Also see Pearson Correlations - Quick Introduction.

SPSS CORRELATIONS creates tables with Pearson correlations and their underlying N’s and significance levels. For Spearman rank correlations and Kendall’s tau, use NONPAR-CORR. Both commands can be pasted from
.

This tutorial quickly walks through the main options. We'll use freelancers.sav throughout and we encourage you to download it and follow along with the examples.

## User Missing Values

Before running any correlations, we'll first specify all values of one million dollars or more as user missing values for income_2010 through income_2014.Inspecting their histograms (also see FREQUENCIES) shows that this is necessary indeed; some extreme values are present in these variables and failing to detect them will have a huge impact on our correlations. We'll do so by running the following line of syntax: missing values income_2010 to income_2014 (1e6 thru hi). Note that “1e6” is a shorthand for a 1 with 6 zeroes, hence one million.

## SPSS CORRELATIONS - Basic Use

The syntax below shows the simplest way to run a standard correlation matrix. Note that due to the table structure, all correlations between different variables are shown twice.

By default, SPSS uses **pairwise deletion of missing values** here; each correlation (between two variables) uses all cases having valid values these two variables. This is why N varies from 38 through 40 in the screenshot below.

***Standard correlation matrix with correlations, N's and p-values.**

correlations income_2010 to income_2014.

Keep in mind here that p-values are always shown, regardless of whether their underlying **statistical assumptions** are met or not. Oddly, SPSS CORRELATIONS doesn't offer any way to suppress them. However, SPSS Correlations in APA Format offers a super easy tool for doing so anyway.

## SPSS CORRELATIONS - WITH Keyword

By default, SPSS CORRELATIONS produces full correlation matrices. A little known trick to avoid this is using a WITH clause as demonstrated below. The resulting table is shown in the following screenshot.

***Custom correlation matrix.**

correlations income_2010

**with**income_2011 to income_2014.

## SPSS CORRELATIONS - MISSING Subcommand

Instead of the aforementioned pairwise deletion of missing values, **listwise deletion** is accomplished by specifying it in a MISSING subcommand.An alternative here is identifying cases with missing values by using NMISS. Next, use FILTER to exclude them from the analysis. Listwise deletion doesn't actually delete anything but excludes from analysis all cases having one or more missing values on any of the variables involved.

Keep in mind that listwise deletion may seriously reduce your sample size if many variables and missing values are involved. Note in the next screenshot that the table structure is slightly altered when listwise deletion is used.

***Correlation matrix with listwise deletion of missing values.**

correlations income_2010 to income_2014

/missing listwise.

## SPSS CORRELATIONS - PRINT Subcommand

By default, SPSS CORRELATIONS shows two-sided p-values. Although frowned upon by many statisticians, **one-sided p-values** are obtained by specifying ONETAIL on a PRINT subcommand as shown below.

Statistically significant correlations are flagged by specifying NOSIG (no, not SIG) on a PRINT subcommand.

***Show one-sided p-values and flag statistically significant correlations.**

correlations income_2010 with income_2011 to income_2014

/print nosig onetail.

## SPSS CORRELATIONS - Notes

More options for SPSS CORRELATIONS are described in the command syntax reference. This tutorial deliberately skipped some of them such as inclusion of user missing values and capturing correlation matrices with the MATRIX subcommand. We did so due to doubts regarding their usefulness.

Thanks for reading!

## This tutorial has 5 comments

## By Ruben Geert van den Berg on March 6th, 2017

Hi Lateef!

The

null hypothesisis that the population (Pearson) correlation is precisely zero.If this is true, we may find a non zero correlation in our sample but it'll probably be close to zero. Sig. (same a "p-value" or just "p") is the probability of finding some correlation in a sample when it is zero in the population. So p is smaller is the correlation differs more from zero. Right? If p = 0.000, it means we've a close to zero probability of finding our sample correlation if the population correlation is zero. So we conclude that the latter probably is not zero after all.

Hope that helps!

## By lateef on March 5th, 2017

thanks for the tutorial, but i will like to know your conclusion on the output.

1)I am confuse how you conclude when the sig. is .000

2) what is the null hypothesis that we are rejecting

thanks.

## By Antonije on January 30th, 2017

A nead complitly excercise for scatter matrix

Thenks

Antonije Đukić