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   Author  Topic: Photo quiz  (Read 4271 times)
Benny
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Photo quiz  
« on: Sep 19th, 2010, 5:15pm »
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Do you think this relates to a Fib sequence or to something else?  
 
The beginning of an exponential sequence?
The beginning of  a polynomial sequence?
Something else?
« Last Edit: Sep 20th, 2010, 2:55pm by Benny » IP Logged

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Re: Fibonacci sequence or not?  
« Reply #1 on: Sep 20th, 2010, 12:10am »
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Either way, it's awesome!
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Re: Fibonacci sequence or not?  
« Reply #2 on: Sep 20th, 2010, 2:03am »
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Here's the approximate numerical sequence (pixel x-coordinates): 35, 43, 55, 70, 85, 107, 127, 157, 191, 235, 283, 382, 574
 
If we discard the last pigeon, exponential fits slightly better than quadratic; including the last pigeon neither fit very well.
 
Best fit is a twelve degree polynomial  Roll Eyes
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Re: Photo quiz  
« Reply #3 on: Sep 20th, 2010, 2:57pm »
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Okay, towr.
 
Here's another photo quiz: a parabola or a hyperbola?
 
http://maa.org/FoundMath/10week37.html
 
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Re: Photo quiz  
« Reply #4 on: Sep 20th, 2010, 3:07pm »
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I'd go with elipse.
Although it might be something else still. But assuming it is a circle in perspective (it does say it's a circular overpass, after all), then it is not a parabola or hyperbola (it should be a closed curve ... probably).
« Last Edit: Sep 20th, 2010, 3:13pm by towr » IP Logged

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Re: Photo quiz  
« Reply #5 on: Sep 23rd, 2010, 2:48pm »
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Any true* perspective projection of a circle gives a conic (circle, ellipse, parabola or hyperbola).  The curve is not closed if the circle passes behind the camera.
 
The one on the picture looks like a hyperbola.  
 
*A fish-eye lens would not produce a true projection as it does not preserve straight lines.  It would give other curves.
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Re: Photo quiz  
« Reply #6 on: Sep 25th, 2010, 2:47pm »
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on Sep 23rd, 2010, 2:48pm, Grimbal wrote:

 
The one on the picture looks like a hyperbola.  

 
So, it could be a parabola.
 
What's the one thing we would need in the photo to make it....
(a) a hyperbola, or
(b) a parabola
 
Quote:

*A fish-eye lens would not produce a true projection as it does not preserve straight lines.  It would give other curves.

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Re: Photo quiz  
« Reply #7 on: Oct 8th, 2010, 1:46pm »
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How to Slice a Bagel into Two Linked Halves
 
Topology problem: Modify the cut so the cutting surface is a one-twist Mobius strip.  
(You can still get cream cheese into the cut, but it doesn't separate into two parts.)
 
Calculus problem: What is the ratio of the surface area of this linked cut to the surface area of the usual planar bagel slice?
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