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sqP+2rdPJSKzu0XhJ5blo3cdtyiMjPbIPPXAzgcz46i1G902yjudK06Z1uWeCE3AlWRxDKcESRhB8u7BOQDg49ADeutFnm8XWmrx+QI4ohG7MSXwBJ8qrjAyZASwIPy4wQa3a8csdA8TWf29Y/B88cGoW/2a4tlubNI2XDdoTEM/ORkgnHerltpd/YeKNHmt/CVnpMrNPHbylbeNGnMLld5iZ3KhBKdo2gnbk8CgD1emSqWidVAJKkAEkD8xXJlPiNg4uPCxPbMFx/8XVO507Xpri7R9V0WUFXN3fzaW2LYYOEUmcjjPTGAMljk/MAdH4b0qTSNMa3mit45GkLsLdsx9APlG1do4xjB6ZJJJNbFeVNpF/t02/trjRII5i0dg0WmyB7ncgdZG/fklvlJBJJAJY45A7n7L4q/6DOjf+CmX/5JoA3KKw/svir/AKDOjf8Agpl/+SayvEmra94X0ObVb7WtI8iJkUhdJlySzBeB9p565+gNAHY0VT01b5bXN/d2t1IzbkktrdoV24GOC75PXnPccetygAooooAKw9C/5DHif/sJp/6SW9blZWk2k9tqevSzR7Uub5ZYTkHcotoUz7fMjDn0oA1aKKKAKt9FPJFG9ts8+KQOgkJCt2IJAOMqTzjrimWENyJbm5uxGkkzDbGjbgiAYAJwMnO4n645xk3axvEul3ur2MFtY3jWrCcPJIrMPlCtx8pBPJXvQBs1WRVmvZZGXPlYjXcOhxuJH1yB/wABqrpVtqVvoOm29xcIbyG2jS4eUGUvIFAY7sjPIPPer1tCYIFRmDPkszAYBYnJIGTgZJ4zQBn6t9q/tLQvs/neV9ub7R5edvl/Z5sb8fw79nXjO3vitWsrVhOdS0LyYd6C+bzm8oP5a/Z5uckfJ820ZGOuM/Ng6tAGH40/5EXxD/2DLn/0U1aWo2rXlk0UZUSBkkjLdN6MHXPtlRmrLKroUdQysMEEZBFLQBn2UV415Nd3kcMRaNIkijkL4wWJYsQOu7pjtnvgaFFFABRRRQBy/h99Wi8W+IbXUZo5IZBDeW6oSfJRzJGE59oAxxxknr1rqKyre0nTxbqN60eLeWxtYkfI5ZJLgsMdeA6/nWrQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBmQpcQX8Zv5BO8m5YZI1KohxkrsycHAPzEnoRxkA1vGn/Ii+If8AsGXP/opqtQ3g1O5T7NkQQOTK0ilWLYOF2nBHXOSOwxnJIq+NP+RF8Q/9gy5/9FNQAeNP+RF8Q/8AYMuf/RTVq3kiRWkjSR+apG3y+PnJ4C88ckgc8c1leNP+RF8Q/wDYMuf/AEU1a13B9ptzGGCsCrqxGQGUhgSO4yBQBBYWlxbBjPdPIGHyw9Vj9gxG5vqT+A6Vdqlp+ofbg37iRCuPn6xv7o38Q98CrtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHJ+K7+zXV9GsbvTo7yJ7uOOUSorKvmiRUwD33IT9B6kUaJoR0q2uF0cQwPbXTokIGyKWLghGx3wfv9c5PIJBn8ReG5dUvoNQj1CK2FrLBcbZISwJhMjDJ3DAPmHPHGK0PDy3Z0w3N6iRz3UjTmNAcIG+6PmAOcAdQD7DpQBiPrOi6JIPPuYILRm2yW00ypLZMe23PMfTpnbnIyhG2lqmv+FtW8uCKbzDC4lW4WYRCPIZWI3Mpb5GYYAP3uOnHe0UAeXQXWnTKhOrGPL7Pm8Q3nfvjzf4en+11+SprLU9Ahuba6vJWleImRN+tz3CxHBRiFkkILbWJHHRiAcjn0uigDj/+Ej0LVGa3ttRt7aNQPPla4UOD/cQbjlvVhkDPBJ6aUGnpdWcTvbtb2EC7razYYJI5Ekg9c8hT0PzH5sbd6kZQylT0IwaAPM9Ji07wzc+E7K10e1eV7B7y5u1RRMDtVSwY8n/WNkemMdMH02uMtfDUt1fxG6vQt3pkJskCxfLJbNjDkZzvIUDPQFWG012dABXPeObaC48Da400KSGKwuJIy6g7G8pxuHocE8+9dDWH40/5EXxD/wBgy5/9FNQBswwx28EcMKKkUahERRgKAMACn0UUAFFFFAFTUtSttJsXvLuQJCpVSxIABJAHJIA5Pc1lt4w0oSOoM7bC2WWPIKqWV2B7hSjA9+OhyM5niltSa4uyl7HHbW8CvsFvKpCMwyTIt1EpwUJyQMKSM8nODe6RPpstqoFmVuV82MRafKqgc/IUN6CFZpACuNpaQbvUAHqFFY+kvrF1pkk9zeWbSyp+4C2LReS/IIkXzm3YOOAw6HnkEI9t4lKRCPVtJVguJC2mSEM2TyB9oGBjAxzyCc84ABs0VlfZ/EH27f8A2npn2Pzc+V/Z0nmeXn7u/wA/G7HG7bjPOO1At9f+1RMdT0w242eZGNPk3tgDfhvOwMnOODjIzuxkgGrRWPFbeJQ5M2raS67WACaZIp3YO05NweAcEjuARkZyH/Z9f+3b/wC09M+x+bnyv7Ok8zy8/d3+djdjjdtxnnHagBmtRNJqvh1lKAR6g7NucKSPss44BPzHJHAycZPQEjYrlby38Upq+hF9Tspbf7cftAttPlj/AHfkS53nzmG0nAGRgMUPOMHVgt/ECxyCfU9Mdz9wx6dIgHyt1BnOfmKHqOAw7gqAatFY4tvEnkODq2kmYspVxpkgULg5BX7Rkknbg5GMHg54etvr4tWV9T0w3HO2QadIEHK4yvnZPAfuM7l6bSGANWisc23iTyEA1bSRMGYs50yQqVwMAL9oyCDuycnORwMcva3182qqmp6YLjjdIdPkKHls4Xzsjgp342t13AKAatV7+9h06xmvJyRFEu5sdT7Utml0lqi3s0M1wM75IYjEh54wpZiOMdz/AErmvFL3cepW7QXt5AFt3kj8r7PsEgdIwSZIXZciblhwAOhyaAGQeO1uhbCHTy0lzDviBuFwWEccjqTjgASgBu5B6cE9XBKs8EcyZ2yKGGeuCM151e6bFDosN/Pe3s0VxCy3CJbWDjbDE8ioP9G+cfu/l4HY8dK6/wALS3M+irLeXU9xO0rhvOMZKbTt2gpHGCOM/d7nkjFAG1RRRQAUUUUAFFFFABRRRQAUUUUAFFFB6UAVLkIL2zccTFmXjum0kg+2QD9cetZ3jT/kRfEP/YMuf/RTVZgtn0+9Qs73KzkoZpTmRDjIGemw46ADBx1zxW8af8iL4h/7Blz/AOimoAPGn/Ii+If+wZc/+imrR1Nd2nyAjKZUyDGcx7hvGO/y54rO8af8iL4h/wCwZc/+imrWu5zb25dQC5KogY4G5iFGfbJFAEqsrKGUgqRkEHgilqpZ2CWhZ/Md5Hzu5KpknJwg+Uc9+vqTVugAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDP1ZfPS3sedt1KEkwM/uwCzAj0YLsP+/V2WWOCF5ppEjiQFmd2ACj1JPSqcoJ161IIwtrNkd8lo8fyNef+PNRt57jWzfzxlNKt1i07T5MOLq8kQurmP8A5aY+UKpBGQ5xQB3On+J9A1a6Nrp2t6deXABPlW90jtgdTgHOKpa5450Hw7qIsNSnuY7gxGYBLOWQFByzZVSMADn0715l4n0HxDDcajbW+kXepXkLWz6drUjW9r9lcYLBDhQQWO3b/hWp47uHvPir4a0y01tdK1BrOaJphB5pQyDAABIGWwQDnigD1DS9Usda02DUdOuEuLScbo5VzhhnB689QRWf4l8TweGI7GW5s7meK7uUtQ8O0iN2OF3ZYHB9s9K841bQdP8AhxrvgSSH7YdNtjdQXlwqPIZGdcxhlQdS7vgAfyrj4te0+Dwbe2txLLayW/jBJvstxuMlvDxgHr02OMZ/hNAH0nRXz94guoW+Jsl5ZF9auZL+JVtJBPHdQqMcwsh8vyuByw9j61FMmqj4g302q+IJtJ1ddVP2ES29y5ntw3ypGVOwxHjII7ZJxmgD3e7UwanZXSDhybebkAbSCVJ9SGAUf75q/VHV032I5xtnhfrjO2VWx+lVdZ1S7spI7e20u9uDLt2zQvbgZySUAklQ7toPYgZzzgigC42raakyQtf2qyuzIqGZQWZfvADPJHf0qveJZ+J/Dd7bWt7FLbX1vLbi4gYSKNylSQQcHGf0rz06fFe6YWjsdZl0uMuZpRdWPRdpwXS4C8Mm4lwx69Dk1fW6vdRs59NgsdQk1CK6S5uzbz2qlCMbVKJeAoCEHUnPJHPIAO/ur60sUR7u6ht1kcRoZZAoZj0Az1PB49qa2p2EbhHvbZXMvkhWlUEycHaOfvcjjrzXFeJrq+vrNIbzSNQsreRfswMrWeX8xXR1Ba6wWZWG3jIIOdwOBBqFwyai7f2Xf2cqzG9lRprIOiERgsMXIK8x/eOR8xBBoA9Goqtp94b+whuzbyW/mjcI5HRiB2OUZlII5GCeDVmgCpe6ZaagpW5jZslTlXZCCrblwVIIweajGl2LxyRMpmODGzSSM7AE7sbicjsR34FX6w9C/wCQx4n/AOwmn/pJb0Aa9vbxWtvHbwIEijXaqjsKloooAKKKKACiiigDG1pFfVfDrNKiFNQdlVgcufss4wMA84JPOBgHnOAdmsrVoEl1LQnaTYYb5nQfL85+zzLjlgejE/KGPHTGWGrQByPgmw8S2EUy6/PJKz2tuyl5fMCy4fzV+8TkHbkghTkYHBrp1kcXRhkKYKbkIGCcHDfllfzqeue8TLry3GkzaMYjEL2KO9Ux5kEDOoYqenTrkHjkYxQB0NFFFABVDS7yLW9DsdRMAVL21Sby3w21XUNtPr1pNc1GTSNEu9Ritjcm1jMrRBsFkXlse+3JA7kYqp4Oint/BWhw3MflTR2EKMnphAOff1oAu27WCajc2EESJPHHFcSKEwMOGjU/lER9AKtxQxwRLFDGkcajCoigAD2ArGtf+R61b/sGWX/o26rcoAKKKKACiiigAooooAKKKKACiiigAooooAzILmS/vY1liktPJy/kS43yHGM8ZUqM54J5x0xg1vGn/Ii+If8AsGXP/opq2JIVlkic5DRNuUj6Ef1qHU9Pi1bSbzTp2dYbuB4JGjIDBXUqSMgjOD6UAZvjT/kRfEP/AGDLn/0U1at2kT2knnSeXGo3mTIGzHIbJ44IzzxxTNT0+LVtJvNOnZ1hu4HgkaMgMFdSpIyCM4PpU00Kzx7HJA3K3HsQcfTigCvYXF1Op+0W+wADbL90Se+w8r9DVyiigAooooAKKKDyCM496ACiooYniBDzyTZOQXCjHtwBUtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAFC4+TWrGRmwrRTQqM9WOxhx9I2qhqHhwya1/bel3UdlqbQiCSSS3E0cqDJXcuVORk8qw44OcDGjqkMkloJYEL3Fu4miUYyxHVQTwNyllz/tVZt54rq3juIXDxSqHRh3BGQaAMm20OdryG81XUpb+WHmOHy1igjf8AvqgySfQszY7YraoooAKKKKACiiigChq5ZraCJCPMluoQAf4gHDMP++FY/hUl7YR3kttKwj8y3kLozJuIypUgenWoci91oAcxWIyT285h+hVCf+/g9K0aAOTfwfPcaDc6RdahGVugXmnht9jPIFRVJQsy7QF+6MDhQMY5v6foFzYPfMuolhcKRGCjgKxLEuw34J+b+EJwPpjdrF8XyPD4J16WJ2SRNOuGV1OCpEbYIPY0AUbjwnc3Xhu10qXU1aSGJ4HuGgLbo3jMbYBc4bB4OSB6YOKTV/C19rU/mzalFBtbciwwuDwykAkOM8KBkAODnawHFdTRQBT0mw/svSLSw80y/Z4lj3kEZwMdyT+ZJ9SetXKKKACub8N31pda54ojguYpXXUlLKjglcW0CnI7fMrD6qR2NdFIzKuUTefTOKxtL0WHSdR1W+tbPbNqU6zTHeOoULge2dzfVjQBt0VB5s//AD7f+PijzZ/+fb/x8UAQ6jGtwtvbPnyppgsgBxuAUtj6EqAR3GR3qLTYI7K7vLO3XZbr5ckcY4WPK42qOir8ucDuTT7w3PlRTx2xeSGUN5SsMspBU4JIGQGJ/CmWDXErXF69s0Zl2LHG5AJQD7x9Mktx1wBnB4oA0qKg82f/AJ9v/HxVa+uLpI4QgMAeYI8gTzSq7Sc4HTkAZPAzQBW1oRHVfDpkd1Yag5jCoCGb7LPwTkYGMnPPIAxzkbNcxqio2oaKZtWl3resYcoB832eYdAhz8pbglR3zkAHY06a4kkuY5XMscbgRzGIxlsgEj0bB/iGBzjqCaAL9Z+tOyaaVVivmzQwMVJBCvIqNgjkHDHB7VoVR1eFptPIXG9JYpVXIG9kkVguTxklcfjQBXtrS0sNSuIoYooLUW6SeWqhY0O58sB0GeM/QVZ+2aX/AM/Nn/32tUbO/eXUZ7me3miQp5UaiMux2SOCSFzgfdHPU57YJ0ft8P8Acuf/AAGk/wDiaAIzd6UQQbizIPUF1p66hpyDC3dqo9pFH9aX+0If7lz/AOA0n/xNTQzLOpZA4AOPnjZD+RAoA5nw9ZvbeJdbvbrVkuhdPHFZIZVJWBdz445OHlkAzk4Udq6qiigAooooAhumZLZ2UkEY5H1pTOglkjwcxoHP0Of/AIk028/49X/D+dQBo5L+6AkXaYY03A553SDH1zxQBSsPFuh6hb28ialbRSzW6XH2eaZFlRWjEg3Lng7Dn6ZPSmx+MfD0glf+2LBYUbYJmuo9jnAJ2kN2zznFc1Y/D+/W2vNMuNSiXTv9HERW3/eSNFaRwh87/lG5TlMZ4+8M1uv4RRtZlv8A7UoV4mjEXk8LmJY+ufRfTvigDRk8SaFFE0sms6esauUZjcpgMBkjr1A5+lSQ67pFxfS2MOqWcl3EpaSBJ1LoB1JGcjFcxdeAJ5pImg1poUWzjs3jELBWVU27vlkXn0DblHdTwQ2fwRNHoFlo8c7TN9rMk12gEW2JlKSqRkk7kLKMZwSDxigDtoZY54Y5oXWSKRQyOpyGB5BBp9IqhVCqAABgAdqWgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA4/wATazf2Gu2lrbXJSK4ntLZl2g7RM0wZgcZ3YjXHYelbPh63Fna3VqssskcV1IEMrbmAJDYJ6nknk5J6kk5NZ3iWSxGt6OG02W/vop/MjigCBh8khUlnZVAyrEZPVTjpVXRry+u9NvDfRT6bE1w73UrOpYEnBiiZCc4Py7hz0A+bOwA6KfVoovPZYZZYrfPmyqUVEI6jLMOnfHT61R/4Su3AXzNP1CF2BIjmiVGPGeAW54z09COoIqFLTUZ3t3XSrNLG3w1ray3TRlCOjOqxsMjggZOOvXGINf1HUrRbRZfDltfz3crWsKW1/tkBKNIcM6LtGIychgcgUAaL+JIUjdzZXm1VVs4TkN0I+akk8T28LlJLO7VgwXny+Tt3HHz9gMk9BXL/APE4xtX4czpHkfu01O2C7RztwG4Gfm470tjdXNnq1ra3XhhILnUpnWOG6u0cRsimXzGZQ2S5VucZzGM9BQB09h4mg1GGaWGxvQkDFZQypuTHcoGLevQZ4PfitVbiOazFzbyJJG8e+N0OVYYyCD3FZF5Drk7LPBZ6dBdxjEcv2x2GP7rDyhuU+mR6gg81FHLPbpO9taFXzm909TkozZ/exdNwJyT03cnhwykA56HVNS0u70fT4rwtHeafJqUzuiljKCpZRxgIxckjGfQ16HXlug39lq0/hM6tpupQ3tjD5QuZLR0tZcxjCl2UZIYKR23LwTwT6lQAVh+NP+RF8Q/9gy5/9FNW5XMfELUrfTfAmsNcllS4tJrdWCkgO8bBc46AnAz6kUAdPRUVvMLm1inCOgkQOFcYZcjOCOxqWgAooooAKKKKACiiigApkP8AqI/90fyp9Mh/1Ef+6P5UAPoorH1291S0NkNOsZJ0edBcSIFby496g/KWB5DE5AOApzjg0AWtSt7R2tL68n8hNOla5Ds4VB+7eM7ie22Rj25Aol1rSoLYXMupWccBjWUStOoUoxwrZzjBPAPeubv9a1C70Cxa70i5t57q42NDGYwyOpzGAZpI8ksFbgNwGUgHkYE81vaXsjGw1qLUI1Bk3zWLYYhcnZ5/HDfdHA35xzkgHqIIIBByDVXUP+PZP+u8X/oxaz31G50/ZaWvh/U723iRVjuIZbba42jpvlVvbkDpWbY6r4iv7m4TUdBFlp63MfkTyzKsrDzF4Malxx/e3AHqBzigDb0//XP/AL0v/o1q0a527udUtLKebSNOiv7sNNtgknEOf3rdyCPwOPrRpmu6xNa2wvfC+ppOwAmdWtljVuhIBnLbR9MkUAaOvWN1qehXlhZ3C281zGYfOIJ8tW4ZgB1IBOOnOORVfwjc3N54N0W5u2D3E1jDI7D+IlAc/X1962awNB0jWtGtLCwl1XT7iws4UgCrp7pKyqu1fn84gHgZ+X16UAb9QXlytlZT3TRySLDG0hSMZZsDOAPWudtNF8RWuqiZ9WintnvHnnXDIXQoiqgB3bdpUkYI4GP4iVm8S3Gq29xaLZ3FklvcMIDHPZtMxZjg4xMmRg5wFOArEnFABfeM7GwuTA9peO5LLF5aofOKIXk25YfdUHOcZ7ZrolYMoYdCMivLdauZ7G51L+0pNH3RlQpfR5h9pO35vLzcAEBchsHoCD6V6mOnHSgCvekLZSseAo3E+gHJqBNNVdYlv/NJV0TEOBgONw35652tjHTir9VbRWhaS1KnZHgxN22HoPqMEfTb60AWqKKKACiiigAooooAKKKwvEmr3GkHS3gQyLNdOksagbpFW3mk2gngEtGvNAG7RXDH4jBI0jOj3L3xEjvbQpM7IiBCcjyt6sfMAG5VXI+8AQTcXxs0sMdxFphNtc3Js7QyXCxySTCTyyHQjKrnJyNxwPugkAgHW0Vx/wDwnD+dcp/ZeRZGMXrC4B8svNJD8mF+fBjz24PYjBhTxvdP5N0NPQW93axz2URny8ocnG4KpYNtUkqoc+mcHAB21FcdZ+O/tcX2ltMaGyjEX2mZ5sGEyOUB2lQdoK5Ynbgc44OOl0q/GqaZBfLEY45wXjDHJKEna3tlcHHbOKALlFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAcvr+j313rFveQI726GIyLBMEmIVZ1KrnAGRMOdwOA2OcVJEuofaxJJoswWEbLKBJYhBEMDDNhs7uxwpCgYXPJbY1WSSHTJ3ieVHAGHhi8x15GSFwc4+h+h6GPQ5ru40S0lv1Zbpox5gZdpz64wOvXov0HQACQ6PAY916FurlzuklccE+ij+FR0A/PJyTjeJtHmWLT59G07fcQ3e92hWMuiGKRSVEjop5YDr0JPauqooA8/aw8Y3lhqLQvcWVxFCGtBPHbgzyYfKfJI20cIN24fe9uauneH9dutasm1OzvWiBfzbi5KHyj5ThZEBupvmBbG3btwxJHArqbu91ZPGlpaRxy/2Y0QLMiZVmIk3Fm2HG3bHj5l+//F0HQ0AcqfBOQR/wkOqjPdYbQEfQiDIqjeaBr8d0ZBrWtXMsIb7HcQLZDaCMbZAyKWGcE8kHAPBAruKZK7Rwu6RtIyqSEUgFj6DPH50Aefv4b8Q3Fwii/wBYhEgdrlpJLMxiQjAKBYuhyxJ2gng4zXT/ANhaj/0Nms/9+rP/AOMVP4euNTudML6vbvBd+dICjBQAu7IC7ScgA4yeTjPetWgDD/sLUf8AobNZ/wC/Vn/8YqtqHhGbVbGSyv8AxLq1xbSY3xvDaYbBBH/LD1ArpaKAKun2k1nA0c+o3N8xbcJbhYwwGBx+7RRjjPTPPWrVFFABRRRQAUUUUAFFFFABTIf9RH/uj+VPrm9V8Z6N4furGw1Cd4p7naEZ02Rgd2MjYTA7859ieKAOkorD/wCE08K/9DLo3/gfF/8AFVNqHiLSbGyhuJdX06BbpN1tJPcoqSjj5lJI3AZB49fegC/d2qXkKxOzALLHLlfVHDj9VFYc3hJLmd7ifUroyyD975YVEYkRh+MZw3lJkZ9R0JFc1HrdpHpyJN410yadY7lZMaugMm+dXXBBG1tgZQRjZkYxXV+G9b0y+s4bO21iyvbuOLc8cN6tw6qDj5iCS2MgFj1P1oA3EUIiqOgGOBimTQrMgRiQAyvx6qQR/Ksqbxd4at5pIZvEOkxyxsUdHvYwysDgggtwRVKPx74dn12LSLa/S6nmQNG9n/pCHnBBMe7aR/tADnrQBtafGNjyc7vNlX/yI1XKq6f/AMez/wDXeX/0Y1WqACiiigAqCeytbqWKWe3jkkhJMbMuSmeuD26Cp6KAKFvommWsDQw2MCo0QhfKAl0AAAYnk8Adav0UUARzyeVCzgZx2qSoLz/j1f8AD+dT0AFFFFABRRVXUNQi022SeZXZXnhgAQAndJIsank9MuM+2etAFqiqseoRSatcacFfzoIIp2YgbSsjSKAOc5zE2eO4/B807LKsUSBnYbiScBV9T/Qd+fQ0AT1Wure0uti3VsswjYsoeLeFJUqSOP7rMPoSKjhe6uIVmgvrOWJxlXSEsrD2Ien+Xf8A/Pzbf+A7f/F0AZc+h6FHbCEeHrSW33FmRbReCQATgjngAHvgAYNWI9J0LUke9GmWcv2tMPI9sA0i5Bw2Rnqq9f7o9BVmW2up4/LmltJEPJVrYkH8N9RXKagCuWaaPDZFqojcNxtOWfBHXj1x1GaAJItG0uCEww6faxxFVQokSgFVYsoxjszMR7knvUH/AAjOhDfjRrAb2Dti3QZIJIPTrkn8zVmOPUvKTzLm18zaN223bGe+PnqtqiXI0i9M9xamEQP5gMBA27TnkvjpQBDd+GtJfSZtJt4Y9PtrsGKVbSNE8xDuLJ904BBfpgjJIIPNbSIsaKiKFVRgADgCsSQ3TXtiLN82vnN89wCxB8t/ucgsOD19QQSOK0vLv/8An5tv/Adv/i6ALVFZdx9vFykYclmC+XJGAqKQTu3KWyRjH64weateXf8A/Pzbf+A7f/F0AWqKq+Xf/wDPzbf+A7f/ABdRzx3uwb3EqbvmS3Xy3I56Et647j+lAF6iorfzPs8fm7t+0Z3Yz+OOM/TipaACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiuX8WXWu2t/pDaQLhoGlxcRwwht43JgFijbRjf12D/bGACAdRTGhjaNUZFZVIIDDOCOh/CvPbrV/GDQM0cOoRxpHDFIUtF8zzwsxcrlG+RmEALhWAB4A5IrXWueOm2+XY30c89sS0aW6mK3PkK6kExks5k3qQW44+XkGgD06szWNPub77M1pctbyxNId4dgBuidASo4bDMp59K5O3uPFUmsabam81P7JPEyzTfZo1aM5k+clrdVyMIACF/3XzkUBc+OYrQNJeam9wdGE6r9kiwbspKSh2wEcMI8Asv/AALNAHS/2RrbaZFZxTpamO4S4OZ3lDKGJ8vfw2BgMexzt6ZrfsLZ7SGSN3Z8zSOpaRnIDMSBk89+nboK5ZJPFNxoFwlvNd/aTfKltcXEUcMrQ7VLFx5ZVcPvGdnQDjnNZ0WpeNfPvodRhvIICYFgurO1jfbsdUnZFIY4fLMu9eg4oA9EpojRXZ1RQ7Y3MBycdM1y1tqmtWz6HJqNvdtDLaT/AGsRWu9vNDR+UWCAlSV35A4zn0FYlhe+P7zy/tEUtm0t4wKSQRHZbsvmKcjIBUo0XP8Az0UkZoA9DjjSJSqDALFvxJJP6mn15xFq/i+G2MrRanPH5W1jJYoJFuTFJlQoUZjWQR4bBHJyxAzXTeHYNajv9TOq393PEkqJbpLHEqlTFGzMCiKTh2devQevNAHQ0UUUAFFFFABRRRQBT1B5BCsUSxl5DgeZJsHAz1wfT+Z7UkWpwywpJ5dwNyhsC3c9fcDBq26JIu11Vl9GGRTqAKv2+H+5c/8AgNJ/8TR9vh/uXP8A4DSf/E1aqgmoQ6paXy6TewyTwM9uZFO5Y5goOD643Ln8qALEN3DO5RN4cDO2SNkJHqNwGfwrK8Wf8ge3/wCwnYf+lcNR6NDq1tY2sOt3MVxqJnLI0QOFQLhs/wDj3PTLKPSpPFn/ACB7f/sJ2H/pXDQAWv8AyPWrf9gyy/8ARt1VnV44mgnjud32S7hNtKyffXIIGBjJzuI784461Wtf+R61b/sGWX/o26rTOw6koc/MIsxA/X5iP/Hfpn3NAFPw9o1noWkR2dgbgwEmQfaCS/zc8ggY+mB785rVrmvFt5q1rPokejyKLia9YNE+Ns6rBLIYye27YBnscHtipPCOtHXbTULvdL5YvXjjSZNjxAKuUI7ENuB96AOhooooAKKKKAGsisVLKCVOVPocEfyJp1FFAFe4EgeKWOPzNhO5Q2DgjtnjPTqRTobmG4LLG/zp95CMMv1B5H9aqotw9wYbyVxuyU8j5EYD3+8G/HHp3xcit4YSxjjVS33mA5b6nvQBJRRRQAUVyGt/2nDq1xpdq915WthBFOhY/ZCuFnIb+D92Ay9PnB7msufxD4qsYLQGKGVp7ZZ0JtmG5y2PJwCTkLg+pznopFAHodFYnha2uLbSpTdzzT3Et3O7vLnP+sYDAJOBgDAHGOlbdABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFc5rNqNR8WaVZTXF5Hbmxu5mS2u5bfc6vbhSTGyk4Dt19TWGbKysW16a5l1+6S11OC0t4YdYuQ/wC9itwqgtMo/wBZKTlj368CgDv6K8/tvst3O8UOg+Mn2ZBddcYpkHBG8Xe3IPUZyKtnTlAz/YPi/wD8Hzf/ACXQB2tFcBAsFzJJHF4e8Z+ZEfnRtcKMM5wcG8BwcHB6HBqf7B/1LnjL/wAH/wD92UAdxRXD/YP+pc8Zf+D/AP8AuypLKxsbnVY9OubDxRYTSQSTxm51yVldUZFbHl3LYOZF64oA7SivPbKx8nwT4d1lb/VWvp20xpXk1O4dXMssIkyjOVIIZhjGOa9CoAKKKKACiuS0XRbfVrS6vLy71Zpm1C9T93qtzGoVLmRFAVZAoAVQMAdqj8Q+H7Wx02Ga2vNZR2vrOEn+2Ls/I9xGjDmTurEfjQB2NFYf/CJ6d/z86z/4Orz/AOO0f8Inp3/PzrP/AIOrz/47QBuUVh/8Inp3/PzrP/g6vP8A47R/wienf8/Os/8Ag6vP/jtAG5RXHXHh+1TxZp9kt5rIt5rG6mdP7Yu+XR4Apz5meBI/5+wrV/4RPTv+fnWf/B1ef/HaANyiuS8PaLb6x4X0bUL271V7q40+3eV01W5jDN5S5O1ZAMnqeOTknk1o/wDCJ6d/z86z/wCDq8/+O0AblFYf/CJ6d/z86z/4Orz/AOO1zPjO3t/Dlrp81qmu3PnXsUc/l6teuUhLhWIAl6ksqgdy1AHoVFQWltHZ2sdvC0rRoOGmmeVjznl3JY/ianoAKKKKACiiigAooooAKKKKACiiigAoqtevIiJteVFLfM0Ue9hx6YPf2P8AWo4ZdSMMZktbYSFRuHnkYOOeNp/mfrQBdrM0nTG0681eTEQivLtZ4lj/AIVEEUeCMcHMbdOxFWfMv/8An2tv/Ahv/iKPMv8A/n2tv/Ahv/iKAGNbraXf2mLP75ws25i2c9MZ6YOOBxgmqHiz/kD2/wD2E7D/ANK4a01hmlnjluGVRHysUZJAbBGS3GeDwMDr34xQ8T291c6Mos7Z7maK8tJ/JjZVZ1juI5GALELnap6kUAR2v/I9at/2DLL/ANG3VaF3B9slWAlkRMSGReGB5ACntxuyRzg+9VreznTxZqF60eLeaxtYUfI5dHnLDHXgSJ+fsauzxSiZZ7cpvC7WR+A47cgEgg9OvU8c5ABKsKIka4LeWMKXJYjjGcnnOO9OVFTO1QMnJwOp9ahEtxgZthnviQEfyo82f/n2/wDHxQBPRUHmz/8APt/4+Kr3N1cxsv7vykKsS4Qy/MOgwvPPP5Y6kUAX6Khie4aJGkhRHKgsvmZwe4zin5l/uJ/32f8ACgB9FMzL/cT/AL7P+FGZf7if99n/AAoAjl/4+oP+BfyrgNX03V5b3XLxUl+zLqcQ3xrL9oSERQlnh2sAwB3cY/vfePyntLqS6F6mFA2BdgCMwcs2GBOOMDH0znkDFX8y/wBxP++z/hQBz+i6VFa+IdXlWCVY1eIW5ZnK7TGN23Jx1zn3ro6ZmX+4n/fZ/wAKguZZ41QgKqlsM6gvtGDzgD6DPvQBaoqK2d5LaN5PvlQT8pXP4HkfQ8ipaACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOe1K5gtfGemzzypHFHpt4HZjgKS9uwH4iNyPXafSsPVpLPTrXUtR1pJ5bW+u4btdMSP5g2IYozK3Ybo0OOACSDuxgaWvQ/aNXuYSFIkgt0w3Q5+0jmsrxNo9pqrarNdtdMw1fT7Tal3LGhiL2x2lFYKeZXIOMgtkEECgAuLzU7lXmN0lukdsrw28KsI4yXK9iN+FGBkYzzgdKd5t/LDI32pAC4CgK4I3BdvIcHjJJ6EnuBxVmz8LaYvirUrD/TmtY7C1kWN9RuGwWkuA3JfPOxeOnHuauan4btrOyDaY1xHdNLGqCSeSZGJYDDKzHgDkkYIC9+hAMRBqC31rcnUZDIIrePJ3E7ZVy/Vuu4AjOQMcgnmppdX1pS6/botyiMZETY3Ek5xv6YGCM+4Ipmq6TeWEl0kGoPJ9ntLZ2eRBwQZRkKoHQIABn3JPWtRPC8S6y0N9c3FzaTR7oMN5TKy9Q7IQTw3y4xxuzkgEgEEl1rcuoJZWdyrySGbbvBARV27Sx3cgFsHAycjG3lqZHOB4mglbxXp0tzDbzRJG1qxUI8ke7L+ZjIKRr179MmrHibQbLTfC2tahZyX0N3BYTyRyLqE+QwQkH7+DyB19Kz7vwXotv4os7WJL5IZtLvPMUalc/MFe3AGfMztwxyvQ8ZBwMAFmVf7P8ACGlaFOyi90+fTInUH76Rzw5kX/YwjHPbBz0rtq468O65hkbl20gbmPU89z+JrsaACo57iG1gaa4lSKJOWeRgqj6k1JWc4W614RPylpAswQjgu7MA31ARh/wI/gAYPh/WorfSriKKKSWYX97Iw2lQiNdy7WY4zznAABJOeODhura/aatpUEUe5Jv7Q09wrfxL9rg5HcfeHBAPIOMEE1rQeX/bDLwxvIwT7fbpv8TUmt6RDc6B4avSoFxaXenHeByVM0YKn2yc/wD6zQB21FFFABRRRQBzGualbaV4v0q4unwv9m3oUDGWPmWxwM8dASScAAEkgAmrMXim2Jka4ieGGPbufBOwsSFDDHcjAK7gT36Zfe6Xbaj4q0+6nQObC3lZFPTc7JgkdDjyyR74PBArLvVDal4hUjK/ZLVse/mzf4CgB/w+1NLnwppmnybUu7Sxtw6A9UMY2sO/Yj6gkcEE9ZXL2cSQ+GfDd8oCzwR2sQbpuSQJGyn2+YNj1VT2rqKACsrxDaT3umQxW8e91vrOUjIHypcxux59FUn8KwfGviawtI/7Nj1aK3vQ679l/DC8QKMQzKzqxx8rbcjOVydua5UeJZhcagzeKbR0klZrXbqkC+W+6XYzAyncgHlZA2g8DZkMSAeu0VhXXizTI7S1u7K5t7+1mvFtZJradXWIlSxYkZHAAJ6YBzWdZeOo76fT7dLNY575ZzGks4UqVZxFuGMgOInJOPlOBySKAOuorJ8O64viLTP7QigMMLOVjDOGY4wCSBwPm3AcnIAPetagAooooAKKKKACiiigAooooAKKKKACmSypDE8srBI0UszHoAOSafXO+N7PU9T8LXOl6Smbi/ZbZ5CRiKJziRzkjIC7uBzzQAs3jjw7BoFprr6h/wAS27l8mCZYJGLv83G0KWH3G6jtUU/xB8LW1lZ3cmqAwXnmCFkgkfJTG/IVSVxuH3sda4pPBfiW28jSVVEtYtch1GK7sQiLAjRyCQIjk42ttIGD96tubwDNbatpUem6hqMEQF9Ne6gjxmZ5ZjEecrj5tp6LxtoA7Gy1rTtRmWKzu453aBLkBDnMbEhWz6HB/KqV14x8P2Vib251JI4BcPbAlG3NIhKsqrjc2CD0BFc9Z6Vd+EPEgGmaHfahpi6VBaRvDLDuDI8hO7e68ncDx61Us9D13R9StdXj0lr0wXmo7rVZo1fZPKGSRCxA6LyCc4NAHY3PifRbSxsL6bUYha6hKkNrKuWWR2ztGQDjoeTgDviqcvjzw5Drg0WS+kGoGURCL7JMctnH3tm3GSOc49647X/B/iTxathbS2em6XDaae52Abo1uJSchAp4KKF+bkZY4zXSaVZ6zc+IdC1XUrJoZI9Hlgu8up2zl4zjg99rHigC3N8QPC1vZ2V3Lq8aQ3ql4CY3yygkFiu3KrkHlgBxV8+JtF+1PbDUImlWy+34QFg1v/z0UgYYcdsnp61wHhnQPEXhW2sbr+wft8smlCymgE8avBIsrsMknBRg4zgkjHSqlz8O9ch01ZLTJ1Ww0e3t7eTzBtlbMwnh5PTa6gE46Lz1oA9bt7iK7tormBt8UqCRGwRlSMg4PtWIvjjwy895CmrwPJZxPLMFDH5UBLlSB8+ADkLkitDSbaWDw9Y2k26KaO1jjfBGVYIAefY1wUGj+Ik8Iv4ZPh23H2TSrq2W9MqHzXaMqnk85UsTltwFAHTTfEPwrb332ObVRHMFjYl4JAiiRQyEuV2jIYHk96vXPizQbPWk0e41OBL92VRCSeGbG1ScYUnIwCQT2rzi78DeIZk1SYRTtE39n79N89Ejv444UWRCwOVIIODkDjoc5rpLay13TNW1C1i0NL621PVEvvtdxKhSCMhNysud25Nvy4yOnPFAHTDxLpBjgcXfyz3rafGfLf5pwWBTp/sNz0461jyfE7whGIC2qSYnUPERZTnePbCe1YdvoWutqtlpkukvHaWniGbVTf8AnIY2iPmMoC53biXwRjjFT+H/AA5q1lo3gWC4sykmmzStdrvU+UDHKB0PPLDpnrQB6ECGUEdDzS0UUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHM6r/AMjC/wDuWv8AO4qpqv8AqdW/7GHTf/Q7OrGt+fH4iRltneKRLcGTBwu1pge3J+cVk3+oPeDVU0+yub0nXLaQCFMEmCSBZF+bAzmF+SQOhyBQB0dr/wAj1q3/AGDLL/0bdVpXYzcWOf8Anuf/AEW9YdhLqcniTUNSk0K8t4ZrS2gRZpoNxZHmZj8kjDGJF7+tXdQ1GS2W3urqzeC3hmUySvIm1FYFMnngDdkn0BoAg1KCO4v9ZWQEqNOhbAYjkGf0rWuh/pNie/nH/wBFvWVNNFcXerzQyJLE+lwlXRgysMz8gjrVi61KOXVLe0tAt1PAzSTJFIuYsLtAbJ4J35APoaAIvGn/ACIviH/sGXP/AKKamaj/AMjnpv8A2Cr7/wBGWtN8RrqOp+F9WsLfS5TPdWU0MYMsYG5kIH8XqazrzUr1/EVpfTaBqNrFDYXUJ80xNuZ3hIx5buBgRnrjqMZ5wALdf623/wCwQK7GuCnv/tF6kFpDJcPBZx2s4VT8jMqOO3PyuprvaACs2D/kZr7/AK87b/0OatKsW4luLXxI5igSX7VaIEBl2EmNnLDoR/y1Xv6+lAGFBZCYahMJ5Yit6NyoRtcC8lIBBB79xg+9amqceFdMH/T1p3/pRDXLx65q1kuoW83g/XWnkn8xfJiR4z++aTG/d/tYyM9M8dK1by81qTw5pNtLoMi3LXFqxgW5j8wiKRZGwCdudsZ4LDqBnNAHbUVh/wBu6j/0Kes/9/bP/wCP0f27qP8A0Kes/wDf2z/+P0AblFYf9u6j/wBCnrP/AH9s/wD4/R/buo/9CnrP/f2z/wDj9AF9f+Q5L/17J/6E1c7fWvn6rrchnmVUtISY0IAciSYjJxnj0zg981Zj1fUX15AdAurbzrcqv2ueFdxVs4Xy3cE4YnBx04zzjnrnX9YhutYFx4P1syzwrHH9njSWM7WkIJYN3DDoD39qAOji/wCRJ0X/ALh//oyKukrkLWXUT4c0eyutNFo4mto1Wadd5ETq5OBkZ2IxxnjFdfQBl6ilydQs5YjOtvEHlnaNshgo4j255LFs5weEI4yKja11E3Uki3l0YzdxyKh2AeXtUMn3c7Qcn1z3I4rYrlPHuuf2LplgBDdSPc6japH9nxlmWZHKdR95Vceh6HrQB0l1Z219CYbu3iniIIKSKGBBUqeD6hiPoTUT6Tp0kEsD2Nu0UrbpEMYwxzuyR9efrVyigCKG2gt2kaGGOMyEM5RQNxACgn14AH0AqWiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDDvsy+L9OtJCWtptNvDJET8rkSWwBI9QGb8z61F4Mt47fQ51jB/5CV9uZjlnIupRlj1JwByfSn3VxZjxvp4kv7aKeOxuIxbyPtkk8x4SpQH7wHlNnB44p3hP/kD3H/YTv8A/wBK5qANtmVFLMQFAySTwBWUfEWkvbLL9p3xSQGZQI2Yum4LwAMkksAB1OeBWZ4jv70TTae9tpb2bQPM6zalJE8kIXD7lWBtoBbs2Tge4rFaS7OiWs4s9Ojti7W8EsmsTmRZXmU4w9sW3iRBww4wcjANAHSW+i+Hb2FbqKzgKXYx88eC+MnaQwyMYPy8YweBVk3GkeH3t7LAtzcMFQCNmBO4KNzYIXllUbiOSAK5qCy1G+trRl0rRLldNmciZ9UZj5vO8km1xnJJOMDP0GG6udY/tqye/gsI5ZJlMUK6rJsba0ZVWItMhfMVCCSCWfbkg7aAOst9d066uIIIZmeScOUAifBCsVYk4wOQRzjNaNecXN5c22pLcS2emq9nM7lBqErBnZnc4P2MsQpZ87DgY+bpXocDSvbxNMiJKyAusbl1DY5AYgZHvgZ9BQBws9rDpehfESayUwSxiQJIjEMgWxiZQD1AUscAdO1d9XCapcWYsPHFhcX9tazX9y1tb+e+N8j2MCgADLNyeign2ru6ACuc1S0gvPG2kJOm4Lp16ykEqyN5lrypHIPJ5HrXR1zOtalY6T4v0u61G8gtLddNvQZJ5Ai58214ye/tQBsixnVCo1O756ErESP/ABz+dPt9Pit5jOWea4ZdpmlOWx6Dso4HAAHFSWl1Fe2kV1bsWhlUOjFSuVPQ4PNTUAFFYPig6o1lGuleeJkfewiX/WjY+ELZG3Lbfm5xxnjNZ91ba5HctPbz3rRtd5S3YhgUXAwWyCoYljnkYC8Z6gHXUVma1rUWiRWck0bOlxdJbEqfubs/MfYYyfasez8d2N9dafbRQ7ZL951hDyqOEZghI64fY2MA4oA6W6tIL2Hyp03LncCCQVI6EEcg+45qFbKZVIGpXeD0yIzt/wDHP55qtoGtx+ILBr2GFood5jG5gSSOG6ZHDZHXnGRwQTq0Acf410U/8IhrV2upXqzx6dc73/dt5q+WSUO5DtU4Gdm0n14GNT+wtR/6GzWf+/Vn/wDGKzvEmvaVqfg3xPbWd/DJcwafdJLb7sSRkRsDuQ8j8q62gDD/ALC1H/obNZ/79Wf/AMYqG58L3N2sa3HifVpRHIsqbobM7XU5Vh+46g10VFAHFaZDrN9aEnxLqrXBuruFVEdoqBIZ3jBJ8gnOAvTOSegHTRt9K1SSR4ZvE+sRz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1power.pulseelectronics.com SPM2007_59 (03/19) http://www.power.pulseelectronics.com/contact
SMT Current Sense Transforms
PE-68XXXNL Series
Height: 7.1mm Max
Footprint: 14.6mm x 12.6mm Max
Current Rating: up to 15A
Frequency Range: 50kHz to 500kHz
PE-XXXXXNL
Mechanical Schematic
Electrical Specifications @ 25°C - Operating Temperature -40°C to +130°C
Part5,6
Number
Turns
Ratio
Current2
Rating
Secondary
Inductance
(mH MIN)
DCR (mΩ MAX)
Hipot
(VRMS)
Primary
(1,3-2,4)
Secondary
(5-6)
PE-68210NL 1:1:50 15 3.8 1.15 380 500
PE-68280NL 1:1:100 15 14.8 1.15 930 500
PE-68383NL 1:1:200 15 59.2 1.15 3900 500
1
3
1. The temperature of the component (ambient temperature plus temperature rise)
must be within the specified operating temperature range.
2. The maximum current rating is based upon temperature rise of the component and
represents the DC current which will cause a typical temperature rise of 40°C with no
airflow when both one turn windings connected in parallel.
3. To calculate the value of the terminating resistor (Rt) use the following formula:
Rt (Ω) = VREF * N / (Ipeak_primary)
4. The peak flux density of the device must remain below 2000 Gauss. To calculate the
peak flux density for uni-polar current use following formula:
BPK = 14.29 * VREF * (Duty_Cycle_Max) * 105 / (N * Freq_kHz)
* for bi-polar current applications divide BPK (as calculated above) by 2.
5. Optional Tape & Packaging can be ordered by adding a “T” sux to the part number
(i.e. PE-68210NL becomes PE-68210NLT). Pulse complies to the industry standard tape
and reel specification EIA481.
6. The “NL” sux indicates an RoHS-compliant part number. Non-NL suxed parts are
not necessarily RoHS compliant, but are electrically and mechanically equivalent to
NL versions. If a part number does not have the “NL” sux, but an RoHS compliant
version is required, please contact Pulse for availability.
Notes:
Dimensions: .Inches
Unless otherwise specified,
all tolerances are: ±..010
mm
0,25