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tools / statistics_in_your_browser

Statistics tools: paste, click, understand.

Paste your data, understand the result: t-test, power analysis, group comparison with boxplot & ANOVA and linear regression – computed with the same procedures as R, right in your browser. Your data are never transmitted anywhere. Results can be copied in APA format at a click.

tool_01 / t_test

t-test: do two groups differ?

Example: one department received training, one did not – do the satisfaction scores really differ, or could the difference be chance? That is exactly what the t-test answers.

How do I enter my data?

Copy one column of values per group from Excel or LimeSurvey and paste it into the field – one value per line. Comma, semicolon or space separation works too, and both decimal points and German decimal commas (e.g. ‘4,2’) are recognised.

Independent or paired – which do I choose?

Independent groups (Welch): different people in group A and group B (e.g. trained vs. not trained). The groups may differ in size.
Paired: the same people were measured twice (e.g. before/after). Line 1 in both fields must belong to the same person.

Good to know: A t-test assumes roughly normally distributed values and is sensitive to outliers; with small or skewed samples it is only a rough indication. These tools do not replace statistical consulting: they do not check, for instance, whether the method even fits your question. When in doubt ask me – a short introductory call is free of charge.

tool_02 / power_analysis

Power analysis: how many participants do I need?

Every study starts with the sample size question: too few participants and even a real effect goes undetected; too many and you waste time and budget (and possibly run into ethics requirements). This tool computes the sample size needed for a t-test.

What is the effect size d – and which one do I choose?

Cohen's d describes how large the expected difference is relative to the spread. Cohen's rules of thumb: d = 0.2 small, d = 0.5 medium, d = 0.8 large. Without prior knowledge, d = 0.5 is a common but optimistic assumption – when in doubt, plan for a smaller effect.

What do α and power mean?

α (significance level): the accepted risk of “finding” a difference that does not exist at all – 5 % (0.05) is usual.
Power: the chance of actually detecting an effect that is really there – 80 % (0.80) is usual, and 90 % is becoming more common in research.

Good to know: The required sample depends heavily on the assumed effect size – estimate it too optimistically and the study is quickly underpowered. These tools do not replace statistical consulting: they do not check, for instance, whether the method even fits your question. When in doubt ask me – a short introductory call is free of charge.

For exact sample sizes: G*Power

Further test procedures, other effect size measures, and exact rather than approximated sample sizes. Free of charge from the Universität Düsseldorf.

Download G*Power →

tool_03 / describe_groups

Describe & compare groups (boxplot + ANOVA)

You have measurements from several groups – sites, departments or cohorts, say – and want to see and compare them? Enter up to six groups here. You get descriptives, a boxplot with every individual data point, and from two groups onwards an automatic statistical comparison (one-way ANOVA).

How do I read a boxplot?

The box covers the middle 50 % of the values: its lower edge is the lower quartile (25 % of the values lie below it), its upper edge the upper quartile (75 % below). The thick line is the median – half of all values lie above it, half below. The whiskers reach to the last value within 1.5 times the box height; anything beyond that counts as an outlier. Each dot is a real observation. The black diamond marks the mean, the line through it ± 1 standard deviation.

Median and mean far apart? Then the distribution is skewed – usually a few large values are pulling the mean upwards.

What does the ANOVA do?

The one-way analysis of variance (ANOVA) tests whether the means of two or more groups differ by more than chance would explain. With exactly two groups it is equivalent to the t-test. It only tells you that there are differences – which groups differ is shown by the boxplot, or by a follow-up pairwise comparison.

Good to know: The ANOVA only tells you that groups differ somewhere – which ones is settled by a post-hoc test, and the group variances should be similar. These tools do not replace statistical consulting: they do not check, for instance, whether the method even fits your question. When in doubt ask me – a short introductory call is free of charge.

tool_04 / linear_regression

Linear regression: are two measures related?

Example: does confidence in using a tool grow with the number of training hours? Paste matching pairs of values – line 1 on the left belongs with line 1 on the right. You get the regression line in a scatter plot, the equation, and a plain-language interpretation.

What do b, R² and p mean?

b (slope): how much y changes on average when x increases by 1. R²: what proportion of the differences in y is “explained” by x (0–100 %). p: whether the relationship goes beyond chance. And always bear in mind: a relationship is not a cause – ice cream sales and sunburn are related too.

Good to know: Regression assumes a linear relationship – and a relationship is never proof of cause and effect. These tools do not replace statistical consulting: they do not check, for instance, whether the method even fits your question. When in doubt ask me – a short introductory call is free of charge.

more_than_tools

Your analysis is more complex?

These tools cover the simplest cases. For anything beyond that – from study design through choosing the right method to the automated result report – I am here as a researcher and as an Excel and R Markdown trainer.

Send an enquiry