Ch 1-6 Intro to Stats Flashcards

(54 cards)

1
Q

Manipulated variable by the researcher. Has different experimental conditions

A

Independent variable

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2
Q

Measured variable by researcher as it naturally responds to other factors

A

Dependent variable

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3
Q

Typically a range of techniques and procedures that are used to analyze, interpret, display, or make decisions based on data.

A

Statistics

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4
Q

Represents the measured value of variables

A

Data

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5
Q

Characteristic/feature of the subject/item that we are interested in understanding.

A

Variable

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6
Q

Variables that express an attribute that do not imply a numerical ordering. Ex: hair color, eye color, religion, gender, etc.

A

Qualitative variables (categorical)

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7
Q

Variables that are measured in terms of numbers. Ex: height, weight, grip strength, levels of testosterone

A

Quantitative variables (numerical)

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8
Q

Specific values that cannot be subdivided. They have no decimals, but the averages of them can be factorial. Ex: number of siblings

A

Discrete (quantitative) variables

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9
Q

Can be meaningfully split into smaller parts. They are generally measured using a scale. Ex: time to respond

A

Continuous (quantitative) variables

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10
Q

Categorizes variables into mutually exclusive labeled categories (not in rank order). Ex: gender categories- male, female, nonbinary, transgender, other

A

Nominal scales

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11
Q

Classifies variables into categories that have a natural order or rank. Ex: Strongly agree, somewhat agree, neither agree nor disagree, somewhat disagree, strongly disagree

A

Ordinal scales

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12
Q

Measures variables on a numerical scale that has equal intervals between adjacent values. There is NO true zero (not a complete absence of something) Ex: Temperature (zero doesn’t mean absence of heat)

A

Interval scales

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13
Q

Interval scales but with a true zero. Ex: You can answer “0” on a question that asks how many children you have.

A

Ratio scales

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14
Q

A specified group that a researcher is interested in. Can be really broad or narrow. Ex: “All people” or “all psychology students at CSUF”

A

Population

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15
Q

subset of a population Ex: 50 out of 5000 people

A

Sample

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16
Q

Conclusions that are only applicable to a sample but not the general population

A

Sampling bias

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17
Q

every member of the population has an equal chance of being selected into the sample. It is completely random. Ex: Using a random number generator to pick participants.

A

Simple random sampling (SRS)

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18
Q

Identify members of each group, then randomly sample within subgroups. Ex: Dividing members based on their ethnic backgrounds. If there’s more people in a certain subgroup, there might be more people of that subgroup in the population.

A

Stratified sampling

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19
Q

Picking a sample that is close at hand. Ex: TitanWalk booths just pick a random student that walks by closest to their booth.

A

Convenience sampling

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20
Q

Ex: Low GPA is associated with low levels of sleep

A

Associable claims

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21
Q

Ex: The more caffeine you take, the more hyperactive you get.

A

Casual claims

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22
Q

Involves manipulation of an independent variable, identifiable when a research has different conditions (different IV levels). Supports causal claims. (that X caused Y)

A

Experimental design

23
Q

Involves manipulation of an independent variable but DOESN’T USE random assignment. Can somewhat support causal claims. (It is very likely X caused Y)

A

Quasi-experimental designs

24
Q

Involves observing things as they occur naturally and recording observations. Supports association claims, also called correlation research.

A

Non-experimental designs

25
Use dot summarize and DESCRIBE data from a sample. You can't generalize things with these types of statistics. Ex: mean, median, mode, frequencies, range, etc.
Descriptive statistics
26
Used to generalize the data from our sample to the population or to other samples. These types of statistics are used to DRAW CONCLUSIONS. Ex: t tests, regression, ANOVA, etc.
Inferential statistics
27
Percentage Formula
Relative Frequency x 100
28
Relative Frequency Formula
Frequency/total
29
thin part (fewer scores) to the right
Positively skewed
30
thin part (fewer scores) to the left
Negatively skewed
31
number describing a sample Ex: X-bar = 3,800
Statistic
32
number describing a whole population. Ex: μ = 4,000
Parameter
33
Utilizing terms to make a graph universally understood. Ex: Using one of the most representable breeds of a mixed dog to describe what a dog looks like. Three features: form, central tendency, and variability
distributions
34
A value that attempts to describe a whole set of data with a single value that represents a distribution’s middle/center. Allows us to describe our sample ONLY DOESN’T allow us to make general conclusions about a broader population/confirm differences between other samples
Central tendency
35
Arithmetic average, sum of the scores divided by the number of scores
Mean
36
Point that divides a distribution of scores into equal halves
Median
37
Score that occurs most frequently in a distribution
Mode
38
Mean, median, & mode are the same
Symmetric distribution
39
Mean, median, & mode are NOT the same
Skewed distribution
40
Mean is smaller than median
Negative skew
41
Mean is larger than median
Positive skew
42
Refers to how spread out a group of scores are. Used synonymously with spread and dispersion.
Variability
43
75th percentile - 25th percentile. Range of scores that contains the middle 50% of a distribution.
Interquartile Range
44
Descriptive measure of the dispersion of scores around the mean
Standard deviation
45
A bell-shaped, theoretical distribution that predicts the frequency of occurrence of chance events.
Normal distribution
46
Hypothesized scores based on mathematical formulas and logic
Theoretical distributions
47
A distribution that comes from direct observations
Empirical distribution
48
A standardized version of a raw score (X) that gives information about the relative location of that score within its distribution
Z-score
49
Tells you the distance of the score between the center and the mean
magnitude
50
Sample statistics tend to differ from true population values.
Sampling error
51
Probability of an event (A). Ranges from .00 (no possibility to 1.00 (guaranteed to happen. These can be converted into percentages by multiplying by 100. Ex: The probability of getting heads by flipping a coin. P(Heads) = ½ = .50 = 50%
Probability: P(A)
52
probability distributions created by drawing many random samples of a given size (n) from the same population for a given statistic.
sampling distribution
53
When we take a sample from a population and interpret the data of that sample.
Sample distribution
54
“For any population of scores, regardless of form, the sampling distribution of the mean approaches a normal distribution as N (sample size) gets larger. Furthermore, the sampling distribution of the mean has a mean equal to μ and a standard deviation (standard error) equal to 2/n.
Central Limit Theorem