Thursday, 13 March 2025

On This Day in Math - March 13

   

Many Paris Street signs are named for Mathematicians *The n-Category Cafe



It is my task to convince you not to turn away because you don't understand it. You see my physics students don't understand it... That is because I don't understand it. Nobody does.
~Richard Feynman

The 72nd day of the year; 72 is a pronic, heteromecic, or oblong number (and sometimes pronic is spelled promic). They are numbers that are the product of two consecutive integers
Oblong numbers have the property that if they are used in infinite nested radicals, they produce an integer, (72+(72+(72+...)))=9


Newton categorized  72 cubic curves in 1710.

72 is the smallest number whose fifth power is the sum of five smaller fifth powers: 195+435+465+475+675=725.

The rule of 72 was once a commonly used approximation in banking and finance for the time it took an investment to double at r%. For a 5% investment, the approximate period would be 72/5 = 14.4 years. The rule applies to compound interest. The rule is based on an approximation of ln(2) = .693.. 

In typography, point sizes are measured in 1/72 of an inch, 72-point characters are 1 inch tall. 

72 is the smallest number that can be expressed as the difference of the squares of consecutive primes in two distinct ways: {192 - 172} and {112 - 72}

The number of integers less than 72 and relatively prime to it is 24.  The same is true for the numbers 78, 84, and 90.  This is the smallest set of four numbers in arithmetic sequence with the same value of Euler's phi function or totient function.  The next string of four begins at 216.  It also has an arithmetic difference of 6, and the repeated totient is (wait for it....)  72

More math facts for every year date here.



EVENTS

1634 First meeting of what would become the Academie Francaise in Paris at the house of Valentin Conrart.
The Académie had its origins in an informal literary group deriving from the salons held at the Hôtel de Rambouillet during the late 1620s and early 1630s. The group began meeting at Valentin Conrart's house, seeking informality. There were then nine members. Cardinal Richelieu, the chief minister of France, made himself protector of the group, and in anticipation of the formal creation of the academy, new members were appointed in 1634. On 22 February 1635, at Richelieu's urging, King Louis XIII granted letters patent formally establishing the council.
On 22 February 1635, at Richelieu's urging, King Louis XIII granted letters patent formally establishing the council.
 Cardinal Richelieu






1639 Harvard University named after its London born clergyman founder John Harvard. Harvard was founded in 1636 by vote of the Great and General Court of the Massachusetts Bay Colony, making it the oldest institution of higher learning in the United States. Initially called "New College" or "the college at New Towne", the institution was renamed Harvard College on March 13, 1639. It was named after John Harvard, a young English clergyman from Southwark, London, an alumnus of the University of Cambridge (after which Cambridge, Massachusetts is named), who bequeathed the College his library of four hundred books and £779 pounds sterling, which was half of his estate. *Wik




1641 Vincenzo Renieri wrote to Galileo describing certain experiments on falling bodies, including dropping weights from the Tower in Pisa. In his trial a lead weight and a wooden one, of equal sizes, were dropped but in his trial they arrived three cubits apart. He asked Galileo if he had an explanation. At this time Galileo was already old and blind, and his assistant was Viviani.   “Thus Vincenzo Viviani’s account of the results of Galileo’s experiments that involved dropping different weights from the top of the bell tower of Pisa seems to be completely unfounded.” 

1781 Sir William Herschel discovered Uranus at 10:30 PM.(The first planet discovered by a telescope) During his search for double stars Herschel noticed an object appearing as a nonstellar disk. Herschel originally thought it was a comet or a star. He made many more observations of it, and afterwards Russian Academician Anders Lexell computed the orbit and found it to be probably planetary. Herschel determined in agreement that it must be a planet beyond the orbit of Saturn. He called the new planet the 'Georgian star' (Georgium sidus) after King George III, which also brought him favor; the name didn't stick, however. In France, where reference to the British king was to be avoided if possible, the planet was known as 'Herschel' until the name 'Uranus' was universally adopted.  
It is the only one of the eight planets whose English name derives from a figure of Greek mythology.
In 1789, Herschel discovered a new moon of Saturn: Mimas, only 250 miles (400 km) in diameter.
*Wik
William and Caroline Herschel polishing a telescope lens (probably a mirror); 1896 lithograph





During 1839, William Robert Grove developed a novel form of electric cell, the Grove cell, which used zinc and platinum electrodes exposed to two acids and separated by a porous ceramic pot. Grove announced the latter development to the Académie des Sciences in Paris in 1839. In 1840 Grove invented one of the first incandescent electric lights, which was later perfected by Thomas Edison.

Later that year, he gave another account of his development at the British Association for the Advancement of Science meeting in Birmingham, where it aroused the interest of Michael Faraday. On Faraday's invitation Grove presented his discoveries at the prestigious Royal Institution Friday Discourse on 13 March 1840
*Wik







 
1889 New York Tribune carries report of Senate sidelined by new game, Pigs in Clover, invented by Charles Martin Crandall. :
Senator William M. Evarts purchased one from a street fakir in order to get rid of him. He took the puzzle home and worked it for hours. The following morning he brought it with him into senate chambers where Senator George Graham Vest stopped by Evarts' desk, borrowed the puzzle and took it to a cloak room. Soon thereafter he was joined by Senators James L. Pugh, James B. Eustis, Edward C. Walthall and John E. Kenna. A page was sent out to buy five of the puzzles and upon his return, the group engaged in a "pig driving contest". About 30 minutes later, Senator Vest announced his accomplishment of driving the last pig in the pen. A few days later a political cartoon in the March 17, 1889 issue of the New York World lampooned President Benjamin Harrison's advisors and cabinet members showing the group sitting around playing the game. The caption read "Will Mr. Harrison be able to get all these hungry pigs in the official pen?" 
*Antique Toy Collectors of America *Wik

1925 The Butler Act, a law in Tennessee prohibiting the teaching of Darwin’s theory of evolution passed the state senate on March 13, and was signed into law by Governor Austin Peay (for whom the university in Clarksville, Tennessee is named) on March 21. The Butler Act was a 1925 Tennessee law:
That it shall be unlawful for any teacher in any of the Universities, Normals and all other public schools of the State which are supported in whole or in part by the public school funds of the State, to teach any theory that denies the Story of the Divine Creation of man as taught in the Bible, and to teach instead that man has descended from a lower order of animals.
It would remain the law in Tennessee until repealed on September 1, 1967. *Wik
This led to the famous Scope's Monkey Trial.  

John T Scopes



1926 Erwin Schrodinger's "Quantisierung als Eigenwertproblem ," the first of six remarkable papers laying out his wave formulation of quantum mechanics, was published in Annalen der Physik *Robert McNess@mcnees

In 1930, the discovery of a ninth planet was announced by Clyde W. Tombaugh at Lowell Observatory. It is only one-tenth as large as Earth and four thousand million miles away. The planet was named Pluto on 24 May 1930.*TIS The discovery made headlines across the globe. The Lowell Observatory, which had the right to name the new object, received over 1,000 suggestions from all over the world, ranging from Atlas to Zymal.
The name Pluto was proposed by Venetia Burney (1918–2009), an eleven-year-old schoolgirl in Oxford, England. Venetia was interested in classical mythology as well as astronomy, and considered the name, a name for the god of the underworld, appropriate for such a presumably dark and cold world. She suggested it in a conversation with her grandfather Falconer Madan, a former librarian at the University of Oxford's Bodleian Library. Madan passed the name to Professor Herbert Hall Turner, who then cabled it to colleagues in the United States.*Wik



1969 Apollo 9 returns to Earth after completing tests on the lunar module to be used in Apollo 11 landing on the moon.  Having completed all their primary objectives successfully, the crew returned to Earth on 13 March, splashing down east of the Bahamas in the Atlantic Ocean. The mission paved the way for Apollo 10 in May 1969, which would send a crew to lunar orbit for a final landing rehearsal ahead of Apollo 11.  The mission had began on March 3.  

1970 Digital Equipment Corp introduces PDP-11 minicomputer. The PDP-11 is a series of 16-bit minicomputers sold by Digital Equipment Corporation (DEC) from 1970 into the 1990s, one of a set of products in the Programmed Data Processor (PDP) series. In total, around 600,000 PDP-11s of all models were sold, making it one of DEC's most successful product lines. The PDP-11 is considered by some experts to be the most popular minicomputer. 
*
PDP-11 Wik


Halley's Comet, March 8, 1986
1986 Halley’s comet returns, as he predicted in 1682. The comet last reached perihelion on 9 February 1986, and will next reach it again on 28 July 2061 *Wik   Halley's prediction that it would return in 1758 was incorrect, and observations and calculations led to a another prediction and perihelion to occur on April 13, 1759, but appeared a month early on March 13.  It was sighted on the year he predicted 25 December, when it was observed by German farmer, and armature astronomer, Johan Palitsch. *HT to @RMathematicus


1986 Microsoft Goes Public Ten years after the company's founding, Microsoft Corporation stock goes public at $21 per share. *CHM Allowing for stock splits and reinvestment of dividends, each $21 share then would be worth $9239today (price may be somewhat dated). (I know, you thought computers were just a fad, too.)



1997 Phoenix lights seen at night over Phoenix, Arizona by hundreds of people, and by millions on television. Now a hotly debated controversy.The Phoenix Lights (sometimes called the "Lights Over Phoenix") were a series of widely sighted unidentified flying objects observed in the skies over the southwestern states of Arizona and Nevada on March 13, 1997.
Lights of varying descriptions were seen by thousands of people between 7:30 pm and 10:30 pm MST, in a space of about 300 miles (480 km), from the Nevada line, through Phoenix, to the edge of Tucson. Some witnesses described seeing what appeared to be a huge carpenter's square-shaped UFO containing five spherical lights. There were two distinct events involved in the incident: a triangular formation of lights seen to pass over the state, and a series of stationary lights seen in the Phoenix area. Both sightings were due to aircraft participating in Operation Snowbird, a pilot training program of the Air National Guard based in Davis-Monthan Air Force Base in Tucson, Arizona. *Wik 


2003 The journal Nature reports that 350,000-year-old footprints of an upright-walking human have been found in Italy.  
"Italian scientists, who identified three separate fossilised trackways, say the people that made them walked on two feet using their hands only to steady themselves on a difficult descent.
"They're the oldest footprints to be found of the genus Homo, the group that we belong to," the researchers told the BBC.
Commentators say the prints were probably made by Homo heidelbergensis, a forerunner of Neanderthals, that dominated Europe at this time." *BBCNews




BIRTHS

1585 Federico Cesi (13 Mar 1585 OR 26 Feb (sources differ, but Thony Christie did some research to suggest the Feb date is the correct one); 1 Aug 1630 at age 45) Italian scientist who founded the Accademia dei Lincei (1603, Academy of Linceans or Lynxes), often cited as the first modern scientific society, and of which Galileo was the sixth member (1611). Cesi first announced the word telescope for Galileo's instrument. At an early age, while being privately educated, Cesi became interested in natural history and that believed it should be studied directly, not philosophically. The name of the Academy, which he founded at age 18, was taken from Lynceus of Greek mythology, the animal Lynx with sharp sight. He devoted the rest of his life to recording, illustrating and an early classification of nature, especially botany. The Academy was dissolved when its funding by Cesi ceased upon his sudden death(at age 45). *TIS It was revived in its currently well known form of the Pontifical Academy of Sciences, by the Vatican, Pope Pius IX in 1847.





1733 Joseph Priestley (13 Mar 1733, 6 Feb 1804) English chemist, clergyman and political theorist who discovered the element oxygen. His early scientific interest was electricity, but he is remembered for his later work in chemistry, especially gases. He investigated the "fixed air" (carbon dioxide) found in a layer above the liquid in beer brewery fermentation vats. Although known by different names at the time, he also discovered sulphur dioxide, ammonia, nitrogen oxides, carbon monoxide and silicon fluoride. Priestley is remembered for his invention of a way of making soda-water (1772), the pneumatic trough, and recognizing that green plants in light released oxygen. His political opinions and support of the French Revolution, were unpopular. After his home and laboratory were set afire (1791), he sailed for America, arriving at New York on 4 Jun 1794 *TIS
The book below gives a wonderful history of scientific cooperation in this period. "This 18th century group of science fans and practitioners centred around Charles Darwin’s maternal and paternal grandfathers, Josiah Wedgwood and Erasmus Darwin, met monthly at full moon to facilitate the members journey home in the dark. Apart from Priestley, Darwin and Wedgwood notable other members, some corresponding, were Boulton and Watt of steam engine fame, Benjamin Franklin, James Hutton, Joseph Banks, William Herschel and a host of other scientific worthies." *Thony Christie, The lunatic who invented fizzy pop.




1842 Joseph Valentin Boussinesq (13 March 1842 – 19 February 1929) was a French mathematician and physicist who made significant contributions to the theory of hydrodynamics, vibration, light, and heat.
In 1897 he published Théorie de l' écoulement tourbillonnant et tumultueux des liquides, a work that greatly contributed to the study of turbulence and hydrodynamics.
John Scott Russell experimentally observed solitary waves in 1834 and reported it during the 1844 Meeting of the British Association for the advancement of science. Subsequently, this was developed into the modern physics of solitons. In 1871, Boussinesq published the first mathematical theory to support Russell's experimental observation, and in 1877 introduced the Korteweg–De Vries equation. In 1876, Lord Rayleigh published his mathematical theory to support Russell's experimental observation. At the end of his paper, Rayleigh admitted that Boussinesq's theory came before his.

In 1897, he published Théorie de l'écoulement tourbillonnant et tumultueux des liquides ("Theory of the swirling and agitated flow of liquids"), a work that greatly contributed to the study of turbulence and hydrodynamics.

The word "turbulence" was never used by Boussinesq. He used sentences such as "écoulement tourbillonnant et tumultueux" (vortex or tumultuous flow). The first mention of the word "turbulence" in French or English scientific fluid mechanics literature (the word "turbulence" existed in other context) can be found in a paper by Lord Kelvin in 1887 *Wik
(While Kelvin is credited with introducing the term, Leonardo da Vinci is recognized for early observations and descriptions of turbulent flow in water, even using the Italian word "turbolenza" to describe it.)



1855 Percival Lowell (13 Mar 1855, 12 Nov 1916) American astronomer who predicted the existence of the planet Pluto and initiated the search that ended in its discovery. Lowell was also passionately committed to finding proof of intelligent life on Mars. In 1894, he founded the Lowell Observatory, atop Mars Hill, at Flagstaff as Arizona's first astronomical observatory. Studying Mars, Lowell drew in intricate detail, the network of several hundred fine, straight lines and their intersection in a number of "oases." Lowell concluded that the bright areas were deserts and the dark ones were patches of vegetation. He believed further, that water from the melting polar cap flowed down the canals toward the equatorial region to revive the vegetation. *TIS
The image of Mars below may seem incredibly clear for a telescope photo.  The oddity is that the images are photographs of a Martian globe, rather than the planet itself, a globe that was evidently made by Lowell or the Observatory staff, depicting a Mars covered with canals.
Percival built an observatory in Flagstaff, Arizona, solely for the purpose of observing Mars. He equipped it with the best of telescopes, began a regular observing program, and was soon convinced that the canals were real, and that Martians had built them long ago to bring water from the polar ice caps to a dying planet. He published three books on Mars between 1895 and 1908. *Linda Hall Org







1866 Dayton Clarence Miller (13 Mar 1866, 22 Feb 1941 at age 74)American physicist. Author of The Science of Musical Sounds (1916). Miller's collection of nearly 1,650 flutes and other instruments, and other materials mostly related to the flute, is now at the Library of Congress. To provide a mechanical means of recording sound waves photographically, he invented the phonodeik (1908).( The Phonodeik converts sound waves into visual images. The name, from "to show sound" was suggested by Edward W. Morley. Before electronic oscilloscopes, this device was used for analyzing sounds waves. The Phonodeik can be modified to project sound waves on a screen for public demonstration.*Wik) He became expert in architectural acoustics. During WW I, he was consulted concerning using his photodeik to help locate enemy guns. Miller spent considerable research effort on repeating the Michelson and Morley experiment, proposed by Maxwell, to detect a stationary aether. He spent some time working with Morley (1902-4), then more time at Mt. Wilson, recording results favoring the presence of the aether.*TIS
Based on an error analysis, Miller's critics argued that he overestimated the precision of his results, and that his measurements were actually perfectly consistent with a fringe difference of zero—the null result that every other experiment was recording. However, Miller continued to defend his results, claiming that the probable reason for the so-called null results were that they were not being done at high locations (such as mountain tops), where the ether wind (drift) was supposedly much higher due to less ether drag.  During his trials, however, Miller developed the most sensitive interferometer in the world at that time.





1899 John Hasbrouck Van Vleck (13 Mar 1899, 27 Oct 1980) was an American physicist and mathematician who shared the Nobel Prize for Physics in 1977 with Philip W. Anderson and Sir Nevill F. Mott. The prize honoured Van Vleck's contributions to the understanding of the behaviour of electrons in magnetic, noncrystalline solid materials. In about 1930, he introduced the contribution of the second-order Zeeman effect into the theory of the paramagnetic susceptibility for the ions of the elements samarium and europium, thus bringing calculations into agreement with experimental results. Hans Bethe's theoretical work (c.1929), was extended by Van Vleck to develop the ligand, or crystal, field theory of molecular bonding. He also studied the theory for the nature of the chemical bond, especially as related to its magnetic properties, and contributed to theory of the spectra of free molecules.*TIS
Van Vleck (left) receives the Lorentz Medal from Hendrik Brugt Gerhard Casimir at the Royal Netherlands Academy of Arts and Sciences, Amsterdam.




1925 John Torrence Tate Jr. (March 13, 1925, Oct 16, 2019 ) is an American mathematician, distinguished for many fundamental contributions in algebraic number theory, arithmetic geometry and related areas in algebraic geometry. Tate has been described as "one of the seminal mathematicians for the past half-century" by William Beckner, Chairman of the Department of Mathematics at the University of Texas.*Wik
In 2010 the Norwegian Academy of Science and Letters, of which he was a member,[14] awarded him the Abel Prize, citing "his vast and lasting impact on the theory of numbers". According to a release by the Abel Prize committee, "Many of the major lines of research in algebraic number theory and arithmetic geometry are only possible because of the incisive contributions and illuminating insights of John Tate. He has truly left a conspicuous imprint on modern mathematics."



1928 Paulo Ribenboim (March 13, 1928, )is a mathematician who specializes in number theory. Ribenboim was born in Recife, Brazil, and has lived in Canada since 1962.He has authored 13 books and 120 articles. Ribenboim has been a professor of mathematics at Queen's University in Kingston, Ontario, and is now a professor emeritus.*Wik


DEATHS
1833 Daniel Friedrich Hecht (8 July 1777 in Sosa – 13 March 1833 in Saxony) was a German mathematician. He was a mine manager, then a teacher and finally a professor of mathematics. He is most notable for writing high school textbooks on maths and geometry. *Wik

1884 Siegfried Heinrich Aronhold (16 July 1819 Angerburg, East Prussia – 13 March 1884, Berlin, Germany) was a German mathematician who worked on invariant theory and introduced the symbolic method.*Wik

1933 Robert Thorburn Ayton Innes (10 Nov 1861; 13 Mar 1933) was a Scottish astronomer who discovered Proxima Centauri (1915), the closest star to earth after the Sun. Invited by David Gill to the Cape Observatory, South Africa (1894), he became a successful binary star observer with the 7-inch refractor (1628 discoveries). His most famous discovery, Proxima Centauri is a faint star near the binary star Alpha Centauri, which is so far south it is
photo by Lowell Observatory
not visible from most of the northern hemisphere. He was also one of the first to see the Daylight Comet of 1910, though this comet was found independently by so many people in the Southern Hemisphere that no single "original" discoverer could be named. Innes recorded it on 17 Jan 1910. *TIS





1965 Corrado Gini (23 May 1884 – 13 March 1965) was an Italian statistician, demographer and sociologist who developed the Gini coefficient, a measure of the income inequality in a society. Gini was a proponent of organicism and applied it to nations. Gini was a eugenicist, and prior to and during World War II, he was an advocate of Italian Fascism. Following the war, he founded the Italian Unionist Movement, which advocated for the annexation of Italy by the United States.




1923 Peter K Henrici (13 Sept 1923 , 13 March 1987) He made "major contributions to preserving and enriching our mathematical heritage. His books and papers have helped greatly in maintaining numerical analysis as a subject with beauty, order, and structure, in the spirit of the great pioneers of the past. He keeps reminding us to ask what Gauss would have done with a parallel computer - or with a pocket calculator."
"Henrici was truly an internationally recognized numerical analyst, having written 11 books and over 80 research papers. A very cultured person who was also a gifted pianist, he was an outstanding teacher particularly interested in helping younger mathematicians. His lectures showed great polish and inspired many. His guidance and unselfish contributions as an editor have helped make Numerische Mathematik the respected journal it is. For this alone, we owe him a great debt of gratitude." *SAU






Credits :
*CHM=Computer History Museum
*FFF=Kane, Famous First Facts
*NSEC= NASA Solar Eclipse Calendar
*RMAT= The Renaissance Mathematicus, Thony Christie
*SAU=St Andrews Univ. Math History
*TIA = Today in Astronomy
*TIS= Today in Science History
*VFR = V Frederick Rickey, USMA
*Wik = Wikipedia
*WM = Women of Mathematics, Grinstein & Campbell




Wednesday, 12 March 2025

On This Day in Math - March 12

  

Sidereus Nuncius *Wik

If my impressions are correct, our educational planing mill cuts down all the knots of genius, and reduces the best of the men who go through it to much the same standard.
~Simon Newcomb,


The 71st day of the year;71= 5041 = 7! +1! *Prime Curios
 4! +1, and 5!+1 are also squares but not the factorial of the digits. Whether there is a larger value of n for which n! + 1 is a perfect square is still an open question, called the Brocard problem after Henri Brocard who asked it in 1876. It has been proven that no other numbers exist less than 109*Professor Stewart's Incredible Numbers  

And  from Pickover, 71 is the largest known prime, p, such that p2 is the sum of distinct factorials.

and too good to leave out, 71 is the only two-digit number n such that (nn-n!)/n is prime. *Tanya Khovanova, Number Gossip (Be the first on your block to find a three digit example.)

713=357,911 where the digits are the odd numbers 3 to 11 in order * ‏@Mario_Livio

713 is also the only cube of a 2-digit number that ends in 11.  There is only one 1digit cubed that ends in 1, and only one three digit cubed that ends in 111(Don't just sit there children, go find them!). Could there be a four digit cube that ends in 1111

71 is the largest prime p that humans will ever discover such that 2p doesn't contain the digit 9. *Cliff Pickover (I do wonder how they go about proving such facts.)




EVENTS

1610 Galileo dedicates his Sidereus nuncius to Grandduke Cosmos II. According to Albert Van Helden in his introduction to his translation, "The Dedicatory letter of Sidereus nuncius is dated 12 March 1610, and on the next day Galileo sent an advance, unbound copy, accompanied by a letter, to the Tuscan court."
Thony Christie sent this translation from page 33 of the same book, "Written in Padua on the fourth day before the Ides of March 1610. Your Highnesses's most loyal servant, Galileo Galilei."  Laura Snyder points out that this was, " the first book featuring drawings based on observations with a telescope."
*Wik




1615 Castelli reported to Galileo that the Archbishop of Pisa had demanded he relinquish the letter Galileo had sent him which were the foundation of a heresy charge to the church office by Nicolo Lorini. Galileo had tried to influence Cardinal Ballarmine with a modification of the original he had sent via Peiro Dini in February. *Brody & Brody, The Science Class You Wish You Had

1763 Jerome Lelande records a visit with Jean-Charles Borda in Dunkirk while on his way to visit England. "Mr Borda, came to dine with me at Mr Tully’s, the Irish doctor in Dunkirk, who told me he had very carefully observed the relationship of the moon with diseases.
From the top of the tower in Dunkirk you can see the Thames. There is a telescope at the top.
Mr Borda experiments on the resistance of air and water. He found it as the square of the speed, but not as the square of the sine of the angle of incidence; this varies a lot according to the shape of the bodies. (in 1762 he showed that a spherical projectile experiences only half the air resistance of a cylindrical object of the same diameter.) *Richard Watkins  
Borda formulated a ranked preferential voting system that is referred to as the Borda count. 




1832 Faraday wrote a secret letter predicting the existence of electromagnetic waves. Faraday submitted his letter to the Secretary of the Royal Society of London where it lay for over a century in a strong box. The letter only came to light when it was opened by Sir William Bragg on June 24, 1937.
Royal Institution March 12, 1832
Certain of the results of the investigations which are embodied in the two papers entitled ‘Experimental Researches in Electricity’ lately read to the Royal Society, and the views arising therefrom, in connexion with other views and experiments lead me to believe that magnetic action is progressive, and requires time, i.e. that when a magnet acts upon a distant magnet or piece of iron, the influencing cause (which I may for the moment call magnetism) proceeds gradually from the magnetic bodies, and requires time for its transmission, which will probably be found to be very sensible.
I think also, that I see reason for supposing that electric induction (of tension) is also performed in a similar progressive way. I am inclined to compare the diffusion of magnetic forces from a magnetic pole to the vibrations upon the surface of disturbed water, or those of air in the phenomenon of sound; i.e. I am inclined to think the vibratory theory will apply to these phenomena as it does to sound, and most probably to light. By analogy, I think it may possibly apply to the phenomenon of induction of electricity of tension also. These views I wish to work out experimentally; but as much of my time is engaged in the duties of my office, and as the experiments will therefore be prolonged, and may in their course be subject to the observation of others, I wish, by depositing this paper in the care of the Royal Society, to take possession as it were of a certain date; and so have right, if they are confirmed by experiment, to claim credit for the views at that date; at which time as far as I know, no one is conscious of or can claim them but myself.
M. Faraday
As many know, although the letter was not opened, in a lecture on 10 April, 1846, Faraday would comment on these ideas while covering for the very shy Charles Wheatstone who was scheduled to give a talk on his chronoscope. At the end of the short notes of Wheatstone, Faraday filled the time with his recollections of the ideas of the electromagnetic field. 




1883 Professor George Chrystal gave an address on "Present Fields of Mathematical Research" to the first regular meeting of hte Edinburgh Mathematical Society. *Proceedings of the Edinburgh Mathematical Society, Volumes 1-4

Pockels circa 1892 *Wik

1891
 The journal, Nature, published what must have been one of it's most unusual articles. It was an unsolicited letter from a German hausfrau Miss Agnes Pockels to John William Strutt, aka Lord Rayleigh.
Miss Pockels wrote:
My lord,
Will you kindly excuse my venturing to trouble you with a German letter on a scientific subject? Having heard of the fruitful researches carried on by you last year on the hitherto little understood properties of water surfaces, I thought it might interest you to know of my own observations on the subject For various reasons I am not in a position to publish them in scientific periodicals, and I therefore adopt this means of communicating to you the most important of them. First, I will describe a simple method, which I have employed for several years, for increasing or diminishing the surface of a liquid in any proportion, by which its purity may be altered at pleasure. … …
The letter went on to describe many of the results of Strutt's own experiments, and described results and conjectures even beyond his, all done in her own kitchen.

Lord Rayleigh demonstrated the integrity he was known for, by translating the letter into English, and sending it to the journal Nature, requesting it be printed without correction.

The story, with some additional detail about curiosity with his urine stream and its relation to the discovery of ink-jet printing can be found in Len Fisher's blog here. *Len Fisher

Despite her lack of formal training, Pockels was able to measure the surface tension of water by devising an apparatus known as the Pockels trough, a key instrument in the new discipline of surface science. Using an improved version of this slide trough, American chemist Irving Langmuir made additional discoveries on the properties of surface molecules, which earned him a Nobel Prize in chemistry in 1932. She published a number of papers and eventually received recognition as a pioneer in the new field of surface science. In 1931, together with Henri Devaux, Pockels received the Laura Leonard award from the Colloid Society. In the following year, the Braunschweig University of Technology granted her an honorary PhD. Pockels died in 1935 in Brunswick, Germany. She never married.*Wik
Her original letter had a made a splash, however. In 1917, the polymath head of research at General Electric (GE), Irving Langmuir, began using Pockels’ approach for his exquisitely simple studies of oil films. He proved the existence of a monolayer of elongated molecules sitting on the surface. Later, he and Katherine Blodgett, GE’s first female scientist, adapted Wilhelmy’s technique for measuring the surface tension to withdraw monolayers from the surface one at a time onto a substrate. Today, their improved Langmuir–Blodgett trough is the starting point for the deliberate construction of self-assembled structures. *Chemistry World

The Langmuir-Blodgett trough owes its existence to Pockels' early work




1926 John von Neumann, 22, received his doctorate summa cum laude in mathematics with minors in experimental physics and chemistry from the University of Budapest. *Goldstein, The Computer form Pascal to von Neumann, p. 170

1997 Fairchild Semiconductor Sold: National Semiconductor Corp. completes the sale of its Fairchild Semiconductor business. Many consider Fairchild the "original" Silicon Valley company for its profound and diverse institutional legacy: a survey of over 100 large silicon valley companies in the 1980s found that almost all of them had links to Fairchild, mostly through ex-Fairchild employees who had spun off and started these companies on their own. Fairchild had been founded by Robert Noyce, Gordon Moore and six others who left en masse from Shockley Semiconductor, after that firm's founder and co-inventor of the transistor, William Shockley, struggled with a confrontational management style. Noyce and Moore later co-founded Intel Corporation. *CHM




2009 The U.S. House of Representatives passed a non-binding resolution (HRES 224), recognizing March 14, 2009, as National Pi Day .
In 1988 The earliest known official or large-scale celebration of Pi Day was organized by Larry Shaw in 1988 at the San Francisco Exploratorium, where Shaw worked as a physicist, with staff and public marching around one of its circular spaces, then consuming fruit pies. The Exploratorium continues to hold Pi Day celebrations.*Wik




BIRTHS
1683 John Theophile Desaguliers (12 Mar 1683, 29 Feb 1744 at age 60)French-English chaplain and physicist who studied at Oxford, became experimental assistant to Sir Isaac Newton. As curator at the Royal Society, his experimental lectures in mechanical philosophy and electricity (advocating, substantiating and popularizing the work of Isaac Newton) attracted a wide audience (In his lectures Newton, it is said, often spoke only to the walls.). In electricity, he coined the terms conductor and insulator. He repeated and extended the work of Stephen Gray in electricity. He proposed a scheme for heating vessels such as salt-boilers by steam instead of fire. He made inventions of his own, such as a planetarium, and improvements to machines, such as Thomas Savery's steam engine (by adding a safety valve, and using an internal water jet to condense the steam in the displacement chambers) and a ventilator at the House of Commons. He was a prolific author and translator. *TIS





1685 Bishop George Berkeley (12 March 1685 in Kilkenny, County Kilkenny, Ireland
- 14 Jan 1753 in Oxford, England). In 1734 he published The Analyst, Or a Discourse Addressed to an Infidel Mathematician (namely, Edmund Halley). This work was a strong and reasonably justified attack on the foundation of the differential calculus. He called differentials “the ghosts of departed quantities.” *VFR

He was an Anglo-Irish philosopher whose primary achievement was the advancement of a theory he called "immaterialism" (later referred to as "subjective idealism" by others). This theory denies the existence of material substance and instead contends that familiar objects like tables and chairs are ideas perceived by the mind and, as a result, cannot exist without being perceived. Berkeley is also known for his critique of abstraction, an important premise in his argument for immaterialism. Interest in his works increased significantly in the United States during the 19th century, and the University of California, Berkeley is named after him.




1824 Gustav Robert Kirchhoff (12 Mar 1824, 17 Oct 1887) German physicist who, with Robert Bunsen, established the theory of spectrum analysis (a technique for chemical analysis by analyzing the light emitted by a heated material), which Kirchhoff applied to determine the composition of the Sun. He found that when light passes through a gas, the gas absorbs those wavelengths that it would emit if heated, which explained the numerous dark lines (Fraunhofer lines) in the Sun's spectrum. In his Kirchhoff's laws (1845) he generalized the equations describing current flow to the case of electrical conductors in three dimensions, extending Ohm's law to calculation of the currents, voltages, and resistances of electrical networks. He demonstrated that current flows in a zero-resistance conductor at the speed of light. *TIS




1835 Simon Newcomb (12 Mar 1835; died 11 Jul 1909 at age 74) Canadian-American astronomer and and mathematician who prepared ephemerides (tables of computed places of celestial bodies over a period of time) and tables of astronomical constants. He was an astronomer (1861-77) before becoming Superintendent of the U.S. Nautical Almanac Office (1877-97). During this time he undertook numerous studies in celestial mechanics. His central goal was to place planetary and satellite motions on a completely uniform system, thereby raising solar system studies and the theory of gravitation to a new level. He largely accomplished this goal with the adoption of his new system of astronomical constants at the end of the century. *TIS This astonomer and mathematician
was the most honored scientist of his time. *VFR
Newcomb is buried in Arlington National Cemetery 
Newcomb is often quoted as saying that heavier than air flight was impossible from a statement he made only two months before the Wright Brothers flight at Kitty Hawk, N.C.
"The mathematician of today admits that he can neither square the circle, duplicate the cube or trisect the angle. May not our mechanicians, in like manner, be ultimately forced to admit that aerial flight is one of that great class of problems with which men can never cope… I do not claim that this is a necessary conclusion from any past experience. But I do think that success must await progress of a different kind from that of invention."   He also is famously quoted for saying, "We are probably nearing the limit of all we can know about astronomy." 

Sir William Henry Perkin FRS (12 March 1838 – 14 July 1907)  was an English chemist and inventor who, in his youth, was enthused about chemistry by attending public lectures by Michael Faraday. While experimenting to synthesize quinine from a coal tar chemical, Perkins mixed aniline and sodium dichromate and unexpectedly found a dense colour - he named as aniline purple - which he extracted with alcohol. He had discovered the first artificial dye. Textiles of his era were coloured from natural sources; his was a valuable alternative. At the age of 18, he patented the dye. His father invested in his efforts to manufacture the dye. It went on sale in 1857, and it became popular in France. By age 23 he was fathering a new synthetic organic chemical industry. He continued synthesis research. He was knighted in 1906. *TIS   The dye he eventually called mauveine produced a color we now call Mauve.  The word muave is from the French (and earlier Latin) plant called mallow of a similar color.
The craze for aniline dyes, satirised in this George du Maurier cartoon





1859 Ernesto Cesaro (12 March 1859 , 12 Sept 1906) died of injuries sustained while aiding a drowning youth. In addition to differential geometry Cesàro worked on many topics such as number theory where, in addition to the topics we mentioned above, he studied the distribution of primes trying to improve on results obtained in this area by Chebyshev. He also contributed to the study of divergent series, a topic which interested him early in his career, and we should note that in his work on mathematical physics he was a staunch follower of Maxwell. This helped to spread Maxwell's ideas to the Continent which was important since, although it it hard to realise this now, it took a long time for scientists to realize the importance of his theories.
Cesàro's interest in mathematical physics is also evident in two very successful calculus texts which he wrote. He then went on to write further texts on mathematical physics, completing one on elasticity. Two further works, one on the mathematical theory of heat and the other on hydrodynamics, were in preparation at the time of his death.
Cesàro died in tragic circumstances. His seventeen year old son went swimming in the sea near Torre Annunziata and got into difficulties in rough water. Cesàro went to rescue his son but sustained injuries which led to his death. *SAU
I was reminded by Offer Pade' (Thanks that In mathematical analysis, Cesàro summation assigns values to some infinite sums that are not necessarily convergent in the usual sense. The Cesàro sum is defined as the limit, as n tends to infinity, of the sequence of arithmetic means of the first n partial sums of the series. 







1925 Leo Esaki (12 Mar 1925, )Japanese physicist who shared (with Ivar Giaever and Brian Josephson) the Nobel Prize in Physics (1973) in recognition of his pioneering work on electron tunneling in solids. From some deceptively simple experiments published in 1958, he was able to lay bare the tunneling processes in solids, a phenomena which had been clouded by questions for decades. Tunneling is a quantum mechanical effect in which an electron passes through a potential barrier even though classical theory predicted that it could not. Dr. Esaki's discovery led to the creation of the Esaki diode, an important component of solid state physics with practical applications in high-speed circuits found in computers and communications networks.*TIS



1945 Vijay Kumar Patodi (March 12, 1945 – December 21, 1976) was an Indian mathematician who made fundamental contributions to differential geometry and topology. He was the first mathematician to apply heat equation methods to the proof of the Index Theorem for elliptic operators. He was a professor at Tata Institute of Fundamental Research, Mumbai (Bombay). 
Patodi was promoted to full professor at Tata Institute at age 30, however, he died at age 31, as a result of complications prior to surgery for a kidney transplant.*Wik




DEATHS
1834 Karl Wilhelm Feuerbach (30 May 1800 in Jena, Germany - 12 March 1834 in Erlangen, Germany) His mathematical fame rests entirely on three papers. Most important was this contribution to Euclidean geometry: The circle which passes through the feet of the
altitudes of a triangle touches all four of the circles which are tangent to the three sides; it is internally tangent to the inscribed circle and externally tangent to each of the circles which touches the sides of the triangle externally. *VFR
The circle is also commonly called the Nine-point circle. It passes through the feet of the altitudes, the midpoints of the three sides, and the point half way between the orthocenter and the vertices.
Feuerbach did undertake further mathematical research. He sent a note from Ansbach to the journal Isis (dated 22 October 1826) entitled Einleitung zu dem Werke Analysis der dreyeckigen Pyramide durch die Methode der Coordinaten und Projectionen. Ein Beytrag zu der analytischen Geometrie von Dr. Karl Wilhelm Feuerbach, Prof. d. Math. (Introduction to the analysis of the triangular pyramid, by means of the methods of coordinates and projections. A study in analytic geometry by Dr Karl Wilhelm Feuerbach, Professor of Mathematics). This note announced results which were to appear in full in a later publication and indeed they did in a 48-page booklet Grundriss zu analytischen Untersuchungen der dreyeckigen Pyramide (Foundations of the analytic theory of the triangular pyramid) published in 1827. This is a second major work by Feuerbach and it has been studied carefully by Moritz Cantor who discovered that in it Feuerbach introduces homogeneous coordinates. He must therefore be considered as the joint inventor of homogeneous coordinates since Möbius, in his work Der barycentrische Calcul also published in 1827, introduced homogeneous coordinates into analytic geometry.*SAU
Although he is credited for its discovery, Karl Wilhelm Feuerbach did not entirely discover the nine-point circle, but rather the six point circle, recognizing the significance of the midpoints of the three sides of the triangle and the feet of the altitudes of that triangle. (See Fig. 1, points D, E, F, G, H, and I.) (At a slightly earlier date, Charles Brianchon and Jean-Victor Poncelet had stated and proven the same theorem.) But soon after Feuerbach, mathematician Olry Terquem himself proved the existence of the circle. He was the first to recognize the added significance of the three midpoints between the triangle's vertices and the orthocenter.*Wik

1898 Johann Jakob Balmer (1 May 1825, 12 Mar 1898 at age 72) Swiss mathematician and physicist who discovered a formula basic to the development of atomic theory. Although a mathematics lecturer all his life, Balmer's most important work was on spectral series by giving a formula relating the wavelengths of the spectral lines of the hydrogen atom (1885) at age 60. Balmer's famous formula is λ= hm2/(m2-n2). Wavelengths are accurately given using h = 3.6456 x10-7m, n = 2, and m = 3, 4, 5, 6, 7. He suggested that giving n other small integer values would give other series of wavelengths for hydrogen. Why this prediction agreed with observation was not understood until after his death when the theoretical work of Niels Bohr was published in 1913. *TIS

In 1895, a mathematical relationship between the frequencies of the hydrogen light spectrum was reported by a Swiss school teacher, Johann Balmer, in Annalen der Physik. Its significance was overlooked until Niels Bohr realized this showed a structure of energy levels of the electron in the hydrogen atom. *TIS








1905 William Allen Whitworth (1 February 1840 – 12 March 1905) was an English mathematician and a priest in the Church of England.
As an undergraduate, Whitworth became the founding editor in chief of the Messenger of Mathematics, and he continued as its editor until 1880. He published works about the logarithmic spiral and about trilinear coordinates, but his most famous mathematical publication is the book Choice and Chance: An Elementary Treatise on Permutations, Combinations, and Probability (first published in 1867 and extended over several later editions). The first edition of the book treated the subject primarily from the point of view of arithmetic calculations, but had an appendix on algebra, and was based on lectures he had given at Queen's College. Later editions added material on enumerative combinatorics (the numbers of ways of arranging items into groups with various constraints), derangements, frequentist probability, life expectancy, and the fairness of bets, among other topics.
Among the other contributions in this book, Whitworth was the first to use ordered Bell numbers to count the number of weak orderings of a set, in the 1886 edition. These numbers had been studied earlier by Arthur Cayley, but for a different problem. He was the first to publish Bertrand's ballot theorem, in 1878; the theorem is misnamed after Joseph Louis François Bertrand, who rediscovered the same result in 1887. He is the inventor of the E[X] notation for the expected value of a random variable X, still commonly in use, and he coined the name "subfactorial" for the number of derangements of n items.
Another of Whitworth's contributions, in geometry, concerns equable shapes, shapes whose area has the same numerical value (with a different set of units) as their perimeter. As Whitworth showed with D. Biddle in 1904, there are exactly five equable triangles with integer sides: the two right triangles with side lengths (5,12,13) and (6,8,10), and the three triangles with side lengths (6,25,29), (7,15,20), and (9,10,17). *Wik




1915 Arthur Edwin Haynes,(May 23, 1849;Baldwinsville, Onondaga County, New York, USA - Mar. 12, 1915; Minneapolis, Minnesota) Professor of Mathematics and Physics at Hillsdale College from 1875 until 1890. He came to Michigan in June 1858. They located near the village of Reading in southwestern Hillsdale Co. where the father had a farm.
Arthur received a common school education and remained on the family farm until he reached twenty years of age.
In the fall of 1870, Arthur entered Hillsdale College where he remained, a diligent student, until he was graduated from that institution in June 1875. He taught several terms of district school before graduation and was also employed during his college course as a tutor in mathematics in the college. During the summer between his junior and senior years, he assisted in the erection of the Central College building, in order to earn money to continue his studies. He carried a hod from the first story until the completion of the fourth, shouldering 80 pounds of brick and walking from the bottom to the top of the ladder (20 feet) without touching the hod handle, a feat that he was justly proud of. His classroom at Hillsdale was in that same building.
Immediately following graduation,he married and was appointed instructor in mathematics in Hillsdale College in the fall of 1875, and two years later was elected to the full Professorship. In 1885 he was elected a member of the London Mathematical Society. In 1890 he switched to the University of Minnesota. He wrote a paper on "The Mounting and Use of a Spherical Blackboard." He died in Minneapolis in 1915 and his body was removed back to Hillsdale where he was buried in Oak Grove Cemetary *PB notes

1942 Sir William Henry Bragg (2 July 1862 – 10 March 1942) was a pioneer British scientist in solid-state physics who was a joint winner (with his son Sir Lawrence Bragg) of the Nobel Prize for Physics in 1915 for research on the determination of crystal structures. During the WW I, Bragg was put in charge of research on the detection and measurement of underwater sounds in connection with the location of submarines. He also constructed an X-ray spectrometer for measuring the wavelengths of X-rays. In the 1920s, while director of the Royal Institution in London, he initiated X-ray diffraction studies of organic molecules. Bragg was knighted in 1920. *TIS 



1946 Leonida Tonelli (19 April 1885 – 12 March 1946) was an Italian mathematician, most noted for creating Tonelli's theorem, usually considered a forerunner to Fubini's theorem. (A result which gives conditions under which it is possible to compute a double integral using iterated integrals. As a consequence it allows the order of integration to be changed in iterated integrals.)*Wik He published 137 papers, all single authored except one in 1915 written in collaboration with Guido Fubini, and a number of important books including Fondamenti di calcolo delle variazioni (2 volumes) (1921, 1923), Serie trigonometriche (1928), and (with E Lindner) Corso di matematica per la Scuola media (3 volumes) (1941, 1942).*SAU



1972 Louis Joel Mordell (28 January 1888 – 12 March 1972) was a U.S. born British mathematician, known for pioneering research in number theory. He was born in Philadelphia, USA, in a Jewish family of Lithuanian extraction. He came in 1906 to Cambridge to take the scholarship examination for entrance to St John's College, and was successful in gaining a place and support.
Having taken third place in the Mathematical Tripos, he began independent research into particular diophantine equations: the question of integer points on the cubic curve, and special case of what is now called a Thue equation, the Mordell equation

y^2 = x^3 + k.

During World War I he was involved in war work, but also produced one of his major results, proving in 1917 the multiplicative property of Ramanujan's tau-function. The proof was by means, in effect, of the Hecke operators, which had not yet been named after Erich Hecke; it was, in retrospect, one of the major advances in modular form theory, beyond its status as an odd corner of the theory of special functions.
In 1920 he took a teaching position in Manchester College of Technology, becoming the Fielden Reader in Pure Mathematics at the Victoria University of Manchester in 1922 and Professor in 1923. There he developed a third area of interest within number theory, geometry of numbers. His basic work on Mordell's theorem is from 1921/2, as is the formulation of the Mordell conjecture.
In 1945 he returned to Cambridge as a Fellow of St. John's, when elected to the Sadleirian Chair, and became Head of Department. He officially retired in 1953. It was at this time that he had his only formal research students, of whom J. W. S. Cassels was one. His idea of supervising research was said to involve the suggestion that a proof of the transcendence of the Euler–Mascheroni constant was probably worth a doctorate. *Wik
An example of a Mordell curve y^2 = x^3 + 1






Credits :
*CHM=Computer History Museum
*FFF=Kane, Famous First Facts
*NSEC= NASA Solar Eclipse Calendar
*RMAT= The Renaissance Mathematicus, Thony Christie
*SAU=St Andrews Univ. Math History
*TIA = Today in Astronomy
*TIS= Today in Science History
*VFR = V Frederick Rickey, USMA
*Wik = Wikipedia
*WM = Women of Mathematics, Grinstein & Campbell