
I. Bernard Cohen (1914–2003)
Author of The Birth of a New Physics
About the Author
Born in Far Rockaway, New York, I. Bernard Cohen earned degrees from Harvard University. He holds the distinction of being the first person in the United States to earn a Ph.D. in the history of science. Later, Cohen established the History of Science Department at Harvard. Cohen has received many show more fellowships and has won the George Sarton Medal, awarded by the History of Science Society. Cohen is an author and editor, known for his books about Sir Isaac Newton and Benjamin Franklin. (Bowker Author Biography) show less
Works by I. Bernard Cohen
Science and the Founding Fathers: Science in the Political Thought of Jefferson, Franklin, Adams, and Madison (1995) 144 copies
The Newtonian Revolution: With Illustrations of the Transformation of Scientific Ideas (1981) 44 copies
Franklin and Newton; an inquiry into speculative Newtonian experimental science and Franklin's work in electricity as an example thereof (1956) 13 copies
A Guide to the Principia Mathematica 6 copies
Benjamin Peirce: Father of Pure Mathematics in America : An Original Anthology (Three centuries of science in America) (1980) 2 copies
Science Before Darwin: An Anthology of British Scientific Writing in the Early Nineteenth Century (1963) — Editor — 2 copies
Thomas Jefferson and the Sciences: An Original Anthology (Three Centuries of Science in America) (1980) 2 copies
数が世界をっくった:数と統計の楽しい教室+THE TRIUMPH OF NUMBERS : HOW COUNTING SHAPED MODERN LIFEJUIIIPIJ OF NUAJBERS (2007) 1 copy
THE BIRTH OF A NEW PARTICLE 1 copy
Associated Works
An Introduction to the Study of Experimental Medicine (Dover Books on Biology) (1957) — Foreword, some editions — 170 copies, 1 review
A History of Science and its Relations with Philosophy and Religion (1948) — some editions — 123 copies
Benjamin Franklin's Autobiography [Norton Critical Edition, 2nd ed.] (2012) — Contributor — 48 copies
Tagged
Common Knowledge
- Birthdate
- 1914-03-01
- Date of death
- 2003-06-20
- Gender
- male
- Education
- Harvard University (BS, PhD - History of Science)
- Occupations
- professor (History of Science)
- Organizations
- Harvard University
- Awards and honors
- George Sarton Medal (1974)
Bowdoin Prize (1941) - Relationships
- Nasr, Seyyed Hossein (protégé)
- Short biography
- Cohen was a student of George Sarton.
- Nationality
- USA
- Birthplace
- New York, New York, USA
- Place of death
- Waltham, Massachusetts, USA
- Associated Place (for map)
- USA
Members
Reviews
I was excited to find this short book in the stacks, but it ultimately fell flat as a whole. I enjoyed what the author set out to achieve: describing the many uses of numbers and some of the first (European) occurrences in the historical record. However, I finished the book craving more perspective on the significance and evolution of those changes in modern life.
The book is composed of many short chapters at first, but then concludes with two long chapters on Quetelet and Florence show more Nightingale. The focus seems to go from a critical analysis of numbers in society/politics, but then turns into biography. I wish the author had stayed focused on one or the other because both treatments are superficial. Surprisingly, computers -- humanity's number machines -- play a very small part of this book and are finally mentioned in the epilogue very cursorily.
While I'm very critical of the book overall, the things that shined were the historical anecdotes. Here are some highlights:
- p.19 — Egyptians were able to write large numbers in 3500 BCE
- p.19 — A description of how numbers can prove the feasibility of a reverse-engineered method thought to be used by Egyptians to build the pyramids.
- p.20 — Pyramids were tallest structure until Eiffel Tower
- p.29 — An account of census taking in the Bible: “Go number Israel and bring the number to David so that he might “know it”".
- p.30 — The mystery of the "sin" of census taking. Why did David sin by ordering a census and lead to death by plague of 70,000?
- p.28 — In the Bible, census takers were called “enumerators”.
- p.36 — The birth of modern science was based on direct confrontation of nature by experiment and obseration, but more importantly a dependence on the numbers (numerical measurement) of actual experience.
- p.37 — [For ancients prior to the Scientific Revolution] the goal of science was not to seek laws of nature expressed in terms of numbers or number-relations.
- p.46 — Leeuwenhoek makes a scale argument about sperm. He calculates that there's more sperm than the number of people the Earth can support.
- p.103 — The origin of the word statistics is from “statist” in Germany and is tied to politics.
- p.62 — Numerology is used to conveniently prove “evidence” against the papacy.
- p.101 — Lavoisier belived the “science of political economy” would cease to exist because all problems would be solved with no disagreements whatsoever using mathematics.
- p.97 — By 1800, it was the age of precision. In measuring time alone, there was an increase in precision of a factor of 200 compared to the 1 minute of arc in Tycho Brahe’s time.
- p.119 — Guerry’s use of the word “ordonnateur” may have led to the official French word for computer, “ordinateur”.
- The budget of crimes as statistics comes of age: “Society prepares the crime, and the guilty person is only the instrument”
- Charles Dickens was concerned about the use of averages to justify treatment of the common person. The use of an "average" justified bad working conditions.
- Joyce’s Ulysses was allowed to be published and distributed in the US based on Supreme Court Judge Woolsey’s decision that a person with “average sex instincts” would not be affected by the book. “L’homme moyen sensuel”. Already a ruling was based on an "average".
- p. 171 — The free will of admins (a scary thought). “For Nightingale, what mattered was the free will of administrators, who can choose whether to try to change the conditions that affect the way people act.”
- p. 173 — Nightingale wanted to "Bring mankind to perfection".
- p.174 — Nightingale believed that "Diagrams afford relief to the mind"
I was delighted to read some historical bits about one of my favorite scientists, James Clerk Maxwell. His wit came through when he satirized the British Association for the Advancement of Science (BAAS). “Ye British Asses, who expect to hear/ Ever some new thing.” (p. 149). A historical link is also unearthed between Maxwell and Quetelet. “The two primary founders of the modern kinetic theory of gases, based on considerations of probability, were James Clerk Maxwell and Ludwig Boltzmann. Both acknowledged their debt to Quetelet… there is an influence of the social sciences on the natural sciences.” (p.145).
This book awarded me some interesting ideas, but there are better books on the history of math and numbers, especially by Morris Kline. Read this if you are interested in historical anecdotes over understanding mathematical progress. show less
The book is composed of many short chapters at first, but then concludes with two long chapters on Quetelet and Florence show more Nightingale. The focus seems to go from a critical analysis of numbers in society/politics, but then turns into biography. I wish the author had stayed focused on one or the other because both treatments are superficial. Surprisingly, computers -- humanity's number machines -- play a very small part of this book and are finally mentioned in the epilogue very cursorily.
While I'm very critical of the book overall, the things that shined were the historical anecdotes. Here are some highlights:
- p.19 — Egyptians were able to write large numbers in 3500 BCE
- p.19 — A description of how numbers can prove the feasibility of a reverse-engineered method thought to be used by Egyptians to build the pyramids.
- p.20 — Pyramids were tallest structure until Eiffel Tower
- p.29 — An account of census taking in the Bible: “Go number Israel and bring the number to David so that he might “know it”".
- p.30 — The mystery of the "sin" of census taking. Why did David sin by ordering a census and lead to death by plague of 70,000?
- p.28 — In the Bible, census takers were called “enumerators”.
- p.36 — The birth of modern science was based on direct confrontation of nature by experiment and obseration, but more importantly a dependence on the numbers (numerical measurement) of actual experience.
- p.37 — [For ancients prior to the Scientific Revolution] the goal of science was not to seek laws of nature expressed in terms of numbers or number-relations.
- p.46 — Leeuwenhoek makes a scale argument about sperm. He calculates that there's more sperm than the number of people the Earth can support.
- p.103 — The origin of the word statistics is from “statist” in Germany and is tied to politics.
- p.62 — Numerology is used to conveniently prove “evidence” against the papacy.
- p.101 — Lavoisier belived the “science of political economy” would cease to exist because all problems would be solved with no disagreements whatsoever using mathematics.
- p.97 — By 1800, it was the age of precision. In measuring time alone, there was an increase in precision of a factor of 200 compared to the 1 minute of arc in Tycho Brahe’s time.
- p.119 — Guerry’s use of the word “ordonnateur” may have led to the official French word for computer, “ordinateur”.
- The budget of crimes as statistics comes of age: “Society prepares the crime, and the guilty person is only the instrument”
- Charles Dickens was concerned about the use of averages to justify treatment of the common person. The use of an "average" justified bad working conditions.
- Joyce’s Ulysses was allowed to be published and distributed in the US based on Supreme Court Judge Woolsey’s decision that a person with “average sex instincts” would not be affected by the book. “L’homme moyen sensuel”. Already a ruling was based on an "average".
- p. 171 — The free will of admins (a scary thought). “For Nightingale, what mattered was the free will of administrators, who can choose whether to try to change the conditions that affect the way people act.”
- p. 173 — Nightingale wanted to "Bring mankind to perfection".
- p.174 — Nightingale believed that "Diagrams afford relief to the mind"
I was delighted to read some historical bits about one of my favorite scientists, James Clerk Maxwell. His wit came through when he satirized the British Association for the Advancement of Science (BAAS). “Ye British Asses, who expect to hear/ Ever some new thing.” (p. 149). A historical link is also unearthed between Maxwell and Quetelet. “The two primary founders of the modern kinetic theory of gases, based on considerations of probability, were James Clerk Maxwell and Ludwig Boltzmann. Both acknowledged their debt to Quetelet… there is an influence of the social sciences on the natural sciences.” (p.145).
This book awarded me some interesting ideas, but there are better books on the history of math and numbers, especially by Morris Kline. Read this if you are interested in historical anecdotes over understanding mathematical progress. show less
Biography focusing on Aiken's Harvard tenure and in particular the development of the Harvard Mark I. Aiken comes off as a total jerk, usual story of talent getting away with rude behavior. I have to say after reading this book, the IBM crew of Lake, Hamilton, et al, should probably be given status as co-inventors. Light on technical detail, there is one chapter that has essentially the same info as Cohen's chapter in The First Computers, also from MIT Press.
A short, enjoyable history of how statistics came about, why it was resisted, and how it helped improve our understanding. There is stuff here I hadn't come across before in histories of science...like Adolphe Quetelet and why he was so influential, and how Florence Nightingale had a 'passion for statistics'.
In quest'ultima sua opera, pubblicata postuma, Cohen osserva come i numeri abbiano assunto un ruolo dominante nella scienza, ma anche in altri aspetti della vita quotidiana. Il volume ricostruisce in modo originale la storia dei numeri ed accompagnati da Thomas Jefferson o Charles Dickens arriveremo a conoscere anche i concetti fondamentali della statistica.
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