AMQ Trinity Theorem and Continuation
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17zf8P2QvT2AU3rmM8UWd7GLXnsq7NOs8TQAowMrkeK-H0EImc9nXVhclC-rnSUXQgmc3Exu57Le7tAA6_0PVv8H45-TUAxQ1DR0vPYQ5N8KLUwXyXX-PjFe-g9GuuI-a7T0_nsUZHX_Xn86uW00pM15dp-19jHXpbb4rS3rNWZybDQqmoOBXvG3VhVFIHOOH-5uC_11GMUGILqs69cYPatTj1o4MsdzekBXRvK8J3VMoe_vlmgCtQRoXYRBxsu7f2_hKIZCZ3tsfUXA8ITE0UAZgHEur4Wnt499DJ60-b-qMsrEnlbwjvLccJqlhSc1BJLYorRHFxg6OxXZdctqpCCrLIJ9QEiUaXtsloBxPmQ6UBUd8N229ZyJNPkkjKZawrIMgQ9Clhev0kXrBzRxUYE3UScvtv9DnxkbByNcdLFYfq-TRUDEaOHFjcM1wg2xEWSPgKGA6uM3R0qWQX1sIdihtD-cH6JRJ1coOZpi_fCi0DXBVHwND1BcOAjOKsPTrPtn0c-eU4Vfhrvp35r8N5TGgHcosrvIscJESbvgrXwkHEtjIUMPUPLovQX_bXdhhuagwU-nSWY-j6j7hkz2shEILvhl9Ua4wRIJesxz-WCoFSFpC0bv7BK1y-yyV2Xz9Yrk5vtsirskMOww58OMrVH3acq5I1BrQAL368VRgvjq11cwe-PQj74BxjNE9YdmlOwNuy8iGDkgptGkLMJnF2vnoFfFRE6Zwsosg0jvPmbmO9bY5qWEaWP9fRXoNZ_M-vGLW2lWlRE2DAbsT8AkbbOPJArAuVde1E6ERegGiI7ynygI5aM6ljybA9xlmQaS5ECpRQvgj8WZPfb-u1vLxxDpB2phVD9ANNmOFpxNNawKZVKnGIDDZfkU3m7fePbYpKC4kSfYO0bQu8Y7zu2I4WT5nd45FSVR-nPYjrS9B7JdZ3KIU-sxiwnY6buSB8hZTz8DPSnXS0t3k2tLQpPq-SeTFiP3XMMKMgJKzve7htkNptmDK35nvDbAfeol9npyIkX7WV93z5-6iYnO_zFPNLbGP3EWgILEcnFkMiTkIHnfK3c78dEMYS-Ey4pea6XmmCNAns4aN-5JXwjq4rvsD1pam_-l5D6t8g_uQHK0HXEK7pDIRcwoLE3YkuyhixDPUTJKEYr7-SkPKDtRHqt0uqZubRhueQxtLshZ8wZg-XwADu8Lv0knkBxF0uL914JPIZ4U8NFkYwKMMRRqxwqi4g6-L1CtKcI-aNX5hpI995zkdg6-dHzsg3Um6gUhv2WGzXGtsmzFwCV93z8FV0xuzzH3QMQfHGi_nRNKsagz6VFgL-je7kEtNJSy72AVxqm40Z5_714ZL2TH7CKnqvBtyxxo2N2F6sDDB6HLsUSOCjiCETy0NucPkxbwxK_njJdwM7iuGgu9ZtURy7SupexH_H9JXhFu11UFa2uStU8a0aUaLu0Zu1hLsQyj8830qo5nsmkOJSkzl0YFdjZCeqQ7_rOFIfAJh2LBPuQK-ezV5iwGHES9ZUBxoV0uNOHRicHqAr0GMVs0VHVaLLnxQvmWA3EK4gf8iHzPBCgGoVqjYvqGFySGFw6_71qMwzcg1Zt8Aeq8cu009AfPJ7ER3xpD0nIljikzGIHSuQzWjHtd4gFMNERSFq11MI4II7YmKVZ12-mVtigPts6NoA5WePEYe22nkn4GL6ULPLDPhd5sZdO2rI13d4_f_sdwbITZ73kGPm7tCzNMCrlJM8dUFD-vGGoxVOQqHBhNwzTTQpeY8L5uWcPqkmdjyK3KojSL_cBpf9YUSObXN7njj9_CzMV_sWikM4w9NlR97qQJU4SvOhIcDqfdXQyRWues1GI5Bc1UkSQVaFUFP8BrFryuE-h9Sjhp_jXx0tcG1xXrPjjyC9CoIChLt-uR10KWIo5oOk4cdIhlM0as_HjuQcNhlZa0iRbZx7wY2VyhN47DLIt4AEmrxhcUWifsWp-jGmnZQ9lfLGbu5SZvFLx8AHtjVMcchJN9ItsKl14SbD5tNgMkAs83lPUCPADYYPRAyMWDTtDO0toyrv8Twr0wvO8uJEL5PdqvFnhzHNwUZ135XvW8dWDQK_ozsRTMp4qYw6WlzqdcwVa7Tb1o6_ZpG_R_2eqUmOhP9BdBjaJ_L9OzSF3LseYpsb45i6FcMvNUVHfq538ILtZhNL9922UFpf6GufhyQC86LVFRVun5f9pdONexlsiNTuZY0KzKufPYFDvQyOhmT98CcS6iwolX2BNBNFQQNDLJUgOM8F1oL0wfsOpnfO_hxHs6efWKkPut_FuVMTBWeQ_GVy3MhvhtrFFpz16wX0CcYCuq4OPfREFTOw-zk9My8L9Uuj9V_pA-1XJpOCoBtveHU5LcwxWm0-0dBrgL6q3Hcj61HjwYB0vPnnp1cZGsEOSUC-ZxWJyGaN-puWNH0nh01YCwRNuVq4OUyXYWNatqmOdJQE-SlMmlEA6OZmtwgmtp6Yl_M3QB8gvBL1MWHBStYPoWedYoCm-gA4BkFFn-haeeBfJaFsO6CKIm_rSvojz7tNmKclLWUUszIv8h696h-Fw53i1n7JCSAFLWx-7wafBJp3B9tR-gsJCBjeD4374hP2wuBsFYG66o7nDsr66yKZjgwgx4NxOSNaaprXobE0t0s6b7On5gVKHpqLbUMlrZ-XcT7cCGQcX-YB06g_Jgg8PYM7lPcpj4Z52f7R-Yaxux3QiVqXTpiiGz0RsVPk_KGP4YZ0nVkQ6lfLai9edwt_zzz3JFKVCtdmTzo19fIx2GZsTCH1UTLywBv0EcoAXLDZG-QumkmRj1Qrea2zBnAJUismw51XtIm9oqXU-T83zdkvBlSv9fFIkbRDf5-tM9KxAviVFxwous-zh8kayb4qGp_69w09LcUl1RZC3GKl437yK5KUYFPrAoz_u4PcBKYpRfm0KU5O36n_jItHyBJNIPxTcSQ_34jkiBBfAoLbjQhP8CIGuMZXklwU4vEt7Y0wbjn_yy1FMeddtQH-azdtVmGVIZiBBhZpKavzMT7Zz-BISRTfsTkgeG74swArhW-j4kWTf7dk9X0QpqXi6s4Fqpz2vgh9CmIzNEPEVKxZZ0AVGI0qykrtjfy2bo_5J0ylZJ7IMu3a1lBJf817ksUKIs25fipYLWVkDQLMUTLZsEaiVvaIK6srJ7YI_pSUGTMvdrnI0_kAvUGtFRE_JH5jRPW7uRCQSK_aie9-loMFvExLXtpep1amTcT1ovKy2K2aKfL4LW7iy-UXa4CQLFn-DSY7A8A2Lx7ea9PTIvRc5FUkjOO6QBEaTtFrnPK7JAo2s6j2jR_tDsGOhzhatfu_G9ttUzPpNC-9PflRnjz3zef3_SxZJST3fOAxd_ERxcm9WFRntvGW6VNCeOaQ2vMtHdMNOgui5q2_0lcKl7vIbRc0yXRce0AfUBGvA5fahAJuv44QowTMsFvw9OodpHYJYQolLg1u64v9t47tmz6_lJQPbWX6brxJWcDeOaXNVPfZ_5Angfo8CH9WEMKnca2jdFhX5UsD8Cof6rVLSDfNF4wRbHBbwag6PKfPTxrfJKcxlXLbgDLWJWTDu7rE7Ln_R98Dt-5GMq8w9u34l71wL0Cw1tTOmS6yWcmdH-f2HpMtZo9b2R_McHOKVJJfohjVdOFStgIAe8DKrgBLxXw5u_MymZjlRQ_0Cr1jXp0bTARnMmyibClqq7mqRQDHAReYpplKL7AJ0OE4yHqSlv9BWVMCI2_xuM-OM21sOdGJPHzq56oNNvzFXQNm--rijsMbnett2rLt0GpT8jYpLnjyg9htaxyhTBeYEmUAeD1iX231PY8Xvn2Qc-D9FSXxW_wfpCmewM3g22Ggly2ZP0YdrW_yZFrX_0dhGxU1sn78KZkZGk01PUoFzqM3EBlQHjKbd20GqD9jQiLECHZY_QMXJY4AfRa8dUenIOCkWELXRVlKLXZrBLMF6TfRk8Rz3sc5c9IwX9iFYJbu4bR9ciPH1e2Aym30HoAPMPJuR9Y_U8CCnJXQ4B6xchhJG99COj8yfYj3SOMTZ6geJ1i8VJI_MUfJAsK2N1hqjcudKmd35csZJparTJgrNhhgn0fh6PShvpRu2nhyHOmX9oW2VeGuHEqyULbAtWQ-lNyK7YnSq1U5x_Mz-pC_mfVBhkY9uEWiGJiVbpfx2zu2i-SZq-XuwJ5IZCXFq6T6bUmlQylozBAzfJw6XB5oG9CGb1D_Z-J4SVJZZVAtsCzo9HLhK4BG0xsz5k5S_kpnuQyZ2m69n1JHRHMwijPmHRodtYaT_XPL8CIq4jvmU8wgvikZSlx8ChO44_-nTOKT7j5ldDTc6N6Qo9OFS1Z5lew0GX1w707GoWcYBEMsSIJ5N5doBOeW_KCD4i83ELkJS9KTx3TPuZr4YAYwHJRBdvs7QDLFnzz_wz-fukcEEMruw8IyjuA9-k2BblDMIEUdxQ9H5UkV1PTEU4Tcbj-1n1zGvgQQix6sGZ6i9OgJR8GPDnMbw61w4HRk2ZZTAiL-Uu3ArbJYSTSNDtReJAadJlD03IbwOMU3-emCRJigXUQQGUI_nK5GBPxyOkq5JHGdqXe8TH8KvE7F9T3zcwXAZpntdKG5QHGQA657uQN1QiCyACLm5DoMnz_p8UVF78ZMS1M03Hf8u2RFhzQla-hWs8WTzaknZoTxH7O0SV4XYjUa3CVda5XK22MDWtGMuCN8AJsBUW6H7jSuIYO-McS5HX5ovSphz4zZ7laiwWNxcJGlcBHtg61IQFE6Wfa3rsb37AWfdscGykCvPaQF04xzzxfesBSWMtseANMNQlJj359NiAAOLQEd8T5LzDZ45s1_dl57TuX-cOFikMj2lRbhQgSmgZgvU7wYGlzd3Wex52p92gsOw9OLDkhJagG0CqpXNk9lP2Di6qGov5GxEu-TUvNlBI13u6uCMwR7ZVgdtVZY8PsYaSvihDAQ5NNwcj4U2wz8TR_RQz6nA8_zMdhsXKKGvs8-PPuyrh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