Welche dieser Zahlen gehören zur Menge der ganzen Zahlen?
☆ Welche dieser Zahlen gehören zur Menge der ganzen Zahlen?
Wie lautet der Nachfolger der Zahl -8?
Wie lautet der Vorgänger der Zahl -3?
Die Zahl 0 hat in den natürlichen Zahlen keinen Vorgänger. [br]Die Zahl 0 hat aber in den ganzen Zahlen einen Vorgänger. [br][br]Erkläre mithilfe des Bildes, warum das so ist.[br][br][img]data:image/png;base64,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[/img]
[br]-1 ist keine natürliche Zahl. Daher hat die Zahl 0 in den natürlichen Zahlen keinen Vorgänger. [br][img]data:image/png;base64,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[/img][br][br]In den ganzen Zahlen ist -1 der Vorgänger von 0. [br][img]data:image/png;base64,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[/img]
Gib 2 ganze Zahlen an, die innerhalb von -4 und 5 liegen.
[br]Mögliche Zahlen:[br]-3, -2, -1, 0, 1, 2, 3, 4
Gib die ganze Zahl an, die genau zwischen -13 und -11 liegt.
[br]Die gesuchte Zahl lautet -12.
Zamir möchte alle Zahlen innerhalb von -5 und -1 auf der Zahlengerade markieren.[br]Beschreibe, welcher Fehler Zamir unterlaufen ist.[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAApAAAABCCAYAAADg3OZdAAAAAXNSR0IArs4c6QAAAIRlWElmTU0AKgAAAAgABQESAAMAAAABAAEAAAEaAAUAAAABAAAASgEbAAUAAAABAAAAUgEoAAMAAAABAAIAAIdpAAQAAAABAAAAWgAAAAAAAACQAAAAAQAAAJAAAAABAAOgAQADAAAAAQABAACgAgAEAAAAAQAAApCgAwAEAAAAAQAAAEIAAAAA2+aspwAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAQABJREFUeAHtXQe8FcXVP68/imBFBUSwICrYezTGEvMZezfGlqgxxlgSozG2qFGj0ZifsXeNLXYN9thFsSsoSm+idNAHvP7e/c5/9u7OzO7M3N299z5eZOcH756Z08/uzk7fihwnKkGCkIoSyHGJSKMjDY/LBhOuu+rornaZYugqS+NHUp6k9LA3DY/LTxMujY6kPEnpM9+/H3Vddt1NT5y9LE287NLMmDQ6kvIkpYelaXjMHtpLu6uO7mqXPZJmTBo/XDwVSKVqQJpNzkqzCGQRyCKQRSCLQBaBLAJZBL5PEUD7sTKRQ2iOljt1hY40PnSFXV2hY0X2PU180/AkjXF31dFd7eqK+Ga+J41yMvruGt/ualey6HpDhl3B833RkV33pFdS0CsNyBgRjMxRW3gsxU4LfZ6S6PCFhTRaimM9bSWxK2SPn/XtKokOX5gvPP9rKf5++R7y2c/6vseNr8+H37g8vg6VV8BWhAx90ToiSmWBrz6uDsmZ+a7GQkziaQVexo9vBGVFZNcdsYp7PzrCGAm5X+DzxNXh8+E3Lo+vQ+UVsBWxYl93P05Fx9cXZPj1Q59GRxoezQRfuVaoZ4rWoYvTcr76NDrS8OSVp5vChrERpZo70UwanqgUd0l31dFd7XJHM4pN40canqhmd0l31dFd7XJHM4pN40canqhmd0l31dFd7XJHM4pN40canqhmd0l31dFd7XJHM4pN40dSnqT0sDINT9Q7d0kaHUl5ktJ3U98xhZ2uAem+BBm2ZBFIc6eVTPlyFpT5vpwvwHJSvyJf9+UU8kxtFoEsAlkEEkYA7UdlClvnRjWeNKXh+b7oKI/v+jBveXToVyCNjjQ8ulZTLvPdj0p54utL937T6EjKE4/++3nd4/le/DXRJRTOpbGrsFSdIo2ONDy61sK57qqju9pVOKI6RRo/0vDoWgvnuquO7mqXK6LZCKQrOhkui0AWgSwCWQSyCGQRyCKQRUCLQGQEUm8B6zmN07ag3FoObk+eS6quQ+Z0Hj0nqQC5cDplOKdz6jmd1oazlYPbw7kodB0yp/PoOUkFyIXTKcM5nVPP6bQ2nK0c3B7ORaHrkDmdR89JKkAunE4Zzumcek6nteFs5eD2cC4KXYfM6Tx6TlIBcuF0ynBO59RzOq0Lp1PKnMeTntOX5JLgwvn85l+dU8/pHC6cTilzHk96Tl+SS4IL5/Obf3VOPadzuHA6pcx5PDqnnpO0LsjF48K5ZIafFpccF86mw+PROfWcjVMvd/G4cLqUcE7n1HM6rQunU4ZzOqeeC9Oa8y4eD+eiMMss93X3tOp26TmbXXq5i8fDuSh0WTKn8+g5SQXIhdMp/VxkBBIi9EmkPKkV4Ysq8KvwK2ABphhoVZgKx2CNTVKsXIVfAWOrtxKqwlTYypACUaxchV8BUxgSYlGFqXCIrKhsCeWWUJT3nPsPqSJYAYtyWzCXUFgJRa3YvqtXVQmqAqoU6WBVmAqnkFYku12jIlgB7fRxMaowFY7Lr9AVya5ICoGKYAUMEaXIqsJUuEhRGnuRckX7Jl/vFSvKaleRgq3sVoRmiT2j8CugnT4uRhWmwjH4IyOQ4PHfSxH+Cpbu/Yug7AU52aZVBCtgiDWFjrxdQpBdsK4nqR+Z7/I66pG05LLrHg6M/dYs3T1v18HWpLznw36488p1VwjtdqX03ZetCFZAHyt/u8J3iw67XSl8V59CRbACSp99yGKXj478lrA+tduV+c4RSJCU50oJqgJGZXXH694l71EOxQrre4rnqsjnPTICGb0Ts5IsAlkEsghkEcgikEUgi0AWgSwCXgSMI5BZcLIIZBHIIpBFIItAFoEsAlkEsgi4ImA9xsfFlOGyCGQRyCKQRSCLQBaBLAJZBFbcCFSqy2rCYXCv03BjNVkBaQAE6GhJHiUQZqyxNCgMgJg6AjINiEpR0W6sSinjG+WJluQ5BcKMNZYGhQEQmBAtUXUEZBpg5RFUbqxZUJQnWpLnFAgz1lgaFAZAYEK0RNURkGmAlUdQubFmQVGeaEmeUyDMWGNpUBgAgQnRkpQ6CksMKALAqtzbAxPQqYDgMTMaS4PCAAikRUvyKIEwY42lQWEABDqsgIPUgWJxZqyxNCgMgMCcaEkeJRBmrLE0KAyAQIcVcJA6UCzOjDWWBoUBEJgTLcmjBMKMNZYGhQEQ6LACDlIHisWZscbSoDAAAnOiJXmUQJixxtKgMAACHVbAQepAsTgz1lgaFAZAYE60JI8SCDPWWBoUBkCgwwo4SB0oFufGavoC0gAI0NGSPEogzFhjaVAYAIV1MEWyNZCQ7Vy5G+hMD6TRkZQnKT28ScOTNAppdCTlSUrfnX3vjvFNalN3jm+aeyWp/91VR3e1qyvim/meNMrJ6LtrfLurXcmim+5dnfmeNMqENZDJGpCJVWQMxUWgK+7q4iwsH3cC3xOQls/eUkr+3jmUIDgJfE9AmsCA/w3S7uB7d7BheV2tzPflFfnlq3dFvu6hyKP9WC3L0kQmDY/UGA/qrjq6wq54ESqOKo0faXiKs9LJnXpUPKYf7S3UPPoh6pg3laoHb0V1Wx8YMaezYT41v3YrVfToQ3XbH06VfdeK0CQtyLU2UfObd1PnkvlUu+FOVDN8TxahO9v53Txqfv02qui9OtXveCRV9Fw5phq777mWZdT03+uJOtqpZpPdqWaDHVkt9EqejnnTqOXt+6hylQFUv8uxRFU1MfWWkEwPRQLB0o/4TGl44kv3KBPo6A6+p7bBFJcEvpvYY5Wl0WHhsfpuoXfal4bHKdCATKPDwrNC+G4IIYpWZN8NIVE20VgjY2Dzi+LzfPvtt/TYY4/RrFmzfOaYv/F1mAQuWrSIHnnkkQJ60+hw88DfBx54gL76Kqm/qhduHSqlD0Pvgw8+RDNmzPCLCvwm12F6ipYuXUr3338/jR8/voC+uOioXbm2Fmp6/h/U8M9DadnTl7GgHLW0tNAtt9xCH374gRDcufhrarjhCFp618nUPuvzAsqiOowM1XXUMWcitXz6H27Q3Ukds8ZRZ0cn3XPPPfTe++8LlqbnrqbmDx+jtmlsR0ebUUz8Qs+uitoe1P7VGGr5+ElqfOMO6pg/nXK5HI0cOZI++OAD6uzspKWPnif0ts8aS7nOjvgq7DUhVdT2pPbJ7wm58Lfzu7lC7gsvvMhx/pD15mjZE3+m5o8ep/a5E/ky4EVTfOpcspAarj+MGm4+mtomvMkCc9Te3k4vvvgijR49WjRf28a/JWgan8T1T5sKX3fcVy+++AK9/957eSWFedJaI/kqqLW1lV566SV65513ZHFJIbMfHR0d9MILL9Czzz5ruJxmnlKZBZ2PP/5EqcQ55Oh+vPrqq/wsPUNtba7nVedxCM+j3PR4ft/je+o//Ay38LX2kpunsM44FBU0dswY8Q5uamqKw8A0Se0y048dO1bUWWa9Zp6YBlrJEOdx48bRc889x8+U6/paRSREeH7kuG78bOxn9OSTT8bgL53v8Pfjjz+me++9N1Qfl06H0SFWbEydhtKp06bluIGQ4wfOgM1x7OyJK8VcTU1N7sYbb7QTxcC4dJjYn3/++VxdXV3ub3+72oQ2liXVASFhnudYb9++fXPnnnuuUUeawrAOkwx+YHJrrrlm7uSTTzahC5bF0WESAr19+vTNHXrIISZ00WWeXZ25plH35RZdvF1u0WU751rHPJ8b9dabaL3k9ttvv1xHa1Nu6cPn5hZesHnuu9uOz3UsnJVIr8v3jrlThc6FF22da3zmqtzEz8cIvYewvws+fC636C8/yC26dMdc83uP8M3gkpTIpFzbN+NZ9s456G169bbc/LmzcyuvvHLu8MOPyM198+HcwvOG5xb9dbdcy2cvFaU3bHH7rC/Y311Y71a55nf/nVvW2JRbZ511cj876qjc3JfvyS08f7Pc4r/tlWud8kEyhxzUnR0duYY7T8otwvW79bhcR8O83Lz583Prr79+bt999821NCzMffuP/XMLL9wq1/jKLQ5JyVBh38E9beq03LbbbpPbfffdkwkrknry5Mm5bVjvpptumuNGbJHSCrP7vnOHk/3dNscjzSXX6+swWbNgwYLcsGHDcv3798/NnDkzIHHxBERFAM3NzbkhQ9bLbbDBBrkJEycWIcnNGvajsbExt+UWW+Y22XSTHDdwjMxhHiNRisI99tgjt+GGG+Y+/fTTyPsqhbiCLL4fxx5zbG7dddcVbYdCTD5PIbpCeO6IiXcg3oVTp07VyEulQxOaz/BASu7UU08VbQ5bO8nEh7Ji7Fq2bFnupJNOEm2sTz75xKbCqoM76jlugOZQD8RNaFAqI5Do78sUbrd+wCMtxx93HF144YW0YMF8SahAYR4FRe08HdbJIyQYNUmadLvUXFhSFAd9HBAeqWoOE2t5lbNCi4RGZs2EfeeXIXXmOgv0bq3ijAi3XZ4H6E3DX4wIxk3F+g49iDNmOdvZbz2p0nVMkpznewXVbbUfVa01lDDN2vIJjwgu+FqIaWltofZJo6lt6vtsRyXVbXMwVa46oKAK1TpXfCv7DaGee/0OjlLrZy9Sy1fjhOzOpYuo+f3HiHi6uXrgCKrdbO/8dG9B1bEIqtfeiHr88AQxndzywaPUvuArwmhRrmEetbz/CD/BVVQzZDuqGfqDxHpdvlcN2JjqtzuU9XZQ06h/UeeyxUJv27wZPJ1/v5iyrhn2I6peZ7jTD1WHk5CRFZWV1OuAC8V0fAePqLZ++ixfywqhF/dV40vXU8fCmVTdf2Oq3ZzjnOI59W1Q7TJdd9RV7e0dxA0NnyXxr6ojLrOoH5kR+t3+pZHuWaFy+r7jnsJ/DD8i5lHKfFHMH12HnQn+ivuZ9Qr9eVLfLjOnKt1MYStVOdvaWkW9xR0+A7lKaUA7ilROP5IqeQvPpPCbXIyuq+U+XC7f29rbhL+irnY+O6oHvlXxflVO33fUzXgviXu7gBifx0ymSjdT+KV4B0Kf/+uX47dc8YV10AdfMYNRyfVZklSM79CL2RokzGKoSY2azfc5c+bQ8cf/gk477bf0+eeFZu6kdM1DmwOYLjvhxBPFtMrgwYOJR5qkBAGpJoZQfpZJBFWgRPJIyCfWfwMWUaznXJTA+dRpdBTi8XRLKgl5mIqcr93Ly7+SUkISa4ds8sDh4Xx5wTuAMX6ZTa4uVZdj4/HKdclmTl26ao3O7dbk+1fRoy/13OccJuYHZvpH1DZ5tGDMcUOu9dOR1Nn4LVWvy+sURQND1WaWr1tn9sDnrNv2YKpZfzvqWLaQeox9VBSvvGwm1c/7ghV1Uo//+z1V1Pf2yQ2/0mMJGciCIo8KeqsHbUEdvBay8i1e78gXd61lU6i+YSa3NDqox49OEtPOHpuULKFAoAYU8r12qwOpihuwue++oc4XrqHqqkoaXjmLerQsosq6lah+p2OIauo1meGM1CGtkVCYmtvDq61D9Tv8TFTETa/fTh2LvuFLX0GrLJlBbWO5QVnXk+q24E7EqgOZWUr3JEnJEorqQInO6eV0Hp1CSpFUEpJYFZISJKWEVEoDLAilhChFGCclSyjKhRKd08uZeXRK9Wky00t9klNSSkjSATKXSwk6NXJhnJQgoSiXzgnKsByVJ4yTkiWk0ktYckpKH8JvhVWvTyUlSKk+FMb5PLY4+nysV3sfheVIumhcEugIxEgeaHJp81gkfSAiAoSlSB4J6UyyM6SWh+W4cFKyhFR6CftS/V9gCvF43HGoVKm6ZJ0bOZ3WlfP0E62++uo0bNhQeuaZZ+kPf/gDTZkyhVFSsoR8Du+3WvwoOhVQVOI83E2/+c1v6Msvv6QjjzxSjEDWVNfEG1nLCxOjCNybx2cXO/gXLXRj0pQzheK5itJ4VYQCA6zkFw9GEZCwPqyDeyQYGdRSiEdRKckUGhFTI5EkB4TeAL5gil5Qe5sHo1wVhXyQVIQKM0EoG7BoiDxRR74X0tnh9UjQM7EmRbAC6uQqQoEVUNB7/rKtjMBIQtDbVAgVMJYOnUjJrb0pVW9xMHV88gQNmvcO1VdX0pqtc6lj8tuUq+lBdQdeSm3sv3MtomKMAipKGFQRebh6h2Oo7avPadWl0+mYLVenwzaoooqOZqra/ueUW2N9asN6G//+UPgVsKAOnYBzVfVUvc1h1M7rMOtnf0THjliJDh7Wg6py7VS96ynUueq61ImRZyb1VUdkqAUKoQKqFJ7vvdekqhH7UMeCGVQx6TX62dAa2nuDHvxcsUk/+AV19l1b6A0YVWEKrIABqQBUhAoP3ZUqPn+ZcnMnUNNzV9HK9TW0z4AW9reOa7phVDF8L2rDc53j/3mHVXZdiT1n5WEERmvw7PjPjxjZZ1HW+KrCFFgBdUNUhAKL5wh6mRo6tRegQqdebLVYV2LPhXnacf/k64qgflaIFDAqVEUqsALqPAoCdSMqDZ7A45i3J343KKKsOnSEd2u3QS8HES4HelVhCqyAYVF6XiFUQI2mnesH4BBrXOsg1hpVKKMKU2AF1BkMiKqqKtbrjbQa9ao8CqyAuo5wTiFUQOJla/wu8O5nXOvAX5UoLEvNq3QKrIAqtXdx+SGFHn8E0ve3EI8QpBApoK4jnFMIW1lvR/ActfIoZJVHrdCoz25YlJa38KjFPr3vL/LtXHf59YiPN/EIXB6B0dK77rqb+TroqaeeotNPP4P3cNxPvAxP1EG2es9rQCpYBRStUDQeeU6d1lhjDeI1UHTttdf6Nll/Tcby2h6e0s2JBeLY6BFOJp4wjTNvETBp0iTRoHnj9TeZ/TLx4AZyLDwBPgXgi5w4caIYSn7v3Xfp8isud0ryeZxELqQiYMKECcTrIejzcZ/TFVdcEfirkHiSIgUuBYVx8BfD9tB/+eWXe3pj6IhBoin36euaF9FeyzpovVUq6Lzd1qZdh/TmhnorjVzQh2bceBdXJLKj4PMEgiIFAaYgUNG6jLZeWkPbrZSjy/fqT71qq2jSonZ6efQcav9Iuc4xdMQgCeypaG6gXZqraLOViP64y+rUq6aSPlvQQa+MmkOVoxW9AYcHRHRECkIMoWwFj7b+uKOChvHA6unb9qGe7O+Hs9to1CuTqeJ1byNLRGSkICS0UJYbE4MWLqH/65Oj6jmf029HVNB2A3ljDzYujW2mpmt5hzi/lOytOU9BxIxIgd2QxYsW09y5c6m6upouu+wybXpV5YqIjBSo1IXhRYsW0uzZs7kj0kpXXXkVVVXjxR9yNVIQlRshiRToPIsXLyZMYyFdeeWVhAZHoRQRGSkoJIFEXbVoMc8etLTSTTfeSLy+V2OKiIwUaOQiEyGJFHgd/IaGJexnJd3Km/AwApMkRURGCszS8KKfP2+eQN5xxx3Ea/TMhFwaERkpiLJGSPIF6IjMmPEVLVnSQHfeeSetvfbaUeaYJTYdJnbcR198+QXrXUK33naraEeY6MJlSXT4vCoPBjE+/fQTcX/dfPPNtMoqq/hk9l9VgIUqQhIqwPTxJ7yZBemvV1zJy3LUFpVFaKg4JNJwI4QYOAu92KzUkd/c+fJ/uQMu7qAorbEkr3TAgAHUr18/3nz0LB1y6CH8bNxKvE44wgJyJOc5kE89/TQddOCBxJtQqLa2ltcDtTCLzyr4Y//BOhOsY8INlXRtQGwlBkL0bNGqhs44laJBRKoi6W+l7IWkkpSMCb0uPDxd7W9X663hB/PEbVajP/5wTW5H5KiWRyE/+aaJTh05i6YubinUtkgW1BD1DoN60y37D6S1e1dTC490XvzqXLrnk4Wipx0iLVkWT91eG/alOw4YyCOuFdTcnqPTn/2GnvpikT5KVTKNniB0pg8evgrdceBAMaoLvUc/OpNGTW/g2iN55RjXvFXqq+iBwwfTVv17UBs3FuuqKujujxfT+S99Q+35Hn5cWWnooKKD123DwypuRHZVwsiUvxYQjdeuSr5e/GLUqOsSRuK8zh7qZ23EtaxGLC+9XuMVrnWtv97MEK7v8tJbjU5JGeuM8O2C5wj+VnMnLNQFC5OWLo/nFzOd/L9rnyM584d6I+1zBL76+jpqbGwSo5hPcxtw//33N8aHad0HiWOR8WmnnU633norDeg/gB586EFabdXVxOYQKOKrI24I0dLNr6/Ay1yA3h/vRc6bGt56602xQPOcc/5IRx11FKiYn1eDYF7bA0UeGVTa+CvuNdYhSgSd98ICD24MQRO4ludiJuBgX47pRr05is444wz69ckn08mn/JqnsFmZRYfnEvCKXXlroMbTAJcZstkFQvYL/p5zzjl06KGH8ZqCs1Dqh4u1ew4LPzC8z/I8z0Ak/nED0K7Dk+VZo/1lOa+99hpdcskltMMOO/BIwlWsE9MWLFTYrFGLcr9EoIVgkHpGiLiDlxMsFBEXhF7sxZoEcZ2J/X2Dzj33POKdnPTPf14nlgqI68MKdB2QrcTXQ+Z1wFLgOBuKr3dNpR/wq7blO1r1nX9S9cIpVFFVRw1bHEVL1t9N2OnpyMsR8nwrojqgD6PjcFWsexagRy8My//xr3v112NptY9up6qWJVBAizc5hBo32YcdxQvfj1pUn3rdoQuhE5eHM1huwUXavQW7YBYS4Jqpb9PqH99FFZ1YApKjBVv+glo22F3g/HseG7cg2PdDTFqxDPDzP+bS/wodUCBo+I/459GguKKiimonvEj9Pr2HJ8BQEedo3o5nUNs62wpY3BWCXJcrNLFw2O/pgGD1ujN93jlfmx9fYSMX9l48lfq+dBELqKS2ql604MB/Umel36jK6/MdgDhhvKoDJubp8taCCiViABOAyMFG5mYTvXxOHPt11u9/T3X19fTwww/zCBl3nuFPXgfYuPedF2/WAU1G36Emn3xO0MGAGTO/oj/+8RxRgT/22KPcca+BxsAPjy3PBXv8kVhR5JULR0T9oVELW4AL7BKCPd9nzfqazjrrLPriiy/ECIrWaGY6jKQEvgsJvkl5W2CiiCX/hV3gYZTPE9QpotBTDM5Fi7+lY489mkeKGvkYsAdowIC1mRcY5ge3EC/++NIZU0iHIIEIjUcUcAlMwGwJ7+wXI8w33XwTDV53CKN9uzxf/fsRDNIPkEXt8u8n31LPTchT78cKamlqpiN/fiRPkOTo6quvpqFDh3ryYKmodyGBQdyPAPL3L8DAG9jDSOiI1FueASq1oKviCuGYY4+jefPm0t///nde77axp0MoUZg4jyL5/kEeVxbbJfJXWJB7PKa/wndYwIJqa6vpzDN/J46Yue2222jIkCGIiHDFj6+QqvoOjTYdiu8iQkwo7y1PJ1RjScblPAOH9+F9993Hs6eD8kgIRuyYO+Q77BK++g4wqa8j7DveP0IS103CUfxlec3NTXTNNdfQo48+Sp+O/ZRrTP5atJAnlAkeQL7vDCg6EBbWqPjOpKDm//nYM+yZx1IU3xtZ75V/vVIclwR/hw8fIXjEverzeCYYfYcOyMUM4umnn0bffDObzr/gArqIN01j8NCU2Af1IPEoSU1NLV188cWiJYoz/s4++2yeJ7+LNt1kU77BELj4adZXXwmH+bgGds69czO+1MKUs3jYHherH08VwO6uSjNnzuCeXiVPjazWhf7maOrUqay3WkwFDR/etf6i0unTZyXiI0jKH2Z+WtsmvU3LWhvEyh4+w4dWa51Dg9YfJA7zLpcBOd6ks+yL+6iNG4/TeKRzYN9aWm3WKBq859FUtfq65VIrDhNf9sFHPPrWRrMa2mit3lW05vRXqM9PT+CNJb3Kp5fP1Vz65vvUwVXF3GXttHqPSlp78kjqs/thvGGofHrRsm58/kVqFpUnN57bl9KGlXyg+oi9yuarKrhnr55U36MH9eD/4iWvIssIo8EKnRjFGL7pcKqtM1fepTahV6/ePPLgbYjalOvnrho9mT+fr2lNHbXWtNFGGw2lwYMHl9o1ozw0IOFjLf8fuuFQ1r2Rka7UhY18BmOP2npxfTE12JXvwl69enFjoE5MSY4Y0XXvYKyjw6gYnqONN9641CE1ysOU7qqrriquMa4tHwVmpCt1IU4/gV6kEcM3EwMDpdZhkodlayvzND2amvA1zbsfSxUvufQSXm6wlC666CLR9hMNXZPCfJmzFYgG61prrSXWAB1zzDHiEGGMbi3kw7mTJrTkMSK4QiXRleh6j3ETcbjLlMyCzaVlMgHutSyllg+fpBzvTH5pUgM1tvHmrAlvUPu0D8unlCW3TXlPNFxbK+voF49Ppw++buRdyrOp6dWb2SglCgpYtEHcmGr78nXvYPS6PvTHl+fR2DnNvEN5JjU+ew3rFeOMRasJC8jxDETLp8/wJprpVNVrZbpi9FKasqiFDzSfSk381R1rSuK7hbZ9+sfUwruuW3loZ9yCdm44EzXyYe2di7+xqi0lQt+xmkCyxR+jBAeteIbFHyNn9yx0+BMxWKVdXu8Ffl5VMyI2lqhA1YERJm9EqUTCE4jBqNv/2i2VwL1uQ6pe7640yhu9THeF582fR8cffzxNnTJFzDqfeeaZYuCtkP1KAzLqtm8KGpFYWH3+eefTBty6reHehJeiPKLcUuysJyw8xbaErGK1yMSj0lhsVY8iKnb1pPDE0qETKbn8FeOfSM+hpDqiwvx7RTEmHhgVleezIPLFbRPeoraJb9G3bVV02siZ9Pi4BsIGFxz9ErlnLKIidDEsbn7jTnEG5cJBP6Sxs5fRE1P4vMDqXtT6xSvUxv+DFCcgMe3qXPYtNb9zP+VaG6lpiyPo3VnN9PSkZmqvrBFfx2mb+HagNgLE1BHh44LOhTOo5aOnKcefcqz40Wn01qxWem7iMmrjjhGOTMIxSiKFdcTx3VcYoeWnhkd5mz94jHJN31Fzn8F03ZgOmrSghTqXzqcm/iJP7OsWtsvXaXt2AzyAMHM4nycOF0f80YTqmQhtWJhFhy7FnLOIivplZtdLLcLCxRF/dClaTqUNy1EJXTiVToWtPDpCz6kCVNhCZSk2xVd1FY3H6HvBIsxSrFoXgV08/NxGdUckKAUWYZZik++KMAtoEWYptgjxitPwOAUakFYdUYR+3Q2yInVMniYqysSsl+V5vCusClBhnUXN1fHINEaHLzj/Qjqbl9wZNx0ZRHkNSIFwu7vaaqvRpX+5lK7461+VnXIWHkNxT56W6clD6JieMSYDj0dnRUTFGBys4ykgbAIK7+4LmGP4HtACCHRY7MoXYzoIvlr1qkItohL1VPN29eKpN6xZQKNfSyYdJfQd/lbXVFPfPn00tTJeenGQM9klkBYEF+faW3nk7Wpu4fB07po70uJmXuu6dDXx/en2OeN5NBCNSCWZRCX1ncU1vXAdf7pvElWvOZR68PewMS3T3G9Tal9rE7aFD7rm70fnmpUD3IN7RbFFBU12CbyOaH71VjEKWD1wM6rf9iDq0bM3LV5jc2pdaSC/jjqp+a17uFHbqEqWsC5KlscYi2jGAeLffk01g7ehuu0OpNr6HjSj7whqre1LnWjc8ffBc238WTSTjkK+K5YIMKCvoLYZY6ht/Osc007qte+5NHFZDb0+i48/wVpI7jS0T3nf4w54wsLyeZNdAmVFBIKqeWoTU37+dJTZSSY3iSpkV6AlDwT0FfwM8bQqV+YrrdRbdgLT6DDxCHVmBKbKe/bsKY7twAYAkRS78pbqPyZRAY9OasuhrvLfC/4UukabRoeJRwiVCCzBwrVFHW1c4xX4IXni2WWhzzOjY9+H60i8sHvw8+QlC4+pOLBLs0ZmTDx5LBoF0Gn0V0qI/Y5TWbx63qy8L++sX4mXNmnLIgI/zDypnitFFOLcs6fX3tD0akYbMoFdBhyKFB0BheDxELivenO9gV39/ma4gM4HAh0mYS4dvoDobyUvl+vRg8/IraunlXrzUR1BsugI8B6AZQb//ve/6dw/nSumwkNoL2sQpezChlcGCqMkvzA+T2NTI30x7gsxP29s3foiI7/xdURYuUAcacMnq2MdhL0xl0aHm2dZYyN99tlnYt3HqnGOEDAZL57KZNeEP5UltvNjvYl8+RmF5wvdfpg5ozz4Yge+k4z1F8UcESH1RXUIHBpqI6/k7zA/xl8k2ZTqD/4Ljfp8Gq03aCCvCXyJmt6+T9zFfX51Lx+CPUyKM0IWHQba9pljqOH248SB3T33+C3Vbn8YjX7vA9FQH9g6i5Y9fgFvg2ul+l1Poh47H4etuwYpcYukXW1TP6Ald/9KHFDea7/zqGbET/j6fkZ9+IHv/+0XtOyx88Saz557nUl1Wx/Aq9+x0SVOkjpM1G0T36GlD5xOxOsrex/2V6rZcCdxP6/EHxFYa8571PjMFVTRc2Xx5ZjajXfjqiPZfWrSiTKMsi6591Rqn/kJ1W9/JNXtcy59yUdS1Xc20eqv/IWnsL+m2uE/5obln1h/+IMGNqnhcrfvoMY5ahMmjBcvoSFDhnBJYZ6wluR5b2cwztxFY4o/O5dcREEOsx/YhOV/gWLECCzAV5OZR6UoBh772VhxfupWW20lG83FCLTy6n5gwwDqy8033zzxmn6rihiIadOmEY6y24zj7G1W0u2KISIVCX+mjhYuXCjWXRZsRKbSYGb6+uuvCWtdN9lkE0PjtTy+437+hvUuYH+xJr/8Jxp4fkCv7++WW25pDkhQWlrf+VOgYvPfjjvuqDxHpdURmM4AN9J5VQQ8/h9K5QuHDEJX6JDa4kNdYVdX6IjvsaT07cJ07bJH/8TL/tqp5x6nUt0ORwaNpo7502jpQ2eJ0braEXtTr/3PF18ukVLckK8jTIVRRTQQW798jb8IsyX1PvJvVNmnnyRjW5Y+dhG18pq9qn4bUO8j+Py+NTeQ+JRQrvE7WvLAmaIxVTP0h9Tr4EuospdynhmPxC697wxqnTqaqgeMoN4/u4ZHYe3nyrnMUH3PLVlIDXccTx3cWKvbfF/q+dOzuZGq9Gp5SrvhHm7kTf+Av8yzA/U++jqqKPBFGpduFdf86m28DOEW/iLNIJZ7PVXxl2n81Db+DVryIH/tp7YH9TroYqrddE8fVdSv6ntRgkrM3BV2dYWONGHprnal8SUpT1f43hU6kvrdVfSZ76WJNNqPxQyTlMaKhFJKM87hVtoVOtwWmLFdYVdX6DB75y6FXWhQtfDauE4+VLt6rY2odit9xK1qjSFUy5+5a3rxWp7mHE3tMz7mb0Tv7BasYK2+83mAVfz95foeq7D8n+qNR/Dz0TI99z6LP+/HU1J87E1xo4/SoFxHG9UM2szzFXrVxiPIqnn675BLqfK1W1gn79aNPfoodfiQ6juWCFSvtz3ViM8G7qs3HoXeOh55vICaR93rfUKxRKOPHXOnUCM3HnFsT93WB1HVKv1988RvzbBdqXbYj3i96X+p+c27S9aAVH3XFC7nTFfY1RU60oSxu9qVxpekPF3he1foSOp3V9Fnvpcu0vkRSK9NrrfM9Zyu0oazlYPbw7kodB0yp/PoOUkFyIXTKWXO49E59ZykBWTD2colj4tC1yFzOo+ek1RSh14WL6dL1XO6BBvOVi7t0in0nK5D5nQqXv7d0sRr417jdXnzqGajH1DVWkPzxJIy19ZCLaMf5HI+EJkbG1X91pMCDZDkBFLPGcgNRS4eD6dT6DmDQFEUjwqk8SnDunROPafTunA6pcx5PDqnnpO0HtT57Rxq/WQkVay0OjcUd6WK3jgOQ+fBLuzWMc+Jo4vqdvyZYNQpwlLNeZ1Hz+kcNpytHNweTqfQc7oOmdOp9JykAuThXBQ6vczpPHpOUgGy4Wzlkken0HM2HTqVnjPxuCh0epnTefScpAJkw9nKJY9OoedsOnQqPWficVHo9DKn8+g5SQXIhdMpZc7j0Tn1nKQFJHES0st1eonT6aNUphKdR8/p9C6cTilzHo/OqeckLSCJk5BertNLnE4fpTKV6Dx6Tqd34XRK5DAC2S2msJOZHXXEXiIlS8hOvTww5bNLSpbQ8vDQrrMr7CqfjuIkF8dtj6m9cnLxJMUVZ31x3C5bpWQJuejT4IqTXBy3y14pWUIu+jS44iQXx+2yV0qWkIs+Da58ktNYI3mkXRKS2NJA5ZNcnH3SLgkVJzHKXT7JUV1JSqRdEkrCH4fWLRntR+UYn0ICWRjklSFpQ8qJ1biMkpIlxA6k0eFSU0RMirbLqltKltCK4rsMSvl81yRLhV6ItbwpI7m9m7F0t5eULCHPqGQ6PLtMtnPf01zsYlE4JLfHkNguRZYOSskSYoqYdklZLgZNcjwWSaVELvO9W1535VrpYHHXXcrqxtddGhmCVgDfrTdj5nvoZtDq07KPQOJICNNXazr5gOC21mb+VJh/lEHEzJIV4FR6pK7ceQZ92MaPLx7U8zFClfgO6AqQ4C8+p1fPxwlwB2UF8LjrXcR91caf6jIee1JGc1pa8Bzxd6n5fl4eCTujy7+bcnl4lunMIpBFIIvA/1YEMAJZ8k00aDBOmjSJZsyYTiOfeYa22HwLccI5PuCO1M4vvyefeILuuece/m5kM62xxhriG6z4hnKp07y5c+ka/u7np59+Khoz22+3PZ1x5hmEMy3LmdBgfYS/n/s4+4ljInCe3MEHHyz+46y1cqXzzjuPpk+fLsT7jTccY3TCCSfQfvvtVy614sPx+Ibu7bffTpMmTuRYV9KBBx5IJ5x4grHzUApDEGN8XvO///1vcLYo7r2f/exn9JOf/KQUKgrKwAEG7777Ln/7+590Gn8/dKcddyrIUwzBvHnzxHPzzjvvcMeklXr37kW//e1v6Yc//GFZG+uTJ0+ma6+9lsbzsSfL+FNdOF7m/PPP44NnNynGnVi8E/l+wuc5n3rqKf5+7zD+ru6ZsfiKJVq8eLE4tui7776jgQMHikN2y91gx/2EjgF0Tpw4ib9nvz1/lrT8HU/UwziyCMe8VPJGLBy3su6665ZdN/zFsTI4tgjH2qBexmHG/ifZir2GcfiXLFlCs+fMoYEDBohzMOPwpKXBPYVnGPWUd/ZJjs/7XIm/0yxPGkgruxAf6kvvvTxDkA7nI4QGlVEvru3s2bPFvRy2De9DPFOmgaUwbdr8gvkLaNwX44R+tDHwyUjEutwJ13fcuHHi+MAhfPwXjtNLdA5lTAPVumL8+PGE9pNaP2EgB9d7GtedPTjeI9h/xKHUMS9ZAxIjwBhv6uBz+t56602aOGESjXprFA0ZPEQLyfvvv08nn3yyeBFuueVW9PDD/6bjjjuO3nzzTXH4pkZcRKaJvzmKj7jX1NbQDTfcyJI66dRTf0sr37synX7GGVRdworZ9903F+c/3s0NZDTocMbY2LFjxAt4Q/7m6vbbb+eTlfx3p512EuddovGIGwXnUT355JN8sGjvkuvyBcL36dOn0RX84fptttlGfC/df2D8RqxPW8pfVMJotOIA1H333VeIxkOF78t2VcKL91//uo9ee+1VOuyww8qu9oUXnqdF/BnRv/Jh/jhL9ZZbbhF6cb+tyd96L0fCc4TGI15yv//d72nxt4vp8ssvp1//+hR6/PHHS/rMmux/6623uHEzgV5++WVChdwVCffRFVdczs/PN9S//wA+H/EzOuKII+jYY48ta6NqLnd4b7n5ZprMnxPDS2HUqFFl1efH8qmnn6JnRj4jzo3FSx+NqgsvuJB23GnHkr9wfJ34xbl1N9xwg5ilWXWVVWnKtKk0mBuu5/7pT9SrjB1t1YY777yT30EP03XXXUfbbVe+uhn31DPPPEt33XWnaJwjj/9bbLEl/f73v1NNKjncyp3NO1nva6+9Jjp/eDd0su5yNiAxS4K4vvrqq8If/520aNFCGsYdzxuuvz4yIxh+j6YNBJ6js//wB57drKc111qTpk+dRgMHDeIv6Z1X1kbkggULuGN9Ac88tlO/fv3o6quv5mv7ezrgAD4tpEBK6jvOEsUAypTJU2j0u6NFXeE3IPFuRH35r3/9S9xr6JBi0O5P5/6JBq4zsIAlydDVYl0jWn6G5HZKx/oiMMV0JI8Ctbe105y5cyJSH3v0Udpll11on332EZXjr07+Ff2dRwlfffUVOvzwI0L0ug4faSwNCj0AIxcP/fshcQMPHeodyPurX/1KjJIdffTR4gKX2nffPvRAcIg3/KytqaWtt96GX7Rr0NezviJSGpCByT6j9mvGGkvzhfvuuw9L8K8E0aWXXMqjnofQDnywaCQZBXlUDhQThLBcEb344kui9/6LX/xC/wQSSC0pJCVEZcaaStGz9BqQJmxIrJ91kDpQzK1jR44cSXPmzBYVYqSxrJP6msWvAxXRoTLuuceedNCBB4uvOqB8xIjNxAG9GNkINyCtOqyIsHeeZvRk0XM9++w/8PRxjSg8//zz6Ye77kpjxo6lPXbf3SNU/ybUIVmjjGi4tfKoHBrJWgpIAyBAR0vyKCtC9/0ZnjkZNeptuo87B/3796ePPv6ILr74Etp5550LH+4dU0dgbADwqQE1NbQFHz68bFkjffLJJ8qTHBB5QKAjAAKCaEkeZUEs5RHlu+68i/785z+Lzi46RRdccAHdcusttPEmG3M9hnNHZZ0SKDIBFh0gNaFw3+IDDwccsD9/naUvjR49WsxGHX/88eKDBCYVUlBUYrQkL8GCwMjnI488Ihpy8DuaLIxRQrODinqAeJHjfkIHECPNSD161IvfWH8CcwIgYIuWeKgcLxV75tln6IEHHqDrudGGUXw/2XjynPyT/rpj5ByzQT/l9zykoNGK633SSSfRnnvskR+V0y1wagtIA8B3Q94S+ZJ//etemsoNLMxa9ObBE3S6Dz30UNpphx1o/3xjLiqFmYPCAAh0WAGFFIMo6IDdfvttYmDjxRdf5I7JP8XoIK67nhRGRsTzXUrAF5S25IP3cd8uXvytRDCEDuCDDz5IP937p3ToYYcK/y/kZ/rlV14mPFu65jxrUBgAmkxbptJlecQpyA5SBCswFSywd6/eokERHi6FsxhWRUXsT830WamPmLb4mCtMkWLpCIyQPIE5HvDVV9xY4zSIex5+wsOziKdM0EMRKeDxKeRvBBXDLp8bX1T4lh+WWbNm8cXKUUNDA1ce39IAHrZXUxodRp6gMADEC+il/75ERx55hDa0Le4eGCFJVZMEHEE5fM9xb+eVV16hoTy6ih4XvkRz0EEHiaHzUunwDTTZhZ70woWLaPKkyaKh4dMaf30/IoIkdQTl8wgSicWU26mnnsojgIfTqqusLAX4kCT1S4LfCMqiI2DIA/15mg2fBMPIBUYGH3vsUfHs4CUcTlYdEYTkjKDYLny96ZJLLgkaj6AezLMKuO5NvDzDmCKCJFUEVcB3vAAwGiXqEp8Wv4GgAAiUREp8vggiYJHiuAgvAIxGbbDhBvyZvZ6iI9ijR13wpRbJZYBi6hCcvl0iUyGmcLH0Y+iwjYS//OniaCqx76iHf7znnvSDH/xAvGzxCTYst/lyPE8rc52lBDpqi1/i+2GyN08TQTHPFltsQSeeeCJ3UPqJdbWItb9e3Rcd+Q0EBUBAEilx2NXB62lP4VH0XfhdpH05y+cRUiMSA10B4NM7SCUqJ5YzQR/eS/gP32OnQFAABKyRkrxdDUsaxEjVz3/+c9qSRzur+QtZ2AuABoiNxxMawQa6AsDhOzrU+JzuRjyFi2nc9dZbnx5+5GHCu/Hwww/PL7mJocNXFpAGgI+J+DF1yjTR0cO9jFE5NN7QCZ7NnX0/RaTAl6AwAHzy6G/Id6zPvuOOO2j33XcT9xOWquE9uHDRAllv+DxCWgwdvlYDKe6h/XjmbdhGw8SSiGAAg3XM4SUZaOPssOMO4n6D/9tssy299957Zs1pfWdpyi5szTvfdP3X4IhOkM9ZRGE9IP6H1yDiJYVegkgRHRZhquIID9Gq+XWOC/gTSn7C55QauHWOl6+e0unQZeRzLAoN1QP4RYAGxu9+9zvR69ptt91ED9/GI8ojfqSzC40bjLbiZRQ0oH1RER1Gi/RCB08bT1WgU/DkU09yw2KwWA/Y2dFJl1x6aeGXgaolosM3WCXS4YrKCrr7rrvo6GN+Tr897TQ6hitJ/3NsGqUvKqJDozJnDDwYlcMo3B784v3xj/fk6SAza+zSiA67QEwNoaG+//77C19H/uc/7vWPvqiIjhjWGXgwPfIIvwiwTg5LFkTydcQQGSGJ6HAI82n934iwUIEvKkLvI0L0nEXjfOyYsfK5yZP04k4xKmbgtRTKarhCGZtdeR0Vvmz/F/IiPBYlPk+E3kd4fGhInH3OOZoQ1NGrrLwK1dXU5ct1noDYL47oCCjsgMKD6Ti83O65+x7CMhw0PILk6wgKYgA+j6LD4/IQuIfv5xE5fF73aF6WgHyQIjwBRgesOnSycA7TnOj4Yer++eefF2vlvKGvMCXnfR0GlLXI58n7gUGMb3hUDKN/Z/D64f/b+//EevgxY8ZERZTJd4yCvvzyf+njjz6mK6+8MqTXNzhecYhKz+ZFHXvcsTSFl4G8xOvjMRv4BE/fYqBhD57BsaYifW/iewmjyujwqgmbSYN6I6KjeN8xQIUUVEusA/eYtCUnOqOrrrYq+YNqqn0CjtgVofAKfHMVemUNpFKq8KPCRONuCfdkAiMVvA+iERh841oR5esEHWThf9BazjODHI2OQgkjeVh0bUvQhSmBtddam1vmG4nRMAzlrsejYpiquf6G6wMbdBmKwTpC5GAzbgLzNIfHgBGSNbjH05MXrMLOybw2Yeutt+bFqyN4eqYPTZ8xU8QxOpTN/Bb1iPfXX88KpjsMplE1T3v1496VujMW6x/QqMOwfZAsOgK8ArS3t4n1k9gpb0vo2aFXh5EojBpAF4bHvd5tT7EGBZXXeuu5D/JW5aNhjzi7Eh5Q9CwRbzRiAGNapLGxic7jtVO33nqrmKrRZBTwHY0yPHR4cbrSWmuvJXbUY+MONmZh+gtxh/jwPe2S4+PwkM+bP4+wRsmWIHcAjzyq60rRcEMZ1g3//e/X0pVXXSnuMaMMg+/NTc1CL/y2pQqOL9ZIqbMIeNFiWua5556jf/zjH/JFb9Bhk4vnt6HhO0bbmfC8hDuZNnnOcrsKKxuecXzHHgv91YT7GhvSIvVXCh2qXBccjECm0ZGGJ28Mpv724GlGeQ0swizFLp9MOIzc4HlCfXEpdzzRqA1SGh0FeNC4wPqxy3gt72r8Yk3VUiugI7BfAfCyR8MNy27wvvz7NX8X9fTpp/M3500phY7wY4V30Xze2IF1xH/gdYEYcb7sssvEWvWneH083leJU0K7vuPn/VFeurb33nt7S8fiKEyoQ4jM8+Bb0EceeSRdwJ18LO3BxlKs2y7J+niLXagvUCdjw6GfMJU8i9/fjY2GesMnMv1adJhIUeaRy3c11qlXVlUG7wzQoP5qjAycAZMgGexSGpBmQXjJvPveu/QBb36RDQpIkgaDEztB9+QRmXBSdeIlCEcwQqam7/gmX2ddOdWs4vzwoAy9iWefe5Yqg+MrdTtg0ZDBg8lfi3fvvfeKRs0rvJAXo2O7so0zuSGXdDcWXpzPPvss885gczBoq/sO2+q54br//gfQcP5w+wMPPMg9oMl09913i0oYw8moJF544QX65S9/CfJYCQ2Mxx9/THwQHksDxJ0SqOY824FGOzZwYFcbUltrGz3Li7Ux4hmMPgpM/D8NDUvo/vvupxZuGOrJ04myQYPWocMOPYx68FA9XjTYmes3cvr3X5vDVCEaoUkakF/zC+S++x/gl7ShM5FXvdnmm9EBHGesLcUaGzSw0Ijr06edttp6K7HWp5VHCGu5LG5CowHT8OMnjOeQSh9VfjSkjjn6GOq7cl+xOLkfTz09//xz3DFZRtN5BOXFl17kKd0mXmOzf6TxocpRYayJ+s/T/xHrZsxaScT0lFNOCTarwI7ded0hGjLb8akCWN+7zbbbJLqvvpn9DT3x+BM8Gt8g7ylhgLQC8TuLF4CrL3Ns6sC64r/85S+0Ja/VS5Pefvtt+uCDD7QGt9TqScSOwvCpAcFtn0ZphAca7Qn3lDYqxaQ4mipNJ8GuxYQJ2xXOm3iSltllor7BzAWm3/CLOq0r0llnnSU20qBjduONN/LU9ua8+H9wGVRXiM44Nndglmh3riPRccRDgPqq3GnHHXakta5am+uv/UXHDPsFMBL5858fxXXo6mVRj/u4pqZabFQdwTuvkbAHABs7ZvAmJux6L3dCAw4bHjEjF02ljzvWL1/PJ2PgBBb4/Prrr9Pf/vY3cc0xnV6OhNMLTuNZMKwz3W333Wjw4MFcf55FHe0dYvmPue4oje/+KKTvF9Yl4v2A/34FLzq+PkEJf60NSF81bvJ9frqP+F9Ir89jo0PDDaN0n42VC+KxdgDr1zAlVyihZ4H/cRPW9eDIE1QS2EV63333iV/jKKAiNOwHem1YqxM3ffThh6JRhdExJPjdj3tCWLSdJKGxfcYZZyZh4TUXC+nzcZ+JHefq6FFcIfAdG4DO50W3cRJ23Q/myh6jSqisECu8iJDUUVFVVji+Pm4DboRecsnFftb5iwcCDVboQ8IDWsWNK3R4MF2RJKH3eNRRR8ViwWg8GjhffvEljeLGEEbz5nAHYcL4CbxWr5eYIgqPXqmCVd9xf6BxWCiBB/7iWcHLQLzw2N/11/dGdz/77PNCIjQ8GvV/4E0xcRNiipGTm266SexkHLHZZoJV9SWOLNDjOY/zrPvywIMkqlo/4xWV7K/qBxrMuH6Y8lMTNrZgZNR/plQelc4GJ6UXchLexzbdrnLfLviLTQDokF515VXi9Aobn89jw4fLC9GjvkH6KY9QPfTQg3TbbbeLEaOwnFLkMRP19NNPiw43dsgu49EhbNC67h/X0RuvvyE2ELn0FPIlzOvTo37CzEGw7IMJsXa5gTuRE8ZPpJ1+IBuQPk9YVpo8OgNonGK2yE9YIoC6JHyP+/hS/fp+jB07Vjw72lpTixKfx4KOVXz55ZfRFlttKTbqggGnJ9zLp6I89NBDYrNYKXSYDMGRahN4EOI3XKevs84gHun9C+/CPkuMupobkLqUtHZBNv8LEpbvtfM7uKXF2xiGdwdmT1KNNgdSzQCG04xJsceINxX6PFgjhunANt6JjelND24TL/nd9tid/jPyP4ReCRocr/HoIIZcf/SjH5lEFlWGER5MeeJBxVlymCrBaB2OfnEl3w8XjQu3He+0xplq8BEXDyOQU3loG1Ou5U7ffPON2MWJxcppUlLfMRqMxbrvvfe+GFnGjlnsIMVLAaOSppRUh0kGGnI4ogjnbqEHhqnRjz7+mCvorfVNQybmIsrg19lnn0133X2XWLN1Ay+LwHmIGGG+5ppr5DIOi440voMHo6RPPPE4H+8yQTTQ8ezgiBskjNiUK0HP83x8EEYPMC3Uh58drFnD/d3IlVKSlMb3Nq5LUPnhhdfaJuuSJHoL0YbtQsdz3Lgv8j14EqNji/l+wyYmP4V5/HLbb1J6yInz0rHpi1sOu7A2HCN/mLHAkU04+syVkvpio1+0eJGIra+rgjuDNTyz4I0K+qWl/UUHAQ1HTKcOH74pbcDLmzBIMnjIYGt9pVpg80WlUWGfHp0wTGni10+YAcBSkT59+/hF4tfn0QpTZtBwRMdHXf+G9xFmcPyGe0rRBdl8P7C+Fe+C8PpAkwCfx4SLU4b4Ll26hI+u0898rOfrjs4D6rNiddjswGDGTTfdzMsxxohRT9zLKMOShTgplV3MhIanmnDNq6pq+LnG6Dqfvc1151czv6IhgweLfCn/WEcgfSXxWsWSChfozjvvoLd4ugs9u2nTporRC+wCw3ErBx90ML3y8is88vJrbtgNE42NCy44P3aQfbsK/cIinPHl935wqOjh3HjEzqi4FbP0yqUtSoVG6ieffExn8ughjsLAmW4DBq5De+31k7wgySMhl474OLE8gEugQeIAAA2vSURBVLsjK/NUq5/S6IjH461nRWX8Lp9FhakoVFZYb4MpMKzziSYpWUJRqkIlqHg/+ugjeozPItyQz35EBwFrKC+66CKNtRgdmqBIxpOMZR040DveuaLSGglFBBsLang0uiePcOK4FYwSYQ0qKubf/OYUsWFLMknJEpLYpBDWUN3OI0IYrbjpxptEYx0yMDp+Dm++2JWP84mXpDUSKsx5H69Vw9QmGq2wZRqfOXo473zfa6+9gtFAKUVKlpDExoUwFXXiiSeJs9XQEbuPl3NgtHtzMfIqJUsormSvsre9KPDyw9mIaEBhKQp8xjO0Or8QCt9f0hoJFbYLZ9Zh3SHqjQMOPICe440dsA+jsBgt0z98ICVLqLAOnyLM8+orr4rGK3Z9455+l4/xwXMcZ1Tel+n9SskS0in8HJ4bLH3x03T+4MXzz78gppV34SVO9iQlS8hOHcbg+bmVz23dnmfQsPMbHd6nnnyKNw3tKAY4PPo0kiWPhKR2nEeIEwXu4RG47XjmBB/ywBQ+jncZHLtBISVLSOooBGE9PpbdIPb2lEay5PEhNNj2229/MVsyhjfDbbTRhnxO4rviAxd4J/kzCHY7whhfsvvZBdcSbqDO+momx3WIWKZz/C+OFwMLOJTfnaQON53EYpAO+wXmz5vP+0fauUM/kzu8JJY6Yd3n+usNEZu0NuZBq+lcj+CIrF+e8EspIBYk7ZKQzuh9ylDBKqBOqSJUWKcSTmBUCJtugsQ10mqrrhaMzmCK8RXe6IEKEjc3jnMQySWXCYwVr8qjwAAxQoKXD3rYO/OoAoIZSSGeJDoispSCRp7yemf0OzydPI5GbDqcpyh2EuvJFHUKNYNWhE6m5VSePLyIK6opPNq5Gb/sbFPIgQyFXwEDtABUhAIroCBDBfnSSy+JhsYeu+9B62+wvvewKoQKaNehY+w5FtbMQ/QY7cTh9OsOXpfX4e4q7jHjNQxLUoxRQJ1KRSiwAooRBfToMaotpq5VpAIroF2HjonmWAiWKLzxxhti5BWNm+223S54MKw6wpIUQgXUqfIINGowqo0KS02oiPFy0kYVVGEKrICqCP2etxChgkTDEWgwQC/qkmAWIX+xLey6vlDOxYOROJxPW9+zBzXxOtcHefrrR65ZElWYAiugrl1F5GE0HLfffnsx8olRg7r6Otp5p53pqr9dFT23VuFXQF2HI+fzYFQGHzvwl52INcC8/Xv99dfjEfZ7xXMFMT69UaSKVGAF1NnyiLn8ArzgwgvFoce4jzCrcNppp4uDtdFB0ZIqTIEVUCN3ZVQebNxBR//sc87mI3q3D54l1WGV3iXXxYPnCJvPzvvTeeJjG+jsYmbsdp4VWyd0vFtEh2qAAiugzhJCLFywkH7JXwX7kNceV1VXia/DYRMROvtBUnkUWAEDUiOgECqgIMW7CEvATudrG7zEw0RGoVyo0imwAkY4cUTTH889VyxZW5nr5Xn8/r+M123/hmdRjINHqjAFVsCIDq0gT4iD2rEUCvcyZk3OOeeP3IA8LfIe1HzSBIUyqgEKDPBzHpw7nM/IbeGZqTb2t762jn6814/FGaO4rpiNO+XXv6albEcTL9M49JDDeHDlQjGDpGlR5Kp2qcUavZLhWFYk+BY2i+QNBthjEOsFrShKBHpqEuhIzCBuymR+pPGdeRJ44RuVxq4UahKwpIgve57M+66Ir2dU2eOb+Z743kp8TRJo4MvhP1oJuPBJwXZxFAg6Rph+W311fP7UXfMVe89juQuW3YiXXF4Yplcx7eqNnCTTEMd36EQDXSYsvuf1xLyLEx0iT6/E2qBkljE168B1xxInLPWZ/fXX/JWMdcSoGHyOpmQaBL+nxnnVMGOGJVYYHavmxlWaF1xcyxBrjDxivTQ6JsM2Gsox1o99ifqNkrgaFO6Q71gCgyPOYAM2EEU3koYYFFEuMI5lGClDowozNf51dz9JqsY4GlR6hpmlndfmT+Xd9ujcDx48WKx5Fc9ViNTLlsZ3xBYzCFgugE2t0CuTp6NUdZ03Vb9UimcIz03PHvypZGwIY1vQIcXmJXzEZMMNNxCzRhqDyKT3vTJZAzKqOivJIpBFIItAFoEsAlkEsghkEVixIoD2Y2WpXOZ2bNlTGh1peJI60l11dFe7uiK+me9Jo5yMvrvGN6ldSekRpTQ8yaKbTkdSu5LSd2ffu2N8k9rUneOb5l5J6n931dFd7eqK+BbyPcEUdlJzM/osAlkEsghkEcgikEUgi0AWge9bBLwRSEcT04HiWLixWrAcpA6UVUcaHs0eP+MQ5EBZ7fLFar8OQQ6UVYeRJygMAM0EY8ZB6kBZ7eoKHUa7gsIAMJqiFTpIHajl6rtmv58JjA0AH2P/dZA6UCzPjdUUOkgdqJQ63BKXn12aZpFxW+rGatIC0gAI0NGSPMqKKHRlHYyB1uWhI2pXtGR52BUOynKOrzUoy9kuESaHceEwOkgdqLCUIO/mcWMDIQAcpA6Um1FT4CZNoyMNT9gkP1/kCCRMMSyHtRT7SpP9llBYCUV5d86K6rvlCnZFfC2qncUltcuiqaQ6SiishKIsnlsfBSu9E1FCg62irAinZUZkCUWVNJBWu6wIo3vOwhKKKqnvVqNLaHAJRWW+G96j1muYBlHCi1VCUdbr3hU6ShBGuQYSBidJAb3lwpuKA54kikBrEmaRUUiHSVQhnrCqgN4kzGJuwBMWVihv0WFiK6QjgSiTeFGWRkchHquyBAYX0pFAlNWcNDoK8ViVJTC4kI4EoqzmpNFRiMeqLIHBhXRYRVkRUavS6CjEE9WSLymzXUJLmXUk9T2gL6Fdyyu+gS9WA3REQJ/5rgfGkgviZcFbi0sYX5OopHYF9CZh7ISpOOCxOmlBmIRZSAvpMIjyNtEIRCFuRWkgKA2PIicWWGYdK7LvIv5p4puGJ9bFVoi6q47uapcSulhgGj/S8MQyRiHqrjqS2pWAPvA+AU9QBwfMMYE0OpLyJKWH6Wl4YrockKXRkZQnKX3me3B5CgHZPV8oQgZ8ee/HIqewDfZmRVkEsghkEcgikEUgi0AWgSwC39sIyCns762LmWNZBLIIZBHIIpBFIItAFoEsAqWOQP4cSG+YUx/s1HO6YomTECj0nIlHp9BzOr3M6VR6TlIBcuF0SpnzeHROPSdpAUmchPRynV7i4tNLCfF5dEopwQV5PDqnntO5bThbObg9nE6h53QdMqdT6TlJBcjDuSh0ehuPS4INZytPo0NaqUvVc5LKpkOnsOV0qXpO57HhbOU2uwrTS07fgsI8LgpfSvhX59FzOq0NZysHt4fTKfScTYdOpedMPC4KnV7mdB49J6kA2XC2csmjU+g5mw6dSs+ZeFwUOr3M6Tx6TlIBsuFs5ZJHp9BzNh06lZ4z8bgodHqZ03n0nKQCZMPZyiWPTqHnbDp0Kj1n4nFR6PQyp/PoOUkFyIazlUsenULP2XToVHrOxOOi0OllTufRc5IKkAunU/q5glPYEFl46UE8Kl+p9yt5JKRTFJ+TkiUUX2o8nnhUulbJIyGdoviclCyh+FLj8cSj0rVKHgnpFMXnpGQJxZcaj0dSSaiQDkkpoUI8SfFSsoTiy4jHI6kkVEiHpJRQIZ6keClZQkllFKKXkiVUap74kqVmySMhiS0NJCVLqJBkSSkhF088Kl2C5JGQTlF8TkqWUHyp8XjiUelaJY+EdIric1KyhOJLjccTj0rXKnkkpFMUn5OSJRRfajyeeFS6VskjIZ2i+JyULCEpNdYUduHGIwRaqKDVkLxiySMhJrbwGMR4RU56KVlC8XVoPFYDLFQWuzLfZbwkFP+aBJdBja8KCwIpWULxdWg8gcIwIKkkZNdRtuuewPcIadglzmu+GPBekaSSEGOcCiSlhArxGAxQdaiwIJWSJeTpiJAaRAdF/B1Ze5KSJcTULhYlqvF4NCppiqpDhQWF5JGQZ1eEVEqMQv8Lvkeslh5LqDv4Lg0N2yUxKqRRSYTzAkoeCTGrk0eKDqCSX/dAsnL3y7IopFkv0U4/JI+EmNXJI0UHkJNeSpZQfB0aT6AwDFioymhXYEGROgqOQAaKMiCLQBaBLAJZBLIIZBHIIpBFYIWPQKwRyBU+SlkAsghkEcgikEUgi0AWgSwCWQS0COQ30WhlqTLOkdBUEqNMaXSk4Ylqdpd0Vx3d1S53NKPYNH6k4Ylqdpd0Vx3d1S53NKPYrvAjqrVwSVfY1RU6CnsapegKu7qrju5qV/QquUvS+JGGx21FFNtddXRXu6IRdJek8aMQT6VrvYCbWcdaZvE9j3RSzUsHSqNDxqkjoNYlOnl00kACAAcqgi2PDs2czHc9HAVz5bkm+l1RHh26a04dOmmQS8MDZt27QFwe0LFOHTqpJsiB0uiQceqIUBdX4LZLxzrt0kk1oxwoptOxTh2a1OIzuuawPB3rtEsn1QQ5UEynY9Pq0BQWyPg6dM1hJh3r84SpRF4n1UgcKKbTsWl1aAoLZJw6At7S2KVLCYTnAR3rtEsnDQuKnXfqCKToypw8OmkgAYADFcGm1aEpLJBx6gh4dasL8SRbAwnZhSQGhqQE0uhIypOUHq6k4UkagjQ6kvIkpc98z+75pPdxEvo092MS+Wnv3+5qV+Z7/AikuYZpeOJb5FF2Vx3d1a6uiG9S35PSw4c0PN3Yd6yB/H/3obXxLCOgMQAAAABJRU5ErkJggg==[/img]
[br]Zamir hat fälschlicherweise die "Grenzzahlen" markiert. Diese gehören nicht dazu.[br]Richtig wäre:[br][img]data:image/png;base64,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[/img]
Welche Aussagen treffen auf die Zahlengerade/die ganzen Zahlen 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ajNw2qqA7Th+gL7I9Db2Ceok/kIut3to2REoiEgBAQAkJACAgBISAEhIAQaCGAnpxPLW+x1YEQEAJCQAgIASEgBISAEJj4CEhRnvhtpBIKASEgBISAEBACQkAIFEBAinIB0MVSCAgBISAEhIAQEAJCYOIjIEV54reRSigEhIAQEAJCQAgIASFQAAEpygVAF0shIASEgBAQAkJACAiBiY9AT3mUh6nG/fff7/lZO6WeIkXZxRdfHN773veGpZZaahg2Pd970003OU/yQvNK7pxpRlIhSXlzzjnneDqwtdZaq5XbOf0+s3w++uij4bzzzvP0aFOmTPE0bTNL3SdKPUnHNW3atHDbbbf5q+oXX3zx7GnqSAdGPyCf9Oqrr140hy+pG5944omwwAILTJQmUjmEgBAQAkKgIAKNpIe74447wvTp08Ott94arrzyyvDDH/7Q36+d6klewL322iuceeaZriSTn4/E3j/+8Y9bL4FI19b1+eSTT4Z9993Xy7XQQgsFFHhyI37961/PllienIw/+tGP/C2H5CMkr/QNN9wQdtttt7D++us3rqCQCXDFFVf0/MXgallP/I9XO7JgQHHNQdT7qKOO8vaef/75/aUj9IkjjjgiS47Gu+66Kyy88MKelxLlDKJtDjrooLDCCivkgKCNx4MPPujtf/XVV3ve0De84Q1tvzf1hfG59957exL3t771rT5eGRPf+ta3Qo4ctvQDeJ188smeJ/Wxxx4L5HT+9re/7W9OyrWIJUfphRde6HmUTzvtNH/N6dprr90U7B2fyxhk8UybkE/6wx/+sOcsZYzmIPo/+byRAWDBgoU87zkJw8n555/vspn87oxF3gqbM28ruayvuuqq8Mtf/tJftkEOYWQmbZKbaI9bbrnFZXQuQxJ1ZAzec889bXmLee/B+9//fs9vnQsHFtCXXHJJQF6TY552WGaZZbKwpx9cc801bRgkxhj9yL2fg5gbLrjgAs/3z0uhll9+eW+HXC8lQkZjRGFcIqMwaq6yyiohvaCpCQzQU3ixCPyuvfbawHyIAadK5DrHwMNYJbcyRs8llliikfdzkB6uEYsyL/VgkCNkzj333Gr9/Bgr8mGHHeYdYLHFFgskuceiyDmUxiaIznbRRReF73//+y58UZS32GILnxQ23HDDJliOeebtt98ePvOZz/iESGeDKNeXv/xlt+Y1bcVi0kUxoRNyzB8LCM7lEkDU+aSTTgr777+/K8a0O+Vgos6lGFEGFMMDDzwwzDvvvHz1t9PlUlCd4f/+sUBg0dCk4Knyqx6jmHzwgx8M22yzjQsYvC2MBRa3a665ZvXSRo4Rciimxx57rFtwkRuMf8YDAjnXZISsQkmH509+8pNG6jreQxH62267beAFDx/72Md8UkRRZZwgH3MQSsEhhxziOKCcLL300lkVZfri5z//+fDOd77T+bJoZOGMbMLrloOefvrpcPDBBwfkNHKJCZuxybj45je/maMILR54es4+++zwla98xd/UePfdd7d+a/rguOOO83GwyCKLtIw3vJmOtsn1wguUdV43zIKduQk8chlywBevL4a1tEjjk/6AYQu94YADDmi6GfwlI8hj5qhll13W5cMmm2ziRsZcOgsyevfdd3dD57vf/W43btIXv/SlL7mBqwkQ8Oh99rOfDYxHFOU99thjjKKMbDz00EPDaqut5hELO++8s+tWvHkvtVmtZbPGr51Mw4+m+ESz1ESzSkSbeNt4fPrTn442IbSd+8Y3vhFt0o6mOLSdr+uLCdv4yU9+MpqS6I+0ySkauHHdddeti0XX55hSwMtd4lNPPdW61gRAtDCQaBb41rlcB7TRT3/602iDL9ob4rKwtVViNIEb99xzzyz8OjGxN7BF8ypEmxA7/Zz1nE3C0ayHcZ999vG+YQI6G39TECN/iUwAOi70iRxki8RoylAbq4cffjia9Sqa56XtfJNfGAf8IbfMkhlPPPHEJtmNefYZZ5zhbZ/6I/LBFipx4403jsiHHGTWO5fTpixHW7jGm2++OQdb50Edd91112hKoct/viMnzJgQbXKOtojJUhazIkYz1kSzYDru9AlTlKN5WbLwrzIx41HcaKONoilI0Qwo1Z8aP/7a174WN9tss0gZ7M18/gc24JGD0AFsoRjXWWcd7weJJ+MzF6EfIIuRR+nvhBNOiGa59O85ymHKeLQ3ZLYwMOtuNOXQ+0SuMWGKaNxxxx1bOsull14azRsbLWqgMQjsrZTRQvH8zwwF0SIS2njRNuBii9oIJsgL2mbKlCnRohParq3jCwp3I5v50OhnZB1klUCoBa7vKmFa53WZuEGboAfsdclY7ZKrHdcFr9ImTCQXJffB5Zdf7iytEcMVV1zhFoMSr4y1CTl897vfdTd3LtcidceDsOqqq7oFCfcuFgPO5SYT/O5ixJJHW5QgvCjEy/O63NzEq8P5o+5ggbsZLHJ5F3ClfupTn2qrNq+qRXbwGuVcBL8ZyascZcCtidswvSp4ttlm87HBq3NxP+cg3MlLLrmkW3NzjwU8SqaMuhWJ1zXzndcFb7755oGYcVzvOYjXp5sRx8ciZaBP8IlrNzfhiTUFIBCalrs9qCvz5Jxzzul/hMGATa4xgueXeZFQOPiCA3+NWApn0LDoB3gYkUf8wfv444937xvfcxCyGM9nenU24SeEv+AB4xXnOYg5Aa8jMglCT6FNkg7TRBnwWhB6hjwk5Gc04fHEA4hXHkwYo8guMGlKj2gk9GJ0xarfUZRx/TMIq8RgJB6GUIAmiOfTweAx66yz+sBDUaQz5iIG2GWXXeau5VNPPdXLct1114Uf/OAHrrTnKkfiQ3wqiwUm6VzEIomJh9jw5ZZbLpgl1QXixz/+cQ/TyaWwM6BQ0hiU9AtbjbqbM0dsbsKayQBBhHs3l0KUeKdPhAsu9xtvvNGFH6EPnTbepuub/jTLgC9ocynrTdenl+cTBoZbs0qEYSELURRzxwpTDiafnLTllluOYYesRkEhNjMnEQ5FGBDGlZ/97GduSMjJnxCDww8/3F3OZsHLybrFi/hQwgKZH+ebbz5X0FCQchBhQMhhFCLztniMLPMUYTgsHEqQeZmcLSFJuYjwN/Zv0A4ojcxThIOstNJKrsQ3XQ7kD3IgGRfhx3yJ4s4ivhTBGx2OcKBEfEdWoEA3QY1YlMcrKJYrVoejV6dUkpVzU6t3NoagDBAcDz3yyCMeDE58YE669957vYHZvDjXXHO5omphD9mtBuCAMCYmMq1Yc+CAYkYfgO92220XzL3siiIxaVjWchCDavLkyR4XShzgd77zHd/kyeIlFzEZbrDBBh5/iUU5UW4FhXGIwGHTFKt44s/YyFKCrr/+el9ApRjlEmXIzRP5w5gYPQb5zm8YFmZGwphCvDixmU3v3RiNb4pDtVC9gDGFGP5chGzcaqutXDnF41KKiFP/+c9/7t5fC5ML3/ve97L0RRZHLA5R0KdbQgD29BAfjqd5++23z+ppStjj6caY9YlPfMLn7HS+6U82cGLE+OpXvxosDMf3jyCrkY855ok55pjD9bTqfICsIoaYhWQpYu5k3qpam/mOF4DFRBPU1aLM5IXVbzz3D4qvxRN5Q3YrJKZylGIArxITQqps9XynY1a7WCAQKuMRmw9QxlBIUcxYFSL82DnKqgTLAb8NQkxibAzEKjgeNij+WOkIu8BdgRUT5QwhCG6smi0GyF0sbJ7oh8Bh66239gl1vIGDEoTAqVoEsNwhlAiBGJS4H4sLq37qMh4h5LDa4lqFaI9EbNpCMRhkw0qvfYHJljLQ3ijJp59+uh9THnDHpUU9cL32S/QFBCntO15foL9aLKb3BdyK4Lfeeuv57t7kSWFFjIBCCIzXpqPLmPpCt5AFNofRF5JihrWADSKUm0UcSgGbHNls2Q9RFyZWNud16wuMyalTp7Y9ng1UFhvpk0K1b7Rd1MMXFsBsAuq24GbhjELCoqkkgVWnPpPavtNvOcpbii91oy+xeGWOOMq8LcwZOQl5xGYt+hIZm/jLtZnvlFNOCb/4xS88+0muzAajscXziVzaaaedXEYyXzFHffSjHx0TMjn63mG/IyORYbQ51lNCwyA2a7HZ02LnfVE/LJ9+7kdZZTxQ/5yEgs44YJMxijIhSPvtt58bNNjsm4OYL0jdSd2JAmCTLTphbiyqde00vyR52em36r0DH1sHaIw6beZjM50pZ3GHHXZo42uTrG9aMEtn2/k6v7CJyybpaBNptLQ70VZqvmmgTh7jPctWgr5pxxqz7TJzJ0WznrSda/qLxfT4poCm+Yx+vinW0dw30SbBtp/YsLLLLru0ncv1hc0j8DaBlIWlKda+KcSUNO8PNnjbPm3Hb2vzRJYCVZiYouwbcCunGj9kswwbt9jUVpJMuc6+mc8Ug2ghSJENzlUyi1q0uN1oC/Hq6caPaQP6Y87NfNVKmZLssvAjH/lIZANZabJQuWihSFk2W5uVLloYnM+NFvbhG5NsMRff9ra3+bEtpovAwcYtZKOlbWycP2PQjElj5iZbxPsmXzZt5STGp3l/x4zPHGX44he/GM2w07aJ0gwyvvmfzbc5aNq0adEUZN/kzQZjNteZYck3+DXNH/3RjGtjNvOx8R1cqjqELWqjGSOjharUXiyU6yyhF0nbhyEWLCy9xF5VrT6soomNJBapKcKqyOY13EhY7Vgd4U7JRclVgPUvEZZ0VtDJ0prON/mJpYS/EnGgWG+JOSTuKhGuHCypNiGkU41+EnZS9WhwTMwysXg5CCsmKZiw4FIWeCcLLulwiB1PfaXJ8mChwHqXCHc3bZGsOOl8k5/kDcbCTQgOqX5KUlVO5SoHXjQ2DY3esGaLem+HXDH7ueo7Hh88fOTSZx8H3rqqB2y8++r8zWbZtscxJxEvi1W1aWLsEYNL6AdeHsYEni9kNZ5INrmVIDzAWHirMrOpcsALHYC+UCXkFOMztweItmC+xgudk7CsYz0n/AIZkQhPGKEQhCrmIHQE8rvTH3nXA++BoA1y5vUeXU/mafoD4yIROhR9JnlK0/m6PhvxaVEBlACzFHnhiQ2mEri3UZII00gv3gB8gvcJBUBIVjtFXZXkObi2cRkQD0rcGYoJgpiOl4twKaMEsSkBNxKNzTHxyoRH5KLULrlj/6gfnZxwD1yZbFBg4bTnnnv6rnezImWBgEwTuDUtBZLvaD7rrLM8fp22yUEI/NEhP2w2hZgkRm90bapMxxxzTIAvGymJfWOxyuZCQlRyEInsUQBQRhifuLhRVJgsGQ+8GCgHMRGiqLJQYEwSBoJyRGaeHMoam2mRB8Rlpn5BbmlwIUwoJyX5mz5z8SZ8CZlAfCrjkLrnJhbrvOCDTcaJ2D+CYpJjEU/mD0KyUJIgxgGhYMyfbOpiI1UO4j0HvMAhESEA9M3qXor0WxOfjH30AzY4J8MZiyfqP3rTaxP8q89EFiATRmfpql7TxDHjj0UyMpJwgjQe+Y5RLYdcol70QbJe8Adh4IF/Dn0l1Xm0AQPlHUyYq8gKAvGCHK6vbvDzH+r6V7ud2h5IDrw11ljD3cvk3Js6daofW1J5Z4c7g5zC5MLjzyobTXFt5Thuoky2s9zdOfAjtzM5GinP6DCIJninZ8LLGtfzRVPneeaZJy666KJ+DkxyEe4UUwSipSDKxbKNjwneaAukaEqAu5dtddpoXsY25vaFEBz4m9IeCXshrzP5U826P/rSbN8tNjFairhoGxWy8TTlMFqsv2MAFrh4bdGSzeVtlgp3NRMGRB/gkz9CESwVUzYczGrk/cF2k7uLkdy1tocg2qSUpQy43G1SdJcz7kbqbpNDVgzIGXv00UdHWyR56IVlpXH+udz95umLphR57mBCj2zvhf9ZnGwkv3cOMs+OhwARYoBrG74Wq+uu7lw4jK4nubQJS8tFphT6GLT4YM+jbApItHhUD1HMJZtwqTP+yC/PHI2coG/sscceWedrMGccmK7V2PsdxmtXchabohrthR/eH8k7TxgI44N2ykG2SIv2cg/PKU3Yi71R2OUEITJN0pFHHhktPtvnRHJ6m1EnWgRAiyWhu8wVlI/884RdEFZrBtnWNXUduK5d18MGeQ6NjTDKpaCgjDLwzeI9SHFruweFGcWdSXFmJmJTm4xJ74YtcaDm+s8mdLqVp9TvZklzHEopA6XqPZH40hcxKjAxmpU/6wtXwMFCftyQwCLFvGy+WFl55ZV9gsyBk4VauHJkLm43qvBiB/6Ii8wZL83iCMOOuZf9j5hhJuJSZJu3ouWTzsoevKm3ed0cA/OEZp+riE8nPpXxYGFoxV5QhZJq7vys+FeZoRzam/laOLCQbVpJrfJHObbNndFCbzxWOdfLqJLBBFmETEAu2SbzVtFYTG266abRPNJeNl6aZhkvWr/XeYCiPIkHusasf0JACAgBIVAMAfZsELZG6E1K8F+sMDM5Y9qB9iB+PLmAZyZIzJjTigEFg1JEmCD7NZqKPS1Vr3740g/BAQzYW5WbiE0nHRxhDaUysXSqM6orIUHEzze5l8O8e+bfk6LcqQ10TggIASEgBISAEBACQmAmRgA9eWQ75UwMhKouBISAEBACQkAICAEhIARGIyBFeTQi+i4EhIAQEAJCQAgIASEgBAwBKcrqBkJACAgBISAEhIAQEAJCoAMCUpQ7gKJTQkAICAEhIASEgBAQAkJAirL6gBAQAkJACAgBISAEhIAQ6ICAFOUOoOiUEBACQkAICAEhIASEgBCQoqw+IASEgBAQAkJACAgBISAEOiAgRbkDKDolBISAEBACQkAICAEhIASkKKsPCAEhIASEgBAQAkJACAgBISAEhIAQEAJCQAgIASEgBIRAbwj8F5KjQ2Y8nBStAAAAAElFTkSuQmCC[/img]