Chapter 5: Sampling and Probability Flashcards

1
Q

Goal of most researchers

A

To collect data from a sample that represents the population

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2
Q

Two main types of samples

A

Random samples and Convenient samples

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3
Q

Random Sample

A

One in which every member of the population has an equal chance of being selected into the study

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4
Q

Convenience Sample

A

One that uses participants who are readily available

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5
Q

Generalizability

A

Can also be referred to as External validity; Refers to researchers’ ability to apply findings from one sample or in one context to other samples or contexts

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6
Q

Replication

A

Refers to the duplication of scientific results, ideally in a different context or with a sample that has different characteristics

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7
Q

Volunteer Sample

A

A special kind of convenience sample in which participants actively choose to participate in a study

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8
Q

Problems with a Biased Sample

A

One person can never constitute a representative sample; it wouldn’t even make sense to calculate statistics on data from one person. This is a special kind of convenience sample a volunteer sample

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9
Q

Random Assignment

A

Every participant has an equal chance of being assigned to any level of the independent variable;

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10
Q

Random Selection

A

Almost never used; refers to a method of creating a sample from a population

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11
Q

Random Assignment

A

Refers to a method we can use once we have a sample, whether or not the sample is randomly selected; more frequently used

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12
Q

Confirmation Bias

A

Unintentional tendency to pay attention to evidence that confirms what we already believe and to ignore evidence that would disconfirm our beliefs

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13
Q

Illusory Correlation

A

The phenomenon of believing one sees an association between variables when no such association exists

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14
Q

Personal Probability

A

The likelihood of an even occurring based on an individual’s opinion or judgment; also called subjective probability; can also be called a guesstimate

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15
Q

Probability

A

In statistics is the likelihood that a particular outcome will occur out of all possible outcomes

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16
Q

Expected Relative-Frequency Probability

A

The likelihood of an event occurring based on the actual outcome of many, many trials

17
Q

Relative

A

Indicates that this number is relative to the overall number of trials

18
Q

Expected

A

Indicates that it’s what we would anticipate, which might be different from what actually occurs

19
Q

Trial

A

Refers to each occasion that a given procedure is carried out

20
Q

Outcome

A

Refers to the result of a trial

21
Q

Success

A

Refers to the outcome for which we are trying to determine the probability

22
Q

Formula for probability

A

probability = successes/trials

23
Q

Steps to calculate probability

A
  1. Determine the total number of trials
  2. Determine the number of these trials that are considered successful outcomes
  3. Divide the number of successful outcomes by the number of trials
24
Q

The Law of Large Numbers

A

That probability only works only in the long run; in the long run, results are predictable

25
Q

Key factor in statistical probability

A

The individual trials must be independent

26
Q

Independent

A

In statistics, it means that the outcome of each trial must not depend in anyway on the outcome of previous trials

27
Q

Inferential Statistics

A

Hypothesis testing; helps to determine how likely a given outcome is

28
Q

Control Group

A

A level of the independent variable that does not receive the treatment of interest in a study

29
Q

Experimental Group

A

A level of the independent variable that receives the treatment or intervention of interest

30
Q

Hypothesis Compared in Inferential Statistics

A

Null Hypothesis and Research Hypothesis

31
Q

Null Hypothesis

A

A statement that postulates that there is no difference between populations or that the difference is in a direction opposite from that anticipated by the researcher; It proposes that nothing will happen

32
Q

Research Hypothesis

A

Alternative hypothesis; the exciting one; a statement that postulates that thee is a difference between populations or sometimes, more specifically, that there is a difference in a certain direction, positive or negative; proposes a distinctive difference that is worthy of further investigation

33
Q

Making a decision about the hypothesis

A

Decide to reject the null hypothesis

Decide to fail to reject the null hypothesis

34
Q

Two things that can be done after data is analyzed

A

Reject the null hypothesis; “I reject the idea that there is no mean difference between populations;”
Fail to reject the null hypothesis. “I do not reject the idea that there is no mean difference between populations.”

35
Q

Three rules of formal hypothesis testing

A
  1. The null hypothesis is that there is no difference between groups, and usually our hypotheses explore the possibility of a mean difference
  2. We either reject or fail to reject the null hypothesis. There are no other options
  3. We never use the word accept in reference to formal hypothesis
36
Q

Two types of error using statistical language

A

Type I Errors and Type II Errors

37
Q

Type I Error

A

Occurs when we reject the null hypothesis, but the null hypothesis is correct; similar to a false-positive in a medical test

38
Q

Type II Error

A

Occurs when we fail to reject the null hypothesis, but the null hypothesis is false; like a false-negative in medical testing; indicates that we falsely failed to reject the null hypothesis; results in a failure to take action because a research intervention is not supported or in medical testing, a given diagnosis is not received.