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ISBN | 9780137580989 |
Published Year | 2022 |
Publisher | Pearson |
Condition | New |
Language | English |
Edition | 1st |
Binding | Paperback |
Return Availability | Returnable upto 3days (*T&C applied) |
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Bayesian Analysis with Excel and R by Conrad Carlberg is a practical guide that bridges the gap between traditional spreadsheet analysis and advanced Bayesian statistical methods. Designed for professionals familiar with Excel, this book introduces Bayesian concepts and demonstrates how to implement them using both Excel and the R programming language.
Carlberg, a Microsoft Excel MVP and seasoned statistician, provides step-by-step instructions to help readers understand and apply Bayesian techniques to real-world problems. The book covers essential topics such as prior, likelihood, and posterior distributions, and introduces methods like grid approximation and Markov Chain Monte Carlo (MCMC) simulations. By integrating R's powerful statistical capabilities with Excel's accessibility, readers can enhance their data analysis skills and make more informed decisions.
Whether you're a business analyst, data scientist, or researcher, this book offers valuable insights into Bayesian analysis, enabling you to tackle complex problems with greater confidence and precision.
Practical Integration:
Combines Excel's user-friendly interface with R's advanced statistical capabilities for Bayesian analysis.
Step-by-Step Guidance:
Provides clear instructions and real-world examples to facilitate understanding and application of Bayesian methods.
Comprehensive Coverage:
Covers essential Bayesian concepts, including prior, likelihood, and posterior distributions, as well as advanced techniques like MCMC.
Expert Author:
Authored by Conrad Carlberg, a recognized expert in quantitative analysis and Microsoft Excel MVP.
Accessible Content:
Designed for professionals with basic Excel knowledge, making complex statistical methods approachable.
Enhanced Decision-Making:
Equips readers with tools to make more informed and precise decisions through Bayesian analysis.
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