Ordinal Ratio. In the 1940s Stanley Smith Stevens introduced four scales of measurement nominal ordinal interval and ratio These are still widely used today as a way to describe the characteristics of a variable Knowing the scale of measurement for a variable is an important aspect in choosing the right statistical analysis.

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An Introduction to The Four Different Types of DataWhat Is Ordinal Data? A DefinitionWhat Are Some Examples of Ordinal Data?How Is Ordinal Data Collected and What Is It Used for?How to Analyze Ordinal DataSummary and Further ReadingTo analyze a dataset you first need to determine what type of data you’re dealing with Fortunately to make this easier all types of data fit into one of four broad categories nominal ordinal interval and ratio data While these are commonly referred to as ‘data types’ they are really different scales or levels of measuremen.

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Types of Data in Statistics Nominal Ordinal Interval and Ratio Data Types Explained with Examples Abbey Rennemeyer If you’re studying for a statistics exam and need to review your data types this article will give you a brief overview with some simple examples.

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What this classification system does remind us of is to not make interval and ratio claims about ordinal data So if the average customer satisfaction on Product A is 40 and the Average on B is 20 we need to be careful in thinking the difference in satisfaction is twice We can say there is a difference but we’re less sure if it’s two times.

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With ratio data not only can you meaningfully measure distances between data points (ie add and subtract) – you can also meaningfully multiply and divide.

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Levels of MeasurementExamples of Ordinal ScalesHow to Collect Ordinal DataOrdinal is the second of 4 hierarchical levels of measurement nominal ordinal interval and ratio The levels of measurement indicate how precisely data is recorded While nominal and ordinal variables are categorical interval and ratio variables are quantitative Nominal data differs from ordinal data because it cannot be ranked in an order Interval datadiffers from ordinal data.