ6DE3XzvDXM+SUcGIXRCQMZd7sb8bf5Gd/6/6hEMQpei7n4zEHaPNjaDUQWagNSzFGKnGBNpg+bPA+6EPlwYQA6CLOPSDuAHebm4oZZcybN49p0jQswtD0dbifXJqPnyf0BGqnyv59+9m7fy+RcOSSvScNOxtMppplNckJa040A7G5PXhlr7H7VqEReys5pBGJRDVNIxKOoAQVlFaFkBJCCSkEw0E0VWN67nTmXjOXJR9egiPLgdViNaZEJlI2ku5YN5GOCMdaj3FUOUrrsVZjmjlVIwMaTqeTmZ6ZzJ07F6/sxX2VG/d0Nzm5OZiEoSy4/f39dHd3o3apRE5GaA+3E24P06l10hvtRbSJxqqWzYJgEsiwZpAggdlqxpw0I1gEwwA+fCSM95MgQaI/gRkzvf296EmdeF8cM2ZifTHiyXiq3B/vJ2FKkNSTJPQEHdEOYr0xtG4NU9xET18PCXOCeG8cAYHu3m4S5gQ2mw3ZLSO5JcpKypBlGbfbndroaJgzmoHmQxGCwSCB1gDKMYVgm/EMB8PG3kvkmnrniiAix9Dmg+aFWAEgaCMG4OFypVZiW0XEvSAdsIMSw6nNZEnZIsrnlSPaxTRSm+Ryf7yfloMt+N/w807bO5fk/WjY0TBBhHcWRORxD2xE4xCxW+0jR95YDE0zMh5H1GERG8PO4y5ws6BsAaVlpUyfNj2l7IbzwdWhnu4egqEghw4c4ui7RzndfpreeO+4+2tOmLFkWDAnzFjtVkRBRBAFbGYbdocdh92B3WFHMAmIWSLOXCeuGS6kHIlMMRPBKmC2mDElTZgFM8lkkiRJEv0J+uP99Pf2E0/GU/02JU3Gwz5DntRx45+zyjuq3XBbyRj143qceCJOXI+TSCZIxpPEiZPQE2i9Gh1qB9HuKLGeGP3xfnq6eojFY1jiFuySnUxLJpZMC9a4lYQ5QbI/SSKRIBaLoWoqWlgjGA2mdll7rxDd+WYiMRfgjqHlgVbAUOLU4Vm9owMxulEQAyJi2MjU4pScvG/h+5i3YB6ZYuZZEV3L2y20HW3DkeNg8fsWnxXZvPrHV4n3xyktK8Uzw/M/BtE1vtaIe4abOXPnjDqeTCTp6+/jQOAATa83cfrk6UuC8ISL1ZyapqEcVi5K8548fpK3tLfIysoiKyuLDFsGglkwFMfARz1YznJkMVeeizxbpj3cztF3j6K8rdB+vJ2wGiYpGNM9u9VOb7wXxzQHDtFB3rQ8LDYLudNyyXXk4sh0YBWtZGVnYbUYwdgmiwlbhg2zyQj1SZAYgTT7+vvo0/sgCVaThf5h/bOYLKn+mjEbI1kynlJ2Zy2P0X64vKPqWwaOW844LhjHLRmWMc83WC4oKBhRjifi9Pf1k9AN+2mf3kd3tBtTn87paBed8U46Ozrpi/XR091Dp9ZJvDtOpi2Tnr6eywPZnVnWwBkS0drALkJMBLsEsUFjnQ52GNh32ciz59ScaLpGVk4W5WXlLChfYKRHOwdS2f7Kdn7zm99gsVj49bO/Jjsne1T9gy0HeeCbDwDw5bVfxnOjZ9KR0zvKO7z40ovUfq4We5b9skFyj/zgET728Y8xR54z6rhgFjBZTRRfXUx3tBt/t5+O7o4pfT8MgH9G3rGLLYu64bukxTQ0+/jaJ4QE7ZF29h3YR5Ik8+bPw2QdiXyGf7wmiwmzycwMzwzyZ+RTPr+c4+8e593gu0TCEWx2Gy6nC+d0J7nZudiz7Ngz7JgsphTiOhuyGuSDflZjXT+LOOY4JMwQH+P4lVS2mC1Y7JYR8s905SEl4qhmM30DMZYJ3UCw3dFuOro6UE+pnAif4NTJU3TFuoh1xUjoCfp6+ib1fbrosgb2gd3s7GeM+HZhZN49S4aF2bNmUza/jAx7xghEMvxjTZVNMGvWLILBIK/seIVP3vbJUfV3vLKD2bNnc/To0REIfczzXWD5naPv8Pzzz/Ppz3wae8I+6ee/4PLg+3aO+lliFvPK5xEMBom2Ron3xqfufUhlS5kkTSrGwGeFiliMgADNuh1tnO3jQpx333kXZ6aTGTNm4MpzYbPaRiCVZMLw8B5+MwWzgCnDZMT3FRZiFYwYx0E/qTOR4vmQ1fnKIuCMg4U4iQT0mW1nRXpXYtlqspAd72NGMoGWgITFRjwZN1IUJSxkiVlMnz4dZON5JOIJunu66e7ppiPSQWekkxPhE5zuOE3H6Q76Y/2XfDXuQss5mTnMlefiyHSkprHnRDJJcE13MdMzk1e2v8InV31yxHG9T6dhZwO33XYbdXV1Q+/fsPOF28McPnKYaDTKjPwZlM8vH5U4oK+/j71/2Uv7iXackpN58+elkFzLoRba2toAOHTgEDnZOcyZOwdrhjXV/uixoxw4dACbYGPhtQtHIdGT7ScRbAK52bns2bOH7p5urv/g9eNuH0/ESZqS7HtrH+0n2imSi5hTPAeSYDaZR8lz5v3MzsrGt8hHMBikL943pTZeYTI1qTig7Kp0Iw2TYo2hnDGXPlf7Hno4+u5RcvNysQpWpudNT3mykzg/UhEEwUCAJtPQyDLJyMgajyORwJKELpMZLTE0zbySkV4K4cXjZAPZScg2QddwZG02kUgmUoOJyWJ42OdKueTk5ODxeEjEE8QTcXpjvXR1d3Gq/RSh9hDH244T6YjQ09UzwoZ7uSBBU9xEVm4WudNyEWzC+JCMCZIkueFjN/Dggw/ScriFkuKS1PE/7f4TJpOJxdctNhSeaah9d1c33/63b/PmG29SXFyMzWrj4KGDuN1uNnxvA7nZuWA27ITf+MY3iEajFBQUcPz4ceLxOOu+to5F1y3iwYcepKOzA4DvPvxdTCYTP/7Jj5lmnUY8Gef73/s+L7/8Ml6vl56eHh586EG++MUvUnNjTUqe733/exQWFtLb28uLL77INddcw/VV14+7fY/Ww7+u+1cOHDjA3DlzCZ0IUV1dPTRTOg8SNFlMTJOmMT1/Ou8ceWfqnjcgTOocOaaN8GuiH8NYMoHzRbUo7x57F7fLTVZWFmKmaPg9jdfGNcVIyGIGq27oOEsSzBZjWnulI7tU2QyWuCGbNQkW0/jkG3weFsGCJWlk28jOyWbmzJmU6WVoPRqnI6c5eeokJ46fIHwiTPBkEM2skehLvOdIL0vMIiczB+c0JybG52dH0njXr6+6nszMTF55+RVKvliSOr5j+w6qq6uNaAyGpnckYNOmTbQcauHJp55kRt4MLGYLJ06e4K5/uIv6rfV86o5PEU/E2bhxI9nZ2Tzxsyew2gwPhh987wc89O2H+NX/+xVP/uJJXv2vV3ngWw/w+H88Tq4zN3X9J3/+JL/73e945JFHmOedRzwR56X6l/jBD35A6dWlxmLCQEje4cOHUVWVH//4x8ydM3dC7X/y45+gKAqPP/44M2fNJN5vKNFT4VMpsHK++5kpZjLLM4vjweP0dvdOmQ3PPKma1Dq0zK+BUR5n+7gpTr4nn2uKr2HBtQvIm5FnKLsBW1sCA1kMxiq+Z0hoeIos0xC/0pHdWeWbhPNbBAtZ2VkUXlVIxcIKPnbjx1ixcgWfWPkJPrDoA8ycPdNAWVbTe4b0euO9CBmCsXg1LL/ceW1UgE208eEPf5iGnQ309xpZQiJqhNdee42PfuSjKaUy3IZ300038dC3H2JG3ozU+Vz5Lip8FRxqOZS6XigUYvr06UZ0h9kYWO7+4t08+fMnU9PW1Hs4rH/R7ijPPfccNy2/iVJvaep8N9XcREFhAb994bdD9YE9e/bwjfu/QUlxCWbBPO723V3dbN++nRUrVjBz1kxDmVkt/OM//KORdy85PqSMCRw5DswJ85VjwxvYU3qI+kG0n7u9y+liWt40iq8uZnbhbFzTXMaUYsBl43JDQpgtMJDlhSRYsPxV2fAsZiBOSj7zJJ9/EAnmOnPJyc3h6uKrCYfDHDt+jCOHj3Di3ROcPHXykiO9pGikRU/Gk6mUSOOx4ZmM0ZgbbriBbdu28ac//YkPfvCD7PzDTjweD2XeMg6/fXjofRloP7NgJh1qB9u2bePtt9+ms6uT/v5+Dh06hMcz5LpSWVnJ888/z5ovrGFRxSJKikso9ZbiyneNQprD+9fydgu9vb2EToR46smnUvffbDKT0BMcPHRwqD0wd+5cCmcVTri9oijouk5xSfGI62fnZpOTkzMuG56eMNLRd3d2YzPbiOmxK8OGh3XAs32QrGev78x2ctWcqyi9upSCwgKyMrNStqERqzvnQRKNrzXSFe0662qrlCuxaPGiSbVxDUdAcUYeP3DoAO3hdqoqq8YsX+j1tZjGtpe30X6ynZkzZ3LTTTdNDdIbJl7THj8Rq4151y6YEmQ5+Lxd+S6mu6bjLfUSOh6i5UgLLQdaONVxCq330iC9eG+crp4uwqfDzMqahSlhGrcNDzPMnzcfj8fDyy+/zAc/9EG2v7KdZcuWDdUffF8Gyn/Z9xe+9rWvkZGRwQeXfJCS4hKyHFlEIhEjbdrA9T7/j5+noKCAXbt2sXnL5tRmSDfccAP3rr13FMIbbiMEEASBvv6+Ed/F9UuuJzsre6g+GAtRF9C+u9uoJ+VKo+6PRbCMy4aHCfp6+zh+8viIBa6/Chue6BCRC2Xmeecxu2g2jhyH4RphslyQTe7HP/kxbx9++6wxkuXl5SxatGjcSERpVXj+N8/zT//4T4Zrwhg2rtS0LznEB4+/sv0Vdr26iyVVS8YsXygy+ub936TZ38z7P/B+otHolNrwBhHeo7/4JdbsbL61YMGUIsvBLBumDBNXyVfhcrkoKijirb1vceToEXo6e8gQMqYU6WUIGUTVKKcip3C73Qg2wVA847DhDaZPX/bRZfznpv/kz/4/c/DgQb7+r18f/b4MlL//ve/jcrl49IePkilmps7/2p9eI9oVTZUtVgufWPEJVt26in69n9ajrfz2N79la/1WfAt9LPvYshH9GDx/Xl4eANe9/zo+tuxj50aqjF5NHW/7adOnAdDV2TUKycV6YuOy4SX1JN1d3YRD4VS45BVvw+uN95I/M58PLPoAH176YcrKy8h15hovzkUghSd//iS7/riLXbt28Z1/+47xoT76KLt27WLXH3fxox/9aELna1Va2bJlC7He2IXb8DhPeYLyRtQIf/zvP3LPPffwwDcf4Ev3funS2PC4tDZKk9nwr3TkOJhbPJfrl1zPde+7Dmee04immWKk1xXrolVppbO7c+Tgdh4b3mD5ozd8lEQiwUPfeYgFCxYwwzNjSAmcYcM71naMRYsXkSlmptp3dXexx7/HeF8ScU6rp3n0kUdpO95GPBHHLJiZUzSHL/yfL2AymQidMLZdsIk2w4Kk96fOX1RUhNPp5LWm10b1/7GNj7G1fusIZTyIVCfafo48h5ycHF7f/fqI9nve2kNPT8+4bHid3Z286X8zFS46lTY8syiIIwPLL6bcP4YNTxAxJ8zkz8xn3jXzuG7xdeTn5acCsQfziQ0f+S+mfKbB/czjx9uOs2P7Dv7whz/QoXaMOB7YH+B423EADh46yF/2/YWEnhjRPtge5uWm13h6xw7e+PNbJPXkiONmk3nE9YeXj7973MgYfUb/1YgRdjdWf8Mnw+z/y34j3tNuJ/hukFhPjPCpcKr/b+x+g11/3DWifdu7bezYvoNdf9hF5HRkzPuh9+v82f9nXt72Mq+99ho93T2GDW/EbTSmnW8feZvtr2w3+jKJz2ussgkTFqsFj9vDoopFfGDRBygoKsCcMDOp7+sZZV3TOfnuSQ7sP4Ae10dsoHPmhjpn2vAww0z3TMrLyzkVPsWyZctG1h9mwyMBZWVlvNb0Gu3t7ZCAE+0nuP8b9+Nxe4jHDWWQ48hh7969rH9gPX/e+2d6Y710qB089eRTJJNJrl1wLRazhYKZBQD8/ne/N/LTxZMINoFPfepT7Nq1i6c3PY3aqdKhdlBXV8cLL7zArIJZI2x4w22AJBh3e5vVxq2fuJX6+nr+q+G/SCaSHAwc5JFHHiE/P39MG97wclyPE/hLgLdb3ybeG5/S53vJbHiZOZnMmT2HorlFiHYxpeymxI+MYdOHYcfjepzvPvxdttVvo6ioiK6uLjo6OvjqV7/KshuMacG3vvWtVKzvtx/6NiaTiZ/97GdMd02nO9rNA996gN2v72ZhcTGizcabhw7hdrt59LEfkpuTO+R3xBkRGwPl7z78XRLxBI88+siI/t13330sW7aMW1feOkqef/m//8KRI0cAuP/++zGZTNx///289NJLzL5qNr1aL88//zylpaUsWbKEPr2P733/e2x9aStl88ro6e7hnXfe4Utf+hI333Jz6vxvH36b++67j66uLgpnF3L8XcO/a/037ueTi9437DYm+clPf8ILv32B/Px8jhw5wsc//nHuu+++S4L8shxZzF8wn+7ubiMOuCM6pUgvrIZ5a99bZGVmcY33GuwZ9nHZ8AaP37DsBg4cOMCSJUtG1j/DhvfltV/mgfUPcPsdt2O327Fardx5152cPHGS3/3udyml851vf4cfPPIDvrz2y6ktEfLz8/mXr/wLCxYuIJ6IUzC7gJqaGh7/2eM8+dSTfHTZR7n3nntZ8YkV9PX18fTTT/PEE08AMHv2bB769kOGg/MwG96ZNkASjLv9HZ+6g0gkwkPffoj1D64nJyeHf/7nf+b5558/qw0vmUjSrxsJBN7a9xY9nT1TvxoPjD8f3njyycU0VuuG4/F+QeRpAdpycpiWM42/+dDfIM+VU64mU2ETevWPr/LVr36VRx99lEUVi0Yc/9njP+OZ//cMjzz6CPPnzceUNLHxxxt57rnneOKJJyieU0w8GWfnf+3k6//6depfqic7NzvV/kcbf8T2Hdt5+icbud6VjwV4PXyKm2truf322/nspz9LPBnnsY2PsevVXfz62V+PKr+49UW+853vsGXLFmbkzSCejHP8+HFWr17Ni799EUeOY0z5DgQOcOedd/L4449T6i2FJPzLV/6FmBZDVVW+9rWvUXp1KUlTkrq6Op555hk2PraRa0qvARO88NsX2LBhA48//jhXX3M1JOGLX/wiPT09PLbxMcQMkWQ8yXf+/Tv893//N3t+/WuKLBY+uHYtLW1tXHvttay7bx1mwcxLL73Ev/3bv/Hkz59kbvHcKV89TpJE79d5R3mHPW/t4e3Wt+np7Jny1duZ+TMp95VTNr8MMUM0VpenIPY0fDpMX28fnhkeYxHnLPX7evs40X4Cu92Oa7przPOdOHmCWG8Mp2SEVKa2buyPcyp8CrPFPGJ1d7z9HW/7zq5OOro6yJueh5ghjnm+pMmYESXjSfYH9rPbv5tQW4gMS8YlyYc35TY8c8KMLdNGhj1jhF/dlCEDRtvMevt6+dWzv+LjH/848+fNN0ZmU5K7/uEuHA4Hv/71r89rc1vxiRU8/PDDzMx3p64xIz+P6xYt4uDBg+Oy4X34bz6M1Wrld7/7Xer4yy+/zPvf//4Ryu6syHV4dhSS+P1+1q9fzzWl15A0JYlpMZ555hlWrFiRUnYk4ZYVtzB79mx++9vfptoHg0FcLhdihmgsHFhM3POle3j2P5/GZh16kJ2dndzzpXswC2YwwUc+8pHUlP9S+QmaLWYyHZlMc00zVtkugV/e8ZPH+dObf2JP8x46ujqMlGVTEHvqmuZi5qyZI5TdWPVtGTYKZxfimu466/lc+S4js3C2Y6SysVrIn5GfUlYT7e9422dlZzHTPRNrhvXs50uC2qny+huvs6txF8FjQZKW5KXxu7wUfnhWu5X+WD+x3hi9Wi+ZYuaIwPxJ95Mbw4Z35O0jaJqG1+sdUV+wCJSWlvLWW2+d1QY3WH9WwSw61A5+/dJWThw+TKSzE1XX+cvBg3hmzhyXDS8rM4vrq65n+/bt/P3tfw9J2P7Kdu76h7vOKd9Yq8EAxcXFyP8/e28bHcd13nn+GqgmbpENsppqSF00ILNkgmLDgqxGTMXoRNIIY0lrcCTH5Dhai5tJcrTjnF0r3kyiONmxJmPPcfZDbI3PeK21Y4fZvBwqK2tIH8srKCZj0BZtQKM1/ZAAACAASURBVDEVtGLSbFpAVJAAs1tEC10ES6gLdKGxH251owHwBS8NCNLq8uAUC+iX+9S997n/+3/e3mtVXv/zcz9namqKbDZbOYKECDHLLDMzM2Qymcr7U7+S4uiRo3zyk59k79697GrdRfst7TTHYvN8U1p3tdIYmUO6kc0RNm3axMTExLr5Cfq+jzvpcrFwkXrqF3E0a4UMnLxD+lSaCxcu0P6Bdpp3NCMaxDWtt+/eL/azI6SQ4oXsBQZeGmBoeGhdkPq6++G5nsvsplnOj55n27Zt7IjvoE5T+eTWi8PzpErJHo1GF71e13XF212Gc6v+/DOnz/CZz3wGvaGBj/3qr3Jbayt+Y4Tc+LhaAFd4/8L7D9/zYT772c/y6vCrXJy4SMEpqEDtpSDXBfexWGze68s+UVpYY3p6ep7x4c4776SxsbHy+t995He5seVGfvjDH/L000/jeeoZ7fsfPsLX/vBRCKkv2b49uqg/dXV1lRjnNbfezsxQ9IucHz3P8MgwE+7EukZgOK7DxOAEr7/+Ou23tbN7126i26MqImCjZCXZ4PezzPLG2BsMvTLEuZ+dI5fPVWparGtEzXr54UlXcn7kPPpmnWg0yua6zXP53GqIBKoRXvXfr9t+HYBSbAve7zgO27dvn/95LLYe/tmf/RmxWIy/+/oT3LJJUA+8Gqrj+Av/yMSlS5d9/+XuP9T5ISKRCP9w/B8YL4xz11130bCpYWnItao/lfRWVa+PxWIAdH6ok3/T/W+u+nkN4QYOHDjAgX97gNJMideGX+PpI0/zzDPP8O3kbXz6nnuUjg2FFr+/ynq71hyeO+ky9PIQ2ZEsE+MTa+qndaX70nQJ13H50Q9/xCuvvMLNu27mfTe9j8ZtjdRr9YRK79a4WHhfF6rD930uuhd5ZegVXv2XV7FfsyvJet+K2Ol188ObCc1gv2ZzJnOG9D+lGS+MryuHd+N7b+SGG27ghRdemPf6S+4lfvazn3H7L99eeX3DpgbV/2k57/Nfe+01bv/l29kiNle+46J7iRf/6Z+u7XdXdb8pvIm7/tVd/P33/p7e3l7uvffepSPXBRzeQiT6vl3vY/v27fT19S16/+Nfflz5Ts3CG+Nv8MXHv8jI6EiFI9t5007+w+//B0KhEK/lclf3wyv7ba0hsivOFBl7Y4zT/3yaH/X/iJf/5eV5NTzeiqwqxdkir77yKidOnqDn73s49U+nGHlthEk5uWYc39v1flJO8mL6RY49d4wTz5/g3OC5eZnJ35KsOLX0w4vjYRa9eRxevAhWVSqg3GiOF194kR+e+CE/y/wM95KrjrZr7IcXIsRv/MZv8IMf/ID//vR/Z0pO8frrr/P5z32eSCTCJ/7HT1Rev/PGnQAcO35MKQNUAPQtt9zCCz/uI58bA+DVXI7/7bH/RLMZ+E0tgcMr9+eeD99DLpejoaFBpQZfinxcGcmWX6/Va/z2b/02P/jBD/jbv/1bCuMF3AmXr3/t63z729+m+T3N1Ifq2bZ1G//8z//Mf/6T/8xPX/opU3KK8cI4//df/CWzs7OkbrutmpUgPLOgP1ymP6scv1lUDGsddUy6kwy9MsSPn/8xAz8ZYHxsfB6yWzM/rSXeF70ir46+yo9++CN6v9fL949/n7PnzuIUHEozJUozJWWNvJYf3zvg/kp+dg2igZM/OMkvXv1FJSnsWz5+teLw4ngc8FSm46gvEYDpS/YBtg/P6jq5ak7k3ATnz5/nptab2L1rN+YOky2bt6ypH95HP/pRJiYm+MY3v6H84IKws6985SsqPCZ4/Y7mHdx///18/Wtf5y8P/SX33nsvf/THf8R/+aPP8Nh//hx3P/hxIrpOQzjM537nk7x6YYynjh+nfhZmlsDhzczOkOxIsn37dj58z4fVwlgqcr0GkiUEv/axX0NOS/7mr/+Gb3zjGwC8973v5Ytf/CIfuO0DzMzOoIU1Hn/8cb70pS/x6d/7tFLYgHn99Xzzf/9j/tUHPgClEiFAzJZoYobxmXpkPRWDSa0iMMqE9mxpFjkluZC7wCuvvsLLmZd54+Ib8xbLhsqk7ENRK3L+wnnOj59ncHCQ683r2XHDDt7T8h62R7ezJbKFhnAD9eH6uZoj7xAkV5opMTU9xZuX3qRBb5gfm1sHoVIIrUHjzYk3N8741coPr+uSx6d8ieGDo82VvxM+2Bo8qQn6GqOL3j9dmsaIGbSYLezZvYf4jjiN2xpV9fLL1JSoBSc0XZzmwusX2BrZylZj6xVfP/7GOO6bLtuv2862LRFuKEFzqUh+LM+b09O0XH89QtOYCcHroTper6/nTZbGaU2+OckDDzzA1772NVp3t64JBzY7M0v29SybGjYpv60rvH7SmyQ/lucGXef2qEFjoLjrZ2E6BJtm4c0QvKqFuViCmfrV+9VV35dmS1wsXORC7gKZlzOMnh/l4vhF6mfrN2xm5Kvd1zfUIzRBU7SJLdu2ELshRmx7jPj1cTZHNivOb4Ef6katc1tdPTBEiKJf5E3vTcZyY7gTLqPnR8k7eSbGJ/jt3/pttm7bOu/9P+7/Mb0/7N0w47P8urRXuX7hkkdSShYWfe/X4HCjIIN+xfeHwiE21W2iyWyiZUcLN+68kZYdLco3rSqrxtVqUKz1NTwDbaUijbPz5ZMheLWujvG6emaW8Dl+0ecrX/kKmUyGb/7FN99yuarl2zE7w45SifpqeiAEuVAdr4bqKdav/nvKSGfi4gQX8hcYeXWEV0dfZSw7xptTb27MKmiruNaV6mjY0qCSi8aimDeY7HjPDvQGHbFZsEnbRJ2mikZVvBfewmpjM8UZSpSY8RU4kJMSWZTkfpHj/Ovncd5wcFwH6cp5nGpoJsSjn3mUcH248nmyKPmvX/yvG2Y8ek/0hmrmh3dYB8uHeJVbiqPBWSGwq5TdZd9flExpU4wOjzJ+fpyBfxqoKL+b3nsT0ViUSGME0SAU8ltDP74r3Zfq4Dx13DwzP7r+UqiOSagou6t93qd/99NkMhnC4TBf/vKXN1Q+vGI95GfACNXROFuaZ3zKhqgou5V8fnGmiD/j4064jL8xzvCrw7z2i9fIv56nNF3CK3pvOyS31PtN2ia8Sx6e5/H6668z+i+j+Pg0bGnAaDSIGTHqwnU0Go00bm5ki76FkBZC36KzRd+C3qAz46vECsyofIIlv1TJalOJAAlRsRZXkFlJIbOSrzjF2eJsxa+REExPTjMtp7n05iWmilMUp4pMTU7xhvMGclpyybmEdCUX37xIcbZI0SteOZ+gNsuXH/8yf/xHf1zxUxRhsbGq2wGhzrs7Z3X0ygT38Fjp/ac8j25fqiMt0CMEhzXIhVf2eaFQiJlNM8S3xYk1xTDjJo3bG2mKNtHY2MjmzZup0+qoo065T6Dy09UzR6zX8l6UIFEqsiVAP9MhGKqDi3XhSs7Mq73/9ddf50L+Artu2oWu62ve3+Xe1wPbZ4rcXKXTR+pgtH5p8pXvZ4uKj7t06RL5i3mcMUfJ/voFLkxcIDQVqsSFrma+vZPuNU1Tuefqp2nUGmloaEAIQSlcYnP9ZhoaGmhoaKBer2ebvg1d1xFCUNdQhx7Wqa+vD0qF+NTN1FEsFpmamuLS1CVmvBkmJyeRUnJRXiQ0HWJmZobp6WkuTl0kNBWiWCwyMzPDJf8SYT+8YnnCW8P84SN/WLk/8v8e4ec//fmGeN69J8qFuGvUOosej0hJ3AepwSFN0KPryBp9fn19PeFwmM2bN7Nt2zauu+46rr/heq5vup6t27aiCx0trFFfV6/SS4eoKMKafD+wa2aGpmCxvhmCobo6LlVnnHibN6M0Q6KkihQRgrN1dVysq2em2h40q6ZMqVRiZmYGv+gzNT3FxYsXuXDhAvmxPOPj4xQKBSYnJ5menlao4t224lZXV1e5hkIhQqFQ5Xfl++rxqR6j8n15kylf16pZlsUnPvEJQLlA/fnX/3xDPENViLuGmtQhKHasgYP6kbXU1DM6MzMzSCn5xfgv0G21s23evJnZhlmu33Y9122/jm3btiEaBdu3bicSiaDrOlqDRkN9g6qLEQpRorRsZAj1XAK2B8rvYqiOYvCajYTUVnMvgUmgEXhzdpYCIXx/hunSNPjgui6X3EsU3AJyQuJcdJi4OMHrF1/Hd30mJyeZmZl5F7nV+P7N0pvo6G8LZGzbNs+/8Dx3fujOitP/RuifstLWEOEplAddvkdag95w7dDdcnfDMhpsaGhA6IJIJMLWxq1sv247xjaDzVs2V5CipmlzO2c5guFyeTBDIepLYAauGflQPbLu7YMSyrv+5X4/O6usp9PFaULOOLdMTPA9OcPYpMsbb7xBoVBASlk5Gk1PTzMzM7PmaOHd9vZtBw8e5L3vfS9/9Vd/xfnz5zcEwqsph1f+TacWJeeDjdywO1H5aNywtYEt2hYaGhrYEtmCvk0nujmKpmls2rQJTddo1BsJh8PU19dTCpWIhDapfP1hjZAWIlwX3jBIrVgqMuvPMuPPMDMzw9TMFHWzdcyWZpkuTjMxOcGMVPGpxekihTcLTF2awnVdpqenmZiaYGpiiq0Tk4zMFt9FWu/er+r+kd97hAvZC3zrqW+98zi8chNVFr63I1dSPubW16vi3mFdKcftW7ezWVfIMBwOV8K7POkx489QVx8gSy1MvVbPpvAmwuEw4XAYLawR1tRV0zTq6+upr69fxL+UOZbSTKkSOD/jq6tf9CkWi0wXpykWi/i+j1/08Wd85d0/O6vI6ukppqemmZqawvf9ChLzfb+CzGZmZirIbnZ2ltn6WYyIgYgIopEoQqhRdFwHz/XI5XMV5823UxNCYEQM9Igi+YVQVjvpSgpuASfvvC3Rk4gIDMNAF4FcmkDKQCZHuY1shBYKhfjdT/8uX/lvX7mm0vAiQAQQQdolP1Airo6eZ9XzryYcXjwWx9pjEY1G5wZAE0gkSCpJKu2sTWG0oBbOBt6Zykc0YQiSe5K0tbdhtVgggiSnmqiYuPGpLJ7sWBZ7yObcuXMM/2IYOSPZHNpcIZdlSKKjVxRc+Z7K5iARVV6MEknDbENFAXp4iFlRIaEnZycRs6JyJJ2cnVy2vFbcoi3RRmJPAtM0KwtnnjNlIGPBLZAbyWEP25zNnMXO2ej+xkQW1i6LRHuC5K4kenROIVTGrSyXlBQKBexRm0wmQ+ZcpqIoNtr8FBFBYk+CjvYOLOsK8zFAGY50yGazZEezZDIZ7CGbgl94S/o/OzvLN/78GxS14iLrL80g20HuAdkUICUt+EGqX/iA70EBxCiIQRDndMivI4cnIoLErgQdyQ6sVot4LF7ZadDmMhNIX4KPIrhdqRSfbTNweoDMmUyl5NxGavF4nI5kB4lbEliWhRk3MSIGUqr+F9xCsCEJhRoiCjXgq2ws2VyWzGCGgVOBjP7Gk9HaaZFMJpWMLUpGhXwcHCnx/ELltbomMLQoQhg4rqq9kcvlOJs5S/pUmsxQZmMgPw0SexKkOlMkWhOYcZN4PI5Eqk3Jl5VJr6MjEBWF4TgO2XyW7EiW9Jk0ff19Gwb5GTGDjmQHyduSaj7GTIyYoWSSkgKFis+Zjj6nBCUVuWzbZuDUAOkX0xtiPnq7PORekAmQzeDFAU3OzSNNeXkAFRc3AN0F8gKRA3EaRL+Onls68ls2hyciAmuXRWpvimQiibnTxBACe8jGyWaRroMnqzouBLoQGNEo0XgcI24ifUl2OEs6k2agf4C+M30bYicVEUHytiQdeztIticxYyaO43A2c5Zczqbg5sD3kNIBbQ4CCS2KiBiYMROzxcLaaSlL1bCaZD0ne3BGnQ2BFIyIQaIzQdcHu2hrb8MwDBw3i53PkHVspOdQ8AtQvSg0gdCiRBsNzIhJPGJhGhZSQmYoQ19/HwOnBsjl3iLkrnlYMYuuu7vo2NtBYlcCBNjSJutmyfk5PN9btNAFAl3TMYSBKUxM3yRuxLFzNpl0ht6TvWTOZCjItwYZCaEQXeqOlJqPzSYSiS1tbGkjpVRysViuqIgquTQTUzMRCOxhm3Q6zbMnniU3nHtL5p9ngHOHB3tB7pF4kUCxaQH95c/fwKj+nTZ38BCAnhOIDIgfgUjr6E6NObx4c5xUZ0rtoLsSSNfBPn0WeyhDdtDGyWfxXLXrlBeMCBSeMKIYsTjRFhNrVwIr0YaIGWTOqInVd7KvUjznLUF1gWxdd3SpieVKzmYGyAylse2zOLkcHgV0jUXHIs9XQxA1TMwmk3hzgrZEB4k9CfChr7+Pnud6yJzLvOWorvOOzoqMWdfGHk1jj53FdjI4bvaqu7/QBEbExIyYmNEEiXgHViyB40h6T/bSe6IXe8hedx4rsStB1z1dpPamEDGB7dhk3IxSeFLJJK/CJhsYREWUuB/Hilm0iTYMYZA5l6H3eC99p9Yf7cVjcTo6O+i6owtrj4XUJLZrq5+yXFeRqYxeywovYSSwhIVAVOZj+kx6/ZC5plCdczfITvBiEhlwdFJbHtdfrfSED/qQwDgB4mSA9q6B8Ooty/pcWROGmX/GDhNWR4XdCfbt28d999xHk9HEYPon9P/9MU4918Pp7x9j9BUb50Ie13GQrqvi7yYl7oSLM+6QP59ldGiQkZ9lyA3b5PN5qA+TuKWd3TfvRt+kY+dt5KSslLS7Yn9qfG/ttPjovo9y3333Ed0aJfNyhr4fH+VEfw+jr/Qhp/OgScIac9WnKhYOCGsQ1nx838EZH2H0tQzZX4wiJy9hNJnc+v5biRgRRsdHcS44ay7P5e4TuxLc+9F72XffPvStIU6/1sdPfn6U/ld6GMqfxpWOCke6SvNLPq50yE2MMDKeIe+O4s/4NF0fJ9F6K5rQyOfzOOPOusgnDEHql1Ic2H+AO3/lThzNoS/fR3++n/REmtx0DlmS+NdY1RKJ4zuMlkYZkSMUJguECZPYmaDFbMEv+RTGC4y5Y+syXvHmOF33dNF9fzfWLosROUJ/vp++8T5OT57G8Z1ryuTjI0uSvJ8nO53FnrSRviSyOUJHawdNTU2MvDFC/kJ+7debgEKbR/7X4dLdEn+rj6wDWQdu3fJ1rl8NBOuAmM+MqeFrLpqjE3au3J/R4dHPVxRe9R/L90ITtN/SzgP3P0DqV1L47iV+8r0eTj59lPTJXpwLefxluGH5vo+Tz5MdHCQ3NAhamJb3tdLe3o5epzNyfkTVbb1Cf2p9H2+O8+CBB7nz7jvxpc/z/cd4/uRRzr3chz+dX6zgrmniBep83IksI6OjOBMO0etMbm2/FTNqYts2jutAaX3kKyO7Xz/463Td1YUrx3h+6Bme/9mTnLtwesV8jl/yybtZxiZs/BmJaVi0t3YgNgtyr+VwJpw1lU9EBKlfTrH/wH5ab21lcHKQ3gu9nMyfJOfnrqkQrqj8SpJRf5S8m0ffpNMab+WmG27CnXbJX8irDXkt52M8zr779nHffffRuL2Rn0z8hJMXTnLaPY1TWhnK9PFxSy4jcgRZkkQ3RUnsTGA2mYxlx3DyarNbk/ESUNjj4TwE3ockUgN3GtxNqweXZQOuD2hbfUI3gL8JtNEwYffy/bGH7c/Xx634566kqdtvbefAQwe4PXk7Y6+NcPLIt+j79jPkRkYuX6F+OYrPyTPy09NomoZp3Uji/e24ky4j50fmTay12nkMw+DBAw9y7z334k64PHv8MOlTz5AfH1y9/bsO/JKLk7cZvZDHek+C9lvaiRgRBocGcSfddUGy8VicBw8+yL1330t+YoRnTx+i/+XjOHKsJicVd9plbGKUgnS58QaLhHUrbILBlwcrBqlay4eAvR17eXD/g1i7LTITGY6dP0baTa9Y0S1sDg7ZySyNWiPm9SYtN7Tgui4jr42oWNM1GC8REXTv6+a+ffchtgr68n08n3+e4enhmsjl45OXeXKTOUxhkrgxQeO2Rn5q/1SBjFrPRw28mzzyD4F3uzqAS+aMEbVqZcSnRSB0g4+PRBvSCU8v7p89bH++fre1+3OX09Tx5ji/9T/9FslbkmSHMvT+P09x6nvHcF23Nj0tKbcAO30K0WhgWjfS1n4r+XyekfMj+NP+2iEfDbr/dTcPPvggUkq+892/Jv3PPbiTY7UdjJKPnMiSyznc1NpGe3s7U+4U9it2RSGsFRISEUH3R5SMzmSO75z6b6Rfex7puzWVUfoSdzKHLLpY8TYS72snl88x+PLgmsiX2JPgwAMHSNyWIONm6Mn1MCgHa047uSWX7HQWURK0xdto3NJI9vUs+fP5NRmvO++6kwc/9iBGzOD58efpHe8l7+drrBx8XN8lN53jps03kdiZYMqdIjucVZtwDeXxdoCzz+fSPcqIma9bO8qwovQ2Q+g6gXbBRx8OL+qfPWx//rIcnhCCAwcOkPrlFG5uhGPfeor093qQ07Xvsl8C+/RpjPe0YL3Posk0GRsZY/DCIOHS2iAfa4fFI595BCEEx773FOl07ZXdPO5rcoQxx+fW93dgvc9i8GeDjF4YnYeSa4qENGjd08qjn34Uv87n2EuH6H/l2Jq5JCg/vRxaCKx4B7tbd9P7j73Iidoi9SajiY/u+yh33n0n9rTN8xeeJzO5dsYg13dxpUuUKInmBACZs8qdqqZIvDnO73zydzB3mPSNK2RXa2U3D+lN5/F8j5vETbS2tjL8yjB2zp6nkVYjjxcBp9Oj8HEJdeD44GusaZtTej4zTRqkfXR3iRxe+y3t7P+3+4lu1un5u29xuvcE7uTa+e/4vs/I0CDWzW0kbk3iTDpkR7MVPq+myEcIfvPh3yT5/iSnz56m9/tPkHeyazsYvo8zPkhT06207myBOo3BVwbXRD6A+PVxDn7iIK03t3L65ec5mn5izf2vykqvJXorVryVcCnM6TOnK1lSaiFfqjPFvffcS3hrmJPjJ+l3+tfcwOiUHDRf40ZxI0ajgTvhMjg0WNPxevDBB0ntTWFP2BzPH2fUH11zuUblKDE/hrXdQg/r2IP2PE+J1cjj7/Zw9oO/w0e64EbWxxjsA1odsMmncVpD/2l4EYdXV3bGrNaEB/YfwIybpE/0cra/D6dQWPuJlc3S+8wRcsM2qc4UbYm2Sn8W9m8190bMoPuebgB6jx/CcQrrMhhSSp595qs4jkPqjhRWs6V4jhrL52keZtyk644upHToOf3EujmbOrJAb+YQAN33d2PEDDytNvKV/SStnRYZN8OAM8B6tYyfYUAOYDVbpDpTiIio2XgJQ9B1dxdCCPpkH1k/u25y9cpeHN8h+cEkVquF0MTq55/wkK3g3aKMFI7BujYJYIBzj8QzFvevbn7gP3Ts6VDOs1IycLIPZ2T9fKsy/X3YgxkMwyCxK4ERM1jYv9XcCyHouqMLNEifSZMds9fV8zyXz5A5rRZqW3sbcSNeU/kATMMk1ZlSz3N4ANtZv/GTvsTO22RG0wghSO1NERXRmsiX2KMiXxzfwZY2jr9+vnGO72A7NjknRzweJ7knWbPx6r6jGyNikMlnyLm5q/rX1Xw+yhxnc2crz9dsNlctD80gbwng1lvgWls2jngRkHu9Rf2rW6ipU50pDMMg099HdtRGrmPYkHQl9otpnFwWq3UuaqFWSE8IUVEGA+kepCys+4AMnOtDSkkymSQai9ZUPoCoESWZTCJ9h4GR3vWfcH6B9Kj63tQdKYyIURP5rFYVAmdL5YC73i3rZ7GxicaitCXbajZeHZ0dCCHI+BkV5bLOLeNncHBItieJN8dXLY+Mg2wFKUAavCVNAkTAuWNx/7SFmjqZTKoBeCmNk706vO68v5sDv/8omf4+Dv3Hx+Z+v/8AD/+nz17xfY/9+gFyg5eftGfTAyTv7sIK4jzTL6ZrspOWw3WsXRb4YA8OrDiWV0SifOFPDiN9j8f+44Flvdce7Ee6BaydFkbMqBlSqA4fM5tNpO+QyS2d4+pOPkxqVzdGxMRxsxw59QTp4d4VKDzJ2Wwf8Ack9iSIRqLkyK1OPg2sZgvDMFTMq1z5sa873k3KSGFoBo7vcCR3hLSTXhrKkzad8U4SrQl0TZ9H8q9IPk05hQPYrr1sdLdSWebNR9fG8z3MZhUpVB2Xu6LxagIvLucUzzLbZ3mYh+nGxMQmy2M8wVF6l6/wNGCPhGCcyv2bx+EZhkE0FkVKSda2r6oQ9v/+oxysUnLzHuLpAZ788uOLfjIv9uM4zlUVqZPNks1mEUIoBLSgDNqKd1YNojGV9iiXzykH4BW2h//dZ+fF0y7reOQWyAYZY0zTVOlwasThCSEQURVWlHWyOEtEsJ2JA+z/4Kew8xkOv/A4Wcfm4bu/gBVLrFDGLLl8TqVmajEqqaau1H8v7uHd7V3x74ZhEG2MziUCWOGxr9PoZH98P7Zrc3j0MFmZ5eHmh7GEtYRFJCnIAo50MCIG8Xj86uMhwLvFw9vjzZvD1fMxHo8jIkIlZfALy5JrNbLMGysccm4ONFQSiYi48nzToHBPAW+nV4FK1X/3IlWobgVD9DAH+AKfop8Mj/A4NjaH+QJJVjYPvQgUdl6FwytnzXDyWaT0rug40/XvDtL18f0c/uLjFHKLlVdu0Kb3bw4v+onG42T6+66aq0tKqb7flcRjceKxeE2Qj9CEUjBANmfDgom61Jbc20ViT4rMmb6VH4+yNviSqBElHqmNfGVi34ypIHNnGZbnrj37yeTSHDrxGP2ZIzxx/FEcN0tX+8GVyxhwh2bMnKfwLsf58DGQn5B4/4sHO5m3Cejo6jMiAsd3VnXs64p1kXEzHBo9RL/TzxPDT+D4Dl2xriWj14IsgFByXXE8BHi3eUquT0q8T3h4H/QgVjUfEcpwBStCrKuVpboVZAHpSzV/Iubl55dAbUofB/m/SryPe3i3eOiiSn4DiAX/XwEV9in200+agzzGIY6wj0fJkuVRlj8PKxpm/vJiXj48s0UJW8jlVNaTK7S+o0fIDtpk+vvYDaUcQQAAIABJREFU9xsPLW1Hur+beLPFoT/502t31nGQbgFd1ytHoiXlu/pVIAz6aR1vQb4sqUnFJ/lQKKzsSCSE4MDHPkXvyaOIVfgVSbeA9NXxs3qnvKZ89wMF0F/S8dzFf49rcaKRKPiSwhIXkRBRTMOi98zh+Sg9n1kxwlOLKFvhFNGU9U4XgTLQ5lAOrSATEnaCjElEi8DLeshhicgI9OG5FFyXy3qy5LHTBKYw6c33LjrSWRFriYtI/YtqUURUzC1ywIvMR0LSlNCCkqtZQhKwgTOgp3WkK4k2RVV6KpxlobtayLIQ5QFEG6MK4UXAMxYAAhEos+ZApp0S9gKngQwwFGxUorzeltcHgygJLB5n/jzsJ0PnChEemoCmq3B4RsRQyTsveVfV0NKVZPqXh3BSD+zDPpfBTl/bncC75IGUlQy1S0E6/CrI/VI99FuAU8EgOGq3ESxOALnctv/XHwUfjn77Szz00GOrpVURmkpRtCT57gf5MZVUldZAvlHAXcC5LHOimYZyR8gW5nOqBTdLcmfXXF3P5bYgF6LQ1AKiGTzTUztuNZkdrbo3QH5IKpkctZC873qLaI2VNFOYSs4FG0HBL5DUkgjEkpSO1FSNU13oEAOv3VPy7Vzw7KNzi5+Y+pE7pRq7ZoieiFbyRi57zGoky2IFocbAi3lKQS/ol4wG8y8SyGQEMiVBnBAwpgAH2vJlSqCyuZxl/jy0ybKfrhXKJCvUU3l9aPOQxBpZZOOtFtYtSY5+7YkVqIagiG5517nSg7SCQYiDjAcTaxBkTiIGBWJodasm0Z4i9cFunvjaozV7TjKo+bEk+ZoDxRCpkm8E5KhEpAX66MrGcF6y1updXzoqmaSIIt3syhaPFoyfAExgF0hLqnHSFrzWr/pdkOpbCgkv1WZelrNJL1w0ju9UkmYuV7F7EQ+5UyLiAtkqFy/0y8m1S9E2pFkxH7kWspTnjtSlci1JystvNP5iBUkkmIuSFfOr0SvIVMBBIDCJYpNdwRpbMC3nHfvKD6nGYSBdnziIlJK+o0eWsVhUBt7yDum1ewq5LcVrO0B5co9USOEc8AwVI0y00ZibjEs8yh78+B/Q13+UTKZv9YtPGAhtrj9ec7Cj7lyifAbwIZAflJBXSt57zqskhQSBEDpvZdO1wB3F9RRiC+aqcMV8hCdAtsj5cgcIT2SEWkhCoUVd02s+N5eraESQdty75KG7OgwD+UCuBQhP7pqreI8MUGsexGkBeZBNsnL6ELWAsavcDLyiSqVOUTlEL3rWAuTeBSrEDU4aQyDGQHgCb430yIpkc6/C4RUuKfLSiEZVsstafGFE0HFHioETvUsuLKI3RtWCDeoOeBFP8SCt11AIkctDdNksKZgFCmMqHbYRM5d3lP3YI6BBz/HDGIZZhY50DMNEysKyXFyiURM0QcEJ3hcLeJ4EVz++aZe5jynUJGIChlRab6FBdKm8lC/nIb2KThXGZZHfklF9QH47joN0lGLWhxdweAGpLO4RSjm4wDCIQYEclpBR7ynElXXU1EyiWnTFaLp6cVfkDBTzUpCJQBAliucHRY3yio8D8NLzOS/ZLivHPkbV8VwMKwWuD+kUnAJZQ+0CpmauuywL3yc0gXQlXk4pcm/4MhxeJ1D2bcsrucSgUDzeGQWfcIPIGH95PF7hCjJFg92xwMoQa3mjvSyHZw+rAOJos4WIRAOWdXUttf8AImLQ/92eJaM7I2YgDINCoUAhX1A7aX+wQ15J4cWDSRZhLllWeUfNCPR+nVxEVd4y4xZC6EtWUm2JTuIxiy/9H88u+tuX/uxZen90lCf/5gtLPkIaMROhgZNXykCXgXy5qyi86mOGP4eCyIPoF+hDOo50lFJHYEbiSzraZPNnkb4k2mguMmY4bm5FztlC04kayt8xm80ipVQFf+Rl+EkXvBYPzGDxnFRKTnfmXuPkHbyCh4GhFucK+JxskNF5YeSH0ASOdK75nMpZhA1hUHALFHKFMuOvZHL0xQoiAzIrES8K9FO6UhIL1puUypi20K9vLWVZpMSDz3EcR7lruag1twBMeJqnxjAH4pSANOjn5sYVDWSeFaG7NGeRSCzMBctaGS0dljcPRaDwRE6/MoeXy+UouAWsZgsRU/5Tqy200/mR7iUbK8rHx2hcOUA6jqMCmn21KzJ6ZWumd7enEJKcU3KcUzpbz6nJVkAVoIk3xzHNBNIdWNLkOPz045WIgXLr2NuF1dzGkW9/lVxu6RuDaZpEDRMnqHRWkAV0qaO/pMO5q8j38YDfK0+404F8Iyj+LoDuOSdHLp/DMJT11c5nronw7HyGRHOKnvShOSUfT2Lnz67geKQMIUbEwMmrIjILs3DMk8/x0E/oSo5zyvo8jydDLbJcPoeUykJqaAY5P7dsVGRLm0QkQQ9zm29bpA1b2kvaqMyImpfZsWwl0P5K46UP6XjPeQhfWZovJ790JdlclsSuBHERv2bq9lrJshDdmRGz0peCe4UaHi7of6sjNYk4JdDPKAW90AYg86rYznKjLCSSNBn2keJPmZuHXSQZ4OzylR2o0o45D6rkmcfhqQgEGzNuYiUS2GcyyOzKvdoTnSmsPQme/OKfLl0hWBZGk1mpAFZZLAGquaI1MwPiFqFA6QvBUWNBhh0pJQPpAbqbu0ne1kV2JLOkY3bm9GLezmrtwIx79Pf3LO+Z7ElhRASZcyo7xTyD0dXkSwMJEGMBCjozp+TmKQjX42zmrCr+YnVdU+EB9GWOcPCOx3jojsew8xk6mjsxIiaH+x9fgbFCkGhRvmAD6YFFz/ey8jmgv3h1a7U9bJPNZYnH45jCVM6yy2x9+T4ONh/koeaHsF2bDqMDQzM4nD98bRpCi2IKE+nIebU7rmZd14cW86gLX59Op7F2WkpZufaSFflqZJl3eom0VYr8ZMeyV/cW8CH6zavHRhtjkBsWiNskguX5H3+VIxziMf6Cx+gnw346MTH5n3l8+QpPKlBwzVja/hf7ka4ksTeFGTdZTev6+H4cx6HvmWeXfJxNJDswm03sYRu7KnHBtSIOGAKeBv1rOvpx5Ye38PVSqoIzAB3JLoRY32A/oQkS7UFmjHQfhXxh6fK9BOJJgf5/6ugvXAEJBce/9AtpBIKO5q5F3NzlWv9QD0dfeJy2eJKDH/oDTMPi8AuPkxldvoHGEFE6diqF1/9C/7w6r1eT71r3A5kB7BEbU5hYEWtFJH+/08/R3FHaIm0cbD6IKUwOjx4m42aueeyLa3EszSKby5JOp2sWS9t3UjniJ0RiWfzkSmVZKFdCJBCaYOD0ANnR7KrlYVhHnA6Ok8s8HD5JD4/yOF0k+Sp/gIXFIzxOL33LVni6BOPk4v4tiqUd6B+g8PEC1p4EpmVhZ85e9Vj72MeuHEv6xO8/urzFEo1i7U1hxOKcfe5ZxSkuYSet3A9d4+8+ZM5lyI2qY21HMkVfv4PjLp+nWipnN6fslGuL1WzhOJLM6cy8/GNLku8lrvl6KSWZwQy5fI54zCS5s4v0UO81j0q9mSP0Zo6sWqG3taSIG3FyuRx9p/oqc2e1scLOqIM9bJPam8KKWFjCIiOXn/yzN9+7yGF3Kce+NqMNoQls2yZzLlOz2OfMuQz2qE3yliQJI0E2n11yJpiVyDLvtBFJYMUs5Vd7OlMptbkaeXQH5CDojoDY8lHeExzhCVY+D8vcHaNC0UQL+lfnFYMYxuCaLagdzHEdkh/pxgry0q1HS92jKjXZw6oSvHQlC/u32mvBLXD47w4jpaTrnoeJRuPrg+5ElAP3fwohDHqO92CP2jWVq/qazWc58u0joAkOJB9ZNxcVM2LStech8OHw0+oZ11Ku9Kk06TNpLGGRNJLr5srRJtpIiAT2sF05IdRSrp7v9qg8iZEUlmatz3xE0BXpwsBQJTaHazcfxbCOOLkylLfaZqCUrfiu+v6F/avTw4Fmrroe+e4RRabeliSxN4nRFF3zjsZbLZIf6caIxek9OVfj9HL9W9UVnd7j6vONiEHnrx4gHjPXXNl1f+Rh4s2WOuKf6FOuGmshX1iFLfWd7MMetjGMOF3tDy3paLuq8YuYdLUfJG5Y2KM2vc/1KmNTDeXKDGUYODWAdCRtRhtJI7nm8zIpknTGOhEIMqczZF7K1Hy8ek/2MnB6AKEJUvHUshMArKR1x7qxYsF8PDlXe7cW8uijIPqDYtkaGO76KTt8YBjMk5fvX93lNHRuNEfv8V5y+Ryp+w/QcU/3vADwmiuEiODAv/8U5i6L/pf6SafTZMeya4aApC954i+fULtqZzcde7sxjOgaKTtBam8XqTv2K8j+zSewR+01kav6msvnePIvnwQfum45SKp135opPUNE6WjtJrmrG8dxeOL/eoLCpULt5fKht7+Xvv4+4lqcVCxFIpJYs3lpCUspoIhF+qU0Pcd7KHhrI9eTTz9JdjRLIpKg0+gkrq3NyUMgSEaSpOIphCY49HeHsIdqPx85B8Zz5fXNmmNxo8zdDUP8b4Lw1Mv0q373+1TVsnB9UOUnuGZzWcwdJq03JzBbWrjkOuRfGVxWHdqlKoT9jzxCx1134rguR586yumfniY0G+Jy/arV1c27yJKkLdGGZd2K67oU8qPI6dphcCMS5fZfuo/u+x8mIgyOHjnKse8fw51w10yu8pUSZMezyGnJ7R+4nZbYbgqTY+QnRq5ZdHt5ys4k1foAXbcexJ/0OfKdI5z8h5OEQmszflJKVe93W5TErgRNm5rITeZqngHZEhbd8W4SkQSD5wY58swRTp85TTi0NuMlHYmcluy2dtN6fSs+vnJTKcmaKrtEJMHB5oMYmwx6vtvDseeOkR/P11wefToMTpjQJpA3+8plpW6Nld2owPiuRmOfftlxUnVpm+OfC9eH8Yoe1dfCpQL5fB5ju0HrzW00vaeF0GyI7IhdKaG4qqaBcV2UBx75PTr+9b34dfDU3z1F78le5KRc1J9aXy9NXSKfyxPeFKa1tZVWqw1NCOSbLs7E6itGxWMmd97xAF13H0RsNjj2/WP89eG/JpvNrqlc1dfQTIjBVwaJbo3S2prgxqZb0cIaY24OOb36c4ZlWHS1P0hq9z6Y1ug93suTTz1Z4e7WRK4pD/mmZKwwhtlk0n5jOy2iBb/kMyprU/wmqSXp3tFNa6QVe8im59keTvSdgGnWdD7mLuTwSz43vfcmLMOiaVMTzrRTE2VuYHBn7E7ui99HTMToPdHLt576FoOjqiDRWsilT4Xxz/uEr9Pwd/pEAM0JIjDqaq3sQBzX0J4FXV6+P6OvjX7+iggvXB/GmXBwHRcREbS9/1ZMy0LbojN2PodcRX1aIQStH7iVj/77T9Fxdxc+PkeePsKxE8dwHXdNkU/1VUpJ9nyWUClEi2VhWbfSdJ2JX/JxnGyl4tZyUV3i/Snu+/BvcmvyLqgTHHvuGE8deUop2HWQq/rqT/vYozZhLUyr1Yp1/W6aGpqQvosrCytCe4aIktzZxZ3v/y3abkwhJ3yOPXeM73z3OzjjzprL5fs+zoSKKtG36LTf1M4OsQNDMyjIAm5pZXMzrsW5d+u9pK5P0RJpIXMmwzPffYaf/ONPKu41ayrXtE/2gopMaTFbaL2+lWhdFG1aw/XdFScaaBWt3Be7j9u3305Mi9HzvR6+9fS3sF+zK6VQ10SuEuhuGO0XPqHNGrLFR9sEmrt6pSeYy0alDylkF/m+TqNz5f5cFeF5RY9wKEwunyOfy+Pj03pzG9bNu2na0YIQAvdiHrmM8o0iImh9/62kHniAO3/to1i/1IEz7vDUU0/xzPFncMfddUE+1dexwhhjF8bIT+Sx3mNh7WzDfI+FGd9NRI+ourLXyI4sNEHs+hbaEylu7/wod3XeS0vzrYyNFzj6bXWMtW17XeWqvk69OcXga4P40z43vWc3VryVlqZWorqJ0BqhJHGvgfiEJmjZ3kpix13cdXM3t1vdtGxtZeSVEXqe7aHneA/5C/l1k+vSm5dwCg4jvxgBHxLvS2BGTExh0qQ1oZWUkvCvEa9laAbWZovb626na0cXbUYbUaL0nujlme8+U/FLXS+5ChfVySqfz2NeZ9Iab+XGyI0YmwwifgRfU8W0r6XkYlqM1s2t3Ln1TlLXp2jd3IrruDx15CmOP3ecsz8/Szi0DvNvykO/pOMP+4SlhnyvjyZUOUUxofq7nJq1ZUUXATQJ+otgfEeDk9DoXL0/o6+Nfj7UdXfX7FKOn1azRecdnXTd0YXZbOIM29iZDPaQTXYwQyGXxXEleFUpx3UdEaSNN1ss4rssTMvC3JVQzren+uj/Ub/y13LX2X69cOIbBh3JDjo/1ElbexuGYeDks2RzNtkxW8VzBplhq62v0YiBEYsSjcYxYxaGEcVxJWdPn6X/hX4G0gPz/O3eahlTnSlSd6RI7EkgNBWX6bi2Sgl/KTc/yaamIgyEbmBETEzDJCriGEJFwgykB+jr7yNzJnPNlPlW0UOgknFIdGQweQUq9CcXXjk1UpmbnV1YuywcHLJS1b64XPp04as8hIYwiIoohjAwUTnm7CGbvv4++k/1kx3OrmtVu4XgIHlLktQdKTqSHRgxA8d1yKLCEXNuMFaanKfoolp0Ti7NIEpU+Z+eydDX30ffqTmL7Ho3LwbyDg/nDvB2BXUvBHMhkzJAfuXfBVZXwdx92c9OHxaIU2D0A0M6+hKGqfdEbyjU+auds3pYV2fua1zNJpNEMkHqgykSiQRWPAgBG7Zxxgp4rqOqnPkeIkjlo0cMjKYo0XgcI2Yqx9ihDAPpAdLpNGczZ1nq96/1NapHMZoNUu0prD0WlmVhNpsYQqisH9KbywStgS4ERiSKEMFkHM2SGVSbwEBmgNxoDs/zNox8ejgoHLMnQSKRUKUPW1Q1MDSQ0kH6XpDeRyVP1IMFJDT1DOxRu+J8ezZzFnvUVrG+5c8verDge9uAbikxA4XnaCqFkK4JhC+RmuAI4OirkEtA5wc7aWttI5FQJQeNmKFyzvlyXmSAjl5JBiA0QS6Xwx62OTt4lkwmQ+ZchkKh8NaPl64Tj8fpSHaQ2JWYm48Ro5IkoDrzjI6uEhxowXzMZbFtG3vIJn06jT1sv/XzUfOQt4BMAAmVQNSrTgtfzqNYVnD+3Mam54TKpmODyIA4p0N26d/f/6P+0NIQ3oIdNR5Tg2DtsrBaVPWtaESlh652fZC+REpJwSmoQPJsFnvUVv5MQ5k1SzhaC4NKPBZX8llKIUSj0SAhZlXCTB+VUisIvLZtG3vYnuexvlGb0ARms4llqXKY8XgcvVFVdps3hlJSuFSoxDaXF9CVUOvlPOsTRY+HpSQZjLfU5l4jfMho8IQQ2OHVO0iXK9MlWhOYcaX0oo0qzXx1slMpJVzy8ByH9LCNPWiTGd6gc7I8H3fObcIL52N5rMpy2bkcZ+2zaj6ObsD5KMBrBtnqIZtRac4aF6M7JCp79iUwhgRiEBjW0VdA0y4b4c3bUYse8cYo0Z0mVksCIyaIGgopVNL3+Chl5zjYtgr+zo5lNxTiWRKyjZqImFD1IoKFI6WSL+tkkY5SCm83uaqRhBCiUsTJEEblCOg4Dp7rVZT4ipAzOt1+gW4frCqFIoGsBmlNcHiVCO+y39sYRRgC0zBBKL6uPC8dJ6tSUzk5cj5vq/GKRqNzICNQelIGFd3yBXAlWddRBanfJvOvYHiIWNWRtqzw3OCo60pMJ7qq71kZwgPiRTDxMH3o0/VKte9rmY43Pu6p2oCKqt8r5pbebfPnQBG6fY99viTuzym7HGBrggENbHRkGCiiriscNxEGs+hRQMcJg3wnPtBicH13fi4L4dUtK0auCJZXYJ+vjigHfUnCK1R2ksu9Pu55pDyPDq+AUWTNIwxW7SFe9IgXIeUrOYV37fcZRfW+jSzXlfpteGqcavW5V3peWTx6NegDnICjyaGKZSZ9SbeUdPseKa9AAo+4FzzXoH8ERg+v6KnFHtxXX40iWH6BLs8j5UssvLfluCzlGvc94u9g+dbqumSEJ4qQxOOAlCoTebBL9wjBE7p+RT4nWVTvMYAeTdATIMKNiuosPLp86PLVoe6IJjiq61c1k6eC8KCzmv62QIQiQFxdvkcU6NUgswT+7FqZL+JFj5QPtqYyazvVnxmgtkTRY7+UpHxIa9ArBIYPCV/SFihAJ0B92UA5Fqq+V1b1pbpfUSDuQ5sPcSQZTSi5yqjxHdSsosd+X6V+7NUUin231RDhqeNIgUcC4rlsOXE0KvlWLxuzCmR8yARkccqXpNYiFrEWyM7zSPkeB6Wk25cYZYI9WGJXep/leXRJyUO+ZJ/vYXgbHMF6HomixyOyUJG12+ea/TY8j66ih3WF14lA2T3sSz4lJfukpKvo0eUV6PY8uvwCVtEjg1JymYCYPutLenSdJzTBl4TgqAYFBAlfnSAelurnYPCzX0oeknBwwe8flpIDvsRD0hNwgpmwToF3DkIpn5i6feiSkigg/XeRW00RnlGEA77Hfl/OmYgDy1E/8CURveYOYxXVICV9iQMcEmJJiGI920PeHL9UbuklWg+7PY9uX03AZzVBzwbddQWwf4GcjqaQ96GroFgjkHGfL7GBI0KQXvBMyojx4YXzpKodFYIjGuTCOvGihw6Lnq0IkHYUDwMwfZW5P+orzz2jbEypeo+HUqAKWb4zeTtRhETV6eOQJt5Fd2uB8FJ+gc7yJK7yiJZlBLSEHSaLzkCAlQwg4W8sza8QyHxlVzbEeD7XfH+fptMXPJu2gDvaiDvcH1xS9EK1nDYwoF39fUFNbLKoOtodl0GEWdRzWJiOUgI5TW0eGW3OcGUHym5RvsKihxOGs0A6rNOjwWENvqrBIQGPa4InhAjuReX3RzX1ehvvipzy2/VqBJzygeDof0gTHNbACb+L2GqO8ERgXesKEIwRTGKBKrPwVRFdEm8VL3rsC3YnG8EhQU38rmrRkoGfmOXP54bSy/AP69zgXOXDAQo1FqCvfm1pYyGqkGyZu+0Nz5dRoDi6TwXPEpRxwka5nvRqG2fM3xatCHE8OnxVtlgGa65vA/Pgb3uEV8CjV9Pp1RShnAUGNBEgA0FuiRyJA5VCayLwhdoomj8TVsjE0eZ+ykrdWGI/bR+ymkAHLFiSdXc9r88GYycXHVeVcrrmPCh66tgYGAhMKRdZ3csLskcTle+xg+9MBlxh0isQL3qVEMR3kceVrd1lI2GXL3F8Sa+mDEzy3eeztlbaah+qbMDhqMm8dKtkmeM54EsKKOS0kXi8bk/xlAQWQgJr41L5OFGELpQFUgKHhaB/g6GZsoxmFSKzgaMBIl0KB9jtqTHMBjKmLyOjUYRPyQJdQRRFX7ARJHxV4yCrCdKov2XD76KVhc/OwiPhK3oE4KwmSAfo+N1ntcYIzyv7OQUPv1zfuh/llLtUzerg4QQoUTBn6d0Q1q8Adeoojqlfg0OaMvlnl4hgC3jKjQLmPa+NtMMVAp4xi7Ku92iCXqBPW2Km6EBBFgIZTZjvH1fm/MLwZMDbpQNq4Nng+9IAvrLYP+RDl6est/9/9yej6GEVlTX7gIQOX1IIaADlXvMusls/hAd0VfE3K0EvZT++h6VSLIcCDmijWMD2+2UrpOCI4LLIZSlc4MGAx3tSE/TqGw/hHaxC6crxd3m+g9Uy9gQLkiD7yUJ/t2RZSYbnsqMYRQ8LFWJmBbywREVaZDRUdAS843znrjb3TDySvjIGCSTZgDLKVEefvNvWD+GVrXROwN9YPsvekfE9LF/VAM8GnNeG0fxhyCHxAk4rCitCHFF/zjm3wMZDeNVOu9JXishepp+aXGDJVul7vODpLagyFtYZqEImZYSYDuv0oPzx+jTwNIVoDkrJAVkguSDS4p2GNJTrzRyi2x8gOk9TaLsn8G99p/kRvm0QHqj42a4FPN5SUV51xIUJ9GqCwxvM0lTun4XinMr+Yktt8SLsC6zZdoCCN5qvYdkaLQLerm8FflydAcID5Vc3gI7Aw1kBvyQWIBwL0MtUQIByVNSFQn5lFPl25LFEsRwR4hEPQENbgOhkFU9X9iN8t72FCE8ZKDzSQSykQHl6J4vekj37U4GyswPOqLDBNH8mMFZ4Abne4UvixaX7SbX5BRK+wjl2sFg32g5nM2dlTfiS6DL9BVWsqkLAToDUHTyV0HOFiDOLspIfRfF+R7TA2h2MQcqX7JewTxbo8j0SAecninMxthsWyRWVtdUqeiT8At2+Mmrtk8ogIZAMAM8KUUF02XcR3cZAeOVWHTWRC5BemWdY5PJQVD5EnUGc5HKR4Xq3RCBbR2BJ7g1Q0NU4LuUUqpCdCZxFcFSw4dBduXV5Hg+Vfek0daR0ltDXspyLIkrKR+QaoZIyz6eUcjlGNqAZAr4vW47VRR2HcygESFU/1hsFVvw3g2wt0aJCcmaAXEWVDNUcXfYKa+fdtjYI7+o1LS5zzZZ8nDpo8n3agERQ6EbzfXR8xLRPBJ/ItM+9JbgzUASjwDEhOAZvWW2Ha12dsE7O9zHqNMyST0vJx0cpP3fah/D81+8u+aR8lzt9v4Jev6X5ZBoaN6R84fowBd+nsU5DL/m0lDQEkgI6Y6Urv6+lFOZ2v0C37xMNlPpzdZBrCOOVPELhGtaqKHpMhXVGSj6jdTqnSz7DmzQG8XHrBKIkaQnGprXkc5PvY6FhTru0ABHfxQTC0z5RfOS0j0YYv+QhSmH8aQ/B5a9cQY7G6veVPER9GL/oYZTCGNMeTfi0TLu0+HBTySXpw63Tkg5fwypJGks+DnBaEzxTpzGgwekS5Bp0CiWP0AZdD++069JrWlyGj7ACn7OOCklf3nHVXhcNFJ0HlcwV6beJl70ikxWKJTiiZlD526qJ/+7A0iirZMy8DWSMFz3agqiXOHNRENnLWASN4FmkAh86+y1EsCpHoYcZcGBmMA6m//+1d/a8bcNAGH5QUAC5WaP2jMFmAAACNElEQVRHjc3WtWP+b8b2J7hbvdWjRnuTNhIwhw53+oCRomhSIJHzGhAOD2zIPpk8Ucf7sF1jfAwWYPDg52lcDuHvq6jRx+v61fJ8ZRaqRS9M77d+faajsMQb9l7xZVQc3Zuv8MJLKofSJH5eYYiRi5eL2vvBqunJGYshOniEfmIbFVj7JvFUMzlEq/BSzbAPdZk0O9f37AbjG7bJsQX9Lk3iQiYSeXT99h5o3dcyT9kYIl98I2d8B3rSJPqrff/RiwtQoY2RWKEL0BX73fuVAUqr/66sDNKtPIdopftDhGrn2dVCunlsnYxrYske6gFCpKdYaSvPPb/A0uODbVVWvjc5+/CWsu1AA//KXc50gVWepg2jE9CnxPDK878V7zJ8DXme9JMPhmo5or+AHzFyAMqG9Xt0/Sa95tWMh9mcg/kzv5MY0/vVZ9oJLTWzDx4yE2BXCw/EVdGEcrNuMyPXPdOhbEmJNLM4ulErITJUS0PM3oiImiiJzY73e+dX9bT4SLIj0VYLmC2UuWfHIbQMbFs/rpnP2OP7Q13K8U9mofd4ueN6pbJBGXNmFyyOMP5BtsGq46SVHG4+N1Yg+a605sem5NLTQncCcbNkQUzt8kqFU9L1Ed8HL3F4DTe+EvFH5LFJHIBjMnlKuj7i++H/5sMTi8XiLfjwPsnyi8XiD8FzpoXuBGKxWD48sVgslg9PLBaL5cMTi8Vi+fDEYrFYPjyxWCyWD08sFovlwxOLxeKX+PB+A0fSDlU6EhkvAAAAAElFTkSuQmCC"/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P44"><span class="T49">The numbers in each of the tiles represent the number of tiles in each pile.</span></p><p class="P42">A tile is moved along a <span class="T16">green</span> or <span class="T19">red</span> arrow depending on whether you have made a correct answer in the first attempt in the quiz mode. <span class="T34">A tile that has been moved into a </span><span class="T18">green circle</span><span class="T34"> is considered completely mastered.</span></p><p class="P42"><span class="T34">The segments in the histogram represents the number of tiles in each pile as shown in the illustration. The colors correspond to the colors of the piles.</span></p></td></tr></table><p class="P12"><span class="T29">There are</span> green piles <span class="T29">which are identical but are reached along different paths. The consideration is:</span></p><ul><li><p class="P35" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>If you are very familiar with a piece of sheet music, it must be easy for you to make correct first attempts for three times in a row, moving a tile into the green pile on the top, or<span class="odfLiEnd"/> </p></li><li><p class="P35" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>If you are not so familiar with a piece of sheet music <span class="T35">such that you made a mistake which prevents you from reaching the first green pile</span>, you need to take more quizees <span class="T36">to reinforce the correct memory</span>, and only claim full mastery of a tile after you have made three correct first attempts in quiz mode.<span class="odfLiEnd"/> </p></li></ul><p class="P29_borderStart">Therefore, it takes at least three correct first attempts to reach the first green pile and 5 correct first attempts to reach the second green pile.</p><p class="P30">Mastery <span class="T30">of most of the measures is a good indication that you are likely to perform this piece with a musical instrument without flubs or blackouts. </span></p><p class="P31">While the mastery graph gives a rough idea of your mastery of this piece of music, you may also want to identify weaknesses with a more detailed overlay view as described in the next section.</p><p class="P1"/><p class="P41">About layout (combining multiple staffs to two staffs)</p><p class="P40">This is a feature in MidiSheetMusic (MSM). As this app is a direct spin-off of MSM, this feature is preserved in verbatim.</p><p class="P40">When a sheet music contains more than two staffs you may let MSM combine it into two staffs. This results in a visually different sheet music, although it contains the same notes as the original does.</p><p class="P40">Since <span class="T46">the notes inside each tile would change due to the combination, their mastery levels are treated differently.</span></p><p class="P1"/><p class="P5"><span class="T27">About o</span>verlay<span class="T27">s</span></p><p class="P8_borderEnd"><span class="T15">To switch between overlay modes, click the third button on the bottom tool bar. </span>An overlay is a vertical bar on top of the music score to show statistics of each measure of each staff obtained from the quiz mode, which is a numerical value. The taller the bar is, the higher the value it represents is. For example:</p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="937"/></colgroup><tr><td style="text-align:left;width:8.4403in; " class="Table1_A1"><!--Next 'div' was a 'text:p'.--><div class="P9"><!--Next '
span' is a draw:frame.
--><span style="height:0.8992in;width:2.2236in; padding:0; " class="fr1" id="Image1"><img style="height:2.284cm;width:5.6479cm;" alt="" 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"/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P13_borderEnd">Example: the aggregate accuracy of the Measure 6 of the first staff is 50%.</p></td></tr></table><p class="P9_borderStart"/><p class="P10">Statistics are colored <span class="T16">green</span>, <span class="T19">red</span> or <span class="T20">blue</span><span class="T21">. </span><span class="T22">(varies with the color scheme chosen)</span></p><p class="P10_borderEnd">A higher <span class="T16">green</span> statistic means a better mastery of this sheet music. The green statistics are:</p><ul><li><p class="P36" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>Accuracy<span class="odfLiEnd"/> </p></li><li><p class="P36" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>Mastery Level<span class="odfLiEnd"/> </p></li></ul><p class="P25">On the contrary, a lower <span class="T23">red</span> statistic means a better mastery of this sheet music. The red statistics are:</p><ul><li><p class="P37" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>Overall response time<span class="odfLiEnd"/> </p></li><li><p class="P37" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>Accuracy-corrected effective overall response time<span class="odfLiEnd"/> </p></li></ul><p class="P25"><span class="T20">Blue</span> statistics are neutral and are not relevant to mastery of this sheet music. There is only one of this kind:</p><ul><li><p class="P38" style="margin-left:0cm;"><span class="Bullet_20_Symbols" style="display:block;float:left;min-width:0.635cm;">•</span>Occurrences<span class="odfLiEnd"/> </p></li></ul><p class="P28_borderStart">All of the occurrences mentioned above are normalized to [0, 1].</p><p class="P25_borderEnd">There is another kind of per-measure statistic, which is whether or not you have made a correct choice in the last five attempts. Example:</p><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="937"/></colgroup><tr><td style="text-align:left;width:8.4403in; " class="Table2_A1"><!--Next 'div' was a 'text:p'.--><div class="P26"><!--Next '
span' is a draw:frame.
--><span style="height:0.45in;width:1.7484in; padding:0; " class="fr1" id="Image2"><img style="height:1.143cm;width:4.4409cm;" alt="" src="data:image/*;base64,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"/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P27_borderEnd">Measures 11 and 12 have appeared in the quiz mode for two times. The first attempt in the last occurrence of Measure 11 was wrong, and that of the second-last occurrence of Measure 11 was correct. The first attempts of both occurrences of Measure 12 were correct.</p></td></tr></table><p class="P32_borderStart"/><p class="P34">Color scheme explanation</p><p class="P33"><span class="T26">Choice of </span>color scheme is reflected in the file list, similar to a “bookmark”. <span class="T25">For example, you can mark the “sheet music being learned recently” as a specific color.</span></p><p class="P32"/><p class="P1"><span class="Strong_20_Emphasis"><span class="T2">Why do I make this app?</span></span></p><p class="P22"><span class="T4">I'm beginning to teach myself piano </span><span class="T5">and I came across </span><span class="T8">the</span><span class="T5"> book </span><a href="http://www.pianofundamentals.com/book"><span class="T8">Fundamentals of Piano Practice</span></a><span class="T5">. </span><span class="T4">During the progress I discover barriers towards the </span><span class="T6">fulfillment </span><span class="T4">of being able to perform a piece </span><span class="T6">and</span><span class="T4"> record it with a video camera, some of which include </span><span class="T14">playing form the middle of a piece</span><span class="T4">, </span><span class="T7">and practice </span><span class="T14">bar-by-bar</span><span class="T7">.</span></p><p class="P18">One key ingredient to overcoming the barriers is memorization.</p><p class="P23"><span class="T4">This app is an attempt to make the process of memorization more </span><span class="T9">traceable</span><span class="T4"> and enjoyable.</span></p><p class="P14"/><p class="P1"><span class="Strong_20_Emphasis"><span class="T1">Why is memorizing sheet music important?</span></span></p><p class="P14">A person who is able to perform in front of people or a video camera <span class="T31">would have memorized</span> the sheet music no matter he chooses to do so or not because the technical requirements makes it necessary to memorize. According to the book, "For practically all students, the most difficult passages are played from memory". (Page 104)</p><p class="P16_borderEnd"><span class="T41">Therefore, m</span>emorization is one <span class="T41">important </span>step in the music work flow <span class="T43">and enables many other steps</span>. To look beyond, <span class="T42">these are some other steps mentioned in this book that </span>you would (in)consciously follow:</p><table border="0" cellspacing="0" cellpadding="0" class="Table4"><colgroup><col width="937"/></colgroup><tr><td style="text-align:left;width:8.4403in; " class="Table4_A1"><p class="P15">Graphics/Music/Hand Memorization → <span class="T38">Play from middle of a sheet music → </span>Mental Play → Confidence and Fault-Free Performance</p></td></tr></table><p class="P17_borderStart">The <span class="T40">quiz mode of this </span>app tries to help the first two <span class="T39">with graphics memorization.</span></p><p class="P14"/><p class="P2"><span class="Strong_20_Emphasis"><span class="T3">Who is this app for?</span></span></p><p class="P19"><span class="Strong_20_Emphasis"><span class="T10">I wanted to share with all those who are struggling </span></span><span class="Strong_20_Emphasis"><span class="T11">and </span></span><span class="Strong_20_Emphasis"><span class="T10">also deriving satisfaction from teaching themselves piano. </span></span><span class="Strong_20_Emphasis"><span class="T12">The technological limits of this app is the limit of the original MidiSheetMusic, which is capable of parsing and presenting sheet music of the complexity of Bach's Two-Part Inventions. The Inventions are also used as examples in the book Fundamentals of Piano Practice, so I expect this app to be capable of lasting a long way for piano beginners.</span></span></p><p class="P19"/><p class="P20_borderEnd"><span class="Strong_20_Emphasis"><span class="T13">June 1, 2014</span></span></p></body></html>