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      <p bold="true">Solving coefficients for "a" Frobenius example </p>
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O42H5WqTyzfx35hX6fYqbsR4eBxFFBTcn02LM2Qf37tQRYv8Tf5b///JTfvDTk+1zyOVay8m8XE9S3gLAI6NipIKjlHZqeg/SNauz639NTqvtGOVvz192Mtq4i1LrEd+dms/nEcqz9uy1V6PfpHDLOUKRnnvyGKah/ib5cDgr+mnb/KnH9/S4rqLOIX1NQ1ZTDEnE+xnnCzZ/P67FMGQ9RrhJU27vryiYr8ziie35fr9c0tWVmod4ZbZLPL7aovKbfzVH28qxttLjkK9LTI3PbVJUwx2Vn2H59Sl2O2i12qVGtssNhw0IlNU2deayghvzv4mvzxzatn2G0ZfOnzlr3jW63Vp45ItCWLaI5ivmUpLorTA76RnrJENRgnTLq4KqOjG1D0hp56dP1ctDqaJ96nubUq6UNO9uDrb6q923lMv0h/Wz72aosY4J2GwxxsrJ019Wtf9eFt//e33eEFSuHoAbS8EyppwYyK0EVUegvUV820agQ09KCKu24aISqd9hTAx4ahX3q6fN5GxGpMe01TycbPxeV4jmLtDYltKqxeuWe8h9s0act9U7H7HhUp7nYLhvuLMhTxRwrochrFlctynbZGWW/skeP2LfrI++n1mnabNi0YjMNV5rmFGSMoIb8v27sY6ck7TeFXomLErupLplTmfpygx7JrNailN1m3XpN68EWwYngGF93PfVjO8TUZgHcdWpeG92Uc6krW7Zmvbe1z3VdGITK08t624M2dbnYEmARjFC30+J2G8znbCz9dXXrX0NQN32Xq26HZXR54qighpYNHHUqxUTtWV1QVZSootM966v6fhzb331pXlRQl45wbofeKRtzitf492ZjxbpjdUW+7go6pj++Z+Y9DHWN9WCtg/GUYzVa1Uf1kwBs7HT93FKxh7QXmONGsPnfwr7p704bDqS5jmxiBDXgfx9fmz82P7NFHbbBmiuytnVY63oQzzG+7qalOdbxuHeMiHszY2KLUD1tzKzjvv0Rvnbt8bO3XEFBNQY/3r5lYePO09ffWPqHVVsyfu+t27GKdVRQt0GBnnNcnYq19bu61GGY7hV9098HLntAUAf/mSLkq6Sms+I7Jd90mFtYzQrqF9Shwq02WGnPy8br2Hwl33PaoE2xrJ5x/XyDSNv5N2yC0DsKMd0txwZyeOCzYWeaa+bHBdXLN5egbjZ3+O1eD1hSOMbX3XjfLLYG3zHKuWG7EhuTgTbrsXnOiHJdEWqgPbjaUbitGAOkjWhqZfHYoNddd575BNVft2NFKoeg6r42ouqUPiLC5E2EelBQ90S16h0i1FEGrFO+9ujWUVGmjsV91EbfNafn54hQV9PT2jOr6bVtRV1PjS2R4/yky06v/ePb49SbmKIU/0n9nP/9es/Jm8IwRJeB6bpQmrkFdVwT0zvMgD+SItRpin9eY7VtoDLqkCUCi+cYX3fT0tQi1JX/lD/t5cwjqMPIbDm24tu972kPPj97WURFqIagOnfFrgcn9vaZT1D9dTtCncaWrq11x75jC1LsO4Xj62Fc3isBFGulMsLcrKGKtdU/IzclEaGOvb01qss/5btuSMsa6hhV+M6uzpHhqkO3TenonZXqXNZrqOuR91tsiBISt1pPlf+cIsfVWqlmp+vnrnpsiq6R3zg2GTvC5ejeEr1ak41Jc7VJ5niEOm8mWp0vVHxt/jB/5p7yXQuKa8pXL8O283qL6D+eY7ygpqW5XtYw/eksp7mMsFpvjo1Q9TW2cKc6DOxWoju1B7UhyeZnXz1NFVQ1uLTaYAqvrW1kFFRfmcMopyfKCmp8PYwzOLTLV/7+txG1yqlheZzGFo3eXFDHymhe7LDsuJMdwyRQcl3RMdqdnxe/f807d7fvLr8THbDcEPDUdgg7IzEtf+OMl74zcPW6PkLfbKYyy6xFW9qOxGXjksPOaPtVxRb5TtHp+BPz36o9qrNs+m5mV+MIp6nvRH5qvnnMft+OhIP+d/C1+WOdls7e2PVs7PyVG89GG9X/mn8XU+dzebQ6rCqCzZcWjLF1Vwy5VjtWXcsD6/K63tHr9FLOYep/s3N59I/Lj9v2uW3Tsn27Jzo87cHXjqxtRYuMVZ6rNEY79LKIf45tYdUPjW1y85wlz1Bd1f07+ND4s/m9t+8IiJSlrPY3Jv+H+lN9s5/+rIf9oV2+09qpOjqjdEHfpKQ2LrkEdfeU7xQdD3lOR2fihgTnPdXp1YM5RnznQSdnCNQloCJMLVfZ0af2tHWNvmVuH+dRwXo49gigFNXsgmrZCFWPwr6cENR93HgLAt0QWB1BmayWP0NPW3LhGJGHTziUtxlB3c+4Q0HVp4L6uc5rv4t4EwJHCZhLJIjpUaJXfh9B3e/dDgV1f2F5EwIQgAAE/AQQ1P01BEHdz443IQABCFyOAIK636UI6n52vAkBCEDgcgQQ1P0uRVD3s+NNCEAAApcjkCqo5qfdUt9Peb512Ahq6x7CPghAAAIVCaQIXO1nK2LYlRWCugsbL0EAAhC4JoHaIpmSX+vEEdTWPYR9EIAABCoSSBG42s9WxLArKwR1FzZeggAEIHBNArVFMiW/1okjqK17CPsgAAEIVCSQInC1n62IYVdWCOoubLwEAQhAAAIQWBNAUKkREIAABCAAgQwEENQMEEkCAhCAAAQggKBSByAAAQhAAAIZCCCoGSCSBAQgAAEIQABBpQ5AAAIQgAAEMhBAUDNAJAkIQAACEIAAgkodgAAEIAABCGQggKBmgEgSEIAABCAAAQSVOgABCEAAAhDIQABBzQCRJCAAAQhAAAIIKnUAAhCAAAQgkIEAgpoBIklAAAIQgAAEEFTqAAQgAAEIQCADAQQ1A0SSgAAEIAABCGwE9R/BpIX/cA0EIAABCECgJwIIak/ewlYIQAACEGiWAILarGswDAIQgAAEeiKAoPbkLWyFAAQgAIFmCSCozboGwyAAAQhAoCcCUYL61/Pn+/Mz/vf7/fn++Xx9/xal/Of7/v4efpZ/I1NPELEVAhCAAAQgEBTUQUwfSkC/X/PfpXYE4xoIQAACEIBATwT8gvp+iqj08f3zo0egeoSaPzJVAt0TRGyFAAQgAAEIeAX179djFZ1uotHP6/trEtxlWvj5/UtOBw9iLKLb53s81zo8O04b/3p9tJ9JwR6njvXncQ0EIAABCECgJwJeQd1O72rC93hMAqkiWBG5PtbrqX+91FSx/J16TqZhiOiPLsLjc/yBAAQKEBgGuk+x+4E/9yLw/j5F0CLiG/4UJBAWVCV2MsqcI81JHLUIdfidbKxqvVX87k/hPDM6XTY3qahVm1LW0itYZpKGwC0JvOV+CHrUW/peFVrWgYeYIeRPGQIRa6jmLl4ZYU4RpSmo3yVKXaJTJZzTO0qYTXE2/l2muKQKgXsS+IjlG7T0nr43Sy3rAqJapi4EdvmOAimniIZ10eE/n6Aua6frozRjOvPaqYhkh9+bgkyEWsbLpHpvAqJdPS6ppuM05jjrtUxjS8EYf/b4EozZq/77CZsSnULw2IwUUf0c6rJxSInt+ljNP0OU6opG9Y1H2vuDYK/TY1KihLtJ834EPt+XaI9i/Hq5P5/XcyuYYvDwnFR0ENZLDiQyuFIOssTyHP1sBpZaElGCWuqsqS/dvMUkNQjclIAmMNcisESnzulLMRPG1Kbb60Sp+VsEgpqfKSlCoBkC1iiuGesyGCIjLTG9uxVOEZm/rhiXZ2CmkmDAkRHmmBSCmh0pCUKgFQLXne5dE5bRqj6tHRG9tuKiU+0QnJj2zeoBBDUrThKDQEsERId5kzXE93O7TjxuTrrm+nGeWnaXAVceWjGpIKgxlHgGAj0SuOz6qekMlzCYkWuPTixrM+uoefluBDVv8qQGAQicRuAua2SucsqLZm4Soe+tY5dfY98LZud7COpOcLwGgeYJCEG5rJ6ou8Kn+8KVL5YzqNwKFVM/ufAjhlL8MwhqPCuehEBfBIKCar8Y4StOrdouTLAVXhcwudO214jnzHLI6wDXA596/LML6rTr+q6XaiCofXWRWAuBeAIBQXWJX6woDncDW24o6i0qPrUckwDpzGryzyuociAw3cA0lOt+G8IQ1PjuiSch0BcBr6C6jpZEHjkZOkzL9XXBqNiFUGwsep5wc8/J5XiLL3K9VhFqXf5ZBXW1Zi03it3v6zYIal9d5GFr/xFHj1v973DhSGBN4N8/vn/8G4DiuhjBeWHCmF7+IynnCOqp5ZgGH9sp3wGw48KKvPz/99//WOuI+iqY63+d0/9aqH3HL9tEC6ocSX0u22Hd51aVVsVU2sWfzASio0XX8RL3sZNhmjTrpQDnCOp55Vj6HKugDlWhPH9XhLpXUPUbqxBUV3uObpiZO4Sayd2hjIInglqzUp2cV0Kdtl2MMHTp6sIEY61viOwOC+o4LWjtvD1phzp72+9nT7RSjreY6p0iFLegluY/zjTkWvM2PwuHoFrb/32it2tH4aNzEdSTRa5m9tGC6roYwXOTznBsxbKGKgRr3xW650SoYsRwSjnGjVDr/6z3Ebu+FJTJ7pwR6sByVmfWUO1NPbpR1uwpCuV1g7IiqIXqTovJxqyhjmGo/assgYshzN2xwxTlJrJcolB/JHSSoA7FX+9WtpdjjObCX69JL4czQj3MP3z8Juca6jhFre3yPTyD0WKj8tsUXLiyXU2V8gHfs8537cq3xIeYGzuXZRPUv1/LSPmX+Lv895+f8puXhnxFZ6Zs6q/5NG6xb4DouBhhjNiW7xaHSriOtMxjElOHHjWnmC5EIdtSfu8vxzDqGM7mFhfUnPy1aWUXi5xTvkMejfV3KXUgx7MBQbVM+SR8wPes813788399YX2zmWZgqo+Hv/XtPtXievvd1lBnUUcQc3RjpucXbrSGppcS35FRajl3JmWctzMQHZBTTPyck/7BTX0VXfflMRZ57sO5SsroWVdaK/bG1xTWAmqiEJ/iVH3JhoVYlpaUKUdRKh7K1bke2cuYUwH+59qrTAqSo0sV+3HpnXhuCnf2sY5Y8/v57NEjC78CGpef/kF1Xu5tH+z0lnnu47m61rPCO0stLllsKWxc1m6oKooUUWne9ZXQ1x8aSKoeRvzJrUTBXWs+2IK+L1Ml5bTVH23cMYB8TiHOV840ZegarXBExghqHnb4E5BDd/mcdb5rqP55hbU1s5l6QI3TPeKYwt/H7jsAUHN2yCzphbY1JI1LyOxmkco9Kv6jrb/7aBkOd7SraDKQYFjt3DsNYcl68qV0vYKqhlhmQVfRYONnO86ej4u57pPzU4ltlJuItSDgronqlXvEKHGem3nc2d+D9WY3aomRlnvkLWfkw1vTNrpr2KvuTd88T3UvNCDguqvPJ4P+GY6J7UUN3IX4MF8XQ0/FIlZ3dL6GqpYK5Xl2qyhirXVPyM3JYW4MOWbt8GmpSbaZ7l51oAp2oa8IULKPRXryD607yMN4OrpaoOCAza6+iF7P+45Z5zbhpukFxRU7wd6vWusofNd+ugv5qsEkYIqHBdzrswViWYV1AbPZYV2+crf/zaiVjk1LI/T2MQRQW25pzi5w9SOgFTT9YLT3F0JatTxm9ynGlpuC3VsSxZU/XynV2wn+13nu9LXPeIFVWbtO1emymAbtWVvNI2dy7KJojo6o8RR36SkNi65BHX3lO8UHQ95Tkdn6lT5e+VyrzUyBCKpdhccfCTZcaGHd25Kykwg67pHnG0u4fTdqxmXcttP7RFAKarZBdWyEaptcp1ad+Y6amVkrvuIK5vRTXasn+Z3VfgcapW5Gs9abP4yDykiqPEXNyCohSphlWRPnvatUkbjkvcbDSL24z1zfX2/1a2/GbgpqdIUygkNwC6oFTdPnFQziFBPAn9mtoG9DmealiPv7UXzlTZA5TD+pDSITsuAT796sIAdZ3zlxSmozyt/93Xf12aIUAtU+spJcoC/MvCWs2PttJh3dl2On9Oasxq6XVCvPw1ChJqz9vaV1tX3B/TljZOsvfhsxUlU52yDgiq/PlFqGXUtam9x+fSnGg+roBYsa7WCBTJCUFvxxDl2bI+UnWMHudYmkPLln9q2XSe/sKDKQ9n7vhjspXTmuod+9Gd1NeDr2tO90iGpgmp+2i31/ZTnr9OsKAkEIHBHAhGCKrBEfFeve3jTFyW6L0eBCDVFFI88e3X2lA8CELg2gThB1b64cE0caZdG9MzgiOCVfrdnrtgOAQhAIFJQAXUVAqVF8Uj6V2FMOSAAgXsSQFBv5vcjglf63Zu5guJCAAIXI4CgXsyhoeKUFsUj6Yds5/cQgAAEWiaAoLbsHWyDAAQgAIFuCCCo3bgKQyEAAQhAoGUCCGrL3sE2CEAAAhDohgCC2o2rMBQCEIAABFomgKC27B1sgwAEIACBbgggqN24CkMhAAEIQKBlAghqy97BNghAAAIQ6IZAuqDKz//8PL/vboqIoWkExq9SlPrCUJotPJ2dAO03O9I+EqRd1/BTkqAOX4ihp63hl9PzkL7Wv8RzukEYcJgA7fcwwu4ToF2XdWG0oJ71IfCyxSd1HwH7R9hh1iMB2m+PXitjM+26DFeZapygik+bPYhMy3nBk/Lw7VYLe9fPcxv5fj6+Fb/7ntt80pMEaL9N1QP9e8x603b9vITxtOsSVKMEVXza7MGaaRn8/lTnBmYIquvnRWyUnfHj+h9eL8KuiURpv024QRmhtyf5d7UfxfXzUsbTrouQDUeoAvyTEKUI/JhEz45QpY2MZmM81egztN+mHGNOt6o1TdfPSxpPu85PNyion9eTKb/83KNTbEFQhaKyQSnaY209SPttzR/rJRxdUPWlnSqbh2jX2StHQFCZLspOPDHBJgRVHJJ6Mu2b6LkWHqf9tuCFlQ3GsaVZOF0/L1oA2nVuvAFBFcDZjJSbeVJ6bQgqHXOS05p5mPbbjCs0Q4bjS+Ks9/jfsunP9fNyZaBd52brF1TWX3LzTk6vDUFlHTXZcS28QPttwQtuG2RUagtYXD8vUBrWUfNC9Qsqc+x5ae9IrRVBZS1uh/POfoX2e7YH/GJqu3Gu8k1WtOu8VSQoqMz45gWelNrQuKapId0Rrp8nJZ72MBcDpPFq4mlRT2i/TXhiMUK1XXNPguvnhc2nXecFfFhQrRHUcL5qvT7gMls/zCyvuqs3YpLrB6NY+Tqd8+zL6+ij5cje8BLqSF4SN0rNK6jj3a7LWt7SDsy64iN2tF7t94ar/dKuU0450q7310Dbm4cE1X7BgGyo00K7fnDZkvu4CL9cGqHSKz+qnjqTQEbn2ZfXyTnKkbfhxdeRvCRulppPUN/v1Qcu3k/VDk3fuG/KylGv9nnE1X5p16EAweRNu95XA11vHRJUmegmQl0tqI+jRatuDWJraay7p6lEXs+YG31Gm4IXv59mX14HD9fOZeCcteHF1pHMKG6XXHRb0trOahCsieu2J85Sr5Zkj7Zf2vXAMtrnI3nadd5ewS+o//7x/eNff4amoJr/dh1QHqPRnFcaRjbIqcN4qq3rjij1NPvy+ncc8GTg/L///sdaF/QpQ9vfbcWJrSOZUdwvuYj2O/Wq2m1o05SpbBeeTU256lWyoLraL+16V/2mXe/C5nwpe4QqG5oe/bkEdZguynpZQJygjp25EHLRX4zRmz2CPsu+vO6VfWIezq6R7F5BjakjuVncLr3IaGW7byE8dZqrXqUKqqv90q731W7a9T5urrfqCaohXkMDOCyoywaETcfuSNsp+I3YJx0VEilvJFikHHmnhmIHXXmr+g1TixLU7UB0FNipbal2VKRe5Wu/tOt99TvnlC/tOvS1mYgGuXsNddgmbllDFQ33JaPH5D8pEeqSgfPOzJPsSy526IVM5cg5kpVTicuBds86e6hs/N5PIKL9ijmM9W1oq6+QeHyTqV7ti1C37Td6GeEku7NX1UzloF3n9Uz2NdShgeq7fD1RqLlLcHhXe37eRWwT3g2HOEFdb9LxbLoQ6fvt00fXMWvBkfbl9e+QWoizesa3USvnWktKHSmA4z5JxqyhmqK72ZTkPlbmr1fmsZzQd3Uj28dqk51rR/KRdq2qR9zxGzF3E7kZMn+1C7dr3Qf2Pop2ndcvx6Z8XRcMJJwxXN9fqTlduzZtEwVbGSRUbM3u0BEdl336ulPcelKCfXl9rImqOne4blxq4OIT1JxTQ4NBCXWkAI57JBkRoS7HZbRYcdjINtaV0G54Z/t1HstxoU9oH672m6Fdj9aF15BTI+tSFc7JfyiGmO37+HOmXef1zDFBzWuLO7XWr1ALnLethelIPub6h5lW9oZ3xFjejSMQIahxCR19KkEsj2aV4f0qn07LYGdAKr+xF9eEgoripl4ogw4EVTTGfYuqFd0kR7Qx074VTUrMCkFNBNbD460Iak+X9Ecev2nf/eLWORmdek4yyDIwUM7rybYFdZ4WDE895cWSmFrxDkNfrw2tRSXaPj2OoO7j1vRbjQhqvetEj3tjdfxmmvotF8GVb9cDkdVGszUjBPV4ndFTCApqaA0lrzn21PIcsSln6fsVc0PT/vzT12vT8woLqjxKkZ4ub5xIoImlkr6me2se/ajRrsfaJ4XbPoPW02DnxJYUnXUn30Nt98vy1Ud4hdZrQ4LKdxOj21Q7DxafOYkpamcfOV8d6RqnRKsEFYXa9SyojmtZadcxdTj+Gb+gmmfU4tPN+2QTI+1tkdaN7S3WeiuEcJ7pmyPQ/R2He4R7JE/eLU2gATFrZNo5nrR+5EbW+zJLLBt7CrXrIR9n/0m7jq8XcU8GBPU84MsZVLF9v9wiRhwly1Pr7epxn6rbnZn+YoHBhc7aPhpvd4YgC9PLJnJe+1VIbcdymsedcPwmW1lyt2vXkcaVwbTrbP6bEgoIqpzyYO0sN/T96Z3UAHI39v0AeDORAO03Edgpj9OuT8FeINOgoModYs8aU5kFCne1JM8a7bPO0nFNov027zzadfMuijYwLKieHWLRufDgYQKrzU9VO8kG1uEO07tzAudP+96ZfqjstOsQob5+HyGookDGzre+iti/taet1w6ur7Qpo383tVsC2m+TvqFdN+mWQ0bFCarIovrxkEPF4uUsBFg7zYKxhURovy14oREbaNfFHBEtqNICOaJqcMNtMTi3Tpio5nLup/1ezqXpBaJdpzNLeCNJUJWo/nR+b20Cnxs+mvKljRvi6bzI209+dV4gzI8kQLuOBHXosWRBPZQbL0MAAhCAAAQuSgBBvahjKRYEIAABCNQlgKDW5U1uEIAABCBwUQII6kUdS7EgAAEIQKAuAQS1Lm9ygwAEIACBixJAUC/qWIoFAQhAAAJ1CSCodXmTGwQgAAEIXJQAgnpRx1IsCEAAAhCoSwBBrcub3CAAAQhA4KIEENSLOpZiQQACEIBAXQIIal3e5AYBCEAAAhclgKBe1LEUCwIQgAAE6hJAUOvyJjcIQAACELgogXRBlZ//4WszF60OsljjVyn4TN9FXUz7vahjcxeLfmAP0SRBHT79RE+7h3N370hfP16f7uzGYDcB2i+1I5UA/UAasWhB/bweRC1pbLt/WvocUe3ejUMBaL/X8OMZpaAfiKceJ6if1/dBZBpPtfCTsoL/iGlZ+V9pt7yfjy+BamGHlk6e9luacLb0h7ZtbdSf7+uxbfPu57OZNCREPxDHM0JQpSOfYmWNP00QkJ3j4/UdJmPl30uvZ+v5NQEAI9II0H7TeJ339DxQ3gjquJ5pCq37+QJloB+IghoWVAHySYgSBbPGQ+b0S401DkanNTxbKA/abyGwZZLdRpxjZOpaeqkVoRKlxvk7KKif15MpvziWVZ4yG1ANQRXzPaylVvFu/kxov/mZlkxxI5DTLNRTbgh1Raml131UgekHgq4PCCrTRUGCtR8wjj1UEVR5lEZNM9cuL/kdIED7PQDvlFdNQR3/LZbc3mqJZ71vomaEOhypox/w1ouAoAqAtUY/p1TfPjMdjj9Mm5J+fmpsGqJj7rSm0H47c5xNUPXpXnMAXVdQ6QdC1ckvqKy/hPid+3sZrVYa8LCOeq6rd+VO+92F7cyX7BGqDE/HP+cKKrt9Q3XDL6jMmYf4nff7yjfesBZ3nqt350z73Y3urBfta6hqFkru9l3PSNWNUOXBAvbU+OpGUFArBUBn1d/+8h2EVEz5Vl7L4GKA/qqK3ExG++3Ib6ptm5uPtJ+v/Ol6vmCR6Qf8cA8Lqn2ENJ2bGtb5/GdY9UsK5FpB+RHQckDatv4YO+Krb/exVnLU3uwNadi9KOtHjTXgY+y6fTsgqL4LQlpvB1b7nHWq5f6obu2iHyjL+5Cgug4Wx4riuLlmEVyVXslRtW7bkL8W6cUelD7D7iPVIIe9eQVVm7qqcTnFEXg9v+sTVM8FIa23A7t97jrVcn9Us3rRD5SnfUhQpXnbkeIyGvTeAzt0pJboZPc0lYg8n9MNQrHcLJ15cGTegt2x5RsdlIVzVkFdbaYaZwxKDqJScF3qWU9bkv48tHs0U71aeKe13007ddapjvqjkpUvk7/oB45M+f77x/ePf/0JOAVomn7x3vCR9dq8tAY5lMpynVZIUMfRcc6rGHfYndDwctn7v//+x1oXluM7+lGe5e82U03Gdc7SJkC7yqOe9hvyQevtwLQvVJ5xYBm4caijdp1aRekHUonte75AhKobIkeHdvExp1v3ma+/tUOYLLsgQx1JE3YnwMplr2tkuldQfdFRQvF41EfAN9sTuCCk9XZgE9RwnWq8PypYm+kHCsLVki4sqPLc0iSo0whRTe0NDeLwTlV9g5ERIQXTtt/6selIGrLbJ16zT4vYm/fzX6HpxjpV/wa5BJZPfBeEtNwOxsml9VdZYutUi/1RaFCa8nv6gXPbdWFB9dysMYyQLWuoQhBe7z1Q0iLUuWEZWYVG5vIowpl2J5PJZG/OCHVgOC+asoaa7NPYF2L3I1guCGm9HcSvoRqzWK4vZ2VqJ0tuaf1RrEt3P5epfPQDfg/4BfXIGqrMN3Cw3Nx1Zt4VOc77xx6tiK/Aq0ph3CYT7EiGYpnHgdzRbvgD3fF2721Mfnv1KN+9NpxzDXXwsxpM8VmovW4NvxfRfscB4tbvx9uBflQlpg2ntYOtfRF16mB/NLKK/Q5xWnnCzjz+RFy/Zf/uqsqdfuCIoIZGuLaDxYmHjdfTTlrD1oQupnGLSaCoXb7r/IyGnmC70+6Z99ihtCCo49hGnxLXjyotN5/41lmy7u4b5+w4h3q8j/SnEFxDdVwQkqMdiNvc9Ykm14zQrojOZZ+tTiWUxddOVoPAYUAY2pgY1x+VrgJm+v5+y/7d1VWML4KcrDvyL9YPHJ7yrVIhAiPLKjYkZiI7kJdxNCExifqPe86EZhfU+qW7X46hAXE1Im2KS1LxVzMp17wkPma3Pf1AyQg1qUbufVhU3n2LqnszPP7etA5sbpQ4nnDpFNwjbxpSafYF0m9FUC9xSb/2oW8prlnDtAK+T00y8N1VlRz9QM+COk8HxEydptagUs8vo/Eyguq/OvFQqTwdHw3pENlzXm5EUGNvKjoHUkKuqj8KniBISDP4aMH2ruU9LqtN310dprTtl63QDxwU1PAaYLBGHH4gzxGbw2bEJfAWu5Q/46MlBNV3dWKcge6n3i/3TVOX6RSPQurp/SaWSi4w3at8PrTt8DpjzipSsr3rdsYeO6IfOCKozUzV9PKlePu52GKDEs+aZ2qjDo08+R5qKtEGnm+i/Yq2e4Xp0c0a6gkfdcjY3je10zg65QoG6AeOCKoM/VtoDE2MtNM7yBIR6sqKTEdO1na+xZr1FGLPmV1zE0a6R3t7o4H228i082HPrcRMtoeTBLXYdLP+rVVX+egHQvXIv8tXHkVxHYQOpXzw98sZVLG1vwVR31Ge4oKaYaDhPUY0l7mXGYIdTrr0K+e133mWVN2UdgHOep9UbNbJxylDe/e6IXjOln4gVI0DgsoX2kMAz/t9xcpduiGfB/HyObPmdRUXV2zvLmT0A8HKFBRUeQD/uZkCDKbLA4UJhA/K5zOAdZN8LKunRPutjrxEhjXbu1tPT5jmLgGzYJphQT1x2rdgubtO2nd1Yv6CNbAOl79QN0rx/GnfG8EuUtS67d0pp23spylCOF+iEYIqMrNcnp3PBFJKIRC35pmSov9ZotN8LE9LifZ7GvqjGddu70SnxzwWJ6gij9CximNm8HaTBFgzadIte4yi/e6hxjsDAfqB6IoQLagjV/vtGdG58WA/BIhq+vFVpKW030hQPLYQoB9Iqg1JgqpE1fa5p6RcebhhAnVvgmkYxCVN237C65LFpFCHCdAP7EGYLKh7MuEdCEAAAhCAwNUJIKhX9zDlgwAEIACBKgQQ1CqYyQQCEIAABK5OAEG9uocpHwQgAAEIVCGAoFbBTCYQgAAEIHB1Agjq1T1M+SAAAQhAoAoBBLUKZjKBAAQgAIGrE0BQr+5hygcBCEAAAlUIIKhVMJMJBCAAAQhcnQCCenUPUz4IQAACEKhCAEGtgplMIAABCEDg6gQQ1Kt7mPJBAAIQgEAVAghqFcxkAgEIQAACVyeQLqjycz4/z+/76mQon0Fg/PrEE8f3XTNov33773Tr6Qd8LkgS1OHTT/Sop1fpMw2QdeDx+pxpAnnvJED73QmO1zYE6AfslSJaUD+vB9EJDWsgIOsCotpXZaD99uWvHqylH9h6KU5QP6/vg8i0kTr++b4eYqZATL/+/Dy+erAoK7jt5yUMfz/XeZfIgzQzEaD9ZgJ5RjLp7X3pB8ov0dAPrOtEhKBKh7JmekZTsuX5eT1nER2m8B6v7zABKzrN56SuQ4MqPQCSnbTKuxU42GEhQPvtuVokt3e9Xcq/l97vQj+wql5hQdU66p4r5iVtdzUYsfGkxpQso9MOahXttwMnRZoY0d7Nadgaa530A4v/goKqj5Ai3c5jtQhYR4ciInm961hQSbjrFOaaudB+L+TXiPZuzk7VENQv/cBcyQKCynRR081xU5HHLe1yHbVGhPoVh6eeTPs2XEVovw07J920mPZuHIuqIqj0A7GCKjrM0mtx6dWKNwYCbjEbNyXUWPemw267MtJ+2/ZPinXx7X3YWzENrM2Niyk5xj9LP6BY+SNU1l/i61TlJ99Pn2DKSLWGoApZZ7dvZc8nZEf7TYDV9qO72ruMVisFRPQDY/3xCypz4022stWZQlunWbEhsUbXZBUZjaL9NuyceNN2tffKN2LRD0QKaqUBTnztuvmT6+mc5Syqfvas1qhUuoILAxqukKJTpf027J8I05Lb+yCk2nG6iDxyPEI/kEFQ/RcJLAeSfY1aFwK5kab8SCfmoHR4U099u3NU+20aR8uRvSENRwO2l1aUKf3FU40QVNuZ5T7b9ejLbXnc7V2e3Y6ta0fbSes17Wj56AeOCqr3IoFpt2lgeDyOvpa1PuXUkqNq50FpuclH3Tw0NDT3TUBn2F2iQeYoR96GZPqgzjpwCbZNpBkQ1LkT1Rtcp+16FlM5GNPKE9/e3XUtRztpoj44jMhRPvqBo4KqO2e1VjOOCIPHNlyiFTGqttcLke9zujUotvbqB6VXh6a1jt1MqwW7Y8vney5TObI2pNXa71iPSg6ucmBsOo2ItuS9VavDdu0tj97GY+tapnay1JMd/VTJSpapfPQDMYL67x/fP/4NedO4SGCqtE+1ddvRI+Y/2rGjoq4OSk9TQ9Jez2aOJuwOuSTi97nK8b///sdaR5Zt+/oW/uXvNhNPOZQewarbRyLar1uA+mzXQUGdzk3H1rVc7aRVQc1VPvqBGEENjnC3FwmMFVVMnwhdUmsUNk1d3UObpcfaIaiug9KesKgJuzPwylUO18h0r6DqMxt1DqVngNlqEsH2a1tzlIXpt13HRtzyuZi6lqudtCqoucpHP5BFUMdE9FGOs6JOGwCUVg3vHL5lR99wYERCwbS3B6XH9ZYpTe3SeblxoQW7QyJl+/3ckIvwz7vLN7aTa1W/mrNrt6D2267dgrpu7z30U3vau+sd+oE6rTN4DjVuDWu5SCB2KkVOq1pv8RAd/76raNMi1M1Bacv0r7XsJ9udrVpkKkfOkelQJ2borKEe9vVBQR0j1XGzTi/t2iWom/YeW9cytZNWI9Rc/TD9QEyEGrEGMySjV87VIrdnc8/w2nqX7/Y6vWXqKXyVXrygrpyvdjVuNiW5N8SE7V5G+MHNWeLja8mbqQ73tGMCoXKMMw/+Iyw5107GDnzaXc1noY57OaL9hqZI5wFOznatzkpqMz/uwqa1D1t5rO09oa6F2skoSuMMWTgASSvP8UoQTsFfPr0PdvcF9AMxguoZ4S6d7Xqb+iywkRVsfXDZ2Lr+FtHqJ1whJvmKEibXQWmZhl6mkBB67R4hDBfVh9IRuUbZHUsh9TlnObzHJ7TxthDdcCeSYFXC2cCEVO/5aChC1YRACWfxdq0PlFaDWJeLEtqHpTy+9p5yDtXd3vWgIebKz4TyVKy1zvKJzTBvzQ7XFYiuCHV3ETrtBzJN+e7G5nkx7mKIEjnnSFNWvJex8SFHuqekEdj1nFVQTyngRTMNCeoJxbatXXZdfzZLRVc+O+0eDGQX1BPqZo4smxZUsT/Iu1M4B4AiaUzrwGbnUSSv4on6v69KQyrugP0ZdCCo/bcR7dy9FNeuRweBqqbNWplP0g+MRBoWVM1lXa2nLaO48p2F51q1/d3w8uY87eKeuqYh5QBdKI0GBXVcb1yiuEscjVLtJHiyIKefC7d9i6m+a2HpByIFNbwGmLOSuNLq6Ht72rpvaUF1X6uW1ye+I07l717OW5ZbpeaZqj+TQ/3vdRYu7dDm465bzWVJrbavja69ez3oB2IE1RPi56oYcem0uZC/td1+LrbKoCRqg0cc7e1T7o8b8x3EvUwrvNdM+3WU9QpTpJs1VPcd4MU8XrTtK6v9H6unH4gRVLlTtYU1gUZH2qEGUjpCXeVfclrcyb+jmYOQsy75+0bar42tMfXbLf6VmMn2cJKglp5u9i4f0A+o+utfQ5VHOh4n7VqzbIHvrdFVFdTMgw7v8YnZEe7ItTdfXdPeE9uvC6hq16UFoKJDU47bFTErc9u3j398OkA/ECmocpOtvI6vSDUg0WwETqrQFRpyNkQ3TYj2e3XHn9T2daz0AzONQIQqnmt9Hebq7SWifK7D1hGvHnqEdZND+Oq8TPutw/mkXM5q+2s9PWGa+yTeoWzDgnrmtG/Ien4/3O60XH/7+j6rTSc0vD5HvdAINDjti3+yEDiv7a/ktI19NlmIHk8kQlBFJquLpI9nSgp5CHivVcuThTMVotPCgHMmT/vNSbOJtM5s+0Sn7ioQJ6jifQ7uNtGO2jCCNZM2/JBgBe03ARaPxhGgH9hwihZU+aYcFbVwiibO2zxVhADRThGsNRKl/dagfJM86Aesjk4SVCWq4U+p3aRS3aqYdW+CuRXaioXdfqqrYuZkdQEC9AM+JyYL6gVqBEWAAAQgAAEIZCeAoGZHSoIQgAAEIHBHAgjqHb1OmSEAAQhAIDsBBDU7UhKEAAQgAIE7EkBQ7+h1ygwBCEAAAtkJIKjZkZIgBCAAAQjckQCCekevU2YIQAACEMhOAEHNjpQEIQABCEDgjgQQ1Dt6nTJDAAIQgEB2AghqdqQkCAEIQAACdySAoN7R65QZAhCAAASyE0BQsyMlQQhAAAIQuCMBBPWOXqfMEIAABCCQnQCCmh0pCUIAAhCAwB0JIKh39DplhgAEIACB7AQQ1OxISRACEIAABO5IAEG9o9cpMwQgAAEIZCcQJaif1+P78/Mz/Pd4fb6f1/Mr/mf+M/z++c5u3CrB93O2QdpROrvv9/N9PcYym/9JBt/v+OX6ZDs+r+/j57HiN5ZTpvcU/9/guuEunnu8hHX8gQAEIACBlggEBfX9lIKydPRKXJWQzGKbrCzxGMY8dLEZxWwUtrJ/ZPlX+QhBfO7Od7T7ZyOo8udrkfVyH0R5Lb5lKZA6BCAAAQiECPgF1RVNiWhR18+iEarHhq0wWYorbD0ivBtBDREN/d5SHpnHajwSw11G7AUHMaFi8HsIQAACEFgT8ArqNjK04wsK6iAQO6ZHRXZuGyKi1AyR3EpQ369lqlYXvfnvKgIVUehaIY3pYy0ale8aU7hx3OWUtG3qmCoOAQhAAAJnEPAK6jDtGLFeFxTUuWTudUlXtDWkbbVhTMsVfY6idFxwxqlX9Z9KT5+61URUTcMO671L3kMaSmCN39nYxXLfRLZn1CDyhAAEIACBgUA4Qs0qqOnU90So+iYq26Yi+yYju21pEeqUxmrK1lgfNaZzpa3moMA9iFjbaHs3nTBvQAACEIBADgL+NVQjmloCTTH1+V6yLxmhijlf+3Sxc7fsaFfOCNUaBVunfC2CatofIajfBO5H1odzVCDSgAAEIACBkUDyLt/heIdtza/gBhlzx6s6shLclJN7DVWvNbGCqo7fKGYWQbWVw1pmgztTvjRjCEAAAu0QCAqqNHW9jmgc19DPh7pE9cCmJIVqM40bK+C7d/ka672uTUYPseN5Pq8q2WjvrUR0WocVG4nkBq35GJBlU5Iqs5f7kM/xNeJ2qiKWQAACEOibQJSgtlPEZQNQrJ62Y7vbkl2RJsdmenAtNkIAAjci0JmgzrHbdEHCvqM47fl3e7GD18YMU9ntMcAiCEAAAn0T6FRQ+4Zut15O4cbcfrS9ovCKNCgTBCAAgd4IIKi9eQx7IQABCECgSQIIapNuwSgIQAACEOiNAILam8ewFwIQgAAEmiSAoDbpFoyCAAQgAIHeCCCovXkMeyEAAQhAoEkCCGqTbsEoCEAAAhDojQCC2pvHsBcCEIAABJokgKA26RaMggAEIACB3gggqL15DHshAAEIQKBJAghqk27BKAhAAAIQ6I0Agtqbx7AXAhCAAASaJICgNukWjIIABCAAgd4IIKi9eQx7IQABCECgSQIIapNuwSgIQAACEOiNAILam8ewFwIQgAAEmiSAoDbpFoyCAAQgAIHeCFxDUN/P789PzMe5e3MP9kIAAhDogcD7+/z5+T7fPdhazsbuBfX9/Pn+3N2L5eoHKUMAAhCIJiD748frE/381R7sWlA/r8ftR0RXq5CUBwIQ6JuA7JfvKqr9Curn9X2cGJnKSlMvMh6nU360/0oUfSjTlEeJ9GO6CRtXl12t2vuVdXPg+Pjqg/XF3vXPY7jEPfP5vh6qnmzzsNdZvW5pyyanlSFcUlfbi687Lk6un9dpf76Su+qOu07Z/aq3GV30XD8fbVq4xPYL72epOh6uH2c+0amgSgeft2Y6V77Y2nXUw+/3V1+aeD8LlF12oI+XaDqy/UhBKJBHgIOVq8uuVu0VnnoqIdU5ir8/J3UtNRj7vJ6zgA9LIcqfg0unwZJRZ/V3FvecV4ZQU3GXw1I+Rx1xcXLyq9H+/GpqrzueOhXnVyV6pr91MZyEObWv09mHnHqh32cXVH2ko0dU8u/ZpgG0inSWL0p1iuHyiMHEcxK+8MPRT5jTNGethZhcXXa1au9XbpCbO59xZL/pi8Qz2dqCy8OWQdG2zi5RzMqeVsrgKFtshBpVR1yDR+egskz7i26orrqz+rnDr6syOQZN+oBwikz31tU7RqkFBHUZJa8qdMZOxD76iq6SWR48TVALDSbM8rQkqPrUurKrN3uXSic65Jc+35ClOm4TsUQIzjo7Te+qjjPMtlIZMgiqre6sknVFUp6fq5mGQp7zJOvi7vi54dd56laO8Fb98TSla/58EuCnnO2QSxipUWrGPr8+6305ZhdU3QxzhLjPRPOtc6d7lTVnCWqxwYRx9KgVQR0iPm36ebarUXv9UZEjcsjTMNapWDozf52Vto3T/M2U4aCgOuuOnm5UxKcNh7Rp9RJuc6fpqjuhOrX4dUzbNYW7/flYX0SdGCvFsC8gTVNFmtqyQ11e5+TWoaAKJ6V5tQjZcwS17HTTsO42b3w6Z1OBjavLrhbtjZlmHJdFSq5R2zuyUJ1Va/NtlMHdbGOnfAf58NZpV4fv+nnZ9hfTUbnqjq9O6XsuxgH5FJGu1ti3P4+pB36b2wh+YrjmeqY/QS005ZkKNNQ5paYX93ylwcRqDS3OslxPebm67GrJ3pj1xyFKKCeork1r/jqrdX4NlMFXn1IEdU7HUkdcnNyb/iq1P29jctUd1881v66msbX1fcfPw1P/4VZ/t3XU/gS1kXn5UwRVlL14cH7yrVNOri67mrPX2Oxhm/IqOACQ/JY9UcvOYtn1hQYry+aTc8sQ6qaTBdVSR1ycfPzkFHLx9hcqfOqgUu8vN5uSpilc788tO4FDNmq/L7ZElWBDzUe7FNQmKrWaGq1oTJHjMqq2DZ3O+qhFzYo45KVs0DdAuOxq1d5RuTbnUMcpuZ2bOyIdsZ7eNM7B+tjaNpycVIZgUW3lSKw7Lk5efkP1LDerEIzILXXHWadcjNSgakor6hyqltaerm41QAk6t/8HogRVd5x0gjnq8I0Y9265dqKNHCWeEkH2Xx8oAQQgAIFsBBBUA+U4altGZkpc1WhlFtvV8EW/cWTHdmufOyME1W5TtjpCQhCAAAQgEEEAQdUhDdM+lt2ehqhVjQYjBHWcdat5NWBEzeIRCEAAAjcjgKBqDvdtxV7rbkXx+veP7x//hmslghpmxBMQgAAEShL433//E9Vfl7ShZtreNVTzPlCXYfvFy5ga1i+Ad62AE6HWrB/kBQEIQGA3ASJUM0KNuOliv6Du8FMxQQ2Lu3k3sf7v+JIcy8dlQ3z+45O+shzPo0wZU22OZ9Kbvft9mMow9fnemKeW7ypto1a5EVS9RQxbpi1rqGJtVb+OdL+ghjuyTQMtJqjxXQFPQgACEIBAmACCajAyd/kOd0EaUet+QQ07ZPMEa6g7oPEKBCAAgfoEWEO1MF8feDYON3sOERdxX0yEWtumIgUlUQhAAAJ9EyBCbd1/MYLaehmwDwIQgMANCCCorTsZQW3dQ9gHAQhAYCCAoLZeERoQ1OUqxpKfONM3bBn5WO5Z3ec2dx7mdZP70o97y7cGL5cbbCeoNj/PxsRns8cn02t2e5f3zLK4yhdHbnlqy3D5Tqba0enP2/V8jXoYLq29jug2b29zk+Veyuzmodf15XlXucNcw6WJeSLV3ukym+Ho4bq/sJcvVI5tnd3T7yGoMb4+85mzvzajfT6u5GYs/b7k9Xlg40sgBz4DFp9HuYGD95pI10eNNz/Px8Qrp9rHpa1ntK32uj7oPAzfd3y0eWuhlaH4KvRbe3RzsbuZt+P5+DpS7uJ4Vx2xfslE/xSZ/hUVFw/H885yh7jm6hsT7ZV16SnuWVdR4c9yN+z3oTaRxvAYUrDU2Z39Hl+byVUhSqXTyPdQx3r3/Ga//N/GbdUQxFGm5ftc39fDHsEl49fz2HzOqZygbjoAXQRe4niWJUJ9mz9ffdJK+85jMoSEF1aMxvc2dn1HW1x1ZPt8Qv7Go/7B3fbD2P68HR/SrlEPHQh8Ebj51RT933Lgs+W/lE+mG3ze4uvRzFofHE+0V+uXosq3Koe/zqb2e3wPdX+brvRmCx/5nRqTfhi3ZOm1UbTZsdg7jB3GWD4yPAh3hUGDVQymqf3NlKjl58WY+DCueI2DqxGXNsCZOuLn8IEJ4yMRrvLtcJ1vUDL2++vvolpt1fN1DVpr1MNoQZ0enCJtJYpRdcETbVnbk+lrZWOtwX2SvUIQtX4plcc4ayLqsq3OqkFEdL+nfdx8Z73u7bWoz7e1VagWnLSsP1SJUJNHnDs8thFOz1TljuT92mTeBb10CmtBtf88bhSe2egVL7ddP/IbmkJo19O7rvLtt9EXoa6n3cJ5O6fpatTDVEEdQ6bvUy19DEfmlulnm0CuyhfxvGtQWWs6M95eS78UUT49/bEe2eqs4jwODuP6ve2dBftreB9vdiiosm96fqflglMpj2s75daOxsKtK2UZ8bBd1iEZTxsTIq6fPOKIjRi8xVTvZyq9HvE5fl6Gia9EBq9Uu1zlOwDRLajGtGQwb9c0Zo166AYQ2q+grxGvz82byxWW6W8VjVk29NgushmtrD/dq+j4y6c2J60HFctVg34eMW0put+rMLt1oMkUebVLQd1MYRVBE5OoNjKOeXzHM5vNJAXWC60bVmYRLb8maZuWMu8alSPidUeijZQLMPHKqRzBaw+47HJNtznLsaN+qFfcgrNeIgnnbV9SqVEPfcUPrhE/LAPbVb2Y5UhMZ+reWzlS25+gBnSuAXOtpSdPPtbyTYNw20A/gkfUFLE+I+Bx2t3WTyWKPgV12OxROjKM6N2cFTri3YhHZOVe9h+pdTBjR+vB6NGax2ZTUqaNT44y+zrLuGMzeZmEOvatT5Y3tmuoKiLQbDTE2NW/R1SR+REnQ88xMytby/M16mGorF5BtUVCxlTnnL6Lh+V5e7mnlGod30uwVy/jsnFxsdc6m2amP7R9f52VU+Cb9DcOrDXgCNWcur/vVFAFpCin5oc5TndYNplkzmobSWhTNdNGDOuHCxLs8OWhlzNuvSQhY/3RoSNz84wTVJFgJia+Unh9MvdbxuBDK1/Uedo9GD0MN5FlQMzN52vUw2CRbeVzlVn93DHQtEbasv4Zz4d87eMaLE/CA7H2OvulVB7SNkudTe337hidSnT9CurQh2oRXEIl5VEIQAACEChE4IZrp4pk14I6DqbKTkcWqnIkCwEIQOB6BE6aOWwFZPeCqkS1/G7bVlyGHRCAAARaI1DvmF1rJdftuYSgtgwY2yAAAQhA4B4EENR7+JlSQgACEIBAYQIIamHAJA8BCEAAAvcggKDew8+UEgIQgAAEChNAUAsDJnkIQAACELgHAQT1Hn6mlBCAAAQgUJjA/wMbSwUElHIghAAAAABJRU5ErkJggg==</raw>
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      <p bold="true">Explain the "shadow in the context"</p>
    </text>
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    <text lang="eng">
      <p>"shadow in the context" is Mathematica 4.0 for unsolvedcode incompatibility. In this example, 'C' was used aboveand CAN NOT be re-used for this new set of coefficents.The solver does not allocate the computed coefficients asa result. It replaces the calculated 'C' to itself, thus excluding the solver to re-initialise itself. 'C' must be cleared or otherwise named. Many more instances of "shadowin the context" have been identified in Smath.The Smath Designers didn't envisage the chain construction,otherwise each new re-use would have been coded "new" as aclearing instruction for next "Jo Blo" [TI-58/59 NoOp].And there is more "persistent shadow in the context" :Observe   FindRoot(Q(any),U), FindRoot(Q(JoBlo),U) ...etc.But NOT   FindRoot(Q(C),U) ... Unlike Smath, Mathcad is auto-clear as demonstrated by the snippets.</p>
    </text>
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    <math>
      <input>
        <e type="operand">C</e>
        <e type="operand">C</e>
        <e type="function" preserve="true" args="1">Clear</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
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  <region id="14" left="360" top="1341" width="53" height="24" color="#000000" bgColor="#ffff80" fontSize="10">
    <math>
      <input>
        <e type="operand">C</e>
      </input>
      <result action="numeric">
        <e type="operand">1</e>
      </result>
    </math>
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  <region id="15" left="72" top="1386" width="352" height="56" color="#000000" bgColor="#e1ffff" fontSize="10">
    <text lang="eng">
      <p>'C' register is now cleared of the result above and free to be re-allocated for the next   =&gt;  FindRoot(Q(JoBlo),U)</p>
    </text>
  </region>
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        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">1</e>
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        <e type="operand">3</e>
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        <e type="operand">1</e>
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        <e type="operand">5</e>
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        <e type="operand">1</e>
        <e type="operator" args="2">≡</e>
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        <e type="operand">6</e>
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        <e type="operand">1</e>
        <e type="operator" args="2">≡</e>
        <e type="operand">C</e>
        <e type="operand">7</e>
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        <e type="operand">8</e>
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        <e type="operand">9</e>
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        <e type="operand">9</e>
        <e type="function" preserve="true" args="11">mat</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
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        <e type="operand">0.1731</e>
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