Data Visualization with Ggplot2 : : CHEAT SHEET

Total Page:16

File Type:pdf, Size:1020Kb

Data Visualization with Ggplot2 : : CHEAT SHEET Data Visualization with ggplot2 : : CHEAT SHEET Use a geom function to represent data points, use the geom’s aesthetic properties to represent variables. Basics Geoms Each function returns a layer. GRAPHICAL PRIMITIVES TWO VARIABLES ggplot2 is based on the grammar of graphics, the idea that you can build every graph from the same a <- ggplot(economics, aes(date, unemploy)) continuous x , continuous y continuous bivariate distribution components: a data set, a coordinate system, b <- ggplot(seals, aes(x = long, y = lat)) e <- ggplot(mpg, aes(cty, hwy)) h <- ggplot(diamonds, aes(carat, price)) and geoms—visual marks that represent data points. a + geom_blank() e + geom_label(aes(label = cty), nudge_x = 1, h + geom_bin2d(binwidth = c(0.25, 500)) (Useful for expanding limits) nudge_y = 1, check_overlap = TRUE) x, y, label, x, y, alpha, color, fill, linetype, size, weight alpha, angle, color, family, fontface, hjust, F M A b + geom_curve(aes(yend = lat + 1, lineheight, size, vjust h + geom_density2d() xend=long+1,curvature=z)) - x, xend, y, yend, x, y, alpha, colour, group, linetype, size + = alpha, angle, color, curvature, linetype, size e + geom_jitter(height = 2, width = 2) x, y, alpha, color, fill, shape, size data geom coordinate plot a + geom_path(lineend="butt", linejoin="round", h + geom_hex() x = F · y = A system linemitre=1) e + geom_point(), x, y, alpha, color, fill, shape, x, y, alpha, colour, fill, size x, y, alpha, color, group, linetype, size size, stroke To display values, map variables in the data to visual a + geom_polygon(aes(group = group)) e + geom_quantile(), x, y, alpha, color, group, properties of the geom (aesthetics) like size, color, and x x, y, alpha, color, fill, group, linetype, size linetype, size, weight continuous function and y locations. i <- ggplot(economics, aes(date, unemploy)) b + geom_rect(aes(xmin = long, ymin=lat, xmax= F M A long + 1, ymax = lat + 1)) - xmax, xmin, ymax, e + geom_rug(sides = "bl"), x, y, alpha, color, i + geom_area() ymin, alpha, color, fill, linetype, size linetype, size x, y, alpha, color, fill, linetype, size + = a + geom_ribbon(aes(ymin=unemploy - 900, e + geom_smooth(method = lm), x, y, alpha, i + geom_line() ymax=unemploy + 900)) - x, ymax, ymin, data geom coordinate plot color, fill, group, linetype, size, weight x, y, alpha, color, group, linetype, size x = F · y = A system alpha, color, fill, group, linetype, size color = F e + geom_text(aes(label = cty), nudge_x = 1, i + geom_step(direction = "hv") size = A nudge_y = 1, check_overlap = TRUE), x, y, label, x, y, alpha, color, group, linetype, size alpha, angle, color, family, fontface, hjust, LINE SEGMENTS lineheight, size, vjust common aesthetics: x, y, alpha, color, linetype, size b + geom_abline(aes(intercept=0, slope=1)) visualizing error Complete the template below to build a graph. b + geom_hline(aes(yintercept = lat)) df <- data.frame(grp = c("A", "B"), fit = 4:5, se = 1:2) required b + geom_vline(aes(xintercept = long)) discrete x , continuous y j <- ggplot(df, aes(grp, fit, ymin = fit-se, ymax = fit+se)) ggplot (data = <DATA> ) + f <- ggplot(mpg, aes(class, hwy)) <GEOM_FUNCTION> (mapping = aes( <MAPPINGS> ), b + geom_segment(aes(yend=lat+1, xend=long+1)) j + geom_crossbar(fatten = 2) b + geom_spoke(aes(angle = 1:1155, radius = 1)) f + geom_col(), x, y, alpha, color, fill, group, x, y, ymax, ymin, alpha, color, fill, group, linetype, stat = <STAT> , position = <POSITION> ) + Not linetype, size size required, <COORDINATE_FUNCTION> + sensible j + geom_errorbar(), x, ymax, ymin, alpha, color, f + geom_boxplot(), x, y, lower, middle, upper, group, linetype, size, width (also <FACET_FUNCTION> + defaults ymax, ymin, alpha, color, fill, group, linetype, supplied ONE VARIABLE continuous geom_errorbarh()) <SCALE_FUNCTION> + c <- ggplot(mpg, aes(hwy)); c2 <- ggplot(mpg) shape, size, weight j + geom_linerange() <THEME_FUNCTION> f + geom_dotplot(binaxis = "y", stackdir = x, ymin, ymax, alpha, color, group, linetype, size c + geom_area(stat = "bin") "center"), x, y, alpha, color, fill, group x, y, alpha, color, fill, linetype, size j + geom_pointrange() ggplot(data = mpg, aes(x = cty, y = hwy)) Begins a plot f + geom_violin(scale = "area"), x, y, alpha, color, x, y, ymin, ymax, alpha, color, fill, group, linetype, that you finish by adding layers to. Add one geom c + geom_density(kernel = "gaussian") fill, group, linetype, size, weight shape, size function per layer. x, y, alpha, color, fill, group, linetype, size, weight aesthetic mappings data geom c + geom_dotplot() maps qplot(x = cty, y = hwy, data = mpg, geom = “point") x, y, alpha, color, fill data <- data.frame(murder = USArrests$Murder, Creates a complete plot with given data, geom, and discrete x , discrete y state = tolower(rownames(USArrests))) mappings. Supplies many useful defaults. c + geom_freqpoly() x, y, alpha, color, group, g <- ggplot(diamonds, aes(cut, color)) map <- map_data("state") linetype, size k <- ggplot(data, aes(fill = murder)) last_plot() Returns the last plot c + geom_histogram(binwidth = 5) x, y, alpha, g + geom_count(), x, y, alpha, color, fill, shape, k + geom_map(aes(map_id = state), map = map) ggsave("plot.png", width = 5, height = 5) Saves last plot color, fill, linetype, size, weight size, stroke + expand_limits(x = map$long, y = map$lat), as 5’ x 5’ file named "plot.png" in working directory. map_id, alpha, color, fill, linetype, size Matches file type to file extension. c2 + geom_qq(aes(sample = hwy)) x, y, alpha, color, fill, linetype, size, weight THREE VARIABLES seals$z <- with(seals, sqrt(delta_long^2 + delta_lat^2))l <- ggplot(seals, aes(long, lat)) discrete l + geom_contour(aes(z = z)) l + geom_raster(aes(fill = z), hjust=0.5, vjust=0.5, d <- ggplot(mpg, aes(fl)) x, y, z, alpha, colour, group, linetype, interpolate=FALSE) size, weight x, y, alpha, fill d + geom_bar() x, alpha, color, fill, linetype, size, weight l + geom_tile(aes(fill = z)), x, y, alpha, color, fill, linetype, size, width RStudio® is a trademark of RStudio, Inc. • CC BY SA RStudio • [email protected] • 844-448-1212 • rstudio.com • Learn more at http://ggplot2.tidyverse.org • ggplot2 3.1.0 • Updated: 2018-12 Stats An alternative way to build a layer Scales Coordinate Systems Faceting A stat builds new variables to plot (e.g., count, prop). Scales map data values to the visual values of an r <- d + geom_bar() Facets divide a plot into fl cty cyl aesthetic. To change a mapping, add a new scale. r + coord_cartesian(xlim = c(0, 5)) subplots based on the x ..count.. xlim, ylim values of one or more (n <- d + geom_bar(aes(fill = fl))) The default cartesian coordinate system discrete variables. + = aesthetic prepackaged scale-specific r + coord_fixed(ratio = 1/2) scale_ to adjust scale to use arguments ratio, xlim, ylim data stat geom coordinate plot Cartesian coordinates with fixed aspect ratio t <- ggplot(mpg, aes(cty, hwy)) + geom_point() x = x · system n + scale_fill_manual( between x and y units y = ..count.. values = c("skyblue", "royalblue", "blue", “navy"), r + coord_flip() t + facet_grid(cols = vars(fl)) Visualize a stat by changing the default stat of a geom limits = c("d", "e", "p", "r"), breaks =c("d", "e", "p", “r"), xlim, ylim facet into columns based on fl function, geom_bar(stat="count") or by using a stat name = "fuel", labels = c("D", "E", "P", "R")) Flipped Cartesian coordinates t + facet_grid(rows = vars(year)) r + coord_polar(theta = "x", direction=1 ) facet into rows based on year function, stat_count(geom="bar"), which calls a default range of title to use in labels to use breaks to use in theta, start, direction values to include legend/axis in legend/axis legend/axis geom to make a layer (equivalent to a geom function). in mapping Polar coordinates t + facet_grid(rows = vars(year), cols = vars(fl)) Use ..name.. syntax to map stat variables to aesthetics. r + coord_trans(ytrans = “sqrt") facet into both rows and columns xtrans, ytrans, limx, limy GENERAL PURPOSE SCALES Transformed cartesian coordinates. Set xtrans and t + facet_wrap(vars(fl)) geom to use stat function geommappings wrap facets into a rectangular layout Use with most aesthetics ytrans to the name of a window function. i + stat_density2d(aes(fill = ..level..), Set scales to let axis limits vary across facets geom = "polygon") scale_*_continuous() - map cont’ values to visual ones 60 π + coord_quickmap() t + facet_grid(rows = vars(drv), cols = vars(fl), variable created by stat scale_*_discrete() - map discrete values to visual ones lat π + coord_map(projection = "ortho", orientation=c(41, -74, 0))projection, orienztation, scales = "free") scale_*_identity() - use data values as visual ones xlim, ylim long x and y axis limits adjust to individual facets c + stat_bin(binwidth = 1, origin = 10) scale_*_manual(values = c()) - map discrete values to Map projections from the mapproj package x, y | ..count.., ..ncount.., ..density.., ..ndensity.. manually chosen visual ones (mercator (default), azequalarea, lagrange, etc.) "free_x" - x axis limits adjust scale_*_date(date_labels = "%m/%d"), date_breaks = "2 "free_y" - y axis limits adjust c + stat_count(width = 1) x, y, | ..count.., ..prop.. weeks") - treat data values as dates. Set labeller to adjust facet labels c + stat_density(adjust = 1, kernel = “gaussian") scale_*_datetime() - treat data x values as date times. x, y, | ..count.., ..density.., ..scaled.. Use same arguments as scale_x_date(). See ?strptime for t + facet_grid(cols = vars(fl), labeller = label_both) label formats. Position Adjustments e + stat_bin_2d(bins =
Recommended publications
  • Introduction to IDL®
    Introduction to IDL® Revised for Print March, 2016 ©2016 Exelis Visual Information Solutions, Inc., a subsidiary of Harris Corporation. All rights reserved. ENVI and IDL are registered trademarks of Harris Corporation. All other marks are the property of their respective owners. This document is not subject to the controls of the International Traffic in Arms Regulations (ITAR) or the Export Administration Regulations (EAR). Contents 1 Introduction To IDL 5 1.1 Introduction . .5 1.1.1 What is ENVI? . .5 1.1.2 ENVI + IDL, ENVI, and IDL . .6 1.1.3 ENVI Resources . .6 1.1.4 Contacting Harris Geospatial Solutions . .6 1.1.5 Tutorials . .6 1.1.6 Training . .7 1.1.7 ENVI Support . .7 1.1.8 Contacting Technical Support . .7 1.1.9 Website . .7 1.1.10 IDL Newsgroup . .7 2 About This Course 9 2.1 Manual Organization . .9 2.1.1 Programming Style . .9 2.2 The Course Files . 11 2.2.1 Installing the Course Files . 11 2.3 Starting IDL . 11 2.3.1 Windows . 11 2.3.2 Max OS X . 11 2.3.3 Linux . 12 3 A Tour of IDL 13 3.1 Overview . 13 3.2 Scalars and Arrays . 13 3.3 Reading Data from Files . 15 3.4 Line Plots . 15 3.5 Surface Plots . 17 3.6 Contour Plots . 18 3.7 Displaying Images . 19 3.8 Exercises . 21 3.9 References . 21 4 IDL Basics 23 4.1 IDL Directory Structure . 23 4.2 The IDL Workbench . 24 4.3 Exploring the IDL Workbench .
    [Show full text]
  • A Comparative Evaluation of Matlab, Octave, R, and Julia on Maya 1 Introduction
    A Comparative Evaluation of Matlab, Octave, R, and Julia on Maya Sai K. Popuri and Matthias K. Gobbert* Department of Mathematics and Statistics, University of Maryland, Baltimore County *Corresponding author: [email protected], www.umbc.edu/~gobbert Technical Report HPCF{2017{3, hpcf.umbc.edu > Publications Abstract Matlab is the most popular commercial package for numerical computations in mathematics, statistics, the sciences, engineering, and other fields. Octave is a freely available software used for numerical computing. R is a popular open source freely available software often used for statistical analysis and computing. Julia is a recent open source freely available high-level programming language with a sophisticated com- piler for high-performance numerical and statistical computing. They are all available to download on the Linux, Windows, and Mac OS X operating systems. We investigate whether the three freely available software are viable alternatives to Matlab for uses in research and teaching. We compare the results on part of the equipment of the cluster maya in the UMBC High Performance Computing Facility. The equipment has 72 nodes, each with two Intel E5-2650v2 Ivy Bridge (2.6 GHz, 20 MB cache) proces- sors with 8 cores per CPU, for a total of 16 cores per node. All nodes have 64 GB of main memory and are connected by a quad-data rate InfiniBand interconnect. The tests focused on usability lead us to conclude that Octave is the most compatible with Matlab, since it uses the same syntax and has the native capability of running m-files. R was hampered by somewhat different syntax or function names and some missing functions.
    [Show full text]
  • Sage 9.4 Reference Manual: Finite Rings Release 9.4
    Sage 9.4 Reference Manual: Finite Rings Release 9.4 The Sage Development Team Aug 24, 2021 CONTENTS 1 Finite Rings 1 1.1 Ring Z=nZ of integers modulo n ....................................1 1.2 Elements of Z=nZ ............................................ 15 2 Finite Fields 39 2.1 Finite Fields............................................... 39 2.2 Base Classes for Finite Fields...................................... 47 2.3 Base class for finite field elements.................................... 61 2.4 Homset for Finite Fields......................................... 69 2.5 Finite field morphisms.......................................... 71 3 Prime Fields 77 3.1 Finite Prime Fields............................................ 77 3.2 Finite field morphisms for prime fields................................. 79 4 Finite Fields Using Pari 81 4.1 Finite fields implemented via PARI’s FFELT type............................ 81 4.2 Finite field elements implemented via PARI’s FFELT type....................... 83 5 Finite Fields Using Givaro 89 5.1 Givaro Finite Field............................................ 89 5.2 Givaro Field Elements.......................................... 94 5.3 Finite field morphisms using Givaro................................... 102 6 Finite Fields of Characteristic 2 Using NTL 105 6.1 Finite Fields of Characteristic 2..................................... 105 6.2 Finite Fields of characteristic 2...................................... 107 7 Miscellaneous 113 7.1 Finite residue fields...........................................
    [Show full text]
  • A Fast Dynamic Language for Technical Computing
    Julia A Fast Dynamic Language for Technical Computing Created by: Jeff Bezanson, Stefan Karpinski, Viral B. Shah & Alan Edelman A Fractured Community Technical work gets done in many different languages ‣ C, C++, R, Matlab, Python, Java, Perl, Fortran, ... Different optimal choices for different tasks ‣ statistics ➞ R ‣ linear algebra ➞ Matlab ‣ string processing ➞ Perl ‣ general programming ➞ Python, Java ‣ performance, control ➞ C, C++, Fortran Larger projects commonly use a mixture of 2, 3, 4, ... One Language We are not trying to replace any of these ‣ C, C++, R, Matlab, Python, Java, Perl, Fortran, ... What we are trying to do: ‣ allow developing complete technical projects in a single language without sacrificing productivity or performance This does not mean not using components in other languages! ‣ Julia uses C, C++ and Fortran libraries extensively “Because We Are Greedy.” “We want a language that’s open source, with a liberal license. We want the speed of C with the dynamism of Ruby. We want a language that’s homoiconic, with true macros like Lisp, but with obvious, familiar mathematical notation like Matlab. We want something as usable for general programming as Python, as easy for statistics as R, as natural for string processing as Perl, as powerful for linear algebra as Matlab, as good at gluing programs together as the shell. Something that is dirt simple to learn, yet keeps the most serious hackers happy.” Collapsing Dichotomies Many of these are just a matter of design and focus ‣ stats vs. linear algebra vs. strings vs.
    [Show full text]
  • Introduction to Ggplot2
    Introduction to ggplot2 Dawn Koffman Office of Population Research Princeton University January 2014 1 Part 1: Concepts and Terminology 2 R Package: ggplot2 Used to produce statistical graphics, author = Hadley Wickham "attempt to take the good things about base and lattice graphics and improve on them with a strong, underlying model " based on The Grammar of Graphics by Leland Wilkinson, 2005 "... describes the meaning of what we do when we construct statistical graphics ... More than a taxonomy ... Computational system based on the underlying mathematics of representing statistical functions of data." - does not limit developer to a set of pre-specified graphics adds some concepts to grammar which allow it to work well with R 3 qplot() ggplot2 provides two ways to produce plot objects: qplot() # quick plot – not covered in this workshop uses some concepts of The Grammar of Graphics, but doesn’t provide full capability and designed to be very similar to plot() and simple to use may make it easy to produce basic graphs but may delay understanding philosophy of ggplot2 ggplot() # grammar of graphics plot – focus of this workshop provides fuller implementation of The Grammar of Graphics may have steeper learning curve but allows much more flexibility when building graphs 4 Grammar Defines Components of Graphics data: in ggplot2, data must be stored as an R data frame coordinate system: describes 2-D space that data is projected onto - for example, Cartesian coordinates, polar coordinates, map projections, ... geoms: describe type of geometric objects that represent data - for example, points, lines, polygons, ... aesthetics: describe visual characteristics that represent data - for example, position, size, color, shape, transparency, fill scales: for each aesthetic, describe how visual characteristic is converted to display values - for example, log scales, color scales, size scales, shape scales, ..
    [Show full text]
  • 01 Introduction Lab.Pdf
    AN INTRODUCTION TO R DEEPAYAN SARKAR Introduction and examples What is R?. R provides an environment in which you can perform statistical analysis and produce graphics. It is actually a complete programming language, although that is only marginally described in this book. |Peter Dalgaard, \Introductory Statistics with R", 2002 R can be viewed as a programming language that happens to come with a large library of pre-defined functions that can be used to perform various tasks. A major focus of these pre-defined functions is statistical data analysis, and these allow R to be used purely as a toolbox for standard statistical techniques. However, some knowledge of R programming is essential to use it well at any level. For advanced users in particular, the main appeal of R (as opposed to other data analysis software) is as a programming environment suited to data analysis. Our goal will be to learn R as a statistics toolbox, but with a fairly strong emphasis on its programming language aspects. In this tutorial, we will do some elementary statistics, learn to use the documentation system, and learn about common data structures and programming features in R. Some follow-up tutorials are available for self-study at http://www.isid.ac.in/~deepayan/R-tutorials/. For more resources, see the R Project homepage http://www.r-project.org, which links to various manuals and other user-contributed documentation. A list of books related to R is available at http://www.r-project.org/doc/bib/R-jabref.html. An excellent introductory book is Peter Dalgaard, \Introductory Statistics with R", Springer (2002).
    [Show full text]
  • Regression Models by Gretl and R Statistical Packages for Data Analysis in Marine Geology Polina Lemenkova
    Regression Models by Gretl and R Statistical Packages for Data Analysis in Marine Geology Polina Lemenkova To cite this version: Polina Lemenkova. Regression Models by Gretl and R Statistical Packages for Data Analysis in Marine Geology. International Journal of Environmental Trends (IJENT), 2019, 3 (1), pp.39 - 59. hal-02163671 HAL Id: hal-02163671 https://hal.archives-ouvertes.fr/hal-02163671 Submitted on 3 Jul 2019 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Distributed under a Creative Commons Attribution| 4.0 International License International Journal of Environmental Trends (IJENT) 2019: 3 (1),39-59 ISSN: 2602-4160 Research Article REGRESSION MODELS BY GRETL AND R STATISTICAL PACKAGES FOR DATA ANALYSIS IN MARINE GEOLOGY Polina Lemenkova 1* 1 ORCID ID number: 0000-0002-5759-1089. Ocean University of China, College of Marine Geo-sciences. 238 Songling Rd., 266100, Qingdao, Shandong, P. R. C. Tel.: +86-1768-554-1605. Abstract Received 3 May 2018 Gretl and R statistical libraries enables to perform data analysis using various algorithms, modules and functions. The case study of this research consists in geospatial analysis of Accepted the Mariana Trench, a hadal trench located in the Pacific Ocean.
    [Show full text]
  • An Introduction to Maple
    A little bit of help with Maple School of Mathematics and Applied Statistics University of Wollongong 2008 A little bit of help with Maple Welcome! The aim of this manual is to provide you with a little bit of help with Maple. Inside you will find brief descriptions on a lot of useful commands and packages that are commonly needed when using Maple. Full worked examples are presented to show you how to use the Maple commands, with different options given, where the aim is to teach you Maple by example – not by showing the full technical detail. If you want the full detail, you are encouraged to look at the Maple Help menu. To use this manual, a basic understanding of mathematics and how to use a computer is assumed. While this manual is based on Version 10.01 of Maple on the PC platform on Win- dows XP, most of it should be applicable to other versions, platforms and operating systems. This handbook is built upon the original version of this handbook by Maureen Edwards and Alex Antic. Further information has been gained from the Help menu in Maple itself. If you have any suggestions or comments, please email them to Grant Cox ([email protected]). Table of contents : Index 1/81 Contents 1 Introduction 4 1.1 What is Maple? ................................... 4 1.2 Getting started ................................... 4 1.3 Operators ...................................... 7 1.3.1 The Ditto Operator ............................. 9 1.4 Assign and unassign ................................ 9 1.5 Special constants .................................. 11 1.6 Evaluation ...................................... 11 1.6.1 Digits ...................................
    [Show full text]
  • Introduction to IDL
    Introduction to IDL Mark Piper, Ph.D. Barrett M Sather Exelis Visual Information Solutions Copyright © 2014 Exelis Visual Information Solutions. All Rights Reserved. IDL, ENVI and ENVI LiDAR are trademarks of Exelis, Inc. All other marks are property of their respective owners. The information contained in this document pertains to software products and services that are subject to the controls of the U.S. Export Administration Regulations (EAR). The recipient is responsible for ensuring compliance to all applicable U.S. Export Control laws and regulations. Version 2014-03-12 Contacting Us The Exelis VIS Educational Services Group offers a spectrum of standard courses for IDL and ENVI, ranging from courses designed for beginning users to those for experienced application developers. We can develop a course tailored to your needs with customized content, using your data. We teach classes monthly in our offices in Boulder, Colorado and Herndon, Virginia, as well as at various regional settings in the United States and around the world. We can come to you and teach a class at your work site. The Exelis VIS Professional Services Group offers consulting services. We have years of experience successfully providing custom solutions on time and within budget for a wide range of organizations with myriad needs and goals. If you would like more information about our services, or if you have difficulty using this manual or finding the course files, please contact us: Exelis Visual Information Solutions 4990 Pearl East Circle Boulder, CO 80301 USA +1-303-786-9900 +1-303-786-9909 (fax) www.exelisvis.com [email protected] Contents 1.
    [Show full text]
  • R for Beginners
    R for Beginners Emmanuel Paradis Institut des Sciences de l'Evolution´ Universit´e Montpellier II F-34095 Montpellier c´edex 05 France E-mail: [email protected] I thank Julien Claude, Christophe Declercq, Elo´ die Gazave, Friedrich Leisch, Louis Luangkesron, Fran¸cois Pinard, and Mathieu Ros for their comments and suggestions on earlier versions of this document. I am also grateful to all the members of the R Development Core Team for their considerable efforts in developing R and animating the discussion list `rhelp'. Thanks also to the R users whose questions or comments helped me to write \R for Beginners". Special thanks to Jorge Ahumada for the Spanish translation. c 2002, 2005, Emmanuel Paradis (12th September 2005) Permission is granted to make and distribute copies, either in part or in full and in any language, of this document on any support provided the above copyright notice is included in all copies. Permission is granted to translate this document, either in part or in full, in any language provided the above copyright notice is included. Contents 1 Preamble 1 2 A few concepts before starting 3 2.1 How R works . 3 2.2 Creating, listing and deleting the objects in memory . 5 2.3 The on-line help . 7 3 Data with R 9 3.1 Objects . 9 3.2 Reading data in a file . 11 3.3 Saving data . 14 3.4 Generating data . 15 3.4.1 Regular sequences . 15 3.4.2 Random sequences . 17 3.5 Manipulating objects . 18 3.5.1 Creating objects .
    [Show full text]
  • Gretl User's Guide
    Gretl User’s Guide Gnu Regression, Econometrics and Time-series Allin Cottrell Department of Economics Wake Forest university Riccardo “Jack” Lucchetti Dipartimento di Economia Università Politecnica delle Marche December, 2008 Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.1 or any later version published by the Free Software Foundation (see http://www.gnu.org/licenses/fdl.html). Contents 1 Introduction 1 1.1 Features at a glance ......................................... 1 1.2 Acknowledgements ......................................... 1 1.3 Installing the programs ....................................... 2 I Running the program 4 2 Getting started 5 2.1 Let’s run a regression ........................................ 5 2.2 Estimation output .......................................... 7 2.3 The main window menus ...................................... 8 2.4 Keyboard shortcuts ......................................... 11 2.5 The gretl toolbar ........................................... 11 3 Modes of working 13 3.1 Command scripts ........................................... 13 3.2 Saving script objects ......................................... 15 3.3 The gretl console ........................................... 15 3.4 The Session concept ......................................... 16 4 Data files 19 4.1 Native format ............................................. 19 4.2 Other data file formats ....................................... 19 4.3 Binary databases ..........................................
    [Show full text]
  • Julia: a Fresh Approach to Numerical Computing∗
    SIAM REVIEW c 2017 Society for Industrial and Applied Mathematics Vol. 59, No. 1, pp. 65–98 Julia: A Fresh Approach to Numerical Computing∗ Jeff Bezansony Alan Edelmanz Stefan Karpinskix Viral B. Shahy Abstract. Bridging cultures that have often been distant, Julia combines expertise from the diverse fields of computer science and computational science to create a new approach to numerical computing. Julia is designed to be easy and fast and questions notions generally held to be \laws of nature" by practitioners of numerical computing: 1. High-level dynamic programs have to be slow. 2. One must prototype in one language and then rewrite in another language for speed or deployment. 3. There are parts of a system appropriate for the programmer, and other parts that are best left untouched as they have been built by the experts. We introduce the Julia programming language and its design|a dance between special- ization and abstraction. Specialization allows for custom treatment. Multiple dispatch, a technique from computer science, picks the right algorithm for the right circumstance. Abstraction, which is what good computation is really about, recognizes what remains the same after differences are stripped away. Abstractions in mathematics are captured as code through another technique from computer science, generic programming. Julia shows that one can achieve machine performance without sacrificing human con- venience. Key words. Julia, numerical, scientific computing, parallel AMS subject classifications. 68N15, 65Y05, 97P40 DOI. 10.1137/141000671 Contents 1 Scientific Computing Languages: The Julia Innovation 66 1.1 Julia Architecture and Language Design Philosophy . 67 ∗Received by the editors December 18, 2014; accepted for publication (in revised form) December 16, 2015; published electronically February 7, 2017.
    [Show full text]