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52 Cards in this Set

  • Front
  • Back

Basic format of a journal article

1. Abstract


2. Introduction


3. Methods


4. Results


5. Discussion/Conclusion

define abstract

- summarizes article


- do not base worth of the article on the abstract


Introduction

1. Background - shows relationship between current research and previously published work


2. statement of purpose - the goal of the research


3. Hypotheses - may or may not be specifically stated

Method

1. Participants - description of subjects and how they were obtained


2. Materials/Instruments - things used to study in enough detail that it can be replicated. Reliability and validity included.


3. Procedures - describes what the subject did, where the study took place, the sequence of events and drop out of subjects.

Where is the statistical plan located in a journal article

the end of the methods section or beginning of results.

Results

- statistical information presented as text and/or tables and graphs often using statisitical notation


- most critical part of the research article, but often ignored because of lack of statistical knowledge

Discussion/Conclusion

- non-technical interpretation of the results


- explanation should focus on the results according to the original purpose of hypothesis


- resason may be given for the results of lack of agreement with the hypothesis


- suggestion for future research may be given

References

The appendix


- questionnaires


- visual and graphs

Dependent Variable

- the effects of unknown causes


- the even that needs explained in research


Independent variable

- suspected cause of the event (DV) usually not know


- the variable that is directly manipulated (treatment group)

Research hypothesis

what the research predicts concerning the relationship between the IDV and DV

Null Hypothesis

- statistical prediction concerning the RH but in the null sense


- research question is used if no prediction is made

Research Problem

Problem statements


- what the research is concerned with

Level of measurement

the relationship of the values that are assigned to the attributes for a variable

why is level of measurement important?

- helps you decided what statistical analysis is appropriate on the values that were assigned


- help you decide how to interpret the data from the variable

what are the measurement levels

1. Nominal


2. Ordinal


3. Interval


4. Ratio

nominal

-provides for classification


- no order, distance or origin


- race, region, name of condition

ordinal

- has order - indicating more or less of a certain quality


- no equal intervals between categories


- example: the amount of assistance needed to ambulate from maximal to independent rankings


- can be ranked but no equal distance

example of ordinal

0 = less than H.S.


1 = some H.S.


2 = H.S. degree


3 = some college


4 = college degree


5 = post college

interval

- real number properties of order and distance but no true origin in zero


- equal interval allow for addition and subtraction


- multiplication and division do not make sense because there is no true zero


- example: temps in fahrenheit

ratio

- order, distance and origin of 0


- + - X / are all possible


- example: length, weight, time, Kelvin temperature, ROM

non-paremetric

- nominal or ordinal


- ordinal includes ordered categories or ranks

parametric

- Quantity (Interval or Ratio)

Range of scores

tells us would this population be representative of my subjects

Mean

the "center" of the distribution of scores


Standard Deviation (SD)

the spread or variability of the scores


P-value

the probability of the scores being due to chance alone

Qualitative vs. Quantitative

- Qualitative = Race/Ethnic group


- Quantitative = number of deaths (discrete)


height and weight (continuous)

frequency distribution

a table that show the values a variable can take and number of observations of each value


- if more than 8 or 10 possible values, values are usually combined into class intervals

examples of frequency distribution

number of persons


age or age group


racial/ethnic group


time period

stem and leaf displays

- frequency distribution with no loss of information


- score intervals set up on left side (stem)


- shows all but last digit of each observation


- last digit is the leave of the plot

histogram

- graph of a frequency distribution


- columns are always right next to each other


- x-axis intervals should be a equal size

a chart is a good for what?

a good way to display with a qualitative aspect (nominal)


- examples: race/ethnicity

what type of bar graph should be used when names are long?

horizontal

bar chart/graphs

- horizontal or vertical


- vertical bar chart: x axis is a categorical variable or grouping of continuous


- bars are separated

Pie Charts

- simple and easily understood way to display relative proportions


- use with single variable or small groups of variables.

what is the most useful for generally normal distribution

the arithmetic mean


- average or "mean"


- most commonly used


- sum of all observations divided by number of obersvations

median

- middle of the set of data.


- if n is even, middle rank will be between two observations


- the mean of those two observations is the median

mode

the value with the most observations


- can be helpful when combined with median or mean , to describe the skewness of distribution

normal distribution

bell shaped curve


- mean, median and mode are the same in a normal distribution

positive skew

tail is towards positive

negative skew

tail points towards negative end

mesokurtic curve

baseline for comparison. Like normal curve

leptokurtic curve

high peak

platykurtic curve

low peak.


larger distribution of scores

minimum and maximum value

shows the boundaries of the data


- gives an idea of how spread out the data is


- max value - min value

Percentiles

Maximum is 100th percentile. 100% of value lie below the max



median is 50th percentile: 50% of values lie at or below the median

box and whiskers plot

- illustrate the variability of the data as well as the central tendency and the shape of the distribution


- line in box = median


- box = inter-quartile range representing 50% of scores


- whiskers are the smallest and largest values (5th and 95th percentile)


- values outside whiskers are outliers

outliers

scores that lie far away from the rest of the data, usually more than 3 SD.



can have interest to inspect data to determine reason for outliers.

how much data lies within 1 SD above and below the mean?

68%

how much data lies within 2 SD above and below the mean?

95%


how much data lies within 3 SD above and below the mean?

98%