At the outset, delivery is not guaranteed, but the solution is worth the risk.
The quality of a problem statement determines the quality of the analyses, decisions, and solutions that follow. The Problem Statement Quality Framework (PSQF) proposes that problem statement quality can be understood through six fundamental dimensions: Conciseness, Cross-Functionality, Knowledge-Driven Representation, Atomicity, Value-Centricity, and Measurability. Together, these dimensions characterize the quality of a problem statement and identify opportunities for improvement.
The Data Solution Life Cycle (DSLC) is a framework for designing and delivering end-to-end data solutions. It emphasizes that successful AI and analytics projects begin with identifying the right problem—not selecting the right algorithm—and that each stage builds upon the previous one.
The framework consists of five stages: Problem Understanding, Data Acquisition & Integration, Data Preparation, Modeling & Validation, and Deployment.
Deep Learning to improve decision making. This is an active research area in Deep Decision Lab.
A tree-structured representation of sequential decisions and uncertain events in which decision nodes represent alternative courses of action, chance nodes represent probabilistic outcomes, and terminal nodes represent resulting consequences. Decision trees support evaluation of alternative strategies under uncertainty through probability and expected value analysis.
Complexity Adaptation Framework (CAF) explains why a situation becomes difficult for an individual, team, or organization. Complexity is not defined by size alone. A situation becomes complex when the information being handled exceeds the current capability of the agent handling it.
The Investment–Time–Value (ITV) Framework is a general framework for classifying systems based on the tradeoffs they are willing to make. Whether designing an AI system, managing a business, optimizing a manufacturing process, or making personal decisions, every system operates under the three fundamental dimensions.