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JOBY SESSIONS NO MORE ISOlATION Mathematician Marcus du Sautoy considers how many of the problems being addressed by academics are no longer amenable to a single subject focus A few months after I took up my chair as the Simonyi Professor for the Public Understanding of Science I got a phone call from a journalist. “The Nobel Prize for Medicine was announced this morning for the discovery of telomeres. I wonder if you could explain what a telomere is?” I am a mathematician. Sequences of nucleotides at the ends of chromosomes are not my usual poison. Of course the title of my Chair does give journalists the impression that I might be able to explain the whole of science. I guess the last person who was able to do that was probably living in the nineteenth century. Shortly after that phone call, the BBC asked me to make a programme about consciousness for them. Again my first reaction was: “But I’m a mathematician.” Yet when I began to think about the subject matter, I realised that it’s far from clear in whose domain a subject like consciousness lies. Philosophy, neuroscience, psychology, physics, biology, chemistry – even maths. The conclusion I came to at the end of making the programme was that it lies in all of them. Rather like the brain which shows extraordinary integration to create that sense of one identity out of many millions of neurons, the way to crack the big problems is not to use ideas from a single discipline, but to integrate modes of thinking from across disciplines. One of the joys of my job as Professor for the Public Understanding of Science has been the chance to stick my head out of the world of mathematics and find out what is going on in the other subjects that surround me in the University Science Area. It’s an increasing revelation across the academic world that many of the problems we Professor Marcus du Sautoy stands beneath one of the atria in the new Mathematical Institute 31 are trying to crack are not amenable any more to a single subject focus. Traditionally the picture of a university looked like a collection of isolated silos: the chemistry department here, the maths department over there. The truth is that increasingly the picture of the research being done looks more like some intricate Venn diagram of intersecting disciplines. Mathematical biology. Computational chemistry. The physics of finance. This interplay between subjects is absolutely necessary if we are going to tackle such complex problems as climate change, virus spread, economic stability and population growth. This is the motivation for the creation of bodies like the Santa Fe Institute or the Oxford Martin School that have championed this multi-disciplinary approach to the problems of the twenty-first century. Even questions that don’t at first sight have an obvious multi-disciplinary nature could equally benefit from discussions with those in the department across the street. The low-lying fruit probably exists in learning the language spoken by another department and applying it to the problems in your own field. I have seen how an economist who learnt gauge theory from a physicist, a mathematical language to describe the dynamics of elementary particles, was able to apply this new language to model the rate of change of inflation, a notoriously difficult problem given that the basket of goods you’re trying to track changes with time as do the prices of the goods. But the breakthrough came only as a result of two previously alien cultures finding a common language of discourse. In my own area of research, number theory, the most exciting progress on the Riemann Hypothesis, the great unsolved problem of mathematics, came from a chance meeting of a mathematician and a physicist over tea. That conversation led to the discovery that energy levels in large atoms like uranium have very similar patterns to certain ➺ www.oxfordtoday.ox.ac.uk | email@oxfordtoday.ox.ac.uk | @oxtoday

JOBY SESSIONS<br />

NO MORE<br />

ISOlATION<br />

Mathematician Marcus du Sautoy considers how many of<br />

the problems being addressed by academics are no longer<br />

amenable to a single subject focus<br />

A<br />

few months after I took up my<br />

chair as the Simonyi Professor<br />

for the Public Understanding of<br />

Science I got a phone call from<br />

a journalist. “The Nobel Prize<br />

for Medicine was announced this<br />

morning for the discovery of telomeres. I wonder<br />

if you could explain what a telomere is?”<br />

I am a mathematician. Sequences of nucleotides<br />

at the ends of chromosomes are not my usual<br />

poison. Of course the title of my Chair does give<br />

journalists the impression that I might be able to<br />

explain the whole of science. I guess the last person<br />

who was able to do that was probably living in the<br />

nineteenth century.<br />

Shortly after that phone call, the BBC asked<br />

me to make a programme about consciousness<br />

for them. Again my first reaction was: “But I’m<br />

a mathematician.” Yet when I began to think about<br />

the subject matter, I realised that it’s far from clear<br />

in whose domain a subject like consciousness lies.<br />

Philosophy, neuroscience, psychology, physics,<br />

biology, chemistry – even maths. The conclusion<br />

I came to at the end of making the programme was<br />

that it lies in all of them. Rather like the brain which<br />

shows extraordinary integration to create that sense<br />

of one identity out of many millions of neurons, the<br />

way to crack the big problems is not to use ideas<br />

from a single discipline, but to integrate modes of<br />

thinking from across disciplines.<br />

One of the joys of my job as Professor for the<br />

Public Understanding of Science has been the<br />

chance to stick my head out of the world of<br />

mathematics and find out what is going on in the<br />

other subjects that surround me in the University<br />

Science Area. It’s an increasing revelation across<br />

the academic world that many of the problems we<br />

Professor Marcus du Sautoy stands beneath<br />

one of the atria in the new Mathematical Institute<br />

31<br />

are trying to crack are not amenable any more to<br />

a single subject focus. Traditionally the picture of<br />

a university looked like a collection of isolated silos:<br />

the chemistry department here, the maths<br />

department over there. The truth is that<br />

increasingly the picture of the research being done<br />

looks more like some intricate Venn diagram of<br />

intersecting disciplines. Mathematical biology.<br />

Computational chemistry. The physics of finance.<br />

This interplay between subjects is absolutely<br />

necessary if we are going to tackle such complex<br />

problems as climate change, virus spread, economic<br />

stability and population growth. This is the<br />

motivation for the creation of bodies like the Santa<br />

Fe Institute or the <strong>Oxford</strong> Martin School that have<br />

championed this multi-disciplinary approach to the<br />

problems of the twenty-first century.<br />

Even questions that don’t at first sight have an<br />

obvious multi-disciplinary nature could equally<br />

benefit from discussions with those in the<br />

department across the street. The low-lying fruit<br />

probably exists in learning the language spoken<br />

by another department and applying it to the<br />

problems in your own field. I have seen how an<br />

economist who learnt gauge theory from a physicist,<br />

a mathematical language to describe the dynamics<br />

of elementary particles, was able to apply this new<br />

language to model the rate of change of inflation,<br />

a notoriously difficult problem given that the basket<br />

of goods you’re trying to track changes with time as<br />

do the prices of the goods. But the breakthrough<br />

came only as a result of two previously alien cultures<br />

finding a common language of discourse.<br />

In my own area of research, number theory, the<br />

most exciting progress on the Riemann Hypothesis,<br />

the great unsolved problem of mathematics, came<br />

from a chance meeting of a mathematician and<br />

a physicist over tea. That conversation led to the<br />

discovery that energy levels in large atoms like<br />

uranium have very similar patterns to certain ➺<br />

www.oxford<strong>today</strong>.ox.ac.uk | email@oxford<strong>today</strong>.ox.ac.uk | @ox<strong>today</strong>

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