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THE MOST PLEASING
RECTANGLE WEB POLL
(Results of Poll 1)

dimensions in pixels: 27x33, 28x35, 28x37, 28x39, 28x41, 28x45, 28x49, 28x55

  Most pleasing rectangle:    
    1 (843) 7%  
    2 (423) 4%  
    3 (1310) 12%  
    4 (2302) 20%  
    5 (2784) 24%  
    6 golden rectangle (2101) 18%  
    7 (801) 7%  
    8 (806) 7%  
  total (11370) 99%  

Above is the WWW's most pleasing histogram. If you just chose a rectangle, your choice has been sent to me by email, and I will be updating the graph in a day or so. Please be patient. Over the months, several people submitted without choosing a rectangle; those have been ignored. Today, six fives were obviously from the same person, seconds apart, and I ignored five of them.

Rectangle #6 is the golden rectangle (1x1.61803...), discovered by the ancient Greeks, and thought to be especially pleasing. Down through the ages, aesthetics, the philosophical study of what is pleasing, has been divided between two competing views. The first is that certain things have intrinsic beauty (such as the golden rectangle). The second is that beauty is in the eye of the beholder, that it is personal or is culturally determined. As a pragmatic person, I believe that the truth is somewhere in between, that the golden rectangle is indeed pleasing on some basic level, but I prefer other rectangles. I guess the whole idea of this poll is to gain some insight into the idea of basic beauty vs. personal beauty.

Another thought, rectangle #1 is very nearly a square (maybe moreso on your screen, if it is out of adjustment). And we see that it is somewhat more popular than rectangle #2. A square would suggest a different kind of perfection, from a perfect golden rectangle. If we had actually drawn a square above, I suspect that it would be even more popular.

A few people seem to have the need to change their votes, once they see which one is the golden rectangle, the "theoretically" ideal choice. There is no correct choice. We did not ask you to guess which one is the golden rectangle; we asked which rectangle looked most pleasing to you. And thank you for your honest answer.

Your comments:

Previous comments (the dates are mm/dd/yy):


About the normal curve, this is from my page Probability 101:

On the left, we have three graphs. The first represents the probabilities of each possible number of heads, when we flip six coins (or one coin six times). Zero heads or six heads are the least likely (the shortest rectangles), and three heads is the most likely (the tallest rectangle). The second graph is the same for 12 coins. Here 6 heads is the most likely outcome, but that outcome is not likely (much less than 0.5). And the third is the famous normal curve, which is the limit of infinitely many coins, and has the equation: y = (1/sqrt(2pi))e^((-x^2)/2) (where a^b means a to the b power). The total green area under each graph has an area of 1, as the total probability must be 1. And so, you can see where the normal curve comes from.


Also see:


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