20211107 03295200 1.0 TRUE KernelDensity Semana_2 NONE "D:\Customer Success\Ciudad Juárez\Ciudad Juarez\Ciudad Juarez.gdb\Densidad_Semana2" 50 # "Square kilometers" Densities Planar # {"type":"CIMLayerDocument","version":"2.8.0","build":29751,"layers":["CIMPATH=map/densidad_semana2.xml"],"layerDefinitions":[{"type":"CIMRasterLayer","name":"Densidad_Semana2","uRI":"CIMPATH=map/densidad_semana2.xml","sourceModifiedTime":{"type":"TimeInstant"},"useSourceMetadata":true,"description":"Densidad_Semana2","layerElevation":{"type":"CIMLayerElevationSurface","mapElevationID":"{8D55CAB0-3150-4E24-BABA-B9A979C93D01}"},"expanded":true,"layerType":"Operational","showLegends":true,"visibility":true,"displayCacheType":"Permanent","maxDisplayCacheAge":5,"showPopups":true,"serviceLayerID":-1,"refreshRate":-1,"refreshRateUnit":"esriTimeUnitsSeconds","blendingMode":"Alpha","allowDrapingOnIntegratedMesh":true,"dataConnection":{"type":"CIMStandardDataConnection","workspaceConnectionString":"DATABASE=D:\\Customer Success\\Ciudad Juárez\\Ciudad Juarez\\Ciudad Juarez.gdb","workspaceFactory":"FileGDB","dataset":"Densidad_Semana2","datasetType":"esriDTRasterDataset"},"colorizer":{"type":"CIMRasterClassifyColorizer","resamplingType":"NearestNeighbor","normalizationType":"Nothing","classBreaks":[{"type":"CIMRasterClassBreak","upperBound":0.0048807814717292787,"label":"0.000001 - 0.00488078","color":{"type":"CIMRGBColor","values":[239,237,245,34]}},{"type":"CIMRasterClassBreak","upperBound":0.0097615629434585575,"label":"0.00488079 - 0.00976156","color":{"type":"CIMRGBColor","values":[217.400000000000006,215.210000000000008,233.52000000000001,42.9500000000000028]}},{"type":"CIMRasterClassBreak","upperBound":0.014642344415187837,"label":"0.00976157 - 0.0146423","color":{"type":"CIMRGBColor","values":[195.800000000000011,193.41,222.039999999999992,51.8999999999999986]}},{"type":"CIMRasterClassBreak","upperBound":0.019523125886917115,"label":"0.0146424 - 0.0195231","color":{"type":"CIMRGBColor","values":[174.199999999999989,171.62,210.56,60.8500000000000014]}},{"type":"CIMRasterClassBreak","upperBound":0.024403907358646393,"label":"0.0195232 - 0.0244039","color":{"type":"CIMRGBColor","values":[152.599999999999994,149.819999999999993,199.080000000000013,69.7999999999999972]}},{"type":"CIMRasterClassBreak","upperBound":0.029284688830375671,"label":"0.024404 - 0.0292847","color":{"type":"CIMRGBColor","values":[131,128.03,187.599999999999994,78.7600000000000051]}},{"type":"CIMRasterClassBreak","upperBound":0.034165470302104949,"label":"0.0292848 - 0.0341655","color":{"type":"CIMRGBColor","values":[113.28,95.5600000000000023,170.610000000000014,93.3799999999999955]}},{"type":"CIMRasterClassBreak","upperBound":0.03904625177383423,"label":"0.0341656 - 0.0390463","color":{"type":"CIMRGBColor","values":[96.1899999999999977,62.2700000000000031,154.080000000000013,100]}},{"type":"CIMRasterClassBreak","upperBound":0.043927033245563511,"label":"0.0390464 - 0.043927","color":{"type":"CIMRGBColor","values":[79.3199999999999932,30.3000000000000007,138.97999999999999,100]}},{"type":"CIMRasterClassBreak","upperBound":0.048807814717292786,"label":"0.0439271 - 0.0488078","color":{"type":"CIMRGBColor","values":[63,0,125,100]}}],"classificationMethod":"EqualInterval","colorRamp":{"type":"CIMMultipartColorRamp","colorRamps":[{"type":"CIMLinearContinuousColorRamp","colorSpace":{"type":"CIMICCColorSpace","url":"CIELAB"},"fromColor":{"type":"CIMRGBColor","values":[239,237,245,34]},"toColor":{"type":"CIMRGBColor","values":[128,125,186,80]}},{"type":"CIMLinearContinuousColorRamp","colorSpace":{"type":"CIMICCColorSpace","url":"CIELAB"},"fromColor":{"type":"CIMRGBColor","values":[128,125,186,80]},"toColor":{"type":"CIMRGBColor","values":[106,81,163,100]}},{"type":"CIMLinearContinuousColorRamp","colorSpace":{"type":"CIMICCColorSpace","url":"CIELAB"},"fromColor":{"type":"CIMRGBColor","values":[106,81,163,100]},"toColor":{"type":"CIMRGBColor","values":[84,39,143,100]}},{"type":"CIMLinearContinuousColorRamp","colorSpace":{"type":"CIMICCColorSpace","url":"CIELAB"},"fromColor":{"type":"CIMRGBColor","values":[84,39,143,100]},"toColor":{"type":"CIMRGBColor","values":[63,0,125,100]}}],"weights":[57.1000000000000014,14.3000000000000007,14.3000000000000007,14.3000000000000007]},"exclusionLabel":"0","exclusionValues":[0],"field":"VALUE","hillshadeZFactor":1,"showInAscendingOrder":true}}]} Ciudad Juárez Chihuahua Densidad Semana 2 Densidad Semana 2 /9j/4AAQSkZJRgABAQEAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0a HBwgJC4nICIsIxwcKDcpLDAxNDQ0Hyc5PTgyPC4zNDL/2wBDAQkJCQwLDBgNDRgyIRwhMjIyMjIy MjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjL/wAARCADIASwDASIA AhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQA AAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3 ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWm p6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEA AwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSEx BhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElK U1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3 uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD3ExRk 8xr+VIYISP8AVJ/3yKkNJUARm3g/54x/98ik+zW4/wCWMf8A3yKlpHICMScADmncCEWluR/qU/Kg 2VsesEf/AHzUqOroGU5B6GnUXY7lf7BaZybePOc/dpP7Os8/8e0fByPl71aFFF2Fyn/ZdiBxaxDA x93tQ2lWJB/0WPpjG3t6VcoouwuYt5p6KFa3toTzlgw6kDiqbW7xspdbLzVXc8W/HzEnBz6YA/I1 0Tr3xVOTSrS4Znlt0JfG4kcnjHP4UrsdzHijmLRh47LlgpSOVsgH72OevXFWIdNuWEi3SpH8o2GO RiOp459sf54q9HpFjAFMdui4k8wH35wasyZ2kgYI6D1p8zC7K8V5vZN+ElA2Oueh7fhxU0S4kkkD H5znaT0qvd24kt3IUNKoyp9xUdvqdvtETvtmAGQykcE4BP1PFG6ugLiKTnnqegHajcsI27cu3RRz VQarau0iRXESFCVd5GC4IznAPXoefY+lTLc2kSO4njbbgu28E8jIz9RSsIS2WaFNrxZJJYkPnk09 HO9nEb88du1V575to8uGXZuA38DNOt7+DyV3BgAOW6rx707MC0JHI4hbPbdjApMTt1lT6haUTRs5 QMN3PH04NSdDj3xSAjMrIAJVGB/GBx+PpUm7cuQcj60fWqMt3aQTMv2hIpFOCjcBj16d/wAKQF6i qKatZMXDXMaOjFGDPjkcEe9WoJ4biPzIJUlXOMqQQD6UAJc/8esmSRxklTg0+PmJOOw65zQ5XYS5 ATBz24plqGFrGG4OPX/6woAkwBnAxnFL9KDj3xR2FAEaj97Jx3HP4VKATVW3kMktxkjKvjj6VIVn aRTGQI+M/nz+lAEpBHYZ+tOABx9agdLsMdhjZcnAbsMcVJAs2W80IBxt2/TmgCeiiimAjdKWkbpS 0AJmiiigQVHOcW8hAJ+U8AZqSo7j/j3k5IwpOR1pgNtQRaRBhg7BkVOKitzm3iOScoOW69KkpAGc c0tJTqBiUUtMeVI2VWOC3AoAVqRvT0px/pTT97PpzQAmeTUbsOwoHz9T15/Cmjk7h0A4pAUtZnkt dLmlhYrIuMHg45FcnaT3V5qi3TvvdFAYkYBAOQMD3rrNQRJrGVJBuBxn86w2Bt02wQggAnA45rnq yaloz0MNyeyaauy+yaTPEFltn3szsUTcCWY5JyDzk1bstMgiuDOtsYsoq4ZyTx074qpp0Ny7Gdoh tUkqD36Y/r+VbcbOykuuOTj6VoqjaOecIxegFNz5PQdKhe0UuZIyUkIxkdD9R3qzRRzMmyK22dWJ Hltzzxg1PFMkq4wVfHKsMEUo+8aZLCko54I6MOCKpT7kuKY/FZl/ZTyTLLaQ2RfqxnjyScY6irgk eJtsoyp6MP61MCGAKkEHpiqIasYf2HUpJi32fT02spL+XyxIG5gR3zWjbJ9kt1jkjijzyzRLhdx6 /r3q2SAMkgDuTS8Ec4xTENbGw7sbcHOemKitHaS0jZiCxByRjHX2pAyRlvKcPGhw6A5Kn/PapwQ4 BB4POfWgBTwcUlKT16UDgdKQEFpueW53PnD4A9BirSDaMe9VLSUfaLpQDw4649Pb+tXVORnFMBaO 1FHagAoopDQAvUU0MBwTzTqQqDQAUUUUCCobohbSYn+4f5VNUN2SLObHXYccZpgFr/x6Q8Y+Qd89 qm7UyHHkR46bR1+lSdqQCU6m06gAqOaLzYiB94cg+lLI+xCwG4jnApwYYBzge9AGfBfsZnjdchDj ePT6VNeQvcW+yKYxksDkZ5GenBB/Wo3ijjvfNZx83y49j/8AXqWVvIVFCllyASDzQMyLiG4s7Xz7 jU5SRKPnSPrkBfu9MDk1TjupLpo4YtbdpWfA/wBFAzx6H61uvcrFOqSIfLc7Vft9Paq1xc/ZSjGH d2Ld8GgBh069cqrahmPjcphGWxnPPbt+VWItNhQ5YlyPXpU0M6yMQp5HUdxTpbiOBN0jYHQe5rGa V7s2pylayJQMAADA7UuKxptVkIJXES+p61myaxHuIa6Y/TJrN1EjeOHnI6uiuYh1ISEeVckk9txr Qh1ORCBIN6+vehVEEqEkaw+8aWo4pFlXehyDUlWYCFQwwRUEK+XM6diMj/P5VYqGUFXEqjOOvvVR dmJq6FmhSeF4XyVcYODzVCXQLCXJdJMkEE+YcnqP6mtCORZFyDyOo7in1qZlKbSrS4dmkjJLAg4Y jOdv/wASKgGkWlrci4VGxvD/AHidrev05rU6UHkYPTvQIABnilqBSYGCN/qyflPp7VJI+0AAZY8A UAMtkKy3GWDbnz0xjirQGKjhQRqcnJJyTjqakznpQAEZpaOlFABRSZx1o9KAFooooASiiigQVBeE C0kJAIAzyM/pU9VtQANjKG6YH86YE6cRqOOg6DFP7U1eFGOmKcKQB3pRSd6UUAIQCQSOlU7y1luM 7WAAGQPU1dooAx7iwkkVYo3KOqgbvXv/ADFLc3NxDZpKUPmoQsi+vv8A1rRuI5GXdEQGFZ8srO7S E/KFw6Y79qQxRPDfafuUqCeVHQhvapbdN1oqTYZjyCfTFYUFkIZkM0IkWTptyCue/X2FXEMdpelx gRsVCnnpigZNAhtd927YAZlIxyy54rL1C+DK08h+XPyrnoa2ryVXtZEBB4B/WuP1VsSpF2Ubvxrm ruzsd+CgpGdf6n/HO5/2UH9KyG1mTJ2RKB7mqt9KZbyQnop2j8Kr1zn0VOhFR1Nu31JbkiM5ikJ4 PY10WmXVw7iGaYP3U45PtXBZI5HWussHZntnP3iVJoWhhiaMbaHV6VcSC5EKz5D9iO/+RW4UmJUi UDAweOtYdov+mR4H8Y6V0VdEHoeBWVpXCiiirMShdwNETcQswI+8o5yKsW04uIRIBgngj3qYjOao 2o+zXckJyu/lfmzkCt1qjJ7hcWM01z5sd9LEDjKAZHAP/wBb8qLOzubaYvLfyTpsxtZQOeOf8+tX e3FNeVV4OS3ZRyaBCylPKbzBlfSoYlaOUCbO5hhGPYen1qVEZ5A8owB91ff1NTuiyIVYZBoATOFw acCccLUMbMsgilOT/A397/69WCQOpoEMLEdVpCcjpStgkCkOAfX8KBiFt3GKf0ArLOtaftY/aV4X cRg5xjNTRatZySrEs6lzjC4PfpQBfzRWfHq9nK6IsuHfBVWUjOelXg3HNAC0Ud6KBB3psih0IOfw OKdSH7poAWlpKKAFoo70UDFpCQqknoKWoid2R29KACC4WUsuNrrwQay7qT7NfRyE5Vz5bqPTsfwq a8t3jj3R5zk8+n41EdpnX7SN0ZwQ/oe3NIC41r+8jUgNGM57Y9Ko3MEJMsUkjIXBChunPXn1rYUf lWfqkaTRsDjhSQQfT1oYGPMkx3PHuKKAMD+LHH9KxNTjO5JsghhtP1rqNNkRIijLt2+vv6VBqdnH tOVBik6gdqwrQurnbhK3JKzPMtStGinaZQSjnJPoao13E+kyqf3WJF9D1ql/Y2X/AOPIZ/3eK5T6 Cnio8upztnZvcyDjEYPzNXX6Xbb5hIV+ROn1p9tpL8ebhEH8I610FlpxKKAuyFf1qoxbOTFYpNE+ lwFpWnPCrwvua16ZGixxqijAA6U+uiKsrHizlzO4UCikJA6kCmSB61T1BdipPnaYmyTj+E9f8+1X MqyhlII+tNdN6FW6Hito9DN7jdjPz5p29toxmnKix9BjPX1NVYt/lzWBkKSbCIpAecYxn6jNRNY6 mI8f2kM4wD5Q46f4H86bRJqDG3rSB6oJbXiyxsb0soOXUoPmHp7VdoAkdFlTa3TqD6VCrsrCKX74 HDf3hUucL1zUcqmRMD7wOVPoaAHqME579aeoxz+lRwN5q7jww4ZfQ1L70ARPbwt/yyTOMfdHT0qO OCGNhtiRfooFWajIOeaAGfZLcPG4gjDRklCFAwT1/nU9VrqdrWJWEMkxZwuEGcDufwFUE8QLIiuu nX5UgEEQ5FAGvRRRQIKQ9KWkPSgBaKKKAFHWigUlACnhTUVSOflqOkMUncMHpUbwCXaDgRjgrjg0 +nKwAxQAkkiW8a8cDAxVS+ljmtJArjlCD7ZFWpI47hcOMjt7VAlulr5hALKcdeeKYFCCOSaOOVsI AmHB647VaWJJVaJgcYAAPVVq15EeGbGS/XPNI4O5WA5HU+1Q3YqKvqZk2mKJiIZCDjOGoXSnyNz8 Z5wK1SobGRS1jyI6Paz7lWKwgiIO3ef9rmrB7CnU0ckmqSSIbb3F60tIBULvKkmP3eCeMntQIZeX gtl2rzIeg9Kx5JZJW3OxY+9Qy3Us87OwQbicfN27Vl3mozpN5MewAD5mHJ9qwlK53UaXRbnZacQt kuV3AnvVojGB261maA7y6PCWJY/Nkk+5rSc/Nx0AxXXD4UefVVqjXmVruN8LPD/rYuQB/EO4qSG7 Eyhjja36VLVB0W1u1bpBM2CAPut6/jV6tGb1L/160uOcGnFQCPShsEY70AIVwPanjHHpUZ3HinKN uc0AMlHkyecPuniT+hqReT1pRh1weR71FCfKcwt25Q+o/wDrUCJ6bjtS98UUAID2NLwKaRkn0pdo /wAmgY1XBHI2/Uj+lL5kY6uo/GkESf3QT6kUojQfwr+VAhpniB5lT/voU0zw4/1qf99CpAFJIwMg 80uB6etAEf2iH/nqn50efEekimpO1FADBNHnhs/hR5qe/wD3yakHWkoAieVSR97/AL5NJ5i+jf8A fJqRh3ptIYzzB6N/3yaPMH91v++TT6SgZSudUW0l2NBM3yhsquc5OMf59qil1tY5nje0ucJ1YJwe O351pVDcwG4RFEhQBtxx3HPFAirDrUUs6w/Z7pS+cF4sD65/Cr6OJFJAI5xyKZCgjjRASQqgAk5P FSYx0OKiW5pHYWikwfWjHuagoG6Y9aMYFIB83rin4oASo5Y0dSXGcCpKjuGC20px0U0DW5y8kUEU bOUGFGTXOthpHfHzMcmtzVH22ZGfvMB/X+lYfSuWR7NCOlzufD5A0OAZ5JbP5mtOsvw9/wAgSH6t /M1qGu6Hwo8Wv/Fl6sM1DeKHs5hg/dJGD3qakYB1ZT0IxVpmQtuxktomPdAeafu7DiqmnnERtmID wfLgf3e36VaAw3NN7iHHAw3WkK980oK4oDAEjtSAVTxTZ4zIgK8Opyp96juJJI1Eka7gD84749qm R1dNyHcDQIInEsYYcdiPQ072quzGGXzcfI5w/sexqfkkkDPuaADocdjRSEHPUUhDeo/KgY8UtIDk Up5Uj1FAiqtwzythPlBxkVIswZtmCGxyD2qO1Urbqp4IJB/Op9uDnvQMWiiigQDrRSjrSUABGRUZ 4OKkqM8mhjQlFFFIZU1QldOmcTNDsAcuoJIAIJ6eoBH41hQ6s7by2sgqCcg22PTof89a6jGRgjIo MEe0kouT14oEZOk3BnlfGoC5ULkr5e3BLHnP4EY9q16asagkqgBPUgUpODg1ElqXF6DXdlI2ru47 Ux5ZFxiInj1pzRI77jnOAODTPIjaQLls4J6/SpsyrokiLMp3LtIPrUtNSIIWI7nJp+KLMLobiquo HFlJ74H61cxVO+heaHy48Z3ZOfSk4uxUJLmWpyOtOEtBnP3gcj8RXOiQZPzvgj06dK7u60a6ubV4 1Cbj0y1ZJ8LakP4Yv++653Tl2PVo16ajZyQujzkW0cZur2NmOyPZFlM7s8foOa6DT9St5VhtxLLJ IQQHdCNxABOfzqTSLSWz02OGXG9c5AOe9Xq7YfCjyKzTqSa7iYPpSdKlBJFIRup2MjNv7mOwngu3 JCk+W+OmDzk/lTjrNlJDHNE7SI52ghSOxPfHYGrM0KzwyRMM5Uj9KZZnzbGF2C7sYOOxHBqugyqm u6fKF2zEsyGQLsOcDqauJJBf2AkhkJjkHyuMipBGmchVHuBUqqoAAA/CkIr29w0iNHIMSJw3+NDK LNjKiny2OXA5x7/zpbiA+alxEcOnDf7S+nFTRyLNErrnaw6HrTEKNkyZ4ZGFJESpMTHJUcH1FRwx NDOVXAgI+VR2NSyoWAZPvryPf2oAfjPNIKEcSKGHQ/pQeDSAd0opCcUbqAKQmlhuSkkfyMSQy9qs rKjdGB/Gn9ajNvET9wdc8UDJOKKhMAD7lZlPsetTCgCslyyTeVOu0n7rY+U+1WajliSeJo5FDI3U GoI2ktAUnZpIwMrJjn2XjkmmIt0YFHWikAYHpQKKBQAtJ2xSiigYe1Z2rSCO1ZSkr+Ydn7oZYcdf 0rQowD2oA5Vp4o7aaUpqUu4kou3n5TnaPQHOPpT7YfZtQtp1e/lMmVbzDjpkfMPT/wCtXSABWIA7 5pqfPO7Doo2j696AJaKO9FAgpGXP1paWgBiDrnqKdScHp1FJv5xQMdgDNRsMNxSs2T14oUZOaAHA YGKD7UtFAiMgg7hVG2kEFxNbudoLl4+MAg/5NSXOqWlvM0MsuyRccEEk8E8evAP5VVm1fSmWSG4k VtmG5UnsGBH4EU0M1lHHNLjByKyre92tItvKbqGL74IO9M9PrWnFKkyB0OQaLAx+c1FHCkBbYMKx yR2H0qQj060Z7GkIUjIpQcjNNHHBpQdpx2oAYf3MmR9xzz7H/wCvUm3NDKHUqwyD2qv56xfJMxDD v6j1oAndBIhU9KiSIwBUUkr057U55TsbapyDgcUy1aZolM4Ac9QKBk9FMVmMrAj5RjBqO5uRbsgZ CVY4JHagCajtmmK6uuQeDTu1AC010WRCjgFWGCDTqKBFEs+nkZy1rnqSSU/+tV0EMAQQQe4oIDDB AI9DVRkktC0kXzxdTHzkH2PpTAuUU1JFkGQee47j606kAtBpKWgBKWiigBCM1Fb8Qr9AalqOH/Up 7DH5UAPxS0n1paBi9qQUUtAhuPmzTXXnIp/ajGRjP40DGBM8mn4xSjpRQISiiigCNoo2bcUXd645 pn2aPJPlpn/dHNT03hTyeTQMFVRkhQCeuBVNlFrqURT5Y58hlA4LdQf0q3u2t9arakCLTzVzuiYO Md8dqaBFygjNIpDKCOhGaWkIjSRZGdATuQ4PFPHIqGWFt/mwkCTuCeGpY7hX+98j52lW7n29aYEy nsaUjJ6CmE8ZAPFP60gE68457igdaWjoaADvSOquMMAR70oooAj8tMAY4HOKU/KpI5p1KKAG7ucd /SlqG4iMijacMDkHPIpqTSCfy5E4I4YdKBlgc0YoFKOaBFOWCSKQz25JPO6Mnhu/51aGcDIwadik oAKUUnelNAAelHakpe1ACHPbHJHWqtlcRzxnymJUMwO5Sp9eh+tWj6VHCOZOSSGI5OeKAJKTpS0U AFHSk70tAC0lHtRQADpS0hooAKKKXtQAlVbuyivVCSl125wUODyCP5GrVIcfWgDKk0SF4mQSzry5 DeYTgsuCffj+Zo/sC1dfmknYk55kzzWpz3pBkZ780DKlgRbAWL4DoCU5PzLntV6qmoR7rVpU/wBb EN6EHHTtVmJ/MiRx/EoNN9wY6op7eO4AD5BHRlOCPoalopCILiX7LbvJtdwo+6gyT9Ky5PEuno2C 7jGRyMdDj+Yra+9x2phTnoKBjgSgwRkDuP8AClDBs4OcHFL3pHA6j73QGgQ6kFAzgZ696KAA0Uda KACkxnrS0d6ACgUUooAXtSd6Wm0AHrRRRQAUvpSUueaAA1HH/rJf94fyFSZqKM/v5R9D/n8qAJKX tSGigAoooPFABRRRQAtJ3oooAKKKKACkpaKAGmloJ4+lIBQMRlBVlPRhiq+mtmzWMkb4/kYDsRVr qKpThrW4FygJU4WVQe396muwF6kIyKRHWRA6MGU8ginUhADkUUh45paADvSH5Wz1B4+lFFAACCAQ cg0tFFABRRRQAUUUUAFKKKKAIpbmOKTY5I6dvXOP5VCL+Eoj/MAxAHy/X/CiilcZYjcSRq65wwBG adRRTEFFFFABUScXkg9UU/zoooAmpKKKAFpDRRQAUUUUAFHaiigAooooAKKKKAEP6UhPPtRRQMXc O3P0ppO4Y2nNFFMlMqGxGS8MkkBbrsPA/DpR5l9A+GEdwnX5flYD6d6KKdxplmCeO5iEkZOOhBGC D6GpOR06UUUnuNn/2Q==