gp> forstep(i=-501,-1000,-1,print("E_{",i,"}(Q)_{tors}=",elltors(ec(i),1)))
E_{-501}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-502}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-503}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-504}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-505}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-506}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-507}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-508}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-509}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-510}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-511}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-512}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-513}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-514}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-515}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-516}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-517}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-518}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-519}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-520}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-521}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-522}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-523}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-524}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-525}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-526}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-527}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-528}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-529}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-530}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-531}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-532}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-533}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-534}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-535}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-536}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-537}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-538}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-539}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-540}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-541}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-542}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-543}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-544}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-545}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-546}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-547}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-548}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-549}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-550}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-551}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-552}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-553}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-554}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-555}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-556}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-557}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-558}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-559}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-560}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-561}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-562}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-563}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-564}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-565}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-566}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-567}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-568}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-569}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-570}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-571}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-572}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-573}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-574}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-575}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-576}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-577}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-578}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-579}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-580}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-581}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-582}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-583}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-584}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-585}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-586}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-587}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-588}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-589}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-590}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-591}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-592}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-593}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-594}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-595}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-596}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-597}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-598}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-599}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-600}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-601}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-602}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-603}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-604}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-605}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-606}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-607}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-608}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-609}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-610}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-611}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-612}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-613}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-614}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-615}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-616}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-617}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-618}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-619}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-620}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-621}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-622}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-623}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-624}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-625}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-626}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-627}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-628}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-629}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-630}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-631}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-632}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-633}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-634}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-635}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-636}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-637}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-638}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-639}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-640}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-641}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-642}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-643}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-644}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-645}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-646}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-647}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-648}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-649}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-650}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-651}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-652}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-653}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-654}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-655}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-656}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-657}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-658}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-659}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-660}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-661}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-662}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-663}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-664}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-665}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-666}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-667}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-668}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-669}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-670}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-671}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-672}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-673}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-674}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-675}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-676}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-677}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-678}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-679}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-680}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-681}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-682}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-683}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-684}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-685}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-686}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-687}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-688}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-689}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-690}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-691}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-692}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-693}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-694}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-695}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-696}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-697}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-698}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-699}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-700}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-701}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-702}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-703}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-704}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-705}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-706}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-707}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-708}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-709}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-710}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-711}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-712}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-713}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-714}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-715}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-716}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-717}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-718}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-719}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-720}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-721}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-722}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-723}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-724}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-725}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-726}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-727}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-728}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-729}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-730}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-731}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-732}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-733}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-734}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-735}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-736}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-737}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-738}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-739}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-740}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-741}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-742}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-743}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-744}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-745}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-746}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-747}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-748}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-749}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-750}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-751}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-752}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-753}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-754}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-755}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-756}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-757}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-758}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-759}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-760}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-761}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-762}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-763}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-764}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-765}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-766}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-767}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-768}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-769}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-770}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-771}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-772}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-773}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-774}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-775}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-776}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-777}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-778}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-779}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-780}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-781}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-782}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-783}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-784}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-785}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-786}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-787}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-788}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-789}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-790}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-791}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-792}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-793}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-794}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-795}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-796}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-797}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-798}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-799}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-800}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-801}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-802}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-803}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-804}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-805}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-806}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-807}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-808}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-809}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-810}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-811}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-812}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-813}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-814}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-815}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-816}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-817}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-818}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-819}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-820}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-821}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-822}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-823}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-824}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-825}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-826}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-827}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-828}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-829}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-830}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-831}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-832}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-833}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-834}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-835}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-836}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-837}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-838}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-839}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-840}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-841}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-842}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-843}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-844}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-845}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-846}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-847}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-848}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-849}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-850}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-851}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-852}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-853}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-854}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-855}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-856}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-857}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-858}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-859}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-860}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-861}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-862}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-863}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-864}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-865}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-866}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-867}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-868}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-869}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-870}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-871}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-872}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-873}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-874}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-875}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-876}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-877}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-878}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-879}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-880}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-881}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-882}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-883}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-884}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-885}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-886}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-887}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-888}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-889}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-890}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-891}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-892}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-893}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-894}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-895}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-896}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-897}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-898}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-899}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-900}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-901}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-902}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-903}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-904}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-905}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-906}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-907}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-908}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-909}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-910}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-911}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-912}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-913}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-914}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-915}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-916}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-917}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-918}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-919}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-920}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-921}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-922}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-923}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-924}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-925}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-926}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-927}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-928}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-929}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-930}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-931}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-932}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-933}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-934}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-935}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-936}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-937}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-938}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-939}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-940}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-941}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-942}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-943}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-944}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-945}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-946}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-947}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-948}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-949}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-950}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-951}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-952}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-953}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-954}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-955}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-956}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-957}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-958}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-959}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-960}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-961}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-962}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-963}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-964}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-965}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-966}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-967}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-968}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-969}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-970}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-971}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-972}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-973}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-974}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-975}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-976}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-977}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-978}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-979}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-980}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-981}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-982}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-983}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-984}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-985}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-986}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-987}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-988}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-989}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-990}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-991}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-992}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-993}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-994}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-995}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-996}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-997}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-998}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-999}(Q)_{tors}=[3, [3], [[0, 0]]]
E_{-1000}(Q)_{tors}=[3, [3], [[0, 0]]]
time = 243 ms.
| - |
E~n: Y2Z+nXYZ+YZ2=X3 En: y2+nxy+y=x3 |
C~n: X2Z+Y2X+Z2X=nXYZ Cn: x2+y2x+x=nxy |
||||
| n | [a1,a2,a3,a4,a6] Conductor of En |
rank(En) |
En(Q)/En(Q)tors の生成元 [X:Y:Z] |
En(Q)/En(Q)tors の生成元の高さ |
C~nのXYZ!=0である有理点[X:Y:Z] |
|
| -501 | [-501, 0, 1, 0, 0] 3493098 |
1 | [-2108186398820688285731658 : -1056559338012189912350209453 : 381215061455206007847987] | 39.9639741703553 |
[829990935515983135096948 : -75217566519398138761219827 : 150083999055769098898422], ... |
|
| -502 | [-502, 0, 1, 0, 0] 126506035 |
1 | [388008014940 : 68538442009024 : 126241588242125] | 21.4492108734855 |
[-1461846204 : -84015026473040 : 475623645525], ... |
|
| -503 | [-503, 0, 1, 0, 0] 127263554 |
1 | [-237123603854198959001186793792120052041510316380 : -153832000262069797286856657403919572079568176413167 : 34558830031356382398482194233581964054325892985152] | 76.5820564743201 |
[989072189074964504179343307884670453444193575 : -93515615190524552811611962054320110030423742580212 : 144149199469827494179588743274380204870408057680], ... |
|
| -504 | [-504, 0, 1, 0, 0] 9848007 |
0 | - | - | - | |
| -505 | [-505, 0, 1, 0, 0] 64393826 |
0 | - | - | - | |
| -506 | [-506, 0, 1, 0, 0] 129554243 |
0 | - | - | - | |
| -507 | [-507, 0, 1, 0, 0] 130323870 |
1 | [-657245913324991888041567620320680034480322633009706330692549360554619299030415699532079056068332572582710929886663222081152526613375716974635903596727278535069755496021770597389752464756983801861345404974557697646597736544255764674723569963236086598453032852 : -333261424775644897297075150886188246887605914765399250638078975779634250778083187512066859057800412286108273103456870050996421012192208716817310299400680571298192675711852682598846594357344967817444597863612309989124763459455724795529861478114012405309121760221 : 53631429029562517194714836288946986640658160399314329436023870913633166847482142481897493797262899132593294924350125940401969323371826681460554578681866645206098939218477569506014907996416119876797917104949782356032210422807429657615373789262563082005170689] | 398.366722542523 |
[438108010329540229711366212302829923972328901182685839348537715679448909022032014324193135764159510680274932262289099726844144875399229005107172105857493233891187155273272467861524188449247638193136037763550331733042899063332311987030918516827394521962043984 : -18127162201354083742351480923247291006072593069523759258456861439995106354966421660418369552514052281411604422324283879309780494569959598860790460452915810342478553378642433461368959804363685323188258512352258567083492944193328812352504698555172193656890914649 : 35749721963890263678082955492815927638927001086369208102753012259138505091578672198727265289733786781346570691270687783405318530221288789961447917491388699814475493224658725339432922742468743910761696512558580057890393859143651214427414362891207228737059588], ... |
|
| -508 | [-508, 0, 1, 0, 0] 131096539 |
1 | [306499462609802110 : 155635964567116318648 : 68464611012127357] | 29.4850322889123 |
[-104354700886121950 : -11836646820305869012 : 23310331256765965], ... |
|
| -509 | [-509, 0, 1, 0, 0] 515126 |
1 | [102713888143775002302250863340562058103195351000301630455653228795778108968541406995255296930 : 35810293424541885711995163493236561965382732491758297971721260969508994499885824369670812024 : 52246137967599131517202156887124547361809611699363288574354810239265304556456244265727780632625] | 143.915365306463 |
[-2290267710753516373892826018449531890763654205523114373745707186236802907188265845162499294 : -406153297940164205992694285827537427681762784007054330170204263629625159213725517955058646980 : 1164960697732261975816291485488243564635278529478673040723052788783124330366789771993011752975], ... |
|
| -510 | [-510, 0, 1, 0, 0] 1637667 |
1 | [9464 : 4826809 : 343] | 7.60329557838478 |
[-10816 : -199927 : 392], ... |
|
| -511 | [-511, 0, 1, 0, 0] 133432858 |
2 |
[-309365993313832 : -158312325285919232 : 227126149929197], [268217349993169668 : -2433068073706912803 : 139492077066769611743] |
24.9835920624047, 29.8654799132727 |
[47525731488872 : -17855233401365312 : 34891800162037], [-1988639007648048 : 9381796757392678983 : 1034233563637437748], ... |
|
| -512 | [-512, 0, 1, 0, 0] 134217755 |
1 | [-349702512869268 : -207990296615249 : 1149705130176] | 25.0444057735650 |
[18807258845755601 : -36775411354476 : 61831989144432], ... |
|
| -513 | [-513, 0, 1, 0, 0] 67502862 |
1 | [1271368634586752990940141682995855 : 34552725854794218740879711857 : 733315853907793414390162499737734383] | 54.0610570602215 |
[-610269265048758304294820692443825 : -9566474122301895061574968565423 : 351998716216854066869678713055883345], ... |
|
| -514 | [-514, 0, 1, 0, 0] 135796771 |
0 | - | - | - | |
| -515 | [-515, 0, 1, 0, 0] 136590902 |
1 | [-877055468280431548518433890396 : -451964243791212760569448993762017 : 285898760691895518271455907648] | 48.6376083049556 |
[230964153048355521480106095513 : -38797774053292002563780583827988 : 75288698957937287007625098544], ... |
|
| -516 | [-516, 0, 1, 0, 0] 137388123 |
0 | - | - | - | |
| -517 | [-517, 0, 1, 0, 0] 34547110 |
1 | [-21041927857538035496677592656 : -2071474686456500171139623 : 398808818478481325162308186112] | 46.7515112869018 |
[64106393122661940499875463367 : -119611977738850777931114672 : 1215012002286997948950771683584], ... |
|
| -518 | [-518, 0, 1, 0, 0] 7315361 |
1 | [-153506995134226642259528752137804465889867351592063340867420 : -267903535358873862958188208542943412105935044273107691759 : 169443586156273508454921426779602934624806906174817346136199] | 92.1719320824249 |
[1193750142922665915413586807483653969739822530780612990415600 : -2299644344511422667010739392861315989416920255065403827639 : 1317681353963789159772104908385983262388213683506133685181820], ... |
|
| -519 | [-519, 0, 1, 0, 0] 15533154 |
1 | [749228460 : -29791 : 40530337875] | 17.0828018169183 |
[-1534664176 : 3301035 : 83019347100], ... |
|
| -520 | [-520, 0, 1, 0, 0] 140608027 |
1 | [2699918288909734994140 : -475026710201576000 : 1373799432321081656417591] | 36.0392340292901 |
[-755984706250802589860 : 67678875000797855600 : 384667700706661756852009], ... |
|
| -521 | [-521, 0, 1, 0, 0] 70710394 |
0 | - | - | - | |
| -522 | [-522, 0, 1, 0, 0] 28447335 |
0 | - | - | - | |
| -523 | [-523, 0, 1, 0, 0] 143055694 |
0 | - | - | - | |
| -524 | [-524, 0, 1, 0, 0] 143877851 |
0 | - | - | - | |
| -525 | [-525, 0, 1, 0, 0] 18087894 |
0 | - | - | - | |
| -526 | [-526, 0, 1, 0, 0] 6327461 |
1 | [259771346031173765231545385176290984667704 : 135874294760648310481295072487175559237715419 : 765601764785953911197609216537141481012021] | 66.4962347906889 |
[-15684407039715213510682524462390996857024 : -24178304564641917825864960965259123872168661 : 46225305033397293064905476217447814197576], ... |
|
| -527 | [-527, 0, 1, 0, 0] 146363210 |
1 | [-5903563139236153280322659244355721740437630650062829646175173142344260060020624506702510121424233935756927042219608081743417754383246912078145749924099904737141019480534806081818122859545592323333291475322257894036678212681256961503287961242016669082455927928125550969684247044688962616494227625037040 : -3085370446770367043335886192712149475160147415405585286532844868151772463981749373763107817668206295455445851619166504051750367527792974144517289008259985867994483233924674475199764566242625439291470423925524418065359165756977049904407138676224995546591479588149274747543304918415860368077408063821737984 : 2583740002293924344569772937456926702439877279146364692423224625383428178380401720188630251652225589502572408004417198162556785408558056978696062609284247451018868675481249585831974189082553693808673266031991836760050588392935894073372747091390859754329333401558285213913629641292330399092633504125] | 464.684448503288 |
[127143290527035543754767138956036367314566806857582177817107074914370245832991739957815609388629671101732020012225654940687435143614604251794778970013168591367447942575281758261857002685016993846246118755839436371824608901773012297482693375674136839037790931789799555723056199764278919639278777532474864 : -29081790838513885343884176216049663105761948231195238029649845860359824387221716762195098562963856396084796558603241474929899391332011883781940523706231037760902510601777501340057423478267619409812661820623012263188653085093823351410826346742549899759732479990522355448825171292546296192204269894063360 : 55645243052399087507826613462578154502316263317645916881975589553455119004479969473886190852306345356844595965108668561792259651417443452270942636723347467311709691051013939713377511117279945730266904579127808648638251377317957273167483717459895423887998547139412279110030681208566871774138532199725], ... |
|
| -528 | [-528, 0, 1, 0, 0] 16355331 |
0 | - | - | - | |
| -529 | [-529, 0, 1, 0, 0] 74017958 |
3 |
[23 : -1 : 12167], [-1871595 : -5000211 : 1331], [23939370 : 12665630691 : 493039] |
4.35666773975729, 12.1923964616684, 13.9502401385670 |
[-1 : 23 : 529], [169294275 : -321651 : 120395], [-39393900 : -429251319 : 811330], ... |
|
| -530 | [-530, 0, 1, 0, 0] 148877027 |
1 | [-3772704440232 : -1921794040535552 : 359425431] | 22.5743895606477 |
[226463084113448 : -10990248076224 : 21575130759], ... |
|
| -531 | [-531, 0, 1, 0, 0] 149721318 |
1 | [-1952616634932017084814034971732420051657563593582423724663526707844 : -1031158692111304407101474764902558533552846063028499262991753652532991 : 1270642348274581149680628622156434780158011094260533507593353331] | 104.684681993609 |
[32169421449863416091328868680059976719976742413238285309766585517936 : -11054983867923137822734902188156343935096647047095039260808849767371 : 20933873286966172835064896440109228930819849041721579100932583764], ... |
|
| -532 | [-532, 0, 1, 0, 0] 150568795 |
1 | [-33533868205814174489347460115418 : -179099587135012348573761841064 : 11794469689493597777303149154351] | 51.0866343954211 |
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14.4119081237668, 35.2469249325904 |
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52.7704535521812, 59.9899742035601 |
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8.46001990565307, 59.7987610259343 |
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15.5384965648139, 19.5654081977491 |
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24.2960420952029, 36.4569227268091 |
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45.0910656527062, 53.4087622579308 |
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1 | [118755 : 94196375 : 729] | 10.2763116596962 |
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25.1479995100948, 58.8746068975118 |
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14.4526506214752, 70.1495587279308 |
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2 |
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13.6596847451298, 34.0543586024618 |
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| -815 | [-815, 0, 1, 0, 0] 541343402 |
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| -816 | [-816, 0, 1, 0, 0] 60370947 |
3 |
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9.52854730971882, 13.5010198878384, 30.5125846849197 |
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| -818 | [-818, 0, 1, 0, 0] 547343459 |
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5.10179607372373, 45.9161646635132 |
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20.7119544387739, 47.7352801195861 |
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| -1000 | [-1000, 0, 1, 0, 0] 1000000027 |
0 | - | - | - | |
| Last Update: 2020.02.02 |
| H.Nakao |
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