Jain’s fairness index

Target entity: Jain’s fairness index
Context triple: [Raj Jain, knownFor, Jain’s fairness index]

• A. On the Composition of Ratios
  On the Composition of Ratios is a mathematical treatise by Thabit ibn Qurra that develops and extends Greek theories of ratios and proportions within the framework of early Islamic mathematics.
• B. Pareto efficiency
  Pareto efficiency is an economic concept describing an allocation of resources where no individual can be made better off without making someone else worse off.
• C. Yao’s minimax principle
  Yao’s minimax principle is a fundamental result in computational complexity and randomized algorithms that relates the performance of randomized algorithms to the performance of deterministic algorithms against a worst-case input distribution.
• D. Azuma–Hoeffding inequality
  The Azuma–Hoeffding inequality is a concentration inequality that bounds the probability of large deviations for martingales with bounded differences, generalizing Hoeffding’s inequality to dependent sequences.
• E. Charikar
  Charikar is a city in northern Afghanistan that serves as the capital of Parwan Province and a key hub on the route between Kabul and the northern regions.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Jain’s fairness index
Target entity description: Jain’s fairness index is a widely used quantitative metric in networking and resource allocation that measures how evenly resources are shared among multiple users or flows.

• A. On the Composition of Ratios
  On the Composition of Ratios is a mathematical treatise by Thabit ibn Qurra that develops and extends Greek theories of ratios and proportions within the framework of early Islamic mathematics.
• B. Pareto efficiency
  Pareto efficiency is an economic concept describing an allocation of resources where no individual can be made better off without making someone else worse off.
• C. Yao’s minimax principle
  Yao’s minimax principle is a fundamental result in computational complexity and randomized algorithms that relates the performance of randomized algorithms to the performance of deterministic algorithms against a worst-case input distribution.
• D. Azuma–Hoeffding inequality
  The Azuma–Hoeffding inequality is a concentration inequality that bounds the probability of large deviations for martingales with bounded differences, generalizing Hoeffding’s inequality to dependent sequences.
• E. Charikar
  Charikar is a city in northern Afghanistan that serves as the capital of Parwan Province and a key hub on the route between Kabul and the northern regions.
• F. None of above. chosen