align right Image Hammingdistance 3 bit binary.svg thumb 140px 3 bit binary cube for finding Hammingdistance Image Hammingdistance 3 bit binary example.svg thumb 140px Two example distances 100 011 has distance 3 red path 010 111 has distance 2 blue path colspan 2 Image Hammingdistance 4 bit binary.svg thumb 280px 4 bit binary tesseract for finding Hammingdistance colspan 2 Image Hammingdistance ... 1110 has distance 1 blue path In information theory , the Hammingdistance between two String computer ... The Hammingdistance between font color 008200 t font o font color 008200 n font e font color 008200 ... font color red 7 font 96 is 3. Special properties For a fixed length n , the Hammingdistance is a Metric ... by complete induction that it satisfies the triangle inequality as well. The Hammingdistance between ... of the &minus operator. For binary strings a and b the Hammingdistance is equal to the number of ones ..., with the Hammingdistance, is known as the Hamming cube it is equivalent as a metric space to the set ..., the strings form the vertices of an n dimensional hypercube , and the Hammingdistance ... The Hammingdistance is named after Richard Hamming , who introduced it in his fundamental paper ... as an estimate of error, and therefore is sometimes called the signal distance . Hamming weight analysis ... distance is more appropriate. For q ary strings over an alphabet of size q     2 the Hamming ... modulation. If q     2 or q     3 both distances coincide. The Hammingdistance ... function code hammingdistance code computes the Hammingdistance between two strings or other Iterator .... source lang python def hammingdistance s1, s2 assert len s1 len s2 return sum ch1 ch2 for ch1, ch2 in zip s1, s2 source The following C programming language C function will compute the Hammingdistance ... is proportional to the Hammingdistance rather than to the number of bits in the inputs ... fr Distance de Hamming ko hr Hammingova udaljenost it Distanza di Hamming he ... more details
Hamming may refer to Richard Hamming 1915 1998 , American mathematician Overacting , or acting in an exaggerated way See also Ham disambiguation disambig ... more details
In statistics and coding theory , a Hamming space is the set of all math 2 N math binary string s of length N. It is used in the theory of coding signals and transmission. Hamming code s and Hammingdistance are related concepts. External links statistics stub Category Coding theory Category Linear algebra ... more details
Infobox scientist name Richard Wesley Hamming image Hamming.jpg image size 240px caption A two dimensional visualisation br of the Hammingdistance birth date birth date 1915 2 11 mf y birth place Chicago ... for Hamming code br Hamming window Hamming window Hamming window br Hamming numbers br Sphere packing br Hammingdistance br Association for Computing Machinery author abbrev bot author abbrev zoo ... for computer science and telecommunications . His contributions include the Hamming code which makes use of a Hamming matrix , the Hamming window Hamming window Hamming window described in Section 5.8 of his book Digital Filters , Hamming numbers , Sphere packing or hamming bound and the Hammingdistance ... Richard Wesley Hamming Chicago , February 11, 1915 &ndash Monterey, California Monterey , California ... ignite the Earth s atmosphere atmosphere ref cite journal last Hamming first Richard title Mathematics ... title NAE Members Directory Dr. Richard W. Hamming publisher National Academy of Engineering ... Science , University of Pennsylvania accessdate Start date 2011 2 5 ref IEEE Richard W. Hamming Medal , 1988. ref cite web url http www.ieee.org documents hamming rl.pdf title IEEE Richard W. Hamming ... , Franklin Institute , 1996 The IEEE Richard W. Hamming Medal , named after him, is an award ... hamming.html title IEEE Richard W. Hamming Medal publisher IEEE accessdate Start date 2011 2 5 ref Books ... 65241 6 url http books.google.com ?id Y3YSCmWBVwoC&printsec frontcover author1 Hamming, Richard W author2 Hamming, Richard Wesley . Calculus and the Computer Revolution , Houghton Mifflin , 1968. Introduction ... 3rd year 1998 isbn 0 486 65088 X publisher Courier Dover Publications author1 Hamming, Richard Wesley ... author1 Hamming, Richard Wesley Unconventional introductory textbook which attempts to both teach calculus ... Press author1 Hamming, Richard Wesley cite book title The Art of Doing Science and Engineering ... 90 5699 501 4 author1 Hamming, Richard W author2 Hamming, Richard Wesley Entertaining and instructive ... more details
, 1 3. Hamming also noticed the problems with flipping two or more bits, and described this as the distance it is now called the Hammingdistance , after him . Parity has a distance of 2, as any ... the wrong code word. Hamming was interested in two problems at once increasing the distance as much ... has occurred. Hamming codes with additional parity SECDED Hamming codes have a minimum distance of 3 ... can be extended by an extra parity bit. This way, it is possible to increase the minimum distance of the Hamming ...infobox code name Binary Hamming Codes image File Hamming 7,4 .svg 160px image caption The Hamming 7,4 code with math r 3 math namesake Richard W. Hamming type Linear block code block length math 2 r 1 math where math r geq 2 math message length math 2 r r 1 math rate math 1 r 2 r 1 math distance math ... In telecommunication , Hamming codes are a family of linear code linear error correcting codes that generalize the Hamming 7,4 Hamming 7,4 code invented by Richard Hamming in 1950. Hamming codes can ... cannot correct errors, and can detect only an odd number of errors. Hamming codes are special in that they are perfect ... with their block code The block length n block length and Block code The distance d minimum distance ... In mathematics mathematical terms, Hamming codes are a class of binary linear codes. For each integer ... and Block code The message length k message length math k 2 r r 1 math . Hence the rate of Hamming codes is math R k n 1 r 2 r 1 math , which is highest possible for codes with distance math 3 math and block length math 2 r 1 math . The parity check matrix of a Hamming code is constructed by listing ... of the simplicity of Hamming codes, they are widely used in computer memory ECC memory . In this context, one often uses an extended Hamming code with one extra parity bit. Extended Hamming codes achieve a distance of math 4 math , which allows the decoder to distinguish between the situation ..., extended Hamming codes are single error correcting and double error detecting, and often referred ... more details
bit coverage correctly, all errors of Hammingdistance of 1 can be detected and corrected, which is the point of using a Hamming code. Hamming matrices Hamming codes can be computed in linear algebra terms through matrix mathematics matrices because Hamming codes are linear code s. For the purposes of Hamming codes, two Hamming matrices can be defined the code generator matrix math mathbf G math ...infobox code name Hamming 7,4 Code image File Hamming 7,4 .svg 160px image caption namesake Richard W. Hamming type Linear block code block length 7 message length 4 rate 4 7 0.571 distance 3 alphabet size 2 notation math 7,4,3 2 math code decoding properties perfect code Image Hamming 7,4 .svg thumb ... p 1 math to math p 3 math and which parity bits apply to which data bits In coding theory , Hamming ... 3 parity bit s. It is a member of a larger family of Hamming code s, but the term Hamming code often refers to this specific code that Richard W. Hamming introduced in 1950. At the time, Hamming worked ... Cosi460 hamming codes.htm title History of Hamming Codes accessdate 2008 04 03 ref The Hamming code adds three additional check bits to every four data bits of the message. Hamming s 7,4 algorithm can correct any single bit error, or detect all single bit and two bit errors. In other words, the Hammingdistance between any two correct codewords is 3, and received words can be correctly decoded if they are at distance at most one from the codeword that was transmitted by the sender. This means that for transmission medium situations where error burst burst errors do not occur, Hamming s 7,4 ... . Goal The goal of Hamming codes is to create a set of parity bit s that overlap such that a single .... While multiple overlaps can be created, the general method is presented in Hamming code Hamming codes Hamming codes . class wikitable Bit 1 2 3 4 5 6 7 Transmitted bit math p 1 math math p 2 ... end pmatrix . math Image Hamming 7,4 as bits.svg thumb 300px Bit position of the data and parity ... more details
infobox graph name Hamming graph namesake Richard Hamming vertices math q d math edges math frac q d 1 2 math diameter math d math spectrum math d q 1 q i binom d i q 1 i i 0, ldots, d math properties Regular graph math q math regular br Vertex transitive graph Vertex transitive br Distance regular graph Distance regular br notation H math d,q math Hamming graphs are a special class of graph mathematics graphs used in several branches of mathematics and computer science . Let S be a set of q elements and d a positive integer. The Hamming graph H d , q has vertex set S sup d sup , the set of ordered d tuples of elements of S , or sequences of length d from S . Two vertices are graph mathematics adjacent if they differ in precisely one coordinate. The Hamming graph H d , q is, equivalently, the Cartesian product of graphs Cartesian product of d complete graph s K sub q sub . Special Cases H 2,3 , which is the generalized quadrangle G Q 2,1 H 1, q , which is the complete graph K sub q sub H 2, q , which is the lattice graph L sub q,q sub and also the rook s graph H d ,1 , which is the singleton graph K sub 1 sub H d ,2 , which is the hypercube graph Q sub d sub Applications The Hamming graphs are interesting in connection with error correcting codes and association scheme s, to name two areas. References cite web url http mathworld.wolfram.com HammingGraph.html title Hamming Graph first Eric W. last Weisstein authorlink Eric W. Weisstein publisher From MathWorld A Wolfram Web Resource cite web url http www.win.tue.nl aeb graphs Hamming.html title Hamming graphs first Andries E. last Brouwer authorlink Andries E. Brouwer reflist Category Parametric families of graphs Category Regular graphs combin stub fr Graphe de Hamming ... more details
The Hamming scheme , named after Richard Hamming , is also known as the hyper cubic association scheme , and it is the most important example for coding theory . ref P. Delsarte and V. I. Levenshtein, Association schemes and coding theory, IEEE Trans. Inform. Theory , vol. 44, no. 6, pp. 2477 2504, 1998. ref ref P. Camion, Codes and Association Schemes Basic Properties of Association Schemes Relevant to Coding, in Handbook of Coding Theory , V. S. Pless and W. C. Huffman, Eds., Elsevier, The Netherlands, 1998. ref ref F. J. MacWilliams and N. J. A. Sloane, The Theory of Error Correcting Codes , Elsevier, New York, 1978. ref In this scheme math X mathcal F n math , the set of binary vectors of length math n math , and two vectors math x math , math y in mathcal F n math are math i math th associates if they have Hammingdistance math i math apart. Recall that an association scheme is visualized as a complete graph with labeled edges. The graph has math v math vertices, one for each point of math X math , and the edge joining vertices math x math and math y math is labeled math i math if math x math and math y math are math i math th associates. Each edge has a unique label, and the number of triangles with a fixed base labeled math k math having the other edges labeled math i math and math j math is a constant math c ijk math , depending on math i,j,k math but not on the choice of the base. In particular, each vertex is incident with exactly math c ii0 v i math edges labeled math i math math v i math is the Adjacency relation valency of the Relation mathematics relation math R i math . The math c ijk math in a Hamming scheme are given by math c ijk begin cases dbinom k frac i j k 2 dbinom n k frac i j k 2 , & text if i j k text is even, 0 , & text if i j k text is odd. end cases math Here, math v left X right 2 n math and math v i binom n i math . The Matrix mathematics ... . References reflist DEFAULTSORT Hamming Scheme Category Coding theory ... more details
math n math and minimum Hammingdistance math d math a math q math ary block code of length ...In mathematics and computer science , in the field of coding theory , the Hamming bound is a limit on the parameters of an arbitrary block code it is also known as the sphere packing bound or the volume bound from an interpretation in terms of Sphere packing packing balls in the Hamming metric into the Space mathematics space of all possible words. It gives an important limitation on the efficiency with which any error correcting code can utilize the space in which its code word s are embedded. A code which attains the Hamming bound is said to be a perfect code . Background on error correcting codes An original message and an encoded version are both composed in an alphabet of q letters. Each code word contains n letters. The original message of length m is shorter than n letters. The message is converted into an n letter codeword by an encoding algorithm, transmitted over a noisy channel ... mathcal A q math has math q math elements . Then, the Hamming bound is math A q n,d leq frac q n sum ... math errors are made during transmission of a codeword then minimum distance decoding will decode ... scriptstyle c math . Every pair of balls Hamming spheres are non intersecting by the t error correcting ... at each codeword of C are mutally disjoint. From the proof of the Hamming bound, it can be seen ..., s r and if equality holds then s r t . The case of equality means that the Hamming bound is attained. Perfect codes Codes that attain the Hamming bound are called perfect codes . Examples ... power alphabet has the parameters of a Hamming code or a Golay code . ref Hill 1988 p. 102 ref A perfect code may be interpreted as one in which the balls of Hamming radius t centered on codewords exactly ... the balls of Hamming radius t centered on codewords are disjoint and the balls of radius t 1 cover ... ca Codi perfecte de Perfekter Code fr Code parfait et code MDS ja pt Cota de Hamming ru ... more details
by calculating the Hammingdistance to each stored record. In computer chess programs using a bitboard representation, the Hamming weight of a bitboard gives the number of pieces of a given type remaining ... applications. The Hammingdistance of two words A and B can be calculated as the Hamming weight ...refimprove date January 2009 The Hamming weight of a string computer science string is the number of symbols that are different from the zero symbol of the alphabet used. It is thus equivalent to the Hammingdistance from the all zero string of the same length. For the most typical case, a string of bit s, this is the number of 1 s in the string. In this binary case, it is also called the population count , popcount or sideways sum ref cite book author D. E. Knuth title The Art of Computer Programming ... representation of a given number. Examples class wikitable string Hamming weight 11101 4 11101000 4 00000000 0 hello world 11 History and usage The Hamming weight is named after Richard Hamming ... . Examples of applications of the Hamming weight include In modular exponentiation by squaring , the number ... of low Hamming weight. The Hamming weight determines path lengths between nodes in Chord distributed ... of fingers we need to follow will be the number of ones in the binary representation of the distance ... an important contributing term to the value of a position. Hamming weight can be used to efficiently ... that have hardware Hamming weight instructions but no hardware find first set instruction. ref ... the Hamming weight faster than the above methods. With unlimited memory, we could simply create a large lookup table of the Hamming weight of every 64 bit integer. If we can store a lookup table of the hamming function of every 16 bit integer, we can do the following to compute the Hamming weight ... in C for various Hamming Weight implementations. http stackoverflow.com questions 109023 best algorithm ... bits in a 32 bit integer? Stackoverflow DEFAULTSORT Hamming Weight Category Coding theory ja ... more details
Ronald Hamming born January 9, 1973 in Zeegse , Drenthe is a football soccer football striker from the Netherlands , who is playing for BV Veendam since the summer of 2003 in the Dutch second league, Eerste Divisie . He previously played for FC Groningen 1992 1994 and Fortuna Sittard 1994 2003 , for which he scored 99 goals in nine seasons. References nl icon http www.vi.nl vi show id 40053 dbid 12513 typeofpage 40054 sc eaea89 Profile Persondata Metadata see Wikipedia Persondata . NAME Hamming, Ronald ALTERNATIVE NAMES SHORT DESCRIPTION Dutch footballer DATE OF BIRTH January 9, 1973 PLACE OF BIRTH DATE OF DEATH PLACE OF DEATH DEFAULTSORT Hamming, Ronald Category 1973 births Category Living people Category People from Tynaarlo Category Dutch footballers Category Association football forwards Category FC Groningen players Category Fortuna Sittard players Category SC Veendam players netherlands footy forward stub nl Ronald Hamming ... more details
The Distance may refer to The distance boxing , a boxing match that lasts the maximum number of scheduled rounds The Distance The O.C. The Distance The O.C. , an episode of The O.C. The Distance film The Distance film , a 2006 independent documentary directed by Ash Adams The Distance , a novel by Eddie Muller The Distance Agency , a digital agency based in the UK In music The Distance Bob Seger album The Distance Bob Seger album The Distance Taylor Hicks album The Distance Taylor Hicks album The Distance song The Distance song , a song by Cake The Distance , a song by Bon Jovi from Bounce Bon Jovi album Bounce The Distance , an album by Geoff Moore also the name of Moore s backing band See also Distance disambiguation disambig it The Distance ... more details
File IDezentje.jpg 200px right thumb Ineke Dezentj Hamming Bluemink Ineke Dezentj Hamming Bluemink born September 15, 1954 in Amsterdam is a Netherlands Dutch politician . As a member of the People s Party for Freedom and Democracy Volkspartij voor Vrijheid en Democratie she has been an House of Representatives of the Netherlands MP since June 3, 2003. She focuses on matters of Algemene Ouderdoms Wet state and other pension s. From 2002 to 2004 she was also a member of the municipal council of Cromstrijen . Dezentj Hamming Bluemink studied law at Erasmus University Rotterdam . See also List of Dutch politicians References nl http www.parlement.com 9353000 1f j9vvhy5i95k8zxl vge7dtpnwrzw Parlement.com biography External links nl http www.tweedekamer.nl kamerleden alle kamerleden dezentje hamming bluemink ineke index.jsp House of Representatives biography nl http www.vvd.nl mensen detail 16 ineke dezentje hamming bluemink People s Party for Freedom and Democracy biography Current MPs of House of Representatives of the Netherlands Persondata NAME Dezentj Hamming Bluemink, Ineke ALTERNATIVE NAMES SHORT DESCRIPTION Dutch politician DATE OF BIRTH September 15, 1954 PLACE OF BIRTH Amsterdam , Netherlands DATE OF DEATH PLACE OF DEATH DEFAULTSORT Dezentje Hamming Bluemink, Ineke Category 1954 births Category Living people Category Dutch civil servants Category Dutch columnists Category Dutch jurists Category Dutch politicians Category Dutch women in politics Category Erasmus University Rotterdam alumni Category Flight attendants Category Members of the House of Representatives of the Netherlands Category People from Amsterdam Category People from Cromstrijen Category People s Party for Freedom and Democracy politicians Netherlands VVD politician stub nl Ineke Dezentj Hamming Bluemink ... more details
Otheruses4 minimum distance minimum distance estimation Minimum distance estimation The term minimum distance is used in several ways In geometry , the minimum distance of a collection of points P in a space is the smallest distance between any two points of the space. In coding theory , the term refers to the Block code The distance d minimum distance of a block code . Calculation Geometry In the real plane, points P corresponding to all integer points i ,  j have a minimum distance of 1. In two dimensional geometry, the minimum distance between two points can be found using the Pythagorean theorem . Coding Theory In coding theory minimum distance is often calculated using the Hammingdistance of two codewords. It can also be calculated in other ways. For example, the minimum distance of a linear code can be calculated by finding the smallest number of linearly dependent columns in its parity check matrix . See also Dijkstra s algorithm References Hill, Raymond. 1988 . A First Course In Coding Theory , New York Oxford University Press. Category Coding theory math stub ... more details
No footnotes date July 2011 In coding theory , the Lee distance is a distance between two String computer science string s math x 1 x 2 dots x n math and math y 1 y 2 dots y n math of equal length n over the q ary alphabet 0,  1,  ,  q   &minus   1 of size q     2. It is a Metric mathematics metric , defined as math sum i 1 n min x i y i ,q x i y i . math If q     2 or q     3 the Lee distance coincides with the Hammingdistance . The metric space induced by the Lee distance is a discrete analog of the Elliptic geometry elliptic space . Example If q     6, then the Lee distance between 3340 and 2543 is 1    2    0    3    6. History and application The Lee distance is named after C. Y. Lee mathematician C. Y. Lee . It is applied for phase modulation while the Hammingdistance is used in case of orthogonal modulation. References Citation first C. Y. last Lee title Some properties of nonbinary error correcting codes journal IEEE Transactions on Information Theory IRE Transactions on Information Theory volume 4 year 1958 pages 77 82 issue 2 doi 10.1109 TIT.1958.1057446 . Citation first E. R. last Berlekamp authorlink Elwyn Berlekamp title Algebraic Coding Theory publisher McGraw Hill year 1968 . Citation last1 Deza first1 E. first2 M. last2 Deza author2 link Michel Deza title Dictionary of Distances year 2006 publisher Elsevier isbn 0444520872 . Category Coding theory Category String similarity measures zh ... more details
Main String metric In information theory and computer science , the edit distance between two String computer science strings of characters generally refers to the Levenshtein distance ref Algorithms and Theory of Computation Handbook, CRC Press LLC, 1999, http www.nist.gov dads HTML Levenshtein.html Levenshtein distance , in http xlinux.nist.gov dads Dictionary of Algorithms and Data Structures , Paul E. Black, ed., U.S. National Institute of Standards and Technology , 14 August 2008 accessed 31 October 2011 . ref . However, according to Nico Jacobs, The term edit distance is sometimes used to refer to the distance in which insertions and deletions have equal cost and replacements have twice the cost of an insertion ref See p. 190 in Jacobs, Nico https lirias.kuleuven.be bitstream 123456789 245905 1 Jacobs.pdf Relational Sequence Learning and User Modelling . Katholieke Universiteit Leuven, Faculteit Wetenschappen, Faculteit Toegepaste Wetenschappen Departement Computerwetenschappen, Leuven, Oct. 2004, xvi 235 pp. ref . It may also refer to the whole class of string metric s that measure distance as the weighted or unweighted number of operations required to transform a string into another. There are several different ways to define an edit distance, depending on which edit operations are allowed replace, delete, insert, transpose, and so on. There are algorithms to calculate its value under various definitions Hammingdistance Levenshtein distance the most common definition, calculated by Hirschberg s algorithm or Wagner Fischer edit distance the Wagner Fischer algorithm Damerau Levenshtein distance Jaro Winkler distance Note references See also Approximate string matching Levenshtein distance Longest common subsequence problem String to string correction problem String metric External links http search.cpan.org dist Text WagnerFischer Text WagnerFischer , a Perl implementation of the Wagner Fischer edit distance Category String similarity measures comp sci stub ... more details
if the strings are identical. If the strings are the same size, the Hammingdistance is an upper bound ... , the Levenshtein distance is a string metric for measuring the amount of difference between two sequences. The term edit distance is often used to refer specifically to Levenshtein distance. The Levenshtein distance between two string computer science strings is defined as the minimum number of edits ... this distance in 1965. ref cite journal author . . title ... full ref Example For example, the Levenshtein distance between kitten and sitting is 3, since ... language translation based on translation memory . The Levenshtein distance can also be computed ... of comparisons. Relationship with other edit distance metrics Levenshtein distance is not the only popular notion of edit distance. Variations can be obtained by changing the set of allowable edit ... distance allows addition, deletion, substitution, and the Transposition mathematics transposition of two adjacent characters the Hammingdistance only allows substitution and hence, only applies to strings of the same length . Edit distance in general is usually defined as a parametrizable metric ... distance Computing the Levenshtein distance is based on the observation that if we reserve a Matrix ... by flood fill ing the matrix, and thus find the distance between the two full strings as the last ... two strings, s of length m , and t of length n , and returns the Levenshtein distance between them ... distance between the first i characters of s and the first j characters of t note that d has m 1 x n 1 values declare int d 0..m, 0..n for i from 0 to m d i, 0 i the distance of any first string to an empty second string for j from 0 to n d 0, j j the distance of any second string to an empty first ... operations. Otherwise, the distance is the minimum of the three possible ways to do the transformation ... normalize the distance to the interval code 0,1 code . If we are only interested in the distance if it is smaller ... more details
The IEEE Richard W. Hamming Medal is presented annually to up to three persons, for outstanding achievements in information sciences , information systems and information technology . The recipients receive a gold medal , together with a replica in bronze , a certificate and an honorarium . ref name IEEE Hamming medal cite web url http www.ieee.org about awards medals hamming.html title IEEE Richard W. Hamming Medal publisher IEEE accessdate Start date 2011 5 29 ref The award was established in 1986 by the Institute of Electrical and Electronics Engineers IEEE and is sponsored by Qualcomm, Inc. It is named after Richard W. Hamming , whose work has had many implications for computer science and telecommunications . His contributions include the invention of the Hamming code , and error correcting code . ref name IEEE Hamming medal ref name NYT Hamming died cite web url http www.nytimes.com 1998 01 11 business richard hamming 82 dies pioneer in digital technology.html title Richard Hamming, 82, Dies Pioneer in Digital Technology author L. M. Fisher publisher The New York Times date Start date 1998 01 11 accessdate Start date 2011 5 29 ref Recipients The following people have received the IEEE Richard W. Hamming Medal ref cite web url http www.ieee.org documents hamming rl.pdf title IEEE Richard W. Hamming Medal Recipients publisher IEEE accessdate Start date 2011 1 5 ref multicol 1988 Richard W. Hamming 1989 Irving S. Reed 1990 Dennis M. Ritchie and Ken Thompson computer programmer ... end See also Richard Hamming Richard W. Hamming List of prizes named after people Prizes named ... Category Awards established in 1986 Category IEEE medals Richard W. Hamming Medal de Richard W. Hamming Medaille fr M daille Richard Hamming lv Ri arda Haminga meda a ja pl Medal Hamminga pt Medalha Richard W. Hamming ru sk Hammingova medaila uk vi Huy ch ng Richard W. Hamming ... more details
wiktionary long distance Long distance or Long distance may refer to Long distance calling Long distance operator Long distance relationship Long distance train Long distance anchor pylon Footpaths Long distance trail European long distance paths Long Distance Routes , official term for footpaths in Scotland List of long distance footpaths Long distance footpaths in the United Kingdom Long distance trails in the United States Long distance trails in the Republic of Ireland Media Long Distance Calling band , a German band Long Distance song Long Distance song , a 2008 song by Brandy Long Distance Ivy album Long Distance Ivy album , 2001 Long Distance Runrig album Long Distance Runrig album , 1996 Long Distance Call , episode of The Twilight Zone Long Distance Voyager ,a 1981 album by Moodyblues Sports Long distance riding Long distance running Long distance swimming disambiguation ... more details
Lunar distance may refer to Lunar distance astronomy , the distance between the Earth and the Moon. Lunar distance navigation , a measurement used in the calculation of longitude. disambig ... more details
Going the Distance can refer to the following Going The distance boxing the distance , is a boxing expression referring to boxing matches where an opponent tries to win by points rather than by knockout. Going the Distance 1979 film Going the Distance 1979 film , a 1979 Canadian documentary film Going the Distance 2004 film Going the Distance 2004 film , a 2004 Canadian comedy film Going the Distance 2010 film Going the Distance 2010 film , a 2010 American comedy film The Distance song The Distance , a single by alternative rock band Cake band Cake SIA films Going The Distance 2011 A MMA fight in Antrim involving Stephen Rocky McLaughlin in which he went the distance and won by points to secure a 2 0 undefeated record and a possible title shot it Going the Distance ... more details
Distance is a numerical description of how far apart objects are. wiktionary distanceDistance may also refer to Distance band , a late 1980s rock supergroup featuring Bernard Edwards and Tony Thompson The distance boxing , a term for boxing in which a fight goes for more the maximum number of rounds with no winner Distance film Distance film , a 2001 Japanese film directed by Hirokazu Koreeda Distance album Distance album , a 2001 album by Japanese pop star Hikaru Utada Distance EP Distance EP , a 2007 EP by Antagonist Distance , a song by All Saints from Saints & Sinners All Saints album Saints & Sinners Distance Records , a French record label Social distance , a sociological concept relating to personal space and proxemics Distance musician , British music producer and DJ, influential on the Dubstep genre An obsolete unit of measure see list of strange units of measurement Distance graph theory Cosmic distance ladder , the succession of methods by which astronomers determine the distances to celestial objects Distance Doctor Who Distance Doctor Who , a Doctor Who short story See also The Distance disambiguation disambiguation da Afstand de Distance es Distance fr Distance it Distance ja ro Distan dezambiguizare ... more details
The Tyranny of Distance may refer to The book Tyranny of Distance How Distance Shaped Australia s History by Geoffrey Blainey see also Loss of Strength Gradient The Tyranny of Distance album , a music album by Ted Leo and the Pharmacists . disambig ... more details
Action at a distance may refer to Action at a distance physics , the instantaneous interaction of two objects which are separated in space Action at a distance computer science , an anti pattern disambig ... more details
Polar distance may refer to Polar distance astronomy , an astronomical term associated with the celestial equatorial coordinate system , ellipse and lower, a hyperbola Polar distance geometry , more correctly called Radial distance geometry radial distance , typically denoted r , a coordinate in polar coordinate system s r , Polar distance botany is used in the classification of pollen s disambig ... more details