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Henry Maurice Finucan 1917–1983

Published online by Cambridge University Press:  09 April 2009

S. Lipton
S. Lipton
Affiliation:
Department of Mathematics University of QueenslandSt. Lucia, Queensland 4067, Australia
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Abstract

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Type
Obituary
Information
Journal of the Australian Mathematical Society , Volume 38 , Issue 1 , February 1985 , pp. 1 - 8
Copyright
Copyright © Australian Mathematical Society 1985

References

[1]‘The mode of a grouped distribution’, J. Roy. Statist. Soc. A 117 (1954), 459.CrossRefGoogle Scholar
[2]‘The mode of a multinomial distribution’, Biometrika 51 (1964), 513–517.CrossRefGoogle Scholar
[3]‘A note on kurtosis’, J. Roy. Statist. Soc. B 26 (1964), 111–112.Google Scholar
[4]‘The relative position of the two regression curves’, J. Roy. Statist. Soc. B 35 (1973), 316–322.Google Scholar
[5]‘Moments without tears in simple random sampling from a finite population’, Biometrika 61 (1974), 151–154 (with Galbraith, R. F. and Stone, M.).Google Scholar
[6]‘The blood-testing problem’, Appl. Statist. 13 (1964), 43–50.CrossRefGoogle Scholar
[7]‘The silver anniversary of an optimization result in rolling-mill practice’, Operations Res. 24 (1969), 373–378.Google Scholar
[8]‘Kinetic theory paradox’, Amer. J. Phys. 45 (1977), 193–194 (with Higbie, J.).Google Scholar
[9]‘True odds for a certain game’, J. Recreational Math. 7 (1974), 283–285 (with Jones, A. S.).Google Scholar
[10]‘Posterior precision for non-normal distributions’, J. Roy. Statist. Soc. B 33 (1971), 95–97.Google Scholar
[11]‘“Combinations of events” made easy’, in Combinatorial Maths. III: Proceedings 3rd Australian Conference Combinatorial Maths., pp. 105–115 (Lecture Notes in Math. 452 (1975), Springer-Verlag, Berlin).Google Scholar
[12]‘Some elementary aspects of the Catalan numbers’, in Combinatorial Maths. IV: Proceedings 4th Australian Conference Combinatorial Math., pp. 41–45 (Lecture Notes in Math. 560 (1976), Springer-Verlag, Berlin).Google Scholar
[13]The velocity of sound and the start of athletic events, 4 (1948), 4–9.Google Scholar
[14]Cartesian contract, 5 (1949), 25–28.Google Scholar
[15]The cycloid and the cardioid (sans Calculus, sans Trigonometry), 6 (1950), 29–31.Google Scholar
[16]Illustration of the law a° = 1, 8 (1952), 9–10.Google Scholar
[17]An improved sequence for introductory theorems on the ellipse, 8 (1952), 28–31.Google Scholar
[18]God made the integers, 13 (1957), 33–36.Google Scholar
[19]An example of operational research, 25 (1969), 22–25.Google Scholar
[20]You, too, can master transition matrices, 29 (1973), 185–187.Google Scholar
[21]Distinguishing between the two bisecters, 3 (1947), 89–91.Google Scholar
[22]Mnemonic for transport services, 4 (1948), 82.Google Scholar
[23]A generalised veracity problem, 4 (1948), 86.Google Scholar
[24]The sum of every dth binomial coefficient, 4 (1948), 92–93.Google Scholar
[25]Brothers and sisters, 5 (1949), 22.Google Scholar
[26]The area of a triangle, 6 (1950), 41–42.Google Scholar
[27]The binomial theorem, 6 (1950), 65–66.Google Scholar
[28]The Moebius band, 6 (1950), 68–69.Google Scholar
[29]A combinatorial puzzle, 7 (1951), 22.Google Scholar
[30]Version of the prisoner-disc puzzle, 7 (1951), 68–69.Google Scholar
[31]Some trick questions, 8 (1952), 13–14.Google Scholar
[32]The complex exponential, 13 (1957), 65–66.Google Scholar
[33]The identity , 15 (1959), 20.Google Scholar
[34]Reciprocals, 15 (1959), 40.Google Scholar
[35]Proportional representation, 15 (1959), 40–41.Google Scholar
[36]A “natural” proof, 15 (1959), 43.Google Scholar
[37]The Robinson rule, 15 (1959), 69.Google Scholar
[38]Newton's law of cooling in practice. A quiz question, 15 (1959), 69.Google Scholar
[39]The factorial function, 16 (1960), 63.Google Scholar
[40]Pythagoras again, 17 (1961), 69–71.Google Scholar
[41]The cosine rule for a triangle, 18 (1962), 43–44.Google Scholar
[42]The “joint variation” theorem, 18 (1962), 46.Google Scholar
[43]Memory aids for matrix notation and operations, 27 (1971), 106–108.Google Scholar
[44]Some results in the theory of mass systems (A study in “calculus-dodging”), 34 (1950), 19–25.Google Scholar
[45]A slide rule approximation to the factorial function of a positive fraction, 50 (1966), 31–32.Google Scholar
[46]Centre of pressure, 33 (1949), 295–296.Google Scholar
[47]Integration by parts, 33 (1949), 303.Google Scholar
[48]The three classes of lever and a family of mnemonics, 34 (1950), 114–115.Google Scholar
[49]Repeated factors in the linear equation, 35 (1951), 183.Google Scholar
[50]The inverse square law, 35 (1951), 184.Google Scholar
[51]On note 3038, 48 (1964), 93–94.Google Scholar
[52]A teaching sequence for nHr, 48 (1964), 440–441.Google Scholar
[53]Method of attack on problems about permutations, 54 (1970), 381–382.Google Scholar
[54]A rule of thumb for Markov chains, 57 (1973), 203–205.Google Scholar
[55]Postscript to the three squares, 59 (1975), 185.Google Scholar
[56]An elementary proof of the Simpson error, 60 (1976), 63–64.Google Scholar
[57]Double your money, 60 (1976), 138–139.Google Scholar
[58]The vector triple product, 62 (1978), 212–213.Google Scholar
[59]Surjections and all that, 64 (1980), 198–199 [letter to the editor].Google Scholar
[60]1729 and all that, 66 (1982), 58–59.Google Scholar