# The jitter R Function | 3 Example Codes (Basic Application & Boxplot Visualization)

**Basic R Syntax:**

jitter(x) |

jitter(x)

The jitter R function **adds noise to a numeric vector**. Typically, this numeric vector is censored or rounded to even values (i.e. integer values). The basic syntax for jitter in R is shown above.

In the tutorial below, I’ll show you **three examples** for the usage of jitter in the R programming language.

Sound good? Great. Letâ€™s get started…

## Example 1: The jitter R Function – Basic Application

Let’s start with a very basic example of the jitter function in R. First, we have to create a numeric data vector, to which we want to apply the jitter function:

set.seed(8642) # Set seed for reproducibility N <- 1000 # Sample size x <- round(runif(N, 1, 5)) # Integer variable |

set.seed(8642) # Set seed for reproducibility N <- 1000 # Sample size x <- round(runif(N, 1, 5)) # Integer variable

Furthermore, I’m creating another numeric vector that we can use later on in the graphical visualization of the R jitter function:

y <- x + rnorm(N, mean = 0, sd = 2) # Correlated continuous variable |

y <- x + rnorm(N, mean = 0, sd = 2) # Correlated continuous variable

Let’s see how a correlation plot of these two numeric vectors looks like:

plot(x, y, xlim = c(0, 6)) # Correlation plot of X and Y |

plot(x, y, xlim = c(0, 6)) # Correlation plot of X and Y

**Graphic 1: Correlation Plot of X & Y without the Application of jitter().**

As you can see, the correlation plot is restricted to certain values on the x-axis.

Situations like this typically occur in case of **censored variables**. For instance, you might have collected *income groups* instead of a *continuous income value*.

Let’s assume you want to **add some random variation** to your X variable (e.g. income groups). For this task, you can use the jitter function as follows:

x_jitter <- jitter(x) # Apply jitter R function |

x_jitter <- jitter(x) # Apply jitter R function

Let’s see how our correlation of X and Y looks like after the application of jitter in R:

plot(x_jitter, y, xlim = c(0, 6)) # Correlation plot after using jitter |

plot(x_jitter, y, xlim = c(0, 6)) # Correlation plot after using jitter

**Graphic 2: Correlation Plot after Application of jitter().**

Looks better, doesn’t it? But the groups are still relatively far away from each other…

In the following example, I’m therefore going to show you how you could add even more random noise to your variable.

But not so fast! In case you want to learn more on the R code of Example 1, you may also have a look at the following R programming video of my YouTube channel:

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## Example 2: R jitter Function with Large Factor

You can determine the size of added random noise with the *factor* specification. Let’s see how this works:

x_jitter_large <- jitter(x, factor = 3) # Jitter with large factor plot(x_jitter_large, y, xlim = c(0, 6)) # Correlation plot after using large factor |

x_jitter_large <- jitter(x, factor = 3) # Jitter with large factor plot(x_jitter_large, y, xlim = c(0, 6)) # Correlation plot after using large factor

**Graphic 3: Correlation Plot after Application of jitter() with Large Factor.**

As you can see, at this point you cannot even distinguish the groups from each other anymore. The X variable looks like any other regular continuous variable.

**Note:** Even though this plot might look more reasonable, don’t forget that we were adding **RANDOM** noise to our variable. This might reduce the quality of our estimates and, hence, the jitter function has to be used with care. For that reason, it is good practice to report in publications, when the jitter function was used.

However, let’s move on to some nice graphical visualizations…

## Example 3: R Boxplot + Jittered Variable

Jittered variables are often visualized in a combination of scatterplots and boxplots. In the following, I’ll show you how to do that:

boxplot(y ~ x, # Basic boxplot xlim = c(0, 6), xlab = "x_jitter", ylab = "y") points(x_jitter, y) # Overlay jittered X variable |

boxplot(y ~ x, # Basic boxplot xlim = c(0, 6), xlab = "x_jitter", ylab = "y") points(x_jitter, y) # Overlay jittered X variable

**Graphic 4: Boxplot Overlaid by Jittered Variable.**

With such a boxplot, you can easily see how a variable is distributed within each group. However, the plot doesn’t look nice yet, so let’s add some color and let’s modify its points…

par(mar = c(0, 0, 0, 0)) # Remove space around plot par(bg = "#353436") # Set background color boxplot(y ~ x, # Sophisticated boxplot col = "yellow", border = "yellow", pch = 16) points(x_jitter, y, # Sophisticated overlay of jittered X variable col = "#1b98e0", pch = 16, cex = 0.4) |

par(mar = c(0, 0, 0, 0)) # Remove space around plot par(bg = "#353436") # Set background color boxplot(y ~ x, # Sophisticated boxplot col = "yellow", border = "yellow", pch = 16) points(x_jitter, y, # Sophisticated overlay of jittered X variable col = "#1b98e0", pch = 16, cex = 0.4)

**Graphic 5: Boxplot Overlaid by Jittered Variable with Nice Colors and Points.**

Looks great, if you ask me ðŸ™‚

## Jitter in GGPlot2 – Video Instructions

If you want to modify your jitter graphics manually, I can recommend the R package ggplot2. The package provides many different R commands that can be combined with jitter (e.g. geom_jitter or position_jitter). If you want to learn more about ggplot2 and jitter, you could have a look at the following YouTube tutorial of *Packt Video*. In the video, the speaker is explaining the important ggplot functions in more detail.

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## Further Reading

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## 2 Comments. Leave new

Please sir I need your help on Geo-additive model using R package to model the nutritional status of children between 0-5 years old. I have the data can I send it to your email if can send your email address to me please.

Hi Vincent,

Unfortunately, I’m not an expert for this topic. I recommend asking your question at Stack Overflow, people there can probably help you better than me.

Regards

Joachim