Abbott, Paul. 1998. Finding roots in an interval. The Mathematica Journal, 7(2), 108–112. www.mathematica-journal.com/issue/v7i2/tricks/contents/html/Links/tricks_lnk_5.html.Google Scholar

Aldous, David and James Allen, Fill. 2002. Reversible Markov Chains and Random Walks on Graphs. unfinished monograph, recompiled 2014. www.stat.berkeley.edu/~aldous/RWG/book.pdf (accessed 27 June 2015).

Bailey, David H., Jonathan M., Borwein, Cristian S., Calude, Michael J., Dinneen, Monica, Dumitrescu, and Alex, Yee. 2012. Normality and the digits of p, in Exploratory Experimentation in Mathematics: Selected Works. Perfectly Scientific Press.Google Scholar

Barber, Michael N. and Barry W., Ninham. 1970. Random and Restricted Walks: Theory and Applications. Gordon and Breach.Google Scholar

Bar-Yossef, Ziv and Maxim, Gurevich. 2006. Random sampling from a search engine's index, in Proceedings of the 15th International Conference on World Wide Web,WWW'06. ACM. dx.doi.org/10.1145/1135777.1135833.

Bergerson, HowardW. 1973. Palindromes and Anagrams. Dover.Google Scholar

Bird, Steven, Ewan, Klein, and Edward, Loper. 2009. Natural Language Processing with Python: Analyzing Text with the Natural Language Toolkit. O'Reilly Media.Google Scholar

Blum, Lenore. 2012. Alan Turing and the other theory of computation, in Proceedings of the 17th Annual Conference on Innovation and Technology in Computer Science Education, ITiCSE ’12. ACM. dx.doi.org/10.1145/2325296.2325299.

Bollobás, Béla. 2001. Random Graphs, second edition. Cambridge University Press.CrossRefGoogle Scholar

Bolotin, Alexander, Benoit, Quinquis, Alexei, Sorokin, and S. Dusko, Ehrlich. 2005. Clustered regularly interspaced short palindrome repeats (CRISPRs) have spacers of extrachromosomal origin. Microbiology, 151(8), 2551–2561. dx.doi.org/10.1099/mic.0.28048-0.Google ScholarPubMed

Borges, Jorge Luis. 2007. The Library of Babel, in Labyrinths: Selected Short Stories & Other Writings. New Directions.

Bourke, Paul. 2001. Julia Set Fractal(2d). www.paulbourke.net/fractals/juliaset.

Bowerman, Bruce L., Richard T., O'Connell, and Anne B., Koehler. 2005. Forecasting, Time Series, and Regression: An Applied Approach, fourth edition. Thomson Brooks/Cole.Google Scholar

Box, George E.P., Gwilym M., Jenkins, and Gregory C., Reinsel. 2008. Time Series Analysis: Forecasting and Control, fourth edition. John Wiley & Sons.CrossRefGoogle Scholar

Boyer, Carl B. 1991. A History of Mathematics, second edition. Princeton University Press.Google Scholar

Brent, Richard P. 1980. An improved Monte Carlo factorization algorithm. BIT, 20(2), 176–184. maths-people.anu.edu.au/~brent/pd/rpb051i.pdf.CrossRefGoogle Scholar

California Department of Water Resources. Storage in major reservoirs, Data Exchange Center. cdec.water.ca.gov/cgi-progs/reservoirs/STORAGE (accessed 15 Aug 2015).

Callaway, Duncan S., Mark E.J., Newman, Steven H., Strogatz, and Duncan J., Watts. 2000. Network robustness and fragility: percolation on random graphs. Physical Review Letters, 85(25), 5468–5471. arxiv.org/pdf/cond-mat/0007300.pdf.CrossRefGoogle ScholarPubMed

Car, Talk. 2007. This week's puzzler, June 25. www.cartalk.com/content/puzzlers.

Center for Cancer Systems Biology. Caenorhabditis elegans, Worm interactome database. interactome.dfci.harvard.edu/C_elegans (accessed 24 Mar 2015).

Centre for Applied Linguistics, University of Warwick. Text transcripts and tagged texts, British Academic Spoken English (Base). www2.warwick.ac.uk/fac/soc/al/research/collect/base/lecturetranscripts (accessed 13 June 2014).

Ceruzzi, Paul E. 2012. Computing: A Concise History. MIT Press.Google Scholar

Chatfield, Christopher. 2004. The Analysis of Time Series: An Introduction, sixth edition. Chapman & Hall/CRC Press.Google Scholar

Chomsky, Noam. 2002. Syntactic Structures, second edition. Mouton de Gruyter.CrossRefGoogle Scholar

Chung, Fan and Wenbo, Zhao. 2010. PageRank and random walks on graphs, in Fete of Combinatorics and Computer Science: Bolyai Society Mathematical Studies, Volume 20. Springer. dx.doi.org/10.1007/978-3-642-13580-4_3.CrossRefGoogle Scholar

Churchhouse, Robert F. 2001. Codes and Ciphers: Julius Caesar, the Enigma, and the Internet. Cambridge University Press.CrossRefGoogle Scholar

Cipra, Barry. 2005. Third time proves charm for Prime-Gap Theorem. Science, 308(5726), 1238. dx.doi.org/10.1126/science.308.5726.1238.CrossRefGoogle ScholarPubMed

Clarkson, Kenneth L. and Peter W., Shor. 1989. Applications of random sampling in computational geometry, ii. Discrete & Computational Geometry, 4(1), 387–421. dx.doi.org/10.1007/BF02187740.CrossRefGoogle Scholar

Codling, Edward A., Michael J., Plank, and Simon, Benhamou. 2008. Random walk models in biology. Journal of The Royal Society Interface, 5(25), 813–834. dx.doi.org/10.1098/rsif.2008.0014.CrossRefGoogle ScholarPubMed

Conway, John H. and Richard K., Guy. 1996. Perfect numbers, in The Book of Numbers. Springer-Verlag.CrossRefGoogle Scholar

Cook, Stephen. 2000. The

P versus NP Problem. The Clay Mathematics Institute for Millennium Prize Problems. www.claymath.org/sites/default/files/pvsnp.pdf.

Costa, Luciano da Fontoura and Roberto Marcondes, Cesar. 2001. Shape Analysis and Classi cation: Theory and Practice. CRC Press.Google Scholar

Cover, Thomas M. and Joy A., Thomas. 2006. Elements of Information Theory, second edition. Wiley Interscience.Google Scholar

Crandall, Richard E. 1994. Projects in Scientific Computation. TELOS/Springer-Verlag.CrossRefGoogle Scholar

Crandall, Richard E. 1996. Topics in Advanced Scientific Computation. TELOS/Springer-Verlag.CrossRefGoogle Scholar

Crandall, Richard E. and Carl, Pomerance. 2005. Prime Numbers: A Computational Perspective, second edition. Springer.Google Scholar

Cristianini, Nello and Matthew W., Hahn. 2007. Introduction to Computational Genomics: A Case Studies Approach. Cambridge University Press.Google Scholar

Datta, Bibhutibhusan and Avadhesh N., Singh. 1938. History of Hindu Mathematics: A Source Book. Asia Publishing House.Google Scholar

Davis, Timothy A. and Yifan, Hu. 2011. The University of Florida sparse matrix collection. ACM Transactions on Mathematical Software, 38(1), 1–25. dx.doi.org/10.1145/2049662.2049663.CrossRefGoogle Scholar

Diceware. Time to add a word, The Diceware Security Blog. diceware.blogspot.com (accessed 14 Jul 2015).

Dijkstra, Edsger. 1981. Hamming's exercise in SASL, Report EWD792. www.cs.utexas.edu/users/EWD/ewd07xx/EWD792.PDF.

Downey, Allen B. 2012. Think Python: How to Think Like a Computer Scientist. O'Reilly Media.Google Scholar

Duchamp, Marcel. 1926. Anémic Cinéma. UbuWeb. www.ubu.com/film/duchamp_anemic.html.

Duff, Iain S., Roger G., Grimes, and John G., Lewis. 1989. Sparse matrix test problems. ACM Transactions on Mathematical Software, 15(1), 1–14. dx.doi.org/10.1145/62038.62043.CrossRefGoogle Scholar

Edelman, Alan and Gilbert, Strang. 2004. Pascal matrices. American Mathematical Monthly, III(3), 361–385. dx.doi.org/10.2307/4145127.Google Scholar

Encyclopedia of Triangle Centers. Introduction and centers, faculty.evansville.edu/ck6/encyclopedia/ETC.html (accessed 25 Mar 2015).

Enderton, Herbert B. 1972. A Mathematical Introduction to Logic. Academic Press.Google Scholar

Erdos, Paul and Alfred, Rényi. 1959. On random graphs i. Publicationes Mathematicae Debrecen, 6, 290–297. www.renyi.hu/~p_erdos/1959-11.pdf.Google Scholar

Floyd, Robert W. 1962. Algorithm 97: shortest path. Communications of the ACM, 5(6), 345. dx.doi.org/10.1145/367766.368168.CrossRefGoogle Scholar

Floyd, Robert W. 1979. The paradigms of programming. Communications of the ACM, 22(8), 455–460. dx.doi.org/10.1145/359138.359140.CrossRefGoogle Scholar

Frege, Gottlob. 1879. Begriffsschrift, a formal language, modeled upon that of arithmetic, for pure thought, in From Frege to G del: A Source Book in Mathematical Logic, 1879–1932, ed. Jean van, Heijenoort. Harvard University Press.Google Scholar

Friedl, Jeffrey E.F. 2006. Mastering Regular Expressions, third edition. O'Reilly Media.Google Scholar

Gardner, Martin. 1978. Perfect, amicable, sociable, in Mathematical Magic Show: More Puzzles, Games, Diversions, Illusions and Other Mathematical Sleight-of-Mind from Scienti c American. Random House.Google Scholar

Gardner, Martin. 1992. Fractal Music, Hypercards, and More…Mathematical Recreations from Scientific American Magazine.W.H. Freeman.Google Scholar

Gaylord, Richard J. and Paul R., Wellin. 1995. Computer Simulations with Mathematica: Explorations in Complex Physical and Biological Systems. TELOS/Springer-Verlag.Google Scholar

Gibbs, Adrian J. and George A., Mcintyre. 1970. The Diagram, a method for comparing sequences; its use with amino acid and nucleotide sequences. European Journal of Biochemistry, 16(1), 1–11. dx.doi.org/10.1111/j.1432-1033.1970.tb01046.x.CrossRefGoogle ScholarPubMed

Goldreich, Oded. 2010. P, NP, and NP-Completeness: The Basics of Computational Complexity. Cambridge University Press.CrossRefGoogle Scholar

Golin, Mordecai and Robert, Sedgewick. 1988. Analysis of a simple yet efficient convex hull algorithm, in Proceedings of the Fourth Annual Symposium on Computational Geometry. dx.doi.org/10.1145/73393.73409.CrossRef

Graham, Paul. 2002. The roots of Lisp. www.paulgraham.com/lisp.html.

Graham, Ronald. 1972. An ef cient algorithm for determining the convex hull of a finite planar set. Information Processing Letters, I(4), 132–133. dx.doi.org/10.1016/0020-0190(72)90045-2.Google Scholar

Graham, Ronald, Donald E., Knuth, and Oren, Patashnik. 1994. Concrete Mathematics: A Foundation for Computer Science, second edition. Addison-Wesley.Google Scholar

Grimmett, Geoffrey. 1999. Percolation, second edition. Springer.CrossRefGoogle Scholar

Grünbaum, Branko. 1984. On Venn diagrams and the counting of regions. The College Mathematics Journal, 15(5), 433–435. www.jstor.org/stable/2686559.Google Scholar

Hamming, Richard W. 1950. Error detecting and error correcting codes. The Bell System Technical Journal, 29(2), 147–160. archive.org/details/bstj29-2-147.CrossRefGoogle Scholar

Hamming, RichardW. 1989. Digital Filters, third edition. Prentice-Hall.Google Scholar

Har-Peled, Sariel. 2001. A practical approach for computing the diameter of a point set, in Proceedings of the Seventeenth Annual Symposium on Computational Geometry, SCG'01. Association of Computing Machinery. doi.acm.org/10.1145/378583.378662.Google Scholar

Haskell, Wiki. The Fibonacci sequence, The Haskell Programming Language. www.haskell.org/haskellwiki/The_Fibonacci_sequence (accessed 13 Jan 2015).

Hathaway, David H. 2010. The solar cycle. Living Reviews in Solar Physics, 7, dx.doi.org/10.12942/lrsp-2010-1.CrossRefGoogle Scholar

Hayes, Allan. 1992. Sums of cubes of digits, driven to abstraction. Mathematica in Education, I(4), 3–11.Google Scholar

Heckbert, Paul S. 1994. Graphics Gems iv. AP Professional.

Herstein, Israel N. and Irving, Kaplansky. 1978. Matters Mathematical, second edition. AMS Chelsea Publishing.Google Scholar

Hill, Ted P. 1998. The first digit phenomenon. American Scientist, 86(4), 358–362. dx.doi.org/10.1511/1998.4.358.CrossRefGoogle Scholar

Hoffman, Paul. 1998. The Man Who Loved Only Numbers: The Story of Paul Erdos and the Search for Mathematical Truth. Hyperion.Google Scholar

Honsberger, Ross. 1995. Episodes of Nineteenth and Twentieth Century Euclidean Geometry. The Mathematical Association of America.Google Scholar

International Nucleotide Sequence Database Collaboration. DNA Databank of Japan. www.ddbj.nig.ac.jp/searches (accessed 24 Mar 2015).

Jarvis, Ray A. 1973. On the identification of the convex hull of a finite set of points in the plane. Information Processing Letters, 2(1), 18–21. dx.doi.org/10.1016/0020-0190(73)90020-3.CrossRefGoogle Scholar

Joyce, James. 1939. Finnegan's Wake. Viking Penguin.Google Scholar

Jurafsky, Daniel and James H., Martin. 2009. Speech and Language Processing: An Introduction to Natural Language Processing, Computational Linguistics, and Speech Recognition, second edition. Pearson Prentice Hall.Google Scholar

Kernighan, Brian W. and Dennis M., Ritchie. 1988. The C Programming Language, second edition. Prentice Hall.Google Scholar

Kimberling, Clark. 1994. Central points and central lines in the plane of a triangle.Mathematics Magazine, 67(3), 163–187. dx.doi.org/10.2307/2690608.CrossRefGoogle Scholar

Kimberling, Clark. 1998. Triangle Centers and Central Triangles, Congressus Numerantium, 129. Utilitas Mathematica Publishing.Google Scholar

Knapp, Rob. 2001. Numerical Mathematica, in 2001 International Mathematica Symposium.

Knuth, Donald E. 1992. Literate Programming. Center for the Study of Language and Information, Lecture Notes, no. 27.

Knuth, Donald E. 1993. The Stanford GraphBase: A Platform for Combinatorial Computing. ACM Press.Google Scholar

Knuth, Donald E. 1997. The Art of Computer Programming, Volume 1: Fundamental Algorithms, third edition. Addison-Wesley.Google Scholar

Knuth, Donald E. 1998. The Art of Computer Programming, Volume 3: Sorting and Searching, second edition. Addison-Wesley.Google Scholar

Knuth, Donald E. 2000. Textbook examples of recursion, in Selected Papers on Analysis of Algorithms. Center for the Study of Language and Information, Lecture Notes, no. 102. arxiv.org/abs/cs/9301113.

Knuth, Donald E. 2003. The early development of programming languages, in Selected Papers on Computer Languages. Center for the Study of Language and Information, Lecture Notes, no. 139.

Knuth, Donald E. 2011. The Art of Computer Programming, Volume 4a: Combinatorial Algorithms, Part 1. Addison- Wesley.Google Scholar

Lagarias, Jeffrey C., Victor S., Miller, and Andrew M., Odlyzko. 1985. Computing p(x): the Meissel– Lehmer method. Mathematics of Computation, 44(170), 537–560. dx.doi.org/10.1090/S0025-5718-1985-0777285-5.Google Scholar

Lagarias, Jeffrey C. and Andrew M., Odlyzko. 1987. Computing p(x): an analytic method. Journal of Algorithms, 8(2), 173–191. dx.doi.org/10.1016/0196-6774(87)90037-X.CrossRefGoogle Scholar

Lagarias, Jeffrey C. and K., Soundararajan. 2006. Benford's law for the 3 x + 1 function. Journal of the London Mathematical Society, 74(2), 289–303. dx.doi.org/10.1112/S0024610706023131.CrossRefGoogle Scholar

Lagarias, Jeffrey C. 2010. The 3 x + 1 problem and its generalizations, in The Ultimate Challenge: The 3 x + 1 Problem. American Mathematical Society.CrossRefGoogle Scholar

LAWLER, EUGENE L., JAN KAREL, LENSTRA, A.H.G. RINNOOY, KAN, and D.B., SHMOYS. 1985. The Traveling Salesman Problem: A Guided Tour of Combinatorial Optimization. John Wiley & Sons.Google Scholar

LESK, ARTHUR M. 2010. Introduction to Protein Science: Architecture, Function, and Genomics, second edition. Oxford University Press.Google Scholar

Lima, Manuel. 2011. Visual Complexity: Mapping Patterns of Information. Princeton Architectural Press.Google Scholar

Lin, Shen. 1965. Computer solutions of the traveling salesman problem. Bell System Technical Journal, 44, 2245–2269. ieeexplore.ieee.org/stamp/stamp.jsp?arnumber=6767727.CrossRefGoogle Scholar

Lovász, L. 1993. Random walks on graphs: a survey. Combinatorics, Paul Erdos is Eighty, 2, 1–46. www.cs.elte.hu/~lovasz/erdos.pdf.

MacKay, David J.C. 2003. Information Theory, Inference and Learning Algorithms. Cambridge University Press.Google Scholar

Madachy, Joseph S. 1979. Madachy's Mathematical Recreations. Dover Publications.Google Scholar

Madras, Neal and Gordon, Slade. 2012. The Self-Avoiding Walk. Birkhäuser.Google Scholar

Maeder, Roman E. 1994. Animated algorithms. The Mathematica Journal, 4(4), 37–43. www.mathematicajournal. com/issue/v4i4/columns/maeder.Google Scholar

Maeder, Roman E. 1997. Programming in Mathematica, third edition. Addison-Wesley.Google Scholar

Maeder, Roman E. 2000. Computer Science with Mathematica: Theory and Practice for Science, Mathematics, and Engineering. Cambridge University Press.Google Scholar

Malandain, Grégoire and Jean-Daniel, Boissonnat. 2002. Computing the diameter of a point set, in Discrete Geometry for Computer Imagery. Lecture Notes in Computer Science, Vol. 2301. dx.doi.org/10.1007/3-540-45986-3_18.

Mandelbrot, Benoît. 1982. The Fractal Geometry of Nature. W.H. Freeman.Google Scholar

Mangano, Salvatore. 2010. Mathematica Cookbook. O'Reilly Media.Google Scholar

Manning, Christopher D. and Hinrich, Schütze. 1999. Foundations of Statistical Natural Language Processing. MIT Press.Google Scholar

Manning, Christopher D., Prabhakar, Raghavan, and Hinrich, Schütze. 2008. Introduction to Information Retrieval. Cambridge University Press.CrossRefGoogle Scholar

Maor, Eli. 1998. Trigonometric Delights. Princeton University Press.

Marsaglia, George. 1972. Choosing a point from the surface of a sphere. The Annals of Mathematical Statistics, 43(2), 645–646. dx.doi.org/10.1214/aoms/1177692644.CrossRefGoogle Scholar

Mathews, Max V., Joan E., Miller, F. Richard, Moore, John R., Pierce, and J.C., Risset. 1969. The Technology of Computer Music. The MIT Press.Google Scholar

McCarthy, John. 1979. History of Lisp. Artificial Intelligence Laboratory, Stanford University. wwwformal. stanford.edu/jmc/history/lisp/lisp.html.

McKay, Brendan D., Frédérique E., Oggier, Gordon F., Royle, N.J.A., Sloane, Ian M., Wanless, and Herbert S., Wilf. 2004. Acyclic digraphs and eigenvalues of (0,1)-matrices. Journal of Integer Sequences, 7(3), arxiv.org/abs/math/0310423.Google Scholar

Meringer, Markus and Eric W., Weisstein. Regular graph. MathWorld. mathworld.wolfram.com/RegularGraph.html.

Mersenne Research, Inc. List of known Mersenne primes, Great Internet Mersenne Prime Search. www.mersenne.org/prime.htm (accessed 24 Mar 2015).

Metropolis, Nicholas. 1987. The beginning of the Monte Carlo method, in Los Alamos Science, 1987 Special Issue dedicated to Stanislaw Ulam. library.lanl.gov/la-pubs/00326866.pdf.

Monnerot-Dumaine, Alexis. 2009. The Fibonacci word fractal. HAL Archives-Ouvertes. hal.archivesouvertes. fr/hal-00367972.

Moore, Cristopher and Mark E.J., Newman. 2000. Exact solution of site and bond percolation on smallworld networks. Physical Review E, 62(5), 7059–7064. dx.doi.org/10.1103/PhysRevE.62.7059.CrossRefGoogle Scholar

Nasa. Global temperature, Global Climate Change. climate.nasa.gov/vital-signs/global-temperature (accessed 24 Mar 2015).

National Center for Atmospheric Research. Global temperature data sets: overview & comparison table, The Climate Data Guide. climatedataguide.ucar.edu/collections/overview-comparison-page (accessed 12 Dec 2014).

National Center for Biotechnology Information. Nucleotide Database. www.ncbi.nlm.nih.gov/nuccore (accessed 25 Mar 2015).

National Center for Biotechnology Information. Serotonin, cid=5202, PubChem Compound Database. pubchem.ncbi.nlm.nih.gov/compound/5202 (accessed 25 Mar 2015). National Institute of Genetics. List of species, Genome Composition Database. esper.lab.nig.ac.jp/genome/?page=genome_composition_database_species_list (accessed 25 Mar 2015).

National Institute of Standards and Technology. Lag plot, e-Handbook of Statistical Methods. www.itl.nist.gov/div898/handbook/eda/section3/eda33f.htm (accessed 21 Apr 2015).

National Institute of Standards and Technology. Matrix Market, Sparse Matrix Collection. math.nist.gov/MatrixMarket/index.html (accessed 9 Oct 2014).

Newman, Mark E.J. 2010. Networks: An Introduction. Oxford University Press.CrossRefGoogle Scholar

Nigrini, Mark J. 2012. Benford's Law: Applications for Forensic Accounting, Auditing, and Fraud Detection. John Wiley & Sons.CrossRefGoogle Scholar

Oak Ridge National Laboratory. NASA GISS surface temperature (GISTEMP) analysis, Carbon Dioxide Information Analysis Center. dx.doi.org/10.3334/CDIAC/cli.001 (accessed 20 Apr 2015).

O'Rourke, Joseph. 1998. Computational Geometry in C, second edition. Cambridge University Press.CrossRefGoogle Scholar

PAAR, CHRISTOF and JAN, PELZL. 2010. Understanding Cryptography: A Textbook for Students and Practitioners. Springer.CrossRefGoogle Scholar

PEARSON, KARL. 1905. The problem of the random walk. Nature, 72(1865), 294.CrossRefGoogle Scholar

PEITGEN, HEINZ-OTTO, HARTMUT, JÜRGENS, and DIETMAR, SAUPE. 2004. Chaos and Fractals: New Frontiers in Science, second edition. Springer-Verlag.CrossRefGoogle Scholar

PEMMARAJU, SRIRAM V. and STEVEN S., SKIENA. 2003. Computational Discrete Mathematics: Combinatorics and Graph Theory with Mathematica. Cambridge University Press.CrossRefGoogle Scholar

PETROVAY, KRISTOF. 2010. Solar cycle prediction. Living Reviews in Solar Physics, 7(6), dx.doi.org/10.12942/lrsp-2010-6.CrossRefGoogle ScholarPubMed

PLATZMAN, LOREN K. and JOHN J., BARTHOLDI HI. 1989. Spacefilling curves and the planar traveling salesman problem. Journal of the ACM, 36(4), 719-737. dx.doi.org/10.1145/76359.76361.CrossRefGoogle Scholar

PORTA, HORACIO, WILLIAM, DAVIS, and JERRY, UHL. 1994. Calculus&Mathematica. Addison-Wesley.Google Scholar

PREPARATA, FRANCO P. and MICHAEL IAN, SHAMOS. 1985. Computational Geometry: An Introduction. Springer- Verlag.CrossRefGoogle Scholar

PRESS, WILLIAM H., SAUL A., TEUKOLSKY, WILLIAM T., VETTERLING, and BRIAN P., FLANNERY. 2007. Numerical Recipes: The Art of Scientific Computing, third edition. Cambridge University Press.Google Scholar

PROJECT, EULER. Problem #168: Number rotations, Problems Archives. projecteuler.net/problem=168 (accessed 17 Feb 2015).

PROJECT, GUTENBERG.Portrait of the Artist as a Young Man, www.gutenberg.org/ebooks/4217 (accessed 24 Mar 2015).

RAMIREZ, JOSE L. and GUSTAVO N., RUBIANO. 2014. Properties and generalizations of the Fibonacci word fractal: exploring fractal curves. The Mathematica journal, 16(2), www.mathematica-journal.com/2014/02/.CrossRefGoogle Scholar

RAMÍREZ, JOSÉ L., GUSTAVO N., RUBIANO, and RODRIGO DE, CASTRO. 2014. A generalization of the Fibonacci word fractal and the Fibonacci snowflake. arXiv.org. arxiv.org/abs/1212.1368.

RITCHIE, DENNIS M. 1993. The development of the C language, in The Second ACM SIGPLAN Conference on History of Programming Languages, HOPL-II. Association of Computing Machinery. dx.doi.org/10.1145/154766.155580.

DE LAS, RIVAS|JAVIER and CELIA, FONTANILLO. 2010. Protein-protein interactions essentials: key concepts to building and analyzing interactome networks. PLoS Computational Biology, 6(6), dx.doi.org/10.1371/journal.pcbi.1000807.Google Scholar

ROEDERER, JUAN G. 2008. The Physics and Psychophysics of Music: An Introduction, fourth edition. Springer.Google Scholar

ROSENKRANTZ, DANIEL J., RICHARD E., STEARNS, and PHILIP M., LEWIS ii. 1977. An analysis of several heuristics for the traveling salesman problem. SIAM Journal of Computing, 6(3), 563-581. dx.doi.org/10.1137/0206041.CrossRefGoogle Scholar

ROYAL OBSERVATORY OF BELGIUM. The international sunspot number, Silso World Data Center. www.sidc.be/silso (accessed 17 Feb 2015).

RUDNICK, JOSEPH and GEORGE, GASPARI. 2004. Elements of the Random Walk: An Introduction for Advanced Students and Researchers. Cambridge University Press.CrossRefGoogle Scholar

RUEDY, R., M., SATO, and K., Lo. 2015. NASA GISS surface temperature (GISTEMP) analysis, in Trends: A Compendium of Data on Global Change. Carbon Dioxide Information Analysis Center, Oak Ridge National Laboratory, U.S.Department of Energy. dx.doi.org/10.3334/CDIAC/cli.001.Google Scholar

RUMP, S.M. 1991. A class of arbitrarily ill-conditioned floating-point matrices. SIAM Journal of Matrix Analysis and Applications, 12(4), 645-653. dx.doi.org/10.1137/0612049.CrossRefGoogle Scholar

RUSKEY, FRANK and MARK, WESTON. 2005. A survey of Venn diagrams. The Electronic Journal of Combinatorics, DS 5, www.combinatorics.org/files/Surveys/ds5/VennEJC.html.

SCHULZ, JAN. 2008. Introduction to dot plots. Code 10. www.code10.info/index.php?option=com_content&view=article&id=64:inroduction-to-dotplots& catid=52:cat_coding_algorithms_dot-plots&Itemid=76.

SCHWARTZ, RANDAL L., BRIAN D, FOY, and TOM, PHOENIX. 2011. Learning Perl, sixth edition. O'Reilly & Associates.Google Scholar

SEDGEWICK, ROBERT and KEVIN, WAYNE. 2007. Introduction to Programming in Java: An Interdisciplinary Approach. Addison-Wesley.Google Scholar

SEDGEWICK, ROBERT and KEVIN, WAYNE. 2011. Algorithms, fourth edition. Addison-Wesley.Google Scholar

SHAMOS, MICHAEL I. and DAN, HOEY. 1975. Closest-point problems, in 16th Annual Symposium on Foundations of Computer Science. IEEE. dx.doi.org/10.1109/SFCS.1975.8.CrossRef

SHANKS, DANIEL. 1993. Solved and Unsolved Problems in Number Theory, fourth edition. Chelsea.

SHANNON, CLAUDE E. 1948. A mathematical theory of computation. The Bell System Technical Journal, 27(3,4), 379-423, 623-656. dx.doi.org/10.1002/j.1538-7305.1948.tb01338.x.CrossRefGoogle Scholar

SHEPARD, ROGER N. 1962. The analysis of proximities: multidimensional scaling with an unknown distance function, I.Psychometrika, 27(2), 125-140. dx.doi.org/10.1007/BF02289630.Google Scholar

SINKOV, ABRAHAM. 2009. Elementary Cryptanalysis: A Mathematical Approach, second edition. The Mathematical Association of America.Google Scholar

SKIENA, STEVEN S. 2008. The Algorithm Design Manual, second edition. Springer Science+Business Media.CrossRefGoogle Scholar

SLOANE, N.J.A. A019518, Smarandache-Wellin numbers. The On-Line Encyclopedia of Integer Sequences. oeis.org/A019518.

STAUFFER, DIETRICH and AMMON, AHARONY. 1994. Introduction to Percolation Theory, second edition. Taylor & Francis.Google Scholar

TAO, TERENCE. 2009. Benford's law, Zipf s law, and the Pareto distribution. terrytao.wordpress.com/2009/07/03/benfords-law-zipfs-law-and-the-pareto-distribution.

TEETOR, PAUL. 2011. R Cookbook. O'Reilly Media.Google Scholar

THOMSON, DIETRICH E. 1982. Making music-fractally. Journal of the Acoustical Society of America, 72(6), 2036. dx.doi.org/10.1121/1.388637.CrossRefGoogle Scholar

TROTT, MICHAEL. 2004. The Mathematica Guidebook for Graphics. Springer-Verlag.Google Scholar

TROTT, MICHAEL. 2004. The Mathematica Guidebookfor Programming. Springer-Verlag.CrossRefGoogle Scholar

TROTT, MICHAEL. 2006. The Mathematica Guidebookfor Numerics. Springer Science+Business Media.Google Scholar

THE UNICODE CONSORTIUM. Unicode 8.0 Character Code Charts, Unicode Standard. www.unicode.org/charts (accessed 25 Mar 2015).

UNIVERSITY OF CHICAGO PRESS. 2010. The Chicago Manual of Style, sixteenth edition. University of Chicago Press.

Voss, RICHARD F. and JOHN, CLARKE. 1978. 1/fnoise in music: music from 1/f noise. Journal of the Acoustical Society of America, 63(1), 258-263. dx.doi.org/10.1121/1.381721.CrossRefGoogle Scholar

WAGON, STAN. 1999. Mathematica in Action, second edition. TELOS/Springer-Verlag.CrossRefGoogle Scholar

WALL, LARRY, TOM, CHRISTIANSEN, and JON, ORWANT. 2000. Programming Perl, third edition. O'Reilly Media.Google Scholar

WATTS, DUNCAN J. and STEVEN H., STROGATZ. 1998. Collective dynamics of small-world networks. Nature, 393(6684), 440-442. dx.doi.org/10.1038/30918.CrossRefGoogle Scholar

WEISS, GEORGE H. 1983. Random walks and their applications. American Scientist, 71(1), 65-71. www.j stor.org/stable/ 278 51819.Google Scholar

WEISS, GEORGE H. 1994. Aspects and Applications of the Random Walk. North Holland.Google Scholar

WEISSTEIN, ERIC W. Hypocycloid. MathWorld. www.mathworld.wolfram.com/Hypocycloid.html.

WEISSTEIN, ERIC W. Lucky number. MathWorld. mathworld.wolfram.com/LuckyNumber.html.

WEISSTEIN, ERIC W. Sierpinski sieve. MathWorld. mathworld.wolfram.com/SierpinskiSieve.html.

WEISSTEIN, ERIC W. Sphere point picking. MathWorld. www.mathworld.wolfram.com/SpherePointPicking.html.

WELLIN, PAUL. 2013. Programming with Mathematica: An Introduction. Cambridge University Press.Google Scholar

WICKHAM-JONES, TOM. 1994. Computer Graphics with Mathematica. TELOS/Springer-Verlag.CrossRefGoogle Scholar

WIER, THOMAS. 2014. Is it easier to make palindromes in some languages than in others? Quora. www.quora.com/Is-it-easier-to-make-palindromes-in-some-languages-than-in-others (accessed 15 June 2015).

WIKIBOOKS. Strings, Python Programming. en.wikibooks.org/wiki/Python_Programming/Strings (accessed 25 Mar 2015).

THE WILCOX SOLAR OBSERVATORY. Complete MF time series, The Mean Magnetic Field of the Sun. wso.stanford.edu/#MeanField (accessed 8 Aug 2015).

ZAKI, MOHAMMED J. and WAGNER MEIRA, JR. 2014. Data Mining and Analysis: Fundamental Concepts and Algorithms. Cambridge University Press.CrossRefGoogle Scholar