Custom Sequence List Generators

Python’s built-in range() list generator is full of possibilities when used in conjunction with Slipmat’s @ scheduler. And that’s just one generator out of, dare I say, a million possibilities.

Imagine being able to conveniently import generators from a massive user library of modules. This will be a reality for Slipmat for two reasons:

I built a list generator called range_plus(), which takes Python’s range() function a few steps farther. range() is limited to integers; range_plus() removes this restriction and allows for floats. range() supports a single increment step value; range_plus() additionally allows users to pass a list of increment step values that are chosen at random.

Here’s the working Python defintion for range_plus():

def range_plus(start, stop, random_steps=1):
    '''
    Returns a list of successive incremented values
    chosen randomly from a list.

    Input:
    start -- Starting value
    stop --  End point
    random_steps -- A list of incremental values chosen at random or a
        single numeric value
        
    Output:
    return -- A numeric list
    '''
    
    if stop < start:  # Avoid infinite loop from bad input
        return []

    if not isinstance(random_steps, list):
        random_steps = [random_steps]

    L = []

    while start < stop:
        L.append(start)
        start = start + random.choice(random_steps)

    return L

I made sure to write the docstrings, to make life easier for anyone who may import my code later. Here's a Python interpreter session to test out some numbers:

>>> from MyListGenerators import range_plus
>>> range_plus(0, 4, 0.5)
[0, 0.5, 1.0, 1.5, 2.0, 2.5, 3.0, 3.5]
>>> range_plus(0, 4, [0.25, 0.25, 0.5, 0.75])
[0, 0.5, 1.0, 1.5, 1.75, 2.5, 3.0, 3.25, 3.75]

As applied to music, range_plus() would be a perfect fit for randomly generating rhythmic patterns, for things such as hi-hats.

@0  @range_plus(0, 4, [0.25, 0.25, 0.5, 0.75]) hat()
@4  @range_plus(0, 4, [0.25, 0.25, 0.5, 0.75]) hat()
@12 @range_plus(0, 4, [0.25, 0.25, 0.5, 0.75]) hat()
@16 @range_plus(0, 4, [0.25, 0.25, 0.5, 0.75]) hat()

Here's is one scenario for what those patterns would look like in trigger notation:

Bar 1:  x.x. x.xx ..x. xx.x
Bar 2:  xx.. x..x ..x. .xx.
Bar 3:  x..x ..x. xx.x .x..
Bar 4:  x.x. .xxx .xxx x..x

The 'x' is a 16th note trigger, the '.' is a 16th note rest, and spaces are used to distinguish between each quarter note.

Live Coding and Capturing a Perfomance

It’s the latest fad that’s sweeping computer music. And I would love for Slipmat to have this ability in its arsenal of tools. Without having to sacrifice non-realtime rendering for computationally expensive processes, of course.

The following conceptual live coding prototype shows what a simple session would look like if it was modeled on the Python interpreter:

$ slipmat --capture_performance my_session.txt
>>> from LiveCodeSeq import seq
>>> from MyBassLibrary import rad_rezzy
>>> from random import random
>>> p[0] = [int(random() * 12) for i in range(0, 16)]
>>> p[1] = [int(random() * 12) for i in range(0, 16)]
>>> p[0]
[5, 9, 11, 8, 7, 8, 5, 1, 10, 7, 4, 4, 6, 4, 4, 2]
>>> p[1]
[6, 6, 5, 3, 5, 7, 8, 4, 0, 0, 8, 7, 9, 7, 2, 4]
>>> r = rad_rezzy()
>>> s = seq(instr=r, pattern=p[0], base_pch=6.00, resolution=1/16, tempo=133)
>>> s.start()
>>> s.change_pattern(pattern=p[1], on_beat=0)
>>> @60 s.stop(onbeat=0)

I have a gut feeling that there are some changes that should be made. Though as a starting point, this isn’t a terrible one.

Being able to capture a live coding performance would be fantastic. Not sure how workable it would be, but perhaps such a feature would produce a file that could be played back later:

$ cat my_session.txt
@0             global.seed(7319991298)
@4.04977535403 from LiveCodeSeq import seq
@8.43528123231 from MyBassLibrary import rad_rezzy
@10.9562488312 from random import random
@15.6027957075 p[0] = [int(random() * 12) for i in range(0, 16)]
@20.7757632586 p[1] = [int(random() * 12) for i in range(0, 16)]
@26.2462371683 p[0]
@29.3961696828 p[1]
@34.0424988199 r = rad_rezzy()
@40.3211374075 s = seq(instr=r, pattern=p[0], base_pch=6.00, resolution=1/16, 
                   tempo=133)
@45.5491938514 s.start()
@47.8991166715 s.change_pattern(pattern=p[1], onbeat=0)
@52.6267958091 @60 s.stop(onbeat=0)

The @ schedules are the times in which return was originally pressed for each event. Looks like I’ll be spending some time with ChucK soon.