Abstract
When I was 12 years old, my parents emigrated from England to New Zealand, and this, perhaps, was the single most important event in my early life. The more relaxed atmosphere in the New Zealand schools, and the opportunity this gave for reading and study outside the pressure of competition, led, I am sure, to a greater success than I could have achieved in the tenser, more status-conscious environment of England. It also seemed to pave the way for the travel opportunities which are one of the great privileges of being an academic. From that time on, without any tremendous effort on my part, opportunities for travel have arisen which have allowed me to remain based in New Zealand, while living and working for periods in Australia, Britain, Russia, India, Japan and elsewhere. These opportunities have come about not through being an explorer, a journalist, an interpreter even, but through being a mathematician, and that at a modest level. Whatever dreams of adventure I may have had as a child, I never thought that such opportunities could come, of all things, from a career in mathematics. Be a mathematician and see the world? It may sound an unusual slogan, but in fact there can be few disciplines, if any, where mutual understanding is so independent of race, politics, culture or religion, and (with a few exceptions, perhaps) recognition of important work is so freely acknowledged on an international basis. Be this as it may, from those early days onwards, while other interests have come and gone, mathematics and travel have remained the dominant concerns of my working like.
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References
Athreya, K., Tweedie, R. and Vere-Jones, D. (1980) Asymptotic behaviour of a point process with Markov-dependent intervals. Math. Nachrichten 99, 301–313.
Daley, D. J. and Vere-Jones, D. (1972) A summary of the theory of point processes. In Stochastic Point Processes, ed. P. A. W. Lewis, Wiley, New York, 299–383.
Vere-Jones, D. (1962) Geometric ergodicity in denumerable Markov chains. Quart. J. Math. (2) 13, 7–28.
Vere-Jones, D. (1964) The mathematician’s tale. Survey 52 (Report on Soviet Science), 52–60.
Vere-Jones, D. (1967, 1968 ) Ergodic properties of non-negative matrices, Parts I and II. Pacific J. Math. 22, 361–386; 26, 601–620.
Vere-Jones, D. (1971) Finite bivariate distributions and semi-groups of non-negative matrices. Quart. J. Math. (2) 22, 247–270.
Vere-Jones, D. (1976) A branching model for crack propagation. J. Pure Appl. Phys. 114, 711–725.
Vere-Jones, D. (1978) Earthquake prediction—a statistician’s view. J. Phys. Earth. 26, 129–146.
Vere-Jones, D. (1979) Distribution of earthquakes in space and time. In Chance in Nature, ed. P. A. P. Moran, Australian Academy of Sciences, Canberra, 72–90.
Vere-Jones, D. (1985) An identity involving permanents. Linear Algebra Appl. To appear.
Vere-Jones, D. and Davies, R. B. (1966) A statistical survey of earthquakes in the main seismic region of New Zealand—Part II: Time series analysis. N.Z.J. Geol. Geophys. 9, 251–284.
Vere-Jones, D. and Smith, E. G. (1981) Statistics in seismology. Commun. Statist. Theor. Math. A 10, 1559–1585.
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© 1986 Applied Probability Trust
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Vere-Jones, D. (1986). Probability, Earthquakes and Travel Abroad. In: Gani, J. (eds) The Craft of Probabilistic Modelling. Applied Probability, vol 1. Springer, New York, NY. https://doi.org/10.1007/978-1-4613-8631-5_15
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