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Polyend Tracker
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81
Polyend Tracker Manual
80
Polyend Tracker Manual
NOTESNOTES
Sequencing Steps
5
Sequencing Steps
5
Fill Utility Generic Page Parameter - Where.
The Fill utility will present options respective to the selected step parameter.
If for example an FX parameter is selected in a range, then the ll utility will
represent FX Fills. Some elements like ‘Where?’ and ‘Fill Type’ are generic.
The ‘Where?’ option determines where in the selected step range the ll steps and dened
parameters will be placed. This will ll new steps into the steps in the range which are
empty, already lled or both depending on the selected option.
Where?
Where? Step
1
Scale Fill Type CancelNote
C2
Fill
Fill Notes
Euclidean
Chromatic
Constant
No Note
Minor
From-To
FX
Major
Random
No FX
Dorian
Random
Lyd Major
Each
Lyd Minor
Option
Sub -
Option
Description
Note -
Will populate only steps in the selected range where a
note already exists, overwriting the original value.
No Note -
Will populate only steps in the selected range where no
note exists, ie blank note steps
FX -
Will populate only steps in the selected range where an
FX parameter already exists, overwriting the original
value.
No FX -
Will populate only steps in the selected range where no
FX parameter exists, ie blank FX steps
Random -
Will populate steps in the selected range randomly for
both existing and blank steps. Density is a related option.
Random Density
Density parameter controls, in percentage how much of
the range is lled when the ‘Random’ option is selected.
Each -
Populates steps in the range with a dened step interval
which ranges from 1-32. Step is a related option.
Each Step
Step parameter controls the intervals of evenly
distributed step lls when the ‘Each’ option is selected
Euclidean -
Generates rhythmic patterns within the range based on
the population of 1-32 events. Event is a related option.
Euclidean Event
Events determine how the steps and intervals are
generated with respect to the selected step length.
Euclidean Patterns
Euclidean patterns are a more creative ll function. While the other options
perform a population based on structure, Euclidean option aims to be more
creative in generating musical sequences. Euclidean patterns are
generated based on a mathematical model where the steps and intervals
determine a pattern melody. Tracker uses ‘events’ and the step length to
calculate the steps and intervals.
Consider the following formula as rough guide for Euclidean lled patterns.
Steps will be ‘rounded’ to the nearest step location to spread as ‘evenly’ as
possible within the event and length constraints.
Examples:
Step Length / Euclidean Event Setting
8 Steps in the Length,
Event = 4.
4 Steps in the Length,
Event = 3.
8 Steps in the Length,
Event = 5.
5 Steps in the Length,
Event = 2.
8 Steps in the Length,
Event = 7.
3 Steps in the Length,
Event = 2.
Track 4
Track 4
Track 4
Track 4
Track 4
Track 4
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