Make your own free website on Tripod.com

 

 

3mechs_72dpi2.TIF (19362 bytes)

 

sound_logo.jpg (12565 bytes)

 

         

  . . . is a piece that was composed over a period of a year & a half.  I composed them out of order;

the second one coming first.  These are indeed three

separate mechanisms; each of them having their own method of creation. 

 

Some Technical Information on the Second Movement (if you are interested)

This second movement, was composed

using a mathematical system of the arrangement of the numerical sequence :     1 2 3 4 5 6 7

        This sequence sounds pretty basic, but that is the beauty of it.  I then take a modular formula

(found in "modular arithmetic") to obtain the numerical series that I want. 

In modular arithmetic, you are dealing with a circular formation of numbers. 

& what you are thinking right now IS : "What the HELL is this guy talking about?  Right?" 

Well, everyday, human beings whom live with time, deal with modular arithmetic, & does not even

know they are doing it.  

   

PROOF:  Someone is asked to meet at an appointment in 3 hrs. & the time is now 10am. 

Now in normal math 10 + 3 is 13, BUT in modular arithmetic,

the answer is 1(if of course you are NOT in the military).  SEE!!!

       

So the formula I used is as follows :

                x-1-1(mod7)     x-2-1(mod7)    x-3-1(mod7)    x-4-1(mod7)     x-5-1(mod7)    x-6-1(mod7)    x-7-1(mod7)  

     **but in order to obtain the next "x" term, you must add "x" to itself.  Sounds complicated, but it's not.**

I'll give you a start on the numeric sequence that this formula gives with the base sequence of 1 - 7.

            First start with x=1

            x-1-1(mod7) = 1-1-1    which equals 6    Then to obtain the next "x", add 6 to itself      6+6(mod7)=5

            x-2-1(mod7) = 5-2-1    which equals 2    Then again add "x" to itself    2+2(mod7)=4

            x-3-1(mod7) = 4-3-1    which equals 7

            . . . . . . . etc . . . . . . . until it repeats after 21 times through.  The first three are exemplified here.

        Then when I finished with this, I broke the numbers into subgroups.   Example is the first 6 : being turned into

1 + 4 + 1.  Then assigned an eighth note to the number 1.   So the first 6 in musical terms would be

eighth + 4eighths + eighth.

3mechs_1.gif (2167 bytes)

So there's the introduction of the process used for the Marimba part's rhythmic sequence.

If anyone is crazy enough to hear the rest or get any clarifications,

LET ME KNOW - "Contact ME"!!!

 

                                                             Duration of the Mechanisms:

                                                                                                                                    I.      6.02'

                                                                                                                                   II.     1.05'

                                                                                                                                  III.     3.54'