Word Explorer

Subcomb

💡 Words with a Similar Meaning to "Subcomb"

Found via reverse dictionary — words that share a conceptual meaning.

WordDefinition
handlenounThe part of an object which is (designed to be) held in the hand when used or moved.
combnounA toothed implement:
toothnounA hard, calcareous structure present in the mouth of many vertebrate animals, generally used for biting and chewing food.
subconenoun(mathematics) A subdivision of a cone
subcombinationnounA combination that is a subset of another combination, containing only some of its elements.
covernounA lid.
bicommutantnoun(mathematics) A double commutant (that commutes with the elements of two subgroups)
subconstituentnoun(linguistics) A part or component of a syntactic, morphological, or phonetic constituent.
subquotientnoun(mathematics) A quotient object of a subobject.
supercombinatornoun(computer science) A mathematical expression which is fully bound and self-contained. It may be either a constant or a combinator where all the subexpressions are supercombinators.
additive combinatoricsnoun(mathematics) A subbranch of combinatorics that concerns additive problems expressed using sumsets.
subsemiringnoun(mathematics) A subset of a semiring that is also a semiring under the same operations as the original semiring.
subcubenoun(computing) A subset of a cube (data structure).
subcovernoun(topology) A cover which is a subset of another cover.
subcompositionnoun(mathematics) A subset of a composition
combinatorial commutative algebranoun(algebra) A relatively new discipline in mathematics that combines techniques and concepts from combinatorics and commutative algebra, and in which the geometry of convex polytopes also plays a significant role.
subcircuitnounA distinct part of an electrical or other circuit
subhypergraphnoun(mathematics) A subset of a hypergraph
cubic(geometry) Used in the names of units of volume formed by multiplying a unit of length by itself twice.
algebraic combinatoricsnoun(algebra, combinatorics) A branch of mathematics in which techniques from abstract algebra are applied to problems in combinatorics, and vice versa.

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