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'''Leslie Leland Locke''' (1875–1943)<ref name=":0">{{Cite journal |last=Vallicrosa |first=J. Ma. Millás |last2=Thorndike |first2=Lynn |last3=Montagu |first3=M.F. Ashley |date=1943 |title=Notes and Correspondence |url=https://www.jstor.org/stable/225741 |journal=Isis |volume=34 |issue=5 |pages=410–412 |issn=0021-1753}}</ref> was an American ], ], and educator, best known for his work on deciphering ancient Andean knot records called ''].'' '''Leslie Leland Locke''' (1875–1943)<ref name=":0">{{Cite journal |last1=Vallicrosa |first1=J. Ma. Millás |last2=Thorndike |first2=Lynn |last3=Montagu |first3=M.F. Ashley |date=1943 |title=Notes and Correspondence |url=https://www.jstor.org/stable/225741 |journal=Isis |volume=34 |issue=5 |pages=410–412 |doi=10.1086/347859 |jstor=225741 |issn=0021-1753}}</ref> was an American ], ], and educator, best known for his work on deciphering ancient Andean knot records called ''].''


Locke's most prominent work, ''The Ancient Quipu or Peruvian Knot Record'' (1923), demonstrated how the ] tied knots on ''quipu'' cords using a ] ].<ref>{{Cite book |last=Locke |first=Leslie Leland |url=https://www.google.com/books/edition/The_Ancient_Quipu_Or_Peruvian_Knot_Recor/BPsqAAAAIAAJ?hl=en&gbpv=1&pg=PA8&printsec=frontcover |title=The Ancient Quipu Or Peruvian Knot Record |date=1923 |publisher=American Museum of Natural History |language=en}}</ref> In addition to his work on ''quipus'', Locke is also recognized for his research on the history of mathematics<ref>{{Cite book |last=Locke |first=Leslie Leland |url=https://catalog.hathitrust.org/Record/008630083 |title=The Science-History of the Universe |date=1909 |publisher=Current Literature Publishing Company |year= |series= |volume=8 |location=New York |pages=1–187 |chapter=Pure mathematics}}</ref> and mathematical instruments, particularly his research and collection of ].<ref name=":2">{{Cite web |title=Computing Devices - L. Leland Locke |url=https://www.si.edu/spotlight/maa-charter/computing-devices-l-leland-locke |access-date=2025-01-02 |website=www.si.edu}}</ref> Locke's most prominent work, ''The Ancient Quipu or Peruvian Knot Record'' (1923), demonstrated how the ] tied knots on ''quipu'' cords using a ] ].<ref>{{Cite book |last=Locke |first=Leslie Leland |url=https://books.google.com/books?id=BPsqAAAAIAAJ&pg=PA8 |title=The Ancient Quipu Or Peruvian Knot Record |date=1923 |publisher=American Museum of Natural History |language=en}}</ref> In addition to his work on ''quipus'', Locke is also recognized for his research on the history of mathematics<ref>{{Cite book |last=Locke |first=Leslie Leland |url=https://catalog.hathitrust.org/Record/008630083 |title=The Science-History of the Universe |date=1909 |publisher=Current Literature Publishing Company |series= The science-history of the universe.v. 8|volume=8 |location=New York |pages=1–187 |chapter=Pure mathematics}}</ref> and mathematical instruments, particularly his research and collection of ].<ref name=":2">{{Cite web |title=Computing Devices - L. Leland Locke |url=https://www.si.edu/spotlight/maa-charter/computing-devices-l-leland-locke |access-date=2025-01-02 |website=www.si.edu}}</ref>


==Education== ==Education==
Locke earned both his B.A. (1896) and M.A. (1900) from ]. He went on to study mathematics at ]; ]; and eventually at ] at ], where he studied under Professor ].<ref name=":1">{{Cite web |date=2022-06-10 |title=November 1943 Alumni News by Grove City College - Issuu |url=https://issuu.com/grovecitycollege/docs/alumni_issue_november_1943 |access-date=2025-01-02 |website=issuu.com |language=en}}</ref><ref name=":4">{{Cite journal |last=Hyland |first=Sabine |date=2024-01-01 |title=Knot Anomalies on Inka Khipus: Revising Locke’s Knot Typology |url=https://digitalcommons.unl.edu/pctix/8/ |journal=IX Jornadas Internacionales de Textiles Precolombinos y Amerindianos / 9th International Conference on Pre-Columbian and Amerindian Textiles, Museo delle Culture, Milan, 2022.}}</ref> As a graduate student studying the history of mathematics, Locke assisted Smith and ] with their 1914 book, ''The History of Japanese Mathematics'', by taking the many photographs used throughout the book.<ref>{{Cite book |last=Smith |first=David Eugene |url=https://archive.org/details/historyofjapanes00smitiala |title=A history of Japanese mathematics |last2=Mikami |first2=Yoshio |date=1914 |publisher=Chicago : The Open Court Publishing Company |others=University of California Libraries}}</ref> Locke earned both his B.A. (1896) and M.A. (1900) from ]. He went on to study mathematics at ]; ]; and eventually at ] at ], where he studied under Professor ].<ref name=":1">{{Cite web |date=2022-06-10 |title=November 1943 Alumni News by Grove City College - Issuu |url=https://issuu.com/grovecitycollege/docs/alumni_issue_november_1943 |access-date=2025-01-02 |website=issuu.com |language=en}}</ref><ref name=":4">{{Cite journal |last=Hyland |first=Sabine |date=2024-01-01 |title=Knot Anomalies on Inka Khipus: Revising Locke's Knot Typology |url=https://digitalcommons.unl.edu/pctix/8/ |journal=IX Jornadas Internacionales de Textiles Precolombinos y Amerindianos / 9th International Conference on Pre-Columbian and Amerindian Textiles, Museo delle Culture, Milan, 2022.}}</ref> As a graduate student studying the history of mathematics, Locke assisted Smith and ] with their 1914 book, ''The History of Japanese Mathematics'', by taking the many photographs used throughout the book.<ref>{{Cite book |last1=Smith |first1=David Eugene |url=https://archive.org/details/historyofjapanes00smitiala |title=A history of Japanese mathematics |last2=Mikami |first2=Yoshio |date=1914 |publisher=Chicago : The Open Court Publishing Company |others=University of California Libraries}}</ref>


==Career== ==Career==
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Under the guidance of Professor ], Locke began studying Andean '']'', drawing on Smith's extensive collection of rare books on South America and his access to specimens housed at the ].<ref name=":4" /> Notably, an accession card for ''quipu'' B/8715 in the museum's collection indicates that the specimen was lent to Smith in November 1911, likely for Locke's research.<ref>{{Cite web |last=Medrano |first=Manuel |date=2022 |title=Keys to Mathematical Treasure Chests: Andean Khipus |url=https://old.maa.org/press/periodicals/convergence/keys-to-mathematical-treasure-chests-andean-khipus |access-date=2025-01-05 |website=old.maa.org |series=Convergence 19 |publisher=Mathematical Association of America}}</ref> Under the guidance of Professor ], Locke began studying Andean '']'', drawing on Smith's extensive collection of rare books on South America and his access to specimens housed at the ].<ref name=":4" /> Notably, an accession card for ''quipu'' B/8715 in the museum's collection indicates that the specimen was lent to Smith in November 1911, likely for Locke's research.<ref>{{Cite web |last=Medrano |first=Manuel |date=2022 |title=Keys to Mathematical Treasure Chests: Andean Khipus |url=https://old.maa.org/press/periodicals/convergence/keys-to-mathematical-treasure-chests-andean-khipus |access-date=2025-01-05 |website=old.maa.org |series=Convergence 19 |publisher=Mathematical Association of America}}</ref>


Locke's first major work on the Andean '']'' was published in 1912 as an article in '']'', titled "The Ancient Quipu, a Peruvian Knot Record". In this seminal work, Locke outlined a basic working model for how Inca '']'' recorded numbers using three types of knots: the ], the ], and eight types of long knots. He showed that a knot's distance from the ''quipu's'' main cord was used to denote its value in a ] system. He argued that ''quipus'' were not used directly for counting or calculating—e.g., an ]—but rather solely to record information. Finally, he strongly believed ''quipu'' knots were used purely for numerical purposes.<ref>{{Cite journal |last=Locke |first=L. Leland |date=1912 |title=The Ancient Quipu, a Peruvian Knot Record |url=https://www.jstor.org/stable/659935 |journal=American Anthropologist |volume=14 |issue=2 |pages=325–332 |issn=0002-7294}}</ref> Locke's first major work on the Andean '']'' was published in 1912 as an article in '']'', titled "The Ancient Quipu, a Peruvian Knot Record". In this seminal work, Locke outlined a basic working model for how Inca '']'' recorded numbers using three types of knots: the ], the ], and eight types of long knots. He showed that a knot's distance from the ''quipu's'' main cord was used to denote its value in a ] system. He argued that ''quipus'' were not used directly for counting or calculating—e.g., an ]—but rather solely to record information. Finally, he strongly believed ''quipu'' knots were used purely for numerical purposes.<ref>{{Cite journal |last=Locke |first=L. Leland |date=1912 |title=The Ancient Quipu, a Peruvian Knot Record |url=https://www.jstor.org/stable/659935 |journal=American Anthropologist |volume=14 |issue=2 |pages=325–332 |doi=10.1525/aa.1912.14.2.02a00070 |jstor=659935 |issn=0002-7294}}</ref>


Locke later expanded his initial 1912 article into a full-length book, publishing ''The Ancient Quipu or Peruvian Knot Record'' through the ] in 1923. Early reviews hailed the book as "the first serious attempt to elucidate the quipu mystery"<ref>{{Cite journal |last=Sarton |first=George |date=1924 |title=Fifteenth Critical Bibliography of the History and Philosophy of Science and of the History of Civilization. (To December 1923.) |url=https://www.journals.uchicago.edu/doi/10.1086/358234 |journal=Isis |language=en |volume=6 |issue=2 |pages=135–251 |doi=10.1086/358234 |issn=0021-1753}}</ref> and noted that "the conclusions reached by Professor Locke are very important."<ref>{{Cite journal |last=Means |first=Phillip Ainsworth |date=1924 |title=Review of The Ancient Quipu or Peruvian Knot Record |url=https://www.jstor.org/stable/660404 |journal=American Anthropologist |volume=26 |issue=2 |pages=269–271 |issn=0002-7294}}</ref> In the preface to one of his own works on ''quipus'', ]—a leading expert in South American archaeology and anthropology of the early 20th century—praised Locke as "the founder of the modern study of the quipu".<ref>{{Cite book |last=Nordenskiöld |first=Erland |url=https://archive.org/details/b30624642 |title=Calculations with years and months in the Peruvian quipus |date=1925 |publisher=Göteborg: Erlanders Boktryckeri Aktiebolag |others=}}</ref> Locke later expanded his initial 1912 article into a full-length book, publishing ''The Ancient Quipu or Peruvian Knot Record'' through the ] in 1923. Early reviews hailed the book as "the first serious attempt to elucidate the quipu mystery"<ref>{{Cite journal |last=Sarton |first=George |date=1924 |title=Fifteenth Critical Bibliography of the History and Philosophy of Science and of the History of Civilization. (To December 1923.) |url=https://www.journals.uchicago.edu/doi/10.1086/358234 |journal=Isis |language=en |volume=6 |issue=2 |pages=135–251 |doi=10.1086/358234 |issn=0021-1753}}</ref> and noted that "the conclusions reached by Professor Locke are very important."<ref>{{Cite journal |last=Means |first=Phillip Ainsworth |date=1924 |title=Review of The Ancient Quipu or Peruvian Knot Record |url=https://www.jstor.org/stable/660404 |journal=American Anthropologist |volume=26 |issue=2 |pages=269–271 |doi=10.1525/aa.1924.26.2.02a00120 |jstor=660404 |issn=0002-7294}}</ref> In the preface to one of his own works on ''quipus'', ]—a leading expert in South American archaeology and anthropology of the early 20th century—praised Locke as "the founder of the modern study of the quipu".<ref>{{Cite book |last=Nordenskiöld |first=Erland |url=https://archive.org/details/b30624642 |title=Calculations with years and months in the Peruvian quipus |date=1925 |publisher=Göteborg: Erlanders Boktryckeri Aktiebolag }}</ref>


=== Calculating machines === === Calculating machines ===
After his work on ''quipus'', Locke became interested in the history of the ]. He soon became an avid collector of these devices and amassed a collection of well over 100 items, at least one of which was thought to have been the first of its kind.<ref name=":1" /> Several of the more rare pieces in Locke's collection included:<ref name=":4" /><ref name=":5">{{Citation |last=Kidwell |first=Peggy Aldrich |title=Charter Members of the MAA and the Material Culture of American Mathematics |date=2016 |work=Research in History and Philosophy of Mathematics |pages=205–219 |editor-last=Zack |editor-first=Maria |url=http://link.springer.com/10.1007/978-3-319-46615-6_15 |access-date=2025-01-02 |place=Cham |publisher=Springer International Publishing |doi=10.1007/978-3-319-46615-6_15 |isbn=978-3-319-43269-4 |editor2-last=Landry |editor2-first=Elaine}}</ref> After his work on ''quipus'', Locke became interested in the history of the ]. He soon became an avid collector of these devices and amassed a collection of well over 100 items, at least one of which was thought to have been the first of its kind.<ref name=":1" /> Several of the more rare pieces in Locke's collection included:<ref name=":4" /><ref name=":5">{{Citation |last=Kidwell |first=Peggy Aldrich |title=Charter Members of the MAA and the Material Culture of American Mathematics |date=2016 |work=Research in History and Philosophy of Mathematics |series=Proceedings of the Canadian Society for History and Philosophy of Mathematics/La Société Canadienne d'Histoire et de Philosophie des Mathématiques |pages=205–219 |editor-last=Zack |editor-first=Maria |url=http://link.springer.com/10.1007/978-3-319-46615-6_15 |access-date=2025-01-02 |place=Cham |publisher=Springer International Publishing |doi=10.1007/978-3-319-46615-6_15 |isbn=978-3-319-43269-4 |editor2-last=Landry |editor2-first=Elaine}}</ref>


* The first direct multiplication machine (designed by ] in 1878) * The first direct multiplication machine (designed by ] in 1878)
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=== Personal Library === === Personal Library ===
] from Locke's personal library.|alt=A bookplate from Locke's personal library depicting a circular design with the Latin phrase "EX LIBRIS" at the top, indicating it belongs to a personal library. Below the design is the name "LESLIE LELAND LOCKE." The central image seems to feature a seated or standing figure, possibly engaged in scholarly or artistic activity, and a detailed rectangular object below them that could represent a table, altar, or chest. ]] ] from Locke's personal library.|alt=A bookplate from Locke's personal library depicting a circular design with the Latin phrase "EX LIBRIS" at the top, indicating it belongs to a personal library. Below the design is the name "LESLIE LELAND LOCKE." The central image seems to feature a seated or standing figure, possibly engaged in scholarly or artistic activity, and a detailed rectangular object below them that could represent a table, altar, or chest. ]]
Over the course of his life, Locke amassed an extensive personal library reflecting his interests in mathematics and other topics. Many of the books in Locke's collection featured a personalized ] with a circular design surrounded by the text "EX LIBRIS" at the top and "LESLIE LELAND LOCKE" at the bottom, meaning "From the library of Leslie Leland Locke." The central image depicts a figure, possibly seated or standing, engaged in scholarly or artistic activity, with a detailed rectangular object below that may represent a table, altar, or chest.<ref>{{Cite web |last=Babbage |first=Charles |date=1832 |title=On the economy of machinery and manufactures |url=https://library.si.edu/digital-library/book/oneconomyofmac00babb |access-date=2025-01-04 |website=library.si.edu |page=Inside front cover |no-pp=y |doi=10.5479/sil.975430.39088015716483}}</ref> Over the course of his life, Locke amassed an extensive personal library reflecting his interests in mathematics and other topics. Many of the books in Locke's collection featured a personalized ] with a circular design surrounded by the text "EX LIBRIS" at the top and "LESLIE LELAND LOCKE" at the bottom, meaning "From the library of Leslie Leland Locke." The central image depicts a figure, possibly seated or standing, engaged in scholarly or artistic activity, with a detailed rectangular object below that may represent a table, altar, or chest.<ref>{{Cite journal |last=Babbage |first=Charles |date=1832 |title=On the economy of machinery and manufactures |url=https://library.si.edu/digital-library/book/oneconomyofmac00babb |access-date=2025-01-04 |website=library.si.edu |page=Inside front cover |no-pp=y |doi=10.5479/sil.975430.39088015716483}}</ref>


Locke's collection included notable mathematical works such as: Locke's collection included notable mathematical works such as:


* ''Numerorum Mysteria'' (1591) by ].<ref>{{Cite book |last=Bongo |first=Pietro |url=https://archive.org/details/petribungibergo00bong/mode/2up |title=Petri Bungi Bergomatis Numerorum mysteria : ex abditis plurimarum disciplinarum fontibus hausta : opus maximarum rerum doctrina, et copia refertum: in quo mirus in primis, idemq perpetuus arithmeticæ Pythagoricae cum diuinae paginae numeris consensus, multiplici ratione probatur |last2=Ventura |first2=Comino |last3=Locke |first3=L. Leland (Leslie Leland) |last4=Grove City College. Library |first4=donor DSI |date=1591 |publisher=Bergomi : Typis Comini Venturae |others=Smithsonian Libraries}}</ref> * ''Numerorum Mysteria'' (1591) by ].<ref>{{Cite book |last1=Bongo |first1=Pietro |url=https://archive.org/details/petribungibergo00bong/mode/2up |title=Petri Bungi Bergomatis Numerorum mysteria : ex abditis plurimarum disciplinarum fontibus hausta : opus maximarum rerum doctrina, et copia refertum: in quo mirus in primis, idemq perpetuus arithmeticæ Pythagoricae cum diuinae paginae numeris consensus, multiplici ratione probatur |last2=Ventura |first2=Comino |last3=Locke |first3=L. Leland (Leslie Leland) |last4=Grove City College. Library |first4=donor DSI |date=1591 |publisher=Bergomi : Typis Comini Venturae |others=Smithsonian Libraries}}</ref>
* ''Barlow’s Tables of Squares, Cubes, Square Roots, Cube Roots, Reciprocals of All Integer Numbers up to 10,000'' (1840) by ]. * ''Barlow’s Tables of Squares, Cubes, Square Roots, Cube Roots, Reciprocals of All Integer Numbers up to 10,000'' (1840) by ].
* ''Mathematical Tables, Automatic Arithmetic: A New System for Multiplication and Division Without Mental Labour and Without the Use of Logarithms'' (1878) by John Sawyer. * ''Mathematical Tables, Automatic Arithmetic: A New System for Multiplication and Division Without Mental Labour and Without the Use of Logarithms'' (1878) by John Sawyer.
Line 79: Line 79:


==Death== ==Death==
Locke died at his home at 950 St. John's Place in ], on August 28, 1943.<ref name=":0" /><ref name=":3">{{Cite journal |last=Karpinski |first=Louis C. |date=1943 |title=Leslie Leland Locke |url=https://www.jstor.org/stable/1669552 |journal=Science |volume=98 |issue=2543 |pages=274–275 |issn=0036-8075}}</ref><ref name=":1" /> Some sources describe his death as sudden,<ref name=":0" /> while others report that he died "after a long illness".<ref name=":1" /> Locke died at his home at 950 St. John's Place in ], on August 28, 1943.<ref name=":0" /><ref name=":3">{{Cite journal |last=Karpinski |first=Louis C. |date=1943 |title=Leslie Leland Locke |url=https://www.jstor.org/stable/1669552 |journal=Science |volume=98 |issue=2543 |pages=274–275 |doi=10.1126/science.98.2543.274 |jstor=1669552 |pmid=17811489 |bibcode=1943Sci....98..274K |issn=0036-8075}}</ref><ref name=":1" /> Some sources describe his death as sudden,<ref name=":0" /> while others report that he died "after a long illness".<ref name=":1" />


==Selected publications== ==Selected publications==

Latest revision as of 09:36, 8 January 2025

American mathematician and educator, known for work on deciphering ancient Andean quipus
Leslie Leland Locke
Locke circa 1920
Born1875
Grove City, Pennsylvania
DiedAugust 28, 1943
Brooklyn, New York
Known forDecipherment work on the Inca Quipu
SpouseAlberta Palmer Locke
ChildrenLieutenant Dorothy Brown Locke
Academic background
Education
Academic work
Discipline

Leslie Leland Locke (1875–1943) was an American mathematician, historian, and educator, best known for his work on deciphering ancient Andean knot records called quipus.

Locke's most prominent work, The Ancient Quipu or Peruvian Knot Record (1923), demonstrated how the Inca tied knots on quipu cords using a base-10 positional number system. In addition to his work on quipus, Locke is also recognized for his research on the history of mathematics and mathematical instruments, particularly his research and collection of calculating machines.

Education

Locke earned both his B.A. (1896) and M.A. (1900) from Grove City College. He went on to study mathematics at Pennsylvania State University; Cornell University; and eventually at Teachers College at Columbia University, where he studied under Professor David Eugene Smith. As a graduate student studying the history of mathematics, Locke assisted Smith and Yoshio Mikami with their 1914 book, The History of Japanese Mathematics, by taking the many photographs used throughout the book.

Career

Early in his career, Locke held several short-term teaching positions, including at West Sunbury Academy in West Sunbury, Pennsylvania; a high school in Fredonia, Pennsylvania; and at Michigan State University in East Lansing, Michigan. In 1902, he moved to Brooklyn, New York, where he began teaching at Adelphi College, a position he held for six years. In 1906, he transitioned to the Maxwell Training School for Teachers, also in Brooklyn.

In 1933, Locke joined Brooklyn Technical High School as a mechanical drawing instructor, a role he held until his retirement in 1942. Concurrently, from 1917 to 1938, he served as a professor of mathematics, teaching evening sessions at Brooklyn College.

Aside from teaching, Locke authored several scientific publications (see section on selected publications), often writing under the abbreviated name "L. Leland Locke." He was a "Foundation Member" of the History of Science Society (HSS) and served as the society's Secretary at one point. Additionally, he was a member of several other academic organizations, including the American Mathematics Society (AMS), the National Council of Teachers of Mathematics (NCTM), and the Mathematics Association of America (MAA).

Quipu research

Cover of The Ancient Quipu (1923) by Leslie Leland Locke.

Under the guidance of Professor David Eugene Smith, Locke began studying Andean quipus, drawing on Smith's extensive collection of rare books on South America and his access to specimens housed at the American Museum of Natural History. Notably, an accession card for quipu B/8715 in the museum's collection indicates that the specimen was lent to Smith in November 1911, likely for Locke's research.

Locke's first major work on the Andean quipu was published in 1912 as an article in American Anthropologist, titled "The Ancient Quipu, a Peruvian Knot Record". In this seminal work, Locke outlined a basic working model for how Inca quipus recorded numbers using three types of knots: the overhand knot, the figure-eight knot, and eight types of long knots. He showed that a knot's distance from the quipu's main cord was used to denote its value in a decimal system. He argued that quipus were not used directly for counting or calculating—e.g., an abacus—but rather solely to record information. Finally, he strongly believed quipu knots were used purely for numerical purposes.

Locke later expanded his initial 1912 article into a full-length book, publishing The Ancient Quipu or Peruvian Knot Record through the American Museum of Natural History in 1923. Early reviews hailed the book as "the first serious attempt to elucidate the quipu mystery" and noted that "the conclusions reached by Professor Locke are very important." In the preface to one of his own works on quipus, Erland Nordenskiöld—a leading expert in South American archaeology and anthropology of the early 20th century—praised Locke as "the founder of the modern study of the quipu".

Calculating machines

After his work on quipus, Locke became interested in the history of the calculating machine. He soon became an avid collector of these devices and amassed a collection of well over 100 items, at least one of which was thought to have been the first of its kind. Several of the more rare pieces in Locke's collection included:

  • The first direct multiplication machine (designed by Ramon Verea in 1878)
  • A lever-set barrel calculating machine (patented by George B. Grant in 1887)
  • A cylindrical slide rule (invented by George Fuller in 1878)

In 1939, Locke donated his large collection to the Smithsonian Institution. According to the Smithsonian, Locke had initially intended his collection to go to the Museums of the Peaceful Arts in New York, but the museum closed before he could do so.

Personal Library

A bookplate from Locke's personal library depicting a circular design with the Latin phrase "EX LIBRIS" at the top, indicating it belongs to a personal library. Below the design is the name "LESLIE LELAND LOCKE." The central image seems to feature a seated or standing figure, possibly engaged in scholarly or artistic activity, and a detailed rectangular object below them that could represent a table, altar, or chest.
Bookplate from Locke's personal library.

Over the course of his life, Locke amassed an extensive personal library reflecting his interests in mathematics and other topics. Many of the books in Locke's collection featured a personalized bookplate with a circular design surrounded by the text "EX LIBRIS" at the top and "LESLIE LELAND LOCKE" at the bottom, meaning "From the library of Leslie Leland Locke." The central image depicts a figure, possibly seated or standing, engaged in scholarly or artistic activity, with a detailed rectangular object below that may represent a table, altar, or chest.

Locke's collection included notable mathematical works such as:

  • Numerorum Mysteria (1591) by Pietro Bongo.
  • Barlow’s Tables of Squares, Cubes, Square Roots, Cube Roots, Reciprocals of All Integer Numbers up to 10,000 (1840) by Peter Barlow.
  • Mathematical Tables, Automatic Arithmetic: A New System for Multiplication and Division Without Mental Labour and Without the Use of Logarithms (1878) by John Sawyer.

"Locke collected mathematical books and calculating machines. He wrote extensively on such instruments. Moreover, he graded and collected the paper-and-pencil standardized tests then relatively new in mathematics education. Many of these materials survive at the Smithsonian, offering a window into both the history of mathematics and the history of pedagogy at that time and place."

— Peggy A. Kidwell (Historian of Science), American Mathematical Society

Along with his books, Locke collected various copies of tests and examinations, including (but not limited to) a test for a fifth-grade algebra class, college entrance examinations, and New York Training School certificate examinations. He also preserved lecture notes from his time as both a student and a mathematics teacher, providing insight into early 20th-century educational practices.

Locke's library also revealed his other interests beyond mathematics. Among these were Tricks With Cards (1893) by Professor Hoffmann, a book on sleight of hand card tricks, and On the Economy of Machinery and Manufactures (1832) by Charles Babbage, a treatise on industrial efficiency and the application of scientific principles to manufacturing.

Following his death, Locke left his collection of books on mathematics to his alma mater, Grove City College. However, one source also notes that Locke donated "valuable early American text-books" to the University of Michigan during his lifetime. The collection given to Grove City College was later donated by the college to the Smithsonian Libraries and Archives.

Death

Locke died at his home at 950 St. John's Place in Brooklyn, New York, on August 28, 1943. Some sources describe his death as sudden, while others report that he died "after a long illness".

Selected publications

  • Locke, L. Leland. 1909. "Pure Mathematics." The Science-History of the Universe, 8:1–187. New York: Current Literature Publishing Company.
  • Locke, L. Leland. 1912. "The Ancient Quipu, a Peruvian Knot Record." American Anthropologist 14 (2): 325–32.
  • Locke, L. Leland. 1923. The Ancient Quipu or Peruvian Knot Record. American Museum of Natural History.
  • Locke, L. Leland. 1924. "The History of Modern Calculating Machines, An American Contribution." The American Mathematical Monthly 31 (9): 422–29.
  • Locke, L. Leland. 1924. "Mathematics of the Calculating Machine." The Mathematics Teacher 17 (2):78-86.
  • Locke, L. Leland. 1926. "The First Direct-Multiplication Machine." Typewriter Topics, November:16-18.
  • Locke, L. Leland. 1927. "A Peruvian Quipu." In Contributions from the Museum of the American Indian, Heye Foundation, 7:3–11. New York: Museum of the American Indian, Heye Foundation.
  • Locke, L. Leland. 1928. "Supplementary Notes on the Quipus in the American Museum of Natural History." Anthropological Papers of the American Museum of Natural History 30 (3): 43–73.

Notes

  1. ^ Vallicrosa, J. Ma. Millás; Thorndike, Lynn; Montagu, M.F. Ashley (1943). "Notes and Correspondence". Isis. 34 (5): 410–412. doi:10.1086/347859. ISSN 0021-1753. JSTOR 225741.
  2. Locke, Leslie Leland (1923). The Ancient Quipu Or Peruvian Knot Record. American Museum of Natural History.
  3. Locke, Leslie Leland (1909). "Pure mathematics". The Science-History of the Universe. The science-history of the universe.v. 8. Vol. 8. New York: Current Literature Publishing Company. pp. 1–187.
  4. ^ "Computing Devices - L. Leland Locke". www.si.edu. Retrieved 2025-01-02.
  5. ^ "November 1943 Alumni News by Grove City College - Issuu". issuu.com. 2022-06-10. Retrieved 2025-01-02.
  6. ^ Hyland, Sabine (2024-01-01). "Knot Anomalies on Inka Khipus: Revising Locke's Knot Typology". IX Jornadas Internacionales de Textiles Precolombinos y Amerindianos / 9th International Conference on Pre-Columbian and Amerindian Textiles, Museo delle Culture, Milan, 2022.
  7. Smith, David Eugene; Mikami, Yoshio (1914). A history of Japanese mathematics. University of California Libraries. Chicago : The Open Court Publishing Company .
  8. ^ Karpinski, Louis C. (1943). "Leslie Leland Locke". Science. 98 (2543): 274–275. Bibcode:1943Sci....98..274K. doi:10.1126/science.98.2543.274. ISSN 0036-8075. JSTOR 1669552. PMID 17811489.
  9. Medrano, Manuel (2022). "Keys to Mathematical Treasure Chests: Andean Khipus". old.maa.org. Convergence 19. Mathematical Association of America. Retrieved 2025-01-05.
  10. Locke, L. Leland (1912). "The Ancient Quipu, a Peruvian Knot Record". American Anthropologist. 14 (2): 325–332. doi:10.1525/aa.1912.14.2.02a00070. ISSN 0002-7294. JSTOR 659935.
  11. Sarton, George (1924). "Fifteenth Critical Bibliography of the History and Philosophy of Science and of the History of Civilization. (To December 1923.)". Isis. 6 (2): 135–251. doi:10.1086/358234. ISSN 0021-1753.
  12. Means, Phillip Ainsworth (1924). "Review of The Ancient Quipu or Peruvian Knot Record". American Anthropologist. 26 (2): 269–271. doi:10.1525/aa.1924.26.2.02a00120. ISSN 0002-7294. JSTOR 660404.
  13. Nordenskiöld, Erland (1925). Calculations with years and months in the Peruvian quipus. Göteborg: Erlanders Boktryckeri Aktiebolag.
  14. ^ Kidwell, Peggy Aldrich (2016), Zack, Maria; Landry, Elaine (eds.), "Charter Members of the MAA and the Material Culture of American Mathematics", Research in History and Philosophy of Mathematics, Proceedings of the Canadian Society for History and Philosophy of Mathematics/La Société Canadienne d'Histoire et de Philosophie des Mathématiques, Cham: Springer International Publishing, pp. 205–219, doi:10.1007/978-3-319-46615-6_15, ISBN 978-3-319-43269-4, retrieved 2025-01-02
  15. Babbage, Charles (1832). "On the economy of machinery and manufactures". library.si.edu: Inside front cover. doi:10.5479/sil.975430.39088015716483. Retrieved 2025-01-04.
  16. Bongo, Pietro; Ventura, Comino; Locke, L. Leland (Leslie Leland); Grove City College. Library, donor DSI (1591). Petri Bungi Bergomatis Numerorum mysteria : ex abditis plurimarum disciplinarum fontibus hausta : opus maximarum rerum doctrina, et copia refertum: in quo mirus in primis, idemq[ue] perpetuus arithmeticæ Pythagoricae cum diuinae paginae numeris consensus, multiplici ratione probatur. Smithsonian Libraries. Bergomi : Typis Comini Venturae.
  17. Kidwell, Peggy A. "Relations between the History and the Pedagogy of Mathematics in the United States – The Case of Leslie Leland Locke, Historian, Teacher and Collector" (PDF). American Mathematical Society. Retrieved January 3, 2025.
  18. Hoffmann, Professor (1893). Tricks with cards : containing explanations of the general principles of sleight-of hand applicable to card-tricks : of card-tricks with ordinary cards, and not requiring sleight-of-hand; of tricks involving sleight-of-hand, or the use of specially-prepared cards; and of card-tricks requiring special apparatus. Smithsonian Libraries. New York : Excelsior Publishing House, McKeon & Schofield, proprietors.
  19. Babbage, Charles (1832). On the economy of machinery and manufactures. Smithsonian Libraries. London : Charles Knight.
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