PortadaGruposCharlasMásPanorama actual
Buscar en el sitio
Este sitio utiliza cookies para ofrecer nuestros servicios, mejorar el rendimiento, análisis y (si no estás registrado) publicidad. Al usar LibraryThing reconoces que has leído y comprendido nuestros términos de servicio y política de privacidad. El uso del sitio y de los servicios está sujeto a estas políticas y términos.

Resultados de Google Books

Pulse en una miniatura para ir a Google Books.

Cargando...

Negative Math: How Mathematical Rules Can Be Positively Bent

por Alberto A. Martinez

MiembrosReseñasPopularidadValoración promediaConversaciones
30Ninguno790,981 (3.5)Ninguno
A student in class asks the math teacher: "Shouldn't minus times minus make minus?" Teachers soon convince most students that it does not. Yet the innocent question brings with it a germ of mathematical creativity. What happens if we encourage that thought, odd and ungrounded though it may seem? Few books in the field of mathematics encourage such creative thinking. Fewer still are engagingly written and fun to read. This book succeeds on both counts. Alberto Martinez shows us how many of the mathematical concepts that we take for granted were once considered contrived, imaginary, absurd, or just plain wrong. Even today, he writes, not all parts of math correspond to things, relations, or operations that we can actually observe or carry out in everyday life. Negative Math ponders such issues by exploring controversies in the history of numbers, especially the so-called negative and "impossible" numbers. It uses history, puzzles, and lively debates to demonstrate how it is still possible to devise new artificial systems of mathematical rules. In fact, the book contends, departures from traditional rules can even be the basis for new applications. For example, by using an algebra in which minus times minus makes minus, mathematicians can describe curves or trajectories that are not represented by traditional coordinate geometry. Clear and accessible, Negative Math expects from its readers only a passing acquaintance with basic high school algebra. It will prove pleasurable reading not only for those who enjoy popular math, but also for historians, philosophers, and educators. Key Features? Uses history, puzzles, and lively debates to devise new mathematical systems Shows how departures from rules can underlie new practical applications Clear and accessible Requires a background only in basic high school algebra… (más)
Ninguno
Cargando...

Inscríbete en LibraryThing para averiguar si este libro te gustará.

Actualmente no hay Conversaciones sobre este libro.

Ninguna reseña
sin reseñas | añadir una reseña
Debes iniciar sesión para editar los datos de Conocimiento Común.
Para más ayuda, consulta la página de ayuda de Conocimiento Común.
Título canónico
Título original
Títulos alternativos
Fecha de publicación original
Personas/Personajes
Lugares importantes
Acontecimientos importantes
Películas relacionadas
Epígrafe
Dedicatoria
Primeras palabras
Citas
Últimas palabras
Aviso de desambiguación
Editores de la editorial
Blurbistas
Idioma original
DDC/MDS Canónico
LCC canónico

Referencias a esta obra en fuentes externas.

Wikipedia en inglés

Ninguno

A student in class asks the math teacher: "Shouldn't minus times minus make minus?" Teachers soon convince most students that it does not. Yet the innocent question brings with it a germ of mathematical creativity. What happens if we encourage that thought, odd and ungrounded though it may seem? Few books in the field of mathematics encourage such creative thinking. Fewer still are engagingly written and fun to read. This book succeeds on both counts. Alberto Martinez shows us how many of the mathematical concepts that we take for granted were once considered contrived, imaginary, absurd, or just plain wrong. Even today, he writes, not all parts of math correspond to things, relations, or operations that we can actually observe or carry out in everyday life. Negative Math ponders such issues by exploring controversies in the history of numbers, especially the so-called negative and "impossible" numbers. It uses history, puzzles, and lively debates to demonstrate how it is still possible to devise new artificial systems of mathematical rules. In fact, the book contends, departures from traditional rules can even be the basis for new applications. For example, by using an algebra in which minus times minus makes minus, mathematicians can describe curves or trajectories that are not represented by traditional coordinate geometry. Clear and accessible, Negative Math expects from its readers only a passing acquaintance with basic high school algebra. It will prove pleasurable reading not only for those who enjoy popular math, but also for historians, philosophers, and educators. Key Features? Uses history, puzzles, and lively debates to devise new mathematical systems Shows how departures from rules can underlie new practical applications Clear and accessible Requires a background only in basic high school algebra

No se han encontrado descripciones de biblioteca.

Descripción del libro
Resumen Haiku

Debates activos

Ninguno

Cubiertas populares

Enlaces rápidos

Valoración

Promedio: (3.5)
0.5
1
1.5
2
2.5 1
3 1
3.5
4
4.5
5 1

¿Eres tú?

Conviértete en un Autor de LibraryThing.

 

Acerca de | Contactar | LibraryThing.com | Privacidad/Condiciones | Ayuda/Preguntas frecuentes | Blog | Tienda | APIs | TinyCat | Bibliotecas heredadas | Primeros reseñadores | Conocimiento común | 204,470,328 libros! | Barra superior: Siempre visible