Exam 2: Participant Sampling Flashcards

1
Q

Population

A

• All people (or items, or locations, etc.) of interest: example all 4 year old bilingual spanish-english speakers

  • Who you want your results to be relevant for, generalize to
  • Can be large: All 4- and 5-year old children who are Spanish-English bilinguals • Can be relatively small: All children at a particular education center
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2
Q

Sample

A
  • The individuals actually in your study
  • Representative of the population (ideally equal chance of selection; intended (who you want to generalize your results to) vs. accessible populations(the group from which the researcher recruits))
  • Use sample statistics to make inferences about population parameters
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3
Q

Symbols for population and sample means

A
x(bar) = Sample Mean
mu = Population Mean
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4
Q

Parameter vs. statistic

A

parameter- about whole population

statistic = conclusion from a sample of the population

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5
Q

Census

A

Census is when Population = Sample

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6
Q

Sampling Bias

A

Failing to identify/examine all members of a population; sources include samples of convenience (recruitment procedures) and volunteerism (cannot be avoided due to informed consent and some studies may be more susceptible to this than others)

geography matters- ethnicity, race, education levels
put out an ad and use the first 50 people who responded to the ad
motivation issues

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7
Q

Types of Sampling

A
Probability samples: 
SIMPLE RANDOM
SYSTEMATIC RANDOM
STRATIFIED RANDOM
CLUSTER 
MULTISTAGE

Non-probability samples:
CONVENIENCE
PURPOSIVE

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8
Q

Probability sampling

A

Uses some form of random selection based on probability- requires setting up a procedure that ensures that the different members of your population have equal probabilities of being chosen

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9
Q

Simple Random Sampling

A
  • Choose such that each sample in the population has an equal chance of being selected (e.g., picking a name out of a hat, choosing the short straw, generating random numbers)
  • Advantages: Equal chance of selection; fair & free from sampling bias
  • Disadvantages: Need to know the entire population; not the most statistically efficient method; Luck of the draw, may not represent subgroups well

simple random sampling negates sub-groups (even men/women, etc)

larger the population the more impossible this can be

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10
Q

Systematic Random Sampling

A

Selecting one member randomly and then choose additional members at evenly spaced intervals

Disadvantages: you need a complete listing & need to watch out for periodicity in your list

Advantages: Fairly easy to do, sometimes the easiest (e.g. what library books get the most circulation?)

Example:
• 100 students in your class
• Want a sample of 20
• Have a class listing in alphabetical order
• Interval: 100/20 = 5
• Start number
• Randomly select a number between 1-5 • Select every 5th until N = 20

what about systematic noise in the list?
you still need a complete list of the population

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11
Q

Stratified sample

A
  • Population can be divided into different groups based on criteria (i.e., strata)
  • Separate simple random sample from each population stratum
  • Advantages over simple: Assures representation of overall population AND key subgroups; potentially apply your results to subgroups

Example-
• Survey ASHA membership on a topic
• Professional membership breakdown
Female (95.3%)
Male (4.7%)
• If we want to ensure that our sample has the same representation, need to stratify
• Divide population into groups and then randomly select ~20 women for every man

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12
Q

Cluster Sampling

A

• Select clusters from population on the basis of simple random sampling, then sample all people in the cluster

Example:
• Population: Kindergarteners in MD
• Cluster: Random sample of MD schools with kindergarten programs
• Sample: All kids in the sampled schools

  • Economical, but susceptible to sampling bias
  • Clusters are intrinsically more homogenous

clusters- make sure you sample sufficient clusters

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13
Q

Multistage sampling

A
  • Combine different methods of probability sampling

* Example: Using cluster sampling to select certain schools, and then random sampling within each school

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14
Q

In Hearing and Speech

A
  • Probability sampling often used for clinical field tests
  • But otherwise, it is almost impossible to get a complete listing of all members of the population in order to select among them
  • The cost of doing so would be prohibitive
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15
Q

Non-probability sampling

A

• Does not involve random selection
• May or may not represent the population well
Often hard for us to know how well
Even if we have a large sample size
• Susceptible to researcher bias
• Broad types: Convenience and purposive
• Matched-group design/Matched- subjects design

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16
Q

Convenience Sampling

A

(non-probability sampling)
• Convenient samples are chosen from a population. It’s what we do most frequently.

• Examples:
   “Man on the street" interviews
   College students in research
   Clients who attend our clinic
   Local volunteers

• Disadvantage: no evidence that they are representative of the populations we’re interested in generalizing to – and often would suspect that they are not

“People who can drive to the maryland neuroimaging center”

17
Q

Purposive Sampling

A

(non-probability sampling)
• Specific, predefined groups that we seek
• Frequent in qualitative research
• Smaller sample sizes

• Useful for situations where you need to reach a targeted sample quickly and where sampling for proportionality is not the primary concern

*trying to obtain expert opinions or people who have had a unique experience

• Examples
• Modal Instance Sampling: “A typical case”
• Expert
• Extreme or Deviant Cases
• Criterion Sampling: “all white cars” (used in
quality assurance)

18
Q

Quota Sampling

A

• Select non-randomly according to fixed quota
• Proportional quota sampling:
• Represent the major characteristics of the
population by sampling a proportional amount of
each

• Non-proportional quota sampling:
• Specify minimum number of sampled units
desired in each category
• Assures smaller groups are adequately represented

19
Q

Heterogeneity Sampling

A

• Sample to include all opinions/views, but not representing these views proportionately
• Pick a wide range of variation on dimensions of interest
• AKA sampling for diversity, maximum variation
sampling
• Documents unique or diverse variations and/or common patterns that cut across them
• Example: In interviewing MD students, may want to get students of different nationalities, backgrounds, cultures, work experience, etc.

20
Q

Snowball Sampling

A

• Ask eligible participants to recommend others who they may know who also meet the criteria
• Does not lead to representative samples
• May be the best method available for reaching populations that are inaccessible or hard to find
• Example: Studying the homeless
using eligible people to recommend others

21
Q

Random Assignment

A
  • Ideal way to divide your sample into groups
    * May be randomly selected sample or not
  • Any true experiment with treatment/control or multiple treatments

if using a post-test only design, random assignment is even more critical

22
Q

Sample Size

A

• How many people should I test in my experiment?
• Determine this BEFORE you start (a priori)
• don’t run people until it “comes out significant”
• Sample size estimates depend on
• The size of the effect you’re interested in
(effect size)
• Variability across the sample (e.g., participants- more variability should require more participants)
• Reliability of your measure
• Practical concerns

boot strapping - using a small sample size, figure out the underlying distribution - how likely was that to have happened by chance- random shuffling
effect size- how strong is the effect you are looking at it

23
Q

Effect Size

A

how strong is the effect you are looking at it

24
Q

Counterbalancing

A

Across subjects: Each participant only gets one sequence, but the sequences differ across people

  • Complete
    • Need condition! groups
      * 3conditions=3x2x1=6groups
      * 4conditions=4x3x2x1=24grps
25
Q

Across-subjects counterbalancing

A

Partial
• Randomized partial counterbalancing
• Each participant gets a different random sequence

• Latin-square counterbalancing
• A square of sequences such that each
condition appears only once in any order
position in the sequences

• Balanced Latin-square counterbalancing
A square of sequences such that each condition appears only once in any order position in the sequences AND follows each other condition an equal number of times