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Classic examples of wicked problems include economic, environmental, and political issues. A problem whose solution requires a great number of people to change their mindsets and behavior is likely to be a wicked problem. Therefore, many standard examples of wicked problems come from the areas of public planning and policy.
Examples of archetypal well-posed problems include the Dirichlet problem for Laplace's equation, and the heat equation with specified initial conditions. These might be regarded as 'natural' problems in that there are physical processes modelled by these problems. Problems that are not well-posed in the sense above are termed ill-posed. A ...
The term wickedness dates back to the 1300s and is derived from the words wicked and -ness. Wicked is an extended form of the term wick meaning bad and is also associated with the Old English term wicca meaning a (male) witch. There is not a corresponding verb to the term, but the term wretched is also associated with the term. The term -ness ...
The major example Cantor proved is that the set of real numbers is bigger, written |ℝ|>ℵ₀. But the reals aren’t that big; we’re just getting started on the infinite sizes.
All the spoilers for 'Wicked Part 2,' including questions like does Elphaba die, what happens to Glinda, and who Fiyero ends up with at the end.
More than 50 years after Hamilton wore toxic copper-based face paint to appear green in The Wizard of Oz, Gregory Maguire’s 1995 novel, Wicked: The Life and Times of the Wicked Witch of the West ...
The seven selected problems span a number of mathematical fields, namely algebraic geometry, arithmetic geometry, geometric topology, mathematical physics, number theory, partial differential equations, and theoretical computer science. Unlike Hilbert's problems, the problems selected by the Clay Institute were already renowned among ...
Many mathematical problems have been stated but not yet solved. These problems come from many areas of mathematics, such as theoretical physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, model theory, number theory, set theory, Ramsey theory, dynamical systems, and partial differential equations.