Thursday, 2 January 2025

On This Day in Math - January 2





Science can amuse and fascinate us all, but it is engineering that changes the world.
~Isaac Asimov

The 2nd day of the year; the smallest prime, and the only even prime. Euler's beautiful theorem for polyhedra shows that , the number of vertices plus the number of faces minus the number of edges will equal two.

The sum of the reciprocals of the triangular numbers is 2, 2 = 1/1 + 1/3 + 1/6 + 1/10 + ...

And perhaps the most beautiful way to define perfect numbers: Let n be a perfect number. Then the reciprocals of n's divisors sum to 2 *Algebra Fact ‏@AlgebraFact


EVENTS


1663 The Republic of Venice offered Stefano Degli Angeli (1623–1697) the professorship of mathematics at the University of Padua, a post that Galileo held earlier. He was a student of Cavalieri who generalized the Archimedian spiral.*VFR

Cavalieri's indivisibles and Galileo Galilei's heliocentrism were systematically opposed by the Jesuits and attacked through a spectrum of means, be it mathematical, academic, political, or religious.  Bettini called the method of indivisibles "counterfeit philosophizing" and sought to discredit it through a discussion of a paradox presented in Galileo's Discorsi. Angeli analyzes Bettini's position and proves it untenable.

On 6 December 1668 Pope Clement IX issued a brief suppressing the Jesuati order counting Angeli among its members, on the grounds that "no advantage or utility to the Christian people was to be anticipated from their survival." Writes Alexander: "It was a stunningly violent and unexpected end to an old and venerable order. Founded by the Blessed John Colombini in 1361 to tend for the poor and the sick, it had survived for [over] three centuries."  While Angeli had previously published no fewer than nine books promoting and using the method of indivisibles, he did not publish a word on the topic ever again.




1665 Samuel Pepys sees a copy of Hooke’s Micrographia at his bookseller and orders a copy. “Thence to my bookseller's and at his binder's saw Hooke's book of the Microscope, which is so pretty that I presently bespoke it.” *Pepys' Diary

Hooke most famously describes a fly's eye and a plant cell (where he coined that term because plant cells, which are walled, reminded him of the cells in a honeycomb). Known for its spectacular copperplate of the miniature world, particularly its fold-out plates of insects, the text itself reinforces the tremendous power of the new microscope. The plates of insects fold out to be larger than the large folio itself, the engraving of the louse in particular folding out to four times the size of the book. Although the book is best known for demonstrating the power of the microscope, Micrographia also describes distant planetary bodies, the wave theory of light, the organic origin of fossils, and other philosophical and scientific interests of its author.






1690 The Hamburg Mathematical Society was founded. It is the oldest mathematical society now in existence. The second oldest is the Amsterdam Mathematical Society founded in 1788.  The Hamburg It was founded with six resident members and nine non-residents.Mathematical Society was founded by school-master Henry Meissner and Master Reckoner Valentin Heins. 

Heins wrote several textbooks that made him known beyond the country's borders. They were printed until the beginning of the 19th century; the Tyrocinium mercatorio-arithmeticum alone had 24 editions. 

*R C  Archibald, Scripta Mathematica 1932 (With *Wik assistance from @rmathematicus and @MathBooks)




1697 In his New Year’s greetings to Duke Rudolph August, Leibniz sent a “thought-penny or medal” showing his invention of the binary system. Leibniz argued that just as all numbers can be created from the symbols 0 and 1, so God created all things. [The Monist 26 (1916), p 561]. *VFR



1738/9 At age 23, John Winthrop, former pupil of Isaac Greenwood, succeeded him as the second Hollis Professor at Harvard. [I. B. Cohen, Some Early Tools of American Science, p. 36]

Professor Winthrop was one of the foremost men of science in America during the 18th century, and his impact on its early advance in New England was particularly significant. Both Benjamin Franklin and Benjamin Thompson (Count Rumford) probably owed much of their early interest in scientific research to his influence.[citation needed] He also had a decisive influence in the early philosophical education of John Adams during the latter's time at Harvard. He corresponded regularly with the Royal Society in London—as such, he was one of the first American intellectuals to be taken seriously in Europe. He was elected to the revived American Philosophical Society in 1768. He was noted for attempting to explain the great Lisbon earthquake of 1755 as a scientific—rather than religious—phenomenon, and his application of mathematical computations to earthquake activity following the great quake formed the basis of the claim made on his behalf as the founder of the science of seismology. Additionally, he observed the transits of Mercury in 1740 and 1761 and journeyed to Newfoundland to observe a transit of Venus. He traveled in a ship provided by the Province of Massachusetts—probably the first scientific expedition ever sent out by any incipient American state.Winthrop was recorded as owning two enslaved men, George and Scipio, in 1759 and 1761 respectively.

Portrait by John Singleton Copley, c. 1773




1769 Originally called the Philosophical Society, on January 2, 1769, it united with the American Society for Promoting Useful Knowledge under the name "American Philosophical Society Held at Philadelphia for Promoting Useful Knowledge". the Society was founded in 1743 by Benjamin Franklin and John Bartram as an offshoot of an earlier club, the Junto.
Since its inception, the Society attracted America's finest minds. Early members included George Washington, John Adams, Thomas Jefferson, Alexander Hamilton, James McHenry, Thomas Paine, David Rittenhouse, Nicholas Biddle, Owen Biddle, Benjamin Rush, John Winthrop, James Madison, Michael Hillegas, John Marshall, and John Andrews. The Society also recruited philosophers from other countries as members, including Alexander von Humboldt, the Marquis de Lafayette, Baron von Steuben, Tadeusz Kościuszko, and Princess Dashkova.
By 1746 the Society had lapsed into inactivity. In 1767, however, it was revived, in 1769, it united with the American Society for Promoting Useful Knowledge Benjamin Franklin was elected the first president. During this time, the society maintained a standing Committee on American Improvements; one of its investigations was to study the prospects of a canal to connect the Chesapeake Bay and the Delaware River. The canal, which had been proposed by Thomas Gilpin, Sr., would not become reality until the 1820s 

The Chesapeake and Delaware (C&D) Canal connects the Delaware River to the Chesapeake Bay. The C&D Canal system provides a continuous sea level channel connecting the Port of Baltimore to the ports of Wilmington (DE), Philadelphia, and the northern trade routes.


*U S Army Corp of Engineers

*Wik

In 1839, French pioneering photographer Louis Daguerre took the first photograph of the moon. *TIS It seems it no longer survives. Earliest known surviving photograph of the Moon is a daguerreotype taken in 1851 by John Adams Whipple, shown at right. *Wik
Unfortunately, in March of that same year, Daguerre's entire laboratory burnt to the ground, destroying all his written records and much of his early experimental work–and that historical image of the moon. On March 22, 1840, John William Draper, an American doctor and chemist, took his own daguerreotype of the moon, the first known image of the full moon.
Appropriately, it was an astronomer who coined the term photography in 1839, when Johann Heinrich von Madler combined “photo” (from the Greek word for “light”) and “graphy” (“to write”). *APS.org  Madler's claim rests on a paper supposedly written on 25 February 1839 in the German newspaper Vossische Zeitung. Many still credit Sir John Herschel both for coining the word and for introducing it to the public. His uses of it in private correspondence prior to 25 February 1839 and at his Royal Society lecture on the subject in London on 14 March 1839 have long been amply documented and accepted as settled facts.


On this day in 1851George Boole wrote in a letter to William Thomson

I am now about to set seriously to work upon preparing for the press an account of my theory of Logic and Probabilities which in its present state I look upon as the most valuable if not the only valuable contribution that I have made or am likely to make to Science and the thing by which I would desire if at all to be remembered hereafter ...

*SAU




1860 Le Verrier announced the discovery of Vulcan to a meeting of the Académie des Sciences in Paris. The discoverer was French physician and amateur astronomer Edmond Modeste Lescarbault, who claimed to have seen a transit of the hypothetical planet earlier in the 1859 . For half a century or more many sightings of Vulcan were reported by both professional and amateur astronomers.
Vulcan is a small hypothetical planet that was proposed to exist in an orbit between Mercury and the Sun. Attempting to explain peculiarities of Mercury's orbit, the 19th-century French mathematician Urbain Le Verrier hypothesized that they were the result of another planet, which he named "Vulcan".
A number of reputable investigators became involved in the search for Vulcan, but no such planet was ever found, and the peculiarities in Mercury's orbit have now been explained by Albert Einstein's theory of general relativity. *Wik

Vulcan in a lithographic map from 1846

*Wik





1879 West Point cadet J. W. Acton wrote in his copy of Charles Davies’ Algebra (1877 edition) that he had been examined on logarithms and “fessed cold,” which was cadet slang for flunking. Then he added this ditty:
This study was ordained in hell
to torment those who on earth dwell
And it suits its purpose well
Glory Hallelujah!! Amen! Amen! Amen!
Apparently Acton never mastered logarithms for he did not graduate from USMA. *VFR

Charles Davies (1798-1876) was a graduate of the United States Military Academy at West Point, New York, who returned to teach there as a mathematics professor. His career as a teacher at West Point spanned the period 1816-1837. Both as a student and a professor at the Academy, Davies became aware of the attraction and usefulness of French mathematics texts and began translating and adapting them for American students. He soon became the most popular American author of mathematics texts designed for higher education. His partnership with the book publisher A. S. Bames also helped to promote his texts.

*MAA



1890 President Benjamin Harrison received, from the International Bureau of Weights and Measures in France, an exact duplicate of the standard kilogram; it is housed at the Bureau of Standards in Washington, D.C




1936  In a letter From R. A. Fisher to E.B.Ford, he writes, “had the shocking experience lately of coming to the conclusion that the data given in Mendel’s paper must be practically all faked.” *R A Fisher Digital Archive, University College London

The allegation that has impugned Mendel's integrity is Fisher's assertion that “the data of most, if not all, of the experiments have been falsified so as to agree closely with Mendel's expectations,” a discovery that Fisher regarded as “abominable” and “shocking” . Much of the discrepancy results from the absence of extreme deviates, and this can largely be explained by unconscious bias in classifying ambiguous phenotypes, stopping the counts when satisfied with the results, recounting when the results seem suspicious, and repeating experiments whose outcome is mistrusted. *Natl Library of Medicine



*Wik



1947 Matt Weinstock’s column in the Los Angeles Daily News began: “Readers of Esquire magazine [January 1948] ... are slowly losing their minds over a story by Martin Gardner” entitled the “No-Sided Professor.” This story is the first time that the Mobius strip, a one-sided surface, was used in a piece of fantasy. The story is reprinted in Gardner’s The No-Sided Professor (1987), pp 45–58.*VFR

A Google Ngram view indicates the term was little known or used up to that time.




In 1960, John H Reynolds, (American physicist and a specialist in mass spectrometry), set the age of solar system at 4,950,000,000 years.*TIS


1975 Gates and Allen name "Micro-Soft". Microsoft founders Bill Gates and Paul Allen write a letter to MITS, the Albuquerque, N.M., company that manufactured the Altair computer, offering a version of BASIC for MITS's "Altair 8800" computer. The contract for BASIC reflected the first time Gates and Allen referred to themselves as the company Microsoft, spelled in the document as "Micro-Soft." *CHM




1979 Software Arts incorporated. They designed and programmed VisiCalc, the best-selling micro-computer program ever made. *VFR  VisiCalc was the first spreadsheet program available for personal computers, originally released for the Apple II.  It is often considered the application that turned the microcomputer from a hobby for computer enthusiasts into a serious business tool. VisiCalc sold over 700,000 copies in six years. *Wik




BIRTHS


1729 Johann Daniel Titius (2 Jan 1729; 11 Dec 1796) Prussian astronomer, physicist, and biologist whose formula (1766) expressing the distances between the planets and the Sun was confirmed by J.E. Bode in 1772, when it was called Bode's Law. Titius suggested that the mean distances of the planets from the sun very nearly fit a simple relationship of A=4+(3x2n) giving the series 4, 7, 10, 16, 28, *, 52, 100, corresponding to the relative distance of the six known planets, up to Saturn, and an unassigned value (*) between Mars and Jupiter. Olbers searched for a planetary object at this empty position, thus discovering the asteroid belt. However, since the discovery of Neptune, which did not fit the pattern, the "law" is regarded as a coincidence with no scientific significance.*TIS

*Wik



1822 Rudolf (Julius Emanuel) Clausius (2 Jan 1822; 24 Aug 1888)  was a German mathematical physicist who was one of the founders of thermodynamics. In 1850, he stated the second law of thermodynamics. As a theoretical physicist, he also researched in molecular physics and electricty. In his published work in thermodynamics (1865) he gave the First and Second laws of thermodynamics in the following form: (1) The energy of the universe is constant.  The entropy of the universe tends to a maximum. In all Clausius wrote eight important papers on the topic. He restated Sadi Carnot's principle of the efficiency of heat engines. The Clausius-Clapeyron equation expresses the relation between the pressure and temperature at which two phases of a substance are in equilibrium. *TIS

*Linda Hall Org



1905 Lev Genrikhovich Schnirelmann (January 2, 1905 in Gomel – September 24, 1938 in Moscow) was a Soviet mathematician who sought to prove Goldbach's conjecture. In 1931, using the Brun sieve, he proved that any natural number greater than 1 can be written as the sum of not more than 20 prime numbers.
His other fundamental work is joint with Lazar Lyusternik. Together, they developed the Lyusternik-Schnirelmann category, as it is called now, based on the previous work by Henri Poincaré, David Birkhoff, and Marston Morse. The theory gives a global invariant of spaces, and has led to advances in differential geometry and topology. According to Pontryagin's memoir, Schnirelmann committed suicide in Moscow. *Wik


1920 Isaac Asimov (2 Jan 1920; 6 Apr 1992) American author and biochemist, who was a prolific writer of science fiction and of science books for the layperson. Born in Petrovichi, Russia, he emigrated with his family to New York City at age three. He entered Columbia University at the age of 15 and at 18 sold his first story to Amazing Stories. After earning a Ph.D., he taught biochemistry at Boston University School of Medicine after 1949. By 18 Mar 1941, Asimov had already written 31 stories, sold 17, and 14 had been published. As an author, lecturer, and broadcaster of astonishing range, he is most admired as a popularizer of science (The Collapsing Universe; 1977) and a science fiction writer (I, Robot;1950). He coined the term "robotics." He published about 500 volumes.*TIS




1923 Philip J. Davis (January 2, 1923 – March 14, 2018)  is an American academic applied mathematician and writer.
He is known for his work in numerical analysis and approximation theory, as well as his investigations in the history and philosophy of mathematics. Currently a Professor Emeritus from the Division of Applied Mathematics at Brown University, he earned his degrees in mathematics from Harvard University
He was awarded the Chauvenet Prize for mathematical writing in 1963 for an article on the gamma function, and has won numerous other prizes, including being chosen to deliver the 1991 Hendrick Lectures of the MAA . In addition, he has authored several books. Among the best known are The Mathematical Experience (with Reuben Hersh), a popular survey of modern mathematics and its history and philosophy; Methods of Numerical Integration (with Philip Rabinowitz), long the standard work on the subject of quadrature; and Interpolation and Approximation, still an important reference in this area. *Wik




1938 Anatoly Mykhailovych Samoilenko (Ukrainian: Анато́лій Миха́йлович Само́йленко) (2 January 1938 – 4 December 2020) was a Ukrainian mathematician, an Academician of the National Academy of Sciences of Ukraine (since 1995), the Director of the Institute of Mathematics of the National Academy of Sciences of Ukraine (since 1988).
Samoilenko is the author of about 400 scientific works, including 30 monographs and 15 textbooks, most of which have been translated into foreign languages. His monographs made an important contribution to mathematical science and education. According to MathSciNet, the scientific papers of Samoilenko were cited 336 times by 208 authors.

The scientific interests of Samoilenko covered a broad range of important problems in the qualitative theory of differential equations, nonlinear mechanics, and the theory of nonlinear oscillations. His deep results in the theory of multifrequency oscillations, perturbation theory of toroidal manifolds, asymptotic methods of nonlinear mechanics, theory of impulsive systems, theory of differential equations with delay, and theory of boundary-value problems were highly appreciated in Ukraine and abroad. Academician Samoilenko was the founder of a scientific school in the theory of multifrequency oscillations and theory of impulsive systems recognized by the international mathematical community. His successful many-year guidance of the Institute of Mathematics of the Ukrainian National Academy of Sciences furthered the rapid development of mathematics in Ukraine and the continuation of the best traditions of the world-known Bogolyubov – Krylov – Mitropolskiy Kyiv scientific school.

The worldwide recognition of Samoilenko's mathematical results is illustrated by notions well known in the mathematical literature such as the Samoilenko numerical-analytic method and the Samoilenko – Green function (the kernel of an integral operator related to the problem of an invariant torus of a dynamical system).





1940 Sathamangalam Ranga Iyengar Srinivasa Varadhan (2 January 1940, ) FRS is an Indian-American mathematician from Madras (Chennai), Tamil Nadu, India. Varadhan is currently a professor at the Courant Institute. He is known for his work with Daniel W. Stroock on diffusion processes. He was awarded the Abel Prize in 2007 for his work on large deviations with Monroe D. Donsker *Wik




1941 Donald B. Keck (2 Jan 1941 in Lansing, Michigan, ) American research  physicist, who with his colleagues at Corning Glass, Dr. Robert Maurer and Dr. Peter Schultz, invented fused silica optical waveguide - optical fiber. This was a breakthrough creating a revolution in telecommunications, capable of carrying 65,000 times more information than conventional copper wire. In 1970, Maurer, Keck, and Schultz solved a problem that had previously stumped scientists around the world. They designed and produced the first optical fiber with optical losses low enough for wide use in telecommunications. The light loss was limited to 20 decibels per kilometer (at least one percent of the light entering a fiber remains after traveling one kilometer).*TIS






DEATHS


1892 Sir George Biddell Airy (27 Jul 1801, 2 Jan 1892) English astronomer who became the seventh Astronomer Royal (1836-92). In his life he studied interference fringes in optics, made a mathematical study of the rainbow and computed the density of the Earth by swinging a pendulum at the top and bottom of a deep mine, determined the mass of the planet Jupiter and its period rotation, calculated the orbits of comets and cataloged stars. He designed corrective lenses for astigmatism (1825), the first that worked. His motivation was his own astigmatism. Airy had a long-standing battle with Babbage. In 1854, the conflict continued between the two during the battle of the  incompatible railway gauges in England. Airy championed the railway narrow gauge and Babbage for the wide gauge. *TIS




1913 Léon (-Philippe) Teisserenc de Bort (5 Nov 1855, 2 Jan 1913) French meteorologist who discovered the stratosphere (1902). He established own observatory at Trappes (1896) and pioneered in the use of unmanned, instrumented balloons to investigate atmosphere. Teisserenc de Bort found that above an altitude of 7 miles (11 km) temperature ceased to fall and sometimes increased slightly. He named this upper part of the atmosphere the stratosphere, because he thought that the different gases would lie in distinct strata as, without temperature differentials, there would be no mechanism to disturb them. The lower part of the atmosphere he named the troposphere (Greek: "sphere of change") as here, with abundant temperature differentials, constant change and mingling of atmospheric gases occurred. *TIS




1972 Lillian Evelyn Gilbreth (née Moller)(24 May 1878, 2 Jan 1972)  American efficiency expert, who as wife of Frank Bunker Gilbreth, contracting engineer, together developed the method of time-and-motion study. Upon her marriage, 19 Oct 1904, she became a partner in her husband's fledgling motion study business. As a contractor, he was already applying ideas to improve the speed of building. After a few years, they applied motion study to industry. Each step of work activity was to be studied in detail (employing motion pictures for analysis) to determine the optimal way to execute a given task. By choosing a method of least exertion, the employees would be more healthy, more productive, and economically improve the business. She continued after her husband's death in 1924. *TIS

She is also credited with the invention of the foot-pedal trash can, adding shelves to the inside of refrigerator doors (including the butter tray and egg keeper), and wall-light switches, all now standard.

Lou Hoover urged Gilbreth to join the Girl Scouts as a consultant in 1929. She remained active in the organization for more than twenty years, becoming a member of its board of directors.[45] During the Great Depression, President Hoover appointed Gilbreth to the Organization on Unemployment Relief as head of the "Share the Work" program.

Gilbreth is the recipient of twenty-three honorary degrees from schools such as Rutgers University, Princeton University, Brown University, Smith College, and the University of Michigan.*Wik




1992 Brian Kuttner (11 April 1908 in London, England - 2 Jan 1992 in Birmingham, England) Most of Kuttner's early work is on Fourier series and summability. Hardy quotes some of these early results of Kuttner's in his treatise Divergent series (1949). Throughout his career he continued to publish a steady stream of high quality research papers right up to the time of his death. There was no signs that his output was decreasing when he retired, rather the reverse since the publication of 8 papers in 1978 indicates that his research activity increased after he retired from the Birmingham chair in 1975. Mathematical Reviews lists over 120 of his papers, and the continuation of joint papers appearing after his death show clearly that even into his 80s his love for his favourite topics of analysis remained as strong as ever. *SAU



1912 Tibor Gallai (born Tibor Grünwald, 15 July 1912 – 2 January 1992) was a Hungarian mathematician. He worked in combinatorics, especially in graph theory, and was a lifelong friend and collaborator of Paul Erdős. He was a student of Dénes Kőnig and an advisor of László Lovász. He was a corresponding member of the Hungarian Academy of Sciences (1991).

The Edmonds–Gallai decomposition theorem, which was proved independently by Gallai and Jack Edmonds, describes finite graphs from the point of view of matchings. Gallai also proved, with Milgram, Dilworth's theorem in 1947, but as they hesitated to publish the result, Dilworth independently discovered and published it.

Gallai was the first to prove the higher-dimensional version of van der Waerden's theorem.

With Paul Erdős he gave a necessary and sufficient condition for a sequence to be the degree sequence of a graph, known as the Erdős–Gallai theorem.




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, 1 January 2025

What's in the News

 My lovely Jeannie was going through some old e-mails and came across these old headlines I had sent her several years ago (2005)...which are still worth sharing....I actually have no idea where I found these, or who I should be giving credit for their organization, but thanks... and if you have some from more current news, send them in....


These are Actual Headlines..

Police Begin Campaign to Run Down Jaywalkers
[Now that's taking things a bit far!]

Panda Mating Fails;
Veterinarian Takes Over

[What a guy!]


Some seem very (obviously) logical...

War Dims Hope for Peace
[I can see where it might have that effect!]



If Strike Isn't Settled Quickly, It May Last Awhile

[You think?]

Miners Refuse to Work after Death
[No-good-for-nothing' lazy so-and-sos!]

Cold Wave Linked
to Temperatures

[Who would have thought!]


Others seem like revolutionary improvements.

Juvenile Court to Try Shooting Defendant
[See if that works any better than a fair trial!]

Local High School
Dropouts Cut in Half

[Chainsaw Massacre all over again!]

Red Tape Holds
Up New Bridges

[You mean there's something stronger than duct tape?]

And some are just....???? strange

Hospitals are Sued
by 7 Foot Doctors

[Boy, are they tall!]

New Study of Obesity Looks for Larger
Test Group

[Weren't they fat enough?!]

And the winner is....

Typhoon Rips Through
Cemetery; Hundreds Dead




Dave L. Renfro wrote to add...

I'm coming back to this entry of yours 6 weeks after you made it because this morning I read something in the "USA Today" newspaper ["But what if college just isn't for everyone?" by Mary Beth Marklein, pp. 1A-2A, 16 March 2010] that belongs with your other examples. At one point in the article (beginning of 3rd column on p. 2A) is the following (quotes in original):

"It's fine for most kids to go to college, of course, (but) it is not obvious to me that that is the best option for the majority," says Mike Gould, founder of New Futures, as Washington, D.C.-based organization that provides . . .

To be fair, this may have been a spoken comment, so it may not have been something Mike Gould had an opportunity to fix by later editing, an excuse that doesn't apply to the example you posted.

On This Day in Math - January 1

  



The unreasonable efficiency of mathematics in science is a gift we neither understand nor deserve.
~Eugene Paul Wigner

".. it seems that the first to discuss the problem of constructing magic squares with prime numbers was Henry Ernest Dudeney. It was in The Weekly Dispatch, 22nd July and 5th August 1900. Unfortunately, at that time, "1" was considered as a prime number. The magic sum 111 of his 3x3 square is the lowest possible, allowing '1'." *Multimagie.com
"Henri Lebesgue (1875-1941) is said to be the last professional mathematician to call 1 prime."  *Prime Curios... but then "Carl Sagan included the number 1 in an example of prime numbers in his book Cosmos."  also *Prime Curios



And Bertrand Russel proclaimed  there is always at least 1 prime between n and 2n.  Not sure where I learned that between any two perfect squares, there is never exactly 1 prime.


2024 is a Harshad number (it's divisible by the sum of its digits in base ten) but 2021 was not.  2020 was the 406th of them, so there are only about 20% of (smallish) numbers that are. The previous such year was 2016, and 2022 is as well, the first of four in a row, 2023, 2024, 2025 also are all divisible by the sum of their digits. 
The word "harshad" comes from the Sanskrit harṣa (joy) + da (give), meaning joy-giver. *Wik,

2024 is also the sum of the first 22 triangular numbers, which makes it the 22nd tetrahedral number. It is also the sum of the cubes of eight consecutive numbers, 2^3 + 3^3 + ... + 9^3

I hope this is a Joyous mathematical year for all of you.


EVENTS


4713 B.C. This was Julian day 1 and began at noon Greenwich or Universal Time (U.T.). It provides a convenient way to keep track of the number of days between events. Noon, January 1, 2014, begins Julian Day Number(JDN) 2,457,024 For the use of the Chinese remainder theorem in determining this date, see American Journal of Physics, 49(1981), 658–661.
JDN 2,400,000 was November 16, 1858. JD 2,500,000.0 will occur on August 31, 2132 at noon UT. *VFR

1675 Edmund Halley, along with Robert Hooke, Thomas Streete and Jonas Moore observe a lunar eclipse from Tower of London using Hooke's balance spring watch to time the event. *Lisa Jardine, Ingenious Pursuits, pg 158

1800 Cauchy’s father was elected Secretary of the Senate in France. The young Cauchy used a corner of his father’s office in Luxembourg Palace for his own desk. LaGrange and Laplace frequently stopped in on business and so took an interest in the boys mathematical talent. One day, in the presence of numerous dignitaries, Lagrange pointed to the young Cauchy and said “You see that little young man? Well! He will supplant all of us in so far as we are mathematicians.”
[E. T. Bell, Men of Mathematics, p. 274] *VFR
Cauchy certainly changed the face of mathematics, he made pioneering contributions to several branches of mathematics, including mathematical analysis and continuum mechanics. He was one of the first to state and rigorously prove theorems of calculus, rejecting the heuristic principle of the generality of algebra of earlier authors. He (nearly) single-handedly founded complex analysis and the study of permutation groups in abstract algebra.*Wik

*Wik




1801 Giuseppe Piazzi (1746–1826) discovered the first asteroid, Ceres, but lost it in the sun 41 days later, after only a few observations. Using his new technique of least squares, Gauss correctly predicted where it could be found. This made Gauss a celebrity. [DSB 5, 300 and 10, 591–592;
Buhler, Gauss, pp. 40–45] *VFR
It was originally considered to be a new planet This was followed by the discovery of other similar bodies, which with the equipment of the time appeared to be points of light, like stars, showing little or no planetary disc, though readily distinguishable from stars due to their apparent motions. This prompted the astronomer Sir William Herschel to propose the term "asteroid", from Greek αστεροειδής, asteroeidēs 'star-like, star-shaped', from ancient Greek αστήρ, astēr 'star, planet'. *Wik
In 1596, Johannes Kepler had written, "Between Mars and Jupiter, I place a planet," in his Mysterium Cosmographicum, stating his prediction that a planet would be found there. While analyzing Tycho Brahe's data, Kepler thought that too large a gap existed between the orbits of Mars and Jupiter to fit Kepler’s then-current model of where planetary orbits should be found. *
 In 1766 the astronomer Johann Daniel Titius of Wittenberg noted an apparent pattern in the layout of the planets, now known as the Titius-Bode Law. If one began a numerical sequence at 0, then included 3, 6, 12, 24, 48, etc., doubling each time, and added four to each number and divided by 10, this produced a remarkably close approximation to the radii of the orbits of the known planets as measured in astronomical units, provided one allowed for a "missing planet" (equivalent to 24 in the sequence) between the orbits of Mars  and Jupiter where the new asteroids were orbiting.  
When William Herschel discovered Uranus in 1781, the planet's orbit matched the law almost perfectly, leading astronomers to conclude that a planet had to be between the orbits of Mars and Jupiter.  
And then...The discovery of Neptune in 1846 led to the discrediting of the Titius–Bode law in the eyes of scientists because its orbit was nowhere near the predicted position. To date, no scientific explanation for the law has been given, and astronomers' consensus regards it as a coincidence.*Wik 
Johann Elert Bode (1747–1826)




1806 France adopts the Gregorian calendar for the second time. France had used the Gregorian calendar prior to Oct 5, 1783 when the French revolutionaries, in their anticlerical zeal, adopted the “calendar of reason.” The year had twelve months, each with three weeks of ten days, plus five or six epagomenal days (days within a solar calendar that are outside any regular month). The day was divided into 10 hours of 100 minutes each. *VFR
French Republican Calendar of 1794, drawn by Philibert-Louis Debucourt




1840 The metric system became the only legal system in France on 1 Jan 1840. Delambre and Méchain measured the meridian from Dunkirk to Barcelona, completing their work in 1799 and leading to the formal definition of the metre on 10 Dec 1799. In 1812, it was decreed that a hybrid 'systeme usuelle' could be used. *VFR

In 1872, the metric system was officially introduced throughout the German Empire. (Since 1795, the metric system had been the standard in France. A committee from the French Academy used a decimal system and defined the meter to be one 10-millionths of the distance from the equator to the Earth's Pole. For the metric unit of mass, the gram was defined as the mass of one cubic centimeter of pure water at a given temperature.) By act Congress, the use of the metric system was legalized in the U.S. (1866), but was not made obligatory. On 20 May 1875, the Treaty of the Meter was signed by twenty countries, including the United States, at the International Metric Convention. *TIS

1876 The British Trade Marks Registration Act was passed which allowed formal registration of trade marks at the UK Patent Office for the first time. Registration of marks began on 1 January 1876. The first trade mark to be so registered was the red triangle of the Bass Brewery. *Wik



1896, German scientist, Wilhelm Röntgen announced his discovery of x-rays. He sent copies of his manuscript and some of his x-ray photographs to several renowned physicists and friends, including Lord Kelvin in Glasgow and Henre Poincare in Paris. Four days later, on 5 Jan 1896, Die Presse published the news in a front-page article which described the discovery and suggested new methods of medical diagnoses might be made with this new kind of radiation. One day later, the London Standard cabled the news to other countries around the world about "a light which for the purpose of photography will penetrate wood, flesh, cloth, and most other organic substances." It printed the first English-language account the next day. *TIS



(sometime in the 1920's) The British Mathematician G. H. Hardy wrote a postcard to a friend listing the following six New Year's Wishes:
(1) Prove the Riemann hypothesis.
(2) make 211 not out in the fourth innings of the last test match at the Oval.
(3) find an argument for the nonexistence of God which shall convince the general public.
(4) be the first man to the top of Mt. Everst.
(5) be proclaimed the first president of the U.S.S.R. of Great Britain and Germany.
(6) murder Mussolini.

It seems that, like most New Year's Resolutions, they went unfulfilled.
*Clifford A. Pickover, A Passion for Mathematics, pg 23
An avowed atheist, he claimed that the gods were his personal enemies. When he sailed to visit Harald Bohr in Copenhagen, he fantasized about sending cards to friends claiming to have solved the Riemann Hypothesis. He would thereby avert the danger of shipwreck, he said, since the gods would not allow Hardy to go down in history having achieved the answer to such an elusive enigma.  *Wik




1925 Hubble Paper changes the size of the universe: Hubble's observations, made in 1922–1923, proved conclusively that these nebulae were much too distant to be part of the Milky Way and were, in fact, entire galaxies outside our own. This idea had been opposed by many in the astronomy establishment of the time, in particular by the Harvard University-based Harlow Shapley. (Shapley wrote sarcastically that Hubble's letter informing him of his results was “the most entertaining piece of literature I have seen for a long time.” ) Despite the opposition, Hubble, then a thirty-five year old scientist, had his findings first published in The New York Times on November 23, 1924, and then more formally presented in the form of a paper at the January 1, 1925 meeting of the American Astronomical Society. Hubble's findings fundamentally changed the scientific view of the universe.*Wik

*Wik






1938 Hungary issued a stamp portraying Pope Sylvester II, Archbishop of Astrik.(Often known in mathematics as Gerbert of Aurillac) [Scott #511] *VFR




1945 Counterfeit coins must have been around as long as coins, but the first written example of a counterfeit coin problem was printed in the American Mathematical Monthly in the January issue of 1945. The problem was submitted by E. D. Schell and asked, "You have eight similar coins and a beam balance. At most one coin is counterfeit and hence underweight. How can you detect whether there is an underweight coin, and if so, which one, using the balance only twice." *Counterfeit Coin Problems, Bennet Manvel, Mathematics Magazine, Vol. 50, No. 2 (Mar., 1977), pp. 90-92



In 1946, ENIAC, the first U.S. computer was finished by John Mauchly and J. Presper Eckert. It was built at the Moore School of Engineering, University of Pennsylvania, Philadelphia, based on ideas developed by John Atanasoff of Iowa State College. Though not the first ever computer, ENIAC is regarded as the first successful, general digital computer. It weighed over 27,000 kg (60,000 lb), and contained more than 18,000 vacuum tubes. A staff of six technicians replaced about 2000 of the tubes each month. Many of ENIAC's first tasks were for military purposes, such as calculating ballistic firing tables and designing atomic weapons. Since ENIAC was initially not a stored program machine, it had to be reprogrammed for each task. *TIS



1961 The earliest printed use of "Strobogrammatic integer" I can find occurred in the Jan-Feb issue of Mathematics Magazine, by J. M. Howell of Los Angeles City College.
1961 was the first strobogrammatic year in eighty years, and would be the last for over four centuries. The term ambinumeral is my new term for integers that can be rotate 180o and for a number but not the same as the original; for example 86 would be an ambinumeral pair with 98.

1962 The standard meter is re-defined as “the length of 1,656,763.83 wave lengths of a certain type of orange colored radiation given off in a vacuum by the atom of krypton 86.” *Gardner, Relativity for the Million, pg 5

In 1972, Coordinated Universal Time (UTC) was adopted worldwide. UTC is determined from six primary atomic clocks that are coordinated by the International Bureau of Weights and Measures located in France. The abbreviation - UTC - was chosen as an international compromise between the initials of the English language form "coordinated universal time" and the French "temps universel coordonné." Time zone boundaries as used by nations are drawn according to political considerations. Leap seconds are added to UTC periodically, about once each 18 months, so the highly accurate atomic clock time matches the time measured by Earth's rotation, which is very slightly variable due to tidal forces with the Moon.*TIS

In 2000, Greenwich Electronic Time - known as GeT - was initiated in Britain to act as an international standard for all electronic commerce. All e-mail messages and e-commerce transactions already carry a "time stamp" based on Co-ordinated Universal Time - the modern equivalent of GMT. Most computer clocks have software which converts e-mail and message dates into local time. The move will provide a single time standard for worldwide Internet traders and users around the world in the same way that Greenwich Mean Time has helped travellers to keep time since 1884.*TIS




BIRTHS

1614 John Wilkins FRS (1 January 1614 – 19 November 1672) was an English clergyman, natural philosopher and author, as well as a founder of the Invisible College and one of the founders of the Royal Society, and Bishop of Chester from 1668 until his death.
Wilkins is one of the few persons to have headed a college at both the University of Oxford and the University of Cambridge. He was a polymath, although not one of the most important scientific innovators of the period. His personal qualities were brought out, and obvious to his contemporaries, in reducing political tension in Interregnum Oxford, in founding the Royal Society on non-partisan lines, and in efforts to reach out to religious nonconformists. He was one of the founders of the new natural theology compatible with the science of the time.
He is particularly known for An Essay towards a Real Character and a Philosophical Language in which, amongst other things, he proposed a universal language and a decimal system of measure not unlike the modern metric system.*wik



1803 Count Guglielmo Libri Carucci dalla Sommaja (1 Jan 1803, 28 Sept 1869) Libri's early work was on mathematical physics, particularly the theory of heat. However he made many contributions to number theory and to the theory of equations. His best work during the 1830s and 1840s was undoubtedly his work on the history of mathematics. From 1838 to 1841 he published four volumes of Histoire des sciences mathématiques en Italie, depuis la rénaissanace des lettres jusqu'à la fin du dix-septième siècle. He intended to write a further two volumes, but never finished the task. It is an important work but suffers from over-praise of Italians at the expense of others. *SAU

1806 Horatio Nelson Robinson, (Jan 1, 1806; Hartwick, Otsego County, New York - 19 Jan, 1867; Elbridge, New York) received only a common-school education, but early evinced a genius for mathematics, making the calculations for an almanac at the age of sixteen. A wealthy neighbor gave him the means to study at Princeton, and at the age of nineteen he was appointed an instructor of mathematics in the navy, which post he retained for ten years. He then taught an academy at Canandaigua, and afterward one at Genesee, New York, until in 1844 he gave up teaching because his health was impaired, and removed to Cincinnati, Ohio. There he prepared the first of a series of elementary mathematical text-books, which have been adopted in many of the academies and colleges of the United States. In revising and completing the series he had the assistance of other mathematicians and educators. He removed to Syracuse, New York, in 1850, and to Elbridge in 1854. His publications include "University Algebra" (Cincinnati, 1847), with a "Key" (1847) ; "Astronomy, University Edition" (1849) ; " Geometry and Trigonometry" (1850) ; "Treatise on Astronomy" (Albany, 1850) ; "Mathematical Recreations" (Albany, 1851); "Concise Mathematical Operations" (Cincinnati, 1854); "Treatise on Surveying and Navigation" (1857), which, in its revised form, was edited by Oren Root (New York, 1863); "Analytical Geometry and Conic Sections" (New York, 1864) ; "Differential and Integral Calculus" (1861), edited by Isaac F. Quinby (l868). *famousamericans.net




1878 Agner Krarup Erlang (January 1, 1878 – February 3, 1929) was a Danish mathematician, statistician and engineer, who invented the fields of traffic engineering and queueing theory.*Wik

1879  Albert Hoyt Taylor (1 Jan 1879; 11 Dec 1961) American physicist and radio engineer, known as the "father of navy radar" whose work laid the foundation for U.S. radar development. In Sep 1922, with Leo C. Young, he proposed the detection of intruding ships by transmitting a curtain of high-frequency radio waves across harbour entrances, or between ships, with a receiver to detect disturbances caused by ships moving in the electromagnetic field. Taylor became superintendent of the Radio Division at the newly-established Naval Research Laboratory (1923-45). In 1934, he directed Robert Page to experiment with pulsed high-frequency radio signals for aircraft detection. In 1937, the first 200-MHz shipboard radar was installed. He also investigated ionospheric effects. *TIS

at work at the Naval Research Laboratory

*Wik


1894 Satyendra Nath Bose (1 Jan 1894; 4 Feb 1974) Indian physicist and mathematician who collaborated with Albert Einstein to develop a theory of statistical quantum mechanics, now called Bose-Einstein statistics. In his early work in quantum theory (1924), Bose wrote about the Planck black-body radiation law using a quantum statistics of photons, Plank's Law and the Light Quantum Hypothesis. Bose sent his ideas to Einstein, who extended this technique to integral spin particles. Dirac coined the name boson for particles obeying these statistics. Among other things, Bose-Einstein statistics explain how an electric current can flow in superconductors forever, with no loss. Bose also worked on X-ray diffraction, electrical properties of the ionosphere and thermoluminescence. *TIS




1905 Stanisław Mazur (1 January 1905, Lviv - 5 November 1981, Warsaw) was a Polish mathematician and a member of the Polish Academy of Sciences. He made important contributions to geometrical methods in linear and nonlinear functional analysis and to the study of Banach algebras. Mazur was also interested in summability theory, infinite games and computable functions.
Mazur was a student of Stefan Banach at University of Lwów. His doctorate, under Banach's supervision, was awarded in 1935.
Mazur was a close collaborator with Banach at Lwów and was a member of the Lwów School of Mathematics, where he participated in the mathematical activities at the Scottish Café. On 6 November 1936, Mazur posed the "basis problem" of determining whether every Banach space has a Schauder basis, with Mazur promising a "live goose" as a reward: Thirty-seven years later, a live goose was awarded by Mazur to Per Enflo in a ceremony that was broadcast throughout Poland.*Wik

1917  Jule Gregory Charney (1 Jan 1917; 16 Jun 1981) American meteorologist who, working with John von Neumann, first introduced the electronic computer into weather prediction (1950) and improved understanding of the large-scale circulation of the atmosphere. The entire Oct 1947 issue of the Journal of Meteorology published his Ph.D. dissertation, (UCLA, 1936) Dynamics of long waves in a baroclinic westerly current. It emphasized the influence of "long waves" in the upper atmosphere rather than the existing practice of emphasis on the polar front. It also simplified analysis of perturbations of these waves using mathematically rigorous methods that yielded useful physical interpretation. He helped the U.S. Weather Bureau set up (1954) a numerical weather prediction unit. *TIS

1920  Heinz Zemanek(1 January 1920 – 16 July 2014) one of the European pioneers in computer technology, is born in Vienna, Austria. He studied at the University of Technology Vienna and received a doctorate degree in 1951. During 1954 - 1959 Zemanek gathered a group of students to develop the Mailuefterl, one of the earliest fully transistorized computers in Europe. From 1961 to 1975 Zemanek was Director of the IBM Laboratory Vienna which was established for his team. During this period Zemanek designed the PL/I programming language. The formal definition was written in the Vienna Definition Language, which was later extended to the Vienna Definition Method. (VDL and VDM). From 1968 to 1971 he founded the Austrian Computer Society and was President of the International Federation for Information Processing (IFIP). In 1976 Professor Zemanek was appointed IBM Fellow.*CHM

*Wik



1923 Daniel E. Gorenstein (January 1, 1923 – August 26, 1992) was an American mathematician. He earned his undergraduate and graduate degrees at Harvard University, where he earned his Ph.D. in 1950 under Oscar Zariski, introducing in his dissertation Gorenstein rings. He worked on commutative algebra, and then was a major influence on the classification of finite simple groups.*wik

1942 Edward Joseph Hoffman (1 Jan 1942; 1 Jul 2004) American biomedical physicist who achieved international recognition in the science field of medical imaging. In 1974, working with Michael E Phelps and others, he co-invented the PET Scanner (Positron Emission Tomography) which is used to detect cancers and other diseases. Hoffman further developed its use for quantitative measurements. A patient is prepared for a PET scan with an injection of slightly radioactive material such as molecules designed to mimic glucose as they travel through the body. Since cancerous tissues consume glucose, the scanner can then detect their location. PET technology can also be employed in the diagnosis of cardiovascular disease and Alzheimer's disease. Today, some 1,500 scanners are in use.*TIS



DEATHS

1748  Johann Bernoulli (aka Jean Bernouilli) (6 Aug 1667, 1 Jan 1748)Swiss mathematician  who is noted for his discovery of the exponential calculus (1691) and the equation of the catenary (1690). His first publication was on the process of fermentation (1690), but thereafter, he studied and taught mathematics for the rest of his life. He followed his his brother Jacques as professor of mathematics at Basle. He was the first to use g to represent the acceleration due to gravity. He applied the then new calculus to the measurement of curves, to differential equations, and to mechanical problems. He introduced the famous brachistochrone problem. “Archimedes of his age” was inscribed on his tombstone. The mathematician Daniel Bernoulli was his son.*TIS

Bernoulli was hired by Guillaume de l'Hôpital for tutoring in mathematics. Bernoulli and l'Hôpital signed a contract which gave l'Hôpital the right to use Bernoulli's discoveries as he pleased. L'Hôpital authored the first textbook on infinitesimal calculus, Analyse des Infiniment Petits pour l'Intelligence des Lignes Courbes in 1696, which mainly consisted of the work of Bernoulli, including what is now known as l'Hôpital's rule.Subsequently, in letters to Leibniz, Varignon and others, Bernoulli complained that he had not received enough credit for his contributions,
L'Hôpital's pedagogical brilliance in arranging and presenting the material remains universally recognized.[citation needed] Regardless of the exact authorship (the book was first published anonymously), Analyse was remarkably successful in popularizing the ideas of differential calculus stemming from Leibniz.*Wik
The Brachistochrone, or cycloid, and other curves



1744 José Anastácio da Cunha (May 11, 1744 – January 1, 1787) was a Portuguese mathematician. He is best known for his work on the theory of equations, algebraic analysis, plain and spherical trigonometry, analytical geometry, and differential calculus.

Da Cunha wrote a 21 part encyclopedia of mathematics Principios Mathemáticos which he began to publish in parts from 1782 (it was published as a complete work in 1790) which contained a rigorous exposition of mathematics, in particular a rigorous exposition of the calculus. The book contained the elements of geometry and algebra in addition to the calculus. In all areas da Cunha paid unusual attention to methodology as well as rigour. Struik, reviewing  writes:-

His importance for the history of mathematics is due to his "Principios Mathemáticos", published posthumously in 1790 and translated into French by J M d'Abreu [Racle, Bordeaux, 1811]. This book is characterized by the attempts at rigor, especially in the calculus. Da Cunha develops a criterion for the convergence of a series which he uses to define the exponential function in a rather modern way, and from these develops the binomial series. 




1894 Heinrich Rudolf Hertz (22 Feb 1857, 1 Jan 1894) was a German physicist who was the first to broadcast and receive radio waves. He studied under Kirchhoff and Helmholtz in Berlin, and became professor at Bonn in 1889. His main work was on electromagnetic waves (1887). Hertz generated electric waves by means of the oscillatory discharge of a condenser through a loop provided with a spark gap, and then detecting them with a similar type of circuit. Hertz's condenser was a pair of metal rods, placed end to end with a small gap for a spark between them. Hertz was also the first to discover the photoelectric effect. The unit of frequency - one cycle per second - is named after him. Hertz died of blood poisoning in 1894 at the age of 37. *TIS
Hertz's 1887 apparatus for generating and detecting radio waves: a spark-gap transmitter (left) consisting of a dipole antenna with a spark gap (S) powered by high voltage pulses from a Ruhmkorff coil (T), and a receiver (right) consisting of a loop antenna and spark gap.*Wik 




1796 Alexandre-Theophile Vandermonde (28 Feb 1735 in Paris, France - 1 Jan 1796 in Paris, France) was a French mathematician best known for his work on determinants. *SAU

1896 Alfred Ely Beach (1 Sep 1826, 1 Jan 1896) was an American inventor and publisher of Scientific American magazine which reported on technology developments and patents in the 19th-century. It is still published today, one of the world's leading science magazines. Beach himself invented a tunneling shield and built the pneumatic tube subway which propelled a carriage by means of air pressure generated by huge fans. The tunnel was short - one block - so it operated as a demonstration (1870-73), with one station and train car. In 1856 he won First Prize and a gold medal at New York's Crystal Palace Exhibition. Beach had invented a typewriter for the blind, resembling the modern typewriter in the arrangement of its keys and typebars, but embossed its letters on a narrow paper strip instead of a sheet. *TIS
Scientific American in 1845, a magazine that was a major force for the diffusion of innovations during the 19th century



1922 Wooster Woodruff Beman (May 28, 1850 - January 1, 1922). He attended school in Valparaiso, Ind., and entered the University of Michigan in 1866, receiving his B.A. degree in 1870. After teaching for a year at Kalamazoo College as instructor in Greek and mathematics, he returned to the University of Michigan as an instructor while also working for his master's degree, which he received in 1873. In 1874, he became assistant professor, in 1882 associate professor, and in 1887 full professor.
In addition to his teaching, Beman wrote books and articles on the history and teaching of elementary mathematics. Among his works are "Nature and Meaning of Numbers" (from the German), and "Continuity and Irrational Numbers." He was the joint author, with D. E. Smith, of "Plane and Solid Geometry," "Higher Arithmetic," "New Plane and Solid Geometry," "Elements of Algebra," "Academic Algebra," translations of "Famous Problems of Elementary Geometry," and "A Brief History of Mathematics." *Michigan Historical Collections



1992 Grace Hooper dies: The US Navy recalled Captain Grace Murray Hopper to active duty to help develop the programming language COBOL. With a team drawn from several computer manufacturers and the Pentagon, Hopper -- who had worked on the Mark I and II computers at Harvard in the 1940s -- created the specifications for COBOL (COmmon Business Oriented Language) with business uses in mind. These early COBOL efforts aimed at creating easily-readable computer programs with as much machine independence as possible. Designers hoped a COBOL program would run on any computer for which a compiler existed with only minimal modifications.
Hopper made many major contributions to computer science throughout her very long career, including what is likely the first compiler ever written, "A-0." She appears to have also been the first to coin the word "bug" in the context of computer science, taping into her logbook a moth which had fallen into a relay of the Harvard Mark II computer. She died on January 1, 1992. (the term "bug" in the meaning of technical error dates back at least to 1878 and Thomas Edison , and "debugging" seems to have been used as a term in aeronautics before entering the world of computers. Indeed, in an interview Grace Hopper​ remarked that she was not coining the term. The moth fit the already existing terminology, so it was saved.)
The U.S. Navy commissioned their most advanced ship, the U.S.S. Hopper (DDG 70), on September 6, 1997 named in honor of Grace Hopper. *CMH

1995  Eugene Paul Wigner (17 Nov 1902, 1 Jan 1995). Hungarian-American physicist who shared the 1963 Nobel Prize for Physics (with Maria Goeppert Mayer and Johannes Hans Jensen) for his insight into quantum mechanics, for his contributions to the theory of the atomic nucleus and the elementary particles, particularly through the discovery and application of fundamental symmetry principles. He made many contributions to nuclear physics and played a prominent role in the development of the atomic bomb and nuclear energy. *TIS



1996 Gertrude Blanch (2 Feb, 1897 (sometimes 1898) - 1 Jan,1996) was an American mathematician who did pioneering work in numerical analysis and computation. After the war, Blanch's career was hampered by FBI suspicions that she was secretly a communist. Their evidence for this seems scarce, and included, for example, the observation that she had never married or had children. In what must have been a remarkable showdown, the diminutive fifty-year-old mathematician demanded, and won, a hearing to clear her name.
Subsequently, she worked for the Institute for Numerical Analysis at UCLA and the Aerospace Research Laboratory at Wright-Patterson Air Force Base in Dayton, Ohio. She was one of the founders of the ACM.
She published over thirty papers on functional approximation, numerical analysis and Mathieu functions. In 1962, she was elected a Fellow in the American Association for the Advancement of Science.
Blanch retired in 1967 at the age of 69, but continued working under a consulting contract for the Air Force for another year. Thereafter she moved to San Diego and continued to work on numerical solutions of Mathieu functions until her death in 1996, concentrating on the use of continued fractions to achieve highly accurate results in a small number of computational steps. This work has not been published. The Gertrude Blanch Papers, 1932-1996 are stored at the Charles Babbage Institute, University of Minnesota, Minneapolis. *Wik
*Wik



Credits :
*CHM=Computer History Museum
*FFF=Kane, Famous First Facts
*NSEC= NASA Solar Eclipse Calendar
*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