OBSSНCircuit DescriptionV1.1010/02/94 20:07 CET.Component & analysis parameters of a circuit.TINA 9.2.30.200 SF-TIB(c) Copyright 1993,94,95,96 DesignSoft Inc. 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ј ј6 ј ј6 ј%  џџџ% €% €% € о@VER=1.0Font0=Verdana,14Font1=Verdana,14,BRect0=2,0,0,85,22Rect1=1,0,0,85,10Rect2=1,0,10,10,17Rect3=1,10,10,75,17Rect4=1,75,10,85,17Rect5=1,0,17,50,22Rect6=1,50,17,85,22Text0=0,2,2,TitleText1=0,2,11,SizeText2=0,2,18,DateText3=0,12,11,Document No.Text4=0,77,11,RevText5=0,52,18,SheetText6=0,70,18,ofField0=1,T,11,2,80Field1=1,T,11,5,80Field2=1,S,4,13,5Field3=1,T,14,13,40Field4=1,R,78,13,6Field5=1,D,12,18,30Field6=1,P,64,18,3Field7=1,A,77,18,33F0=TPS62204: HIGH-EFFICIENCY BUCK, DC-DC CONVERTER7F3= Datasheet: SLVS417E EVM: SLVU069F4=1.0F5=January 03, 2012F6=1F7=1Ь0 @0 џџArialџTPS62204 STARTUP TESTBENCHSymbolџџџр?р?ш?ш?333333г?р?џџџџџџџџџџ7qк@qк џџArialџ TEST BENCH DESCRIPTION:.1. The TPS62204 Transient Model is encrypted.,2. The design is based on the TPS62203 EVM.r3. This model has been tested for an input voltage range of 2.5V to 6V and a load current range of 0mA to 300mA. S4. The testbench has been configured for VIN = 3.3V, VOUT = 1.6V and Iload = 1mA. a A Load Transient of 299mA is applied at 600us and the load is reduced back to 1mA at 900us .95. The operating quiescent current has not been modeled.86. Thermal shutdown for this part has not been modeled.SIMULATION INFO:?1. Go to Analysis >> Options and enable the following options : a) 'disable warning for large size analysis' b) 'percentage bar' / c) 'Enable instant diagram drawing'M2. Analysis Parameters have been customized so as to reduce simulation time.V3. Go to Analysis >> Transient. Ensure that 'Draw excitation' check box is unchecked.(4. Enable 'Calculate operating point'. !5. To run simulation, click OK. ]6. The simulation runs for 1.1ms and takes approximately 10 mins on a 4 core 2.8GHz 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4fQBIo/vQq7ju8Kxe0+/b6YaZPaFywbxAmMsJh7iMHROLczmo4vyxOFHdzXF+NlwaFJ74MPtuJDEQr8vTZgAV5gqiMvjGvxxEtbU8ij1ubaKBtFWNkg==IHROLczmo4vw3cRxn6/N6D0epWxmy+/5hg4myO+4XGoQmur1/ewgMyq0JnPPGPZmzqWNk16IeUkLcVsCumc0jtrl2J9xRqnEYINvUHTMeFDYePjMsC1j0HJmTd7QDtePpVOkgy5z0+3127FmZ2rqrQmlHwznrGeY8woNV4EqLKoSokoWPbUNai3EolKRDzjlp4l+dS/t+N8jWVLqFDWSeEqji1/hDHYv5b5pm8BzwxR7AhlT6hfoJ3mYgEZ+TeztH0=IHROLczmo4vz5/cCCa4mi0QuAI4QiAx1SHhObi7mgqFLv17FZ2v6aVA+OKqIIY16KKSPVX8Q=iEYKptI+kt1HssN3uHzuCFusH4Mj7yZBipRvThTntkk17tV92j9VEbStqVeM22XEDZ29x8q7/AEbQz99WtqSdhjpElKsarWX4aw6OLA==!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=-DmPQbHw5MCDh0iAimhLb5Djl/RwaQyA6BpCv6TlU288J)2ZvnxdnfNuuC9WE5zSO8uo6e830khQ996RAfoyk=9DRRQExFxmigHBb6VkafZ0JxF4/1M/DCYF7Q04rs33Al9ZxEUPFxK3zc=Y7dkjobGkWof7I5PbXCdMPZQTTtUfRQJ12OEG2sqJsoO4xkdFRjtLsrf0hXaFo2//EN30KvdYzQdXRc2kP1U+nw==-nCBPYb/ZBC2WCAIa+dBEVLaOO8pqlRgYBzDV5OfrPw==eclB67lvf0dpXfhhoZ1IpMiRb3QWJ6vMBPzA7f+pWapawx8MgASVyOBTJU4e+blXCsTrVfuadPNYEzG32uTCS+2dLyXk7TY0jQDY=nCGzdVCamh8GXqvZjLk=mlifSAyMrwZE4017v8vfv36MuiSyxtGLC3A0trmE9ZbpbWJPSP88LjM7C+BZqXzV6B074Zy5rsqT7P5DnjuVW27eKzRgU/Ynbwy9D+E4ULg==!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=I/XWfneWr9qdOKkhlR57/NxZkkcMU3JfoHn+eP5E82vtypZC+AeVbfVkkjldD8Yf4omproE4=i9YyXx7qU4SrNCLzRBfn3XU1zdayEy7rvrqtLcnF0zy5HrqROVzQJ1kAQntVUZmzbZNMkfn8s/3t3JO0aLNOXnFskD7PP3lRvv6yioFE=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=-it20DVAcpeT6Rgun/qV7RC2MD2JUsTGzGjZEnUQNgQ==-wRbPLFJbL640YeATx7DigPpmoPK4XXdQ1L2wkbKiBQ==iE0nXAsDXOgBZbUQ2ktzx2/k2ZU84e+mG9Yj4xVsT3d2s4PA53hTG7ThUsgFd1mJBRoF7I38uibyKnpMlDuDfF9JM4oXCKKFDOAxu+V/l%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=-mXIFKAowjMM3CLK+4B316vq2u2O5iO3+gtnEb3wImkk=-3FnYWInVk8woSComnBHxRt5QhxE3Z3+9bwHHigmInZ6h5g6t4sx1frz5PJYxtscVcKTzj7BtZ+IqgDx5YHIlHDVBkxf+mLYs=54MLCHkpOiqu0hUzevjIeE9OotbcyZxxDo2DrPt+UeJUecvNSVUPUe3fjkn9c0Po0sX0XXYZE9OVpOWuHNn/Lz0aP0lQFxQXJ5MK1H2IGQOL4e34b/U7rbOl/ZssvDdJ83YiDv+5wIbWYbBAPXGkN9TG/9!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=92/Zh/z8RkV8iMwxq1POUWB5oG3blEVT0GxNCQ+B0gCQKwf5FpUS8B2XU9mL2Yqfx7g4fsAskeyha2TGYzs06j9zPkoxDWm0L/FW2fEQSky4hvj058m2b/5PbGnSSQHA2CwcxOt8px/UzV7uvfNjU3FqJ886vzUSOX/gXWyjEs35Zm53xc9PbboOq5A3RFl0REaX7jq/cHD079pisC9bzjU/BjJeQ==nCGzdVCamh9PQa6oc0JCjq0=e9TxTleezQTOLtJRUWy/ky0ESJcyMw90THjY6669J50KpogB/Fbw9imrlYB4TefF1TQAnHWIICjForRAx5C6zEXkGf1IpMzmBlQ==mORyqFcSe7Pj+1KzOEm8mRbw/1RsMKIoTNUzdg0Cbsv+NObra4wUDH5FwPdOrm8aYBY9y9/ovxnkx5ZwsNcwUZ8E1Qzh0Rr7RXv2Dw8EfBg==MsPDtGeg5UtgDpwDo7Xzo/+6Dg==AV0y9rE0qvjwIuqs9FnV7GwAUA8FijuExeWsApBHufLBST2FJqzvN5EvpIRWAG0nYmnIl/nHr5Wmyn8k+lZua5UWjHXGgoSQ5kNW31BJg5lDXaf3rhbKsjZQ7x28Re8XBpeSvxEI6WEd0hkrGk410PRbSLa6COpW9C/8eawkMibw==nCGzdVCamh9PQa6oc0JCjq0=]9TxTleezQTNpjT0CrX233AmkPMRvHxTxlMPmPEcDF2J1LsfU2YxesPbr+6n6L+yOT+Fmy2aZuBNvQYq+jtppCJNMnksM-BoA7q0ayk8Vlu0e0y5fLQSyt+oINeANijsrBPhTWf44L]P3MIhv9nPov48RNOEvDtNpk0OLWOcgDQRZS+KVrtUPCq3y1aRpKZPb32smExX8JnW1HLeaHzhZ0WmzrWrYoBU2RaIewfi3fjkn9c0Po2UA2BNpdigM/oHvHQrVr0LrEDzJLmsVSpYG4w+4SFMp7Kn1lu52eMS+1pfqvw1rlzSmo2qD9czJcS/pk24+/ttyiQ7fg==t7NmAqRrGpaqJCafJBnHvRTRaPE=1Ybl7AJhWJ8mPJRuGdeEyG8wrmaW5U5ZtAK2dCyVQAsy/NQ==ibWekqdudmWkcSI07Wf1ZEHnOQwMEazBb0j9nW6x/NM6SdSFmnUdSS0Jy2cF7NCOqvvhUujWY/MC69bgc9ckU2gtdt736fvCUJ2naVw8=QXy6EcZPlQxyEhn7Npqo1KPRClNfb99J3IvpO88gE+tb/pAPbgcxgXUFJL00t78OuEkzKMQJCytAOLg==ibWekqdudmWkWqCTNa1c6V8yx0rqwWhwdCER0T39OI8A44h5diJvdjGjvAlAsVEDGDPtffxFXPKx59JIHPMg3AVMm+AEX4iI5tczhPHtF)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=m3fjkn9c0Po1XtGD/+VIBJByePYuE2BAIBUmtp5Q62bIJl6iVhT/nGwFzJKdLITVw3yDvtZZKBFyWb3Sg0egnkFPJYA+q2IQ7aFN7Vabh2A==nCGzdVCamh9PQa6oc0JCjq0=i9TxTleezQTOfr7OMOAvd9qXpKNd1NnNtEVEJSxCVs+HJ2fyfb9lb1U99AiKGyFbVkt/vR379jFBUIKgWCvWzVZ/z3QwXPFxffzb3R6yG%R5yrqDyeqB90jqMzLY9jIk0PpOuxkaj5/A==epOKRtcldFoOFlSwhTc3yyxa8t3UDUrmADEo6ExxlZY39smpyPa+0+oczXtbGEI7iAgGfkLPsSeZXREl+1VdFMDZ0lKQO823qWiWK)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=-nkfhKth7d6LOYtmjsOGRBvACkhJqwt6eY/RukBnbSJXPmAtA6U9RAC3UKTFsGK/5ugVMhEAtWEcaPOPLh+oGk6NTpFQ1VQ43TYFbcErX8Kth/kVh9PACHczS3ZKfpXwuIePI4+5SrKMi2qQl7P6Tcrw== hh/0rmwpOg==ebWekqdudmWkUfcXvjg6Q+2Tef/syZfQuOG6tXqSvC7lKB3xiqappZJeopu4a8Oc2gE2otvpUob12xLp8NtEA7VlFe8U4ST6ZPqvU5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==5QPccjN+/WDZl2w77MIZjDYRpFaTYBcbQAOX3ehYI28k6UVElHHA=eVQMaefS0fD9uOgvAPXwnjQjeOO1campsfBbEvTDUebjOPRofU+AJ5r+pT6t4W0ZTqNyGhmMzT3dYiZJWFgbpstMSS/PFlDoC0g==nCGzdVCamh9PQa6oc0JCjq0=e3fjkn9c0Po3/q3zNLqK6gr7WPYGdxXLzb5LO8jDXu8ffO1nvppUX5kWYnTD1yWZ63kwXRhzn/dkTET1lOhGG3XNoWw7bB3N9+2Q=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=i2MIr3LsuiXTGjMJkLKlEvRRwzTyuMY9LxfTh4T8CPhJx9EZbJ+7rUYYWWbOrHOLT5jYMWERNSBXkCJ8pZKHavSA1iNOrzOcyqZ5IR9c=EpxTIhzzdNiCiPZ2t4JvKgPF9FjYbW9kL949rYPU2SFgaTGiZGdc8xmOmN8GRQBrour0r58Zyyj4o3LJVVowcPQC+QyJvr8nEaN8782JU1gZcZkg3XHRr/VfB+e5b141QEUkq7jx2J9GG4ttsZK0SRy961m2uvw0MWtKyxUM6/oH/opZgcF77YCG1o5GNiw+D51O2jaJRgJuhIL4MdsI76Hxwrfmfnct7NmAqRrGpaqJCafJBnHvRTRaPE=1BcQMUVY2kezSAkO6M0jBYPCkIdsP0pIfaIacNSWYvetpHhE=i9TxTleezQTN2hdu+j9XyZLSAi29PBDeBjRTxAHOSJBx6N2rw544quf18WeGMQeqAjhWEnj/wFZU/4LNNS85THhz40JzA9xztULk70775fftKFqCoY7JkDCgMSlMGjF4=1R1W/k39MwEetlkUVK3Z8YqzTiFa/y6u46abTosBilVMhlnld11Y8A6VlKoobOTba6yULo9XxVfb2R9neNRGv/Ca+o995hBQ===vSqYa+XgnLmerIvpv3+laaFy5iR1YODF930SQSINUvc1rWaLXdUG02JtgQ==Q2b/5PbGnSSSvjHlLvPHbJ2K7ETB1+F6cm6+eE1P+gpjfOuTmqw8qUOMtyBkty5h8bzrY2U/Y4MCdGtRpMuXJ/O1Z2TygOc4YY62fGr9aMTn1/FqHVOWpSwITQ9PEwayMgbCu9/9Ce4cJDeeuiYXkfmDJcMA==aJt/ZTlU1QlhDNT5tBgEdQlu2R76Yi7s/Xcjq3zyOgGjr95JqTzL+ewT9uhpElDoYJinsBs4yaddRoYwfQil3gW8inpfcsA==YGSoussWZ83E8+WfJ0kW5/z46rWB1rBCg2dLG5DLe2IU0stoJGWBbEPj/4u+iR1AV2rg8W8fiOZGOPOEBYrJU2g==AUzzLYoj78vJc3B0LMWHFgAr9HguEZ21MA60F+agB0pECNf4FhrW/IupmwUfwJA==EXzTscfcFUlmcPGlkPSaO9uHPMrVBiTFLf8mmDJ46BP6+Oq39C5tE8d5mtZh5GJ5QF05Q9gBIZIGEAYCMGjzDwlXSgl3Y8URVZI2YifpIadKH740DtQ9He3xLAUVs=m2MIr3LsuiXTiMXG6muE8RO3U/94xryfFVJPhArQang9jRfkzj0TkfG8fjTeNuShFWg5Wx0BNBHfBVKyxTaadN5RyNFdWVquFDOIe/HZLbg==nCGzdVCamh8GXqvZjLk=EJZtkzVxJnPamCf7O8TOwVNDHMeuvrVxCsPovt/Xz06paWNaLResDtreCVvH8AsDfsqE=ibWekqdudmWlk804r41Y2LLXTvoYYr4wK0sX5vQAxG1Cc1/xnMPCsQa34VK8nWSb0oR230PNdlhI2i25tMudzcL5FaWv9CT2W7LJMQhY=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=16NLuilh+w843eWrjKqhYynNSiGmKOTe1sopC9gRVFcqLOw===BazpihJUJ0gDiq/Zamce41oP3yh+wShEvdc6Ekhg7s1lM8CSn6ZCR+D26w==MgWE8sEkOQ2xoesk+Rse/ESVGi/R9ewnDSMEZHLe8gHF7yzht42SbYeMkuiZs4plDCUHUDzLYcZM=iJt/ZTlU1QljjiwoySDpGBrXYY9pIYoU86ylWiDHmv1bsTx3eh8aimUHX7yHCpvY6tTXu0amBzNoV4d1uCyg53O0vvT9JR08Qt3f2yN46!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=e3fjkn9c0Po36Z7B73t8acBPzaK/9WLR0WC0sec9Eo0yBFqB6i4yRZwuM+AL/CLAgqtGda/ykaPCeWSGRayI5AREP6ZqPqgnGMObP5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==efbobXK3rwa2LUnpfucmS2TMzNacnsdkp6ioyY6cYmu6NhJ3PxHn+LOY76mRC7gTAStWZLa3aTtcsCQBvxbv6iPN5ChVPlWVAqgGt!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=]nIl/nHr5WmwpAUkeFslMV18jk2Pixw06IBu1/3Ytu0UWQFZmLekoBafiqRZsg4He3Yzc7kSamJkqs7V6jslC9foRjg==nCGzdVCamh9PQa6oc0JCjq0=anIl/nHr5WmxI1VuKLGoHaj1LCMxfOp8iZnQHNLzEKkj7MkmNjkd3bfhA3s0uTS+Tc8nPEbaDn8HP8E2SESPVIoNa61SoNGY=nCGzdVCamh9PQa6oc0JCjq0=aVQMaefS0fD/ZEKEa82qcMz6Uj9tOQat6o5VatZ1f23UYXv0bgRy7bvPNQyFRacocft2UIfGys19qIFBrJISZhUOImj2z87D5nCGzdVCamh9PQa6oc0JCjq0=]nIl/nHr5Wmy6qAV9eFgBvYjKTpJ2Ub1H8AVXxk0cSy/Ixf07VRG88cTNRx1bgURt+33PEcXF0b0AtZFLT7vtSApjthJ1nCGzdVCamh9PQa6oc0JCjq0=mnIl/nHr5WmxO1DcG2EGSzO0w5xQu5A1Cy3HpL5Zk6RP5z21LBvV9B7f7pA2nI95KxaDffuLhIB/0Q/gXFhmN5+0rvjOYKTeDjLPJjqwLmg==1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==9u3I0ruNUA0M5o9oOzo0WVuSnk0PqM+wxsvUgqU0LU1uFjP//jTVl7RKm]+Fur4j7GK1D/yVfo7CtnhkyjK/fTS7qpLZgiXjlmxAExxiuRduRBOWL2+JWtkRffVnBkWvlPUUVVXDL36EmiNd2o3w==MuXJ/O1Z2TygOc4YY62fGr9aMTn1/FqHVOWpSwITQ9PEwayMgbCu9/9Ce4cJDeeuiYXkfmDJcMA==m9TxTleezQTMFTcALTfB01qliL7wHZSpn9+M39kTuccAQTMff+LitHv3FBjQQmqCYyjoqeg5NsALEki3uQxsUulFqKvm7YsjnnWOHcu5Tjg==BRXeEvQMlAG7ENAviVQMaefS0fD9J7X1WVLaECll/TOflSwJXvVrV4lOXsG0j63axx7NuCjs6QsOxGHr1iLqQf8peE3TsXz/Faw1xKkL9DDjN/iH0Ep8NJUo=nCGzdVCamh8GXqvZjLk=ibWekqdudmWk5hTQoC9HWZxHEseR37/7pajp4owX02ddD9Q22RQhgLG78P+asemdeYzEImVtC9qOajrIS8mbiaJdeNxM1d+wlaRQbgAA=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=ifbobXK3rwa2aSk4rvh8isokYmT5NSNCJS3HEib/1RiXkvzVBPueQtxAq+D/tl1fgUXX8LUNlBvSDZ05HfehWTjH6s+IZA1b+FmZy+g==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=m1wpF/AyzwAjZuUPry08PfgS8Q7yHqSFJxUwkoEQGerDyd7u/ozUAa4+0XfTe25lcw0G6s7AfoxgfvWH3a0GeewPO8aFp5G3wrdN3bNR+Qw== hh/08w==eJt/ZTlU1Qlih2L+O/5WB3TMzc9MRba0Q6KE3jFbg9nSyIYyYZuaJrU/+xP95W5cs76TU79aveacCpc9oDkGxhricoBCkK3o0r6Wn!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=eeEqJK85KII5YinFYQmRa0h3XbknBCUDnuNzSIJLyKc051xBLnQ7vTEWMaoW3P4+qRj9lP/sP4ydaxmomq0ZIhLPjVocg9Eh5P6Zg!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=aJt/ZTlU1Qli/7sr2bDIv51t+hI9UruymRaTgoTp8f/rr+BJg3/2FXCBpGiAcV6kPTMyP1sdfJ6W+UKw/T8sQtQu+o/e450Cu5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==e2b/5PbGnSSTughYOLA72Pvw0y+5oXGlbG0s8SJnEQoaIKX142la79wjoRJMf1jbaxh46qnsd4RQjSsFi6Qu/gZhP73zUOIKiX6o=)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=eOFxORa1MSKfdg46JfZuy/O6nA2qgAzSoZbLeHtun2+2oaBuWnjkdyvCgJMk3y6GdkVqXCsW22utsZG8yYno4DAvMpRLd6JT8Ucg=t7NmAqRrGpaqJCafJBnHvRTRaPE=mVQMaefS0fD/dVzfEURgGb9RpEWKZmvFSSNxOXWz5YUpjdTe6spxXnXk7i9kmYLdKZRPElmthhszi9SLWJQwlHXy/5+y+q+B7HJTX5r960g==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=mnIl/nHr5WmzI3nurMl4Tm5BdRpI8+T9lM6gG9XIq9LRN1DFiQ+4b7BIaMQPesdTbvi0vtTc+V198jkXncPaofb/cu8683ftzmI47FTrY9Q==%nCGzdVCamh9RqJdaeB24wNjXwQxVMn5LwQ==5XTcMrGjGb+tYcsDZ5gU9AplQRU9p9nBrYb7q6UhqbeeNEWVj3w==ifbobXK3rwa3Kl8EndEkSqFA51BNi/yEL6q/uF/dPVz3HXQ7fcV6/pdk9L8gOPH+itAfyhPeTnUFfOoHklGJL58T0qcfN6mkQ7s3turUU!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=mfbobXK3rwa2D6B3BVxvL8E77yy0Hq+40Q6crTHy046yshYBk2KVa9BrBZnHJ/jGxX8BrF/jgEAuVN+swSrm0oqk/dd0R8/jrZSp6z3I0ew==1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==5x+Mk/ZLUzTVPOHK0BvrzDOvyLHsOZS49eHq5Q4yybHA/EacgBtA=e2MIr3LsuiXRBkgoUZwPwSJ+NFZA5sWjCMpv0C3zeKytm+UsmVDGLtUH4tD8eepWaSClWqqTrrZdht+SjRspfx6jIIokkST18KDc=5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==eJt/ZTlU1QlisZKTNwwOK9W0aM/xl0RL+0J/M1zB+lDyPrLYCoex10Yhmyrc98nVQFybo7DYQfTnJi95R9oaNTaVkTfxy1QBcoy46)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A==gyAq8jOhT3sPg9jANZCGsyiADRIRxfoGWFpK/a/K0YrtZp37dMWDeA1Y9Qs=mnIl/nHr5WmyddhYKM/b4GkT7LIOYUro8KDOtfc+301gYN5CR0RTOGmJwkxwnWSvD/7uMslI1ZFWZmPZbeUKGmXmSPly2fxihg6XhuFg/5Q==%nCGzdVCamh9RqJdaeB24wCVapgdQdEpUCg==afbobXK3rwa2pW4lgM79CBokPoaBkCbaBrCJi9ILM7ghbdIbJBQyA4XHGM4dJ5XiVrH5ujC2hNRSYwTGnNxxkKPrt+AypvuoD5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==YqtYRSlkAegDdSV9oYqEjTQ9lVbQE63eaF53EwmXdrHS9ttodAjKKWlGo+Hp7D5Vqc4MowBDzElzKD6VEUS7n+ro=MuXJ/O1Z2TygOc4YY62fGr9aMTn1/FqHVOWpSwITQ9PEwayMgbCu9/9Ce4cJDeeuiYXkfmDJcMA==AWhcvHGGTZDc/MSPkkg5VuxVS5w+PgFi68j5rCv8ORcV0a5pK16oAl4akgEyLVA2feOpbJZlTfJcFppjBrXv8658O4OGnfdDwudCShV54fHiTiIp7Nd5DD1+hpAmbySgBfk4MxaEwydmA4BLJ9u9vRLjZnZykHsVN2XDY=t7NmAqRrGpaqJCafJBnHvRTRaPE=mpOKRtcldFoOc7yPbLqRtVfAjbJgegpJMlT7yRhdCKqPl3PGrcJQeWoCMmO37pigD+c+aRozz4AVWGWqLvcgWigxrhoOsFR6a6yv7oQTCPA==!nCGzdVCamh9RqJdaeB24wB7cW3gEcyyUibWekqdudmWlH1yCehS5gbxTn+StLE+EiHblhoKtuPkrL/zKqv024b1Vr4Fwk/hM4lUTZ4kEFAkLLZDtvYq2fCwa7ZGSIEXFvwE4SnLna-t7NmAqRrGpaqJCafJBnHvVJfyhrKdtDBR7TZbnBvdw==1aSorkmU7UeR5li2IUEB29FQ5bd+wS0kwNWFkapDDWXa4zO8=i2MIr3LsuiXSgYudcrtfZ6akd4X5UPSRuH1cmo1hkpNdvtRAJVlICL4TmuLNZR46XNw+VsOpJfHhwbK9lHRo18IUaqJdLe5CL5tWcvA==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=M9TxTleezQTPTJA38Au/lfQIFecipBayrS4S+77bvpnls61miuR8FdHroj+YUbEycSVeqMoVrAE4=e/Ee2RxnJXyC5HrbWw0mpcfhe300ezn1kMGmRLMAiCE0jwtxWwF4pJ2cwONEOHjx7LIZiH0YnYQuqSK5jxmHxcjfgS0G3pHPVDsw=%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=ihx3HqQHaNIDJDdKYAHDvdlNiYx8cDiFx7mEBZfyR6DWMox2HLrdGjrjWxUjZlFfNHhABuIpo0kW2OjOwoPtiJS+u31b2AOUqN6YfbA==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=1r97c9sVt2/E1hFXdrOyJR07j59dPiIDYneUiGfqFqa/muQ==ii+gS0f60Lb4nz8YsH6VTZ93jL16NTSWKiHt3826IxNxBOgT4eaXW/8atZd8pDm0RowfP1pf2r2qfOVvnhN2ZgcSGx+vD4JbzJiLLXA==%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=iQojUaHq/hnSjZ0XZ7eXk6Uv07vyDLn9smicEGvAWxHQaW1sWZsnXJrI37rKERLKGN7yDEoxPVd0WGtPVcBJywWhifdCS27bX1VREOlErt7NmAqRrGpaqJCafJBnHvRTRaPE=ibWekqdudmWkSxti1YAXbyQnwLmkNqD8k0YRMT4slpcIilSE+ffAtvQcMfHeG/Pzvi5TnG4RtTBqTtpfW/2ROjA1zZSOEnM8dcZFLzzg=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=inIl/nHr5WmyBQ5joQ+TW2Y0QxNawi+irld5bqkk6R4JraLeRueSSB8TEHBRDRHZjaB5cnCPHOIAil6+6CJcNGMOsLC5I8DNmMl3Br2Y=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=ejiyRD043Xr/3FMAcy+4Rqj/E0wiUqeyWA1nWjNZd9jECFq06N0jEhxPmBhX5x5WFoTGjJ2LijI7XCtTTpv0ZtIBIoXrgIPJpZcQC1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==1K/Nyv+WtyV32qfu8iuyg8sEAxqpo2hzG2+RD7mrE9k4jpwlh5kM3NSM7W7TTrVoFz4X+jgH6hvQsDbEaCSvA0+4TM/vY2Fa+n4Jk=M8kSoeiqXHD9xsZSgQPucRMTjdzQ4H7H9xM3tHV+uHg22PooGSwEEAP/KHfO9RAuQFUYEQKj/Cuc=i2MIr3LsuiXRv/UyuuAA58wW8eEAOb3cSO3jhx6fFbvJdelx2RAxmOaE+a2N2LFOswMmYBPXr5zx+SGrUtDNFMn0FSfcuPWHrKXAljI0=nCGzdVCamh9PQa6oc0JCjq0=inIl/nHr5WmxJtsookmvjvGmonz9rDM+uvxGfUVMzFaDAfAhiMNO9P9oYh15T0fucMD7pOjZh1RLVRnJwpIzAh3BmgT3wLElgNmUhuEQ=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=i2MIr3LsuiXT8nLdHTzBPqQmDQmdSMuxMPya1O+AWyFADopwQoKyxsRgZbfa8hcHsj5Ok7MnlAr5WX9hYw4LNhh5jsXQn0Y/CiE7uwbbnEpxTIhzzdNiCiPZ2t4JvKgPF9FjYbW9kL949rYPU2SFgaTGiZGdc8xmOmN8GRQBrour0r5h75j/Pj99zKf57pmWEKMryIf3fOWAxNLxsNVTAGVB7cklHQ50Q===Llpxh5rKwkLoes8xM3AAfRnYb9TLpggZDcR+XLr8ipFDN1/U7zqFSp6vpw==]3fjkn9c0Po2ASH72XXYdWJKF3zl1991fol66cjoJMHvIUn4myFq1bI8kFnRmuQbR+UfgZ9KnRX4mO4IyS/r9T+YHqbk=)sDiXluPIoM4QZBFWDqlRnkRy0UaBKT+fyaLzag==mnIl/nHr5WmznO4ErIEtuTfoeSWOHd5bHyo3Twvx8gH9rw7faAmgV5fMYVUiWtZHubp8zB3Iw2K8zoeySxY05aO7YEUTUqdpkf0OxKtM7tw==%nCGzdVCamh9RqJdaeB24wOeINObu9B20OCw=e3fjkn9c0Po1yDIhoiqPmINaPn/FC73tNMu2EF3UxivWpBhVr4+tXLZcViUxE2l9LQNuwWJsioKg4SThSrLA+fWvCzpZVRYVAfPZ8)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A==p+zmb3innJcRtL2jQ1x8rUKvz28S4gLqjjcu2abYMb5tSxfr7U8QF2PHrg==iJt/ZTlU1Qlj79Rd+QWbbVHIZo0yUaXxIFXGHk7kNL2Ls5t+mfnbUnaL4BK45mV1q6aoKsB2HE4JmQkfRehxUIvAD53FqzlARTXn5G2g=)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=ApOKRtcldFoNAdhuUV/XwVM0ziJOhXFIvyeppMfjQP40eC59jH7VI0hXbIaCa+/Icm5b141QEUkq4i6/aQs4GOca2d537wFhZKQFq6cNJ1oNOA0vYaSt60K6RQndg2781yYTjWJc3TtCqy98qjEq/VOZfCWAA3X2daf1E6O53XhQ==nCGzdVCamh9PQa6oc0JCjq0=mfbobXK3rwa05XuZPkFr1kwnv8uzPDxIDJpGk7BPvJgwZJyAayUBlgqiklrzjbhZWDxretI+YJeLii3Hb8Wfn0eA+bGJrzbUOIgatJW5a0Q==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=efbobXK3rwa3JIdBuEpDFGi8FqcyiLEjErAoNlx9/8uokYVDSiYF62eSW7jfr1JGFaz/LhvIqNmNr35Cqnh+T5Q5VQgf/VHt0NIQ=nCGzdVCamh9PQa6oc0JCjq0=m3fjkn9c0Po0jh+tTZHsgXKP7UwJAjRbQ/OzypL9n8IqTREI5VbdZjxab3LKoH5HG3/ndStpa9+JgfirmPlOBSOGljvr9xYRpYN9OfB9P7A==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A==Ncj3KS1pJxameaTvI1Ugcw1iYDCSmjNJPw+P9AdiTd7exzN4VTxq0ZUTgg==i3fjkn9c0Po0bMFjYh7nl7CSgftwwMuGEsrWbrONTdwmQqjPWqJGlKReAKqG9K134Y06rshGfz2SHmj2qnLrSDkMkrK/Vb8XnzNDQ5J4=!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=i2MIr3LsuiXQE7nYjmDvGK6y1N4DziBqUldWflOP67Gwd9j6MWEG+fEF/Op4fZDCbo4BQ3QpkRN5uZcYTmgM7U3ljPq2Nc6w08zatUT6l!nCGzdVCamh9RqJdaeB24wOeEu3wGv+oiinIl/nHr5Wmxg51GgZTDAqSubKbpgdPIKSciDs91qb9r+v+rUUwXlfK+ByYLP1P5qksbCVRYP/Y7mI6ZtaDQTQOGzmoDuYoS4KCXHyjKa!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=5hZcbkv4IdrmQfHqBuPFAWeKS7LzBCHxcU8vxycS/HQkkksB37PY=ebWekqdudmWmgggowq4G1/7wELzvFrH2v0mzzP25pktQxKRFQ6A4ALtbsPEaNSoawy/Cbbws2mdWgada4cxuDNVTRWpasI6OQlhc=5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==iVQMaefS0fD96WnlHkIZyKvrJzjKGXTrw57lL88kJCmiFcufDIosuC7LMdaWinwWlyNLlfahMTpZMJBoBLxnYIVWaqcrESLCqwT6RxQg=)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=1mjdPChxg0xh8U4Bb+WuHXen6k/pqu2rQKZVN1zQsIzLIdrfG-8/MR1D3nVG3/VrFzj1FeHzCmfrLMUXjvl2Xu8t1vrNHkidiU4kRp+usyKT0wtbzbWGgUa1SQj6CJMN1i8HD9tYiNreqHfWLSM24aCW6pN3LMQFfx9xcPTxzymx4E2ClnTjsjlSiuS8nUdsv/bCQYq1h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsEQfy3HsHj44rKXQ==-Cenm+pFmd4P2kD0Rg/L8uiAZmjueKBOKmFh9i6rDow==mfbobXK3rwa3AkJlCrOfQmsRv3M77LoDRK4KVTjkVnGCAEqh4U9yAtPaTBMCn5t0NfEebEVto8DGVFaNd+oRWnRBS4G3Gz6QLMfLgb85M+A==%nCGzdVCamh9RqJdaeB24wOJkJiu5rKIpYA==a2MIr3LsuiXQJkp4PZR1u6Oz1R8Xfi4hCZQjDmgpJipNKxWE7iq/xChu0/GwQ5odIIt8tNcLB/KWVBNhTvO5GP6hV8OlgOA==IB/MoJrjktkJSzhiVr7ywzfGcO+dzgRCOcmnBQ2frhUMUXFFSi/E+UWtQlggFRb4D9H1HZQ==-Gi1/JKw3FReYPCOlASU41zl0Ahdo9O18NABK4DI1qIZueX73EzV2OAXopz4UZBoqtJrymT071HJyX3035LqZceyQv52WrBCMpfLyey4y0ZXm9kiVXG0kCf+FjlxRGeAQA286lv48RlDokbdgt%qwiQqc7fvBZ0bQpHQG76Lam3ZcKf4uaVrp0=eVQMaefS0fD+0CpxOKxUPhs+3qKsggkps6DJoijnMxOo1hCSGGI4++U3yBkwmC1mUkFta0/YsgRHT5KbZOKq8e63x7jgmeM2Ije8=)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=9GRT70iy0XHnY210VJaEHAwx3OAVnymlkSSk8W2k8Z1dMJJ/yY3KDtPM=e3q6Mzga1nXjoGMlkBdZymxwhOK7lf+P0+A0PmgejYwJmgcJ2AtRLPyOntXY+HoPJjOrQVcZXbS/iAwXnhsp52CZdgy+F14Md0w21e8fntol2+3yN1Sx/mKA9SrE05eaR7SDKh7b4aaH6KtbLXx1J3et/Cda9xJ5bKR1Bb6I6uruBStkKSG+mH/VAYDZpTiOUuZpkwdHIanCGzdVCamh9PQa6oc0JCjq0=aYGZuW2UTcCcIxLfHHslZZ45/ydfo+w+qD8J2B1dUkBWf4vzoRSI19VFBzspTDD5tNUApOXyKvJOOdvvY4WZTrkVRApuqMg==nCGzdVCamh9PQa6oc0JCjq0=a8fntol2+3yM2jzwsgBxy0yoJsNndswCEliD7tsY/3KM08qPN6taQ6PUt+ptDnesLwV6BOVyvkSFQcVHwg6w5s5/fr8/JCqM=nCGzdVCamh9PQa6oc0JCjq0=ANsZohiTHOVeWcezkCeT7I2vocM8qZadUEp76JKJiuRjKTffoINnj7DSQxpzZde9Ja50JD+rVZiJn0nOlW6AwPJX/KeqG7qNm0hwZ3Cjtw5IUQWImgt54WKd9w39km7amcwSmeK6FP2EQS4eccooUx0Lx5iuhahCk=MuXJ/O1Z2TygOc4YY62fGr9aMTn1/FqHVOWpSwITQ9PEwayMgbCu9/9Ce4cJDeeuiYXkfmDJcMA==5moce48E9wkUA1SBDv7pGVMZMnS3NwNXPp0bm5Qm5yYmE/s6onkVFE24x5KWI0L6Ca1/dseomYltapHRBpC5l7MARszSGbJMTdyPfXuOLoALBAWDjqhVtc4NA=5fc8KrY8QHTeVQT4spQH/BzuEaCGQ40ziLTIJw9CjlZK/xr/13A==ezIdyEf/5dUndfcg4sWE6TF2NmLoSvcf3toM7eiq7LW0qhYsrTa/zU93x7eOalvlUZa9vZpjW9TVi/IeNslgysip5f0FeZzawVUU=APwCENLYRb8WSIjde1RbfSAH66tkf+o3dJVRHqCwZeExPAuM+E4zA0M67y/bvProwY6V8xmRoK+dJhpP9gM/WVbd0Ap8ALgqo3JIVP+IBw2lxk5ILcZ7kc9Jzp5ZlD2rmP24saxWEbLHcF0yNwdNWVT/E=IkWYMU6InqbxYJzD0c9cygFJt4TIpYplLAlCZmsT0S1hKXFHpklabytLJ644W9FC0tUUT4g==]6V8xmRoK+dKIaHfvK25XvY2FgWwO4W1sTXcHVne4hj0ocCjoVvZurLMb/eYlPtEXuLeCUoIJJCnRAvVfzZUiUI6uHw==IsAIQqtb1li3n3cybUTgiyd46STrCX/+iWiSnPZAG2BvuGhoaYT74pO0pHiDmZCjsQAgwfQ==m6V8xmRoK+dLTUyVhx9gkzNZwYMcpkNOXbV6Gac3en8lz23ejGZMxUfqK2y2ScNWk577tW7gjN9dN0vYfcgxW8kE2ophJqYyn4JbY7Ej9zw==iGRBfvxOn4Q+a9Bi0xesS/tw/VUQBWTA28PA+F2QaPesTC3YkH1bOZhk75xF+8Mb8XWdpa6gDeIaYdWbEphuI8Qw2z1NnR42ClPvLaKU=Y6V8xmRoK+dLTUyVhx9gkzOr3FAgeXL2GjAfTMdhQAPz1mrYZCTDlbN7WDcYvF36HPT5FwNRyGn3OaUjQMQ5BEy8=IfQk0mTuE19U0RroWP1vMIxsw3rUWRgsXbGtSufjQJyFiLKfyANg2bjEQjdtyVyGYKUJ9zg==m6V8xmRoK+dIcxv2eA0tDZ2x+3OqJq/+z21JqHnEv5kQ5A+2lxzUSZt2VzzgqDlzJaVXnS5H47fMucDtTTHKk3dDPB707gl9JLvabiCJhPA==!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=i6V8xmRoK+dIMUYQHI38eC90z/fUjvWOKX+LyjWv3Xh8EayaG39kvcRj8ZCmViGUiu+CAvHoUoETSdU9z/nmGYb2Ty/fUV2cTmOJ1sSk=nCGzdVCamh9PQa6oc0JCjq0=-m8k9NYRaaMGzOqBHxumccIxHxr8t40yMIvShAOFXpGc=e6V8xmRoK+dKDdXdIgVrwRuXqd3J+uvNSFW1vC99up6hZ+UL/p4AXIrakMwp13Avak8eJjs2tyR2732fKF18TODzE2pYDWWeDvyc=5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==m6V8xmRoK+dIC/aF2k7X/ERpxxaQdWeb93XG0niY13KdGpfurxSomldVGwNf7mCr9ADGvg52Idn6j+h5AySJQlzCoFH/T13g6FTLPQPisUg==ip/rmCrMDSrd2F6p/UZqtIji/DTQMLmsL5sRkS9kkpIK2aKEeqOaS+MZtD7HBKjX8Lh50a4AhBJoRmJXGt8dJ9UlFqyYSJ1UTJTeJO9c=]6V8xmRoK+dIC/aF2k7X/EXMAr8m5NF58VCN5tHNIdyyZ3xzXcfTgnR239s/2J+5IPpeb9jNdh4kvuzG45VavwDbHabE=IfQk0mTuE19U0RroWP1vMIxsw3rUWRgsXbGtSufjQJyFiLKfyANg2bjEQjdtyVyGYKUJ9zg==m6V8xmRoK+dJS6pBIKgeFrMmbDOvO+qS6I0Bm58IjzdJaLV2rZmk+l7Gy+5T7P64xeoCQw/xEsS+wPcpjEXPgcMI6QrPqPlOGKWAR1/cT+g==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=]6V8xmRoK+dKZDCQy1EbDkHoQn08I903AyIW3+u9PPq9d6ivRRSqGXiXl25yNtb7ooGQ/ylkt6VNcAxUQe0DD70rdGw==Iq08j5gqLB6QSrncZpi0/QeyZWUsMstaZyu6al848ORyJ+UrCLcyjCuZcXG9M1bEPosGkcg==Y6V8xmRoK+dL9tzVeTB2REqCwOUJ2lBk4knEt735NHWPc4vPIR6XSItzpbfODvkLihQMrpUtv+tkgdb9xnVqbTr8=IkWYMU6InqbxYJzD0c9cygFJt4TIpYplLAlCZmsT0S1hKXFHpklabytLJ644W9FC0tUUT4g==a6V8xmRoK+dLl+NXAHH0lspMnM878ceOhL5GNCUrXVwCR7vUKOciP6jAsY5Z//Yp6+gL84CIgxR1C5PEL7jlQC1Q7WH4UGKuC5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==i6V8xmRoK+dKAou3VimZyIZm+9vEE/wkgJZOEm2FMkcNI5WzOEyxrCfqSw8EoXOAHnd0B5E1EIv+85lETBOufcfp0J4IMO0O9mfY6gGjB)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=m6V8xmRoK+dKIasz/EoAWgtj4t58Ng/+YJ3NQcxCLj5FTwbdhguEB800Kjdtj/0R6zjnY0WHFF9uWJpmn0y3zOfLFfz399sE4fn7t2uXEPQ==iGRBfvxOn4Q+a9Bi0xesS/tw/VUQBWTA28PA+F2QaPesTC3YkH1bOZhk75xF+8Mb8XWdpa6gDeIaYdWbEphuI8Qw2z1NnR42ClPvLaKU=]6V8xmRoK+dKIasz/EoAWgn+20owFbZvSmjc0U1DhmGslqZHyj8+azM/kSsXjdE3PIek7Mk/jdxcEtKm4bIbf4tUHX7c=IfQk0mTuE19U0RroWP1vMIxsw3rUWRgsXbGtSufjQJyFiLKfyANg2bjEQjdtyVyGYKUJ9zg==i6V8xmRoK+dKhkkqvOQMeJgU+zbfFlcCOn+Sda5Zl4uXPiAW/fsOujcoQtIH1gdp4HbKZ65zAFAO/PHUP1OJtWMOOmKQad5MkldwiF+6s)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=a6V8xmRoK+dI+X296toFFvBJ1+G+PoH0eBWqRwWKaCNLTJ9UU7Dk1+OPQsDFaZpzLsKTc+ckJf0FdZ9hhqloUoaKj3EmSoIbY5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==e6V8xmRoK+dJm8jmaG/S68FBpwMFp4GqxQkh2qVgxKfokQe4/rvB0dB2RL082oL6+PocnHdBK1jzi4Lcgav9fkWuGxz8AwbDypg==5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==e8fntol2+3yN1l8pe4FCem+mRYaDeBQ43A/FSUnQpGhkin6Y/rUW3KcpGIwttfA7SR4iRu31gwK5vwsh1WgpNM25uc4ktrWyB5DtDnCGzdVCamh9PQa6oc0JCjq0=5RKhDF1ZXLXg+3GAf4FGjX9LhCbvMM3x/Js+Fbr4H6V2cBXQzKGRRe3q6Mzga1nXiXeZ5Gviv07bB18ShXcfxRMlHOulKDceV2LBh11HER8mB+v0PrNwVCgJPeqDMCV3fZhejIa4b2g5kRAes8MM3GrP+xi38OkiwmkbpfjTMT7JALRxsgwtE+X6bUMIWKjsEUfsvHh9ebKgtmJAZ1x6BrTic+YPxH53DMTRcBbgGbIpJS8MrHXNdFZZJOrxobucjM=nCGzdVCamh9PQa6oc0JCjq0=1jERurGhR8/Y1UBfogQfuGCS7/DrSVeR7y5ruoPevghPKxQ==AL5x7KOwsbZdNvjaF6+7XvILD/6yspCaTVfagWFpWXtRrA0YxJ/ZL3FYmuLOUQPu+i8fntol2+3yMbG0rFq+BsuR/17e/rZ4cKXJ6XcEG+psFa53zYjgMp/WO8F3snf/hB+UB83FFojh+XLGkpLFZqnOUBCaHarlTTVdi82w==!t7NmAqRrGpaqJCafJBnHvRTUdvTkUsQ=eCTnBbmzphpVJnnMtLQDO5XyQ/MXWKkNBS7FfpoRH5AkknMrhm70i7lAv9K3tZXya3Su6lpaqPhTd1G831HmSvcIoieEf1tkcwqY=nCGzdVCamh9PQa6oc0JCjq0=9QYN2f+MNho8W1ro6vYT02aygb2oi+2LxMJ03lK3FjfNfsJ0mLUIRNg==megAMEhFP+WqHj8hVE7hMnWbfdoSaJyyVuc7ExUuuWBfb+ZtxeKjGZQqG9spfP/NaDz7t6HjyLZFYOu81RZph4EJu2hNss9DNun5wW/VHJw== hh/0rmx0mPGAG+sFjHo2pDMFhAEJtm/cNyCE2XI59TYObiqcikQjf3E1V0qcaYmrBGRW1yU/QKOa9TM3v/LHRIm5FSMULSgAAwsULG6ADgFzfZkaS/w==ezIdyEf/5dUlRZqw0s/KVn9sonC68tV0IikqNqAHsBjcOAeejVj7t7TQmmfOUaJNSoJBKX2t9FOKbOAmuok1C+KC2UtNXC5NV3K4=nCGzdVCamh9PQa6oc0JCjq0=5LUhxT2lr9fOHrvqaSpkVdE4pL7+ZwdrHAfEhF10p4JdgIIU6fZybEdmnbdP7ggDCzPhEDfYCm39klwvhGLT86AmnAlGttAce5WQ83AfEV86lNqRvbGhMVjw==mCTnBbmzphpWqk+miqCI4JQL9zJxi4FAnGr0GTjEExnb2rNZEiz75olZYUcYAc5kuP95whmxqIkuKcItoivVqYNif3/bCFPjRc0IvuPuG3A==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=U0YZXHB92paIxjzhk6dO4z8kmBLEOm2DEbVfxO9kWNhEcE0Erb3hrRDGGKhn2JeKaWMO7UBKRWruRR+Xfrxh1ezIdyEf/5dUlUeEkSFLkM2tV+a2G9n2qSQchA+1m22S3mL0+DQaHUpQ8ILPcTm1OHy2S1MM/CIgy76i33YLcBL3fOfZ9h1tL6R/0=eCTnBbmzphpU5wGN3oL2VnTWW51D3jbNVPagT0KkRdeTjF9blodDxTpcnVv2ndq66bBaAdo79KsX0Dl1m7EtPHVpvaSxd4WwYgw==5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==1aRVAftxLNFTyZ8ntufEPSb3po/x1kh9k6H67Yr2zjoK0RzD2azIdyEf/5dUmhXRt7OfoCURCQTqAABZzc55iEfipHZjfthXrdfcj8GsSpqZ0xjZGowz+BWC7kckNrubbskDgj4gU6VyAphjHf5h5H0p6JWyKSBxA04AZ8X1TNCSbuvfXsE7/aE9FqIipp3hoCq+A==UL9uciP7bV60JF/Dz0zrjt2t/nNtVHn1ZOTH8Ux4K3BZ4H3xmoguzl42bAkUxu/r2TcwiXYdb7+oJDD6SP3ZS)hAUvODnvh6SdL6LYEIq4Mw5j9pe6Mru7HkOlfQ==)E1mONR7s1QnZQr5Yc0TVIf5eLs20363TxgVBrQ==59LyW108O14iz3RuVYHwPSRhQwfFXrlmffbtY5kJZTlj2qaU2FhM=eCTnBbmzphpWwhrag9/wsVDqD48wfT0lBQqhupEhYjrvDG3HqZkVYDNPiLkI8Pu4SwEm1QCzoQJ0c/WxWcUCUK1I7sxAwOYa1jg==nCGzdVCamh9PQa6oc0JCjq0=avB1yvDYbd7++bdYbksf2SFJ5BRU9veoI44Pve0ogRryNXurSdFqfq3n7PF+dCyV+UbaEUQppjApZHcNOl5lh75TzimO6X+oSnCGzdVCamh9PQa6oc0JCjq0=AhNs+m8QBlkdYLmIkNagxy4dVZgk8x90T9BKDe2C8djXZ7RBsrAFpniYMFnOekYA=AAPdqMEuqnsCEHODO7/3PztyY7A/3tDhKeTFGpUYhWWXHAc0FQEkMXvumUyibZdIUmCTnBbmzphpVVsjKPJ8ijgIbq9ln0KE78EH6fGQAFTOhiNGC7Zsgr0Vgoy2rGhSHuwmOj3pbXHWTaDE7QTGZOzWNKF9jskwfd38nYbi2mKQ==QXy6EcZPlQxyEhn7Npqo1KPRClNfb99J3IvpO88gE+tb/pAPbgcxgXUFJL00t78OuEkzKMQJCytAOLg==AHmtOeWVKPaJupiiB0SgMaL2OGCiMHqu7pufWRb1P/vKHY9iv13C7nEdheaxzsw==IJBtaU/EIj1HjFzFhJJtrFWxee30WHLZ+bIBdmCC9Bd5E2me1ilV2nfMXQg1if+gi+UxxgV4=iYDvYfzBQobbhMn7+TYkcS3XDAUsEuNjX0VU6H+41URG9ol/ivlPWWifWfLz8fNkNIneAwhQD5TJ4AEb7yPNprp1OcNHeHo6z3dcBnw==nCGzdVCamh8GXqvZjLk=A0fOCJxDM2Az9Yg7t1fnJF00o3/dlQeu2x00/fOnflWLtBBkYa50NFZlukqjROg==IVNuA0nSfR9vt2SDq938olIpF7Kt8H4Fg7ov96yNZMQ8VnmsJ1XA9Q5WbYoafqlBP2L5IJ8g=i25RQnPG2l7Y5EnN7ybfS4qbVpZpz5hHTngq/kDKEodrSE5t80kZ6vF0vMq7IwKS5jFovB2n/E/sVEduNmPEOSEr225F8J9dbv+G22w==)qwiQqc7fvBZ0bQpHQG76Ld0xQ2Wq0VznGXexu3A=QokR3q8bXYBauZpHTAS/zDM+EidqucHjJU8E/oiz4VGLD2NHxM6hAe+VCmK1cK0KrThDpJ0g15N4BqwbL%vaRKgM5AD6X7V5xhBzkFLCdW7VCNooie9AnG959q+0AugOITShRLfUpMV1Jez9XEu96f3PtUIJXBZx5AMUd4P1k/iXwxGQ3PbQoTG3i3ErLZrjBEYslnKkT1EJnh4FobL3i4WSPOlecDvoq4i5r0tW5iC6lZ6AZMnenYSMSkZei/E==rwlDEEdbHKDJZERIkP+Rsapzgujzw+4xLgAB95gay4cLidJ+LpOjCNGPsA===pXFDRI10sOKP9TJtBVmnzQSm/7vZJInWLBLgB6b+tQ7C0ebvPLJI6fbGWik=MPeSdYK1OqsGGg5r95SWjogChM6fMfVBd0PR107TEVLvTbQm70qxd84X0CoqKayIf83br4TJOJ1s=mokR3q8bXYBb2hK2svsplFcoddOh8G5IzYY++wjoitoQ0lbuqnl2xlcXgxSft051FTCAn+teTLYimYpCokdvxI3VH88vsjDCnDAdC9Fdzpw== 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6phPLIesHXE=EHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA7sM=m5AD3cwgsJ+5fiUUs73rrg==H3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=qTQL637eHDSEBh62gpwOQTLt+g==hxs=iumBmVlsS8rJcRysVIwTQAXdLYuGDIFB6S3vNjGulnK3sgzcdokt+NAmTKDo/1zv9LYD6MLzX4OJZcf+s+ycFIkBbzf5QlTzLgJ6D/R4=IHqNYR0XagefrecEp/Jc+2o33T5pQ3Ty0MoPA8ShKXGn1wfRKacwI6CoJns501OSg3XMBWA==+j9uyMWI7Hr4q908MXLheg==H3xUbEla9cVmU/IdLakrfTik%KSfM4miO/EcrT+yk97z/eloDXYogy2WWLw==MHqNYR0XageffLOhCBOIW6WBP1uVVmFchSceMWVws+2cb0+wvHrfwwftq8XURCS6POWraNsBNHR0=m5AD3cwgsJ+5fiUUs73rrg==YUxq7shb4aEmRLyGaUBfMKAGaMstA07Gwiyv%qTQL637eHDRUK7gzcWumOVUb3FQRfCibzw==hxs=QumBmVlsS8rIP/YqSVjYXHy4BsBYEZdz+THEKaNmI1VVKDciUrRtNVYjvoKrouMJbFmkubRFddq4Lojs=EHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA7sM=+j9uyMWI7Hr4q908MXLheg==H3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=vsqGwic6goRgmS9YF5YFXlTLrg==hxs=QumBmVlsS8rKWHc523B8BzLAUZZGqxFp3UrvvnTANfOkjfrsDR6yjH3eLiR9jK1Km+d1kzHU6dBBqTKoNIHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA4p8Q/Q==-OszSLeSteQjx0K0qqM5jVpCUCJU5HbHmab4vzJkF7nn+H3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=pmpixFZ66Wvo44uclK2vgGYLhw==hxs=UumBmVlsS8rI7HGP9ftjBjzO0cyb/nMHAQPFPVjqhw+GZJh+7N1DX4BnyekUApkzAYl1VNXAcb5vyCH2vDJs=IHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA4p8Q/Q==OszSLeSteQjx0K0qqM5jVg8iDXM=-ZNxSt78sK38eQY5uinZw2HRwuY62mFh8BiFWbi84dMIyH3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=pmpixFZ66WtoYjgg5UwW7tnacw==hxs=YumBmVlsS8rLZFPagKvh3Nwi/DPkcdsPT2JUYvUXS+gsZuIxBFkPiZn0IRcqLzXvXM6DhCtbY5pUD52d4qGDXVQ==IHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA4p8Q/Q==OszSLeSteQjx0K0qqM5jVg8iDXM=ZNxSt78sK38eQY5uinZw2B/acOI=-uDaSVqPBawqOaHA7zno22UfiaQx9qT2kbfgFLsr1+oloH3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=pmpixFZ66WuieCQy6YTQc/b39w==hxs=UumBmVlsS8rLm+RhZicyH06NtCul3oldicN7ghtm14uPNxEZywrdlKcAgczhc0N/COognQPIzDZNVwK9RY5U=IHqNYR0XagecgBBLlrvpwdzrDJZTf8xv/4gkwWexqHORsipyoOsQUKpw3O3NNCSTA4sUQ/Q==-OszSLeSteQjx0K0qqM5jViqx+1IuN73pw72Yp6l9ytDJH3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=hGJKahUJIkZZUpDXl2zOodFAUmfghxs=UumBmVlsS8rKULqUw9TeJbfBXN6JVoyVm1Nq6NjY7zujEQeTKappR7ahZbVElSey2xPzgJXqoZde3AVWljw==EHqNYR0Xaged/N3MzNDbAEXtr5ACTz99bCGRlCYkkptA2Zdvjv48FBGFP1D6ibA5mKQA=-OszSLeSteQjx0K0qqM5jVpCUCJU5HbHmab4vzJkF7nn+H3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=9JXswg+GB02tuwBy2acgRcK8w60=hxs=iumBmVlsS8rJqA02iWqxevP+p3qajSX95MNIlPEkCkQztWUlxbSQUJC/nMG+upKOfUERZKlr8j3ULKQUpM5da36EDHKq7jGEpQKZ7wao=IHqNYR0XagefrecEp/Jc+2o33T5pQ3Ty0MoPA8ShKXGn1wfRKacwI6CoJns501OSg3XMBWA==+j9uyMWI7Hr4q908MXLheg==H3xUbEla9cVmU/IdLakrfTik!KSfM4miO/EcrT+yk97z/esDBHoVqa5YKMHqNYR0XageffLOhCBOIW6WBP1uVVmFchSceMWVws+2cb0+wvHrfwwftq8XURCS6POWraNsBNHR0=+j9uyMWI7Hr4q908MXLheg==YUxq7shb4aEmRLyGaUBfMKAGaMstA07Gwiyv%vsqGwic6goQb/cymB+fA95ka118tFGudjw==hxs=YumBmVlsS8rK9F3d3zHhVOYx9BtTzbNkxPJAsLlEXpcmlifDjPOPfDN8HuBhHrBmPwA/7VvKHiZIeCvNrmz80pcc=-atz8zVThrFyyc9HnFimeL02lT79Atqa2iQnTVEgByKC5!ylsc1AnuP7RGq2ovbGXTVOzf0lraJWU=F2eubEMz+RUQRVE= i8q4lL51gf4lM+CU/C35TFfLKLfIO1BvZrULBTc=hxs=eumBmVlsS8rJoKPo4TNXi0jaxhUEBDjYBHpjeBb4dUXQ90MJMEmyVPBXSv5+0QkJwmIX1YG7b+Fn317qRdTofGh6B/OjrwX97gA==!zunkqCkOPJoCeFHTfONY/aryUJLyKR4DMIdcHuT+uoaFim8kfGFigxnmKQ6n9qp0L3LvHPkxS6NPbjAsLMoWICDTzHo+rzdxIFFAR+ukKX6U=MGvaIAXfQjdeKS+ARkeeTbbUwgTHe1poQVM8m9uYtYbkyIXvNX0ks10ZXFiD85iH5chm4rIVuKA==7arknlkzKCceog== wiBrHyy5i9ZomeIvIyRZyi5nxOqKXSmF!M+CU/C35TFcSyO/NR9eE/WnOXOVN0VM=hxs=UumBmVlsS8rLvMpg7/cD2dohWB8cfYLvxQWX+xq4Z8ypkUJ0qMMz6NHCG2vWv97iI4pTMk/i01/gMMTVa78JuAHqNYR0Xaged/N3MzNDbAEXtr5ACTz99bP7J42xgGbaKxrHs0zYcIWEO84yOp306LZ2wvClNs+L/Pfu6o/x8=H3xUbEla9cX3ijL5uA==R1D6FwwUBO4Hnk4=Ri4a56dqQCgNEMm3QVvQaXbVcbM=hxs=AEtckn/bSFIwydSMESGMyGCjMZVPNdOC0YILzofXf2qVseEXpgPryS993uu3m8A==hxs=!umBmVlsS8rInbG9s1kVcSHvJ8h85qN0=mXzl2c8k52IRRymQhY9mOrbhqMO6hy+ApHvhrXLYrhCIopugPy3eU3OJnzlgqB4uRFia/9y7OiiBOMYRMWZ7Eh/NjYVADJOsRk204jkjxFY4=!QoTexZHfYN0SMHK7/i07X7htnzQaqFOm)8ldFLak6xB5yetELxpO1AnGnxuI3i9KLt0i3z8c=YJg1ipRKt2hZ/0R8i0lpMGqTY7Lzq+6Bgq0zG2dbvaTyUZfgcub9ozPNIpJRGCEcJF+w+p9Jn5Ee2XSTlCFRkB6U=9VdEMygTAYFM7YD8Xh0958Tkb8leP+q38PAyJYkokNe/RD2yLzcldfk8=!46rhbAIyF2O7xnPu4A2M5Rn+O0qqa10P!BlHip7GmCAnmMjh6qPLznGRPbJH9sLP/%oe/61tEa3DDnwkrnX1h0QVWf/xo4RGJ6uX4=MI6d+h5ijIojFqc+0/SyLuv8pADzvQF9hbEK96cb/R28BaPby13rq/ab/LC5c2wsHGhwNc43yeg==-rk2hDlGBTKiswwY0r8O3o9eC+SvZcZ5UaZbF59HUgA==-KZPQN9tr6k2QLoKcyHUlL1vx8Wg/U5u7y+4ZqvXsrA==%FE3yX5P4WhHRYadIhFP5IzYlt7jS0CrlxQ==%yM+U5/7VzGzETy8s8FPDk518rs6btF5o4Q==%zK4t8WKL6bjZl5fscYM8No/IKdrfYKG8+rkI=GnxxXZZQMBnorCEwz5yaRc5nzIPV+4azMuEtiTwF/wayVdgEZQZg9FG+OtAYUZY+6uwAxYoCrPF2y4X8ey4fJEjLmhehFYO7ysMmvk/gODQQxnfk8eE6L06hpRtCLAK1Tc5BtQLyYuw36MiqX11ZO+vQzb2kpJmFJAiwBxD0qlNmrdlOtbNkJGt7sRUjWOy0+xnQ9ctlWNij8kfB86hxs=umBmVlsS8rJhiAFSVjsq/8MzyQ==)Xzl2c8k52ISlnh4nGh0dSrxn6kB9R6sRqDlngys=2Y/Vq5IBFiqWErQhvAhud0tZXA==DrouKJeeEf8eUBVsMyjsWQ==H9MiNfUs6wgqLA==hxs=umBmVlsS8rKWYgiO9gqN8a9KLg==1Xzl2c8k52IRKX0CF1Qu3+h9SUGxBYqVfQnCUtRQD69Q7kvo=EzmLBVkusXw/NgzIMELou8BAmieIf2VT0LWoAvsCUh67yw9yPCz5z6IQYxJ2t2/tMw==hxs=99oj+QNVmGlp32MYo6Jo1YhfMqvN9Iw2rmWdGRVvajSsn2+qd2DfVYIA=aumBmVlsS8rIv78mp4dIUg4mBAQiCmJ8E/e0RuMO2JUFlqFCYGNRqA7UUZl3IugEMs8ynq8a0fOkYv5MRYe9n26OJg8J6Sg==]Uj7KGsrYfgcQAkuDJxrcsj1LrCHMJ9WHBiljo+fhq5O9GpDd0N7ERnOVVkUWXznJ6LuodsFwNrpBbWPQmej9s04AOg==wyfUEbSJFu5+QZWlC/DVQopXcQzvWZTRifl7AwmIm7xgkek=O1ZcOuycG98LsHgT4q8wAGAfTg==1n6MICN6B5pt4R0C/GA=03xzslZB7vLpur8vcifD3T1hA60pNiuvuZe8zqnxkdRrr6gS32M=AKTIqgjPQ7sAu5Zq8oplPyc=aBRNQdsj1tZVVI0ySO7f0hVt2qifI6B0VgZ3meqlUsCT62i0bJ3iWtq2khfvdWlLa2LfSyh3TFTQflmJ38fUGAsYQ9165WJnAx5UDZ9apXx2lMrmktA==IhhBFiwRUGPoqGXCplvyFhbfPAXomjzbJX1GItLO0HsPbi32kPwKoyXRNVl1JaBDh8xgJWzrHf9ZMQeFIM2j6Gq+mdg==/Sv+wnMfdss33gTI7doK+0p3GgdLijxZgardpdG3fugog9af9yQ2hCJdotXm0Sc=%89eTaYUMMfG3/h4KZ8PfrWIMlQD7nj03Fjg=hxs=5wywxdjo3ri3t5ADakh60r21/wlDRDontxSGf7dVmmRBW3kyqGxNcaumBmVlsS8rLDWqxr+KL7bntMspQNP9Kgnj/+itOeDEEeDvF1x1CaClruBmoOC3BlREfSl3TzOo0Y5eYDAKqM0waVuW4rhg==]Uj7KGsrYfgcQAkuDJxrcsj1LrCHMJ9WHVvH37bEr8L2eJU7PAbF2Ok0RAx8BDiST3nnZ9crSLZoY0rQRw0c+x/pofg==wyfUEbSJFu5+QZWlC/DVQopXcQzvWZTRifl7AwmIm7xgkek=O1ZcOuycG98LsHgT4q8wAGAfTg==1n6MICN6B5pt4R0C/GA=03xzslZB7vLpur8vcifD3T1hA60pNiuvuZe8zqnxkdRrr6gS32M=AKTIqgjPQ7sAu5Zq8oplPyc=aBRNQdsj1tZVVI0ySO7f0hVt2qifI6B0VgZ3meqlUsCT62i0bJ3iWtq2khfvdWlLa2LfSyh3TFTQflmJ38fUGAsYQ9165WJnAx5UDZ9apXx2lMrmktA==IhhBFiwRUGPoqGXCplvyFhbfPAXomjzbJX1GItLO0HsPbi32kPwKoyXRNVl1JaBDh8xgJWzrHf9ZMQeFIM2j6Gq+mdg==/Sv+wnMfdss33gTI7doK+0p3GgdLijwie7LU9qWx2g==fugog9af9yQ2hCJdotXm0Sc=%89eTaYUMMfEZv88KAVBzhf1w8d92+KhoARo=hxs=1umBmVlsS8rLRrNLjfeYpS7TfXEakAtXSwCTrShbNz0SYJk4=-9DnCwV/orWSAsJB3eCdYKe8wMBT4xrRBB/VHAVc2dQ==EQMMwmJ1DnjKmoYkdt3lGE+tc8pwaaZriQQ39c2EP2sa9K3d75D1q/UTy4+aBSL9+aXowYWQHo2d83SHc3PJWjRifbUEOgpvIROOIsIkPym0oBAnugn90wufhZkHA0qm5qM1ydkdtxyr8GQCkCV7eA8PI7XFvo%4MLCHkpOiqvFGxZ3OxaqFPbySdmHEX9Vvrk=)k5OenA4bMaheiwoX+LgI1EVbMxusQq5viw2dCozAIDQcxGsiTlpCvD+ReA3Mn7ljrIWnBPdGAKbeSwp69Nl3EjbwYyGFNqK4D38ViqVBbSsXWqRM=-g6t4sx1frz5fWUoGp9A0TzYpShlJsPllgUyu86f0Imk=-4/WJoPJOW6vhKAiF7q1ZB6vIkfg9hZIK5M3UdPcZTbg=UCCLLbFWnv+4O4FPm/BKFB0EZfjFYEWoSs/QiMqRu+z9S1bWHrhFVQYEjeTbHgbBBYKVvs7PXZSaOTRShRe+W 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These parameters establish convergence and sufficient accuracy for most circuits. In case of convergence or accuracy problems click on the "hand " button to Open other parameter sets.ђŽђђ№?Xђd ‘ђI@’ђnќЉёвMbP?{ЎGсz„?{ЎGсz„?ќЉёвMbP?š™™™™™Й?№?š™™™™™Й?ЛНзйп|л=HЏМšђзz>}У”%­IВTш€€“ђєєNonameџџ