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ANALYSIS OF QUANTILE REGRESSION AS ALTERNATIVE TO ORDINARY LEAST SQUARES REGRESSION BY IBRAHIM ABDULLAHI B.Sc. STATISTICS (UNIMA ID, 2011) M.Sc./SCI/44167/20122013 A THESIS SUBMITTED TO THE SCHOOL
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01
Start by collecting your data: To perform an analysis of quantile regression, you need a dataset that includes both the independent variables (predictors) and the dependent variable (the variable you want to predict). Ensure that the data is reliable and includes a sufficient number of observations.
02
Choose the quantile level: Quantile regression allows you to examine the relationship between the independent variables and different quantiles of the dependent variable. Decide on the specific quantile(s) you want to analyze. For example, you might be interested in the median (0.5 quantile) or the upper quartile (0.75 quantile).
03
Select the appropriate quantile regression model: There are different types of quantile regression models, depending on the characteristics of your data and research question. Common models include the ordinary least squares (OLS) quantile regression, asymmetric least squares (ALS), and Bayesian quantile regression models. Choose the model that best suits your needs.
04
Estimate the quantile regression coefficients: Use a statistical software package like R or Python to estimate the coefficients of the quantile regression model. This process involves minimizing a loss function that captures the difference between the observed and predicted values at the specified quantile level.
05
Interpret the results: Once you have estimated the quantile regression coefficients, examine the significance and magnitude of each coefficient. Interpret the results in the context of your research question and the specific quantile level(s) you chose. Pay attention to differences in the regression coefficients across quantiles, as these can provide valuable insights into the heterogeneity of effects.

Who needs analysis of quantile regression?

01
Researchers in economics: Quantile regression is widely used in economics to explore the relationships between economic variables at different points of the distribution. It allows economists to understand the impact of various factors on different quantiles of important economic outcomes, such as income or prices.
02
Social scientists: Quantile regression can be useful for social scientists studying various phenomena, such as inequality, education, or health outcomes. By examining the effects of predictors across different quantiles, researchers can gain insights into how different factors affect different parts of the distribution.
03
Data analysts in finance: Quantile regression is commonly employed in financial analysis to assess the risk and performance of investments. It allows analysts to understand how different market factors influence investment returns across different quantiles, providing a more nuanced understanding of investment behavior.
In summary, anyone conducting research or analysis that involves exploring the relationships between predictors and the dependent variable at different quantiles can benefit from performing an analysis of quantile regression.
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Analysis of quantile regression is a statistical technique used to estimate the relationship between a dependent variable and one or more independent variables at various quantiles of the conditional distribution of the dependent variable.
Researchers, statisticians, and analysts who are conducting statistical analysis using quantile regression models are required to file the analysis of quantile regression.
To fill out analysis of quantile regression, one needs to provide the details of the data set, the variables used in the analysis, the quantiles at which the regression is conducted, and the results obtained from the analysis.
The purpose of analysis of quantile regression is to understand the relationship between variables across different quantiles of the distribution, allowing for a more comprehensive analysis of the data.
The analysis of quantile regression must report the coefficients of the independent variables at different quantiles, the significance levels of these coefficients, and the goodness-of-fit measures for the regression model.
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