UtjCSYfsukAYAjRPmBIs[JQ\okYwf@lE[hueX|K? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsfDLqoamNgWTHKLkiYsgZC[jVOlYrXG\Xm`Nqk? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UufNC]g_|hfA[HJOKBitBCmsrdOmkYYldDjkZbw? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvaMSMKg^`lGHcQfbdPikSshTdhuFhfXPK|WZhcO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseVSnWjVHeGTGSddoYB\BxcwibA}HFjhK\w^`B_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|q[KQfaseg`KcF`lBqVMDV`PlB`exXlXblc^oM? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UselsjBrFBe@QPBciMOrYLoxifPD~Aiktctk^bK? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
Uses[URyUhkCAjMPkiYjG]O[fTQDvJKWswmLVdk? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UumCc]FxN[c_HRQXhLYwXMLTqPhemIlGdBuXN`hO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
U|a]DUBfML_dIpFPKKipISc|oYWt\j[ZOlqs\to? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvaDSyKpnFChA[SLfDZI]JhCeuaeiZolT]HoVobG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usacu^CelXbEHXSpePxLmRRXoWjpDIr[DmPU\oFO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eKdMktttN?PdDXCkWD~YalLPJaYIfLDGwvN`r? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiEKiNhdqgK]@EXEaqXZFSwa~bKmathPjHF\qe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Use\NbgduTc_CNSpiPhP\Mosn?yXkZHjLF[o]XoG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aUTykdmsgdKcTChWqpNBlgxGXe^@]IL_|TXWz? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtqK[jdkusj@@lLPLAiLNWow\a_fYpUO|_yl^Dp? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|bD[MWe]JcLEhUPiaYX\IsToXgyYH\@\beb\de? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{iSkyHimL_UPpZ@jH@q\LXW[tAdUj_r\bekZdk? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usa\dqeq]{AOJBV@GViQ|XJgNfBeI`blhtRIYkR_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usm[Le`omLaEHbWrmIo^LVBgyVBPgY[_lXhh\WSo complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtqcvAFbsxABPl\BIYhZGSZdhTYJV@TXcyQN^_{? complete {'D2': [4, 4, 4, 4], 'prop_c': 22, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 35 with w characteristic
UsmcSnBtlxE?UA@tc[rYEXXK^FbCzAg}TImq]LF? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{fcmQRi\{F@@xV@KEiSfGvLQWYYUjhLGNfgK[po complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{yKdjQ`kMj@A\GNhwPxIMbp[TbAsYLRkrUq\wM? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmC[ncs^KGPFHRPkkhfKIUtW]js@ieqSmtQLNgO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UubC\UTmnXH?@JCtnG_nM\Oxa\@[[X`~HZAuZLM? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Use[MeemUTakMCJBhPrKBO^gq\q\MRbFpteOYsDg complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsfLCenrVchEDhDbd`XbEUPLiEgeyZIdhfPw]JCo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsuKLafws{_[Z@[GcprgRQVhRRgxiHc}dZdoZXE_ complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtbNCeLelJi`UHBWDopaVUFdiRbDepjJXVTaYrT? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqTSnKw[{cUHoArmGIYNCNwkiilHbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuqUSY{g|M_QDTPRLCx]IURxqUBaehhZGYkrZgf? complete {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UuiKKmIk~x@gHXShK`W{JWklWtBRFJEkkp\wVbb? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbMKqa`|rB_SXHLcZjdKZBTJJgthaRkLsXJ^ok? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseMLYqxMeM?F`WFctIjHQYs[\q[lPfcSj\D]Xk? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtaKdUMp^dgWT_YGeIwpzFRtsSqwkPNLDmHFYxp? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UtaLSbFduYkcN?WVfK`FTUR`[JRS`w^NPQs]\dw? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsiecrDfd^H`T`JPkWj@aLLhJSonFgrepqkp]Ef? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKKmXwl[gUWXDbCdxEfFPLW\JwMjTT@|BHS{FO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsnVDaB`[\jGTDEjhbja`LWtie?psjKS{jSmXx[? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UumDK]DfNdHG@NRPGUr@][c[tTP{LppeXbkdVqw? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsbdeVOi[|jOQKJBeSzLDLTO\HOjdZYLLBl[]de? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UurLkM`a\p_iYGWdiWWp\ETlkNAdyXnKWuXoZXKG complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|a[dQJpmMlAEaQLgTrEEDpKxMiZBrh_{t^ONhw? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UuiSKVHhk}B`SpQLeaiTZ[Q_dujYFRLPszV?[kFG complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseSEVazdnISYPBgapxsbJRPDjbHhRpA{\UU[te? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usy^CMUuTbcgAjMHgLZoIKrcfTao|bL@lDsxVcr? no_factor {'D2': [4, 4, 4, 4], 'prop_c': 10, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 7 with w characteristic
U{uSLRMgsmfOPQLDdKz_yH[h[`Ydf?u\LBs]Zbe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtassYJw]{D?PJUPANhK}OnlTTrsIPNL@jRB^G`o complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqLcjIh[}@pUPOleaiFZ]A_sujkFRJPszV?Y[FG complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuasSYrq|{HoDpWFj@_fDHT|dHQPrjE`wyf`^H`_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsaTuZof^[IGHDOfdEyPRVHcvD@Y\hk[pJqT[wZ? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteELQ]ptYaYZ?WbdKz_uWxGTiYhZItAxLUbNde? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbMKqa`|rB_SXHLdMjdKZBTJJgthaE{LsXJ^ok? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujDCiJbSdbKLbRdgZhH{\P`idH]`qlPhxPT]Ii_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtassYJw]{D?PJUPANhK}OnkVTrsIRJL@jRB^G`o complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtrLSmSw[tcUHoArmGGi^QLwkiilHbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eKKybsl[j_AjL`AexTFXXprCRIRJodxH{USuq_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtjEc^JfTh`W\?GVkKyDRJDKE^Zs?wl[pWva^P_o no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UseNDBTbtmK`QTUDbpRD^JWTxCHbjGllLRXKZgiG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uui[Le`amLaEHbIrfIqNLVBhqVBPgY[_lXhh\WSo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsfDKaZjUMicDRQTkEhqX[ggimrQU`{E\Mpi\tE? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
U}qTSMRbTXeOHPEKgU_xZV`thRiij@D~DpieZrc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usqc}I`fnrBAWGDRhWyblTgcjc`ifH\MXqMMZFU? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqS[YQh]FBKHrPlIiXTVTFOi]JQhJ`Wty`e^OeO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Utyc[mKs]dEPOfLBLGzHQI[kquYpbI]BcD~BVpe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsudSiRzENM@@sGldWqplRWOsoyh]OqzXrBeZbe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuaL]QT{dZ@SUBWX@ewe\PSlwN@fgxkuXlPg\hSG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKlMIq\hb_?NSpdKxL\[FplCimCiFmDwgf^cU? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Us~CCMpkmMboJP[GhPzJGJLKVRqcyqlBWjjB]Vc? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
U}adtYSrKvGBB`UCfGWfhIZpcm_k~BFLhDp]^`U? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aKtYYpli`WUGPLf_qgt[oxa\GjZXb]`mcsYtcO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usa]VATitdh@[`^?_vqRmJXhRcBgZHqYwuq[RsX_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsalS~WkmJf?QhPRBWGkmGNxeMjdFbI`xW[r^Xo? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKKmhsl[gUWXHbD`oefDX\W\JwMjDt`Z_L^OwG complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiS{Qdg]MaIHbJJmKxyKPldJMaV@ZoghqpJVESo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtiC]nCkK\b@HbYLiJqYfThxjAbd?X[gkX|E\XCo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKkYQh]FBKHrPlIiXTVSfOk]JahRPWl{`d]oe_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsetSQF{]]KHTHCV_{xqAQNTieRKVbw@tRotNdb? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UszcsMUuTbcWBJMHgLZoIKrCfTao|bL@|DuwVcr? no_factor {'D2': [4, 4, 4, 4], 'prop_c': 10, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 7 with w characteristic
UsiMKe\}Cmc[KRPokEZoWKN\LcrITg|BTiVDVds? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usy^CMUuTbcgOjMHgLZoIKrcfTao|`\@lDsxVcr? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsnKtIbp]daEORLBhoZe@TXkjTpXV?]kLqMR]LU? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{e[UMpddTgQJDSFCszpGC{lJHYJZpI}Hwbd^pc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseclEXrNFl@SXJ`igOLn[E\JSRJBXqlG}KhVgp_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujS\eKwkrcMHoCrlOG[^SLxDihxHbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbMKqa`|rB_SXHLhMjdKZBTJJgth`E{LsXJ^ok? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujDCiJbSdbKLbRdcZiH{\P`idH]`qlPhxPT]Ii_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UubDS^ojCfaDDTY`hqyZ?MFTElrWgpeS{|fA[{k? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsbKkyyyNEc`CfMOjOiSxJhhL`XbYiilH`v`\_u_ no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsymcMUuTbcWBJMHgLZoIKrcfTao|bL@lDsxVcr? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsjDc^hduhdHU`N?AMia^BFx[RBLDRSa{qkuXxp? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsfT\E{sUQ`KSIHdFOrKFCvxIvQJ\`wrDlKX[\p? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{elcjBfUTgAHLBdbKoVXUXOuHRIZZdFX`]s^`e? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UtbKdZMenE`SHTCrDIygfUBS{cimMJ`cxjIJXj[? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uta]CMPi}\J_IpEhgMr`jPYw{GhYjJSUhraF\fE? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}mcSUU`}icg@hRAbKzEdS\dgphbZ`s[LE^D^`U? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usq\UIRedJkQONSXKPY{FJJshrHkjIjLCxWd^pCG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiS{Qdg]MaIHbXJmKxyKBldJMaV@ZoghqpJVESo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKkYQh]FBKPrHlIiXTVSfOk]JahRPWl{`d]oe_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqlEETe|{E?BRXTmQih[Ex@oqrBWyU\SMvK^_]? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteCTNSqvLgkSL[_hPXLUJS[^CbRJGw|g{VI[xF? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{ecUimpcuioIQUDgkzpD[FORr`fGwM|_kpNZbe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjKligo{tbDWg[C_mjaWBY{zBYk\bBlD]DdZds? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuaSeZail]`wAx]?hIjhKLcotHiHxhpVdEvg]pF? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsamCmiudbh?YJSjkwiwgLRkXlPLk?ulT{_uXsT_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjSsVPh^[?qAZGtmGiY[VCKwuYmJbTA\sj`Kni? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiSSNqr^eLAX`C\BoiFMUEwtMPyFbQP\UkpJkr? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{aeuqsbcZ_FKhU`GqpakJO{w\rIQylbdXmgZxo? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtiTSZ[o}M_QDTHRLCxqYRpxqUBaeihZGYkrZgf? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}eT\IHpkreHBJGriB_FjJ`lh`BTDij@|sRkVdp? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UuieCiJbSdbKLbRdcZqHy\P`idI]`plPhxPd]Ie_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Utj^CiWa}Fg_UOIhgYxdXWZdO|_]]`YhKubL^De? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjMeEThLu`hYCKXm_hLjMgC]VabdYVFPW]JXre? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqsNeYrDTiEHdV@HSXwDOq{P{XgyrFHkxZcZxo? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjLkeH{MJccWbSSILpRUVHSM^?{ehVJXxFa\dM? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{elcjAf]VGGJHBdbEoVXS\OuHRdFZIZX`]s^`e? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{ecUimpcuioIQUDgkyrD[FOqr`fGwM|GkpZZbe? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UuiSDMUamUbSR`JTKM`yL]GhEZYg}BeA{kyi[zW? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsbU]ahh\sF?EDX`CVYXmCv|kfBE[IiTdxhDF|G_ no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UszcsMUuTbcWBJMHiBroJKrCfTARVJL@|DuwVcr? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmDlIKu]NGKQRWbAehpEZPTcu_t^beehUYwNpJ? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteELQNtdYakZ@WafCZA}[hGRXiJZIVIp[QfNde? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbE[iJiLibOSTGl`hzokH\XHmbKZax_xqhF^oe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsymcMUuTbcWBJMHiBroJKrcfTARVJL@lDsxVcr? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
Usy^CMUuTbcgOjMHiBroJKrcfTARVH\@lDsxVcr? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsecMVoblmEPAlSLKgzQTEtPy@xYnAjYDUi[ZKeO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuieCiJbSdbKLbRdgZhH{\P`idI]`plPhxPT]Ii_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usa]nJge\saeBpHaiKz_^Ek[mcIqdJQWxdTBWipg no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsyTcyIxKNlGSbLCbKXMJ[L@PkyRVRKdtMvONbR? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsudcUktSNj_WbHSdKwlJ[ILpSIFmiRTX]RPNbR? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujTc]Kw[tcUHoCrlGGY^SLxMahhXbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjS^AXrdfKC@lKTbWjC[UKKuJPgzqyFpH}cZxB? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtjEc^If\j@W\?GVkHyDRJDKEvZs?wl[pWva^P_o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}qTSMRbTXeAHPELgU_xZV_tVCjQfPD~HpieZrc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqtCaNevMDHShWgkJjoURX`FPhskixJK\\WLkm? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsvsdEFalQgQTHJHLPzaTW\CT]Gu]iXqXuTWMwwO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtycUIZtcNcoDXOrbaQULMQ\bSqgypdVHkdb]Lb? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiVCUPpLXkI[`BT`MhmBFdpEjQ^@Xf\H{Iq]NE? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{mS]BT`tUm_HKUDhWg|DKVSqkicuHJlLHjqZpe? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtamcQPqnJMG@wZGbYqe[FLsjfBIkg[xXuHb]M[? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtrCFekdcTgsJAZPIpoxkMKgVVXE}QuR`jeg[MSo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmS}Adg]MaIHbJJfKziKPldJMaV@ZoghqpJVESo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqcsZEk\mM@WEV@csz[CS\cyQzRH_uvDTlEB|U? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aStULtN[AXKLBLKojAmQidTKXkVIrNO}PwY[h_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{jSsiMw[ueHUBJGeQYMNGxXLcGRurCxXU_v^Dp? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqKkYQh]FBKHlPrIiXTVSfOk]JahRPWl{`d]oe_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqC[mhtL[hSWXHbD`oefDX\W\JgmjDt`Z_L^OwG complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usfd{Q`e]JaHYHDhDIzcaZOKinYfKahfTFLi^Fc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsnDkIhrUfK@CpEThkrDnIVHSpOL{ZpC[vBL^bW? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiDLqUpuxI_Y`CNfAir@Qk|pN@\M_]xLduo\qF? no_factor {'D2': [8, 8, 8, 8], 'prop_c': 34, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 35 with w characteristic
UsiKuiUhNEeIQb[HFSJ[AUTpLVoZVR@tcUuX\rK? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqTcZIh^mGaKpEplOjW[FK\{AqbkHJb[jkqSnq? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usa[dMqqmZkQUBIKBHxijJoXMTJqEjLKXRbb\Je? no_factor {'D2': [2, 2, 8, 8], 'prop_c': 4, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 7 with w characteristic
UszSKeJhlqigYH[OKQwdeRE\HkW|HXb^DfJSNds? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiTe]KhKtj?TSYXKbaFlUIpeaj_}OnIkjS{Nbw? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqcvRShs|CQT_BplKhdfS\?T^HxIra[TG}dZam? no_factor {'D2': [2, 2, 8, 8], 'prop_c': 4, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 7 with w characteristic
Usq\KYR{TTkoIXEbeDWorWZDkVYjLQ]BdRsW\cgW no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseEdINlU[kHShYFH[JwMMX_kiok{H\JTpQmTs]? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiEKiNhdqgKMHUPEaqXZFSxa^`LmathPjHF\qe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsuLLIFs\siEWdPRaMXwKLH\RLP]Lav@LgyXZaZ? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usy]dEBp\x?eLHShfOpaYOV\Z?x[jb`sllRgRz`? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuieCiJdSTbKLdRbgZpHyZPPqeI]`plPhxHh]Kd_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsamSibudbh?PjYJiibJLNBWZMGrj`diD}?\XshO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtaUDUNvF[`OHRTBlHyrB[dG{dQJk`TiXqaZDtb_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbE[qh`thbOSXBFcUyQz\BpichJmBcpL\_V^oe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqSkUBpLRdcEhWsehroi[KKdkYYdY{MXa~AVq[? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvqKlABb^NGEIdJ`MGwrRXJXjBHhko|F`X[TTt`_ no_factor {'D2': [2, 2, 8, 8], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 1 with w characteristic
UuiKtecrmjGOAXYBfIPdX[L\DjhxK_M{dfDFVdw? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsbDKzYjdbhOWRKSdgj_xVGXsNI[awV^DVeoMle? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqsvJGkkNALAV]@hqPVINHpOyJSZHgvhVCuX{M? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvaKvJIh[N`BHHSSH`x{GPitqJiyJ`dn_jVE]Xe? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
Usm[Le`omLaEHbBxmIrE\VBgyVBPgY[_lXhh\WSo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqlEETmk}E?JBXRMQih[Ex@PrrBkqU\SMvK^_]? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrstQFgkqiWY_BJmcZqGXTdCzOe|Xk]PWwtI|[? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsmFeMTjNwAFJAAthKwyLWUpEna[ar``svCR[hbG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtaKMU]xDeaSPTN@`pqqh[X_i\reFbXbTWzKXzE? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{mCKfUbTEkB@NTPiWZRMFFGqmjYbJsRPMqXNxC_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiSS]brLkbO@FLHhKxJl[hPg]ifCqM]DxGf^cU? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtyS\IRp\sa_Ih[A`MjbJQlhLKakYXE~HFbU^De? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiS[YQh]FBKHlPrIiXTVLFPI]JQhJ`Wty`e^OeO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usn[saBw~JK@ChOYaeqejIqteRI]GXp^Clee^D[? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UseTLRTbusaiF`GwgezoMJaXQlJHgjE\Tx_{YUs_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuaLdqEqLJgEN@XFdTqJ[FplpLauebk`WZsEZgSW no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqCtZUh][``OFDogszUI[IpZAhqlHjN_e[]]LU? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuycSmbpK{m_IoLChKZaZElOpugm[ILjTGzqZbe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtjEcvcfK]_[WJLAasiOrMLldLRUF`ikLIstVpq? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UtrSKURjLULC[ABTcXYq[\`WF\PdkzHtHXrgVhKO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UubcdUwrc^LAEXL_hFgkzXJ`pKYqfGNcpbf`N_Ro no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseSuNgbligwIdRDM_Z`ISqcj`XkZiBvWluo]Ji? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsyKLnGdndGqSW[CakjEeMJ`kL_rhxD~G}BwRre? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Utq[kVgwSNdaAxSXegHBvSqXamGhzJWlPYQr^`F? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{uLkadpsrahGjIJgJ`kJO[|paBWljsBWN_|Vdp? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuaTKYBqlrF@ROHhiejJDQtopvBOzp{chqi[VrGO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UteLMVSjEFcSRHG\gJWyL[FdjD?lZhkbpW{d^ob? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjSVEuutxGBK`HRgsGijYGk\MYU[X]BdQuh]Lw? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtadU]KeKlgoQ\VOLBabjSf`ahrpBXMmWteYNbw? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbLtIHo[lhOC\FBkEhUj\CgXhymLZP{@ekX^ooO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbKLQfuufDGBbSdIDjIK]Bg{Ros}bT@sVdpX[r? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuqdSibfeJaw?]AfhcjoUMWdebbPZOylhrEi\dF? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Useek^SiNqf?BLIXGXz?zDUlQtQtF@MkLd`Z^`b? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{utSNAa[jcgSBKabayPz\HDRbG]kZPlKbzg^pS? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Us~CCMpwkmboJP[GbPzJGJLLFRqcyqlBWjjB]Vc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uta]CmMimqd_SbEKeKjDMXh_h]qiZqJfXjHo^dAG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsemnAbeUXa`LDMHLGgvIPtWa}aI|aPuxqbe^oe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbESmmjMqakEhEpGiYXLKElgV`MiJcRtjG]\Jq? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsySTaFpLeiO@xJPn?rbMJM\U[zwTAfh@JZBJlOo no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UszCdmLlmtGSMAHTcTo]NTCk[czS`ZEYLo^HVXo_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eckRbrSmIQ[BQI@ZYxE[Rodn@tBgyg{mVgX|K? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UubC\UTmnXH?@JCtnG`NM\Oxa\?{[X`~HZAuZLM? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtiCsjErVFAh[DR`mPO{hHwxXepXfBQaxslBA~E_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqS[YQh]FBKHlPrIiXTVTFOi]JQhJ`Wty`e^OeO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}jCCYRikmasSpMHCqzIRRhDWXXyLYKvGjjH]\c? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjKLMpumfECQdQQapj@XME|{DbeAg{lcNfQX\b? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|eMTjQ`|X_sUOOsIDxO|XBSTfy]EPsiob^a^H_o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aSk]hmM[igQoCNH`hU][hK[qjCtXNFDpfD^Ds? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsiLkqTrfBlCSbTOIEpwNSkWLjXJV@Uh\b\W^`o_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|aC{Qhpsjhc@\JAboywYYpParbiDj`xTRk[Msu? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usm[Le`omLaEHbIrmIqNLVBgyVBPgY[_lXhh\WSo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{bcsrRbdYdS[_HdiIQYNKMgUtaozQJXkxJ[Zxa? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiSS]brLkbO@FLHhKyJl[hPg]ifCpM]DxGf^cU? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsbTcuLjMsmGUBIK_{PUZKNhZ@aKvJJJXefQ^DF? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvaksYhpeF_[XDBdhHQTh[XstSppfHeZDSld^ae? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvaSEUMh~TAsKoIbIajOvRT@dNGxVPuNPLau[le? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usm[Le`omLaEHbPxmIpU\VBgyVBPgY[_lXhh\WSo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eSK]iySlgPCdV?hKxiK[h`DlpFfroug|cwZfQ? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsmsCUVpvSaOO\Ubk[BULThXc]GZZ@p[ktUe^C]? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiS[YQh]FBKPlHrIiXTVLFPI]JQhJ`Wty`e^OeO complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteUEIibtFhaWdEJHWZkGPZLY`xgvpyN@djDM|c? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{fCTiNheseoQWMDkchrDKVpQraeXiWrcFuLZbe? complete {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsiC[etvV\KPFDSo@whTE[F\[JaphpJn`fBS[X`g no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiEKiNhdqgKMHUPEaqXZFSxeV`D}athPjHF\qe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UszSKmae\ThOKXCNicG[ZWxdhS`e\iI~H{`w^cb? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujTcULxStc[HcCrlGGW~SXxMahhXbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuieCiJdSTbKLdRbgZhH{ZPPqeI]`plPhxHX]Kh_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Utac]IRjMu@KX`QklIxjMFFcqnAbgY[WLwWx\oWo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuqSSMddtThSIdXDebyqiNGcreZFEBQPtVHFVJI_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aS}YpudXA`KDRPlOgRvHlLOzRDZH]SXRuI^PgO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtbE[qFiThbOSTGl`dzg\H\XHmbSiay_\qhF^oe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uuac[uKm^lHoWaG[boypFGxpSsRQhZJC{VL[]Fw? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsamSibudbh?PjYJiibJHNBWZKHdigrn`}A[Xsh_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqSkUBpLRdcEhWsehrsI[KKdkYYdYwmXa~AVq[? no_factor {'D2': [2, 2, 8, 8], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 1 with w characteristic
UsjCKnYjdbhOWRKSdgj_xVGXsNI[awV^DVeoMle? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtbLeElutxDGDDHbgkGSv[HLMMZER_rlTVEM]Lw? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
U{aCkqjtdYk`DXIpBEYwhUahFfraZr\APkqXKvoO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsjKLMpumfECDbQdHHj@[ME|{Ebe@g^Jc]VQX[r? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsyCMqbdnhagDD[HMQYsVW\oNbXVKBWlS}LERrK_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsyLkNGd^bGiSg[CbcjEeMJ`eL_thxB~G|BwRre? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseSuNgbligwIdRDM@Z`ITocj`XkZiBvWluo]Ji? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrMDiQhlvBEWoUPeWo{hYJGL^`Leahe\w`yXre? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}edkJLi[uaKIHOs_lpS^VBpeGrohbiMXQreBtR_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiEKiNhdqgKMHUPEaiX\FSwevbC}athPjHF\qe? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
U{aVDIZfCUhQEXXcgmj`OFbcuHxxHiVVDxVOXVe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtqC[jRjVKBGGlF`gxhE{P[w{`JsJbPtLX[[\Jd? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UubTUQwhsNd_QRKRaeYTJML`Q^ZkDPvHDdhYRtKO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtaKkvab^wGXYBMCcewMnYbTtA`Z?ydkLS|BUwZ? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UseELnKing@gHXCNdbrCzRh_yRJbCyerT[lO]pHG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmFMYEk]hBCWbFBgLxSlXdTHtJ`pg~H_tYL^oo_ no_factor {'D2': [2, 2, 8, 8], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 1 with w characteristic
U{aS|I[i]F`I\@QbLCqhJCfsxHhFhr]EdVMc^Kp? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiU]I{a~agBDDYObcpk[S\pYJ`FhjMNCxH{ZhU? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{bDSyFedhdGKdO\`dyLj\BhXTGt\B[_lphF^oe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uti[mVac]WgXIpMOkchHx[SXSrPS{qPvKUngVpF? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiSSMLwlmKEEXSpmHqsQHfw[pZ[IaRdhdYRNhH_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uui|CUJdUd_bXHDpKIxSZSxXaqqqahrK\K}Q^aq? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsfK]Abl[vJ_?vMHciz`QMRhURRS[aN@\r@rZLF? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Uua[\EHnNfHWWaHKawypEIhtPsRJDjWh[VL[]Fw? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvbE\YSalRbKOkDTeoib]MghWXZGrZElGkmbZpe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsecTaJteNl_SaRRikrBaKth{A`hcxT[lid[Ft[? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UvqD\iItKZcBUPYHbKoB}Pg\d`g{TbEX[uTY^d`? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtrLSeTxStc[HcArmGGg~QXwkiilHbokp_zeVp@o no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsvcLETistgBX`FHeByTi[WlpMGNXHuF`^@FZLE_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsatcvLrFSd_SgSSEHw{nAvXDjHhiZPlDqNDZxc? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtaeUIRjK}@KX`BklIxjMUFcqnAbgY[WLwWx\oWo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsuVKMLk^PabR`MPdDPBlSW\YOjcYpMVXVCuZLp? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U|akcvEq|xCgQRSXmCGUTBhLEYqmIzolWc~OMdYG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsvcKUbdtphDUOXGiQxEk\DKybXbVP]JDL\PTjd? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtrKKMietbKOXPFG`Jypl\AsR^JkgJPpTFl`MxS_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiKkYQh]FBKPlHrIiXTVKfPK]JahRPWl{`d]oe_ complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtiCUI]ptmKEUO\?FGySzWZpQmZ[M?lvOnPeF\c_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmS}Adg]MaIHbPlfKziKJJdJMaV@ZoghqpJVESo complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eMcUEk\JKGSjZCJEo|GHro\Mh`yj[RdFto]Su? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsyeKeId\jHoHp[Tb[awg]ChajIRehB|pSg}Nb[? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UteTC]JxM{?[PJDbj_rDfJc\tCjQkIRiWq}a]QSo no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmCLMqtMVgoSoIRmIyjCXTS]e`wkWXydifP]aN? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiSLfKenFgoQoDRjKzbIVComU`ZKjckoc|J]aN? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UtjCKuMrTdcoYPDXgTXQh[bgZdqP|aiipshR^cb? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuqLuioh\\GEH`KKm@YklYRoZTaJ\?V\KLp]^`U? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsamUQqd~yBcKSIbbooiVWgLJbZKiQbXt`vg^D`_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{eS^B[`tUm_HKUDhWgnDMFSqkicuHJlLHjqZpe? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiKlMIq\hb_?NKphKyFl[FplCimChL]Dwgf^cU? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseKdRedvMD_KdUPMHqURYLKFtXtMbI{DUjcVKqO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsekcRbdvMDGKdV@MHqURYLKFtXtMaJ{DuJcVKqO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsekcRbdvMD_KdUPMHqURYLKFtXtMbIuDUmcVKqO no_factor {'D2': [2, 2, 32, 32], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 1 with w characteristic
U|eeKYPamFg`]@@xDRpY]W[pRbgxnQpw`uPTNpIO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
Usyec^pdkygWL_IJcYqoTDRLCvzW`rDiSyNPVXo_ no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UuuclMgdnR_MEPBIgRxTK[POtfIg}q]Hpaqx^_\? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UseFMI[i\mI`[`UOlAoJnAvK{eIlRBRRSvRSYlP_ no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UuqKkEXh\MEWMDXDiMiJYJKLXMY]f@tStijC\bIG no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
Usb\LQReerhcKSJ_hEzFGWUSRvqlBpskTdMh^Bs? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
Usfc~AjlEqaEObN@McZAv@zpgv?]mpq\@USdQwFW no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseTLRTbusaiF`KWgezoMJaXQlJHgjE\Tj_{YUs_ no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UtemUALd~F@pPRGjJGhbNYGpPShMkxsUXUpk^CkO no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsunCMsc}q@gSLHdl_r@YKqGYjwJxqTitpZo^pa? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseeK]rtFOiGHpJChPxHwC^xJTXp\bwIhZiP\kW_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteUUZShtTl@WQT`ce_ZFClXwazFKPMVcZSyVFp? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseDeNSydZDaQpN?MGxK^ULXBpYYUG|ecs{e[za? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjTEeBfK\eSIQSWkEqTlZ_XkLG{^QqfgtnC\tE? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiuSiJtLU_KWFEXkBpdmRRpRK`XhHmBlM`m^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsieCupfeLGdUDDpmaXqYPtGIzZwIrXSKjmg[{KO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsbUSqlc|[hGIXV?eEiG~WtgtMO|JBCy\rGu^gq? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiuSeLtLU_KWFEXkBpemRJotKaThHlBlN@m^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteTNAI`]VhPXHB[c{o{iW[tsJ`o{ImGtWon]p[? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtfcTe[rdFl?BJHhAMyFJWU\Q^AuDaJ[g}BJ^DB_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsqefQmfCmaHHaTCeSiJj]DWH~Q\NBQ\CquL^oe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQThst@oGVCNlHQhbURXcuXfHamiTimE^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQThst@oCVGNjHRHbYRXSuXfHaukLelI^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseLEEffVkEIR_QLBTzc]WUXZ@XheX[kXTmBZXk? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseccfIp|ZGkT`[HDXXsiPes{RjQWzPl_tl@Vogg no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usas{jGi]FMGSEXKdUrcmHjkjHQYkWy^HwkEVwWG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsaMdI{st]bGX_XbfcRULUKxSnBIl?sxtJcUK\RG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteUVMKqLL`WKhWFiaojYYK\Su`MZGs|`hbJ^oF? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsacvQSplrl_QLFPdTqc|KwXs_gzEjeIpMXFXtb? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujTSeLslY_KWFEXkBphmQrpRS`XXHmB\M`u^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiuSiJtTT_KWFEXkBqh]ItpRK`XhHlBlN@m^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiuSiJlUT_KWFEXkBqh]ItpQs`YXHlBlN@m^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UujTSiJkuX_KWFEXkBqdmJRoskaUhHmB\M`u^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsjctIFeUdhOMBSKmo_]jWYxHsjCygxmWtmQ^ow? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrkdEXfdFLG@eL`g{qQ}TIxy@GuhhP{\oxS\XgG no_factor {'D2': [4, 4, 4, 4], 'prop_c': 10, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 7 with w characteristic
UujTSeLslY_KWFEXkBpi]QlpRS`XXHmB\M`u^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsamCuEuLbegT`Azd[iyG[Ktg]bL@gxtdrG]Zdq? no_factor {'D2': [4, 4, 16, 16], 'prop_c': 18, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 7 with w characteristic
UtbL[q`|KvHSV@GiiHgUbJOlTbQHzRFKwuSy]Fp? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsaU\UcuLjkCBL[_BMH{IVPhBnhtFba]DK^PXtM? no_factor {'D2': [2, 2, 32, 32], 'prop_c': 4, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 7 with w characteristic
Usq[dfLi~kF?QhTA@wgin@kt_]pSrZkKX`lh]Xo_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsySSMuxSumCY`KQcJ_LVYK\[QqmLp]N@RtDVJR? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UsrLdQTisl@oGVCNkhQpbTRhgtXfHauiTemE^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQTdtT@oGVCNkiQpRURdcthfHamiTimE^_{? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiKKuet^FEOGrSLIPOw^NG[NTbWYjIdTIv`]Xb? no_factor {'D2': [2, 2, 2, 2], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 3 Lagrangians integral, 2 with w characteristic
UtfELIheeFdcWdDTi`i`^IUWN_zsCg^mDsom]ra? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}iKcQR`tHioGrTSlQ@\LUW{I~hjXAYy`p]a^gOo no_factor {'D2': [2, 2, 2, 2], 'prop_c': 6, 'equivariant': True} D_2 rank 4: 15 Lagrangians integral, 6 with w characteristic
UsrLdQThst@oGVCNlHQhbXTTWmhfHam[TitE^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseS\NE{VPIaIbKThDzo?CnSLYyjHhVEtuqoZrS? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{a\SqB|MNacMCSThPZwHLbhhfib[aThcnBBHxUG no_factor {'D2': [2, 2, 8, 8], 'prop_c': 2, 'equivariant': True} D_2 rank 4: 7 Lagrangians integral, 1 with w characteristic
UsaKk^anEbeWJC]@M_yqURFObmytCpR|DVbaXlU? no_factor {'D2': [4, 4, 4, 4], 'prop_c': 10, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 7 with w characteristic
UsalefIb\hmAHoMDjCxdYYQp\?zC|Oy\HMbRP|F? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQTetL@oCVGNkiQpRURdcthfHbMYTYuE^_{? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQTetL@oGVCNkhQpbTThglXfHbUiLUmI^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQThst@oGVCNjIRHRXTTWmhfHam[TitE^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsmesqTpfJakKdXHGsHPmSRkhHg\diejLhQ{^bo? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuiuSiJslY_KWFEXkBqe]JLoqsaYXIlB[n@u^`e? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsadCu\tESeiIjTohsbeBZG\omjQm_lxCNZC]EEW complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usa{KvIiVdcQQWR`iib`[HkxRTopzPyM`paNZbk? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aCtNorkzAg\@PLeQ_xhYhKlHhbVis]`NRcYraO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aTMQXbdfiWHLAtjBxUYToXgoYJkhxDxsjA^`BG factor_only {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UtiTSnCqK^cdEFOqKSyamJgo\TBafZdIxlQwVhL? factor_only {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UteLMFDathfGTAEMjWxXaYJ_ueQItrEmXYS]Xx[? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuadSUTfM]H`GwITkbWp}StPbcjiLjdEp]M@NKJG no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usi[^FopSthOKDR`GrXfI\G\O~HF]HyDp\UBI^k? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsiU[QxtTMi_UPIRFQQfJDkWqmjMEqBypkeFZFw? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U}iuSA@c{ZKKLoRgbToyiDlsNNbbTBRads[UYfIO no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQTetL@oGVCNlHIhdYTdSlhfHamkLilI^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsrLdQThst@oGVCNiiJPTUTXcmXfHbUYTUuE^_{? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
Usq[nrGglLeAPFGxESGi\R`pkJrshW^bppnGU\k? no_factor {'D2': [4, 4, 4, 4], 'prop_c': 22, 'equivariant': True} D_2 rank 4: 35 Lagrangians integral, 35 with w characteristic
U}iuSA@c{ZKKLoRgbToyiDlsNNbbdBRQds[TYfI_ no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsineaW`[NgBXDAZic`siFhwlLauFJRddqss\qe? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UsadCu\seWeUJRTpHsRhBYo\pMjPm_ltCN\C]EEW complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UseTLrItnYHC[@F`cd`sFQt[dr`RhiMSlTn@[fi? no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
UuaKLUspkuiWX_YWdbp\IUK`amXavQyLoVdM]F[? factor_only {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{aSTfKlUTkBCwBWiqh[[[hxlFOh}_U~@|?T]gIg no_factor {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
U{b\UAZisj`gUDKXDP`B^Th`FSh{BreNHSZUYMy? complete {'D2': [], 'prop_c': 1, 'equivariant': True} D_2 rank 0: 1 Lagrangians integral, 1 with w characteristic
tally (class, equivariant, propC): {('no_factor', True, True): 268, ('complete', True, True): 99, ('factor_only', True, True): 3} 73s
