## Keywords

Association Scheme Indian Statistical Institute Balance Incomplete Block Design Indian Student Family Accommodation
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## Publications and References

- [1]Bose, R. C. (1932) On the number of circles of curvature perfectly enclosing or perfectly enclosed by a closed convex oval.
*Math. Z*.**35**, 16–24.MathSciNetCrossRefGoogle Scholar - [2]Bose, R. C. (1936) On the exact distribution and moment-coefficients of the
*D*^{2}-statistics.*Sankhyā***2**, 143–154.Google Scholar - [3]Bose, R. C. (1939) On the construction of balanced incomplete block designs.
*Ann. Eugen., London***9**, 358–399.Google Scholar - [4]Bose, R. C. (1947) Mathematical theory of the symmetrical factorial design.
*Sankhyā***8**, 107–166.MATHGoogle Scholar - [5]Bose, R. C. (1973)
*Graphs and Designs*. Edizioni Cremonese, Rome, 1–104. (Based on a course of eight lectures delivered at the CMIE Summer Institute on Finite Geometrical Structures and their Applications, Bressanone, Italy, June, 1972).Google Scholar - [6]Bose, R. C. and Connor, W. S. (1952) Combinatorial properties of group divisible incomplete block designs.
*Ann. Math. Statist*.**23**, 357–383.MathSciNetGoogle Scholar - [7]Bose, R. C. and Kishen, K. (1940) On the problem of confounding in the general symmetrical factorial design.
*Sankhyā***5**, 21–36.MathSciNetMATHGoogle Scholar - [8]Bose, R. C., Mahalanobis, P. C. and Roy, S. N. (1936) Normalization of variates and the use of rectangular coordinates in the theory of sampling distributions.
*Sankhyā***3**, 1–40.Google Scholar - [9]Bose, R. C. and Mesner, D. M. (1959) On the linear associative algebras corresponding to association schemes of partially balanced designs.
*Ann. Math. Statist*.**30**, 21–38.MathSciNetMATHCrossRefGoogle Scholar - [10]Bose, R. C. and Nair, K. R. (1939) Partially balanced incomplete block designs.
*Sankhyā***4**, 19–38.Google Scholar - [11]Bose, R. C. and Ray-Chaudhuri, R. K. (1960) On a class of error detecting binary codes.
*Information and Control***3**, 68–79.MathSciNetMATHCrossRefGoogle Scholar - [12]Bose, R. C. and Roy, S. N. (1938) Distribution of the studentized
*D*^{2}-statistic.*Sankhyā***4**, 19–38.MathSciNetGoogle Scholar - [13]Bose, R. C. and Shimamoto, T. (1952) Classification and analysis of partially balanced incomplete block designs with two associate classes.
*J. Amer. Statist. Assoc*.**47**, 151–184.MathSciNetMATHCrossRefGoogle Scholar - [14]Bose, R. C. and Shrikhande, S. S. (1959) On the falsity of Euler’s conjecture about the non-existence of two orthogonal Latin squares of order 4
*t*+2.*Proc. Nat. Acad. Sci. USA***45**, 734–737.MathSciNetMATHCrossRefGoogle Scholar - [15]Bose, R. C. and Shrikhande, S. S. (1960) On the construction of sets of mutually orthogonal Latin squares and the falsity of a conjecture of Euler.
*Trans. Amer. Math. Soc*.**95**, 191–209.MathSciNetMATHCrossRefGoogle Scholar - [16]Bose, R. C., Shrikhande, S. S. and Bhattacharya, K. N. (1953) On the construction of group divisible incomplete block designs.
*Ann. Math. Statist*.**24**, 167–195.MathSciNetMATHCrossRefGoogle Scholar - [17]Bose, R. C., Shrikhande, S. S. and Parker, E. T. (1960) Further results on orthogonal Latin squares and the falsity of Euler’s conjecture.
*Canad. J. Math*.**12**, 189–203.MathSciNetMATHCrossRefGoogle Scholar - [18]Bose, R. C. and Srivastava, J. N. (1964) Analysis of irregular factorial fractions.
*Sankhyā*A**26**, 117–144.MathSciNetMATHGoogle Scholar - [19]Cheng, Ching-Shui(1978) Optimality of certain asymmetrical experimental designs.
*Ann. Statist*.**6**, 1239–1261.MathSciNetMATHCrossRefGoogle Scholar - [20]
- [21]Euler, L. (1782) Recherches sur une nouvelle espèce des quarrés magiques.
*Fern. Zeevwsch Genoot. Weten. Vliss*.**9**, 85–239.Google Scholar - [22]Fisher, R. A. (1942) The theory of confounding in factorial experiments in relation to the theory of groups.
*Ann. Eugen., London***11**, 341–353.CrossRefGoogle Scholar - [23]Fisher, R. A. (1945) A system of confounding for factors with more than two alternatives giving completely orthogonal cubes and higher powers.
*Ann. Eugen., London***12**, 283–290.CrossRefGoogle Scholar - [24]Hotelling, H. (1931) The generalization of the ‘Student ratio.’
*Ann. Math. Statist*.**2**, 360–378.MATHCrossRefGoogle Scholar - [25]Kiefer, J. (1975) Construction and optimality of generalized Youden designs. In
*A Survey of Statistical Design and Linear Models*, ed. J. N. Srivastava, North-Holland, Amsterdam, 333–353.Google Scholar - [26]Mahalanobis, P. C. (1930) On tests and measures of group divergence Part I: theoretical formulae.
*J. Asiatic. Soc. Bengal***26**, 541–588.Google Scholar - [27]Parker, E. T. Construction of some sets of mutually orthogonal Latin squares.
*Proc. Amer. Math. Soc*.**10**, 964–1951.Google Scholar - [28]Srivastava, J. N. (ED.) (1973)
*A Survey of Combinatorial Theory*(with the cooperation of F. Harary, C. R. Rao, G. C. Rota, and S. S. Shrikhande) North-Holland, Amsterdam.MATHGoogle Scholar - [29]Tarry, G. (1900) Le problème des 36 officiers.
*C. R. Ass. Franç. Av. Sci. Nat*.**1**, 122–123.Google Scholar

## Copyright information

© Applied Probability Trust 1982