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SUBSEQUENCE

  • Subsequence
  • Mathematical binary relation

    In mathematics, a subsequence of a given sequence is a sequence that can be derived from the given sequence by deleting some or no elements without changing

    Subsequence

    Subsequence

  • Longest common subsequence
  • Algorithmic problem on pairs of sequences

    A longest common subsequence (LCS) is the longest subsequence common to all sequences in a set of sequences (often just two sequences). It differs from

    Longest common subsequence

    Longest common subsequence

    Longest_common_subsequence

  • Longest increasing subsequence
  • Computer science problem

    science, the longest increasing subsequence problem aims to find a subsequence of a given sequence in which the subsequence's elements are sorted in an ascending

    Longest increasing subsequence

    Longest_increasing_subsequence

  • Bolzano–Weierstrass theorem
  • Bounded sequence in finite-dimensional Euclidean space has a convergent subsequence

    bounded sequence in R n {\displaystyle \mathbb {R} ^{n}} has a convergent subsequence. An equivalent formulation is that a subset of R n {\displaystyle \mathbb

    Bolzano–Weierstrass theorem

    Bolzano–Weierstrass_theorem

  • Patience sorting
  • Sorting algorithm

    the algorithm efficiently computes the length of a longest increasing subsequence in a given array. The algorithm's name derives from a simplified variant

    Patience sorting

    Patience_sorting

  • Arzelà–Ascoli theorem
  • On when a family of real, continuous functions has a uniformly convergent subsequence

    defined on a closed and bounded interval has a uniformly convergent subsequence. The main condition is the equicontinuity of the family of functions

    Arzelà–Ascoli theorem

    Arzelà–Ascoli_theorem

  • Skip list
  • Probabilistic data structure

    made possible by maintaining a linked hierarchy of subsequences, with each successive subsequence skipping over fewer elements than the previous one (see

    Skip list

    Skip_list

  • Longest alternating subsequence
  • Combinatorial problem

    and computer science, in the longest alternating subsequence problem, one wants to find a subsequence of a given sequence in which the elements are in

    Longest alternating subsequence

    Longest_alternating_subsequence

  • Erdős–Szekeres theorem
  • Sufficiently long sequences of numbers have long monotonic subsequences

    (r-1)(s-1)+1} contains a monotonically increasing subsequence of length r or a monotonically decreasing subsequence of length s. The proof appeared in the same

    Erdős–Szekeres theorem

    Erdős–Szekeres theorem

    Erdős–Szekeres_theorem

  • Hunt–Szymanski algorithm
  • known as Hunt–McIlroy algorithm, is a solution to the longest common subsequence problem. It was one of the first non-heuristic algorithms used in diff

    Hunt–Szymanski algorithm

    Hunt–Szymanski_algorithm

  • Sequentially compact space
  • Topological space where every sequence has a convergent subsequence

    if every sequence of points in X {\displaystyle X} has a convergent subsequence converging to a point in X {\displaystyle X} . Every metric space is

    Sequentially compact space

    Sequentially_compact_space

  • Sequential pattern mining
  • Data mining technique

    repeats, finding tandem repeats, and finding unique subsequences and missing (un-spelled) subsequences. Alignment problems: that deal with comparison between

    Sequential pattern mining

    Sequential_pattern_mining

  • Substring
  • Contiguous part of a sequence of symbols

    substring of "It was the best of times". In contrast, "Itwastimes" is a subsequence of "It was the best of times", but not a substring. Prefixes and suffixes

    Substring

    Substring

    Substring

  • ROUGE (metric)
  • Metric used for testing NLP models

    reference summaries. ROUGE-L: Longest Common Subsequence (LCS) based statistics. Longest common subsequence problem takes into account sentence-level structure

    ROUGE (metric)

    ROUGE_(metric)

  • Subnet (mathematics)
  • Generalization of the concept of subsequence to the case of nets

    subnet is a generalization of the concept of subsequence to the case of nets. The analogue of "subsequence" for nets is the notion of a "subnet". The definition

    Subnet (mathematics)

    Subnet_(mathematics)

  • LIS
  • Topics referred to by the same term

    provides location information Longest increasing subsequence, algorithm to find the longest increasing subsequence in an array of numbers Laser Isotope Separation

    LIS

    LIS

  • Minimal prime (recreational mathematics)
  • theory, a minimal prime is a prime number for which there is no shorter subsequence of its digits in a given base that form a prime. In base 10 there are

    Minimal prime (recreational mathematics)

    Minimal_prime_(recreational_mathematics)

  • Well-quasi-ordering
  • Mathematical concept for comparing objects

    starting point of an infinite increasing subsequence. The existence of such infinite increasing subsequences is sometimes taken as a definition for well-quasi-ordering

    Well-quasi-ordering

    Well-quasi-ordering

  • Merge-insertion sort
  • Type of comparison sorting algorithm

    into a subsequence of S {\displaystyle S} of length at most three. First, y 4 {\displaystyle y_{4}} is inserted into the three-element subsequence ( x 1

    Merge-insertion sort

    Merge-insertion sort

    Merge-insertion_sort

  • Komlós' theorem
  • Theorem

    analysis about the Cesàro convergence of a subsequence of random variables (or functions) and their subsequences to an integrable random variable (or function)

    Komlós' theorem

    Komlós'_theorem

  • Helly's selection theorem
  • On convergent subsequences of functions that are locally of bounded total variation

    uniformly bounded sequence of monotone real functions admits a convergent subsequence. In other words, it is a sequential compactness theorem for the space

    Helly's selection theorem

    Helly's_selection_theorem

  • Compact space
  • Type of mathematical space

    set is compact if and only if every infinite sequence in the set has a subsequence that converges to a point of the set. Likewise, whereas every real-valued

    Compact space

    Compact space

    Compact_space

  • Timsort
  • Hybrid sorting algorithm based on insertion sort and merge sort

    2002 for use in the Python programming language. The algorithm finds subsequences of the data that are already ordered (runs) and uses them to sort the

    Timsort

    Timsort

  • Subsequential limit
  • Limit of some subsequence

    mathematics, a subsequential limit of a sequence is the limit of some subsequence. Every subsequential limit is a cluster point, but not conversely. In

    Subsequential limit

    Subsequential_limit

  • Super-prime
  • Prime numbers that occupy prime-numbered positions

    known as higher-order primes or prime-indexed primes (PIPs), are the subsequence of prime numbers that occupy prime-numbered positions within the sequence

    Super-prime

    Super-prime

  • Fractal sequence
  • Sequence that contains itself as a subsequence

    mathematics, a fractal sequence is one that contains itself as a proper subsequence. An example is 1, 1, 2, 1, 2, 3, 1, 2, 3, 4, 1, 2, 3, 4, 5, 1, 2, 3,

    Fractal sequence

    Fractal_sequence

  • Baik–Deift–Johansson theorem
  • theorem is a result from probabilistic combinatorics. It deals with the subsequences of a randomly uniformly drawn permutation from the set { 1 , 2 , … ,

    Baik–Deift–Johansson theorem

    Baik–Deift–Johansson_theorem

  • Edit distance
  • Computer science metric of string similarity

    distance are obtained by restricting the set of operations. Longest common subsequence (LCS) distance is edit distance with insertion and deletion as the only

    Edit distance

    Edit_distance

  • Permutation pattern
  • Subpermutation of a longer permutation

    to the number pi), then π is said to contain σ as a pattern if some subsequence of the entries of π has the same relative order as all of the entries

    Permutation pattern

    Permutation_pattern

  • Time series
  • Sequence of data points over time

    cluster) subsequence time series clustering (single timeseries, split into chunks using sliding windows) time point clustering Subsequence time series

    Time series

    Time series

    Time_series

  • Longest common substring
  • Computer science problem

    data deduplication and plagiarism detection. Unlike the longest common subsequence problem, which finds insertions or deletions within the common text,

    Longest common substring

    Longest_common_substring

  • Higman's lemma
  • finite alphabet Σ {\displaystyle \Sigma } , as partially ordered by the subsequence relation, is a well partial order. That is, if w 1 , w 2 , … ∈ Σ ∗ {\displaystyle

    Higman's lemma

    Higman's_lemma

  • Luleå algorithm
  • Technique for storing and searching internet routing tables

    each consecutive subsequence of 64 bits in the bit vector, pointing to the first datum associated with a nonzero bit in that subsequence. An array of "code

    Luleå algorithm

    Luleå_algorithm

  • Group of pictures
  • Subsequence of video frames

    Subsequence of video frames

    Group of pictures

    Group_of_pictures

  • Peano curve
  • Space-filling curve

    {\displaystyle c} is replaced by a contiguous subsequence of the centers of these nine smaller squares. This subsequence is formed by grouping the nine smaller

    Peano curve

    Peano curve

    Peano_curve

  • Filters in topology
  • Use of filters to describe and characterize all basic topological notions and results

    {\displaystyle {\mathcal {S}}} is to B {\displaystyle {\mathcal {B}}} as a subsequence is to a sequence (that is, the relation ≥ , {\displaystyle \geq ,} which

    Filters in topology

    Filters in topology

    Filters_in_topology

  • On-Line Encyclopedia of Integer Sequences
  • Online database of integer sequences

    representation of the sequence. The database is searchable by keyword, by subsequence, or by any of 16 fields. There is also an advanced search function called

    On-Line Encyclopedia of Integer Sequences

    On-Line_Encyclopedia_of_Integer_Sequences

  • Pointwise convergence
  • Notion of convergence in mathematics

    structure). For in a topological space, when every subsequence of a sequence has itself a subsequence with the same subsequential limit, the sequence itself

    Pointwise convergence

    Pointwise_convergence

  • Apollo Guidance Computer
  • Guidance and navigation computer used in Apollo spacecraft

    subsequence. Simple instructions, such as TC, executed in a single subsequence of 12 pulses. More complex instructions required several subsequences.

    Apollo Guidance Computer

    Apollo Guidance Computer

    Apollo_Guidance_Computer

  • Shortest common supersequence
  • shortest sequence which has X and Y as subsequences. This is a problem closely related to the longest common subsequence problem. Given two sequences X = <

    Shortest common supersequence

    Shortest_common_supersequence

  • Tracy–Widom distribution
  • Probability distribution

    appears in the distribution of the length of the longest increasing subsequence of random permutations, as large-scale statistics in the Kardar-Parisi-Zhang

    Tracy–Widom distribution

    Tracy–Widom distribution

    Tracy–Widom_distribution

  • Rellich–Kondrachov theorem
  • Compact embedding theorem concerning Sobolev spaces

    theorem implies that any uniformly bounded sequence in W1,p(Ω; R) has a subsequence that converges in Lq(Ω; R). Stated in this form, in the past the result

    Rellich–Kondrachov theorem

    Rellich–Kondrachov_theorem

  • Prokhorov's theorem
  • Theorem in measure theory

    {\displaystyle m} -dimensional Euclidean space), then there exist a subsequence ( μ n k ) {\displaystyle (\mu _{n_{k}})} and a probability measure μ

    Prokhorov's theorem

    Prokhorov's_theorem

  • Cartesian tree
  • Binary tree derived from a sequence of numbers

    sequence, and recursively construct its left and right subtrees from the subsequences before and after this number. It is uniquely defined as a min-heap whose

    Cartesian tree

    Cartesian tree

    Cartesian_tree

  • Hook length formula
  • Mathematical formula for the number of Young tableaux

    and algorithm analysis; for example, the problem of longest increasing subsequences. A related formula gives the number of semi-standard Young tableaux,

    Hook length formula

    Hook_length_formula

  • Sequence
  • Finite or infinite ordered list of elements

    above and bounded from below, then the sequence is said to be bounded. A subsequence of a given sequence is a sequence formed from the given sequence by deleting

    Sequence

    Sequence

    Sequence

  • Knuth–Plass line-breaking algorithm
  • Line-breaking algorithm used in the TeX typesetting package

    optimum can be shown to be a special case of the convex least-weight subsequence problem, which can be solved in O ( n ) {\displaystyle O(n)} time. Methods

    Knuth–Plass line-breaking algorithm

    Knuth–Plass_line-breaking_algorithm

  • Extreme value theorem
  • Continuous real function on a closed interval has a maximum and a minimum

    that there exists a subsequence that converges to a point in the domain. Use continuity to show that the image of the subsequence converges to the supremum

    Extreme value theorem

    Extreme value theorem

    Extreme_value_theorem

  • Chvátal–Sankoff constants
  • Mathematics concept

    are mathematical constants that describe the lengths of longest common subsequences of random strings. Although the existence of these constants has been

    Chvátal–Sankoff constants

    Chvátal–Sankoff_constants

  • Bitonic sorter
  • Parallel sorting algorithm

    of the (green) subsequence with the element of the other (orange) subsequence at the respective index produces two bitonic subsequences. These two bitonic

    Bitonic sorter

    Bitonic sorter

    Bitonic_sorter

  • Look-and-say sequence
  • Integer sequence

    splits ("decays") into a sequence of "atomic elements", which are finite subsequences that never again interact with their neighbors. There are 92 elements

    Look-and-say sequence

    Look-and-say sequence

    Look-and-say_sequence

  • Kingman's subadditive ergodic theorem
  • applications to percolations and longest increasing subsequence. To study the longest increasing subsequence of a random permutation π {\displaystyle \pi }

    Kingman's subadditive ergodic theorem

    Kingman's_subadditive_ergodic_theorem

  • Largest differencing method
  • Algorithm for solving the partition problem

    is exactly 2 − 1 k {\displaystyle 2-{\frac {1}{k}}} . In the min-max subsequence problem, the input is a multiset of n numbers and an integer parameter

    Largest differencing method

    Largest_differencing_method

  • Eberlein–Šmulian theorem
  • Relates three different kinds of weak compactness in a Banach space

    following statements are equivalent: each sequence of elements of A has a subsequence that is weakly convergent in X each sequence of elements of A has a weak

    Eberlein–Šmulian theorem

    Eberlein–Šmulian_theorem

  • Compact operator
  • Type of continuous linear operator

    usually not compact, and bounded sequences need not have convergent subsequences. Compact operators partly restore this finite-dimensional behavior by

    Compact operator

    Compact_operator

  • Downsampling (signal processing)
  • Resampling method

    a subsequence, and there are M such subsequences (phases) multiplexed together. The dot product is the sum of the dot products of each subsequence with

    Downsampling (signal processing)

    Downsampling_(signal_processing)

  • Red–black tree
  • Self-balancing binary search tree data structure

    Since the length of the subsequences in S is ∈ O ( | I | ) {\displaystyle \in O(|I|)} and in every stage the subsequences are being cut in half, the

    Red–black tree

    Red–black tree

    Red–black_tree

  • Diff
  • Shell command for comparing file content

    z From a longest common subsequence it is only a small step to get diff-like output: if an item is absent in the subsequence but present in the first

    Diff

    Diff

  • Souček space
  • it is not always true that a bounded sequence has a weakly convergent subsequence, which is highly desirable in many applications. Let Ω be a bounded domain

    Souček space

    Souček_space

  • Penney's game
  • Sequence generating game between two players

    until either player A's or player B's sequence appears as a consecutive subsequence of the coin toss outcomes. The player whose sequence appears first wins

    Penney's game

    Penney's game

    Penney's_game

  • Anatoly Vershik
  • Russian mathematician (1933–2024)

    infinite symmetric groups and applications to the longest increasing subsequences. Vershik studied at Leningrad State University (later renamed to Saint

    Anatoly Vershik

    Anatoly Vershik

    Anatoly_Vershik

  • Levenshtein distance
  • Computer science metric for string similarity

    characters alongside insertion, deletion, substitution; the longest common subsequence (LCS) distance allows only insertion and deletion, not substitution;

    Levenshtein distance

    Levenshtein distance

    Levenshtein_distance

  • De Bruijn sequence
  • Cycle through all length-k sequences

    string on A occurs exactly once as a substring (i.e., as a contiguous subsequence). Such a sequence is denoted by B(k, n) and has length kn, which is also

    De Bruijn sequence

    De Bruijn sequence

    De_Bruijn_sequence

  • Matrix chain multiplication
  • Mathematics optimization problem

    sequence of matrices and separate it into two subsequences. Find the minimum cost of multiplying out each subsequence. Add these costs together, and add in the

    Matrix chain multiplication

    Matrix_chain_multiplication

  • Fibonacci cube
  • Family of graphs based on the Fibonacci sequence

    contiguous subsequences. Within these two subsequences, the path can be constructed recursively by the same rule, linking the two subsequences at the ends

    Fibonacci cube

    Fibonacci_cube

  • Factor
  • Topics referred to by the same term

    for factoring an integer into its prime factors Factor, a substring, a subsequence of consecutive symbols in a string Authentication factor, a piece of

    Factor

    Factor

  • Apache IoTDB
  • Open Source Database Project

    Ningting; Wang, Chen; Wang, Wei; Wang, Jianmin (2019). "KV-Match: A Subsequence Matching Approach Supporting Normalization and Time Warping". 2019 IEEE

    Apache IoTDB

    Apache_IoTDB

  • Evolutionary algorithm
  • Subset of evolutionary computation

    July 2007). "Analysis of evolutionary algorithms for the longest common subsequence problem". Proceedings of the 9th annual conference on Genetic and evolutionary

    Evolutionary algorithm

    Evolutionary algorithm

    Evolutionary_algorithm

  • Pseudorandom number generator
  • Algorithm that generates an approximation of a random number sequence

    next bit a one (or zero) with probability one-half; and any selected subsequence contains no information about the next element(s) in the sequence. K3

    Pseudorandom number generator

    Pseudorandom_number_generator

  • Convergence proof techniques
  • {\displaystyle \mathbb {R} ^{n}} has a convergent subsequence, by the Bolzano–Weierstrass theorem. If these subsequences all have the same limit, then the original

    Convergence proof techniques

    Convergence_proof_techniques

  • Modes of convergence
  • Property of a sequence or series

    and Cauchy convergence, together with the existence of a convergent subsequence implies convergence. The concept of completeness of metric spaces, and

    Modes of convergence

    Modes_of_convergence

  • List of algorithms
  • Longest common subsequence problem: Find the longest subsequence common to all sequences in a set of sequences Longest increasing subsequence problem: Find

    List of algorithms

    List_of_algorithms

  • Tychonoff's theorem
  • Product of any collection of compact topological spaces is compact

    characterizing the sequences of functions in which every subsequence has a uniformly convergent subsequence. They also include statements less obviously related

    Tychonoff's theorem

    Tychonoff's_theorem

  • Normal family
  • Mathematical term in complex analysis

    called a normal family if every sequence of functions in F contains a subsequence which converges uniformly on compact subsets of X to a continuous function

    Normal family

    Normal_family

  • File comparison
  • Diff and merge files on computers

    comparison tools find the longest common subsequence between two files. Any data not in the longest common subsequence is presented as a change or an insertion

    File comparison

    File comparison

    File_comparison

  • Spectral theory of compact operators
  • Theory in functional analysis

    bounded. Then compactness of C {\textstyle C} implies that there exists a subsequence x n k {\textstyle x_{n_{k}}} such that C x n k {\textstyle Cx_{n_{k}}}

    Spectral theory of compact operators

    Spectral_theory_of_compact_operators

  • Hyperplane separation theorem
  • On the existence of hyperplanes separating disjoint convex sets

    B_{k}\rangle } . Since the unit sphere is compact, we can take a convergent subsequence, so that v k → v {\displaystyle v_{k}\to v} . Let c A := sup a ∈ A ⟨

    Hyperplane separation theorem

    Hyperplane separation theorem

    Hyperplane_separation_theorem

  • Rule 90
  • Elementary cellular automaton

    contiguous subsequence of values in one row of the triangle are all 0 or 2, then Rule 90 can be used to determine the corresponding subsequence in the next

    Rule 90

    Rule 90

    Rule_90

  • Plactic monoid
  • Monoid of all words in the alphabet of positive integers modulo Knuth equivalence

    given by Craige Schensted (1961) in his study of the longest increasing subsequence of a permutation. It was named the "monoïde plaxique" by Lascoux & Schützenberger

    Plactic monoid

    Plactic_monoid

  • Accumulation point
  • Cluster point in a topological space

    x_{\bullet }} if and only if x {\displaystyle x} is a limit of some subsequence of x ∙ . {\displaystyle x_{\bullet }.} The set of all cluster points

    Accumulation point

    Accumulation_point

  • Triangle strip
  • Set of triangles with shared vertices in a triangle mesh

    will not appear on-screen at all. It follows from definition that a subsequence of vertices of a triangle strip also represents a triangle strip. However

    Triangle strip

    Triangle strip

    Triangle_strip

  • Least-upper-bound property
  • Property of a partially ordered set

    xn of real numbers in a closed interval [a, b] must have a convergent subsequence. This theorem can be proved by considering the set S  =  {s ∈ [a, b]

    Least-upper-bound property

    Least-upper-bound_property

  • 238 (number)
  • Natural number

    of six elements, exactly 238 of them have a unique longest increasing subsequence. There are 238 compact and paracompact hyperbolic groups of ranks 3 through

    238 (number)

    238_(number)

  • Borel set
  • Class of mathematical sets

    a_{1},\dots )} with the following property: there exists an infinite subsequence ( a k 0 , a k 1 , … ) {\displaystyle (a_{k_{0}},a_{k_{1}},\dots )} such

    Borel set

    Borel_set

  • Tatyana van Aardenne-Ehrenfest
  • Dutch mathematician (1905–1984)

    parameter k {\displaystyle k} such that every length- k {\displaystyle k} subsequence occurs exactly once within them. They are named after Nicolaas Govert

    Tatyana van Aardenne-Ehrenfest

    Tatyana van Aardenne-Ehrenfest

    Tatyana_van_Aardenne-Ehrenfest

  • Dilworth's theorem
  • On chains and antichains in partial orders

    width of this partial order is n. The Erdős–Szekeres theorem on monotone subsequences can be interpreted as an application of Dilworth's theorem to partial

    Dilworth's theorem

    Dilworth's_theorem

  • Superpattern
  • pattern is order-isomorphic to the subsequence. For instance, if π is the permutation 25314, then it has ten subsequences of length three, forming the following

    Superpattern

    Superpattern

  • Uhlenbeck's compactness theorem
  • Compactness theorem in Yang–Mills theory

    with uniformly bounded curvature having weakly or uniformly convergent subsequences up to gauge. It is an important theorem used in the compactification

    Uhlenbeck's compactness theorem

    Uhlenbeck's_compactness_theorem

  • Ruzzo–Tompa algorithm
  • algorithm for finding all non-overlapping, contiguous, maximal scoring subsequences in a sequence of real numbers. The Ruzzo–Tompa algorithm was proposed

    Ruzzo–Tompa algorithm

    Ruzzo–Tompa_algorithm

  • Richard P. Stanley
  • American mathematician (born 1944)

    Net, January 11, 2001, retrieved 2013-12-27. Increasing and decreasing subsequences and their variants, R. P. Stanley, Proc. ICM, 2006. List of Fellows of

    Richard P. Stanley

    Richard P. Stanley

    Richard_P._Stanley

  • Jaro–Winkler distance
  • String distance measure

    and the transposition of two adjacent characters; the longest common subsequence (LCS) distance allows only insertion and deletion, not substitution;

    Jaro–Winkler distance

    Jaro–Winkler_distance

  • Low-discrepancy sequence
  • Type of mathematical sequence

    sequence with the property that for all values of N {\displaystyle N} , its subsequence x 1 , … , x N {\displaystyle x_{1},\ldots ,x_{N}} has a low discrepancy

    Low-discrepancy sequence

    Low-discrepancy_sequence

  • Small conditional RNA
  • (containing subsequence 'a-b-c'), leading to production of Dicer substrate B·C targeting mRNA silencing target Y (containing independent subsequence 'w-x-y-z')

    Small conditional RNA

    Small conditional RNA

    Small_conditional_RNA

  • Metastate
  • Probability measure in thermodynamics

    randomness) subsequence of finite-volume Gibbs distributions. It was proved for Euclidean lattices that there always exists a deterministic subsequence along

    Metastate

    Metastate

  • Run of a sequence
  • number of increasing subsequences of the sequence. This is a measure of presortedness, and in particular measures how many subsequences must be merged to

    Run of a sequence

    Run_of_a_sequence

  • Impossibility of a gambling system
  • probability. It states that in a random sequence, the methodical selection of subsequences does not change the probability of specific elements. The first mathematical

    Impossibility of a gambling system

    Impossibility of a gambling system

    Impossibility_of_a_gambling_system

  • Kruskal's tree theorem
  • Well-quasi-ordering of finite trees

    of letters x i , … , x 2 i {\displaystyle x_{i},\ldots ,x_{2i}} is a subsequence of any later block x j , … , x 2 j {\displaystyle x_{j},\ldots ,x_{2j}}

    Kruskal's tree theorem

    Kruskal's_tree_theorem

  • Bali (TV series)
  • Animated television series

    Flammarion. It was produced by Paris-based Planet Nemo Animation and Subsequence Entertainment, in association with SRC Radio-Canada, TVOntario, Knowledge

    Bali (TV series)

    Bali (TV series)

    Bali_(TV_series)

  • Burst error
  • Contiguous sequence of errors occurring in a communications channel

    the first and last symbols are in error and there exists no contiguous subsequence of m correctly received symbols within the error burst. The integer parameter

    Burst error

    Burst_error

  • UWB ranging
  • Wireless positioning technology

    receiver side. The SHR sequence is composed by the concatenation of 2 other subsequences: The first one is called synchronization sequence (abbreviated to SYNC)

    UWB ranging

    UWB_ranging

AI & ChatGPT searchs for online references containing SUBSEQUENCE

SUBSEQUENCE

AI search references containing SUBSEQUENCE

SUBSEQUENCE

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SUBSEQUENCE

Follow users with usernames @SUBSEQUENCE or posting hashtags containing #SUBSEQUENCE

SUBSEQUENCE

Online names & meanings

  • Puyear
  • Surname or Lastname

    English

    Puyear

    English : much altered variant of Perrier. Compare Puryear.

  • Ravit | ரவித
  • Boy/Male

    Tamil

    Ravit | ரவித

    The Sun

  • Jagbir
  • Boy/Male

    Hindu, Indian

    Jagbir

    Brave Man

  • Hermann
  • Boy/Male

    Australian, Danish, Dutch, French, Swedish, Teutonic

    Hermann

    Army Man; Soldier

  • Karpani
  • Girl/Female

    Indian, Sanskrit

    Karpani

    Gladness; Happiness

  • Thaw
  • Surname or Lastname

    English and Scottish

    Thaw

    English and Scottish : unexplained. In some instances at least, perhaps a variant spelling of Thor.Jewish (American) : Americanized spelling of Thau.

  • Longden
  • Surname or Lastname

    English

    Longden

    English : habitational name from any of various places, for example Longden, the Middle English form that underlies Longdendale in Cheshire and Derbyshire. This is a compound of Old English lang, long ‘long’ + denu ‘valley’. A place called Longden in Shropshire, however, has the same origin as Langdon, so there has clearly been some confusion between the two forms.

  • Ivah
  • Girl/Female

    Australian, Biblical, Christian

    Ivah

    Iniquity; Overthrow

  • Alarice
  • Girl/Female

    English German

    Alarice

    Rules all. Feminine of Alaric.

  • Atamgun
  • Boy/Male

    Indian, Punjabi, Sikh

    Atamgun

    Having Spiritual Merits

AI search & ChatGPT queriess for Facebook and twitter users, user names, hashtags with SUBSEQUENCE

SUBSEQUENCE

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SUBSEQUENCE

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SUBSEQUENCE

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Other words and meanings similar to

SUBSEQUENCE

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SUBSEQUENCE

  • Subsequence
  • n.

    Alt. of Subsequency