ELECTIVE MIDMIDDD
DATA ANALYSIS DEFINITION:
· The process of inspecting, cleaning, transforming, and interpreting data to discover meaningful insights, patterns, and trends.
· Involves using various techniques, tools, and methodologies to extract valuable information from data.
· Plays a crucial role in numerous fields, including business, science, social sciences, healthcare, and many more.
DATA COLLECTION:
· Begins with collecting relevant data from various sources.
· Data can come from surveys, experiments, sensors, databases, websites, or any other means of data capture.
DATA CLEANING:
· Raw data often contains errors, inconsistencies, or missing values.
· Data analysts need to clean and preprocess the data to ensure its quality and reliability.
· This may involve data imputation, removing duplicates, and handling outliers.
DATA TRANSFORMATION:
· Data may need to be transformed into a suitable format for analysis.
· This can include reshaping data, encoding categorical variables, scaling numeric variables, and more.
EXPLORATORY DATA ANALYSIS (EDA):
· Involves visualizing and summarizing data to understand its characteristics.
· This step can include creating histograms, scatter plots, box plots, and calculating descriptive statistics.
STATISTICAL ANALYSIS:
· Statistical techniques are used to analyze data and test hypotheses.
· This may involve hypothesis testing, regression analysis, ANOVA, and other statistical tests to uncover relationships between variables.
MACHINE LEARNING:
· Applied to data when predictive modeling or pattern recognition is necessary.
· Machine learning models can make predictions, classify data, or cluster data points, among other tasks.
DATA VISUALIZATION:
· Data analysts often use charts, graphs, and other visualizations to present findings in a clear and accessible manner.
· Data visualization aids in conveying complex information to a broader audience.
INTERPRETATION:
· After conducting the analysis, data analysts interpret the results and draw conclusions.
· They provide insights and recommendations based on their findings.
REPORTING:
· The results of data analysis are typically documented in reports, presentations, or dashboards.
· Effective communication of findings is crucial for decision-makers and stakeholders.
CONTINUOUS IMPROVEMENT:
· Data analysis is an iterative process.
· Analysts may revisit their methods and models, refine their approach, and incorporate new data to improve their analysis continually.
PIVOT TABLE DEFINITION:
· A data processing tool used in spreadsheet software to summarize and analyze large datasets.
· Allows users to rearrange and summarize data from one table or spreadsheet into a more compact, organized, and meaningful format for easier analysis and reporting.
· Particularly useful when you have a lot of data and want to gain insights or make it more manageable.
PIVOT TABLE CHARACTERISTICS AND FUNCTIONS:
· Data Summarization: Performs operations like sum, average, count, or other calculations on specific columns or fields.
· Grouping and Categorization: Groups and categorizes data based on different attributes or fields, creating rows and columns that provide a structured view of the data.
· Aggregation: Aggregates data based on various criteria. For example, groups sales data by product, date, or region and then calculates totals, averages, or other summary statistics for each group.
· Filtering: Applies filters to the data within a pivot table, allowing you to focus on specific subsets of the data that are relevant to your analysis.
· Dynamic: Allows you to easily change the arrangement and summary of data by dragging and dropping fields. This flexibility makes them valuable for exploring data from different angles.
· Data Slicing: Enables you to “slice and dice” data, which means you can view data from various perspectives to uncover trends, patterns, or anomalies.
· Charts and Graphs: Allows you to create charts and graphs directly from pivot table results, making it easier to visualize and communicate your findings.
MEAN (AVERAGE):
· A measure of central tendency.
· Calculated by summing up all the values in a dataset and then dividing that sum by the number of values.
· Represents the “typical” or “average” value in the dataset.
· Sensitive to extreme outliers, and its interpretation may be affected by skewed data.
MEDIAN:
· A measure of central tendency in a dataset.
· The middle value when the data is arranged in ascending or descending order.
· If there is an even number of data points, the median is the average of the two middle values.
· Less affected by extreme outliers than the mean and is often used when the data is not normally distributed or contains outliers.
MODE:
· The value that appears most frequently in a dataset.
· Useful for identifying the most common value or category in a dataset, especially in categorical data.
STANDARD DEVIATION:
· A measure of dispersion or variability in a dataset.
· Quantifies how much individual data points deviate from the mean.
· A low standard deviation indicates that the data points are close to the mean, while a high standard deviation suggests that the data points are more spread out from the mean.
VARIANCE:
· Measures the spread or dispersion of data points in a dataset.
· Quantifies how far individual data points are from the mean.
· A higher variance indicates greater variability, while a lower variance suggests that data points are closer to the mean.
RANGE:
· A simple measure of spread and represents the difference between the maximum and minimum values in a dataset.
· Provides a quick sense of how spread out the data is.
· While it’s easy to calculate, the range can be sensitive to outliers and may not provide a complete picture of data dispersion on its own.
POPULATION:
Any specific collection of objects of interest.
SAMPLE:
Any subset or subcollection of the population.
MEASUREMENT:
A number or attribute computed for each member of a population or of a sample.
PARAMETER:
A number that summarizes some aspect of the population as a whole.
STATISTIC:
A number computed from the sample data.
STATISTICS:
The study of data: describing properties of the data, which is called descriptive statistics.
DESCRIPTIVE STATISTICS:
The branch of statistics that involves organizing, displaying, and describing data.
INFERENTIAL STATISTICS:
The branch of statistics that involves drawing conclusions about a population based on information contained in a sample taken from that population.
STEPS IN THE DATA ANALYSIS PROCESS:
Step 1:
· Decide on the objectives or pose a question
· Define the purpose and scope of the data analysis
· Identify the problem or question to be answered
Step 2:
· What to measure and how to measure
· Select the variables or attributes of interest
· Choose the appropriate methods and tools for data collection and measurement
Step 3:
· Data collection
· Gather relevant data from various sources
· Ensure the data quality and reliability
Step 4:
· Data cleaning
· Remove errors, inconsistencies, or missing values from the data
· Preprocess the data to make it suitable for analysis
Step 5:
· Summarizing and Visualizing Data:
· Exploratory data analysis helps to understand the data better.
· Pictures are often more effective than lectures.
· Measures of Variance indicate the distribution of the data around the center.
· Correlation refers to the degree to which two variables move in sync with one another.
Step 6:
· Data Modeling:
· Build models that correlate the data with your business outcomes and make recommendations.
· This is where the unique expertise of data scientists becomes important to business success.
· Correlating the data and building models that predict business outcomes.
Step 7:
· Optimize and Repeat:
· The data analysis is a repeatable process and sometimes leads to continuous improvements, both to the business and to the data value chain itself.
DATA MATRIX:
· A tabular format representation of cases and variables of your statistical study.
· Each row represents a case and each column represents a variable.
WHEN TO USE WHAT MEASUREMENT OF CENTRAL TENDENCY:
· If data is categorical (nominal or ordinal), use mode.
· If data is quantitative, use mean or median.
· If data has influential outliers or is highly skewed, use median. Otherwise, use mean.
RANGE, INTERQUARTILE RANGE AND BOX PLOT:
· Range is the difference between the highest and lowest value in a dataset.
· Interquartile range is the difference between the third and first quartile in a dataset. It leaves out the extreme values.
· Box plot is a graph that shows the median, quartiles, and outliers of a dataset. It is useful for detecting outliers and comparing distributions.
VARIANCE AND STANDARD DEVIATION:
· Variance measures the average of the squared differences between each data point and the mean in a dataset.
· Standard deviation measures how spread out the data points are from the mean in a dataset. It is the square root of the variance.