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<idAbs>&lt;div style='text-align:Left;'&gt;&lt;div&gt;&lt;div&gt;&lt;p&gt;&lt;span&gt;This digital product contains gridded estimates of the thickness of the unconfined portion of the Columbia aquifer for Sussex County, Delaware. Mapping was supported by the Delaware Department of Natural Resources and Environmental Control and the Delaware Geological Survey. These grids were produced with the methods described in Andres and Klingbeil (2006). Additional analyses of the hydrogeologic framework and grids are also contained in that report. Briefly, the method to determine the thickness of the aquifer includes assessing the thickness of subsurface materials in descriptive and geophysical logs and using computer-based interpolation to estimate thickness across the study area. Separate grids were determined for eastern and western Sussex County and were merged and smoothed to minimize edge effects. The Thickness grids has 30-m horizontal and 1-ft vertical resolutions. REFERENCES CITED Andres, A. S., and Klingbeil, A. D., 2006, Thickness and transmissivity of the unconfined aquifer, eastern Sussex County, Delaware: Delaware Geological Survey Report of Investigations No. 70, 19 p., 1 plate.&lt;/span&gt;&lt;/p&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</idAbs>
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gewr53iOrKjQhUjumenlWJlh63PHc5DQPBVvbR2t4VIuou+cZP0rptw2PuBLk1PaGVTsKHb6kVI9ojEtlgSc18JVq1Kz5pO51YjGTq1G6rv2M2XVdOs7fZdyojOdq5PLE9AKZ4d0600+3uHtreaJpJC7JMcsPpWP4v8ADlzqE1vc2j4aJwygDuOlaXh9tQWxu7m/jaO4Zs7C2QMDHH5V0pRhQvGWr3RtOnD6tz05/FurmY2m3ureMxcyM8VnAnGxsbmrtAQAB1x3NYHh3Uo5ENpNN5t4pJc4xxmt7vW9OCrPkmtkefmtepGcYtWUVYp6nqttpVtJPdkrGgzkc5qrpviKx1SES2pZlPrwak1zRotbsTbSHAPBIrO0Lw/HoUkkaqWjUDYx7k9f8+9FOE5QdGDfNf5FRWAWFdWo/f8A0Ne61O3s7dp5g6ooyeK421+J9i8sv2qCVYwT5eByR2rtriOC7hMc6B1I5BrmL3wBo124eCIQt/dBIFddPCVKcW8RFu3VdB5bi8oknDEJ3Z09hew6hYxXcGdkgyAaxtcC6TDJqFravNMy42Bjjr1xWZB4msfDUkmlXsc6sn3CqZ3+wrqLa8jv9PSZ4WRJRkJIMHH0rB0J1FHli23+KCpB5fVdWS/dP8TzJfGEjamfLgm+zmNhPCq8k+taXhrT/EUd3aanMJWtXlKG2YgFYyOG57c/pXQLouk6drH9qrKY2AIZCBtYH1rYsL+DUCz2siyop2lkORmvahltVUZVXT5YpbtFY7ifB6UcFFPmVn+Jnvo9pLrKXItU2OpZ2xjJFQa54c+32rT6dM1pOFIPlkASD3qzqdjqt5Oxs70WzIw2ADOVqNrm9up3027sx9jaPa9wjEEnuMV5E5xp8zkrN6q/RfMMPUxEnTqwqqSirNf8Oc9oHh6y1W0gtLxGjuLKTNzb8ATHJIZiPvfQ1s63pdmJFVbuSMyyDzE83ChfTngD2rV0rTtP0iN47Zhl8ZY9ePU1x1/oVtfalqSvqEkijJ2E/dPXFXUzKpioxpTlaMdtO+514elTnjqmIUnG+u17/wCRo3WhaDc6dKYLyKHysiRo2wuc9/TpUcU2reGbAMkKz2JTf5qMWx6VZ8LR6NPolnbGC3SaTJkhf7zOvt1NdFqNok+lywLFlQmAinFRUpyjo3dev9aiqY5U6v1eqnJX+0vxRxU/iW/nbIfaPSuj+HDzSSau80xfc8bAZ+7wR/SuVNqIr2SDAG5eN3JXI6fUZrZ+G0MdnrmoqjOWuIw7Anj5W7f99V6WTOnDEq2lz0cwp0vqU/Zq2i/M9Pooor7Q+MCiiigAooooAKKKKACiiigAooooAKKKKACsq9wLg5PUCtSsy+/4+PwrwOI1fB/NGlPcqsflPOD61HDLuLRsyl167fSs7X4bm4tRFbyGMudu8dif8iub01tY0a++xy+U4bC+YqckAd6+GjS5ot3s10PWoYRVaTkpK/Y7KeZknRRnHU471J8txEQykDpg1UMUlo013I7ShUyEHrVC0uh4i0ZLhna3ZJuiPjkcYOPr0qI03ZyexmqV4prZaX8y0sOlaVO9yBDDLKQpckZPoM1l6P4ml1bVZ7aGLfFE20v2rlPFGpnR9Q+yPAbqzkbzR5pz83cY9O9dxoEkU+lCeKAQs/LKBivShRcuS/2tE+x2YvDrC4R4iqufmWjZPrEmoRpbtp8Yc+aFkBOPlPeruTJIVK4UHr61Ijjy9zED1Jpk0uwKQMg9xzXZg48mKlRhH3u9z5fF1efCwlLRLy38iTYMY7VVuHFsPNYHaDzjtUouAvBxmlaWN4n4DYUkiuul9bwknOtHmh1t2OSf1fEpQpStLp6nNNrenzX9zFeW8b31vNsgQRFiVIyvJ4yQCfYVDoWpwa/4jubqC0cQRxiMStKeo/2Olc5JqkHiTxA9vd27RxwOI7cRkj5skHJ9TkU/RPC3iLT7+SSycW8RbOxyeR6fXFYOt9X5vYy5G9vmfczyjDSw7jitJ8qsm7pPrb/hju9Rh050MN0ygEfd71z1rPJDfQWGmWr2dpDLuJ3f63jvT7zT5Evory+lKiA7jluD7YqxqmrJeaUk+mRkTNggspGK5Kma4ytR9jOo5Rf3XOHCZRhMNUU6ULt9eiZpa7dXltZrNYxMzNy7j+Fa57UPHUFlpAUxE3TjAX+tddp7PLpsJmX5iuGFc5B4Zim1u8a7tgbePmM+uayivauDq69vl0NMDUwVHnhWjpB306nnlnrWtXOpLcRCZ0Z+VVSV/Ou20i7k1XW3jlsTCFwGZh9/3rrLa2srFBDbwRoPTFZ2m6NdQa7dX892xQyERwr93ZjjOf6V1YvDzSXNBRbWh0z4gweMVT2UVHlWgl74Ztm1a3v7fdHPE3y7Omff2rQ1mW/j02UWG0XigEblJz64HemahqNxFdLaWduGnddwd3wij1NbunAz26RXYV5EAORSwOGp16vs5t7aeTXRnkVq+I5adSbTt0et0eP6xqVxo1xLa6gsNxeXL7mmjXaVXoOc/Xiuk8EQzWmt2jyW0kcNxGyxMykBuM9/pXocuj6bO0jTWFvI8qBJGeJWLqOgJI5FZevwR2VvpMkMaRw2l5EAAvCIcpx6feFfR0sqVC1Ry1VmejPN41qPsIws5bv5aWR0dFIOgpa90+eCiiigAooooAKKKKACiiigAooooAKKKKAErO1AfvF+laNZ+pgkLtOGIIBryM6v9Tk0r2t+ZUVd2vY5zVtch0q2nkMUrvHwAEOGOCcA/hXD/wDCUyaxb3dyYpLe5iKmFh0XHr61uRa5q1pDqdxq9uJbW2lCIqx8lc/e96it/F1rJJHdrbp9jkZo1jRMycHGcdq+NipO7cbvTW+n3H1ODwqw8Hy0+Z90/nYuwDxFJo0MstzFJcMMlFUDK+nNYM17LBcGzEB06DzfOkYjAkc9Uz/X2qHXtd+x61dXtq1wAYAEDriPJB/EHirWjXNpceHUn1OI3cox8jZOcjknnBNV7NwXtJLR/mdUKEqdP2soqz6Ja6/5CTpomuWltO0ssk8chyqNuKkZwD6Cuv0Gyls9NCTOGLtuB9uwqBNCtLqCOVIvs6SKC8Ixg/U1eWyitoVTzHKKeCz4wPT6VnF1JNey2Xfp8zx8wxlKpS9jd2vtu/kZHiOW5ZxFBIUUDkdjWX/wlF3pMIjuLOWVMcFVLAfjW3r2qLYQxMsRmlkcKCnIUepqV7mQ2VvIbcPG6/OmM104HB1cRiFSTTervff5mNbH0MJgI1MRRvC9rdR2n6na6ppSakq7YimSDjIPpWGfGWjW9yztJcLLny/szJznPX6Vo6ba5djYRra2zOXZEHVvU1n+K9J0yK4hv7iNFcYy2MZIr2MfKvgbUalS/Mrcq1a9b/meXk1LK8xxMn7KVr3i9vkdBp1vaG3+1R26BmO7O3mrcFysyM4Jwuc1zuneKLT7I+0ZVB/CMgV0FlcrcW+/ZgFck46189TxEKNCVOcPfezOzH4HE/WFUk7RXQ5s6zDrN9tmt/KgtmYSxy8s4/hOPT/Gr9rrOlancLb2boZFO0xjjp7VjwX0174ovbWS08m3PAfH3gBWrpWgabY373cG0T55Nc1bk1UtHo1Y9qrTo04Wd00tEtVr3OhAAGFGAO1EhwhzXBeKfGk+lXKRQgNnqB2rc8M+IItessZ+da7aCadOpUjaCPJxeUYqnhZYje5oPbGdw0c2whsnAzmrF7eJYWhlkBYKM8U5INj5Axmq15rGl206Wl3dQrI/RWNepnWKdbkhTldLbueBkmDanJum2+tupQsrq81qEzqqC1cAx5GDkdD79qi8OtqcPi15ppHnt7iPy9oxhSDnPJHvkdabrPiMaJc2aRwBreY4aXsvoBWvHbxC9t7q3mkt8sJXjjC7ZM8nII4PuuM964sEnTxUZ03db38lufS1Kzo0HKrBRjO6XX+mdbXH+PtTtYNOt9Llm2T3k8ZTDYICOGz+YA/Gr+r+LLLQ/Je+DJbyNtMvXafoOT+FcZ8WdLS+sbPWo7yEIibEibhpdxGNvr649BX2UsTCtRk6LuZ5ZhVLE03V0i9n5rb8T1Rfuj6UtNT7i/QU6u48phRRRQAUUUUAFFFFABRRRQAUUUUAFFFFACVxPxF1680OzsTZIDLcSGMMw4B4rtqxfEVjZ3drFLdwrL9nfzUB7MAa4My5fqs+ZXR1YGcIYiMqkbrsebaz4huLq1bT7VC1y8Bkl3cDA7fWuT0fRdRvLP8AdNLCGfKkAjIxz/n2q3e6/wCV4pkmWMBCwUjHT/Oa77SZJ71826pHFgu2Fxye1fFynLC0koR31PuZ1JYCh7sUk9bsz4BLYaNHba4VulPEY8sZAHqa0Le3sbrw5LJbxpA7A/LkcewrcNnEYCbiLeRztAzXF3d5NZ6hP9nQPCpyImXqPTFedCUq3k9/L7jx6U/rLaho07+X3Gj4N1W4ezlt9SYrLCduWGOO2PatrVdHtdXSNbtmaNDuQRtj9a5e+hh1FrHV9UkmsYiQDFGCcntuxV638WwfurWG2LOspiG4kZQHhgPyrup25uaV+Xey7+pzY7C1pz9vhFafXsu+p0EllA1kI1jASMYA9qktVDQmNgBGvQ1ZwHg/u7l/KsnV5PsmjzKJMMwPIrTAYWeMzGCw14xb37Hz2KxXscFKOIfNLt3NCO2hiclOA/UA9a434gaZqGo2lvHFh0ibd9e1YWjavq8mqJYQSFv3mAXJ4FeqIgaELKA2BzX0HEuUVctq060qvPN7X3aMeH8yeFr3jTSS18jgPh9pV9YSzfaI1Ebd69CQr0QAD0FQkoq7Y1AHtRF1NeO8ulVpyrVtJM6cxzt4vF80VozP8Q2xOlStbssE45WQL0NcRqmtw6TYobe4aWdx85zjc3evSbiCO6gMMoyprh9d+HltLCW09dj5yK82jGFOXLX0Vz6LJ8XhpWhXl1/q5y2laHd+JrtL69dUtScfewfpXqWk+HrHRlxaJt9fevPX0vWvDkNosEQmSGQyGN+jEjFdT4cHiC8nludUdQhOUXH3R6VeMcqkbwkuXol/kehmsqlWHNGolTWy/wCAdacZIrxvx/pstnrwuJMvDIBz+uK9jbcV+UDd/tHpWdPosOuEwapBFsyQrI+SR24I4/M1WDqXrQUVrszw8nxv1Gs6k9Yv7zC0jWtI8UWEWmRZFxhVjjdejAdR7YFdTp+j6pE8IuLqARIPmjRCxPp8xx/KnR6f4f8ABWkTXaW8VtBECzy7cucnpnqcngCp/wC2ZZbpfIhQ2gX5ndsNk89O3FfTfUMJhvfr6v5/oc+JxEJNqirU23bmtv1sSXHh+wvVgF7GLkwvvTeBjP09K818ceGNdn1R7y51ay+ww5e1ikZk2IME/KFI4yBnPpXqtrex3JKg4fk4z2qprsNtfafJp07xhrpWSMO2AzAE44OSOOR6A16fsqCo2grL7icuzGdGqpxd199u9uxY0e9j1HR7S7hbcksSsG55496vVzXgJDF4MsYm+9F5kbfVXZT/ACrpa66bvFM5cTBQrTjHZN/mLRRRVmIUUUUAFFFFABRRRQAUUUUAFFFFACVz/jFpV0FzCuX3j8q6CqmoxLLZurjI4z+dcWYr/ZKnozbDzUKsZPozyPS/DCahfeZLEqsDuLEc13tvbQ6ZaN5SkhVycDJOPauc1iefTNTtpdJ2TAvtniHXFdCszS6cXmV7UsuWyeYx7mvhaadZc8vefRf5nsZviK9VQcpWhL7/ALitfXNyNl3YjzP3W5oj1II4rhob+W91eRirhw+1sjA9eK19D8aLdawdM+zhoUPlpcRnIwOAT7Vq+JbPbpMlxZWoN2XUL5YxuJPf/GtpUIRXuqzsr3fV9fQ2wk6mBrfVsTHWfwvy6XM68trq0gjN0zS+c3yooLBP85607w1Zt9tlnvY0JB/dt2rV8NWepxWROqS+ZIR8ikfdHpV+1RoC0BgRIVPHv7moo4WdWM3G1o6u739Dlx2bxw6eH3cna8di4wwpdxnHoKwNft5Z7VhEM56Y710P3trK3B9Koi8tLqSVI5kd4WCyL3U17WSY54bFqSaaa2S6nyOY4SVag2k7xe/l5mJ4a0RrVjcToBI1dDeXItoCx7CnmaKCEySNtQdzUFy0F3bCRWVoz1PWuutmccwzWKxC0XQxlhKtDASqw3fUzI7yS6nG1GEfdjWhLqFpp6xpcyhZHHAJqN5bGwMKTTKjSf6tfWvPviLcxXOpW32Uu0yL1QdvX+VGc4+lipRw2H922/yPR4U4fqV8RzYm9pK6Z6fDd285HlyBs1OWy20da8l0rVrzS7cS3JHC5J9PrUt78Sp5bNo7eEJMeN5FfMRw1WU25e927H19Xhyu58mG2vqzufE+kS6xYLHBO0bIc5Q81Jo0N/a2kn26XezN8i4+6BXP+CPFI1Vnt7lwtyF4BP3vpXV3N3b2qeZd3CRL6sa0wlBwn/tDSUXt/kebmn1vDR/s9Qu+jsWlJ25qWKURfP5e5h05xXJWniiRvEE1ncoq2LkiC4X7vTofes/xf44TTU+xaa+66OGMowVUA/rXVSrNVFOnH3u3kYUsjxk60aCW6vfsdbcSzXLMbxInROV3jO0+wrGu7HVLi1lSG4ZBK2dw6iqmm+LLbxBawwJDvvJCqyRBtoAzy2faq8eoXs/xFNpbXEjWVvCFkjDAKDtwOvXkivepZxGlepCC53vdbWPJnwzjZ1ZUsRNxUE2rvfX9TcSP7DYJabhdXhAG0nr359uKwvEGtTJYTJfxeQ2BuU5JJOQxHP3enH1rEsfFUFn4u1W+1JHVmHlRxgnAAP8A9asXxXNNf3/2ze5WVseWWyFPYAV4ld1cViPaVpavXy76H2+T5CsJONFxtGyd+rfVHs/gJ2k8J25bHDyAY9N5rpq4/wCG7MPCqQMdxhkZCfXIB/rXYCvrMI06Ebdj53MFy4uol3YtFFFdJxhRRRQAUUUUAFFFFABRRRQAUUUUAJWfrUM8+kXMdsyrOyYQscAGtCorkZt3+lYYpJ0Jp9mVCTjJSXQ5iw0y20+EAIpYctK/LMfc1Pcww3lu8Mkaywyja6noRUlzF58DxhtpYYz6VlaHp19p32lLu6E0bPmMAfdFfndKp+952tNv69DpnH2lJ1HUtNO6/wCAc9q/g+0sb6xudLtpkIciRYvmyPetTTNX1GTWotPewZbYIxaRuqccA10K3ETsY0kVm9jXJahp3iDSo3n026Sd5pCZiy8oM5+X+VUqntJtXvb129T1aVeWKpqliWua1k5d31+R1UhdCSpDN3UHmuUmstdh1MaeJprvTXBd3cDcM/wA+3vWzY6tZ3GnxzS3Fv5o4k3OAQw65rUEyTorwyK6t/EpyK7FUqYhKMkk9detjx6bllk5vlcl5rS/dM84vdX8UaHOyww5tggSONwDsx3rqPDup6RrW66tkhW/dAs5C4Y1m+ILy7s71Vi0ZmjuGMbSlsqMnG4AdPWpdB8Hv4bu5r1Lrzwy5wVwaxdT2UOfaS2t19T6PErC4nB/vEoyktLdfJ2KnjLTfEF7flLSbFmVAVVHI9a2PDOk3On+HzbXTGRmP8XNT6L4qtNYvZ7OMbZYiRg98Vb1vWIdHsJJ5GG8DIBpUa9enKM2ldO9urPPxjxFagsrdO10uhAwEkqJcWSSLEMo7dQaLkwAST3ljALdBlpWA4Fc14V8bXGr6jJBerEsfVCBjirvjTesMNzJcMlmrDdtPB+or1MXmGGnU5Hh0pvr/XU83DcPZhhcVDD1sQ1FbW/I5LxNe2oimkslBhkGxMdDnPNcTXV+Jb/SpIGh099ynGK5XtRg48tPa3qfq2Ww5aOzXruPilkglWSJyjqchgcYqW4v7u7GLi5kkGc4Zsiq1aOmadFfJMzz+WY1LBcdeK3nyr3pHXV9nBe0ktiWDX7uDT2s87k/hJPSsssWYsxJJ6k02inGnGLbS3HClCF3FWuX9LuL6zuftFirFx8uQCame51fT7yS982WGaUndIp6596oxXFxak+W7J3I/wDrVJcXV5dx7pS7Rg9lwKlx969lYwnTvO7SszQ057e8kka4bddufvOB6du1Ub1IxqDRROBHuAHoD3rstC8MWVz4ZN7ewyRtnG4R5OP71PsPAZi1dQJBNaSLujk29Pr6GuP63ShOWu39aHm/2lhqdSd5baeXyOt+EkjHQ7+FuTHdsC3947Rk16HXA/D20fTdV12xdSu0wyjPowb/AOJz+Nd9X1eClzYeLPz7N2njJyjs7P70mLRRRXWecFFFFABRRRQAUUUUAFFFFABRRRQAVHKMwuPapKQjIxUTXNFoDn2dFZVZ1BboCetc14r8RT6G1vGloJIZiFklJ+6DXR3/AIQtNQv4LyW6uhJA2UUONv4jFaE+jW9ygWUCQDkblB5r5GeVYxvWKa7XO3CvC0KkZyXN3W33HI+GtDjsBJdx3bzRzsZI1JztB7Z9q6BiFBZiAAOpqF/Cki6DNptvqUsbyFis7LlkJbdxgiuck+HOuG0e3Hit5Fc8h7c5/PeaKeUYpXfLq+50VI0cZVc61bls9NHt8kZvjey0uLRLi8a1iWaRgIpYRkk+59Miub8K+Mf7JtbfTntS6+dncr4B3HuMdq7iL4ZTHw+dMu9YkkxL5i7F2qPYgk96xLn4P36SB7G/t8ryBLnk/gK7qeFrwbtGz/Dax7WFnlksHLB4uq5q903f5HYw+elw8zzK1pJhkGORXF6p48vJtWGm2UCRMJvLkZmBB555rrNS8CyatplrBNdtDLCAT5THazflXG3fwl12KczWV1ayHdkbpGDfntrGeGr4u0q9O0kraL8zz8jweV4aU3UqXvsneyLXiXVtG0Zml05I11Jhy8Y6muB1TXr7V8C6lyvoO9dTJ8KvFEjl3NozHkkzH/CoH+FnilWwLaBx6rMMfrSoZZKik3Ft9z6zBV8soJXqqUl1bE0Lw20tot5FMyg4DOp4Femz6TBeaQthP852dW9a4XT/AAV42sbRrGOKFLaWQM485T0rudUh8SwCKPTNPhnIA3ySSKo9xjNcVfL8TKreUW97W6ep4Ob4idWtF0a0Xrffp5s8X8R6QNG1NrcHg849Kx69H1/wP4u17VHvJLCBMjAUTrxWRJ8MPFaLlbBJD6LOmf1NenRw9dU1zxdz6rC5thfYxVWrHmtrqjj69O8CWGl6nosy/Zo/OB8udmHLKR2Nc5/wrbxd/wBAdv8AwIi/+KrqPBHhPxPo2qSfbNO8u0lUb8zIeQcgjDVNbD1eXm5Xp5HBnuMw+IwUo0Ky5lqrSXQ4TV9BubK4u3it5DaRSlA/XA96yApJAAyT2Feua/4G1pTdyaX5lylzz5Mkqjae/JPNc5a+A/FEMsJGgKm377m4jJP0+bippU8Q4XcH9x0YTOqEqKc6kb+qT263MPT7OJtHnaSF2llOxMJkk9B+tdr4dsr/AEzw3fWt7pgLiPdFuwN5P8OT3q7puh+IRZXNhNo9xai4G0XMc0RMfvjfzU+meDfEthHdCbVZLpnjIjLkcH3Gf5HvWtLLXXw86lWXLJO6jZ3fo9j5fOM9qur7CnFOLafNe9vuMS6k1zRNLNhMZZ45omctEuVQf3Q1dB8P9SWaNLC5SVJCiy28h6SAfeH4f1qhf6f41kuJIYNHP9nvGEMK3ES49cHdmrV14T12Pw/pMukRrZala7y0Jk3FQf4QxJH9OnpXNg8DUVRTqU/Pb+tTWvUo1KHs5yinJ7prTS+ttux1NoGj8d6iPl2yWUDcDBJDyDn1/wDr10VcroVpqzeJ7/UdQtZIIpbeKKIOyE5UsSPlY9yT+Irqq+op7HzWKVppXT0W3oLRRRWhzhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q==</Data>
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