data analysis
Introduction to Data Analysis in Quantitative Studies
Objective for today: Understand methods of data analysis in quantitative research
Instructor's self-explanation:
Not a statistician
Relies on resources (Google, YouTube, research texts)
Importance of being able to research statistics and understand tools used in studies
Emphasizes understanding over memorization
Importance of statistical analysis in various projects, such as:
Quality Improvement (QI) projects
Evidence-based Practice (EBP) projects
Understanding Quantitative Data Analysis
Key Concepts in Analyzing Quantitative Data
Statistical methods help:
Explain findings
Assess intervention effectiveness
Identify relationships between variables
Draw meaningful conclusions
Factors Affecting Data Analysis
Researchers consider:
Information desired
Data collection methods
Data analysis methods
Key considerations:
Normal Distribution
Whether data are normally distributed affects analysis methods
Levels of Measurement
Levels of Measurement in Statistics
Four levels of measurement:
Nominal Data
Lowest level, categorized data
Examples: marital status, political affiliation, medical record numbers
Can often be identified by yes/no responses
Ordinal Data
Data ranked in order
Examples: Likert scales (agree/disagree), pain scales, class ranks
Interval Data
Ordered data with equal distance between values
No true zero point
Example: temperature
Ratio Data
Highest measurement level with a true zero
Examples: blood pressure, heart rate, academic scores
Implications of Measurement Levels
Higher measurement levels allow for more sophisticated statistical analysis
Types of statistical tests applicable depend on distribution and measurement level
Statistical Methods Overview
Types of statistics:
Descriptive Statistics
Used to describe or summarize data
Includes frequency distributions, measures of central tendency (mean, median, mode), measures of variability (range, standard deviation)
Inferential Statistics
Draws conclusions about a population based on a sample
Tests hypotheses, evaluates differences between groups, examines significance of results
Measures of Central Tendency
Mean: average
Calculated by summing all scores and dividing by the number of scores
Median: middle score that divides data into two halves
Mode: most frequently occurring score
When data is normally distributed, mean, median, and mode are similar
Statistical Distribution Characteristics
Normal Distribution
Bell-shaped curve, symmetrical
One peak (unimodal)
Skewed Distribution
Positive Skew: tail longer to the right
Negative Skew: tail longer to the left
Variability Measures in Statistics
Range: Difference between the highest and lowest values
Percentiles: Specific data points that partition the data into segments
Standard Deviation: Indicates how much scores deviate from the mean; a measure of dispersion
Inferential Statistics and Hypothesis Testing
Importance of hypothesis testing to determine if research findings are due to chance
Type I Error: Rejecting the null hypothesis when it is true
Type II Error: Accepting the null hypothesis when it is false
Statistical significance tested using p-values
Common threshold: p ≤ 0.05 indicates significance
Correlation in Statistics
Explains relationships between two variables
Pearson's r: coefficient value between -1 and 1 indicating strength of correlation
Closer to 1 or -1 indicates stronger relationships
Zero indicates no correlation
Practical Application of Statistics in Research
Examining evidence in research articles:
Determining if findings are actionable or significant
Consideration of measurement levels, statistical tests, and p-values to evaluate research
Conclusion
Encouragement to review OVC risk knowledge article in relation to today’s lecture content
Reminder about understanding statistical principles to better analyze research
Next meeting scheduled to cover additional content and revisit previously discussed articles