 |
The Seven Conundrums
E. Phillips Oppenheim |
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The seven curses of London
James Greenwood |
 |
The Seven Darlings
Gouverneur Morris |
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The Seven Dials mystery
Agatha Christie |
![The Seven Follies of Science [2nd ed.] / A popular account of the most famous scientific impossibilities and the attempts which have been made to solve them. To which is added a small budget of interesting paradoxes, illusions, and marvels](data:image/png;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQH/2wBDAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQH/wAARCABkAEYDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD4Z+I37ePx38MaXbaZpn7cn7Xlv8SNQ+K+r/DxfCvif9u7xwknhywk1i3m8Ma746tZ/H3hLVtC06fwTf6frmt6xbWN3Y2murdeG5bTTrlpF0/f1X9vTx38O/Ffi/wF8Rf2/v2o9b8X+CvifqvgTUdQ8P8A7X/7S8PgSTw94b8Rx6feeLrW70Lxr4vm1iXVdD+0fZdITX9EWz1+2H9qavp9pqF7beEP1f0r9m34b6JoWseL5/2GvhV4m8YQfAnQ/E1/aT/sV+Bteeb4hj4u+KPAnjbQbbw5b/D7RfB8uvaLoPhfwVfabpek2uh6jq3h7WtZ+IWlNq+houn3fb/Hb9kvwVe+H18W/DP9gn9mmHW7nwt4r1jTfD8n7H/wf8R69rVpaeAby+1a18UjWPhOdM0T4i+HfE2t6bq/wotLS10X/hY2p6Pc+EvG2iXM73eh+Hv5DzX6RHDtCvhuH8fmOHjUxmNxuHWcQ8T8uymNPG5fhMLj50oqpg51Vl0o4tRoVuWpGKoV/wC1pYTD4XF1IePhc8lVwVbMKORZ9N0YUa08CsjeKxM8PVniKPPCFLEqmq0Pq85SpTkp1XPD08GsRXxFCE/z38CftFfFjxhodj4gb9sb9rK0hudX8QM83hv47ftc/Fzw/c+HH8Vaj4X8AX1p4r+Hfx21VbK/8TR6NqGs31hpmk/ECy0VUubXV9b0yKCGaTuV8aftdRQs0n7XH7TDaYmoSyNqN/L/AMFP7y/ayIXybNLe1+IKfb0CRSH7fpenXKPdyzQSYEUMUn2TqH7L/h7RvGfiTRfBP7NnwZ0fRbD4mfsVabbr4e/Yt+AllDeeEvjHry6f8briW4T4ONLc2XgLRmNxrupW91HceERFFdaxqGk2iXFrL0Xwx+HniHW9Z+Gei+IPh74Y0/QPFOg+IpL6LxF+zH4DbQrS50r9rKx+HXhjQbXU4PhdZx+Gr28+Cd1d+IxZazPLJfWdnca5a21hHKus6Z+M1vH3G16GJzLLPFnF5fg51cLWeHqywOZ1MBgs1yFcWYSnTlWyiti3LDZXiJ0Z1KzxLjXo0cNXqOrh61Q+uhLETSX+r2N9opVaaVXC4WDnUw2PWXVJJwx0qfJOpHnp+5Fypt1YwSnCMfhm1+OXxP8ADtn5vj/48ftv6pZsNL3+J/DGo/tz/D6w0uzu9c0vw/qXiGfTPjv4vTUPE2h6RP4g0a/1iPwur3Oj6VK17v1H7TaRP8f+Mv8Agor4hg+JnhL4c6Z+2P8AtaadqPjHxb4Z8K63J4b+MPxI1X4f/CWw1TxFZaTdazqXjvUfG3h7W/GevQ6CBrOsW9tZ6B4f8O63f6hZzvdW+iNpk/62eLfhL9m8PeKrkfs6+CNdfRviz+1r4Y1/WvEX7GXwlnutc+FXwh0XS9X+HOr6iF+C1npkvh7xbqCx6hp3iWzsLTSfFfiPVjZafd3flWWnWnH6B+w38M/idb+EYfF37G/wZ8GeJ9R+Hvx08QeJfAWi/sl/DTwPo1/47+HnxK8VaP4a+HumfE6P4XyXWktrEdl4Uk0Hxa3iSy0nxX8Ppr6aybWdb1CfWpPoeGPHLLchlHiLivjbOc+y+WJzONSrU4rwmBpSWTUc2xMpyyyll0aNHBV4ZPWft6P9nYf/AJFjzDG5dhsyxdHHebX4jqVakcqpcNYiljY0sFJuGX4eVNLH1qFNezrxxUZ161J4lQcGsRWqfv44WjiKtCi6Xx9+zl8eP2iPjD4T8T+MtI/ai/a88U6Dolz8QLXQvEWj/twfEWD/AIWDfeFUuX0Cz8PeDbJdQ1Xw6dY+xyXfiG613U9YtfCehy2urXUN/HcpCnhXwY/4KAftC/Enx0fC3iv45/tp+HrbTvhB4q+IetaTcftQ/GNPFLat4J8PQXWumxg0+11XUk0S88Qx30Wi6U3hO/15dC+yF7nU76Z7qP8AZGX9mr4KfEb4ofs3a037IHgzwvbeN9Qufhj4/wDGOpfslaL4W8YeArP4ffDfx74utdX8LXUng6DTfhv4W1nxBb+APAWjeKdW0GXUhp2vSeGdA8S6T4j8OS3kGX44/Yt8G2q/E24i/Yr+D3xJ+I9/8RfiyPDXxF1D4EfDnxSvinQZbf4seJ/h9B4gm+JvgJ9eh8V6fqOreDvDer+Lbi/1XwL4pg8O+FLmz8YMbrxLoEX32H+l1wbica8qnGOU5tjcvhmVPB4rirLaeHwFOOZ5jk+Lks5xTwWBxE6WMynHTqYWFOnjoUI4XErA/VK86tHycxzaeX4F4/8AsXN8dgaVWjhadfA5PGvi8ZWxMcLOmqWX0Z1MVCkqeLwr+t1pqjzTrU+f21KDl+ZPjz9rf41aNPYN4P8AiB/wUd8W2t14t+Jvh42p/bW8Y+GfEcVl4H0/4US2era1bXXww8baPo1zeaj4317T7rQItQubmKTS4JINQuVgv0iK/W79nj9iH4KfEX4v67bfGT9jX4CW3wqsvC3xLvfB8et/stfB3wklt/xffxBo/wAPdCv5P+Fe2Guw+IdB8C6VqcskFvff8I/r/hrXPDXiWSDUdcuL7Wrkr43iX6eXAXBeZyyLMFXzLF0Iyq1a+W5tlePowVbE1eTDVa085wTjicPTjGlUpqj7q5HOSqSqU6f0fD+W4ziPALM8NhMyy6lOq6ccPmWWRw1ZunCi51YU/Z126E5OTpz5/eamopxUZy/SSb4qz2wujNcRxm0ihmYXPhC70kT+fq1po8MVs+veMNLiuHe4uJrnfG5t107Tr+8adY4UEuNqPxD0jxF4Tvb3xV4r0zwDoTatYaWbnxLp974Xurq9a1TW4INP1HSfiLHMjzxWt7bJ9mvba+lmsLxrH5VtLt22/wARPgtqOpG21Pw/pulal/ZcoCa/4QsUuv7Kt3mnnWUQQX1xBpUMrzSPcXSxaQJ5youTdXAjk7RfD/gLxboeoaf4TudB0+2ubzT7i+1HwXZeELqdbqwKfZ1uo7vSNa0zzxbRmzDXunyXVtaPIls9s6q6f4k8Y+HHEnhfjcFS4+8LPEfw2xf13C1MPnPEfDuKyulCPtqTdbA47FZXWwWJlT9nXnTrYOhjJcyUYU5ThzH7zlWfYHiKlUnkmf5DntFU6katDL8bhcVJ+6lyVYUqqnBtzhzxqSpaSTulKz8nuL34crY2twvxV8Pmz0iKaxiurGX4m3MZQa4Y7qG5nsPifMupv/b3iqzsJ1vzeMLnV/D2lONsmh21ZM0fwztrC81TU/iPpsulabaXOpzxahZ/FpNH07T7fTT4o+12+jH4iR6ZbWdtoUEmsadcQaftTRba5urGQ2EFw6+uWPwjg06a7ltPHHi6JbxsTQjTPh0kTwG5ivPssph8BRS3MKXEW+2NzLNNYNI7afLaSBJEyrv4F2N8+uQ3PjbxT/ZWt3V5fT6VFZeDni+16rbSWWrSXMuo+FtS+1/bdPdNMCMkSRafEsMguJC058ihxPw9HEONbjviL2LrOvKrT9nGrNTqU5Tgl/qdzwxD569aVX2s6VSXO5KM+VVuxYLE8qby2hzKy5ZcrhokoJcuJekdVaySTSirarhbi7+Hl7od3P8A8LU0iTR9Eku9Zur9Yvizdz2dvr02n6VLeyalH8Tftx0OW9stPtbIPNLodrqhj+yJFf3LGT1TVfHVzoWo6bpeo67p8t5qVjpmqQiDwHqtv9nsNWu7q0ivNShvvHEN5pdtZyWsjajLfW0C2akJIPtHmQxuj+EdglvbwS+L/FVzLaXUdza30tr4GW8gSNZv9CU2vguC2kspZXguJ457aSaeews/NmaFJIpe1/4Q/wANzWthFf6HpWtTaZpNposGoaxpWmX19Jp9lEYoopZ3s1XYxaWWSCGOG2Es8zRwRiQrXjZ5xJwpUhg1WzLOs/o0KmM/c144Kbw8cRGhNVKFStkWWOLnXjUniXvWcoR9nB0fbYjqw2FxsHUdPD4fCSmqd5pX5/Z8yUZJ1KzSSk3FJ+6nv9mPmcnxSeNdTabV7CNdLDyS58HOxnh+1XltDJaFfiIRN9oNhPJEvyllVhgukiJK3xOmW81WyGqW/naPcLZz58D3Plz3za3baALK0cfEHzJLgXtyzuBBtigtb3zSlxbPb16WfB3hOW3S3fwp4dkt1BRYJNE014QjGZmURvbNGEJubj5Au39/LwfMbPN63d/DPw3eX11faX4YGuys1/eQ2Wk6Xca9PM7TXf22+McKzweZLcTz/wBparPbWiy3Ms015EZXcxwzh8u4zzvCcO8IcCcVcUZ/mNb2WXZJkWXU81zLF1L4dKFDBYDC18VU5kq8qjjCSoKcJNyhCUiMxxtXJ8HWzHN81yvLcBho8+JxuPr0sJhqMVvKrWrunShd2S5pLmaSjqcvafEnxFd6Qmsx+GPFr28sOhzwwxfC3ULma4TXYNXnQ2jWHj69trtdMXSNmry21xJb2j6togjmnXUFZCub0X47/s9eFnuLa11rwr4IurqOGe5sLO20xZp4lkuFtpLk+DzqtuyJIbtbf7ROPnN15IOZSSv03MfALxkwOPxeGf0X/GiUaVblhz+H3FqlGKhSTjzYTI8Zh6qU1Jxq0sTVhUTUk0rRPDw/HHDGIoUq0OOeFKkZx5ozp51lDi4uXNF+9XjK/Ly3TimrO6vv8PeOHuPiB4HSG2Oo6TFb63pmoi3neXSZNSsYZZxoSwahayfa9Gi16O80fXtF1CyjXVbUzabBALHVRM9h7Qmi6PNerrFlq3imG9kUT2GrzeItY1S9tbe4PnZtofEtzrVpaS5feHWzS4tZCHtpbeZVdfFrbS9R1O31x9K1jxLAfEc0kFvftrKTX9pCunTWkX9nTg6TBo9udQvrq/SHR4LYaPoSx6XY2MF8kGqHwbw54O+J+q6zYeJpdV+FOl/DK28Yaro954KuPh78MfDOoadpugeIbrTY/Bsmrw+C9Q1LULy50nTkgttd8Palp11dESzwWVm/lM3/AFnUaWZY/IsFHinKcszHHY7BRwmdYXLeXH5JWq05zhWdD+0YUp1cDXp1I1lTq06kqSk6c3VVKVef+ZNDDZdRxWOwuU5zLK8Jl2ZYvF4Ctm6r4PMqeHxdLDulh8RDBwxFsbRq4SvQ+OMa0lGUXTnWhh4/pBp/jbx3oSJFaeOJNahiO4WviWxgvLy5Y4IN7rixvOEzgeVY2FqrQjYgjuHkvK+ctU/4KTL4E8e+Pfhh4x0T4da78Trax1rXPhr8M9G8ReIfB2ra7oeiynTtMg1fxZruj+ItBk8UfEfVI7mXwV4esLG1uLfTE0ubVJZBr1nPH5noPwq1Cb4o6zqFpp1paaHfaxE3hzT9NstS1OzstNvEnhn0ia21/S2WLUQJ7dLO7mnklsEtjqSm2unglr3PwVoPwo8YaVpviuz0rw/rmtQ2t3pMWpxG2N/p2mwyXFxBoMdxpxaeK3ttPu7aZrQaVHGrTuXuGDAP/KviX9Bj6NXijXw0cb4XcGcJZ1iq+IzDE1eHMspcP4zOMBl9bDrFe0hw7WyapGlLHV8rnjsdhHSzCrh6s8HHMcPHHYjn/RMj8c+MOC6eIqVM8znizK6VLA4eM61WvUpZbjcdSr18NSqVswhi0ubD4XGUY0qjUYVKaqRo1I0qbfouq/tj2t5d6Ha6NpD+H7bW9HstWkvNbtlZ9MjuoYZntru9kmSCHUraadLCa2sND8R2y3SSpJfwDzZbLyz4xftD6lY6b4ZudC8X6/e3+pT65Jqj2up3ehW9nZadpqi08qHRLiNLe/l1HVLK6srqeze3e10i/F1olx5rywYvivwHo+nxDU/C62sUjShbKxjEMJvL9ZiLeCxk0pzBqk6hDax28RvWhiV0uI4pDO1eP6hpWm+NIoGa5ubae4tIU+w6rYxNFpt1PHHaX8T2Bt4tStLyC6tbWDVbG5uruI3kQtzZW9yksz/S8CfRD+jn4WU44bhLwb4DpYmEY8mZZ9k9Pi/PJq8VVnDPeK6mcZnRVa7jVoYavQw7UnGFCEOWEeDG+LfFvFlWhjcz4m4lngf30cVhMFjVlWCi5QnHDwlgcoo4KlU9lOcakK9SpzSVHmqVHJSb+nY/ih4qGkx3fiy58faXpFlqWjx6vNrNt4jn0q80W/uY7Ca6m1u5a78MX+npFKdauZGjhuI9NsZ5Li0tZmKR9PrH9hLa+GtOtfDFj4m0HWPEUFv4zgvrm0tbXStClh1L7BqUWgLp/wDZGoy3Pi9dAsLqwMOmXE+i3Ou6g13enTJ9L1H5sg+K2uXvwtsvCXi7WTeaF4GttRv/ALNrVxLePbaVfafaR2+mvGZp4LmzURT2+kWtrbyiSK+ls9Ne40+S1tovLfhz8fbnwfdanJ4k0y88WfDbUdMsdNaz0+W4u/E3hDTNOgksoHUy3F3qHiKEK9xc6leLeXOu2+ov9rxdIl3exfpPhzkmA4Vy7FYepwRwBwHicbmudUqWA8P8qwWX4GvlGFzLE0Mnx+YPC5dl3Pi8ywNPC4zGUVh1HAVcS8Jeo8PWrnzefZTmue4jE4nL834j4kjldDA1albP8Zia9WWMxWEw1TE4TL/a158rwFeWIeF56z+tRpQlzS9rQp1vpPxp8Ko4BYL4Rsv+JbbRR2NvYCWOGOC0gRxarDNcSKQbVQbW5gllaV3EV0skvnzQ2JV3SPiV4g1nw/b3/wALNP8ADfxu03UbhLvTJ38Q6Fo1zaaSkLedNq8Os3lnHFqKS3FhEq2T3VtdpcTXkD2qtJYWhX6LLDYabU4SxSjJRkvq8XKlqo6wlCE4NPR3jJxvaztZnw0Pr8FKGLlgliIVKkKv1zE0sPiXOE3GXtaWIxNCtCaacZqpTjNS5lJKSaj8MaPda/pV7q9rY3HjrQb7TLS1tdL0HVdE1DS4dSEuo63psek2UzWVte3uq6lJYXLaVZX73Oo3sFtpt/fQz2d1bX83sXw08Y+HzZX+t3Ojal4Yu9Eu4dE1OS01DRE8U6hquqa3/wAIvo2h6tJBfyx2Gi6fqN5a/wBoWUdtpv2TUVmhtv7QuoNVku/iG5sPi3+z/wCPrWH4R/B2/wDE/gDWv+Eilnt/GXjSa+u/E3ja3i8SsLi60zV72z+w3WjahrlgL+fRYLXUVh1HQtJcbIZbnTvqTw748vbvVdQubn4F+P8Awf8AFDxPq2lXP9mLdWPiHwy82mXNnrEtwdf0vVdJ1TTBc2XhqxvPEq350Cd2tnlhuTLbrct/IGY43MvCOVSrw1xhlvEGS4LDLFxwf+seU1PbfUaEHj4YnKY4xzwk5zo1518bhqNeVDnTqYmT9pSX+m2IzPgjxuyTMZcc8GV+FuLq2GzGlz1uH8bhcdSqJVquWKhnPsH9Y9nN0KMMszGrhXOUanLgabUKr+pfhb8UPh/N8T/A3h648f8AhO/XUfEXkWczarpOmQxNavt8rUbq1WXQru8kknt/s2iWdwJrbYHubx7izG7rfFeo2mgx+CrazjivptT+APwY1JrS0isDI7W0HjDS7rULqd5EFnbQT2rC4vptL1yKG4Ma29pb6q9l9r+H9A+G+sz6fr8d1p3gyLw14f1O007UdA8O63oVwsuvaBP4k8R3tvbeLNS/ZxtvF2neHUg8IX1peWFpfeIdY1S2uV0m08UGG4l2++614F+KvjDwva2R+GnhO5hfSdJ8YS6pYalqNroKeH7Gz8SwwR+IPFFx4ksfHWolbfxRqIudMh8E62v+h2Vzc30l0DHL87l/04Ms/tGvSz7hzB08JgK1Smq2X58oOhTrUaLwlCv/AGlSxKq4+qqnM3DGTw6dKnGnUrOq6dH8Sh9GaMMnzDA4DOcdCrmNXB4rFVMblVOvFVcPiIucY08r+p+woTpUpKMeWnNSk5uzvOXXah8QPAnhBDd+MvHvhm01eQRNJHf6tbrc21pbqkYgksLm5k1O5h0+UyGLXNansPE9pMx8mGztW+wyc14q1fT/ABLaS6/4SFjqFxc6RbatZ3EsqWdxql/BL9sh/tiG+h08tp17ZLaSaTqqzWE+sySQvfafO9neve+PP8LHuNQ1aLQ/C/gLTfFGqXmoxXOkR33i3xJpHiy80jxAp1oQXfjXwJ4P1DRbiRtPu7DQ/Ell4ikl0pJbuPRNdg06aSI+UwfFK/8Ahpp2k2Hjf4PfGjWxe6PpdxFN4bsL3xZZeFbq7W8tbLRNMvnvtUtZlvbG3HijS5INdvraz0rWPDg0m7W+lXS9N/S/Dz6UGT8bZnjcBX4br4SUKcKuDw+FxuFrZhNVKdSU6mJp5hiMDCdOEk6dPEYOdam6sHTko1J08PH5/M/o1Y3LYUZYHiCjGcLPE4zN8LisPlcKFOVN+zpwyjAZli4L2qcZRxFGMFFxqOUIKpiJfSa6Rp2NfvVufCUWpalJ/Z+nxeIYb7zfD2lT62pvoL2wTVdFN3pnifT/ALU39k3Vtpurk3mkaRY6Pc2Nvb61q3EaT8ExeXguLTVdAsb2/llW00azu9c1CLUYLVbaS4vLK1Hhwa5BvSOeGDT30t7wOZ57nUE8y3Z/C9P/AGoPBuma1Zf8JB8K/jV4eYx3trbJdeG9BjvLe6X+07k2wis9S0aOGWXT9PmnNjp+nalfTTXeyU3ZuIzPDq/7bn7NqWOoeHZNF+LaX8l5othdaZLoukx+Jby7u7e31B7ayg0/WdHuJLu7lvI7NbKNYdXvLvdaxRXOkafcufu+KOJeIs3ybFVeF8nw2VY7DUnXwGLzilXr5fUnGUYuGKr4WliY6JylOjha0JVY0qdCeMwuHtVo8WV8FYThbMMPhcx4llmscXWpYLG4bKJ0afsVUjyU/ZYXF1cPja13GLgsTh6VTmq16kMNOvVnKt0theXPhj4na9oXwj8S+J/DPj620e4HiXSIPD1jqljrOn22oWFlqniPTNM1XT7zTL6L+2YLC1u/Fsdhpt1q5mszay6lYyNcRFeY6d+1Ckt7e3Xwx+Ed3eB1hjuPFHj7XLi01nULRUUrZLJd67r2tXNvb3fnDMmrS6LFeRXqaSbhzeG1K8Hh3xHhDKMIuLMywtDiG1X+1KXD+Py7BZTHEe2kmsLhsw4ieNpxUUlL6xyzlJOSXJKMn9TivCriTE1IVcu4KWb4GVKisLjs/wCG8Xjsyq0VCCiquJoZVClOELuNJU+ZRhaPO3t+lvw0+Euj/wDCNW2qanrniTXtU8L3Hie98N3uqvaa2lze6zfeNvEupaprul+LLbxPp11Nd6nYm8VNNstGitLl7d7W2iewt5pL/wAZoh4R8UPFb6xqwOna/Z6fpVt56aPb6r5XirSdPudIktPDq+HtLu5rvQ5tZuZbNbNrdobOd7mxlsluEfzjwLo3ijXPDl94q8QfDjVvDqWHhaPRvCra5Yw+O9M0y8bV9OvLnw9qXibTfDui6DNoRg1PxJY6rNaaWLTUmsrXHioNPpVul7Rri1urLXtQ1jwt4m1r4hatp/iOPTfFOqnXPCej6Y17JLb6bbaBa6D8O9f0f+xn1CGPWJTd+I7DVJplnuL2GwuV0+CP+DvEXw043w/GWb5tPMMPneDj9cwuY5Jgq/D+IxGDlmk8LOnFSWY0408NTlWxOIzCdH/aqVaviFChKvLmX9K5XxPk2bSw+HyDJMXThi1GeFrTp4+P1uOHoJVJxjXpe1rVoxw7hTpxnWjXjC6rqMOUhtPCfiC3f4jaddfEvwl9gtfE1tDq8lj8NtflvNR8WeJD8QvBOoaN4aXVPiZYG30zw7rN1r13HLcPqf2zQ4LaKSe1bS7641L6kstQ8U6f4f1DTbLSNZubG2+DtzDDLF4h8Knz7Cxjv7HUcLqPhf7buSa3s/KkuJfPUTSb5Z33SV8reENCi0PxPBruraf4lvtCHizVtdu/+Eg1P4g6emoT6bNq0sCxeITbXOheKtek8TzWmtXurrqDiMpr2m+H9K8PeGdefwdp3vX/AAn+tQ+Hp9QtvDmm+HdAtfAGr+D9PMmqXetXmoWVsbmPWp/7O1lPDepx6qLu0kbTdMX7Tvhgkt7eaRDA6/zxmvh1n2Lo51SyrA1s0xWHzWMITrYXB5Vga1bA5hHLqrUqM8FiMViK39n18bCpV9pSlhsXRjgpOhGEp/aYWth4Rgq1PF4eU6E44iEIYnEVVOdOlUgpwjSqqGtdU+VKLU43lFTOatZvCeo+JLp4YPEcHi7wZd+LPD13He65YPpKX+k6iRrRvBF4YsE1Iw3utFcaTe2sQkaHy5I7QLM/5Tf8FOv2lZ/2bPC3wY0zwwZYNTf4p/BrxJf28OpWNude8FfDvwT4b1W78OTxwX91fRDU3PhKSaaaBYbu7S7itI5LaBo3/QW08W2MGreKvE1no3jPVtQ8S674r1+/s/D/AIb1XVtNs9Y8XR6Re31pbzDRNP1aCx06ZEkso9a0ldSJuHYG6t4/Nl/Lz/gp3+zJd/tHfE7wrq9hqN9Y2XgjRtP0zWGtX1a+sNO1uOx0/Sb3STbx+AJvKuP7O0nRdTmuDq8YEuozaLc6f9qsrprX9c8BMrrZb4h4bB8Q4DM4YSpkGNqe1zONWpGlmWAr4DnwPNVk40MNGeMqVKSmpRdaUaUZurJX/NPEfjX/AFZ4azHG4DF4mjjKWIwmBq1MNg8ZXq4KniJVfbVp08HhcRV+Kh7CU3TcV7ROpalzWr/CD4u3Pxp+DHw6+KOvyeM4/EvwX+FGu+JPF2ux3OlTt8RNTvPiP8Efh7qfh1bB7rxUi2ctr410fxHrDa94Uvv7YvNDeKHRbS7a31i080+AP7Rvw28c/En9p+1vfA8vhSw0jx7qOveHNU0qx8JTan4b+HkXhrTvBd3p2v3N7/ad9L4div8Aw1uupLSS8s7fWPEst5Lb2kIS5i7v4S/DnWPgZ4A1/wAB2Wja81re/CSHw/GviSDxLapq3ijxL8afhP4/g1GSN/AzTaFo+paV4M16aLURFeW2pXRsdNsYZZlgvJ/k/wAEfsTnwt4t8b6n4muPijpMGu3B1K8vPCev+FtF01reXxhYeJl07/hI/HHw2ERstOn0zTdOuZIrFLjVLu3v9LuoZ9Kvrawi/wBFc7zTgjOOE+EMglF4enlOGxmErywcJYerVjjc1r5nJydBVauMqSzDF4yvho46niKODwmK9lhaVLCVKmFX8+8MeJXEOD4izHiF4jHZjXzCWCxuK+uZLxBjITqZfktPhzCVKSnl8qeWU62AwuXvF1aEsDVxdeksdipyxdOOIf6I+CvH/wAJNWupL3w8+o+Kba90u1uY7zQPD3gbXLy2gzG0MOsW3hfwxqk+nTTrMLm1S70p43t3Df2pBcmazuCvl/Rf2TtK0v4eeHdQ1vUvi14hsdPub3wponiPRPCH7NvxT099NsdS1q/g0WO21D4Zax4w0M6fPdXlyTq32O2vZL6a4S0tJJUs7cr4Opwl4e4icprNY2UnC1enm7rLkdrVfY5aqcaiWk4wSipJ20dz96wfjrxFhsNRjOFKg6lOnXUKzwmCbVanTm5woY/GUsV7KcnKdOdSL54O8ZSjqfWmlfE/446XeS23hf4o6xZarBawytYa9pXhfx3PFbGyfU7ex0aTx3aeNbvToUglWGC0gaOaBrqG7023u7aA2s3a+EPGnxG1nxNceKfFnjG18eaarW9nqF14p1DVNUmksbu0gkt9b0LRItHg07QtJsNQ1Sa7EumDw8L2z0aOPSotPsdQAjxY9d8I3UkGgeIYbbwrq+peFZI9T8TGxsymnGy0qFvDlxIlvcv4j+1XOn2t6NRt7TUFCXUuktE09gZI7fmbS18Haxqmj6Np09p576jHp8dxY6Vp1lDr2nWGnAx3y3lxruly6VBHb6XDqt3a32nXy6XptlGJLXyDcLffC4jI8ZmM8bjMNHL4VqOJqYWapZVQyt8uGq4atWdeVXD4THtQoKPsoyxHsKkqleFONT6vCtU/EeH+MJ5Rn3D2Go4vM6rVfL62ApYriPNMxnWnjakKWEoUKVLHV8DXhXc3hpYKNDljFUJ1oL63UpU/s9LrxPbW+m2niTV9PudKGo31jZ6fFf8Aj2IvYaxqthNrPnPJqPieK6i1G6XT7mOw1CW10tRHc212QlzcyWebb+KtRsbJYNNtfBMa6dDpljDc6fbeKtMsrWK/t9eaG2gtG8LTS2umWR0eLdb2k11HbHULaWdrK2Efmt8y+1zV9Nnlu/D8kkGn6rcac1n4wudNW0hjs7PUdbhuJPA3ifV7jULUrov2yNNc0+FFRXto98sn77MvdD1+PVri50fWZIbKGAJ4kuL/AMWfFWU6zLP4f1XTJLK3tpr7Urm4W2t9PvLyw1GKyhdzZeHRYyyzabFZNKyulCE/axUJzpuslDljh51Kld3S5JJudRylFy5LzxDfNzxTqH9qfXac60FhrSjCu6cXKLdeCUISnNuasor4lFSSjSUeXklJwLlz448R2UmhavpmraLZ6rpUFx4ssb+zbxda3Ory6VHfWNmdOni8OyWiaxFeQ6vbzaVqGnzxLDd2k1tePa31zCbTa54Q8XXOrap4vS9uPEuqa3f+Ib3UxrGsJpS6lqhvGuI0vvDvhzwhZy+XPKpbS9X0LVLPbPFaw/2japamPOTWtT0ZIUXxNpWt7dX0O7uPP8S/FeO9F5bwvYyWYcaTqcMOkR6xcvdajbJBOP8AhH7WC21mw16/hW9FWxuLk65b6rocsN2unpeXYt5PHnxBuNL8UapbPDdaPa6bfS6QkSxW9xdNpOpW2ueHhpN3c6tFa/box4dt49UeGyDCwrzx9DL/AGON9hKjDMqMaNHFyw7lCosJVxEnCtGk6iglBxnC69paEFLkzm8E67r1lgatWfJ7eFWg6s2rxpuquSEo1ZxsnaU1K8Y01z1OTm7Dw15UF9qUXhya2/ti3tri5m+1aT4ZWGVYWh8mC02W/wAM7lrq9e7tLS3bzLqzS9vI4JnjCSOOi0/X/HIsfE+nyWckD3dsxke58F3KGaTQ9a0nVZYLAWfxDvRLNqF5pT2FkrSGO8US6lbSzW1xZz3XkoGlRW0+lt4P02eDUIr290mwvvip8Wbr+1fEd7bM9ta20Gr6PpdrZ6tcajPaQxySappN5/p5s9IuxeajqAta2mwafeaXpd3f3mr2N+1sbi8msda+Kk06yXfC2z6avhqxsC2lXdxFZ2t5ZNYvLZo95JcXPlXt3dbY/hrCY7Dxji5VqlKOKwOKpwq0cPWnHEYHE0cdg66lhsY5+5jcLCfJ70VOkqMo1uasilmyqVFh5UMLVh7KE5KGKxWGg0qkFyuFXDU1zwbhJSTjGUW5ylCNoz6S7u/Gei2ZTRtIu9Fjhv7i3uoLbTtF0jSnvPtWoRStpNtfafYWs1tILFLw3qeJtVkuo7y3khhmgLXSFcz/AMIzD4n0ixs/EGk6T4htprq91M2Gv3fxitNPaa2S1tbK4to76e5ubW+0gXmq6bO9zHZSa7Bdw6ulvu8+K0KXssDSbhVbjOMpJp4ChVbakoybnWxsal3KMnaS93bTlssm8U7ewpUI01GPKvbKCScYySjGnhJwsoySumuZ6q6cZP8AJGbWrxka5u3mvo/Mm/0ObUtZt7YpLbRuY2fTdTsb11FxO9yHe7aZnWOCSWSxRbStvwh4y17wrqiazoeo6vZ6hv1pDOvijxgxNjrEzXselkN4iP8AoWkBLa001v8Aj9ktbO3OsXmrXQluZSiv63+o4J07vB4Vv2UtXh6Tf8N9eQ/iyjTp0cRTqUacKVSElKFSnCMJwkrNOM4pSi09U007nUal8Z/ivPetMvxF8bwecbecxReLPETQIbKe3leOOO41OcLHffZ3jvQSzFLq4+zNbP5DwZafGD4tXF2l23xL8ZqzM7+VHrEqxZSN4owflMz7Y3UHzJnMrwwzTmWdPNJRWNTAYFU6TWCwibim2sNRu+ur5LvXXXqegszzJqP/AAoY7r/zF1/5kv8An52MS6/aU+NWiX/2Cy8f+JVhe6W6d21/XklYKltbm13W+qQKlqyweYyRoknnz3EolDyAr6Vqv7UfxUmt1t/7W1CO6WC20/8AtaLxv8Vlv8QW8KT3Sxt8Q20uG71GRUur1oNNih+0KPskFpCWhJRWUcBgZKm5YLCN2erw1F/nA7VmWYKmpLH41S93VYqun8cevPfovuKNz8YviXqukva3njfxpJDJLC6K/jrx1OLa401UubK9t0uvE1xGl9b36jU4bxke4h1BY7iB4/KhWPjNT/aR+Lmm3Mwj8WazcrFNDOFvfEHiq53LG0V19nkkfXxNJbySBklRpC0kEkkLP5bbQUVzYnAYFTilgsIl7KMrLDUbczjRvK3Ja7srvd2VzCjmuaOVRvMce3zJXeMxDdkrpX9psm3Zbavucq37SXxfuYvl8Xa1ZkzPK7WOv+J7WSV5SzHzZY9d82QICIo1Z9qwxwx4KwRbCiinTy/AOEW8Dg29dXhqLej0+x0svuXYHmuaJu2ZY9avbGYjv/18P//Z) 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The Seven Follies of Science [2nd ed.] / A popular account of the most famous scientific impossibilities and the attempts which have been made to solve them. To which is added a small budget of interesting paradoxes, illusions, and marvels
John Phin |
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The Seven Great Monarchies Of The Ancient Eastern World, Vol 1: Chaldaea / The History, Geography, And Antiquities Of Chaldaea, Assyria, Babylon, Media, Persia, Parthia, And Sassanian or New Persian Empire; With Maps and Illustrations.
George Rawlinson |
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The Seven Great Monarchies Of The Ancient Eastern World, Vol 2: Assyria / The History, Geography, And Antiquities Of Chaldaea, Assyria, Babylon, Media, Persia, Parthia, And Sassanian or New Persian Empire; With Maps and Illustrations.
George Rawlinson |
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The Seven Great Monarchies Of The Ancient Eastern World, Vol 3: Media / The History, Geography, And Antiquities Of Chaldaea, Assyria, Babylon, Media, Persia, Parthia, And Sassanian or New Persian Empire; With Maps and Illustrations.
George Rawlinson |
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The Seven Great Monarchies Of The Ancient Eastern World, Vol 4: Babylon / The History, Geography, And Antiquities Of Chaldaea, Assyria, Babylon, Media, Persia, Parthia, And Sassanian or New Persian Empire; With Maps and Illustrations.
George Rawlinson |
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The Seven Great Monarchies Of The Ancient Eastern World, Vol 5: Persia / The History, Geography, And Antiquities Of Chaldaea, Assyria, Babylon, Media, Persia, Parthia, And Sassanian or New Persian Empire; With Maps and Illustrations.
George Rawlinson |