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Spectral graph theory concept
spectral graph theory, a Ramanujan graph is a regular graph whose spectral gap is almost as large as possible (see extremal graph theory). Such graphs are
Ramanujan_graph
Indian mathematician (1887–1920)
mathematicians Ramanujan graph – Spectral graph theory concept Ramanujan summation – Mathematical techniques for summing divergent infinite series Ramanujan's constant
Srinivasa_Ramanujan
Sparse graph with strong connectivity
constructions to produce Ramanujan graphs with a fixed vertex size and degree of regularity. The results show the Ramanujan graphs exist for every vertex
Expander_graph
Unsolved problem in mathematics
of the Ramanujan conjecture is the explicit construction of Ramanujan graphs by Lubotzky, Phillips and Sarnak. Indeed, the name "Ramanujan graph" was derived
Ramanujan–Petersson conjecture
Ramanujan–Petersson_conjecture
arrows. radius The radius of a graph is the minimum eccentricity of any vertex. Ramanujan A Ramanujan graph is a graph whose spectral expansion is as
Glossary_of_graph_theory
Class of expander graphs arising in computational number theory
to be Ramanujan graphs, graphs with optimal expansion properties for their degree. The proof is based on Pierre Deligne's proof of the Ramanujan–Petersson
Supersingular_isogeny_graph
2003 mathematics text
Theory, Group Theory and Ramanujan Graphs is a book in mathematics whose goal is to make the construction of Ramanujan graphs accessible to undergraduate-level
Elementary Number Theory, Group Theory and Ramanujan Graphs
Elementary_Number_Theory,_Group_Theory_and_Ramanujan_Graphs
Length of a shortest cycle contained in the graph
finite fields. These remarkable Ramanujan graphs also have large expansion coefficient. The odd girth and even girth of a graph are the lengths of a shortest
Girth_(graph_theory)
edges. It is a strongly regular graph, a distance-transitive graph, and a Ramanujan graph. Although its construction is folklore, it was named after Andries
Brouwer–Haemers_graph
theta function Ramanujan graph Ramanujan's tau function Ramanujan's ternary quadratic form Ramanujan prime Ramanujan's constant Ramanujan's lost notebook
List of things named after Srinivasa Ramanujan
List_of_things_named_after_Srinivasa_Ramanujan
Graph obeys some properties of random graphs
In graph theory, a graph is said to be a pseudorandom graph if it obeys certain properties that random graphs obey with high probability. There is no concrete
Pseudorandom_graph
Second-largest eigenvalue lower bound
eigenvector. The graphs that come close to meeting this bound are Ramanujan graphs, which are examples of the best possible expander graphs. Its discoverers
Alon–Boppana_bound
reinterpreted graph-theoretically. It was Toshikazu Sunada who put this suggestion into practice in 1985. As observed by Sunada, a regular graph is a Ramanujan graph
Ihara_zeta_function
Measure of whether or not a graph has a "bottleneck"
Miguel A (2006-08-07). "Optimal network topologies: expanders, cages, Ramanujan graphs, entangled networks and all that". Journal of Statistical Mechanics:
Cheeger constant (graph theory)
Cheeger_constant_(graph_theory)
American mathematician (born 1979)
2021 for their solution to long-standing conjectures in the study of Ramanujan graphs. Marcus grew up in Marietta, Georgia and was a boarding student at
Adam_Marcus_(mathematician)
California, US-based mathematician
solving long-standing questions on the Kadison-Singer problem and on Ramanujan graphs.[1] In 2022 The Ciprian Foias Prize in Operator Theory was awarded
Nikhil_Srivastava
Regular graph with fewest possible nodes for its girth
(1988), "Ramanujan graphs", Combinatorica, 8 (3): 261–277, doi:10.1007/BF02126799, MR 0963118. Tutte, W. T. (1947), "A family of cubical graphs", Proc.
Cage_(graph_theory)
Conjecture on zeros of the zeta function
the two-by-two p-adic special linear group. A regular finite graph is a Ramanujan graph, a mathematical model of efficient communication networks, if
Riemann_hypothesis
Coding theory algorithm
regular bipartite graphs with arbitrarily large number of vertices such that each graph G {\displaystyle G} in the sequence is a Ramanujan graph. It is called
Zemor's_decoding_algorithm
South African-born mathematician
(with A. Lubotzky and R. Phillips) applied results in number theory to Ramanujan graphs, with connections to combinatorics and computer science. Sarnak has
Peter_Sarnak
Square matrix used to represent a graph or network
2{\sqrt {d-1}}-o(1)} . This bound is tight in the Ramanujan graphs. Suppose two directed or undirected graphs G1 and G2 with adjacency matrices A1 and A2 are
Adjacency_matrix
Israeli mathematician and former politician
research on growth rates in group theory and on the construction of Ramanujan graphs in graph theory. Alexander (Alex) Lubotzky was born in Tel Aviv to Holocaust
Alexander_Lubotzky
75–151, ISBN 3-540-06219-X, Zbl 0258.10013 Pizer, Arnold K. (1998), "Ramanujan graphs", in Buell, D.A.; Teitelbaum, J.T. (eds.), Computational perspectives
Brandt_matrix
combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, mathematical logic, number theory, set theory, Ramsey
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Type of group in group theory
can be used to construct expander graphs (Margulis), or even Ramanujan graphs (Lubotzky-Phillips-Sarnak). Such graphs are known to exist in abundance by
Arithmetic_group
Number of partitions of an integer
Srinivasa Ramanujan first discovered that the partition function has nontrivial patterns in modular arithmetic, now known as Ramanujan's congruences
Partition function (number theory)
Partition_function_(number_theory)
American computer scientist
A.; Srivastava, Nikhil (2015), "Interlacing families I: Bipartite Ramanujan graphs of all degrees", Annals of Mathematics, 182 (1): 307–325, arXiv:1304
Daniel_Spielman
Taiwanese-American mathematician
theory to construct efficient communication networks called Ramanujan graphs and Ramanujan complexes. Li graduated from National Taiwan University with
Winnie_Li
Russian mathematician
gave the first construction of expander graphs, which was later generalized in the theory of Ramanujan graphs. In 1986, Margulis gave a complete resolution
Grigory_Margulis
American mathematician
Davidoff is a coauthor of: Elementary Number Theory, Group Theory and Ramanujan Graphs (with Peter Sarnak and Alain Valette, 2003) The Geometry of Numbers
Giuliana_Davidoff
In graph theory, an odd cycle transversal of an undirected graph is a set of vertices of the graph that has a nonempty intersection with every odd cycle
Odd_cycle_transversal
Algorithm for computing greatest common divisors
of Integer Quaternions". Elementary Number Theory, Group Theory and Ramanujan Graphs. London Mathematical Society Student Texts. Vol. 55. Cambridge University
Euclidean_algorithm
Indian inventions
Kesavan Raghavan Nair in 1939. Ramanujan theta function, Ramanujan prime, Ramanujan summation, Ramanujan graph and Ramanujan's sum – Discovered by the Indian
List of Indian inventions and discoveries
List_of_Indian_inventions_and_discoveries
Natural number
Pillai prime, and a Ramanujan prime It is a Fibonacci number, one of the Fibonacci primes There are exactly 233 maximal planar graphs with ten vertices
233_(number)
Japanese mathematician (born 1948)
work, see also Isospectral, Reinhardt domain, Ihara zeta function, Ramanujan graph, quantum ergodicity, quantum walk. T. Sunada, Holomorphic equivalence
Toshikazu_Sunada
Results for Structured Linear Systems" 2016 Michael B. Cohen (MIT) "Ramanujan Graphs in Polynomial Time" Aviad Rubinstein (Berkeley) "Settling the Complexity
Machtey_Award
13°03′53″N 80°16′48″E / 13.0646°N 80.2801°E / 13.0646; 80.2801 Ramanujan Institute for Advanced Study in Mathematics (RIASM) is the Department of Mathematics
Ramanujan Institute for Advanced Study in Mathematics
Ramanujan_Institute_for_Advanced_Study_in_Mathematics
Degrees of separation from Paul Erdős
Srinivasa Ramanujan has an Erdős number of only 3 (through G. H. Hardy, Erdős number 2), even though Paul Erdős was only 7 years old when Ramanujan died.
Erdős_number
On short connecting nets with added points
term Steiner tree problem, is the Steiner tree problem in graphs. Given an undirected graph with non-negative edge weights and a subset of vertices, usually
Steiner_tree_problem
India's national-level mathematics contest conducted by the (AMTI)
the Bhaskara Contest Inter level: Standards 11 and 12, is called the Ramanujan Contest Senior level: B.Sc. students, is called the Aryabhata Contest
National Mathematics Talent Contest
National_Mathematics_Talent_Contest
Russian mathematician
1993, pp. 527–538 with A. M. Nikitin: The Selberg trace formula, Ramanujan graphs and some problems in mathematical physics, Saint Petersburg Mathematical
Alexei_Venkov
Number of vertices with unambiguous distances
Belmonte, R.; Fomin, F. V.; Golovach, P. A.; Ramanujan, M. S. (2015), "Metric dimension of bounded width graphs", in Italiano, G. F.; Pighizzini, G.; Sannella
Metric dimension (graph theory)
Metric_dimension_(graph_theory)
Property in graph theory
Daniel; Mouawad, Amer E.; Panolan, Fahad; Ramanujan, M. S.; Saurabh, Saket (2015), "Reconfiguration on sparse graphs", in Dehne, Frank; Sack, Jörg-Rüdiger;
Biclique-free_graph
American mathematician
mathematics at Stanford. Philips's work (with A. Lubotzky and P. Sarnak) on Ramanujan graphs had a huge impact on combinatorics and computer science. Scattering
Ralph_S._Phillips
Concept in network science
stochastic block model is a generative model for random graphs. This model tends to produce graphs containing communities, subsets of nodes characterized
Stochastic_block_model
Japanese mathematician
by Toshikazu Sunada in 1985. Sunada also proved that a regular graph is a Ramanujan graph if and only if its Ihara zeta function satisfies an analogue of
Yasutaka_Ihara
. Such families exist and are efficiently constructible, e.g. the Ramanujan graphs of Lubotzky-Phillips-Sarnak. Doob, J.L. (1953). Stochastic Processes
Expander_walk_sampling
Decomposition of an integer as a sum of positive integers
} Srinivasa Ramanujan discovered that the partition function has nontrivial patterns in modular arithmetic, now known as Ramanujan's congruences. For
Integer_partition
Natural number
{\displaystyle \Delta (q)} whose Fourier coefficients are given by the Ramanujan τ {\displaystyle \tau } -function and which is (up to a constant multiplier)
12_(number)
Natural number
Zbl 1320.51021. Axler, Christian (2023). "On Robin's inequality". The Ramanujan Journal. 61 (3). Heidelberg, GE: Springer: 909–919. arXiv:2110.13478.
27_(number)
Natural number
5} minichess is 1728. 1728 is one less than the first taxicab or Hardy–Ramanujan number 1729, which is the smallest number that can be expressed as sums
1728_(number)
Abstraction of graph shortest cycles
generalizes the notion of the shortest cycle in a graph, the edge connectivity of a graph, Hall sets in bipartite graphs, even sets in families of sets, and general
Matroid_girth
Varying methods used to calculate pi
{7}}{\sqrt {11}}}}} This is derived from Ramanujan's class invariant G385. third harmonic of the Ramanujan constant, accurate to 60 decimal places: ln
Approximations_of_pi
(combinatorics) Graph structure theorem (graph theory) Grinberg's theorem (graph theory) Grötzsch's theorem (graph theory) Hajnal–Szemerédi theorem (graph theory)
List_of_theorems
Operation in mathematical calculus
computes the signed area of the region in the plane that is bounded by the graph of a given function between two points in the real line. Conventionally
Integral
Israeli mathematician
awarded the SASTRA Ramanujan Prize in 2020. He researches symmetric spaces of arithmetic groups. According to the SASTRA Ramanujan Prize citation, Shai
Shai_Evra
of Mathematics Hardy-Ramanujan Journal Journal de Théorie des Nombres de Bordeaux Journal of Formalized Reasoning Journal of Graph Algorithms and Applications
List_of_open-access_journals
In mathematics, with negligible exceptions
p + g. In graph theory, if A is a set of (finite labelled) graphs, it can be said to contain almost all graphs, if the proportion of graphs with n vertices
Almost_all
Overview of and topical guide to combinatorics
Journal of Analytic Combinatorics Optimization Methods and Software The Ramanujan Journal Séminaire Lotharingien de Combinatoire SIAM Journal on Discrete
Outline_of_combinatorics
Approximation for factorials
alternative approximation for the gamma function stated by Srinivasa Ramanujan in Ramanujan's lost notebook is Γ ( 1 + x ) ≈ π ( x e ) x ( 8 x 3 + 4 x 2 + x
Stirling's_approximation
Hungarian mathematician
analysis and graph theory. In 1934, Turán used the Turán sieve to give a new and very simple proof of a 1917 result of G. H. Hardy and Ramanujan on the normal
Pál_Turán
Mathematical constant
denoted F, is the mathematical constant that represents the area between the graph of the reciprocal Gamma function, 1/Γ(x), and the positive x axis. That
Fransén–Robinson_constant
Constant e raised to the power of pi
and that the Indian mathematical genius Srinivasa Ramanujan had predicted it—hence its name. Ramanujan's constant is also a transcendental number. The coincidental
Gelfond's_constant
Number, approximately 3.14
algorithms were anticipated in 1914, when Indian mathematician Srinivasa Ramanujan published dozens of innovative new formulae for π, remarkable for their
Pi
Natural number
The OEIS Foundation, Inc. Retrieved 13 November 2012. Ono, Ken (1997). "Ramanujan, taxicabs, birthdates, zipcodes and twists" (PDF). American Mathematical
2000_(number)
Special function defined by an integral
39684 85892 02744 94930... OEIS: A070769; this number is known as the Ramanujan–Soldner constant. li ( Li − 1 ( 0 ) ) = li ( 2 ) {\displaystyle \operatorname
Logarithmic_integral_function
Natural number
in expressions for Ramanujan's constant and other almost integers. 745 = 5 × 149. There are 745 non-connected simple labeled graphs covering 6 vertices
700_(number)
Divergent sum of positive unit fractions
harmonic sums". The Ramanujan Journal. 37: 89–108. doi:10.1007/s11139-014-9600-9. S2CID 254990799. Delabaere, Éric (2003). "Ramanujan's Summation" (PDF)
Harmonic_series_(mathematics)
Natural number
and x natural. In particular, the equation 2n − 7 = x2 is known as the Ramanujan–Nagell equation. 7 is one of seven numbers in the positive definite quadratic
7
Expression which is not assigned an interpretation
they are both internally consistent and practically useful. For example, Ramanujan summation may seem unintuitive, as it works upon divergent series that
Undefined_(mathematics)
different ways. It is known as the Ramanujan number or Hardy–Ramanujan number after G. H. Hardy and Srinivasa Ramanujan. Typesetting: 2,000–3,000 letters
Orders_of_magnitude_(numbers)
Number, approximately 0.916
foundations for such series are given by Broadhurst, for the first formula, and Ramanujan, for the second formula. The algorithms for fast evaluation of the Catalan
Catalan's_constant
Geometry, and Dynamics Hacettepe Journal of Mathematics and Statistics Hardy–Ramanujan Journal Hiroshima Mathematical Journal Historia Mathematica Homology,
List_of_mathematics_journals
Mathematical problem
"On Kemnitz' conjecture concerning lattice-points in the plane", The Ramanujan Journal, 13 (1–3): 333–337, arXiv:1603.06161, doi:10.1007/s11139-006-0256-y
Zero-sum_problem
number, Carmichael number, Zeisel number, centered cube number, Hardy–Ramanujan number. In the decimal expansion of e the first time all 10 digits appear
1000_(number)
Probability of shared birthdays
+{\frac {(M-1)(M-2)\cdots 1}{M^{M-1}}}} has been studied by Srinivasa Ramanujan and has asymptotic expansion: Q ( M ) ∼ π M 2 − 1 3 + 1 12 π 2 M − 4 135
Birthday_problem
German number theorist, expert on mock theta functions, winner of SASTRA Ramanujan Prize Ruth Britto, American mathematical physicist Jill Britton (1944–2016)
List_of_women_in_mathematics
British mathematician (1922-2008)
hypergeometric functions, and who found many generalizations of the Rogers–Ramanujan identities. Slater was born in 1922 and homeschooled for much of her early
Lucy_Joan_Slater
Symbols for constants, special functions
correlation coefficient, a measure of rank correlation in statistics Ramanujan's tau function in number theory shear stress in continuum mechanics a type
Greek letters used in mathematics, science, and engineering
Greek_letters_used_in_mathematics,_science,_and_engineering
of things named after Pythagoras List of things named after Srinivasa Ramanujan List of things named after Bernhard Riemann List of things named after
Lists_of_mathematics_topics
Nearest integers from a number
" Ramanujan, Question 723, Papers p. 332 Somu, Sai Teja; Kukla, Andrzej (2022). "On some generalizations to floor function identities of Ramanujan" (PDF)
Floor_and_ceiling_functions
Number of integers coprime to and less than n
theorem Highly composite number Multiplicative group of integers modulo n Ramanujan sum Totient summatory function (𝛷) "Euler's totient function". Khan Academy
Euler's_totient_function
theorem, which bring to total length up to more than 700 pages. 1974 – Ramanujan conjecture and the Weil conjectures. While Deligne's final paper proving
List of long mathematical proofs
List_of_long_mathematical_proofs
Topics referred to by the same term
\phi (q),\psi (q),\chi (q)} , etc., a mock modular form of weight 1/2 Ramanujan theta function, f ( a , b ) {\displaystyle f(a,b)} Neville theta functions
Theta function (disambiguation)
Theta_function_(disambiguation)
Extension of the factorial function
evaluation by contour integration methods and some related results". Ramanujan J. 35 (1): 21–110. doi:10.1007/s11139-013-9528-5. S2CID 120943474. Blagouchine
Gamma_function
2009 book on combinatorial enumeration
combinatorics goes back at least to the work of G. H. Hardy and Srinivasa Ramanujan on the partition function, the citation also quoted a review by Robin
Analytic_Combinatorics_(book)
Special function defined by an integral
inaccurate due to cancellation. A faster converging series was found by Ramanujan: E i ( x ) = γ + ln x + exp ( x / 2 ) ∑ n = 1 ∞ ( − 1 ) n − 1 x n
Exponential_integral
Symmetric holomorphic function
^{*}(169x)}{1-\lambda ^{*}(169x)^{2}}}\right]^{1/12}\right)\end{aligned}}} Ramanujan's class invariants G n {\displaystyle G_{n}} and g n {\displaystyle g_{n}}
Modular_lambda_function
Hirsch conjecture (disproved 2010) Kaplansky unit conjecture Intersection graph conjecture Kelvin's conjecture Kouchnirenko's conjecture Mertens conjecture
List_of_conjectures
numbers (see also the first item of the section Analysis). The Rogers–Ramanujan identities are proved using Markov chains. A non-probabilistic proof was
List of probabilistic proofs of non-probabilistic theorems
List_of_probabilistic_proofs_of_non-probabilistic_theorems
Indian mathematician (born 1949)
Institute of Fundamental Research, Mumbai, specializing in combinatorics and graph theory. He is the recipient of the prestigious Shanti Swarup Bhatnagar Prize
Navin_M._Singhi
British mathematician (born 1977)
Clay Research Award 2005: Salem Prize 2005: Whitehead Prize 2007: SASTRA Ramanujan Prize 2008: European Mathematical Society prize recipient 2014: Sylvester
Ben_Green_(mathematician)
Heuristic search algorithm for evaluating game trees
pp. 258–269. doi:10.1007/978-3-642-31866-5_22. ISBN 978-3-642-31865-8. Ramanujan, Raghuram; Sabharwal, Ashish; Selman, Bart (May 2010). "On adversarial
Monte_Carlo_tree_search
Algorithmic runtime requirements for common math procedures
(1988). "Approximations and complex multiplication according to Ramanujan". Ramanujan revisited: Proceedings of the Centenary Conference. Academic Press
Computational complexity of mathematical operations
Computational_complexity_of_mathematical_operations
Revisited". The Legacy of Srinivasa Ramanujan, RMS-Lecture Notes Series. 20: 261–279. Bradley, David M. (2005-05-07), Ramanujan's formula for the logarithmic
History_of_mathematics
Mathematical integral
of finite differences and has also been applied in computer science and graph theory to estimate binary tree lengths. It is named in honour of Niels Erik
Nørlund–Rice_integral
Nanotech DSP Architectures Group NAREN: Testing and Fault Tolerant Group RAMANUJAN: Nanotech Design Methodologies Group HARDY: Low Power Architectures for
WARFT
Prime number congruent to 1 mod 4
a Paley graph with p {\displaystyle p} vertices, representing the numbers modulo p {\displaystyle p} , with two numbers adjacent in the graph if and only
Pythagorean_prime
Problem in discrete geometry
which are sums of two squares, expressed in big O notation; see Landau–Ramanujan constant. Erdős conjectured that the upper bound O ( n / log n ) {\displaystyle
Erdős distinct distances problem
Erdős_distinct_distances_problem
Function representing the number of primes less than or equal to a given number
(}\pi _{0}(x)-\operatorname {R} (x){\bigr )}{\frac {\log x}{\sqrt {x}}}.} Ramanujan proved that the inequality π ( x ) 2 < e x log x π ( x e ) {\displaystyle
Prime-counting_function
RAMANUJAN GRAPH
RAMANUJAN GRAPH
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Telugu
Lord Krishna; Born After Rama; Lakshman
Boy/Male
Italian Spanish
Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...
Boy/Male
Hindu
He was a saint
Boy/Male
Hindu, Indian, Kannada, Sanskrit, Tamil
Delighting
Boy/Male
Italian Spanish
Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...
Boy/Male
Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu
Lord Krishna; Lord Laxman
Boy/Male
Tamil
Ramanuja | ராமாநà¯à®œ
Born after Rama i.e. Lakshman (Younger brother of Rama)
Ramanuja | ராமாநà¯à®œ
Boy/Male
Hindu, Indian
Name of Lord Rama who is a King
Boy/Male
Spanish American Italian Latin
Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...
Boy/Male
Tamil
Ramanuj | ராமாநà¯à®œ
Born after Rama i.e. Lakshman (Younger brother of Rama)
Ramanuj | ராமாநà¯à®œ
Boy/Male
Hindu, Indian
Name of Brother of Lord Rama
Boy/Male
Italian Spanish
Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...
Surname or Lastname
German (also Gräff), Dutch, and Jewish (Ashkenazic)
German (also Gräff), Dutch, and Jewish (Ashkenazic) : variant of Graf.English : metonymic occupational name for a clerk or scribe, from Anglo-Norman French grafe ‘quill’, ‘pen’ (a derivative of grafer ‘to write’, Late Latin grafare, from Greek graphein).
Boy/Male
Hindu
Born after Rama i.e. Lakshman (Younger brother of Rama)
Boy/Male
Tamil
Ramanujam | ராமாநà¯à®œà®®
He was a saint
Ramanujam | ராமாநà¯à®œà®®
Boy/Male
Hindu
Born after Rama i.e. Lakshman (Younger brother of Rama)
RAMANUJAN GRAPH
RAMANUJAN GRAPH
Surname or Lastname
English and German
English and German : from Ida, which is found as both a male and female personal name in English but only as a female name in German. This is of continental Germanic origin and was popular among the Normans, who brought it to England. Its etymology is disputed: it is thought by some to be of the same origin as hild- ‘battle’, ‘strife’; by others to be of the same origin as Old High German idis ‘(wise) woman’, or from Old Norse idh ‘work’, ‘activity’.Japanese : ‘rice paddy by the well’; habitational name from Ida-mura in Musashi (now TÅkyÅ and Saitama prefectures). Variously written and found mostly in eastern Japan and the RyÅ«kyÅ« Islands.
Girl/Female
Latin
Dark.
Boy/Male
English
Hiding place; hidden area.
Girl/Female
Indian, Parsi
Clover; Brilliant
Boy/Male
Phoenician
Oath of Baol.
Girl/Female
British, English, Gaelic, Irish, Norse
Burning; Raven; Black Haired; Stinking Hair; Sword
Girl/Female
Hebrew
Beauty. Abbreviation of Kerenhappuch.
Surname or Lastname
English
English : possibly a variant of Scottish Fairley.
Boy/Male
Hindu, Indian, Traditional
Lotus Flower
Girl/Female
Hindu
Saisudha, Early morning, Dawn
RAMANUJAN GRAPH
RAMANUJAN GRAPH
RAMANUJAN GRAPH
RAMANUJAN GRAPH
RAMANUJAN GRAPH
a.
Having the faculty of, or characterized by, clear and impressive description; vivid; as, a graphic writer.
n.
An instrument for recording graphically the variations of temperature, or the indications of a thermometer.
n.
A pen-shaped pointing device used to specify the cursor position on a graphics tablet.
a.
Expressing the type, structure, relations, and reactions of a compound; graphic; -- said of formulae. See under Formula.
a.
Alt. of Graphitoidal
n.
Same as Graphite.
a.
Alt. of Graphical
n.
The quality or state of being graphic.
a.
Resembling graphite or plumbago.
a.
Pertaining to, containing, derived from, or resembling, graphite.
n.
A chart or graphic representation of the average distribution of rain over the surface of the earth.
adv.
In a graphic manner; vividly.
n.
An instrument which, when applied over an artery, indicates graphically the movements or character of the pulse. See Sphygmogram.
n.
Alt. of Graphicalness
n.
A mineral, a telluride of gold and silver, of a steel-gray, silver-white, or brass-yellow color. It often occurs in implanted crystals resembling written characters, and hence is called graphic tellurium.
n.
Anything which represents graphically a succession of events, states, or acts; as, an historical map.
n.
Hence, any graphic or vivid delineation or description of a person; as, a portrait in words.
n.
See Graphoscope.
n.
A crucible; as, a graphite pot; a melting pot.
n.
An instrument for measuring, and recording graphically, the pressure of the blood in any of the blood vessels of a living animal; -- called also kymographion.