{"schema_version":"ocme-public-explorer-results-v1","locale":"zh-Hant","filters":{"batch":"batch-20261014-advance-20261109-r03-compact-subset-foundations"},"total":100,"page":1,"page_count":4,"question_state":"candidate","english_state":"ai_candidate","canonical_truth_promotion":false,"entries":[{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0001","number":21601,"title":{"zh-Hant":"第 21601 題：緊緻子集","en":"Question 21601: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"481de07b115c6023b72d03d62a8e27ac9ae8502d851687b448db9c65487223fe","derivation_sha256":"c11babf77709f0867501b4a8f19f9142da55d539bf93720f67aa89f36d819913"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0002","number":21602,"title":{"zh-Hant":"第 21602 題：緊緻子集","en":"Question 21602: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"64966689567d83d8cb859ae74c726448624102f1dddfd8f3a8aa6e5cfe904045","derivation_sha256":"879330ecfce4355144e2ff6d0e11465eda22738f6e4435e325561dca1da34084"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0003","number":21603,"title":{"zh-Hant":"第 21603 題：緊緻子集","en":"Question 21603: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"33a573282972fa24c85c7f607f687aa954c7a75713b88daa686f822d6d33cbff","derivation_sha256":"a9a0272ba143a4413897838814f59cbefa37e1d3589b6ce3a05d303a95d909aa"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0004","number":21604,"title":{"zh-Hant":"第 21604 題：緊緻子集","en":"Question 21604: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"d7c19686bf9185b738849a5cdc1c32f947103302bbd7b48fd7845415d4b6b87c","derivation_sha256":"e603debbb89512707d259e7a2e1c3b129239749959a668a4bd30ae9b9b97cb79"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0005","number":21605,"title":{"zh-Hant":"第 21605 題：緊緻子集","en":"Question 21605: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"0bc403e9fa8d98751ba25780c7ac4546175a1962edb88022c0ceba86963b3fa7","derivation_sha256":"b56a851b656c0647f169bd495f467466d62ab2bb02331461864ce13ed9ceda1a"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0006","number":21606,"title":{"zh-Hant":"第 21606 題：緊緻子集","en":"Question 21606: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"2e89fa0b4702c8938baa6b205d02512756eacc3239ad6c86c9fb902b8e204d76","derivation_sha256":"027a27df0b471dc7efd19d08d965fc699f94f4900c3193e7c108e9cda3363e77"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0007","number":21607,"title":{"zh-Hant":"第 21607 題：緊緻子集","en":"Question 21607: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"e19d803165dbeae00111706ff3db0da9b83d2561a46f50b8a1a93ca96a24dabb","derivation_sha256":"4ee90ff3d45d398e3b8e06c1cb3957849018c1bac103a9479043a4602483f023"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0008","number":21608,"title":{"zh-Hant":"第 21608 題：緊緻子集","en":"Question 21608: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"10a261413a8a504036423614503b2b639ee72d90580bf2559bf374bf78db6290","derivation_sha256":"c7cf7b1e668af72c9937f26a1869988597787359340b021497985504af92df04"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0009","number":21609,"title":{"zh-Hant":"第 21609 題：緊緻子集","en":"Question 21609: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"7586bff89c74489af3a2d57698c897c57dd7d7cfa31c416626091e263714f466","derivation_sha256":"73c13d12c5289a0f328933828657a3e63da13b12f40c4a9f85c1f35b239aaf07"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0010","number":21610,"title":{"zh-Hant":"第 21610 題：緊緻子集","en":"Question 21610: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"2612791165ffd900996da12169876af9049c14f730820903bd2798801ec4852b","derivation_sha256":"39cd824678545481becfabf606c3d45780d429f33eae340781ebdb258fae2cb5"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0011","number":21611,"title":{"zh-Hant":"第 21611 題：緊緻子集","en":"Question 21611: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"14835a3e11cbed62c80128086490c75389dc44b4cf84c308b7e069c575726024","derivation_sha256":"3fa4f56a002d2e116250cddba0951bc7c857efc3c6fcd908e78fc2a99e649f3c"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0012","number":21612,"title":{"zh-Hant":"第 21612 題：緊緻子集","en":"Question 21612: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"9eecd2949733a742a2c8511ecfc2ea61cd0d417af0e608d1fbb27627e6f59b28","derivation_sha256":"f74d9e781a8c9b7b1c41d03b45f9d76c5ef6d1d1592ec2d53c5a7a081dbc396a"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0013","number":21613,"title":{"zh-Hant":"第 21613 題：緊緻子集","en":"Question 21613: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"787e79b2b91415966508a11feea2f01c715613da7b152fd413c2f149cfb9ea41","derivation_sha256":"0a982cdc367cc637da581c9347d0cb14975657d7a557422a3e4a58b2072f78da"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0014","number":21614,"title":{"zh-Hant":"第 21614 題：緊緻子集","en":"Question 21614: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"d15cc0a6285e5c890ee5958f2939a77cf08943172590c50a27dbd0ca2fec4505","derivation_sha256":"1e25cbc328c4ed93815833bba83548d4cca7ead166d146569b0c061d87a58d80"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0015","number":21615,"title":{"zh-Hant":"第 21615 題：緊緻子集","en":"Question 21615: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"005b5e475dee0b29ec372a3ef0d2ca7bb935c0a73c148e42e1452765207e0ed0","derivation_sha256":"9729c73c899d203844b446c72028f179a2967727da75c96a70bda13ffbc4034d"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0016","number":21616,"title":{"zh-Hant":"第 21616 題：緊緻子集","en":"Question 21616: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"fdd5848a628ea6320465b82ad4fd7dadceee453dc319ec1abc644fd71bbb8eee","derivation_sha256":"df9de8b068f96aa843dadbd22b8dde8d2a050c388da5837bb7a788c8233460ed"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0017","number":21617,"title":{"zh-Hant":"第 21617 題：緊緻子集","en":"Question 21617: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"347e33d53d9994ce7bfe50a58ff2a11be4ff31873044270e8fef8a673c0a2450","derivation_sha256":"7c47eb6df9762c06d5da076d800b680d5a25c239f8762b05b2b1f7edc2f5af8b"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0018","number":21618,"title":{"zh-Hant":"第 21618 題：緊緻子集","en":"Question 21618: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"1e77aac12f9127bcb9acc252baff09210d0039b17f2df646b09597875e741e06","derivation_sha256":"95a8639a6aea811c9e104bb14f00053d9faa60f80587767d1836b75660d7e708"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0019","number":21619,"title":{"zh-Hant":"第 21619 題：緊緻子集","en":"Question 21619: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"98ae825c3ff5293e94e87294deebd9e26c0ad403e6359768e371333340086859","derivation_sha256":"a27b9d1b3551502bcf9d03e63e1e8461486d9d2656d2abc977e4543fc63bccb0"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0020","number":21620,"title":{"zh-Hant":"第 21620 題：緊緻子集","en":"Question 21620: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"4dccc960b74062c4e8717f85addac90fb93f4b0ef088f37d308fa896fc9508bf","derivation_sha256":"68e1a6142ebe0a2160acf49d5a488a14124582f713bb325a9f432030a54bf43b"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0021","number":21621,"title":{"zh-Hant":"第 21621 題：緊緻子集","en":"Question 21621: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"bd9450c09dc8f9f23fa6f22e248731b20e83d8fe7b47c008ef52169999164fa6","derivation_sha256":"8b76ff06e0255b2c1bf420007f90878747b404f4ebd6b4aada1f3b6078967f2b"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0022","number":21622,"title":{"zh-Hant":"第 21622 題：緊緻子集","en":"Question 21622: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"16597bd7b88227135f29c907d13afa7f5046d629ad3036d83b75893ea5f17ce8","derivation_sha256":"a7c84a616fa05282e256b2761f5b9ea2f9e42e8b73a9c1d76c8437677dc22609"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0023","number":21623,"title":{"zh-Hant":"第 21623 題：緊緻子集","en":"Question 21623: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"ffbf51ff300e42a87e1ae1f36147df29d0c90e0ccfb9c9f6380832713e624807","derivation_sha256":"0b1abb8618e509d99c73bcb85ccc34e15bbd14ce90e43b634184695c9cc417c1"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0024","number":21624,"title":{"zh-Hant":"第 21624 題：緊緻子集","en":"Question 21624: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"3a7d7d3cec9bf620f7d53a4e0841cf7c0de70de79ff138913d4d6682aaa8a623","derivation_sha256":"984087bf9340d0da495c7e239bc5cce4d23a4cc65a9e72761fc7d00b6b23d8e1"},{"question_id":"q-20261014-advance-20261109-r03-compact-subset-0025","number":21625,"title":{"zh-Hant":"第 21625 題：緊緻子集","en":"Question 21625: The Complete Finite Relative Topology Supplies Compactness"},"family_id":"qf-mod40-compact-finite-compactness","batch_id":"batch-20261014-advance-20261109-r03-compact-subset-foundations","mko_ids":["mko-compact-subset"],"question_state":"candidate","english_state":"ai_candidate","processing_state":"second_context_reviewed","source_question_sha256":"bde98443157c0eb22f5f08e352e5e6337420c905d52801271a14d942cf56d2b0","derivation_sha256":"eb0d7ea050b2d89b36665c205a15fd7d6e7d4dc5fa7a3b12f38bc6ce1848f0b2"}]}