Probably the most cited lines from the poetry of the Nobel-prize winning Russian writer Boris Pasternak contain the observation that complex ideas are sometimes easier to understand than simpler ones. This is not just a paradoxical poetic statement: many teachers have observed the same seemingly counter-intuitive phenomenon. In this paper, we provide a possible explanation for this phenomenon, by showing that indeed, many easier-to-describe mathematical models lead to more-difficult-to-solve mathematical problems
Recent years have seen an increase in research articles and reviews exploring mathematical difficult...
We argue that dialogic theory, inspired by the Russian scholar Mikhail Bakhtin, has a distinct contr...
To a lay person reading about history of physics, it may sound as if the progress of physics comes f...
Probably the most cited lines from the poetry of the Nobel-prize win-ning Russian writer Boris Paste...
Researchers need enormous computer power to forecast changes in the Earth's climate, but they c...
Noam Chomsky often appeals to the distinction between problems and mysteries. This chapter explains ...
Mathematics is one of those areas in which specialization takes place. Too often a brainy connotat...
It is an unusual book which casts new and paradoxical light on the nature of mathematics. The book ...
Problem posing and mathematical talent are topics of interest to the community of researchers in Mat...
Cognitive science, in its quest to elucidate 'how we know', embraces a long list of subjects, while ...
According to Freire, classes are often taught in an authoritarian way, when students do not understa...
Where do mathematical insights come from? According to classic accounts, creativity is a multi-stage...
One of the main objectives of theoretical research in computational complexity and feasibility is to...
The life and soul of any science are its problems. This is particularly true of mathematics, which, ...
Paradox intrigues both mathematicians and artists of all kinds. Throughout the recorded history of h...
Recent years have seen an increase in research articles and reviews exploring mathematical difficult...
We argue that dialogic theory, inspired by the Russian scholar Mikhail Bakhtin, has a distinct contr...
To a lay person reading about history of physics, it may sound as if the progress of physics comes f...
Probably the most cited lines from the poetry of the Nobel-prize win-ning Russian writer Boris Paste...
Researchers need enormous computer power to forecast changes in the Earth's climate, but they c...
Noam Chomsky often appeals to the distinction between problems and mysteries. This chapter explains ...
Mathematics is one of those areas in which specialization takes place. Too often a brainy connotat...
It is an unusual book which casts new and paradoxical light on the nature of mathematics. The book ...
Problem posing and mathematical talent are topics of interest to the community of researchers in Mat...
Cognitive science, in its quest to elucidate 'how we know', embraces a long list of subjects, while ...
According to Freire, classes are often taught in an authoritarian way, when students do not understa...
Where do mathematical insights come from? According to classic accounts, creativity is a multi-stage...
One of the main objectives of theoretical research in computational complexity and feasibility is to...
The life and soul of any science are its problems. This is particularly true of mathematics, which, ...
Paradox intrigues both mathematicians and artists of all kinds. Throughout the recorded history of h...
Recent years have seen an increase in research articles and reviews exploring mathematical difficult...
We argue that dialogic theory, inspired by the Russian scholar Mikhail Bakhtin, has a distinct contr...
To a lay person reading about history of physics, it may sound as if the progress of physics comes f...