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SOWK 6003 Social Work Research Week 10 Quantitative Data Analysis
By Dr. Paul Wong
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Overview Introduction Levels of Measurement
Coding, Data Entry, and Cleaning Univariate Analysis Bivariate Analysis Multivariate Analysis Descriptive Statistics and Qualitative Research
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Introduction Quantitative Analysis
Techniques used to convert data to a numerical form Quantifying data is necessary when statistical analyses are desired
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Levels of Measurement An attribute (e.g., male, female) is a characteristic or quality of a variable, and a variable (e.g., sex) are logical sets of attributes Different types of attributes (e.g., sex, age, social class) represent different levels of measurement: nominal, ordinal, interval, and ratio
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Levels of Measurement A given variable can sometimes be measured at different levels of measurement (e.g., age)
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Nominal Measures Include those variables with only discrete, nonmetric or categorical attributes In other words, they include variables whose attributes are different from one another (e.g., sex, ethnicity) Code numbers are assigned to the different attributes or categories of a variable (e.g., “0” = male, “1” = female), but the code numbers have no quantitative meaning
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Ordinal Measures Include those variables whose attributes may be rank-ordered E.g., prejudice as composed of very prejudiced, somewhat prejudiced, and not at all prejudiced Code numbers are assigned to the categories, but the precise differences or distance between the categories is unknown - we only know the order of the categories (e.g., high to low, more to less)
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Interval and Ratio Measures
Interval measures include those variables whose attributes are not only rank-ordered but also separated by a uniform distance between them (e.g., IQ) Ratio measures are the same as interval measures except ratio measures are based on a true zero point (e.g., age)
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Coding, Code Categories, and Codebooks
The goal is the conversion of data items into numerical codes, necessary for statistical analyses Often occurs after the data have been collected using computer programs, such as SPSS Coding approaches vary and should be appropriate to the theoretical concepts under investigation Coding approaches for the same concept may vary depending on the study. For example, the coding of occupational status may be either white and blue collar jobs or by occupation, such as self-employed versus not self-employed.
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Coding, Code Categories, and Codebooks
Two basic approaches to coding: Well-developed coding scheme or categories based on research purpose (e.g., items with pre-determined categories), or Codes generated from data as discussed in Chapter 19 (e.g., open-ended items without response categories)
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Coding, Code Categories, and Codebooks
Codebooks describe the locations of variables and list their attributes and assigned codes Codebooks have two primary functions Primary guide during the coding process Guide for locating variables and interpreting codes during data analysis
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Data Entry Data entry may be approached in a variety of ways, depending on the original form of your data Data can be entered Directly into computer program, such as SPSS or Excel Using optical scan sheets Using computer-assisted telephone interviewing (CATI) or online surveys
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Data Cleaning After entering the data, the next step is to eliminate error – that is, “clean” the data Possible-code cleaning involves the process of checking to see that only those codes assigned particular attributes appear in the data files Some computer programs can check for data errors Some computer technologies are available to test for illegitimate codes that were not checked during data entry.
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Univariate Analysis Analysis of a single variable
The original data collected with regard to a single variable are usually difficult, if not impossible, to interpret Data reduction involves summarizing the original data to make them more manageable An example of univariate analysis would be if gender was measured, we would look at how many subjects were men and how many were women
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Univariate Analysis Several techniques are available to make original data more manageable: Frequency distributions Measures of central tendency: Mean: arithmetic mean, or “center or gravity” Median: middle attribute in the ranked distribution of attributes Mode: most frequent attribute Frequency distributions show the number of cases that have each attribute of a given variable.
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Univariate Analysis Several techniques are available to make original data more manageable: Measures of dispersion provide a summary of the distribution of cases around some central value Range, the distance between the highest and lowest value, is the simplest dispersion measure Standard deviation is the most common and is used to get an idea of far away from the mean the values in our data are falling
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Univariate Analysis Measures of central tendency and dispersion should be used for interval or ratio level variables and may not be appropriate for all variables – e.g., discrete variables However, technical violations are common and may be useful, and caution should be used to avoid misrepresenting something that is not truly precise
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An Example of a Univariate Table
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Bivariate Analysis Examines relationships between two variables, typically for explanatory purposes Divides cases into subgroups according to their attributes on some independent variable Describes each subgroup in terms of some dependent variable Compares the dependent variable descriptions of the subgroups Interprets observed differences as statistical associations between the independent and dependent variables
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Constructing and Reading Bivariate Tables
Often referred to as contingency tables Provide clear, succinct table heading Present original content of variables, if possible, or in the text with a paraphrase in the table Clearly indicate the attributes of each variable Indicate the base numbers from which any percentages were computed Indicate number of cases omitted from table due to missing data
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Constructing and Reading Bivariate Tables
Bottom Line for Constructing Tables Readers should be able to tell what each variable in the table is, and Be able to interpret the overall meaning of this table without having to read the narrative text of the report Rule of Thumb for Reading Tables If table is “percentaged down” then “read across” in making the subgroup comparisons, or If table is “percentaged across” then “read down” in making subgroup comparisons
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An Example of a Bivariate Table
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Multivariate Analysis
A more complex method that involves analyzing the relationships among several variables E.g., examining the relationship between an independent and dependent variable while controlling for extraneous variables (recall extraneous, moderating, and control variables in Chapter 7)
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An Example of a Multivariate Table
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Descriptive Statistics and Qualitative Research
The use of descriptive statistics, which are used to describe characteristics of the sample, often can enrich a qualitative study It is not uncommon to find quantitative data included in reports of qualitative research – oftentimes counting phenomena is part of detecting patterns in qualitative research
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