Video summary
21.05.2024 р. | ЄФВВ | Методи дослідження у педагогіці та психології
Main summary
Key takeaways
Main ideas and concepts (study quality in pedagogy/psychology research)
- The webinar continues the topic of planning research and ensuring its quality (part two).
- It focuses on sampling and the quality of information obtained from samples:
- Representativeness
- Validity
- Reliability
- Central idea: since measuring everyone is usually impossible, researchers use a sample to infer conclusions about the general population.
Sampling methodology: key definitions and structure
Core terms
- General population (population of the study / генеральна сукупність):
- The entire set of objects/respondents that could be studied (all adolescents in the aggression example, all students of a university, etc.).
- Sample (вибірка):
- A subset of respondents randomly selected from the general population.
- Respondent:
- An individual in the sample whose qualities/characteristics are measured.
- Sample size:
- Denoted as n (typically needs at least two respondents mentioned).
- Population homogeneity/heterogeneity:
- Homogeneous population: characteristics are common to each element.
- Heterogeneous population: characteristics are concentrated in different subgroups.
Why sampling is necessary (example logic)
- Research hypotheses are tested on a limited subset because measuring all people is impossible.
- Example:
- Hypothesis: TV violence increases adolescent aggression.
- Full measurement would require all adolescents (not feasible), so a subset is used.
Experimental design elements related to sampling
Groups in experiments
- Experimental group:
- Selected participants who receive/exposed to the independent variable.
- Control group:
- Participants under the same conditions, but without the independent variable; provides a baseline for comparison.
Dependent vs. independent samples (comparative structure)
- Dependent (paired) samples:
- One case in sample X corresponds to exactly one case in sample Y (and vice versa) (e.g., husband & wife).
- Typically same volume.
- Independent samples:
- No pairing correspondence (e.g., men vs. women; psychologists vs. mathematicians).
- Volumes may differ.
Requirements for sample quality (the webinar’s main “quality of information” framework)
1) Representativeness
- Meaning:
- The sample reflects the general population’s structure and characteristics.
- How it is ensured:
- By random selection so every population unit has an equal chance to be included.
- Trade-offs / degrees:
- Perfect reproduction is impossible; representativeness can vary.
- If representativeness is low, researchers compensate by increasing sample size (larger n).
- If sample size is small, representativeness must be higher.
- Connection to heterogeneity:
- Representativeness is related to whether the population is heterogeneous (mix of categories such as sex, age, professions, etc.).
- Goal:
- Patterns found in the sample can be generalized to the general population with sufficient confidence.
Methods to increase representativeness
- Systematic selection (systematic sampling):
- First study the general population structure.
- Ensure inclusion of representatives from all selected categories.
- Downside: may be uneconomical/large; can still miss categories if the population structure isn’t fully analyzed.
- Randomized selection (random sampling):
- Uses probability principles (random number generator / random tables).
- Saves time/material and increases the likelihood of including most categories.
- Example:
- Randomly choose 3 classes from different schools, then randomly choose 10 students from each.
2) Reliability and validity (quality of information)
- Reliability (надійність):
- Ensures results correctly reflect the studied reality.
- Validity (валідність):
- Whether the measurement truly measures what it is intended to measure (confirmation/proof).
- Note: conclusions can be harmed by study errors.
Types of errors described
- Registration errors:
- Random: mistakes from lack of knowledge/typos.
- Systematic: consistent distortions (e.g., interviewer records incorrect data) and also unintentional systematic causes (device malfunctions, respondent fatigue).
- Representativeness errors:
- Occur when the sample’s composition does not reproduce the population.
Statistical control of errors
- Mentions “arithmetic and logical” control as part of identifying errors.
Types of samples and sampling strategies (organized list)
A) By how “units” are selected (types named in statistics)
- Random (actually random) sampling
- Can be repeated or non-repeated.
- Repeated (“with replacement”): elements can appear multiple times.
- Non-repeated (“without replacement”): elements are not reselected.
- Example:
- Lottery winnings:
- Put all numbers into an urn; draw with/without replacement as described.
- Lottery winnings:
- Mechanical sampling
- Order the population (alphabetically/by time/by space).
- Select every 2nd / 3rd / 4th / 10th unit, etc.
- Use cases:
- product quality control,
- selecting enterprises for research,
- budget surveys.
- Typical sampling
- Divide the population into homogeneous groups (“typical groups/districts/zones”).
- Randomly select units from each group, proportionally to the group’s share.
- Goal: include representatives of all typical groups.
- Serial sampling
- Select clusters/nests (whole groups) randomly instead of individual units.
- Then observe all units within each selected nest.
B) Methods to form representative samples (two main methods)
- Simple random sample
- Each element has an equal chance of being included.
- Stratified random sample
- Divide the population into strata (e.g., by age, social status).
- Randomly sample within each stratum.
- Combines stratification with randomness.
C) Probability sampling concepts (general)
- In probability sampling:
- The probability of inclusion of each element is known.
- Key theoretical form emphasized:
- Simple random sample (with known inclusion probability).
- Practical note:
- Theory often assumes sampling with replacement; for large populations and smaller n, differences vs. without replacement are minor.
D) Changed proportions (deliberate oversampling)
- If a subgroup is important and must be represented more strongly than its population percentage:
- Researchers deliberately increase its share in the sample.
- Example:
- If patients are rare in the population (disease vs. healthy), sample includes a higher proportion of patients than reality to study the disease thoroughly.
Determining sample size (guidelines mentioned)
- Sample size depends primarily on research objectives, but recommendations were listed:
- Developing a diagnostic method: 200–1000 participants (or up to 2500).
- Comparing two samples: total at least 50 people.
- Studying relationships between properties: at least 335 participants.
- Greater variability of the studied property → larger sample size needed.
- Trade-off:
- Reducing variability by making the sample more homogeneous (e.g., by sex/gender/age) may reduce needed size, but may narrow practical applicability of conclusions.
Sample selection examples: when simple random sampling can fail
- Requirement for simple random sampling:
- Need a sampling frame (a list/table that includes the population elements at least).
- Failure example:
- Survey “young families” by randomly calling from a telephone directory.
- Not representative because:
- not all families have phones,
- some aren’t home during calling hours,
- some people can’t be reached by phone,
- some numbers aren’t listed in the directory.
Multistage and cluster sampling (additional designs described)
Multilevel (multistage) sampling
- Several steps with a hierarchical structure:
- Randomly select top-level groups → then subgroups → then further units → until individuals are selected.
- Example:
- university students: faculties → departments → courses → student groups → students.
Cluster sampling (geographical multistage structure)
- Uses geography as hierarchy:
- randomly select cities/villages → districts → streets → houses → apartments → individuals.
- Random selection is applied at each step.
Stratified vs. cluster vs. weighting (proportions)
- Stratified sampling is presented as often better than ordinary random sampling.
- Weighting procedure
- Used when stratum proportions are known but direct stratified selection may not be done.
- Example:
- If men:women in population is 51:49 but the sample is 60 men / 40 women, apply a correction factor to each salary to compensate.
- Caution:
- Weighting can worsen results and increase errors (example described where error becomes larger when a woman has an unusually high salary).
Final synthesis of “quality of information” and how sampling affects it
- Representativeness error:
- A sample cannot literally match the population; the task is to estimate how much it deviates.
- For many studies, instead of full representativeness, researchers may use:
- a main group and a control group with analytical comparison,
- when the goal is deeper analysis rather than public-opinion style estimation (e.g., entrepreneurs vs. non-entrepreneurs).
- Analytical approach requirements:
- Groups must differ in one main differentiated feature.
- Other parameters should be as identical as possible (age, gender, education, type of activity).
- Reliability in particular is connected to:
- random error (sampling error) due to population heterogeneity,
- the ability to calculate random error and consider it when generalizing.
- Reliability criterion:
- stability of results across repeated surveys under similar conditions.
- Example:
- repeat the survey with the same questionnaire, similar procedure and sample size, different people → similar results indicate higher reliability.
Speakers / sources featured
- Oksana Albertivna — Doctor of Pedagogical Sciences, Associate Professor; Head of the Department of Primary Vocational Education (speaker delivering/leading the sampling and quality questions).
- “Webinar hosts / colleagues” are referenced indirectly (“Dear colleagues, thank you for your attention”), but no additional named speakers are provided in the subtitles.