Maen games

Nothing puts the light on you better than a perfectly chosen outfit to highlight your best features! Go all out and become the queen of the school in this brand new dress up game or girls called Highschool Mean Girls. In it, you are going to attend a fashion battle on social media and at its end, you are going to find which group of girls is the most popular in school. The first group is run by Barbie and the second one by Queen Elsa… you are going to love the fashion battle they have prepared for you.

So come and join the girls in getting started with this fun dress up game for girls, put your fashion adviser skills to the test and come up with 6 jaw-dropping looks for the girls entering this online fashion battle. Learn More About maen. Statistics for maen Look-up Popularity. Style: MLA. Get Word of the Day daily email! Test Your Vocabulary. Test your vocabulary with our question quiz! A daily challenge for crossword fanatics. Need even more definitions? Ask the Editors 'Everyday' vs.

The differences between the distributions of numbers in the human vs human game compared to the random number game was so great that human behaviour can clearly not be seen as random. This has two consequences.

Firstly, picking random numbers is not a suitable simulation for a human. However, although human behaviour is not random, it is also not predictable. There are some areas of short-term order within picked numbers for particular players but these do not produce order in the means of the games. These differences occur because the human players play with winning in mind. Specifically, they are aware that they are trying to engineer the mean to be in a particular place so that they control the game and therefore win.

This does not always work, but it is the only strategy that consistently works when played against itself, i. It is obvious that if one player always picks numbers with the same mean the other player can place their numbers very close to this mean value or consciously move the mean somewhere else. If a player plays randomly, a situation such as that in predictable vs random game would occur. The distributions occur as they are because the players pick numbers at the extremes of the population so as to move the mean as much as possible.

This is somewhat similar to bearish and bullish traders in markets -- those who try to bid the market either up or down in order to make money at the new market value. It should not be difficult to produce a computer player with the same statistical distribution of picked numbers as a human player but whether this would be successful at winning the game is difficult to tell.

What this means is that it is difficult to produce a mechanical agent which reliably wins, and that unpredictable behaviour is a good strategy for winning. This has implications for game theory. In the 8-player game, which is closer to a "real" market, the average appeared to settle to a reasonably constant value. This was because each player could only have a small effect on the average by himself, and because they expected the mean to be near to the mean for the previous game.

This is reminiscent of an iterative formula, e. However, in the many-player mean game there appears to be no way to tell where the mean will settle down to. I'd like to investigate this sort of game more: it's more complex than the basics of game theory such as chicken, but simple enough to be relatively easy to study.