What it means to atomize values in 1st normal form

  • Suppose we have the following table.  We have everything for the address packed into one cell.  Also, we have two credit cards packed into one cell.

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

    To solve the problem with the address being packed into one cell, we can break things out by creating a new column for each element:

    data:image/png;base64,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

    For the two values in the credit card field if we added two credit card columns we would have two repeating groups of columns which violates the 1NF (or does that violate the 2NF)?  So we create another table with credit card info:

    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

    My questions are these:

    1. When we break out the address info, is this an example of atomizing the data?
    2.  When we break out the 2 credit card numbers, is this an example of atomizing the data?

    In either case we are breaking things out to a more granular level so by that account, I would say yes to both questions.  On the other hand, one situation results in a new table being created, and the other does not.  So by that account I would say only one of those situations counts as atomizing the data.

  • michael.leach2015 - Monday, February 4, 2019 7:25 PM

    Suppose we have the following table.  We have everything for the address packed into one cell.  Also, we have two credit cards packed into one cell.

    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

    To solve the problem with the address being packed into one cell, we can break things out by creating a new column for each element:

    data:image/png;base64,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

    For the two values in the credit card field if we added two credit card columns we would have two repeating groups of columns which violates the 1NF (or does that violate the 2NF)?  So we create another table with credit card info:

    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St6xgU28M/wWGZhlO7YxNmJ1zdQXdfLu4wlu0QfgfcV5yEOD855epUdpsvHdfkpfS+7eRxOqU8Z60rr+ytdZFSWX9GngHHtgu9Y0u3UXTTXp8d+6fr342bpa8xoGYsK8mJM0B+nsIloaFaPakHeTj/UP6J8tGZNLeHJ7Vy/9fZLneqPpzLw+NzcPlirf78ktSnn5Q9S9lXnHpFfnLK1aHs6/kXdfMwVd9SP+W+flaP8hCnc2oKcqd+61OjWevKKbv9fzz72loXjXLyDDin1/dytHmvUs0f3bXWZ8f+uf7zSz2MZ+prl0GBMaAWE5bX9HCjRsG1xdJ9E6MzJbvMCttoH9VzEHVrreZfbiod5PJ2oaZmXRdqvtbXNEdmJ78I7gDrK05ZIj855cot+3quvtw8yEHQbXqSYCYjY3U2cv97YfqZ62ov+0o96ZnP0w91EWzTExPfxkiKJ0w5eQbwOjr1z6X6IePT+PNHOeRp0NcYEKeTkhNn4MypFrwue7ovPFXnTkmWLnG410rXNv1rPtSdMnTXQF1In6LsI05bfnLKlRNHcqIv2wQZMHUYLmPuRQnryimdps1bl9VUdvdeMp2WbdI5z0DMtTUaSE9q6rNL/6yLW9LXGJAaf2I5cYbJj7mcYRkIfSpSdsDq4dcfd9nhVF3f+6N6f7Q+Uk/nEkmdq+0EWcfb6BmnCavZo5pI3PBsjb3b3H6szsYZq7uJpBfcLt5XnPb85JQrI87ySk3ums7u5Mqr57yyyzBTOpqStL/pdNKncZdXE3lnrGY/r4NlALwFy993ekBQHxs6d19jQE46b2W8MTMXvD5zxqDppipROYtQER3V191kZWbxbrbeV5yktrMMVnu5ynFsXdUHk8+6I5KMI59SfrLKbo9eKnFq8mDz3+EoKiPPeM84w9KvmvrM7p92PGjaHH2NAbXpBHLiDJkf1znDMhhr9azvtBqfqfjS5Za7sbPtmqjm06m7ZhleD+0rTpO9y1WOc3m7PYvjgz7rIZMMJX1S3eu75k4/KHMnSnTDz9pUdHiWKhblJ6vsI2Xu0y3OkDlm2fL1aP09LRM5+JouEjf37ZxnAC8us39Wv3ulrK8xoDEdJyfOMTEzFxyQnkFHZxPMEX1qVl1wM/7ScnoWH525cEf92yP99HVLO+P2y/YZpy0/sVS5YjlxXB0m8xccWbijl275ySm7cGXdbkO3XLBR27fzLnkGas4IYEf19dneP5u3RV9jQE46OXGOgS6DC/YJDsk16O1GkBDt6FNxEq3ON8gwVKO5HWcpxOvrJ057fnLKlVf2mFl3YlJjO/82lHf8uevKqZ9E+UtppdLwoXy6tjnPgJXqbzZU2yba5dZnY/90k4v0kNXXGJCTTv66hs7nm98SAgCgJ/oG/dHNuVpsar5uAZ3pD0OYRwlMWAAA2Jv+jqaJepyt7H106AUTFgAAMHh+wsKnhAAAwOAxYQEAAIPHhAUAAAweExYAADB4TFgAAMDgMWEBAACDx4QFAAAMHhMWAAAweExYAADA4DFhAQAAg8eEBQAADB4TFgAAMHhMWAAAwOAxYQEAAIOnf7N5Y58CAAAM0//+/vtv9xQAAGB4/vrrL/V/uX94rZ/opSUAAAAASUVORK5CYII=

    My questions are these:

    1. When we break out the address info, is this an example of atomizing the data?
    2.  When we break out the 2 credit card numbers, is this an example of atomizing the data?

    In either case we are breaking things out to a more granular level so by that account, I would say yes to both questions.  On the other hand, one situation results in a new table being created, and the other does not.  So by that account I would say only one of those situations counts as atomizing the data.

    It depends. It might be safer to say you're decomposing the data.
    Atomic values is an area that is debated due to some differences in how it's defined, interpreted. This is an interesting read on some of the theoretical to practical views:
    What Is the Actual Definition of First Normal Form (1NF)?

    Sue

  • Sue_H - Monday, February 4, 2019 9:29 PM

    michael.leach2015 - Monday, February 4, 2019 7:25 PM

    Suppose we have the following table.  We have everything for the address packed into one cell.  Also, we have two credit cards packed into one cell.

    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

    To solve the problem with the address being packed into one cell, we can break things out by creating a new column for each element:

    data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnQAAAAlCAYAAADLJHS0AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAEPgSURBVHhe7Z0FgBbl1sfPdrDELt3dJR2CXExQuSaKjYmBinnt7tYrYoGignSIKAoSgiKw0rDEkrvUsst2x/v9/m/wveJy5equgneODvPOzDPPc55z/qdmZmcCHnjgAdcLL7xgDjnkkEMOOeSQQw6deDR06FALYO3ybDrkkEMOOeSQQw45dCLS4YTO5XLyOocccsghhxxyyKETiQIClMr9KqHbyJKpTYcccsghhxxyyCGHjnMKCOjpWbP4JXTdWGK16ZBDDjnkkEMOOeTQcU7eC3QW6Fn5KMS7dsghhxxyyCGHHHLoRKEjEjpvmueQQw455JBDDjnk0AlDRyR0DjnkUJmRyywj3Swrz7vtR1kZZpk53g2HHHLoryPsNP2QWU6+d/sEpJIi5pBmlsf6RKVC/GQa/rLY/RBY2VNJMf5YMir07vgb0hHP0J3M8qM2PQTAp04x277XrG4vs0v6mAV7Dx1vVIRBTvrSrEk/s54xZlMmme0laOaXmDWD7/N7HP3649afzL5baZZNgC1hgqefY7ZnIX224ry+3kb/JeUlwcM0xmxidvmZnrGXfGN2sIrZBfBS3rRjudm3u8yGnGdWOdS7848Qclwyy2xDitmgS83qVDBL3mQ2PY4xBplV/KuAAUbnfmq2OtWseTuzswealcV0j4UyE8w+RSYNO5qdI9M5ksDfWei+4VVm79/m3ScqMLsCjGWDyxmPe/edQDSPOa9G9xXbmg092yx+ntn3YO3y68Gat83xTqtnMo8tZjE1zc672KxqpPfAcU5J2NtY/JwoNMIsHLAPGmK2mX17K2GL55oFeQ7/7Sgz0WzmV2YpWZgQwbl6a7Mrme/vdT3xS82+WY0/BsNX9zbr+rzZC1d7Dx6nVEicm4X97cHfKXlrcpLZRafjatabDbzQ7Fp84Q3lGV+Q+yJsZxOJ1/ngriYYPLDB7Iut+DTiQOQfAN+Ct8xGTDSb8K1Za+LL76Vi/O7sL8x2J5vlkrzVJy5cSlwo2I6MWP/zXcbp721cDiRczVhiFhKOfSKPLPKKio3B2EVse9uUNfmeoRMpkyOfE/Vmced2ruxd5hrS01xh1c3VtKm5qrN8ssxz7JiWfea68Gxzvf1DKcfKYclfa66KQea6eTLbW8xVlzmFV4P3ZuaqFG2uc24y14GCX5+n5f0bPDKo15j2bZnnXHM9epG57h9Zenv/Je1nc/UdYK7vEn65/wDzribZBprrmz2efdecaq6Wt/2yXXkt425n7Drm2phW+vGjLsXm+tcV5rrl4yP2I7vrOnvkNOw9z74V77Dd3FzbMo5o+2ct8PTUYHM1rGmu1i3RORiduZn9YPfUs8w1Tb9LO+9YF/ofMYRlfCnHWKY85JFH8Enmis8spU2Jubojn8Ev/vrYP7uCm7t/vf94XkqyzHXP+dhVVXM1lk/AXl7/0lyz3zDXucgpjTYv3miuq/5d+vnHyzL1GXM1Yg5tWpmrfm1zPejV760Xg/0pv27vvzzH/K54q/Rjf8aycabHH7doba4aYR78Ldxprjfwb9c+bK7CUs75uyzxX5grkPlG10N3bcw16C5z5ZXS7liXRR+a66xzzLUOP9ElFJ83qvR2x9OSvgo/R0wJiQEH2F9ouLnuHWuu1E3IhDg3Krb088psyQX/7Ty4u5NxtW/xa2yDxwSO/ar9f7F89ay5amOT20o59t8sOciiRQRYqeKxlVDs5GZiVSZxoRNye3Fh6eeV1TIP/9eMcSuRj0hO9dFTv+vxn6W0LatF42g56i3XMQ+SKW80+2whGWe82Y9TzDrVMlv6udnjr5tl06Zgm9nw+6h2k8iE95k9ejeZ8HVmP+82G/ea2TSqqedvM3uac0VzJpldQjU8+DIy2OWefetnm71Bf6Nof+kVVJ9sL6LdxZea/Zu17+romqlmVw0myx1htjaFHbA/6mmzDz+Ah2vNfthvVqeOWQVdnuFYeGX4gdd4KoeZj5Gxv2/2yXx3V78iJbe1+pptJ4OPp9K5ioqnVkuzDm3Mtq0we+lFs9cfNnviVbMtyOKO66mE7jXbusfs7efMFs8h44f30Ys8/Yl0ebc51dNJLZiH90McVaigoyvyg2NTPkQOzGfIlWafc560sXKG2ZtUKSNfZj/9ffaN2XfMYTCyeHe6me9q+s8TzC7n3GvvQX5UIaVRmCqcaKp1v8z9J/RxJf1eQmX1+mfoj0FdVFribwj7ZjP3xR8hV8b86AmzYejk8NVp2kZWRyZUf9//G7nATKUoquMqZhFUadvR5w3IRbw+wfEM5piHfN6kn8/HUb1dYvbgG+iOdrcw1nD2J3hvOWZsMnvkKs5l/wQqm2OmTLNJk81aof819LEMrHaCl9ceMZuP7B4YavbBAnCH7key3I2sv1jHvKn0H/WO9/lib1/QHGQvnYxApynwP59K7gNk/cGj8Msx6egw5XsqyRvBf+sDYGyZdz+0FJ4uZ74PMMc85B8Z5tm/TvJnzBH0dwj5RSO7HHD7Cu3eQ9bD7zRDHbbsY3QEHzeBuW0yNGgefercJ8CNcCBc3sQcrn/ALDHX06a86Rt4fBWMPvop+sYO1iLjk6k8K+MXeoGLhfD9+liz8eBp2LNgFrt57BPvyYf4zXxmrPZu/4U0B3xnN0e/+LeNW5BrN7MvmdsY/NSoh8zuHWOWvMvsX9iX8HA7eErEEGLBgub3OfMbCkakh63odChtrsDPxe719F+e1PqfHn+8GTvpQdXaGX/bCb9Xuxnr9tgSeHoLPM1ET9eAwXueN9tf4D35BCdd/AmpavYUmFqGvU17BT+HEsYyx8/Q6Ygb0MVdZsvXmr2M7nTFeOlOz7nLv/bzffijIoy5Rn2zLp3NooLpOwRfdgJc2pQ7L0EGjxAP4olXVxNfPsNn70XHii1x4PG6y9E7+NzrfdQjHX/3CPHqYmLvg9jk/hJ20v4D4uf4ifhj+RHFkoOe9kXySbeCffAzaqb75sz/E3KrUNOsY3ezudgMod4qMW4IviwSGc7HPz3HIl+Zgq3f/C/a4CtXYFsjRyH7Z8wuY7wp+OqvRnt88MfET40Rhp8kpNgE9Kr4P5KY7/O5q+X/sLNr0O/6VHbgn995yhP/b0avK8hBfOSWEfzcjp+SrQzHvj+n3S58aQy8bicPGHY1cfxxzz5RNj78SXypZHQv/SYo8DH4R/ixcdj9HdjZNXeYrSLPEZWQg/ybXEQyeoM8Rb7AR6cNxy8w7khkGIRfXIOeFjL+m+QhryBPUf4OdIRf+QEfNB6dTEGf99zsGWO9dy5F8PQafkVjjOQ4U/5NKj2hYyKLfgTs5zFBkhpRM5KTdg1gDuG/SzIgrBQClJEEuj0A4U0C2zMoLZ8JLyTQFZK8VEBB4Sg5CEP5nnYX3egJWJlM9gIc0xyMLYVAfBeJ4NjvABqGOPRcFETgL2BSd9B+OhPePov2GGsmydp++r4SwO4liM3EkG8EIEnMNKSUmRR5n4n4B0IaQDKyaoNn+0gKhs8sHPhTCPbVt0naEPbkN82mIoODm3HsKPpdHEgQchlBUjA2lnkA1h9YB5A4BsFXyBHOwAVPhcx9BKDZ9wVtCRwVQGug2qH9OJK4MM5LZ//lgGs1yUky8x9BUB//PTJdRWI5EBmMRNYY2C3M/2sS6DjAc+Et7OPc3V9yLmA+cCyahjZhRDKcIJRwL+CZQFKwAKDdAWgzAfYijCZNRkUyKN0dSbnIvP81ABaH8iJ8GTqW2AP5Zwey0i3rUAzhZZzH0wSUYOT/2pPoFwPNSuM3xtgPQ91PPxNJWu8kYcrDOC8HC/MAb2gGvPB7KonlMREJ670kCUvBVrPT0Bkyk5MWBSOfMN2LwbqX4PCGg7E4nFgRmLtsEM5I4yHzO8H4HAzuSxzgtQTqUM77gf5uROe5JIcVcQC+hMyf4nGcq5DZPeh3aB90huxECTgLFSZKtHeRLKoAqFSNxI0xrqCQWZYAppD7WnRdEadTgFxeREaPjAczjDcb7F+K/HTfeBOB53oMettK9oH5OPjdAJbimcNwxpiO7RwiQV78s2fs8qYfSSJqEQCHgUtRLZKibviHFTipV8CD3mAZBcYrhGMPyF6J+tPofB92s4FC7emXwB46+6vpehLqCGy8aQezh0lCo8FMIDipAO4jkbuCewIy34uuhIcZ+ITrwEcg+yOZXxTz0++V08zOw3ZTaHMI2VxGMNjxJyVPz1HEzMIJf4xMK8HLTGxpDHrIlp2Bp1sJ1rol9yFzvZri/G+R02GH0YDsnrPNapJUPC6bw59+iQ+7iuC6k6LhG3DY92T8CXa3kYLjQvyp6sZ4bPGw7xtGEoTv3ovdvIgf2oOfCj3qpY3jjOBTtbqKp1fR/VfEhG6nmNXBT2Ux/6lgMhsZvYNfvJ/CpAgfdcM5xCx8v2gs8XIwvjAbbCjGXUvcPoiAZr9DMgFuCvDNt15AO+IbsLZn8ddvIcfDhC3ngrsziEd9YeSV92DJGwdC0cUKEo/RLKI0Ytt7+NJ9gG/nUnwWCc5M5L6dWDH4dLOHSLiyibvXUngvId7H4Bt2E29nzCN5wT/Lx43hvE3Ekgtvoi0M7VViTgxWDJlO3LqRRfHf/8KFW0ZsLyPJf/VV2hH3O/czq4u/zUU200kU04k1H2Ejt2Pbxeh/ODHhPXIb0eTXzf5JjM0kln35PtjCh+2h/XzkOUS2RPt7SS5H/sCc8XOvk6C+QJ9HUpEAx5Lvjc+7iPlPEi+0ey4x6W2WCPQ2GRldAU73YruLya3OJcamgNO78Cdj8EPC5gskvm8Qc36LjgrjMJSTDRg0uD+FEHSqxcAIvyNRZIQcNA5OGXv7Guwj2HchKx2Kwmty7GIE/hAAeYlA1ZJk7RuSvjkIojMKm6YEA4HUJjDoytw8hBdM4nUPmfwXJCu1AcI2At88nOUOFLGfBPIACcA6ALEBZ1spEgFTWUyiYutNlSqg+ZM7eRKhgHSOBSvAl0Jy4LkA6lPGH0XVsI1gXA0+5LhFtRD6eySVjxJoB3Qxa4xjqUVF3K0riRZVoK5SPUhVcj2gOUwAKh/5Ne5Pggp436CaSUfaARiEjrUlmCTtwZgUBVFkGgANgN/aBMjxjDUHAwskEXiIfmcB6JgsDGEd8iPZ202/kkWSZIEsNx7lKp3GUUByE+O2IRgX0DaRBDwQI97L+XXgozNVXjFtu6DDQRhLj0boEiN7D8NHNIfJBcCL0Pk9JDuxGONCnGYkQNDVyBYk/KHwlUhCrzkeYpxi5hsFBu5E9zNJxE9pSb+AfzqBZ0hPkh14l35nbwXAVDyJYOIgPC0mMTsmgudrcFCxJNtDGxKcSQYfIjG6Ff6iVKFhrDf+w5OsdjufhJhkuA8TmoazSvYbbwWGNotE7BA6SESuB9HHwgVmXXFmPem3K4XF2xQFDHeYdGUwFTwlwX8WMl6FQW9gnO0ka5ng5Rv6+3wuRRCylAPYjmHuBoPTmPM4HEff9ugcnapTPXf2KM5iJAnlKuS0W7qRfuFDVx2TwPmFfcEZDrtLL7CA/fUDa/XAS8N2jOFNYsubQpFdPjLi/19QOPxFYBMDwczprUiULkJeVOa3g5+GzE9XMsehl244qnOQ519NPdBrLHp6DT4nwuOlt1OkkDh3qosfYf0iGK2HfddkTsKDqu8kkujOtD8LDDeSoyUQrgU3ceDogPwSutGzM2vxS+VNy0n0n8JHvIrzb4+/FVUARJUIsLK9iuy7j8RmIsH9OXzvSnzr3mMs+o5rIh5kMMd7sOv52NctZ7IPnxSMnx5AAJ7BfO+/BJzio+fgY17DZvcTO/bQpiO+2t/3JWNbQdipkohgMCq3fEIQvEbA7EqC+yh8xlkkCB/g70L0XCH2eQtxZiLY0DPje3cTN/E3U/BR7xJPpxB7/40vW0OiE0e8q4yPvJCYNgXf9S8Shr1gPJXCc8pPrPGLicSnZHzXArb9yYUeXPige7HxJfCwhPMi0YFkqDtD1ZCpfGUUmAygneSr7QbEl+nEsukU+EZ8fQk+vsIvhOOHN5LYqQCpit2NxT9Ox++dS19zKGBnkeDtYH7u+I/e1qDT9fAmvF8BD9MmYJv0d5gYLJxlA/53FIVOL2z8U5K3SPku9l9LcTYBPq48FWzAuxL7j+UP8OmS0Ye030yf6/YyBhg5Z7jnbwmeJNbvh8805DoZueoPOOQfkpHHAnKSI8nlBZX+YEU83YuegvfDL35iHPMaBD4747uL0Nvg+4kXjDmBpPoQxcdC4vwX8OTWg3eMhZz3W1R6Qsfg/U8jM8ZARuIMkjGEhQh/CcquiPPehhBW4bgWAJJcgpiL7LUigeVxwJHEoLcgMAm+BCZ06yIdA6qBkhOoinfS106EwW5r0Zh/cDTKUtGNFcg46b+qrrvSbwDHChFKFUU8OG0DIM4lU3+JqqoV/eXQvjbnipQFS4A+IbrIRDPhQby/S/W2lMTpVM4vjfI5FtOR4Em1E08yMZC5pGte9FVMP7qUXEWSol1jqsMHUewS5KEKKAuQFLMkkJRkHhHppMgs+BpKUpuLkiaipBjmkk1wlwLDCOqdALDmpisExbR1J8nsKuDcIIRSVYKBl0C2ma5Fy0gI5G0xWFURkkULyas0Qv4HSLCUvGSju6tvNttK/z1J7AJJRlzoRQnag4+hH2R1E8ah28i6upiFkaWgV6843aTfOexrNMDsMgL3syRqhQS9SOQynEA4Dz57kKiFIS9hSPILYpxqjKGoGACfMSSpoiLGED50qV4qrEeg7HUWgQpZXXQUPR1JeeBpDNV5NDK8n8SuE3KJJVlLg59CdLEHfWZ4dVJVPEDFOB7l6fU1HgHhKc4bCM9RnBuMrDuRMF1FFfYs+qlAAiYcZCJDycJHxWBqPglfLiAeSLL+Kg60hH2z2BfMONkYeiyVZgJOaQ+OU7dyJIds5rsKfB3AUHdgP8HISTJVnVEdOYoqw4Ou+HaAj4vB7fPopiqyGkjhcgmB6smHSPhxcF2pXu+9HIfI/B/13dYsZ+rDXFPjqMopuGRXqwkq3+jRCXhH3e7qPlsLx5KRQQT4vqIbSQXYeBubv/E6N9T/WkKfEyncDsDw1eD9CmSqxwCSsJFC9JOOw1Wi/foj6BU96Vay/mDC93CK7D2XpEB4iBJw2d8KexpwLfN8E7158V1elEoRdTMBpgdJ6DXIVnrIg28BSfYm31BCEF6FH04Ce0ux+8oUu1WkoBOdmF8h86hPAdqpE3oBdyWaNz66OomDuwm2E17Tg8dsOUx+FBCArxpGAenzfcjI/RA555V4r1ioD1/sOK4JX5AMnzeRqMRv8hQW+sOEXDBw2NdCgchGd06UYGmqP4NlYSV2A36tHv4ev1souXkLAl2OU/tQfHQV5FO9CdiniHwQ/3iT94q8jyQm+bhmFNAXUaA9p6tcjK1xdKdso+4k4TPnkx8o+XPHNvy/imxdXyhkDrq3GqNAhz3JtHRcV71Tsb8lFEo7mdtGbKw+fNRWgkgjxf9B6PHll7A54qB//P8F0X8K/Q15FRkRl8dhy3UZT3Yi3VeDD5FPRrpIpZiwKtYjoxUkwOHYTC1koz++qeGVkYs5Bqk9Mo3md0wDZNTbE3uGUzgdScKT8OmjumfAfy2zO/GDs0gWb8KHK6gLi5uJCwnY66L1nMd8GyFXhfWq5Ei9+pg9wBjDznF38x9JsiyVLtOtsn+YPXwumTWMX0yHeh6oP9VrI6rRvgTRe1FYTSShv+bY8o3Z9TiZ5QjtZIKRnMhZBMrRJBF3fGz2yOsEbYJYC/pqcSEJCU7pun4IDAebh1Jle7rSk48zyndvcIx1GooZyMQvbUvCQAb76Ufm/kunMISsW6oCspsQXCHt3X/yjLBD6PNleG2AYB4m0D5B4LvS83WMX5HGLaAfLW6ijyL6UtIhQ8/XMRk+/erK2S1URbupCHp3ABytzU5hjHsHEQD8Lk3rPPGjq3TBOJib4SWZRFgJahgyOIOE4gcS5rUkUDGATPuVSGn+mr6Su0J+SwZuWbCksZxH4LgA2X9DQilZfMGYEUr6jqAAWc4WeGvjkcHrBC3dwo1HFvNIKKtxPIQlB+O7jT6/om1XKhYlnKeRWMWSrJ1OEoH4D5NkoqAnuo7EIhzjyya4lTD+Wf1JnjCIWSQxVeg3iBMFaMlU8pNMdaUqj0Uk2eivf5ogw2cBeCJJyvjPqDZxVJlHReUvSU5g6mjmBxaqI89DGNeDzKUGDv9Utp+iWn+Zak9XWjUuLFgtArTG2+Mb7z3Owync9rBZFxzKFCrGsfT5PQ4wiuA8gKRvCQ7kHOar80Vrqa6+xxZmLAMHYHoHQfYKcPAuCX5zcDCIJOGf4LU/BY5uXSvhb4l8Lke+13CsO+OXIKMK6NMtI/qU3kXXIPPTaiBH+PiE/uYzRgX4eo7k/WWqxBrYZGdsa+oLOIbnwRRY6kuQ+jPoH/Dw4pVUkbd6fEIfbDgZnIYii3yS3yDkfCbz3wLfvbB7DtlNd4ELMFbxJLB7FPv7UwmZrwSjJ1O0qbiYgH0+im+ri432Rz/fPYXvQ7Z9KFqqY5sTZnqCQIQX95rfVuzuZJLUflfj88CTHlX4DB83lbYhKj7LkVbMIPBQfP2EjBuCE+nhE+ajv3YtlLFiO1Fg7nvsqDl2P4miYwRFgbsgPcFJATWK2DP8NOZDUO5GQpHq9TWH/Qp6KvDeqXFfGREu8Q9nExS3+XyfojfgVDInP6Sgq/Pct8iOd/Ly7Pap/iQ/wj7ffs1HdyYaYHPP3UBsQlbCyigw/TyFRwNkoOLEX265+OPKYOb5B+gHXz4eHzQa/7iP/f7kjgMsohvxi0GJ2DiYlL2fhW+LIiFqT4x67SdkDRb1vKJknYcu1EZ+W3fNfLFNLMi3KnbH0H7kneQI+M88fOU15AoXXUP+gX+d643/inm++O8uZo4k6ZO+D8dzL+Gm3PP0naN4lIWMauGbXiZ3+QDfJhk9v47YQZxvQkblLyPNWxewIvC/z5EkBpJ8+WS0i/kfScKf7mppbm4Cv9fjF/eSrLYkFv+DxFqTDyeh1Fs1uhOz7sePXEl+0YW4+Nj9yAS8+sZI1B2d3yDN0T2e/lTiV68tgaENBJRDCL1Kc5REdinaT/CPP2DWGKeYD0AqE0BjENJSskwXgu5OEqGLNJkY3zoq+hpNyeY5Nw3nsk5PUSKozlRYykNSAcOuVLPWVPPBZOQrqSibtvIkObqaEdPI47gKSB5Wkm0LA2Gc3xEl7PrZkxzpeAmgW4ugYshoG1BRrwNUmQhLIKmBoFrS5mh0cAfZMee3AzTuZymY76bVzKE25zKRbfCtZwh1FUcPT65k/hEoo6uuMOp8ZKDn7iSPOt7sv5C5bCKBq4dsouVAYDwW5ag6al0XA+Ccdcy1KoEkEKDXYOwAMvSdAKM1YA6kAlpJny3Yr+p6JfyoaqpPEMoju19FkJRdhJOMSBb4tV9QKm22IGsBW6rVqzUaACjpKJwKoBL7wuGlLhXdaqr5LHhsT2JQmbH0PqCf4TUC3jqiOzfRfju6NPTbhP2iBKo93crpDPhC0L+qwGJ0Ux2ZBVIx12ecDbSR/Guik0381m3kFmBhB30xRTuJ+Uk2G0g4hTORrnhULyVJLY2ywM4a+i1BN83BVC3JGjoEXjaRaOmWpCGLTIymJfoS4I82Xhr4Wsd5osrgpQN860pfLDKLAgvtvfpWYq7bp53BqY+S0aX+lL8PPGSlwBPzi6Z9NO3y4KkxOs+VTnEWUfWpLDknC54bII+Na8AN+K+GjER6rmQ1uhN7FZBjZ/CwR8+S0m9d9NgEnQk/etg2Cvvo9CfdcvXRNmS3F9sKY07dwWQyON0N3tvDWzCgjOW4gmhn5JeFHNrgD7q+aDYNB3U8UBE6WYseslnXRIctvLdrVHytRBeVsYs2+JXNzOMguK+nqxnCF0FKDlq3awOZXxfmp6u1scxRMUKV/kldsStPd+VCaWB5E0WEgoXuHoiagnE9yC4bjgEjpxEsriMw9AYnFQBaB/j+O1A+9rNxM0UowlYSFs78TgJzCfj6EuxVMWYfNrFPPol4lSq/vM+jk5BMs2Xo1uf75IcjwXA8beRjd+vKlTeWHM9U7I1zVbH7Bt6rkiI9KxeHbFTM1sQHx+Mv8vEnbWkn370eH5+KXKqC9zbCO/jZREKiGNAIH7QPG96HPDpxXD4ynrivZ99EjfE/9Xxjgblt4D2QPhp7ZbULW9rPSZ3BoeL+LvpNQFfNsftM5FsT+eoP0fbgS9vSv14xtgYMt6HfKOxJV8Qa8DucORxSwkQw24qPbcT59b3j6tn8VfhzmrtjXgf0vpP4H678AP79qQS7Xsf8K+IXm/jdii1mfxz7Y7CHOmBnJ/LKICZ28Ma4OOasW5uVOd5BDpq5bmVuQeBKMS8Jv6zHnTrBF+7AdpD0+v4grQHzaug3luggc9Ct4pNo73tGcyfJaEuKxTsmkUQOZgfxayDxuw6F73CS73xsuAfb7jgF+XytyC0P/E5p5HttiVaoW0FfqyMSOocccsihP0DLx5r98xmz974zO4+A6VD5UjKF2D8vM7tlstlVFFoOOeTQ8UPT8IW3TDH7colZNxJvXdUY8g8S5vvMXrnc0+b30FESOlJDo4xxyCGHHCoDyssx918ZxnivPjpUvuR+djjb3M9Ohf0NbrM65NDfibK9f7wSHebdAWVlmgWGe57V/710lITuRpZ12vx7U2qKuV9QE+zddsghh8qHdG9CiYXulThU/iSPLr+m5zHcnt0hhxw6bqg0f6hETg8Xeh+hOCrJnmXfrTuY+8E7PwoIWOZZs/gldP8jdGCa2eqLPIJ0yCGHHHLIIYccOp5JCZ+SwR7bzSp4H+j2UoD3Et3/ZkKXNMls3aXOFTqHHHLIIYcccuj4J98Vum6bzCJbunf5yJfQ/Y8+ZVEGyauSQV3h0yXUE4V8l3t9pG1//nVMi/5k1ndFV88++fbpvr9+6y9QPfj580njSva+8bWWHnyL/3x8OvJP3MW/b9/R5qA+fP39nnkKXpKVZPifoHYk7+Ltj5DG0p9YauzfgrhPDmUx7u8h8Xc0nGkOv8V/WZN04Y8d0ZH79NsfS+VJ/tjw14+/3vyxqf3+vPlj2LeI/Ps9cr4OnXjkr0/f4sOLDwM+XMimjoYff1J7X5ujYUrnHmt/R8Ncaf35t/XNQ+TjyZ+fsiaN7d//kdvHDR3dOfqL7C+hwrwsS9ffoZ8oJFkSMPPTzLZsM0vKYFvAlOJ/eVv7uKNseHWLWkBF8wV6YD3Pu82iT6BkFJqtWmT2/CT2MddPJ5ptTDfbtNxs3I9meSlmT+pbrnrS3d84y5skd42H7PWG7nw9IyS+S9g+CD870Md2sz2HvPtpl57k1VEm20oUpCPO0zcQd3DssCPxJ5LVYtrrvK27+S0LOVYrUVIiHsHBinkeGbqUnByN4D01Gd7hZ8tOz2NPbh6Pbq//mZjjT9+ZjdcbxY82rvrWsWKvzFj0GaD/Wpea6x/hFRmtW2z2zOd0QR/jdNFcNrXC7KP5HP9PcitrAgMuZJCh9zz5dO3FVjpYcL8cFPmU5LIN9srda6p/xtyNboRBNy60z4tf4WXbXn4LvyKt4e8QvOmdX2qr1/nIHrSojwPgLF+3bGirL9Rof7pehyC7+L06/D0knGkukq8Pc1prW/t9+/4IqQ8VNVr+aH/iS3IXqS/xeLwQvOnl7Du9vs/t/w6Y5wX3zF2v8tqKH9stnyhZoHu99mQr7XbsY1vz0vyOoDzixG4wo/62gRX3O1j9+tuhVzsJN/TnAkPC43baHdajP2mbdimMJ5+qr/H4ztU7AuPZ5z5X2+KHtfs1YPhD97jqk30Z8uWM4/6ykuZSHoRPzGLueies+Ha/YJ9tt02dICRxPaEfTzzhXv15hAddMfsdu/yq62xhcQcb3POX94TLlbI34NWm/D7jBEwJm8weH222ASe5eJ1ZyzZmlVD83Dizpk1oIw8sECjBE3hFAqeClNZavOB1txVAtUgbbu9dDsTY+ij5c7FmF5wMXtn+9zNmz/5kdsmZDA0/+gzLmxvNetbFMWCoPetxfIxZ/W44iZ/NJmJoF3Q09/sA2zNnvUDYPSetJUvx7jVA9/w0J99cj5y7ZPPfzJdzCgm4Ez4wO/c9z7ulmtdHlTiEq543W0uiGYfBZ9LupBYkByRUj6PirSQJY6ab+12IjRnzVZLRr3aZfTkXZwLPffSOLvEkgt84Eoonx5HE4kBWrELHnN+xJVPUHPUgq3jWbz3Eqnlq0TxxAMtIpPQN4+hoAii87GVuPeFFb+93txH5jSXeL0UHcdmMh3xngKvWrThf/csRSkbqX6TzhCltS5Za++Qp2astyejcqWbfgsULe7BdWp3EuSnM/8WPacf4cVvAMOsWyKGy+vX1LfLNUfoST/rt3beSBD+DMd1vXffx5eNbbcSPtsWbttWv2olfyYPjhwgaO+GxV0P4+cjc34nNW0MRgeyG9KGNrx/1rXO1rf7Lmpifi0Ax/DXgCC+t9X4t9LNxodm/vgZv8KKvfbz5Em1ImPWS2irSp0+XZUmaH2PN+8psLHhaThE1Eb/SA9lUJAC+Bv6nx5stWUyRRXA8GXvMJli+9abZ4Mlm559iVh2dbAG7Y7+nOCPYrwJbT3Gs72me92A9OwfsE5Q/Ym4t2yJ3MFsmc5FepSuRT08+H6s1y87kDra/JNuqBVS0VWn1rFrEIduT1s4O8V9kQT1blV7VakemWoAwp0Xkw4y21Y9XRoex79vvbXcgpYtN3NndVu5rbdlBKdawgqpPSLzpPJH68O9Pv339qZ3WUEFeTVuZWt9qRiZbYlpbS3ZlWUwohi086jy11dpnA+rfd0x9atv3W6RjZUX0mUey9smXZj/gk9eSBOn7oEm1zLriCx5+xyyWYvfzb2mKT2pTGyxROOn76F/Mwvaxp96tYVF2JRKv/H76FbOP1xLnSA634lfl63Pw/U+/S3+MN3M2SR12241z58yggFwNXsHSj/idPnonqQ9LXvn8RPtnGS+eeDn6C7Nm7cxi8KXPwd8CxpgPf7GM0wefvhxf/TTY34ZfGo0v6NsFHSSYvY5PjsVffMB4Udio+72yvnHKgvBVLni5+VViBXw0qEwBhI3cznYjeKitV4wIE0f6XulV21rk7xTP5Bu0SK4+TPn8oWSiNlr/HtJ5dYcz3i9fvvfkk0+6117Y/vmUv3edzZizxuo1aWzhemPkiUIoRt8JTMY4XiAHfmIwcRRwzwCIt44k4ViCQemqF4pfRdCbTQDYqIoGY4kj+UtTkEX5BQSQjQQuBWEF2NkkIN9hGIeVXtZEn90wpIT1GIv8G4YpI1pJEhHPWsF/Ib/b6QXSJxFQe7MP4FWIhCVQoq9KhDOH8BizoWcDcG9AW0sCpDmuIHBozkX0vVsvNWacrwiIOYA6lfnp9wESFzfQSRYXLfK8tT1fcz2W+WI4SnoWkWC1r04QU3IFX/mMl1fR7Jl70cdjZtf0Zz/9j8EpNDyVfS8QkOF54g84HJK4L5H7O4+YvXcJv3Ey28STrACd5DCHe94363wO591l9sodZufopZjIZzPH9PJiffVBlaKqxwMkffpKxHwCr14a/QDJ4rPgQC+e1kuaL+vF1JibXgI8Z77nZZqHAwok3oNwFE/ex3jYYxqyHAdm3N98QfZLFnhkuxlH43MkOYz5NfvmLEaFusIiR4JsNjP+bGSayXhV5TxKCxyMXUJS/NTb6KSR2bv/8sxzGLqO9HoCfYB/NrzqJca6CqcriPqm4zL2S1/SXxKyeIg+niJ5XEEQyUGmuxJx3CQfK9G1vuUWD9aF6eXIR7xvo4bar+oaflXVbyGo1EG2V5OAyPFF+uGsouYqR8l+4WQ2ckgkWLixU5YB0UeME0gQbE3/E+DZLWv2fY1e61JnhuPcs9ApLFs3+Jzts9PyImxRQe8VMP3mCIorMPETNqUE83tc5Yfg993LCcr4oU2pyJyibBN4bE1ilqVggW2064luOfeFh0j0KEiqU5y1Ahevk8wNuJL9FBLNwMI4Cjz3fP8oobvU9GYUCSfbiuS6djCnuvuKYEp2LTtYGGz5udUtJS/ciksiLNMVZCV5TW1qQl/LRZ8r9w6wHzMrWWBAmGUWI1hXBVuzp4vN297d4jIAE1hIy6plKxJ60nd9EoMOtmB/YythzOLcWjZ/Z1/7bk9zKwLfO5P62Zvbz7Bd6c0tobAmycswm3ZQn++IsuW7e9q8XZ1tR05Fy8yNsdWJPWxpUiPbeaitzdvTzIroL4Xz5m7vZQv3NtMFJAt0hVpGYSSuLsBi9wywH9LJlmUrWgpjbMHOU2zBwTpsh9BfT4rFjpbBvF1FUbY9qYPNS2hviZkNbMGuLpaQB/iPxdcdK6HrCHzhPfipF+7H91yEiaDL08HObIr3DNh6Baw8BxZen2B2kAmdQvH+Bph45zLwQ3K1W1el/XyScL8PH3cJx194iqRwKEUb/kh3bX5GNS9TPL82yGwSSZq+P96J4uZN+hszDGyCLfd3xX39aa5gWR+973YB/T1n1p194/HjifiHbxn7LXD4/tX8ls/BwJ6Epyuuo+3D+DH85WfLMDVEPuwm9j1IwVIT3vHbbv9QlrIUobd0eAKebl8TyjqTbX0iTXG/EJ8o3yt/lOyN8VnEowRsczW+e45e4QtfW0iG5Z8V+9z+mWWNN06uw0+6k7vy8GOQYPmXUFidjvbs2x/YZb3xmMWKzicIYUSdSXg2o7yXqYb0NYlq+JwDBCthbCfJm25hfUWwmwxAU1H8y6M931TUp6HeAcxGgrGIqup5quWdVCFvYBz60Ps3rF+g0tFnocqcMKzaVOPtAVMsQTeLoFyRIHYm1c6P2ziOIR6gzfndzTZQMd0Ez+IjyM9o3N8eZX43vWS2nkRoA7wv5NxUfksWy0k8SqgIL3vcbCRBaCPB4uJHzUYx5/UA+uGxgJx5jqHvyQT4TRj1zyQExxQcSQI6EPzfx3HpSwluI2MJI8BGYHSPUUndTlK0zJtYXnYuyRbyfRkn8j1B7/bzMFZ4j9EbwBlPXzepB+zWywHJCpDLUgJ4LpWfPuekN3hrf6v2iCaOZB3d6bu1uRjknVSq+zHIycxnwOsk6sx7H+1LkJW+jiI5Lsfobx2P02P7MRL9jRxfAmb2uqMEi1Y4jGLargEnuqJSkaKrSxNkTNB+4UMqaxIHvcn+PhLFL+BBL3SbRh8H6GMdQfxJqu1i5v8jTvAJ8BbP3GehE33vslRi3kkkJstwQneRlLtfEIdTboQsqqGXqVTBc8CGPgj9BHNcCR/rcUwDcOJL4WPsZ1TujJuDLmSx2fSzl/N3wfvpD8Avjmw/TuxH5P4hskyFj9H0OYt5zJqGHNivL41sxUk/DO8rWA/7gDmAK/+Y4v4eKbyN59zv0VnqPrNH3vPcknU7yLImOVewdBHBKQH57JFc0Oky5HCOvivMnJaA5+pg4T4KhvnIJE/OuqwDiki8gI9GuEX5E2UVLrBZi3mvRr+NsGHtCwbHTSkGY7G/Phcj75vNaoLPw5+vkoKU8IPXN79nbgThUPKaq84gMUeuLz8LZtm+oR9tNN8/QvBblNfCnl59ky1KaWRZKGn5nvNsxv6mtiBuuI1PbmffJ55p6zMqWHp2C1ubGQX28y2SRSIMDcqzMH4H59e15VQaLqqgPentbMauc+3FdUNsF4nZjLgbbNa+FjZ65T323u5/2OTNl9jSlNb28eZrbVxCOztYEmaBhZVt+cGmFDQpVjkkxaoEFliXmlssJbOFbdh7ln29r7N9tvkqW5hZz77bcp1NTmwJZu+wN0gAv9h6uc1KqmMlruokh/1szMbr7NOExhYcUMlWHmppeS6XhQfnWligT8AVbRZ9Tdvf0nYVV7HYHYNtamIbW3/wVPt8ezdbk3ymjYrrbz8knG0Prbze5u87y0ZtPs1y3UotQxI70h8xZ9IMXB+xqQdJjwqAk8CrYTONsW9d3U1gqYPO4/G9M/ATfSg4a6l4VEKvq7TgSYZYG58yeSJYx9d+RBKiW4+dwX0r+nqeAvlp/M3VFBTVwaW+uLBjk9kU/LvumjTTlx3kz339gcmr8DWx+CdhLg6sXIsfb9DRrDe/n3rR7H78ykVD2AcYcjm3kb64EG3Wry7+h7gZRWJah23hPh/7qKy7AqKyTorgh/9tp243U4huIKHUx/zD5Pfh4w6K/aXINR5/du2btMH3JRHDBhDvvsYO9e3aISTBX/H7O2L582wDS5tLkT+Bdqn4+lfx63O2Mgj7y4PE/19D+toulJdfiF7KwzOWE5G8dBmIA72BqgWw98eR7oB93SJq1szsgWswIBQ9cjJtFXyYZgZgmESguHqA57kYvR16LvsGn0bWru+5KnnAIGUL40mmUmWkZa0ZBSAMoQ1JnD6B8zP8VMPgb6Z60ydjVrEvj2RGn1opwFCCjzY+c9XtJxfrZgSduqo2aKtPs8wm6VBVE4mTGHal2b0YqT7ifCpV4f1UYfrE2g4SqAz26bNs55Fk9SChLPXWYCnkhgxt9XFnN2L4rU/4jCWRu5fqtCe83EeCkILh6+PGkTRaTzK5g/NUzXc7i7yNuT5HgjWSZGsbDirMl0lwXM8TRpOcu52kBtCaMeQ3NGc3sT+E3zqsbwWehQ5vo4odxLoLYw4ikRzYjXM4192ONonMORCZXH8hQVeYUL9QMM5dzzV+gfHf8gq4gb+zO6OPJTgOEsE37iV5vM1sOLh6W3gi4evUwDO2rpzOxbGkkkBPJWCfQd93gsULCfhFYKlU4kR9TzECOUUpsHj5ECXhZN6Cjwg5GnhMxOl/CyZK+N2pi9kI+LgVrHxBoqZbEH1IPM+C3/N6Iwf61PeCn78D/huRxOGg9Zkh9R8Ctj/8gUKBhEIY0fOJc0n8evQlMZfDL4XCcOp7cYDvULXrO7xKtjdRHMwHs+WS0InQUyMS+Xb0/z2y2MVYFZF7X+GT5G4qsmjV3HOLsph5xOLYPRlXOZEbdOCUQqkC4/ZE3gfxPfqguO9YNLwG8VtXgVUYKJkTNg4TsluzyGw78ruIAKoErzH6KQJzq0nCD7A/0ofrP0LwEBSaZj1r/EySmWahgYHWtvIu237gdCsIP2gRGe3tp+xga1A5heQg3IrlPEohlyuQY4HEhEruq1xtqm21vNw6lpBTxSIjt9ud7T+xc+tst9OafWrDau6nsAm2ltXXW/fK+60aY+7Pa2y5hUFWoSjfTmu8xGqXuCyXbLhiSIZl5EdblqsA//eDnVZ1nwUEJ9sN7T6xIfW3Ws+GE+zuBpstK6uWHcqLsphKO6xVeLFtziCjCHBZkT4i6yWJ3q333Lr2c2GhPd3rAxtaf7fNSKljl540xu7vNN6KsrvbloJs69doqj3a5gdrWvVHe6T9F1Y9vxqJoTooYwIHhSTun4HRwSTsKtKysD9d7ZYN6rveVeBZPuwAPvhjEo05FJFVKArCsd0FFFpvgrOPSAhRkz04Al9wvTEf9pH8f4ktVCU2NCZRFG5i8ZsRSgRpq+fdPp1lNhM/qwsEYfie5Qs9/b2Pz8pm/GbYUCDYW7sSvwIvEfARiu03w3evh+el2JderBtB4nlRU/zz25xP8jSdY2Gyd/kzju/Bj3yGX7pZxaj8S1kTMUCfBfx6ntkY5vQJRfkexq6InegRCGMeT92Kn70Pn0gMG8M8i5FBbRLOB4aZ3YM/3Ilt3XQVBesFFMT4sAPo5T1ifIkwA+x1QeBziuLyusKvEPmXUjAoC1RkO5EIo+wMqMa/RpLA5ttzCZRUxPo4tj6oX0jQysPxtkTRtUgQ7sNAHiSAtddfGqPQFQRifXexPwFjf5ZZPbXDQHoBiKl3UYEIwBhCmRP9DuwOSKmovsKwO2BAneEhmYpkKjx1J5nQ8xQa2vtX0KWSEqtQGn36udkiAlstkozaJIKBclYsun3G/+7br1XZX1lBAyejK3w5nDfiQbNzqMKGPYHR632ICtrHQuIJqAQxvhsyQi+GURn5NWEuV5yDA0C+etD/gdfN2pLkjX3P7G4C4p1sV2pFgCRJ6kEi2hZnUpcg2UR3YzRhZFMXnnbjoFIlfxmcd1FyGwTvSjT0nUFt6yH64qokAPqOqm4HEmyzCaruD0KzSH76ELQ+dv3uY/SJw7uYSm41jsAdENSM4zE4ycfhaTROYC4OJB2ZHdxPIgNuQjQ/8NSI+VVhOxG9vUylG0xi3hRnrGfe9N3dAtrFKDkCg9WZj/9V1V8Q84xGH3nwEKciQnKXwwSr+hZkCRhsSb+1aKNbdTdRcWeKR1Xb6E+3x0LUnjGz4Mv9cW3hnfk0QMaRkhvOPp3xmyLfWoDgMgqcty9mDsg8BjktBmfbGWsQSaH+COdXOGM7kEW3cYOYSwsCSS2WfyO7a1pznLHLhYQBxhsERpaQtE4n+HTvAA/I6BAV90pwsfhrnDaFQKoSPNocM27/W5LekfNkCo+58PX+3exCxrr1pWem3NU9ctDV0cq6cgEFYWPkNB796HwtyHkkwfrM07FD8JNDonr7u+gEfzRutBk1iN3zCf8I50fDzDFSAElU25rrrWJBAxu39WSLqrLSCjJ72Y4KPyKwNlYStN8aI19PcoSTwVkoedNt9gDd4woocutd65KiGrY5K8I6V4u3GqFFFhZYjM0VcgrJYECxhZJkFRAhXVQu9aM3WZMIl03ccrYlFqdSqBRYeFiJzdjV2xKLYmxTfppdWHczqgq2hOzKJDeJVje8wEoCCkmGQzAZF0Wdy/Kp+KICQ2xjWmOLjthpdSumWwXGsoASKyEBdfNpQdhkiWWmN7REV7o1CwizDzecTvFV2fpFZdrsrafbtM1nWmjUWmsMT4H8V1ASamHBhVZUHALWi/6jX/3dBB4Wgs0sbFcfsRd2aqBTfTBfjljfFU/GdivQrlYns2fuN5uID/4aLEyLx2fgX5qRu+rKWAj8hbOuj0/vOtCsN/3E7SLW6S4Tic1EzplDcfcO62XEjeoUCo/hvz59xmwV8eAjEr4Y+lJ/+n51APFh+Ftmp5Mgfvqh2RDw+vinYJtEcTo2Pol+5j9sNuVj+tVVsDspkE8hNnFuXXxnc9Yq6PRJuzvHcpxkqj++RD62zAl16zvxI0jOdAv7ZXhug40XMdY2fHI9/JD7qjcyaorMtFZtUplzVLhn4P9qUXTre9aZ+EY9d01ebzmsWzAP5QJ3UfS+OIBz/+hV8aOQzP4vIRcz3bV9i8Vv320J2+Nt284D7rsExzV5jXGOnmGiWthK5ZKHBJuj6AiCnj7UvWwzAMCwehHok1BsuzYEQpK2RJZQgNgNY7kP42jei8wfcPdshyFicC1ISOpgiJtx2OWW38JPE6quABKDMSQYXanWIxk3gqrnuRVmA0joFNgE4Axv4MwCeHpeTMmJgrgStkz26SrQOgywGn20A6jxBzmuqom26YBYV/n0O4156zK5fmcq+cDJTI8163smhklCtII+jimY0CYHOSlZ253EeDiTA/StZ/WmfuvZ/xlVVRhJc0tknA+YDnqTuyzaNSRJ0dUh3fLVB6vX7SSx6+G5fesO5gTHjiTd3dHnCKrDTZy7mQprKrrW86fh6OUrZDZ1PsGdgK6rb/qsVbrkpPnhLKuhvw3IVn/5XMT44mEnDnMx/N6o1x4y9y2+W7yas+RD2wMsjXBizUi0XqR67kjSncR54xbTnkr6LWJi397ogKRiC3M5maRDz8Il0l8gQbIj89UzihtJlj4Hl3IspcoU/VUm8boCzD1FsrAU/Op5wOlz0A1z7E5yeYjz2oGJQ/B0iH70MXr3HKECzs9CTkpkqjPfTcx1PzzrQ/HSubtq1q0Szk+Cv3ZtwTzn60qoweMAxn1mFKJirYealbxmqD/oMM4YI5lz6xKYWpKkqvBpR+J9gD7cV/3Ky2NJh/TfHz38OMnsDeZ2OrYiXIyaAS844VH3mL2EQ36LJPUrZLZHybmKlbIk6Q0czaAQuQ+dDj0fuRAU94ObLiSY27HTJXo+FcwXIsMeBAr9NfdGgm4i683gOhmcKwiuA7trsdsr8TVKAJUU6q8iE7GdrXrWkX11dftKY2r+v5fQSXJOXZu0ZZD9mB1gXWuus9SCCtam5lxrFZJqDWoutRZVDuAj6ltB6DarFVDZtmYHWouKiRafXt9CIzdbxcI6tqUw25qFZ9v+koPWuXKOfRbfy2pEr7WQ/DCLjEiy3Vl1LCIi3gJyq1tB5HarHBhtX20902btb2TN6yy1GJItlyvaJiV2s7XJbS2uKMPOr7MC39vYvk9qYsFh+cjpUnsjrpdVqpRoB3PqmStsu0UWRFta8AELD8mwVjHrbNfBfrYi/5B1icqxrVmh1hw+t4nPiC0W7YqxFXu72pKUKtamxlpLTO5ps3e3tKZVV1p2Viebnx5sbarGW1BJDklolG3Lz7am4Tm2IzfA6iMDYy6l2ubvJXRagF94d5HZYHxqsPRIAtELO18wD1yQxH/Eull7TBBczJiMzeNbYtfQjqKrPnbfjqTsnFPBfk/8Fn58AnjfAkaWzyZJo7/+2LEuVuRwTB9Y2s66IT5fAXs2tqIxNpDI6Q5PI5Zm+Cf1dwY+KxwsK57sTwBzYLMQO6+Pj9DjPPkp+BD6iwe3dRBLJPtSKDQbwnsw/iSXMS6BJxXDFz6J78Ivnkz/2xnPHVPKUo4i/I/+0l1+SQlXLjykIjO5qF7Y3lx8/1L8wibscjoJ3tkqStWGRSFEV8nT+O0Og8hGsa8SiV9vcoED+LV2+DTgYInqv6z9hpfU7V/yV64lqTvs07Ef2Z78SlY1KNd27nVZ+15t3Fd2yp3+yF+5YkChKGS6HhIleWvfz+x6goBuMwYS9BcRJPVHBediQAsJyPor2GyCkowiHMDqjwl2A4bBZ7tjnLVAyUU47JlU/GswlFNIqmrgjP+Qgz0a0acuv6vwrIURD9YzFswnhqUKSc4ljM1P95WTUBIdJXx5gLQtAToaWVUgAesIQHM5vxPn9sfw9FzYUoy/A4lrX+aiBCkHQ+vCORVAuZ5B6EKSVZF1DuN357x8kojPMAoKcbv7AgxVevit+eIYdseZjea8KgShPAy/BLm2wSHpYdPlyJ2i3p6+kcQKHk5pyj54i8UAU5jzY+wPQ+6jcVYL0Ekox+9GByFKfjQ2SyAJxICuGBznLAYiq3FCbZmTkvLaBL/ZOJYYqsY+OKwOJOeByKEeAVVXHiS4xoz7E30H44haIasw+NQjokvByrfs79afZMp7FVSkq3yFzEvyiQIXjVSJIvt+4OnUWlTDnLcB59Uex3hDH8ZmXxUcgrCSzNzPAGed6L8H/G2hgl1GvOhLBd6RubUmOXN7liMJWXdnjlHI7xvOWYtDjcaxn8x5vanKv5TTIokMJAHurSvKeLNKuhJJkaIrrhVwxrqqq7kuZ07F8NwWPeoWykn0I+oG1rcQMObSfwL4OYO+KzLPushpxzZkTHKkgKA/MAlh3ZU5CGetwVNV+NMfIfTgHBU/U/WHFei9IrjrSmKnK8PlRsgrjDGjcOInkewPVEKHnDaT3A88Df2gTznMGsjAaFMXOVRHD2VqqwpS8PETRU8U+s7chz7Aor7/KFzUZ/4z0P9O1v+6mm3kt34ZiTzYrAl/yWA8En3pCu76tSSiYEd2Kj0Go6c+7J/H+auQaTAy/ReFRhiy/0OEztZlRltidrRFR2RZRk4DW57UwtKpBpKzW1hiQTBBsp6tONjKduVFkOw3tti02pZZUNFWpbQmBoTZnoyW9nNGVcvMr+pul+zKtxphGRakP5A41Mj2FVS29anNbW9BuO1Ma2bb8qIIjCR2gVlWNTzTXAXVbBnnpXFeANlCYYnLSlwhti+7vq1JaW4prixrWOGgVQvLsf3Z1S2JhDMutYWbn70ZjW1zbhT7G9majBirEp5iMRhpQnZDi02t+/985oXZ7oymtqsw0FJzGltcdpTViEyysKJq9lNaTasUlmJVQ1wWl9zO4rKq2J6chvRXjYKouq1Oq2MpBVWtVVSiVYkAPGWFGfyO/qguBRwOPQvbwX+ocG+G3wognnwDLvLxBY9egh2DrViKvm9Z1uIrbqEw6SubVcZCAiLc6SrpcvD0HUXDOhLF227AFmkj/56Lj9V++cXrOLcniUocdv4lY6wmBlx5OUkONnG4P3AVoAKPOLIIX7wSzJE7291DPD4imH6+4Xz9JfbF7DsNvzX/a7PJioUUlCPAZhN41x9QbGVetfHjy/i9Cd7b4oPdj42UlRy9dqc7SCchu6rYm7b1hz1tsZ+2+IIGyHUm81iHvC9Fnqcy13xUGYwv7AbvLmJEAH6wG/t1xa4Yn6559sOP/sB5i7DHDOZwKjFQIf53kfj8D3/lqsNukfxvfSliIloBQQLE7yEpW4tIYhOAJUllowo42lbfKNR9XPtkaFqjUPetGgKzAOOOENr2kdppf3mSbs+JL/Eg0rb417b2i0fxpSszmpPWmo/ayPkLjZqjZKC2mpeO+eao+agKUaJ25G+d5+tf52hb5xwLiQffuT6Zil/1q7VIvEp+kr0/bxpH5JO1//n+5K83kearpE9z1hzUt9aak/rSMTkvkbYlE42lNuJTY2i/eNCY4k+k/jWWjvnk7rNyna/9Oq79vvPUh/Th401rtfX1I97URjxpXP0ujXy68JHaa54+fapf9aU+tC3S+DrHf+465puPDy8aU791XP1o0X7NQXwKazpfMtP52qc5HIkz/ZYexJP68PH4ZxBJkns88SlexLNk4dOzeJSufHorD9KYPryJNLYWjSuetPh4khy1qL0PK+LfH09qL5JepB/xrX2aY1nMwYf344HEi48kD5Hm6puzqLz09lskvZTl2OpLNiJb8delZOBv48KEjvkwITkIO0falPb7t9FxLT7MS57q24c9fzyW1p/GFB/iUeeqnfgU+XyZ71z1qf58+vONrfO1yBbU3ofxsiaNq/HFn8YQnn3bIvHgP1eff5Rs1Mb/t+arxff7yFxAv/9b8smqG5lxJBmtH/2Pf/prAiXKZR5BO+SQQw455JBDDh3P5CR0R6ED40norvBk0w455JBDDjnkkEPHM/kSuh4bSehau3f56H87odMbAnPjvRsOOeSQQw455JBDJwBFdTAL1L3g/6f/7YTOIYcccsghhxxy6G9Av0roHHLIIYcccsghhxw6MSmwZ8+e3p8OOeSQQw455JBDDp1o1KhRI/s/GAw3IGxE9FAAAAAASUVORK5CYII=

    For the two values in the credit card field if we added two credit card columns we would have two repeating groups of columns which violates the 1NF (or does that violate the 2NF)?  So we create another table with credit card info:

    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

    My questions are these:

    1. When we break out the address info, is this an example of atomizing the data?
    2.  When we break out the 2 credit card numbers, is this an example of atomizing the data?

    In either case we are breaking things out to a more granular level so by that account, I would say yes to both questions.  On the other hand, one situation results in a new table being created, and the other does not.  So by that account I would say only one of those situations counts as atomizing the data.

    It depends. It might be safer to say you're decomposing the data.
    Atomic values is an area that is debated due to some differences in how it's defined, interpreted. This is an interesting read on some of the theoretical to practical views:
    What Is the Actual Definition of First Normal Form (1NF)?

    Sue

    Thank you for the link.  After viewing various videos and reading various websites, it seems that there is conflicting or ambiguous information on the definitions of each normal form.  What is the governing body that establishes the rules of each normal form, i.e. what is the definitive source for defining normal forms?

  • michael.leach2015 - Monday, February 4, 2019 10:50 PM

    Sue_H - Monday, February 4, 2019 9:29 PM

    michael.leach2015 - Monday, February 4, 2019 7:25 PM

    Suppose we have the following table.  We have everything for the address packed into one cell.  Also, we have two credit cards packed into one cell.

    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

    To solve the problem with the address being packed into one cell, we can break things out by creating a new column for each element:

    data:image/png;base64,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

    For the two values in the credit card field if we added two credit card columns we would have two repeating groups of columns which violates the 1NF (or does that violate the 2NF)?  So we create another table with credit card info:

    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

    My questions are these:

    1. When we break out the address info, is this an example of atomizing the data?
    2.  When we break out the 2 credit card numbers, is this an example of atomizing the data?

    In either case we are breaking things out to a more granular level so by that account, I would say yes to both questions.  On the other hand, one situation results in a new table being created, and the other does not.  So by that account I would say only one of those situations counts as atomizing the data.

    It depends. It might be safer to say you're decomposing the data.
    Atomic values is an area that is debated due to some differences in how it's defined, interpreted. This is an interesting read on some of the theoretical to practical views:
    What Is the Actual Definition of First Normal Form (1NF)?

    Sue

    Thank you for the link.  After viewing various videos and reading various websites, it seems that there is conflicting or ambiguous information on the definitions of each normal form.  What is the governing body that establishes the rules of each normal form, i.e. what is the definitive source for defining normal forms?

    The basics of the different norm forms are usually the same. In your case, Not having repeating groups, having a primary key, single values are generally agreed upon parts of the definition. Your example having two credit card numbers is probably a "less debatable" one to break down - you have multiple credit card numbers. In terms of addresses, that can vary depending on to what degree you break things down. It's only when you get towards the more theoretical areas where things start being debated.
    Atomizing data would be one where things can be debated. That's why I would call it decomposing, just to avoid the debates. Not that the debates are all bad - we can all learn things from debates. And sometimes the best way to understand our own point of view is to understand the opposing points of view. At other times, all the debating can keep things from moving forward or from going anywhere. Or situations where whoever talks the most or the loudest is the one who is heard - which doesn't make that view correct.

    Sue

  • michael.leach2015 - Monday, February 4, 2019 10:50 PM

    Sue_H - Monday, February 4, 2019 9:29 PM

    michael.leach2015 - Monday, February 4, 2019 7:25 PM

    Suppose we have the following table.  We have everything for the address packed into one cell.  Also, we have two credit cards packed into one cell.

    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

    To solve the problem with the address being packed into one cell, we can break things out by creating a new column for each element:

    data:image/png;base64,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

    For the two values in the credit card field if we added two credit card columns we would have two repeating groups of columns which violates the 1NF (or does that violate the 2NF)?  So we create another table with credit card info:

    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

    My questions are these:

    1. When we break out the address info, is this an example of atomizing the data?
    2.  When we break out the 2 credit card numbers, is this an example of atomizing the data?

    In either case we are breaking things out to a more granular level so by that account, I would say yes to both questions.  On the other hand, one situation results in a new table being created, and the other does not.  So by that account I would say only one of those situations counts as atomizing the data.

    It depends. It might be safer to say you're decomposing the data.
    Atomic values is an area that is debated due to some differences in how it's defined, interpreted. This is an interesting read on some of the theoretical to practical views:
    What Is the Actual Definition of First Normal Form (1NF)?

    Sue

    Thank you for the link.  After viewing various videos and reading various websites, it seems that there is conflicting or ambiguous information on the definitions of each normal form.  What is the governing body that establishes the rules of each normal form, i.e. what is the definitive source for defining normal forms?

    What Sue_H said is pretty spot on IMHO -

    "The basics of the different norm forms are usually the same. In your case, Not having repeating groups, having a primary key, single values are generally agreed upon parts of the definition. "


    I don't normally recommend Wikipedia pages but I think the Database Normalization page and Wiki about the Relational Model are pretty spot-on. This Geeks for Geeks page is good too. 

    Note, too, a common violation of Normal Form is when people create IDs that look like this: AB-123555F. The AB represents something like a category, 1235555 is a unique number and F represents the 6th version of that Id. In this case AB-123555F is not atomic.

    "I cant stress enough the importance of switching from a sequential files mindset to set-based thinking. After you make the switch, you can spend your time tuning and optimizing your queries instead of maintaining lengthy, poor-performing code."

    -- Itzik Ben-Gan 2001

  • michael.leach2015 - Monday, February 4, 2019 7:25 PM

    >> Suppose we have the following table. We have everything for the address packed into one cell [sic]. Also, we have two credit cards packed into one cell [sic].<<

    Please follow basic netiquette and post DDL instead of pictures. We get very very tired of transcribing from colored printouts into the DDL you should've done for us. Does your boss make you program from drawings on the back of cocktail napkins?

    >> 1. When we break out the address info, is this an example of atomizing the data? <<
    I never heard the term "atomize" in RDBMS. Did you mean normalize?

    >> 2. When we break out the 2 credit card numbers, is this an example of atomizing the data? <<

    Let's get some basic definitions. To be "atomic", a data element must have no meaningful decomposition. For example, splitting out a year, month and day from a date destroys its atomicity. This is why those three sub-elements are called "fields" in the SQL standards, as opposed to columns or attributes. In the relational database model, a data element has to be scalar. That means it's measured on a scale and has a single dimension (if you want to really get into measurement theory, it is mathematical and boring, but I mention it in my books).

    Scalar and atomic are different. The pair (longitude, latitude) is atomic; either one of the two elements by itself has destroyed information about the location. But both of them are scalar, measured on a ratio scale.

    In the case of your credit card numbers, they are distinct entities. They are not values of one entity. They should not be in the same row but attached to the customer or the account via a REFERENCES clause to a second table.

    Please post DDL and follow ANSI/ISO standards when asking for help. 

  • Atomicity can be very dependent on the purpose of the database.  In your address example, normally the dwelling number and street address are safely left together.  But I had one database where the dwelling numbers where separate.  This allowed for easy querying of number of houses on a given street. That was a specialized database, however, but the point remains.  Normalizing doesn't take place in a vacuum.  You have got to have data to review and you have to know the purposes for which the users need the data.

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