{"query": "Easton: Lattice", "count": 20, "results": [{"id": "card_n_5056d199ac6a", "title": "Easton: Lattice", "shelf": "dictionary", "surface": "secular", "snippet": "(1.) Heb. ‘eshnabh, a latticed opening through which the cool breeze passes (Judg. 5:28). The flat roofs of the houses were sometimes enclosed with a parapet of lattice-work on wooden frames, to scree"}, {"id": "card_src_oeis_a002706", "title": "A002706 — Theta series of 6-dimensional lattice A_6^(2) (other names for this lattice or the corresponding quadratic form are LAMBDA_{3,lambda}, P_6^(5), phi_6, F_14).", "shelf": "oeis", "surface": "secular", "snippet": "Theta series of 6-dimensional lattice A_6^(2) (other names for this lattice or the corresponding quadratic form are LAMBDA_{3,lambda}, P_6^(5), phi_6, F_14).  First terms: 1, 0, 42, 56, 84, 168, 280, "}, {"id": "card_src_word_bravais_lattice", "title": "bravais lattice", "shelf": "dictionary", "surface": "secular", "snippet": "bravais lattice: (noun) a 3-dimensional geometric arrangement of the atoms or molecules or ions composing a crystal — syn: space lattice, crystal lattice"}, {"id": "card_src_word_crystal_lattice", "title": "crystal lattice", "shelf": "dictionary", "surface": "secular", "snippet": "crystal lattice: (noun) a 3-dimensional geometric arrangement of the atoms or molecules or ions composing a crystal — syn: space lattice, Bravais lattice"}, {"id": "card_src_word_space_lattice", "title": "space lattice", "shelf": "dictionary", "surface": "secular", "snippet": "space lattice: (noun) a 3-dimensional geometric arrangement of the atoms or molecules or ions composing a crystal — syn: crystal lattice, Bravais lattice"}, {"id": "card_src_oeis_a004033", "title": "A004033 — Theta series of lattice A_2 tensor E_8 (dimension 16, det. 6561, min. norm 4). Also theta series of Eisenstein version of E_8 lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Theta series of lattice A_2 tensor E_8 (dimension 16, det. 6561, min. norm 4). Also theta series of Eisenstein version of E_8 lattice.  First terms: 1, 0, 720, 13440, 97200, 455040, 1714320, 4821120, "}, {"id": "card_src_oeis_a003201", "title": "A003201 — Cluster series for site percolation problem on square matching lattice (square lattice with 1st and 2nd neighbors connected).", "shelf": "oeis", "surface": "secular", "snippet": "Cluster series for site percolation problem on square matching lattice (square lattice with 1st and 2nd neighbors connected).  First terms: 1, 8, 32, 108, 348, 1068, 3180, 9216, 26452, 73708, 206872, "}, {"id": "card_src_oeis_a001931", "title": "A001931 — Number of fixed 3-dimensional polycubes with n cells; lattice animals in the simple cubic lattice (6 nearest neighbors), face-connected cubes.", "shelf": "oeis", "surface": "secular", "snippet": "Number of fixed 3-dimensional polycubes with n cells; lattice animals in the simple cubic lattice (6 nearest neighbors), face-connected cubes.  First terms: 1, 3, 15, 86, 534, 3481, 23502, 162913, 115"}, {"id": "card_src_lex_h822", "title": "H822 — אֶשְׁנָב (esh.nav): lattice", "shelf": "lexicon", "surface": "secular", "snippet": "אֶשְׁנָב (esh.nav), Strong's H822: lattice. window-lattice"}, {"id": "card_src_lex_h2762", "title": "H2762 — חֲרַכִּים (che.rekh): lattice", "shelf": "lexicon", "surface": "secular", "snippet": "חֲרַכִּים (che.rekh), Strong's H2762: lattice. lattice, other opening through which one may look"}, {"id": "card_src_oeis_a003051", "title": "A003051 — Number of inequivalent sublattices of index n in hexagonal lattice, where two sublattices are equivalent if they are related by a rotation or reflection preserving the he", "shelf": "oeis", "surface": "secular", "snippet": "Number of inequivalent sublattices of index n in hexagonal lattice, where two sublattices are equivalent if they are related by a rotation or reflection preserving the hexagonal lattice.  First terms:"}, {"id": "card_src_oeis_a001667", "title": "A001667 — 2n-step polygons on b.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "2n-step polygons on b.c.c. lattice.  First terms: 96, 1776, 43776, 1237920, 37903776, 1223681760, 41040797376, 1416762272736, 50027402384640, 1799035070369856, ."}, {"id": "card_src_oeis_a002166", "title": "A002166 — Susceptibility series for f.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Susceptibility series for f.c.c. lattice.  First terms: 12, 240, 6624, 234720, 10208832, 526810176, 31434585600, 2127785025024, 161064469168128, 13483480670745600, 1237073710591635456, 123437675536945"}, {"id": "card_src_oeis_a002914", "title": "A002914 — Susceptibility series for b.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Susceptibility series for b.c.c. lattice.  First terms: 1, 8, 56, 392, 2648, 17864, 118760, 789032, 5201048, 34268104, 224679864, 1472595144, 9619740648, 62823141192, 409297617672, 2665987056200, 1733"}, {"id": "card_src_oeis_a002921", "title": "A002921 — Susceptibility series for f.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Susceptibility series for f.c.c. lattice.  First terms: 1, 12, 132, 1404, 14652, 151116, 1546332, 15734460, 159425580, 1609987708, 16215457188, 162961837500, 1634743178420, 16373484437340, 16377815993"}, {"id": "card_src_oeis_a002925", "title": "A002925 — Susceptibility series for b.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Susceptibility series for b.c.c. lattice.  First terms: 0, 0, 0, 1, 0, 0, 16, -18, 0, 252, -576, 519, 3264, -12468, 20568, 26662, -215568, 528576, -164616, -3014889, 10894920, -13796840, -29909616, 19"}, {"id": "card_src_oeis_a002928", "title": "A002928 — Magnetization for square lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Magnetization for square lattice.  First terms: 1, 0, -2, -8, -34, -152, -714, -3472, -17318, -88048, -454378, -2373048, -12515634, -66551016, -356345666, -1919453984, -10392792766, -56527200992, -308"}, {"id": "card_src_oeis_a002929", "title": "A002929 — Magnetization for cubic lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Magnetization for cubic lattice.  First terms: 1, 0, 0, -2, 0, -12, 14, -90, 192, -792, 2148, -7716, 23262, -79512, 252054, -846628, 2753520, -9205800, 30371124, -101585544, 338095596, -1133491188, 37"}, {"id": "card_src_oeis_a003194", "title": "A003194 — Susceptibility series for b.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Susceptibility series for b.c.c. lattice.  First terms: 0, 0, 0, 4, 0, 0, 0, -8, 0, 112, -256, 156, 896, -3536, 5472, 5400, -49088, 115008, -47776, -555492, 1976736, -2563424, -4446272, 29452776."}, {"id": "card_src_oeis_a003209", "title": "A003209 — Cluster series for f.c.c. lattice.", "shelf": "oeis", "surface": "secular", "snippet": "Cluster series for f.c.c. lattice.  First terms: 1, 12, 84, 504, 3012, 17142, 96228, 532028, 2918388, 15763956, ."}]}