Laurence....
 
I am completely familiar with the looks of that clock.  I am still  waiting 
for you to produce one for me.  Hint - don't forget me.   :)
 
Michail  Wilson
206-920-6312  

 
In a message dated 2/23/2014 8:16:51 A.M. Pacific Standard Time,  
[email protected] writes:

Bill, not unlike this one here, then!  :)   (my own  design, of some five 
years  back)

http://www.youtube.com/watch?v=WgFVbnZrwYg 

I used a  lookup table which the software consults at regular time 
intervals, once per  display multiplex cycle, which was about every 6mS from 
memory. 
The table had  about 170 entries in it for the full second. Once the table 
is done, there is  no math in the software routine. It just looks up the 
value, and displays  it.

Incidently, you may find (as did I) that a "swing" of greater than  about 
60 degrees just doesn't "look" right. As you'll see, while I was at it,  I 
made several other effects available to the user, all through lookup tables  
(no space efficient, but easier)

Here is a simple sine wave  spreadsheet. I've done it for steps of 5 
degrees. You can change the number of  LEDS in the "swing" in the yellow box - 
enjoy.

Laurence  



On Saturday, 22 February 2014 15:31:04 UTC, Bill v wrote:  
 
 
Hello, 
I have built a clock controlled by a PIC with 6 numitrons  in the centre. 
Around them is a circle of 60LEDs which are programmed to  display a number 
of different patterns. I am currently working on a pendulum  pattern which 
uses the lower 30 LEDs. I have the software done, the  challenge is this: 
A pendulum has a period and an angular velocity that  changes from 0 at the 
ends, and maximum in the center, following an  equation. In the software I 
currently have 36 time slices (program steps, 0  to 35) in a half period of 
107 clock cycles, for a total of 3852 cycles for  one swing (left or right). 
 
Looking at one swing, my challenge now is to divide the  36 program steps 
of 107 clock cycles such that the total number of clock  cycles remains 3852, 
but the actual number of clock cycles per step are  divided such as to 
approximate the equation of one pendulum swing  (left or right).  
Anyone willing to take a stab at this? 
Bill van Dijk



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