{"query": "Easton: Elements", "count": 20, "results": [{"id": "card_n_d5aa0bbe6827", "title": "Easton: Elements", "shelf": "dictionary", "surface": "secular", "snippet": "In its primary sense, as denoting the first principles or constituents of things, it is used in 2 Pet. 3:10: “The elements shall be dissolved.” In a secondary sense it denotes the first principles of "}, {"id": "card_src_book_16058", "title": "Occult Chemistry: Clairvoyant Observations on the Chemical Elements — Annie Besant", "shelf": "gutenberg", "surface": "secular", "snippet": "Occult Chemistry: Clairvoyant Observations on the Chemical Elements, by Annie Besant. Subjects: Occultism; Chemical elements. Read the full text (public domain): https://www.gutenberg.org/ebooks/16058"}, {"id": "card_src_book_21076", "title": "The First Six Books of the Elements of Euclid — Euclid", "shelf": "gutenberg", "surface": "secular", "snippet": "The First Six Books of the Elements of Euclid, by Euclid. Subjects: Euclid's Elements; Mathematics, Greek. Read the full text (public domain): https://www.gutenberg.org/ebooks/21076"}, {"id": "card_src_oeis_a000670", "title": "A000670 — Fubini numbers: number of preferential arrangements of n labeled elements; or number of weak orders on n labeled elements; or number of ordered partitions of [n].", "shelf": "oeis", "surface": "secular", "snippet": "Fubini numbers: number of preferential arrangements of n labeled elements; or number of weak orders on n labeled elements; or number of ordered partitions of [n].  First terms: 1, 1, 3, 13, 75, 541, 4"}, {"id": "card_src_book_69551", "title": "The natural and artificial disintegration of the elements An address by Professor Sir Ernest Rutherford — Ernest Rutherford", "shelf": "gutenberg", "surface": "secular", "snippet": "The natural and artificial disintegration of the elements An address by Professor Sir Ernest Rutherford, by Ernest Rutherford. Subjects: Chemical elements; Radioactivity; Atoms. Read the full text (pu"}, {"id": "card_src_word_elements", "title": "elements", "shelf": "dictionary", "surface": "secular", "snippet": "elements: (noun) violent or severe weather (viewed as caused by the action of the four elements)"}, {"id": "card_src_drug_antiperspirant_above_elements_canyon_aerosol", "title": "Antiperspirant Above Elements Canyon Aerosol", "shelf": "medicine", "surface": "secular", "snippet": "Antiperspirant Above Elements Canyon Aerosol: a HUMAN OTC DRUG, aerosol, spray given by the topical route."}, {"id": "card_src_drug_antiperspirant_above_elements_ocean_aerosol", "title": "Antiperspirant Above Elements Ocean Aerosol", "shelf": "medicine", "surface": "secular", "snippet": "Antiperspirant Above Elements Ocean Aerosol: a HUMAN OTC DRUG, aerosol, spray given by the topical route."}, {"id": "card_src_drug_antiperspirant_above_elements_vulcan_aerosol", "title": "Antiperspirant Above Elements Vulcan Aerosol", "shelf": "medicine", "surface": "secular", "snippet": "Antiperspirant Above Elements Vulcan Aerosol: a HUMAN OTC DRUG, aerosol, spray given by the topical route."}, {"id": "card_c_3852e1eaab85", "title": "Easton: Elements ↔ Easton: Husk", "shelf": "connections", "surface": null, "snippet": "Both belong to dictionary · easton_concept_e_h — a structural sibling link restored from 1.0's nesting (re-verified same section live). Connects the map so no card is left orphaned."}, {"id": "card_c_26e1b8aa3296", "title": "Easton: Elements ↔ Easton: Grass", "shelf": "connections", "surface": null, "snippet": "Both belong to dictionary · easton_concept_e_h — a structural sibling link restored from 1.0's nesting (re-verified same section live). Connects the map so no card is left orphaned."}, {"id": "card_src_book_31624", "title": "A Brief History of Element Discovery, Synthesis, and Analysis — Glen W. Watson", "shelf": "gutenberg", "surface": "secular", "snippet": "A Brief History of Element Discovery, Synthesis, and Analysis, by Glen W. Watson. Subjects: Chemistry -- History; Chemical elements; Transuranium elements -- Synthesis. Read the full text (public doma"}, {"id": "card_enc_easton_elements", "title": "Elements", "shelf": "encyclopedia", "surface": "witness", "snippet": "In its primary sense, as denoting the first principles or constituents of things, it is used in 2 Pet. 3:10: “The elements shall be dissolved.” In a secondary sense it denotes the first principles of "}, {"id": "card_src_book_74253", "title": "The philosophical and mathematical commentaries of Proclus on the first book of Euclid's elements (Vol. 1 of 2) — Proclus", "shelf": "gutenberg", "surface": "secular", "snippet": "The philosophical and mathematical commentaries of Proclus on the first book of Euclid's elements (Vol. 1 of 2), by Proclus. Subjects: Euclid. Elements; Platonists. Read the full text (public domain):"}, {"id": "card_src_oeis_a004135", "title": "A004135 — Additive bases: a(n) is the least integer k such that in the cyclic group Z_k there is a subset of n elements all pairs (of distinct elements) of which add up to a differ", "shelf": "oeis", "surface": "secular", "snippet": "Additive bases: a(n) is the least integer k such that in the cyclic group Z_k there is a subset of n elements all pairs (of distinct elements) of which add up to a different sum (in Z_k).  First terms"}, {"id": "card_src_oeis_a004136", "title": "A004136 — Additive bases: a(n) is the least integer k such that in the cyclic group Z_k there is a subset of n elements all pairs (of not necessarily distinct elements) of which ad", "shelf": "oeis", "surface": "secular", "snippet": "Additive bases: a(n) is the least integer k such that in the cyclic group Z_k there is a subset of n elements all pairs (of not necessarily distinct elements) of which add up to a different sum (in Z_"}, {"id": "card_src_oeis_a005646", "title": "A005646 — Number of classifications of n elements.", "shelf": "oeis", "surface": "secular", "snippet": "Number of classifications of n elements.  First terms: 1, 1, 1, 3, 6, 26, 122, 1015, 11847, 208914, 5236991, 184321511, ."}, {"id": "card_src_oeis_a001329", "title": "A001329 — Number of nonisomorphic groupoids with n elements.", "shelf": "oeis", "surface": "secular", "snippet": "Number of nonisomorphic groupoids with n elements.  First terms: 1, 1, 10, 3330, 178981952, 2483527537094825, 14325590003318891522275680, 50976900301814584087291487087214170039, 1556820866911379472720"}, {"id": "card_src_oeis_a001425", "title": "A001425 — Number of commutative groupoids with n elements.", "shelf": "oeis", "surface": "secular", "snippet": "Number of commutative groupoids with n elements.  First terms: 1, 1, 4, 129, 43968, 254429900, 30468670170912, 91267244789189735259, 8048575431238519331999571800, 2405192783586185250093296602165099356"}, {"id": "card_src_oeis_a003425", "title": "A003425 — n! times number of posets with n elements.", "shelf": "oeis", "surface": "secular", "snippet": "n! times number of posets with n elements.  First terms: 1, 1, 6, 114, 5256, 507720, 93616560, 30894489360, 17407086641280, 16152167106391680, 23990233574783750400, 55735096448700749203200, 1987209753"}]}