Wolfram Intersection Plot
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IHL4zWcQO1m1nAvwTJ--7soneURPBW0lg7f0neXB02pa_VoM8oztFAlBdavae74hOYnSGQsVVdbNnqd9cFFnMGCCl319Y9IyEpZchD5BkZLVnyIYMZRAc6dqZ5PhG2yhcWmBCc30SRfpmj2v1uOpJF4XCN6g3embN4-5dIgAumMGHXMjdzNhiJjGiIMxvmGY9f-a0SjhyFJy8I6hAs64f_WNCOnwM1k0ZYURZ6JMytLEVdWMurWocF6Ub4g82aMDXHjOIe0lqlg5UgCnqvsKipt4V-Xlm0pThNh5xzJPdCOFNbV8dMiFFWvQZiIcT7_mUsDVBjZVwSrMtPw7dHvJcBcgw5pDeSv_Ubqf_7DTjAz81Z4l0seDJEYzfMqtWIXe75-b2qEbWxQ9iRwH4eN8qo0nEIhTDrgJK1kQZeYQzzOaNMMauY7G2KDuqGecQc-UCv8Ir2EWhA7b0ggwWzYOlSDY05oXAVtFKafZi9TXROSJlE5T3h06ePW9PGFRKTXjnlNM0NC0bEOhWktxQ6w0PrUBmIFhENw8Sa2Vg4uuu9G19f3G6MXs8dJXhGPJFtqBLu-Udx1B4FIqxtLXrL_xsu3vRZmvry2o6BhTWG7QmBvIDRmTNzHEwZeXW97XWsN0aHgWqGMi-U3iNnfmE7wxdFyeilZJWcPQ2OLVtvxXfyhY_KoVdQliygqNlE_HNLOX3qkwxAHMIayZLZgULYav89izl-w3iCLKTXpJDMbDNhVTp8Eh5aNT-jXJTPsxta_ZpONcypOON-lBllNbCoo83Y5c18lmi_RHwSp5zWY-CtB7PaoGo6tbcJoGmbTTxkuwLin-JRs2VT5DTVeuMarxkcW7_vcFgfB5iVaoV0V6Axz4APOGX1il32iWWyPQSsIO-Qn7iXXjDhrfahYsmAM-sgPeOoWAAJv8Cm67ylKnDn0rwKk0cjsYBnNQP4Inhob5X-K4OK_5QgKtf2NkxxgUpEliXRbGF2rLOmVkoWt9zXqJbOjWqIvdRbLuO-s22HMJW-AslmSv68D5dXzAtvxLwVYj4PqWC2AU724sEwL0ARpkPrKbSTeMDZR-DH_CU5Im16qos40ku65QC9YnKzP73PRUn-SdntRpJfflVaOV7G5m_iU4UBvXSZBICmYvWqMfkvsPZw5sdyZPVMxHpjwVwHHp-7nwlyq0f5868SgARNfLK_2Nn81XcBspT3VvdCc93r1UH1-kRq5WXg-tMdO9debox05lqmMBWP-bPOxqo1ce82b8ArtPkd7av2fwQRQMPT81IFL6jqH_XCSxmDvWRsYN_VwTaebamtoHDARmdGkBaGJsM4WikHCDK2RtWjTvzOyOd6YpjxKjbrYbzFoakr7vSROi0BDKzoqioC8DcPJsDFe2V2VECdWeuiBV9RUSVBxf5-m12N9UZNdifd8-4pQoyD_R_AcCWJnbatDN0-oH6tBXV8uDQrik40z4zcjJ276fOaeGrkJOlUn0SzyFPz5W95hSF1buqSh6Kf0aJu4e5CFiHTkPYii64YrRbORauu4wt5zhiqebOuhXe8xyvq96SeUi4MgAh7WBl8nQZOPd5_C0RZljrrqT5otm8YvGbTEyU6tysok0QIxCg8NhO9X8JKlRhdhrvakNw8mxkyrM6-L5y2a8cF5gSMbuc-nJy_ajwUPaVOdOGxwwCNiGBK_SubwEyxBMSeKh7854uyVsAQGG_k7DmtdNFiTRvq8jUUl3IafjY_ttFWfb8-kr46Vk6l_n-Bgx0LpfmXPMqhuakRq5lg3AfD72Ecpw1SUxZvuNLWvfPG9t2A4Uh7in92ms-aovK7fNgSa8SVkTmEgSeoKubV9BJb23q_ahFWHryxjOkUInsbM3f4UC5Kk5faqnHJubcSB7fkGCnLVyHAUVkpSLgVUvZ75Ek8Bd93gP6XTaiAlt0JxV7ZjRPFR_5Ht9u13znWGKHdJCg6AM62zMoULRBsQSqYSS1zYPiDefyBzcmgHwBPKz8YJdH3z7oJx-k0lad8Bg-zwZAqJUjiU8lP6pcYKzjAzNdrdorrQf_0bQrsPmfJpt5SSvLNytb_xIxmenHKjOCMwxa8SRSYb9qgjoj8cvQamcy7YsbBg6Uoe3P2ayFHxBue_mTP4vcLETGxIy6hE0VgljoyWHzsAQncWMELeFewx9KMiFwp2fB5iROJHQqYq9gaOxenEkHsg1buWsmyXseR4Ju5czkHo4RrQLHiyXwvK5PNzv8d3jh1Y0VbW8_UBRfxv0kqUkBf5HUrt7MFbLKWcgvwtq9wz2v-ssvP3EEmRExBOomsqG_QiW6pSAfNIiOm0Gk5hZwsPS_MTnQpFiJ3euE3IjMfkfSMzHD0xRlQo_WLS_kun6ItJLSkMh3SuchrO4_5ZWWzL6GbmBcK_eEjLnvQ7jHO2XfNO2EWJjEVqVddsjKge1cDYvIt_-R9xFyQtfpXR2i34nNsnLgOP-l4AY3wkCGmN1oe4mGMfRZvtjuYZyDDru4e7rrdFHZrd3mdGu_lSoLf3LeszqzYMXbXhSsK805QG5IT64CZdlzuFru40cyERaDbvnoeulwX5bAJCPeBp587AFgC88-IVbg0yyTjLUbTz2AhduhcXctwiJkDKp_wTgIEJ0tZIwXectW-9UOKys1PdQNBcYAM7U7JOqvDBXswwGd7tUf5O43a3fFtB2zPZo4B6j0zopw4ldeczaVWHi4OD-Ng81fzvz-4ieQZXqHA7RmRhCBVfD54rFGPul_QyzDfihs69jngDTFhY-EMjOShVaX_H2ZNtUi4RYjoH2BkUOvVB9jRtxWmSqWyBH4TfkkxxAsUQWb07o1AzLCOV341AB-X0xYsmdRWcFUm4ULCIEVv2nYrAU1ZfkMl4SXLNNFlXUHeVdtXJ5uSSOuqx-XEGdSw1x9vOkAspUlMDbbS_UpWiAdD-wRoDJS-RGx_ijO--ac7ggQESDoGIiL4znWGn-hhOOqV-gskb6vs8KYr_dPxSgGFA9qRhB_AwRGlt0bb7LpZx6G1Cz5Bvr0nWJJ2GKMyxKne-tISlpFEIAVov1bp43CLCZDrpBMiJjWKFQ6-UGxeAOga0RJtWUAdlR77IkJWRhNBUiYx9eUcWY2ahyXoCKTfO2LTfWEqcCByudtV26FzFZgmyM2BFYCNk5SYiS6tHyvkrq0r4XdanAWg8DoVShjLDUmSiA17MiAD2LwSrm9clJjQdnp8ft4f0RhRzHjE2_VbVPslY1nuPJWAZDxb6Wg-z01BowyrhTNR04-hTXq3r6z2kq1I-U0wNLgBqnuojuiFJejJVaWPXLQYHIMgwzuXrnnTCBu7QHbJKq2dELSCODcpfyBQTiVZB05hRJAeJ2S8ZSEApWwZ6Hm496oZTCY87edT7dgdfZbjEFdloPo0JrhvhwteYXm2Ccb1K4Uv2Yj6wxh3f48tG-29g1uojsHCCY6xKs7t2F9zMrImDlrrdeSWe6B2Kq9sY38HCcy0fOA8GE6Geg5Ibnr8nOLCZ84d5ZuKpuy9hgPre6GGwpA9pWXGiPpmggX3uWv9UMU5k52AI_PWNTRKovwCqVwZWiBDLoPtlDZ4W_aVacJlo_UEX5lxNbtjFKdBuVIQ1uLJkY1eBKdD3EamQv99-_HPWpFl5mrwqfeNyoEW3mwErLl64nv-UakOdgB5K-NNADV1DiOQ8-__7ysb7lMiCHSD6kd4qfHW5Nn3IE27O9EasGKy74xUgA_6j2M88iE3Z1j07RmLUPDV_ylHSv21auX69keSvc99QH-EI_Y9MFI8smgbxWvTKMEvOO1kS6_5Pwnf-aA41DdTEGvOzH8hI5EFZ9JoFTqcenzwI6aptiVOX9Ovs6Gcmi1DjyZFMURLZWbYUDkY3h0G0UCHuadFTMqiJJiukrQzGKrs6NmHHm9nv_j0oG6f9g8bux_8oqliAZ0fN643GVR4GGJCCjUN2I-OnPxiMfoV8aULGuy1zUwhX5uO9Z9w1T2jPLNfi4TRBntDI3nZcTOwkIG7020iPe05j_RYn8Ow5bgbwFoBY6FADPeGTW8kaK6VPTq-aUnISh8M_L2JjwPn_La0BWMTh9m1ntJwJmHI4Gd2Lv7D6bquW51ewr9wpuuz-p6gLOmmuci9-mlYeZJqwqh4fvA5Qg_OPcgGYDdrQxivBDU-2f3I9v_5uymJxZTJMIYPuBieQO4uCh_ytPEzUVqcwoqQMg3ChZZAWKS40ysCahoYmX-RQ2fNgGCN_lX4ZAhJeOctZ_Cgw8JfFwcSkYPBRyBk90p-n--fwBcP6dLZ6N9mTE_ZIpvm3Ky_y9H4SCtYfWFOhsGikGKIDbFwurnGuCrajSO92rO4vpAkk-2yI2_cSy1eQeXvDzo1JOpJoH9uAYGoda5dZp2MZ46HEoipfvmxDUxNIEwiecmj4YPBWMO-BMXLlOgWK9eL3t8oL-h1Z5Y8ARCliWaJyuNEXlrhnpG8lxxxOtYN_Uwz2mT7hoQ8Abp8xR0IKIJlbIAucLhcqUzeVvjbAvb2WDRpN_sg34mTFkJVFoiAJinfXjtdq9cHixl9uVYoaZAYT21BbgWzZr67lBhUc2uEhmPRVy1kqVoChA06y7rrfyiNDzC8lk4IkI8P7ahM0RGTnbvQxt5yXz0BVEnO_DxswWOEzC392jPtbHFfHjq0EbJZGsfcw1aZ-eqKtuinxn9nRagc9YtmmpyA7U6VbPja03b0L-klvxoRewnUHxsT2jOAkCYpPw84ul0K-65rXacF_G7ZAFMjtVZnM5UPmCRJiAnWGqWHqeDhuE8Pu8tjlNa0Bg-Gd0HA-1AA90fB0fLukqw3YS5XelL9YZTh3y9fhpXYPpOJM23VRHMTYN3N3AXdY_BLWLm8v4yajvXerdDF9o5Xf3_n1OysaXJmy8JiM0WOmlhsvkDzvL5iwGJOYuQD_t2313MPPwN_B7kvauoF7XehvS2kkzNLfSKnJcUS1uCaNrgxcIUYaq_EiZG-51QFkC4d_ToBkr4Xdb9K7b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