Kaushik Datta Spirograph 
Spirograph is a simple application that stores the data in local machine so that you can retrieve it later for viewing a specific spirograph.
If the radius of fixed circle is R, the radius of moving circle is r, and the offset of the pen point in the moving circle is O, then the equation of the resulting curve is defined by: x = (R+r) * cos(t) - (r+O) * cos(((R+r)/r)*t) y = (R+r) * sin(t) - (r+O) * sin(((R+r)/r)*t)
Get Spirograph and take it for a test drive to see what it's really capable of!
7.
Spirograph is a simple application that stores the data in local machine so that you can retrieve it later for viewing a specific spirograph.
If the radius of fixed circle is R, the radius of moving circle is r, and the offset of the pen point in the moving circle is O, then the equation of the resulting curve is defined by: x = (R+r) * cos(t) - (r+O) * cos(((R+r)/r)*t) y = (R+r) * sin(t) - (r+O) * sin(((R+r)/r)*t)
Get Spirograph and take it for a test drive to see what it's really capable of!
Requirements:
· Adobe AIR
Kaushik Datta Spirograph Description:
Spirograph is a simple application that stores the data in local machine so that you can retrieve it later for viewing a specific spirograph.
If the radius of fixed circle is R, the radius of moving circle is r, and the offset of the pen point in the moving circle is O, then the equation of the resulting curve is defined by: x = (R+r) * cos(t) - (r+O) * cos(((R+r)/r)*t) y = (R+r) * sin(t) - (r+O) * sin(((R+r)/r)*t)
10.
Kaushik Datta 1/1/2016 Expired Best Graphics Software & Animation Tools
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Kaushik Datta Spirograph  Crack Full Version [Updated] 2022
This is a very simple app that shows the movement of a circle and the movement of a point on the circle.
Take a look at the animation and try to solve it yourself.
While I play with it in the browser, I wonder if there is anyway to make it work without flash/air :sad:
Luigi Bonfante
09-13-2011, 08:15 AM
Hi,
This is a very simple app that shows the movement of a circle and the movement of a point on the circle.
Take a look at the animation and try to solve it yourself.
While I play with it in the browser, I wonder if there is anyway to make it work without flash/air :sad:
Hi,
Thank you for your suggestions.
I was working on what's called the 'traveling least squares solver'
The idea is, given a known starting point (Touhou), and a velocity vector, we find a trajectory that is as smooth as possible.
I used this trajectory for a previous project, and it was working fine.
However, my secondary concern was that, I wanted to find out if a simple algorithm could work.
For that, I decided to define'smoothness' of trajectory as the ratio of the square of difference between two coordinates divided by the sum of the squares of the difference between two coordinates.
The idea was to allow the program to 'look ahead' the next point so as to accommodate the next point.
After playing a bit around with this, I could see some features of the next point, as the trajectory was slowly moving towards it.
I took some care to make it simple.
Instead of for loops, I used simple math-based approach.
This approach does not work at all if the trajectory is sudden or turns completely.
What this project requires is a very simple form of smoothing.
I decided to this the Smoothing filter of Photoshop.
I used a soft Lissajous curve (actually, I think it's called 'Lissajous curva') filter to smooth the trajectory and check if it shows signs of 'behind-the-curve' or turns.
I think it does the job.
However, I don't know how much more the trajectory can be smoothed, as I got to a point where it
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