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Statistics
set of mathematical procedures for organizing, summarizing and interpreting information
standardized techniques to interpret data and draw conclusions (so that the results are consistent across the world)
in a study, you collect data, and then use statistics to understand patterns in data
Population
the group of people that you want to study
understanding mental health in first year students — population is first-year university students in Canada
usually not possible to study the entire population so we use a smaller sample
Sample
a set of people from the population that you test in the study
intended to “represent” and “generalize” to the population
first year university students at MtA
A Variable
something that can change/have different values for different people
ex; age, mental health, gender
Raw Score (Datum)
a single measurement from a participant
Data/Data Set
multiple measurements that are organized together in a file
Two Types of Statisitcs
Descriptive
Inferential
Descriptive Statistics
procedures to summarize, organize and simplify data
allows you to describe what’s going on (describe patterns in the data) but can’t draw any real conclusions from this information
Inferential Statistics
techniques to study our sample data and make generalizations about the population
remember what sample vs. population means?
issue to be aware of — sampling error
systematic differences/effects vs. errors/noise
Sampling Error
natural discrepancy between your sample data and the full population
Research Process
develop a research question
develop a hypothesis
choose your sample, variables, and research design
collect your data
analyze your data
Research Design
often, examining a relationship between variables
correlational method
experimental methods and (rarely) non experimental methods
Correlational Method
measure 2 variables as they naturally occur in the world and see if there is a relationship between them
show relationship but cannot say that one caused the other (third variable problem)
Experimental Method
manipulate one variable and see how it affects the second variable
Experimental Method — Requirements
manipulate one variable
random assignment or matching (read that men enjoy these more so make sure that there are equal amounts of men in each condition)
control for other variables so that we can systematically say that the results are based on the manipulation and not another factor
participant variables
environmental variables
Non-Experimental Method
the same as the experimental method but you can’t randomly assign people to groups (studying age effects, gender effects…)
often called a quasi-independent variable
Operational Definition
describes how your construct is measured and what it means
e.g., if you want to measure “hunger”
# of hours since last eating
rate on a scale from 1-7 (1 = not hungry, 7 = very hungry)
e.g., if you want to measure “intelligence”
score on an IQ test
Puts your construct in tangible terms
“This proves…”
NEVER SAY THIS
means its a fact no matter what — but this is not true in psychology
results can change depending on different people
instead say “this suggests…”, “this demonstrates…”
Discrete Variables
numbers that are finite, can be counted, and will be whole numbers
e.g., number of children, number of students in this room, # of dates someone has been on
Categorical Variables
numbers that are used to represent distinct categories
the numbers may not have a logical order
ex; experimental condition = 1, control condition = 2
yes = 1, no = 2
married = 1, single = 2
Continuous Variables
numbers that have an infinite number of possible values and can be divided into an infinite number of fractional parts
numbers can range by small amounts and rare to have people with the exact same number
e.g., time, height, weight, grades
*whenever you can choose the degree of precision or the number of categories for measuring a variable, it is continuous
Scales of Measurement
nominal
ordinal
interval
ratio
Nominal
assigning numerical values to “name” categories
the category values do not hold meaning
e.g., teacher = 1, lawyer = 2, therapist = 3
Ordinal
assigning numerical values to categories in an ordered sequence
e.g., gold, silver, and bronze in a race = 1, 2, 3
the 1 being different from the 2 is a meaningful difference (finished faster)
but…doesn’t tell you the difference between the categories
first and second were within a second but third was a minute later
Interval and Ratio
assigning numerical values in an ordered sequence AND these must be of equal intervals
e.g., measurements in seconds
allows us to see order AND direction/difference between categories
Interval
zero is arbitrary and doesn’t indicate an actual true “zero”
e.g., 0 degrees does not mean there is no temperature
*rare doesn’t come up as often
Ratio
the zero is meaningful as an absolute “zero”
e.g., a gas tank with 0 gas = empty; absence of gas
allows us to describe things in terms of ratios
e.g., gas tank with 10 gallons has twice as much as a tank with 5 gallons
more common
other examples: height, weight, reaction time, # of errors on a test