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L-notation

L-notation is an asymptotic notation analogous to big-O notation, denoted as L n [ α , c ] {\displaystyle L_{n}} for a bound variable n {\displaystyle n} tending to infinity. Like big-O notation, it is usually used to roughly convey the rate of growth of a function, such as the computational complexity of a particular algorithm.

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L-notation

Nodes35
Edges34
Triples12
Avg. degree1.94
Density0.057143
Components1

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L-notation

Top relations

related to history · 11
L-notation → Algorithms, Analysis, Arjen Lenstra, Carl Pomerance, Coppersmith, Hendrik Lenstra, It, Number Theory, Pomerance, The, This
is a · 1
L-notation → asymptotic notation analogous to big-O notation

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Important terminology

displaystyle algorithms alpha time used notation function algorithm number integer discrete running bound complexity big-o definition factorization analysis ln factoring

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
L-notationis aasymptotic notation analogous to big-O notation0.90text
L-notationrelated to historyThe0.60section
L-notationrelated to historyCarl Pomerance0.60section
L-notationrelated to historyAnalysis0.60section
L-notationrelated to historyThis0.60section
L-notationrelated to historyPomerance0.60section
L-notationrelated to historyArjen Lenstra0.60section
L-notationrelated to historyHendrik Lenstra0.60section
L-notationrelated to historyAlgorithms0.60section
L-notationrelated to historyNumber Theory0.60section
L-notationrelated to historyIt0.60section
L-notationrelated to historyCoppersmith0.60section

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    Min side: 3
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