Category Archives: History of Physics

Mathematics or Physics–Mathematics vs. Physics–Mathematics and Physics

Graham Farmelo is a British physicist and science writer. He is the author of an excellent and highly praised biography of the British physicist P A M Dirac, The Strangest Man: The Hidden Life of Paul Dirac, Quantum Genius(Faber and Faber, 2009), which won a couple of book awards. He is also the author of a book Winston Churchill role in British war time nuclear research, Churchill’s Bomb:A hidden history of Britain’s first nuclear weapon programme (Faber and Faber, 2014), which was also well received and highly praised. Now he has published a new book on the relationship between mathematics and modern physics, The Universe Speaks in Numbers: How Modern Maths Reveals Nature’s Deepest Secrets (Faber and Faber, 2019).

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I must admit that when I first took Farmelo’s new book into my hands it was with somewhat trepidation. Although, I studied mathematics to about BSc level that was quite a few years ago and these days my active knowledge of maths doesn’t extend much beyond A-Level and I never studied physics beyond A-Level and don’t ask what my grade was. However, I did study a lot of the history of early twentieth century physics before I moved back to the Renaissance. Would I be able to cope with Farmelo’s book? I needn’t have worried there are no complex mathematical or physical expressions or formulas. Although I would point out that this is not a book for the beginner with no knowledge; if your mind baulks at terms like gauge theory, string theory or super symmetry then you should approach this text with caution.

The book is Farmelo’s contribution to the debate about the use of higher mathematics to create advanced theories in physics that are not based on experimental evidence or even worse confirmable through experiment. It might well be regarded as a counterpoint to Sabine Hossenfelder’s much discussed Lost in Math: How Beauty Leads Physics Astray(Basic Books, 2018), which Farmelo actually mentions on the flyleaf to his book; although he obviously started researching and writing his volume long before the Hossenfelder tome appeared on the market. The almost concurrent appearance of the two contradictory works on the same topic shows that the debate that has been simmering just below the surface for a number of years has now boiled over into the public sphere.

Farmelo’s book is a historical survey of the relationship between advanced mathematics and theoretical physics since the seventeenth century, with an emphasis on the developments in the twentieth century. He is basically asking the questions, is it better when mathematics and physics develop separately or together and If together should mathematics or physics take the lead in that development. He investigated this questions using the words of the physicists and mathematicians from their published papers, from public lectures and from interviews, many of which for the most recent developments he conducted himself. He starts in the early seventeenth century with Kepler and Galileo, who, although they used mathematics to express their theories, he doesn’t think really understand or appreciate the close relationship between mathematics and physics. I actually disagree with him to some extent on this, as he knows. Disclosure: I actually read and discussed the opening section of the book with him, at his request, when he was writing it but I don’t think my minuscule contribution disqualifies me from reviewing it.

For Farmelo the true interrelationship between higher mathematics and advanced theories in physics begins with Isaac Newton. A fairly conventional viewpoint, after all Newton did title his magnum opus The Mathematical Principles of Natural Philosophy. I’m not going to give a decade by decade account of the contents, for that you will have to read the book but he, quite correctly, devotes a lot of space to James Clerk Maxwell in the nineteenth century, who can, with justification, be described as having taken the relationship between mathematics and physics to a whole new level.

Maxwell naturally leads to Albert Einstein, a man, who with his search for a purely mathematical grand unification theory provoked the accusation of having left the realm of experiment based and experimentally verifiable physics; an accusation that led many to accuse him of having lost the plot. As the author of a biography of Paul Dirac, Farmelo naturally devote quite a lot of space to the man, who might be regarded as the mathematical theoretical physicist par excellence and who, as Farmelo emphasises, preached a gospel of the necessity of mathematically beautiful theories, as to some extent Einstein had also done.

Farmelo takes us through the creation of quantum mechanics and the attempts to combine it with the theories of relativity, which takes the reader up to the early decades following the Second World War, roughly the middle of the book. Here the book takes a sharp turn away from the historical retelling of the emergence of modern theoretical physics to the attempts to create a fundamental theory of existence using purely mathematical methods, read string theory, M theory, supersymmetry and everything associated with them. This is exactly the development in modern physics that Hossenfelder rejects in her book.

Farmelo is very sympathetic to the mathematicians and physicists, who have taken this path but he is in his account very even handed, letting the critics have their say and not just the supporters. His account is very thorough and documents both the advances and the disappointments in the field over the most recent decades. He gives much emphasis to the fruitful co-operations and exchanges that have taken place between mathematicians and theoretical physicists. I must say that as somebody who has followed the debate at a distance, having read Farmelo’s detailed account I came out of it more sympathetic to Hossenfelder’s standpoint than his.

As always with his books Farmelo’s account is excellently researched, much of the more recent material is based on interviews he conducted with the participants, and very elegantly written. Despite the density of the material he is dealing with, his prose is light and often witty, which makes it easier to grapple with the complex themes he is discussing. I would certainly recommend this book to anybody interested in the developments in modern theoretical physics; maybe to be read together with Hossenfelder’s volume. I would also make an excellent present for any young school leaver contemplating studying physics or one that had already started on down that path.

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Filed under Book Reviews, History of Mathematics, History of Physics

Conversations in a sixteenth century prison cell

Science writer Michael Brooks has thought up a delightful conceit for his latest book.* The narrative takes place in a sixteenth century prison cell in Bologna in the form of a conversation between a twenty-first century quantum physicist (the author) and a Renaissance polymath. What makes this conversation particularly spicy is that the Renaissance polymath is physician, biologist, chemist, mathematician, astronomer, astrologer, philosopher, inventor, writer, auto-biographer, gambler and scoundrel Girolamo Cardano, although Brooks calls him by the English translation of his name Jerome. In case anybody is wondering why I listed autobiographer separately after writer, it is because Jerome was a pioneer in the field writing what is probably the first autobiography by a mathematician/astronomer/etc. in the Early Modern Period.

Gerolamo_Cardano_(colour)

Portrait of Cardano on display at the School of Mathematics and Statistics, University of St Andrews. Source: Wikimedia Commons

So what do our unlikely pair talk about? We gets fragments of conversation about Jerome’s current situation; a broken old man rotting away the end of his more than extraordinary life in a prison cell with very little chance of reprieve. This leads to the visitor from the future, relating episodes out of that extraordinary life. The visitor also picks up some of Jerome’s seemingly more strange beliefs and relates them to some of the equally, seemingly strange phenomena of quantum mechanics. But why should anyone link the misadventures of an, albeit brilliant, Renaissance miscreant to quantum mechanics. Because our author sees Jerome the mathematician, and he was a brilliant one, as the great-great-great-great-great-great-great-great-great-great-great-great-great grandfather of quantum mechanics!

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As most people know quantum mechanics is largely non-deterministic in the conventional sense and relies heavily on probability theory for its results. Jerome wrote the first mathematical tome on probability theory, a field he entered because of his professional gambling activities. He even included a section about how to cheat at cards. I said he was a scoundrel. The other thing turns up in his Ars Magna (printed and published by Johannes Petreius the publisher of Copernicus’ De revolutionibus in Nürnberg and often called, by maths historians, the first modern maths book); he was the first person to calculate with so-called imaginary numbers. That’s numbers using ‘i’ the square root of minus one. Jerome didn’t call it ‘i’ or the numbers imaginary, in fact he didn’t like them very much but realised one could use them when determining the roots of cubic equation, so, holding his nose, that is exactly what he did. Like probability theory ‘i’ plays a very major role in quantum mechanics.

What Michael Brooks offers up for his readers is a mixture of history of Renaissance science together with an explanation of many of the weird phenomena and explanations of those phenomena in quantum mechanics. A heady brew but it works; in fact it works wonderfully.

This is not really a history of science book or a modern physics science communications volume but it’s a bit of both served up as science entertainment for the science interested reader, lay or professional. Michael Brooks has a light touch, spiced with some irony and a twinkle in his eyes and he has produced a fine piece of science writing in a pocket-sized book just right for that long train journey, that boring intercontinental flight or for the week in hospital that this reviewer used to read it. If this was a five star reviewing system I would be tempted to give it six.

*  Michael Brooks, The Quantum Astrologer’s Handbook, Scribe, Melbourne & London, 2017

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Filed under Book Reviews, Early Scientific Publishing, History of Astrology, History of Astronomy, History of Physics, Renaissance Science, Uncategorized

Christmas Trilogy 2017 Part 1: Isaac the Imperator

Isaac Newton came from a fairly humble although not poor background. His father was a yeoman farmer in Lincolnshire, who unfortunately died before he was born. A yeoman farmer owned his own land and in fact the Newton’s were the occupants of the manor house of Woolsthorpe-by-Colsterworth.

Woolsthorpe Manor, Woolsthorpe-by-Colsterworth, Lincolnshire, England. This house was the birthplace and the family home of Isaac Newton.
Source: Wikimedia Commons

Destined to become a farmer until he displayed little aptitude for life on the land, his mother was persuaded by the local grammar school master to let him complete his education and he was duly dispatched off to Cambridge University in 1661. Although anything but poor, when Newton inherited the family estates they generated an income of £600 per annum, at a time when the Astronomer Royal received an income of £100 per annum, his mother enrolled him at Cambridge as a subsizar, that is a student who earned his tuition by working as a servant. I personally think this reflects the family’s puritan background rather than any meanness on the mother’s part.

In 1664 Newton received a scholarship at Trinity and in 1667 he became a fellow of the college. In 1669 he was appointed Lucasian professor of mathematics. Cambridge was in those days a small market town and a bit of a backwater. The university did not enjoy a good reputation and the Lucasian professorship even less of one. Newton lived in chambers in Trinity College and it was certainly anything but a life of luxury.

Trinity College Great Court
Source: Wikimedia Commons

There is an amusing anecdote about David Hilbert writing to the authorities of Trinity at the beginning of the twentieth century to complain about the fact that Godfrey Hardy, whom he regarded as one of the greatest living mathematicians, was living in what he regarded as a squalid room without running water or adequate heating. What Hilbert didn’t realise was that Hardy would never give up this room because it was the one that Newton had inhabited.

Newton remained an obscure and withdrawn Cambridge don until he presented the Royal Society with his reflecting telescope and published his first paper on optics in 1672. Although it established his reputation, Newton was anything but happy about the negative reactions to his work and withdrew even further into his shell. He only re-emerged in 1687 and then with a real bombshell his Philosophiæ Naturalis Principia Mathematica, which effectively established him overnight as Europe’s leading natural philosopher, even if several of his major competitors rejected his gravitational hypothesis of action at a distance.

Having gained fame as a natural philosopher Newton, seemingly having tired of the provinces, began to crave more worldly recognition and started to petition his friends to help him find some sort of appropriate position in London. His lobbying efforts were rewarded in 1696 when his friend and ex-student, Charles Montagu, 1st Earl of Halifax, had him appointed to the political sinecure, Warden of the Mint.

Newton was no longer a mere university professor but occupant of one of the most important political sinecures in London. He was also a close friend of Charles Montagu one of the most influential political figures in England. By the time Montagu fell from grace Newton was so well established that it had little effect on his own standing. Although Montagu’s political opponents tried to bribe him to give up his, now, Mastership of the Mint he remained steadfast and his fame was such that there was nothing they could do to remove him from office. They wanted to give the post to one of their own. Newton ruled the Mint with an iron hand like a despot and it was not only here that the humble Lincolnshire farm lad had given way to man of a completely different nature.

As a scholar, Newton held court in the fashionable London coffee houses, surrounded by his acolytes, for whom the term Newtonians was originally minted, handing out unpublished manuscripts to the favoured few for their perusal and edification. Here he was king of the roost and all of London’s intellectual society knew it.

He became President of the Royal Society in 1703 and here with time his new personality came to the fore. When he became president the society had for many years been served by absentee presidents, office holders in name only, and the power in the society lay not with the president but with the secretary. When Newton was elected president, Hans Sloane was secretary and had already been so for ten years and he was not about to give up his power to Newton. There then followed a power struggle, mostly behind closed doors, until Newton succeeded in gaining power in about 1610 1710, Sloane, defeated resigned from office in 1613 1713 but got his revenge by being elected president on Newton’s death. Now Newton let himself be almost literally enthroned as ruler of the Royal Society.

Isaac Newton’s portrait as Royal Society President Charles Jervas 1717
Source: Royal Society

The president of the society sat at table on a raised platform and on 20 January 1711 the following Order of the Council was made and read to the members at the next meeting.

That no Body Sit at the Table but the President at the head and the two Secretaries towards the lower end one on the one Side and the other Except Some very Honoured Stranger, at the discretion of the President.

When the society was first given its royal charter in 1660, although Charles II gave them no money he did give them an old royal mace as a symbol of their royal status. Newton established the custom that the mace was only displayed on the table when the president was in the chair. When Sloane became president his first act was to decree that the mace was to be displayed at all meetings, whether the president was present or not. Newton ruled over the meetings with the same iron hand with which he ruled over the Mint. Meeting were conducted solemnly with no chit chat or other disturbances as William Stukeley put it:

Indeed his presence created a natural awe in the assembly; they appear’d truly as a venerable consessus Naturae Consliariorum without any levity or indecorum.

Perhaps Newton’s view of himself in his London years in best reflected in his private habitat. Having lived the life of a bachelor scholar in college chambers for twenty odd years he now obtained a town house in London. He installed his niece Catherine Barton, who became a famous society beauty, as his housekeeper and lived the life of a London gentleman, albeit a fairly quiet one. However his personal furnishings seem to me to speak volumes about how he now viewed himself. When he died an inventory of his personal possessions was made for the purpose of valuation, as part of his testament. On the whole his household goods were ordinary enough with one notable exception. He possessed crimson draperies, a crimson mohair bed with crimson curtains, crimson hangings, a crimson settee. Crimson was the only colour mentioned in the inventory. He lived in an atmosphere of crimson. Crimson is of course the colour of emperors, of kings, of potentates and of cardinals. Did the good Isaac see himself as an imperator in his later life?

 

All the quotes in this post are taken from Richard S, Westfall’s excellent Newton biography Never at Rest.

 

 

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Filed under History of Astronomy, History of Mathematics, History of Optics, History of Physics, History of science, Newton

School days

It is the middle of August and also the middle of what in German is known as Saure-Gurken-Zeit, in English as the silly season and in American as the dog days. It’s that time when parliaments are in recess, the politicians on holiday and the press is full of silly man bites dog stories. Even the history of science community is in a sort of half sleep with little happening and many of its members conspicuous by their absence. This being the case I though I would write a somewhat frivolous post this week before I too disappear off on holiday or a gathering of the clan in the beautiful city of Bath to be more precise.

It is common practice for schools to boast about the famous politicians, sports persons and show business celebrities who once, as snotty nosed kids, ran screaming through their corridors but what about the scientists? Which notable or significant scientist got their education at the pedagogical institution where you acquired the ability to write grammatical sentences and to find the derivatives of simple trigonometrical functions? To start the ball rolling I shall tell you of my historical scientific school chums and I hope you will tell me of yours in the comments.

I will admit to having an advantage as the grammar school that I attended has a somewhat more than eight hundred year history giving them lots of time to have educated one or other scientific luminary. From September 1963 till July 1969 I was a pupil of Colchester Royal Grammar School (CRGS) for boys, one of England’s most elite state schools; the first four years as a day boy, the last to as a boarder. Founded at the beginning of the thirteenth century, 1206 to be precise, and adorned with not one but two royal charters, Henry VIII (1539) and Elizabeth I (1584), it has boasted one of the highest Oxbridge entrance rates and best A-level averages almost every year since the WWII. It would be very surprising if this august educational institution had not thrown up a notable scientist over the centuries and in fact it can boast at least three.

School House CRGS pre-1908. The first floor window to the left of the main entrance in the middle was my bedroom for two years.
Source Wikimedia Commons

CRGS’s first and possibly most famous scientist (if you’ll excuse the anachronistic use of the term) was William Gilbert (1544–1603). Born in Colchester he followed his time at the school by becoming one of those Oxbridge statistics in 1558, St. John’s College Cambridge to be precise, where he graduated BA in 1561, MA in 1564 and MD in 1569. He moved to London where he followed a successful medical career. Elected a Fellow of the Royal College of Physicians he became their president in 1600. He became personal physician to Elizabeth I in 1601 and to James IV and I and 1603 the year of his death.

William Gilbert (1544–1603) artist unknown.
Source: Wellcome Library via Wikimedia Commons

Gilbert is of course most famous for his De Magnete, Magneticisque Corporibus, et de Magno Magnete Tellure (On the Magnet and Magnetic Bodies, and on That Great Magnet the Earth) published in London in 1600, regarded as one of the first ‘modern’ science books. This legendary scientific publication was much admired in its time and exercised a great influence on the development of experimental physics in the first half of the seventeenth century. Galileo praised it but thought it had too little mathematics and Kepler based his theory of a planetary force holding/driving the planets in their orbits on a magnetic monopole theory derived from Gilbert’s book. Based on his false belief that a terrella (a spherical magnet) revolves on its axis and his correct assumption that the earth is a large spherical magnet, Gilbert hypothesised a diurnal rotation for the earth. His theory had a major influence on the acceptance of a helio-geocentric system with diurnal rotation (as opposed to one without) in the first half of the seventeenth century.

There is a certain irony in the fact that although Gilbert is thought to have attended CRGS, as his name is attached to another school in Colchester, The Gilberd School. Gilberd is an alternative spelling of the family name.

We fast-forward almost a century to CRGS’s next scientific luminary, Francis Hauksbee (1660-1730). Not as famous as Gilbert, Hauksbee is still a notable figure in the history of science. Also a born Colcestrian, Hauksbee original apprenticed as a draper to his older brother in 1678 but at some point he became an assistant to Isaac Newton. In 1703 he became Robert Hooke’s successor as curator, experimentalist and instrument maker at the Royal Society.

From 1705 onwards he concentrated his experimental efforts on the phenomenon of electricity, a word coined by Gilbert in his De Magnete, publishing his investigations in his Physico-Mechanical Experiments on Various Subjects in 1709. In 1708 he independently discovered Charles’s law of gasses. Being something of an unsung hero of science it is fitting that in 2009 the Royal Society created the Hauksbee Awards to recognise “the unsung heroes of science, technology, engineering and maths for their work and commitment.”

We now spring into the nineteenth century to a scientist who whilst probably not as well known as Gilbert was truly one of the giants of science in his time, George Biddle Airy (1801– 1892).

George Biddell Airy (1801-1892)
John Collier / 1883
Source: Wikimedia Commons

Born in Alnwick in Northumberland he attended CRGS after an elementary school in Hereford. Like Gilbert he went up to Cambridge University, in his case Trinity College, in 1819. He graduated senior wrangler in in 1823, became a fellow of Trinity in 1824 and became Lucasian professor of mathematics, Newton’s chair, in 1826. He moved to the Plumian chair of astronomy in 1828 and was appointed director of the new Cambridge observatory. The list of Airy’s appointments and scientific achievements is too long for this light summer post – he published 518(!) scientific papers in his long live – but he was most notably Astronomer Royal from 1835 until his retirement in 1881.

George Biddell Airy caricatured by Ape in Vanity Fair Nov 1875
Source: Wikimedia Commons

As you can see CRGS can boast a trio of notable scientist in its long history, what about your alma mater? I do have to admit that I was expelled from CRGS in 1969 and finished my schooling at Holland Park Comprehensive in the school year 69–70. Much younger than CRGS, Holland Park was in my time as famous as the older establishment, as the flag ship educational establishment in the Labour government’s scheme to turn the English school system into a comprehensive one. I must admit that I know of no famous scientists who have emerged from Holland Park and my own memories of my one year there are largely of getting stoned and dropping acid; come on it was the late 60s and Notting Hill Gate!

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Filed under Autobiographical, History of Astronomy, History of Physics, History of science

Christmas Trilogy 2016 Part 1: Is Newtonian physics Newton’s physics?

Nature and nature’s laws lay hid in night;

God said “Let Newton be” and all was light.

Isaac Newton's Tomb in Westminster Abbey Photo: Klaus-Dieter Keller Source: Wikimedia Commons

Isaac Newton’s Tomb in Westminster Abbey
Photo: Klaus-Dieter Keller
Source: Wikimedia Commons

Alexander Pope’s epitaph sets the capstone on the myth of Newton’s achievements that had been under construction since the publication of the Principia in 1687. Newton had single-handedly delivered up the core of modern science – mechanics, astronomy/cosmology, optics with a side order of mathematics – all packed up and ready to go, just pay at the cash desk on your way out. We, of course, know (you do know don’t you?) that Pope’s claim is more than somewhat hyperbolic and that Newton’s achievements have, over the centuries since his death, been greatly exaggerated. But what about the mechanics? Surely that is something that Newton delivered up as a finished package in the Principia? We all learnt Newtonian physics at school, didn’t we, and that – the three laws of motion, the definition of force and the rest – is all straight out of the Principia, isn’t it? Newtonian physics is Newton’s physics, isn’t it? There is a rule in journalism/blogging that if the title of an article/post is in the form of a question then the answer is no. So Newtonian physics is not Newton’s physics, or is it? The answer is actually a qualified yes, Newtonian physics is Newton’s physics, but it’s very qualified.

Newton's own copy of his Principia, with hand-written corrections for the second edition Source: Wikimedia Commons

Newton’s own copy of his Principia, with hand-written corrections for the second edition
Source: Wikimedia Commons

The differences begin with the mathematics and this is important, after all Newton’s masterwork is The Mathematical Principles of Natural Philosophy with the emphasis very much on the mathematical. Newton wanted to differentiate his work, which he considered to be rigorously mathematical, from other versions of natural philosophy, in particular that of Descartes, which he saw as more speculatively philosophical. In this sense the Principia is a real change from much that went before and was rejected by some of a more philosophical and literary bent for exactly that reason. However Newton’s mathematics would prove a problem for any modern student learning Newtonian mechanics.

Our student would use calculus in his study of the mechanics writing his work either in Leibniz’s dx/dy notation or the more modern F’(x) = f(x) notation of the French mathematician, Lagrange (1736–1813). He won’t be using the dot notation developed by Newton and against which Babbage, Peacock, Herschel and the Analytical Society campaigned so hard at the beginning of the nineteenth century. In fact if our student turns to the Principia, he won’t find Newton’s dot notation calculus there either, as I explained in an earlier post Newton didn’t use calculus when writing the Principia, but did all of his mathematics with Euclidian geometry. This makes the Principia difficult to read for the modern reader and at times impenetrable. It should also be noted that although both Leibniz and Newton, independently of each other, codified a system of calculus – they didn’t invent it – at the end of the seventeenth century, they didn’t produce a completed system. A lot of the calculus that our student will be using was developed in the eighteenth century by such mathematicians as Pierre Varignon (1654–1722) in France and various Bernoullis as well as Leonard Euler (1707­1783) in Switzerland. The concept of limits that are so important to our modern student’s calculus proofs was first introduced by Bernard Bolzano (1781–1848), Augustin-Louis Cauchy (1789–1857) and above all Karl Theodor Wilhelm Weierstrass (1815–1897) in the nineteenth century.

Turning from the mathematics to the physics itself, although the core of what we now know as Newtonian mechanics can be found in the Principia, what we actually use/ teach today is actually an eighteenth-century synthesis of Newton’s work with elements taken from the works of Descartes and Leibniz; something our Isaac would definitely not have been very happy about, as he nursed a strong aversion to both of them.

A notable example of this synthesis concerns the relationship between mass, velocity and energy and was brought about one of the very few women to be involved in these developments in the eighteenth century, Gabrielle-Émilie Le Tonnelier de Breteuil, Marquise du Châtelet, the French aristocrat, lover of Voltaire and translator of the first French edition of the Principia.

In the frontispiece to Voltaire's book on Newton's philosophy, du Châtelet appears as Voltaire's muse, reflecting Newton's heavenly insights down to Voltaire. Source: Wikimedia Commons

In the frontispiece to Voltaire’s book on Newton’s philosophy, du Châtelet appears as Voltaire’s muse, reflecting Newton’s heavenly insights down to Voltaire.
Source: Wikimedia Commons

One should remember that mechanics doesn’t begin with Newton; Simon Stevin, Galileo Galilei, Giovanni Alfonso Borelli, René Descartes, Christiaan Huygens and others all produced works on mechanics before Newton and a lot of their work flowed into the Principia. One of the problems of mechanics discussed in the seventeenth century was the physics of elastic and inelastic collisions, sounds horribly technical but it’s the physics of billiard and snooker for example, which Descartes famously got wrong. Part of the problem is the value of the energy[1] imparted upon impact by an object of mass m travelling at a velocity v upon impact.

Newton believed that the solution was simply mass times velocity, mv and belief is the right term his explanation being surprisingly non-mathematical and rather religious. Leibniz, however, thought that the solution was mass times velocity squared, again with very little scientific justification. The support for the two theories was divided largely along nationalist line, the Germans siding with Leibniz and the British with Newton and it was the French Newtonian Émilie du Châtelet who settled the dispute in favour of Leibniz. Drawing on experimental results produced by the Dutch Newtonian, Willem Jacob ‘s Gravesande (1688–1742), she was able to demonstrate the impact energy is indeed mv2.

Willem Jacob 's Gravesande (1688-1745) Portrait by Hendrik van Limborch (1681-1759) Source: Wikimedia Commons

Willem Jacob ‘s Gravesande (1688-1745) Portrait by Hendrik van Limborch (1681-1759)
Source: Wikimedia Commons

The purpose of this brief excurse into eighteenth-century physics is intended to show that contrary to Pope’s epitaph not even the great Isaac Newton can illuminate a whole branch of science in one sweep. He added a strong beam of light to many beacons already ignited by others throughout the seventeenth century but even he left many corners in the shadows for other researchers to find and illuminate in their turn.

 

 

 

 

[1] The use of the term energy here is of course anachronistic

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Filed under History of Physics, History of science, Myths of Science, Newton, Uncategorized

Werner von Siemens and Erlangen

I (almost)[1] live in the town of Erlangen in Franconia, in Southern Germany. Erlangen is a university town with an official population of about 110 000. I say official because Erlangen has a fairly large number of inhabitants, mostly student, who are registered as living elsewhere with Erlangen as their second place of residence, who are not included in the official population numbers. I suspect that the population actually lies somewhere between 120 and 130 000. Erlangen is dominated by the university, which currently has 40 000 students, although several departments are in the neighbouring towns of Furth and Nürnberg, and is thus the second largest university in Bavaria, and the company Siemens. Siemens, one of Germany’s largest industrial firms, is a worldwide concern and Erlangen is after Berlin and Munich the third largest Siemens centre in Germany, home to large parts of the company’s research and development. It is the home of Siemens’ medical technology branch, Siemens being a world leader in this field. 13 December is the two hundredth anniversary of the birth of Werner von Siemens the founder of the company.

Werner von Siemens (Portrait by Giacomo Brogi) Source: Wikimedia Commons

Werner von Siemens (Portrait by Giacomo Brogi)
Source: Wikimedia Commons

Werner Siemens (the von came later in his life) was born in Lenthe near Hanover the fourth child of fourteenth children of the farmer Christian Ferdinand Siemens and his wife Eleonore Henriette Deichmann on13 December 1894. The family was not wealthy and Werner was forced to end his education early. In 1835 he joined the artillery corps of Prussian Army in order to get an education in science and engineering; he graduated as a lieutenant in 1838.

Werner Siemens as Second-Lieutenant in the Prussian Artillery, 1842 Source: Wikimedia Commons

Werner Siemens as Second-Lieutenant in the Prussian Artillery, 1842
Source: Wikimedia Commons

He was sentenced to five years in military prison for acting as a second in a duel but was pardoned in 1842 and took up his military service. Whilst still in the army he developed an improved version of Wheatstone’s and Cooke’s electrical telegraph in 1846 and persuaded the Prussian Army to give his system field trials in 1847. Having proved the effectiveness of his system Siemens patented it and in the same year founded together with the fine mechanic Johann Georg Halske the Telegraphen-Bauanstalt von Siemens & Halske. They received a commission to construct Prussia’s first electrical telegraph line from Berlin to Frankfurt, which was completed in 1849, when Werner left the army to become an electrical engineer and entrepreneur. The profession of electrical engineer didn’t exist yet and Werner Siemens is regarded as one of its founders.

Pointer telegraph, 1847 (replica) Source: Siemens

Pointer telegraph, 1847 (replica)
Source: Siemens

Already a successful electrical telegraph construction company the next major step came when Werner discovered the principle of dynamo self-excitation in 1867, which enabled the construction of the worlds first practical electric generators. Werner was not alone in making this discovery. The Hungarian Anyos Jedlik discovered it already in 1856 but didn’t patent it and his discovery remained unknown and unexploited. The Englishman Samuel Alfred Avery patented a self-exciting dynamo in 1866, one year ahead of both Siemens and Charles Wheatstone who also independently made the same discovery.

Structure (with cross section) of the dynamo machine 1866 Source: Siemens

Structure (with cross section) of the dynamo machine 1866
Source: Siemens

Throughout his life Werner Siemens combined the best attributes of a scientists, an engineer, an inventor and an entrepreneur constantly pushing the range of his companies products. He developed the use of gutta-percha as material for cable insolation, Siemens laying the first German transatlantic telegraph cable with their own specially constructed cable laying ship The Faraday in 1874. The world’s first electric railway followed in 1879, the world’s first electric tram in 1881 and the world’s first trolleybus in 1882.

The Faraday, cable laying ship of Siemens Brothers & Co. 1874 Source: Wikimedia Commons

The Faraday, cable laying ship of Siemens Brothers & Co. 1874
Source: Wikimedia Commons

Werner Siemens was a great believer in scientific research and donated 500,000 Marks (a fortune), in land and cash, in 1884 towards the establishment of the Physikalisch-Technische Reichsanstalt a state scientific research institute, which finally came into being in 1887 and lives on today under the name Physikalisch-Technische Bundesanstalt (PTB). From the very beginning Werner Siemens thought in international terms sending his brother Wilhelm off to London in 1852 to represent the company and another brother Carl to St Petersburg in 1853, where Siemens built Russia’s first telegraph network. In 1867 Halske left the company and Carl and Wilhelm became partners making Siemens a family company. In 1888, four years before his death, Werner was ennobled becoming Werner von Siemens.

The research and development department of Siemens moved to Erlangen after the Second World War, as their home in Berlin became an island surrounded by the Russian occupation zone. Erlangen was probably chosen because it was already the home of Siemens’ medical technology section. In order to understand how this came to be in Erlangen we need to go back to the nineteenth century and the live story of Erwin Moritz Reiniger.

Siemens-Administration in the 1950s „Himbeerpalast“ Designed by  Hans Hertlein  Note the Zodiac clock dial Source: Wikimedia Commons

Siemens-Administration in the 1950s „Himbeerpalast“ Designed by Hans Hertlein
Note the Zodiac clock dial
Source: Wikimedia Commons

Reiniger born 5 April 154 in Stuttgart was employed as an experiment demonstrator at the University of Erlangen in 1876. He was also responsible for the repair of technical equipment in the university institutes and clinics. Realising that this work could become highly profitable, Reiniger set up as a self-employed fine mechanic in Schlossplatz 3 next door to the university administration in the Schloss (palace) in 1877, producing fine mechanical, physical, optical and simple electro-medical instruments.

Schloss Erlangen (university Administration) Source: Wikimedia Commons

Schloss Erlangen
(University Administration)
Source: Wikimedia Commons

Schlossplatz 3. Site of Reindeer's original workshop Source: Wikimedia Commons

Schlossplatz 3. Site of Reiniger’s original workshop
Source: Wikimedia Commons

Plaque on Schlossplatz 3

Plaque on Schlossplatz 3

By 1885 Reiniger was employing fifteen workers. In 1886 he went into partnership with the mechanics Max Gebbert and Karl Friedrich Schall forming the Vereinigte physikalisch-mechanische Werkstätten von Reiniger, Gebbert & Schall– Erlangen, New York, Stuttgart (RGS). The workshops in New York and Stuttgart were soon abandoned and the company concentrated on Erlangen. Karl Schall left the company in 1888 and Reiniger was bought out by Gebbert in 1895.

Reiniger Gebiert & Schall Letterhead 1896 Source: Wikimedia Commons

Reiniger Gebiert & Schall Letterhead 1896
Source: Wikimedia Commons

Wilhelm Conrad Röntgen discovered X-rays on 8 November 1895 and published his discovery in three scientific papers between then and January 1896.

Wilhelm Conrad Röntgen Source: Wikimedia Commons

Wilhelm Conrad Röntgen
Source: Wikimedia Commons

Famously he didn’t patent his discovery and RGS were already, as the very first company in the world, producing X-ray tubes and X-ray machines in 1896 and this would become the mainstay of their business. There is a rather sweet letter in the Siemens archive from Röntgen, who was professor in Würzburg, not too far away from Erlangen, asking if he could possibly get a rebate if he purchased his X-ray tubes from RGS.

Reiniger, Gebbert & Schall AG Factory in Erlangen constructed in 1883. Now a protected building. Source: Wikimedia Commons

Reiniger, Gebbert & Schall AG Factory in Erlangen constructed in 1883. Now a protected building.
Source: Wikimedia Commons

Following the First World War, RGS got into financially difficulties due to bad management and in 1925 the company was bought by Siemens & Halske, who transferred their own medical technology production to Erlangen thus establishing the medical technology division of Siemens in Erlangen where it still is today. Originally called the Siemens-Reiniger-Werke AG it has gone through more name changes than I care to remember currently being called ‘Healthineers’ to the amusement of the local population, who on the whole find the name ridiculous.

siemens-med-museum-erlangen-germany-620x410

Siemens Medical Museum in the Reiniger, Gebbert & Schall AG Factory Building “Source:  ©Travel Addicts(link) – 2014.  Used with permission.”

What of the future? Last week saw the laying of the foundation stone of the new Siemens Campus in Erlangen a 500 million Euro building project to provide Siemens with a new R&D centre for the twenty-first century.

Siemens Campus Architects Model

Siemens Campus Architects Model

 

 

[1] I actually live in a small village on the outskirts of Erlangen but the town boundary is about 150 metres, as the crow flies, from where I am sitting typing this post.

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Filed under History of Physics, History of science, History of Technology

If you are going to blazon out history of science ‘facts’ at least get them right

Today’s Torygraph has a short video entitled 10 Remarkable Facts about rainbows, at 57 seconds it displays the following text:

Until the 17th Century, no one had

the faintest idea what a rainbow

was, how it got there or what it was

made of…

This is, of course, simply not true. In the 14th century the Persian scholar Kamal al-Din Hasan ibn Ali ibn Hasan al-Farisi (1267–1319) gave the correct scientific explanation of the rainbow in his Tanqih al-Manazir (The Revision of the Optics). Almost contemporaneously the German scholar Theodoric of Freiberg (c. 1250–c. 1310) gave the same correct explanation in his De iride et radialibus impressionibus (On the Rainbow and the impressions created by irradiance). The two scholars arrived at their conclusion independently of each other but both of them did experiments involving the study of light rays passing through glass spheres full of water and both scholars were influenced by the optical theories of Abū ʿAlī al-Ḥasan ibn al-Ḥasan ibn al-Haytham. Unfortunately both explanations disappeared and it was in fact first in the 17th Century that the Croatian scholar Marco de Antonio Dominis (1560–1624) once again gave an almost correct explanation of the rainbow in his Tractatus de radiis visus et lucis in vitris, perspectivis et iride.

De Dominis' explanation of the rainbow Source: Wikimedia Commons

De Dominis’ explanation of the rainbow
Source: Wikimedia Commons

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Filed under History of Optics, History of Physics, History of science, Myths of Science