Mathematical Foundations of AI and Data Science: Discrete Structures, Graphs, Logic, and Combinatorics in Practice

Name: Mathematical Foundations of AI and Data Science: Discrete Structures, Graphs, Logic, and Combinatorics in Practice
Brand: Independently Published
SKU: 9798267500494
Price: 1918.0 INR
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by Anshuman Mishra

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ISBN13: 9798267500494
Binding: Paperback
Subject: N/A
Publisher: Independently Published
Publisher Imprint: Independently Published
Publication Date: September 28, 2025
Pages: 382
Original Price: GBP 16.1
Language: English
Edition: N/A
Item Weight: 885 grams
BISAC Subject(s): Artificial Intelligence / General

About The Book

In the contemporary technological landscape, Artificial Intelligence (AI) and Data Science are not merely emergent fields; they are the bedrock of modern innovation, powering everything from recommendation engines and autonomous vehicles to genomic sequencing and financial modeling. While disciplines like calculus and linear algebra are widely recognized as essential mathematical prerequisites, there exists a silent, yet profoundly influential, pillar supporting the entire edifice: discrete mathematics. "Mathematical Foundations of AI and Data Science" is a seminal work meticulously crafted to illuminate this critical connection. It serves as an indispensable bridge between the abstract elegance of discrete mathematical structures and their concrete, high-impact applications in the world of intelligent systems and data-driven discovery.
This book is born from a critical observation: the algorithms, data structures, and models at the heart of AI and Data Science are fundamentally discrete. Data is stored in discrete bits and bytes; algorithms execute in discrete steps; networks are modeled as discrete nodes and edges; and logical reasoning operates on discrete true/false values. A superficial understanding of these fields is possible without a deep dive into discrete math, but true mastery-the ability to innovate, optimize, and solve novel problems-is unattainable. This text is designed to empower its readers with that mastery. It demystifies the theoretical underpinnings of the tools and techniques they use daily, transforming them from mere practitioners into insightful architects of intelligent solutions.
The book distinguishes itself through its relentless focus on practicality and intuition. It eschews the dry, theorem-proof-corollary approach of traditional mathematics textbooks. Instead, each concept is introduced with a compelling "why"-why does a data scientist need to understand set theory? How does propositional logic empower an AI engineer to build a knowledge base? Where does graph theory manifest in a social network analysis? By framing complex topics within the context of real-world problems, the book ensures that the reader is not just memorizing formulas but is building a deep, intuitive understanding of how these mathematical tools can be wielded to solve practical challenges. It is a guide for the builder, the innovator, and the problem-solver.

Why and How This Book is Important for Study
The importance of this book lies in its unique positioning as a unified educational resource that directly addresses the mathematical needs of the modern AI and data professional.Why It Is Important:

Foundational Competency: The book provides the absolute bedrock of computational thinking. The concepts covered-logic, sets, graphs, combinatorics-are the language in which computer algorithms and data structures are expressed. Without fluency in this language, one cannot fully grasp how algorithms work, why they are efficient (or inefficient), and how to design new ones.
Bridging the Theory-Practice Gap: Many aspiring data scientists and AI engineers learn to use libraries and frameworks like Scikit-learn, TensorFlow, or Spark without understanding the mathematical machinery under the hood. This book closes that gap. It explains why a decision tree is structured the way it is (using concepts from trees and information theory), how a Na�ve Bayes classifier works (rooted in discrete probability and Bayes' theorem), and what a knowledge graph truly represents (an application of graph theory). This deeper understanding is crucial for debugging, optimization, and model selection.

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