Questo sito utilizza i cookies per fornire i nostri servizi, per migliorare le prestazioni, per analisi, e (per gli utenti che accedono senza fare login) per la pubblicità. Usando LibraryThing confermi di aver letto e capito le nostre condizioni di servizio e la politica sulla privacy. Il tuo uso del sito e dei servizi è soggetto a tali politiche e condizioni.
Risultati da Google Ricerca Libri
Fai clic su di un'immagine per andare a Google Ricerca Libri.
This is a collection of gems from the literature of mathematics that shine as brightly today as when they first appeared in print - they deserve to be seen and admired. The selections include two opposing views on the purpose of mathematics, the strong law of small numbers, the treatment of calculus in the 1771 Encyclopaedia Britannica, several proofs that the number of legs on a horse is infinite, a deserved refutation of the ridiculous Euler-Diderot anecdote, the real story of π and the Indiana legislature, the reason why Theodorus stopped proving that square roots were irrational when he got to the square root of 17, an excerpt from Mathematics Made Difficult, a glimpse into the mind of a calculating prodigy, and much more. There will be something here for anyone interested in mathematics.… (altro)
Iscriviti per consentire a LibraryThing di scoprire se ti piacerà questo libro.
▾Conversazioni (Su link)
Attualmente non vi sono conversazioni su questo libro.
▾Recensioni di utenti
This book is full of little and bright gems for the mathematically inclined. It includes original pieces from many mathematicians and historians of mathematics but the book is not very technical and heavy on math. In the same book you can find a very interesting discussion that took place in UK parliament which is about defending a high level of math in UK schools (I admired the level of sophistication and argumentation of Mr. Tony McWalter in his 'Defense of Quadratic Equations'), a valuable piece on the economics of rare mathematics books, the description of calculus in the first edition of Encyclopaedia Britannica (1768-1771) where the author talks about fluxions and fluents (instead of derivatives and continuous functions) and lots of other interesting pieces.
My favorite chapters are by Joseph A. Gallian (in which he uses applied math to hack personal info-to-license plate numbering schemes), Richard Guy (in which he defends the political rights for the majority of triangles, the obtuse ones! by showing that the probability of a random triangle being obtuse is a little bit higher than you intuitively expected) and Steven B. Smith (in which he provides an account of calculating prodigies, one of them having worked at CERN until 1960s as a human computer!). ( )
This is a collection of gems from the literature of mathematics that shine as brightly today as when they first appeared in print - they deserve to be seen and admired. The selections include two opposing views on the purpose of mathematics, the strong law of small numbers, the treatment of calculus in the 1771 Encyclopaedia Britannica, several proofs that the number of legs on a horse is infinite, a deserved refutation of the ridiculous Euler-Diderot anecdote, the real story of π and the Indiana legislature, the reason why Theodorus stopped proving that square roots were irrational when he got to the square root of 17, an excerpt from Mathematics Made Difficult, a glimpse into the mind of a calculating prodigy, and much more. There will be something here for anyone interested in mathematics.
My favorite chapters are by Joseph A. Gallian (in which he uses applied math to hack personal info-to-license plate numbering schemes), Richard Guy (in which he defends the political rights for the majority of triangles, the obtuse ones! by showing that the probability of a random triangle being obtuse is a little bit higher than you intuitively expected) and Steven B. Smith (in which he provides an account of calculating prodigies, one of them having worked at CERN until 1960s as a human computer!). ( )