Ch 6 Sallis: Questionnaires Flashcards
In the Sallis et al. (2021) textbook there is a diagram showing a theoretical plane and an empirical plane. How does the operational definition of a construct relate to the theoretical definition?
It refines the theoretical definition into something measureable.
What is content validity?
he extent to which the measurement captures the entire theoretical construct. ex: if you’re measuring mathematical ability, a test with only algebra questions would have low content validity because it doesn’t cover geometry, calculus, or other areas of math.
What is construct validity based on? (2)
it is expressed and evaluated as two subdimensions: covergent validity and discriminant validity
What is construct validity?
is about whether a test or measurement truly measures the concept or idea (the “construct”) it is supposed to measure.
For example: if a test claims to measure intelligence, it should actually assess skills like reasoning, problem-solving, and understanding—not just memory or trivia knowledge.
It’s like asking: Does this test really capture the thing we’re trying to measure?
What is convergent validity?
Convergent validity means that when different tools or tests are used to measure the same thing, their results should be similar or strongly related.
For example:
- If two different tests are supposed to measure happiness, people who score high on one test should also score high on the other.
It shows that these tools agree and are truly measuring the same concept.
What is discriminant validity?
Discriminant validity means that a test or measurement should not strongly overlap with tests measuring something completely different.
For example:
- If a test measures happiness, it shouldn’t have a high correlation with a test measuring anxiety because they are separate feelings.
It ensures that the test is specific to what it’s supposed to measure and doesn’t get confused with other concepts.
What is Face Validity?
Face validity is about whether something looks like it measures what it’s supposed to measure, based on first impressions.
For example:
- If a questionnaire is supposed to measure stress, do the questions seem clearly related to stress (like asking about feeling overwhelmed)?
It’s a quick, common-sense check—often done by asking experts or a small group of people if the test seems right. It’s not as detailed as other types of validity but helps ensure the questions make sense.
What is statistical conclusion validity?
Statistical conclusion validity is about whether the results of a study are backed up by proper statistical analysis. It checks if the conclusions you draw from the data are reliable and accurate.
For example:
- If your measurements are inconsistent or the data isn’t handled properly, your conclusions might be wrong.
- If the study is not strong enough (like having too few participants), it might miss real effects, leading to errors (like Type II errors, where you fail to detect something that’s actually there).
In short, it ensures your data and methods are solid enough to trust the conclusions.
What is reliability?
Reliability is the extent to which a measurement produces consistent results when repeated. All measurements are subject to random error. A measurement with low random error has high reliability. If we measure customer satisfaction with a questionnaire, there will be random factors that influence how respondents answer. If we immediately measure it again with the same respondents, assuming that nothing substantive has happened to change it, the results will be slightly different. In general, if respondents have well-developed opinions about what we are measur- ing, repeated measures will be quite similar. If they do not have developed opinions, they effectively guess the answers, and randomness increases. Reliability, in this sense, is not just how good the measurement instrument is (the questionnaire), but also a function of the context and respondents.
Which are the four types of validity?
- content
- construct
- face
- statistical conclusion
Which are the four types of measurement scales?
Nominal, ordinal, interval, ratio
What is nominal level measurement?
A nominal level scale is the simplest type of measurement scale, used to label or categorize data without giving any order or value to the categories. It’s just about grouping things into different groups or types.
For example:
- Eye color: blue, green, brown
- Types of fruits: apple, banana, orange
- Gender: male, female, other
The categories have no rank or numerical value—they’re just labels. You can count how many fall into each group, but you can’t say one category is “greater” or “less” than another.
What is ordinary level measurement?
Ordinal scales rank data in a specific order but don’t show how much one rank differs from another.
For example:
- Education levels: (1) Elementary, (2) High School, (3) University. The order is clear, but the time or effort between these levels isn’t equal or measurable.
Another example is a Likert scale, like rating agreement with a statement from 1 (Strongly Disagree) to 7 (Strongly Agree). The numbers show rank, but the difference between 3 and 4 might not feel the same as between 6 and 7.
You can rank items, but you can’t calculate meaningful averages because the gaps between ranks aren’t consistent.
What is interval level measurement?
Interval scales rank data and ensure the distances between values are equal and meaningful. However, they don’t have a true zero point, so you can’t make statements like “twice as much.”
For example:
- Temperature: Celsius and Fahrenheit scales have equal intervals between degrees, so you can calculate averages. But because there’s no true zero (0°C doesn’t mean “no temperature”), you can’t say 20°C is twice as hot as 10°C.
In short, interval scales let you measure differences but not proportions.
What is ratio level measurement?
Ratio scales are like interval scales but with one key difference—they have an absolute zero point, meaning zero represents the complete absence of the thing being measured. This allows you to compare values as multiples of one another.
For example:
- Age: A 40-year-old is twice as old as a 20-year-old.
- Income: Someone earning 50,000 euros earns five times more than someone earning 10,000 euros.
- Store visits: Visiting a store six times is twice as many visits as going three times.
With ratio scales, you can calculate averages, differences, and ratios because the zero point makes the comparisons meaningful.