Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen
The Evolving Systems approach to case studies due initially to Piaget-contemporary Howard Gruber, and complemented by subsequent work on sociocultural factors developed by Mihaly Csikszentmihalyi and others, provides an inroad for examining creative achievements in a variety of domains. This paper p...
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Format: | Article |
Language: | English |
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Columbia University Libraries
2013-11-01
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Series: | Journal of Mathematics Education at Teachers College |
Online Access: | https://journals-test.library.columbia.edu/index.php/jmetc/article/view/630 |
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author | Benjamin Dickman |
author_facet | Benjamin Dickman |
author_sort | Benjamin Dickman |
collection | DOAJ |
description | The Evolving Systems approach to case studies due initially to Piaget-contemporary Howard Gruber, and complemented by subsequent work on sociocultural factors developed by Mihaly Csikszentmihalyi and others, provides an inroad for examining creative achievements in a variety of domains. This paper provides a proof of concept for how one might begin to explore questions about the creative development of Cohen forcing, a powerful technique in Set Theory and Mathematical Logic. |
first_indexed | 2024-12-21T11:14:04Z |
format | Article |
id | doaj.art-e412b70e10324cf6a8641efc768834a7 |
institution | Directory Open Access Journal |
issn | 2156-1400 2156-1397 |
language | English |
last_indexed | 2024-12-21T11:14:04Z |
publishDate | 2013-11-01 |
publisher | Columbia University Libraries |
record_format | Article |
series | Journal of Mathematics Education at Teachers College |
spelling | doaj.art-e412b70e10324cf6a8641efc768834a72022-12-21T19:05:59ZengColumbia University LibrariesJournal of Mathematics Education at Teachers College2156-14002156-13972013-11-0142Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul CohenBenjamin Dickman0Teachers College Columbia UniversityThe Evolving Systems approach to case studies due initially to Piaget-contemporary Howard Gruber, and complemented by subsequent work on sociocultural factors developed by Mihaly Csikszentmihalyi and others, provides an inroad for examining creative achievements in a variety of domains. This paper provides a proof of concept for how one might begin to explore questions about the creative development of Cohen forcing, a powerful technique in Set Theory and Mathematical Logic.https://journals-test.library.columbia.edu/index.php/jmetc/article/view/630 |
spellingShingle | Benjamin Dickman Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen Journal of Mathematics Education at Teachers College |
title | Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen |
title_full | Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen |
title_fullStr | Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen |
title_full_unstemmed | Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen |
title_short | Mathematical Creativity, Cohen Forcing, and Evolving Systems: Elements for a Case Study on Paul Cohen |
title_sort | mathematical creativity cohen forcing and evolving systems elements for a case study on paul cohen |
url | https://journals-test.library.columbia.edu/index.php/jmetc/article/view/630 |
work_keys_str_mv | AT benjamindickman mathematicalcreativitycohenforcingandevolvingsystemselementsforacasestudyonpaulcohen |