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- Atom_(order_theory) abstract "In the mathematical field of order theory, an element a of a partially ordered set with least element 0 is an atom iff 0 < a and there is no x such that 0 < x < a. Using the covering relation <:, an atom is simply an element a such that 0 <: a (a covers zero).That is, an atom is an element that is minimal among the non-zero elements.".
- Atom_(order_theory) thumbnail T_4.svg?width=300.
- Atom_(order_theory) wikiPageID "998824".
- Atom_(order_theory) wikiPageRevisionID "570988924".
- Atom_(order_theory) hasPhotoCollection Atom_(order_theory).
- Atom_(order_theory) id "132".
- Atom_(order_theory) id "7153".
- Atom_(order_theory) title "Atom".
- Atom_(order_theory) title "Poset".
- Atom_(order_theory) subject Category:Order_theory.
- Atom_(order_theory) comment "In the mathematical field of order theory, an element a of a partially ordered set with least element 0 is an atom iff 0 < a and there is no x such that 0 < x < a. Using the covering relation <:, an atom is simply an element a such that 0 <: a (a covers zero).That is, an atom is an element that is minimal among the non-zero elements.".
- Atom_(order_theory) label "Atom (order theory)".
- Atom_(order_theory) label "原子 (序理论)".
- Atom_(order_theory) sameAs 원자_(순서론).
- Atom_(order_theory) sameAs m.03xzxt.
- Atom_(order_theory) sameAs Q261484.
- Atom_(order_theory) sameAs Q261484.
- Atom_(order_theory) wasDerivedFrom Atom_(order_theory)?oldid=570988924.
- Atom_(order_theory) depiction T_4.svg.
- Atom_(order_theory) isPrimaryTopicOf Atom_(order_theory).
