1/8
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced |
---|
No study sessions yet.
Problem Definition and Data Collection
define objectives and constraints.
Identify variables and time horizon.
Gather historical data.
Exploratory Data Analysis (EDA)
Visualize data (plots, charts).
Identify patterns, trends, and seasonality.
Calculate summary statistics.
Model Selection and Fitting
Choose appropriate forecasting method.
Fit model to historical data.
Estimate model parameters.
Forecast Generation
Apply chosen method to make predictions.
Generate point and interval forecasts.
Consider uncertainty in forecasts.
Evaluation and Monitoring
Evaluate forecast accuracy (MAE, MSE).
Monitor performance over time.
Adjust models as needed.
White Noise
definition: A time series where observations are independent and identically distributed with a constant mean and variance.
Characteristics: Random fluctuations with no discernible pattern or correlation.
Properties: Mean is constant over time; autocorrelation is zero for all lags except at lag 0.
Significance: Used as a baseline for comparing the performance of forecasting models.
Example: Random variations in daily stock prices with no clear trend or seasonality.
Seasonal Adjustment
Definition: Removing predictable seasonal patterns from time series data to isolate underlying trends and irregularities.
Purpose: Enhances analysis by focusing on non-seasonal variations, improving forecasting accuracy.
Methods: Include seasonal decomposition and adjustment factors.
Importance: Reveals true underlying behavior of data.
Example: Adjusting monthly retail sales data to remove holiday shopping peaks for a clearer trend analysis.
Decomposition
Definition: Breaking down a time series into its components—trend, seasonal, and irregular—to better understand underlying patterns.
Purpose: Facilitates analysis by isolating distinct components, aiding in forecasting and anomaly detection.
Methods: Multiplicative or additive decomposition.
Importance: Helps identify long-term trends, seasonal fluctuations, and irregular fluctuations.
Example: Breaking down monthly sales data into trend, seasonal variations, and random fluctuations for more accurate forecasting.
This is what you use when first looking at a graph, look to see seasonality, explain the overall trend, and then identify where in the data the irregular points occur.
Order of 5 forecasting steps
Problem definition and data collection
Exploratory Data Analysis
Model Selection and Fitting
Forecast Generation
Evaluation and Maintenance