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I accept the terms and the use of cookies and other automated automation tools.Psychology of Laughter

This site is one of the first attempt at integrating humor and psychology. If you are looking for information on American psychology, it is provided here. If you are looking for research, then you will have to leave.

Why should you laugh? Because the world is pretty strange. (George Harrison)

A theory of humor is a model of how people understand humor. It is a bridge between the way the world is and the way people experience it. In the early 1900s, Arthur Fry proposed the three-part theory of humor as a way to explain the how and why of humor. It is still the foundation for research on humor today.

The model

A three part model. A joke is at the intersection of possibility, incongruity, and superiority. However, when people tell a joke or make jokes they do so consistently in the context of the same 3 factors.

The possibility that something is going to happen: a joke has a punchline that is funny when the possibility is something we never thought would happen

The incongruity that sets the joke apart from our world: we see something that is funny about this world that leads us to take a step back.

The superiority that makes it better than anything else: we laugh because we are enjoying an idea that we know to be better than anything else.

All jokes are similar in the way they create a sense of possibility, incongruity, and superiority.

What the world looks like

Our theory of humor is based on a very simple observation. People seem to find humor and smile more easily when something incongruous and surprising is in the context of
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Autodesk Autocad 3D 2010 Core 2010 is a new Autocad release with bug fixes, new features, support for better file formats and new. Predesign and design core for Autocad 2010 is available.Q:

Geometric meaning of one loop integral

This is an example in Jost’s textbook:
Suppose $\beta$ is a 2d-loop that encloses the origin. Then
$$\oint_\beta f(z)\,\mathrm{d}z = \int_{\mathbb{R}}f(x,y)\,\mathrm{d}x\wedge\mathrm{d}y.$$
The book then gives the following interpretation:

The left-hand side is the integral of $f$ along the loop. The result of that is the area of the rectangle that can be made with the integral as the height and the real line as the base.

Does the geometric representation help me see what’s going on? Is there a way I can interpret this without drawing pictures?

A:

The original formula $$\oint_\beta f(z)\,dz = \int_{\mathbb{R}}f(x,y)\,dx\wedge dy$$ is valid provided $\beta$ is an oriented closed curve in $\mathbb{C}$. A closed