Achievements
Over the years, researchers of ISI made fundamental contributions in various fields of Statistics such as Design of Experiments, Sample Survey, Multivariate statistics etc. Mahalanobis introduced the measure Mahalanobis distance which is used in multivariate statistics and other related fields. R. C. Bose, who is known for his contributions in coding theory, worked on Design of Experiments during his tenure at ISI, and was one of the three mathematicians, who disproved Euler's conjecture on orthogonal latin squares. A. Bhattacharya is credited with introduction of the measures Bhattacharyya distance and Bhattacharya coefficient. S. N. Roy is known for his pioneering contributions in multivariate statistics. Among colleagues of Mahalanobis, other notable contributors were K. R. Nair in Design of experiments, Jitendra Mohan Sengupta in Sample Survey, Ajit Dasgupta in Demography and Ramkrishna Mukherjea in Quantitative Sociology. C. R. Rao's contributions during his association with ISI include two theorems of Statistical Inference known as Cramér–Rao inequality and Rao-Blackwell Theorem, and introduction of orthogonal arrays in Design of Experiments.
In 1962, during his month-long visit to ISI, Soviet mathematician Andrey Kolmogorov wrote his notable paper on Kolmogorov Complexity, which was published in Sankhya, 1963.
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