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0x133A069 - [THE EXPR METHOD] 012 TRAPEZOID. Some wave forms, like sawtooth, are easy to implement and provides useful building blocks in signal manipulation. Trapezoid is another such example. In the previous post on sample play back, where a given sound file are splitted into multiple sections, clipping can often occur at the edges of the segments due to non zero-crossing. This is an ideal scenario to apply trapezoid, or equivalent variants, to rectify such error, by using it as a amplitude envelope.

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0x133A069 - [THE EXPR METHOD] 012 TRAPEZOID. Some wave forms, like sawtooth, are easy to implement and provides useful building blocks in signal manipulation. Trapezoid is another such example. In the previous post on sample play back, where a given sound file are splitted into multiple sections, clipping can often occur at the edges of the segments due to non zero-crossing. This is an ideal scenario to apply trapezoid, or equivalent variants, to rectify such error, by using it as a amplitude envelope.

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2 signal 1

3 by joni valtanen

4 libqoob/makefile am

5 libqoob/configure ac

6 libqoob/libqoob pc in

7 older posts

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0xA | 0xa.kuri.mu Reviews

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0x133A069 - [THE EXPR METHOD] 012 TRAPEZOID. Some wave forms, like sawtooth, are easy to implement and provides useful building blocks in signal manipulation. Trapezoid is another such example. In the previous post on sample play back, where a given sound file are splitted into multiple sections, clipping can often occur at the edges of the segments due to non zero-crossing. This is an ideal scenario to apply trapezoid, or equivalent variants, to rectify such error, by using it as a amplitude envelope.

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http://0xa.kuri.mu/2016/06/17/the_expr_method-012-trapezoid

THE EXPR METHOD] 012 Trapezoid. Some wave forms, like sawtooth, are easy to implement and provides useful building blocks in signal manipulation. Trapezoid is another such example. In the previous post on sample play back, where a given sound file are splitted into multiple sections, clipping can often occur at the edges of the segments due to non zero-crossing. This is an ideal scenario to apply trapezoid, or equivalent variants, to rectify such error, by using it as a amplitude envelope.

2

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http://0xa.kuri.mu/2016/01/18/the_expr_method-005-serial-and-parallel

THE EXPR METHOD] 005 Serial and parallel. Modulation, sequencing, division of time unit are simple ways to utilise a (Sawtooth) signal in order to achieve certain functions. How in which they are put together therefore determines the “arrangement” of the composition. One simple approach in combining these elementary components, is to deduce the possibilities into two basic types: serial and parallel. Phasor ]- [expr fmod($v1*4, 1)]- [expr abs(abs($v1-0.5)-0.5)*2]. Get the source here. Required fields are...

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http://0xa.kuri.mu/fun-facts

0xA is a mess. 0xA is version controlled, so it’s OK. 0xA committers are using computers. 0xA has been around for a decade. 0xA rarely sounds the same twice (both bug and feature). 0xA means 11 in hexadecimal. 0xA has a Japanese launch model Mega Drive. 0xA told you so.

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http://0xa.kuri.mu/2016/04/07/the_expr_method-009-phase-shifting

THE EXPR METHOD] 009 Phase shifting. Previously, the fmod() function had been used in the context of frequency multiplication. For example:. Phasor 0.25] - [expr fmod($v1*4, 1)]. Besides this, it can also be used to shift the phase position of a sawtooth oscillator. The principle is largely the same as the example above, apart from replacing the multiplication with addition, which represents the amount of displacement. For example:. Phasor 0.25] - [expr fmod($v1 (1/4.0), 1)]. Get the source here.

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http://0xa.kuri.mu/2016/02/20/the_expr_method-007-modulus-djent

THE EXPR METHOD] 007 Modulus Djent. The modulo operator can be useful in making (pseudo) generative patterns. Not only its relatively easy to use, the process is also responsive to parameter changes. In other words, complex structures can be derived from simple operations, the transitions between perceivingly different patterns can also be quickly made. The following two examples illustrates a simple usage of modulo and the resulting patterns:. If( $v1%5)%3 = $v2) where $v2 is a modulated signal to selec...

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countercomplex: Algorithmic symphonies from one line of code -- how and why?

http://countercomplex.blogspot.com/2011/10/algorithmic-symphonies-from-one-line-of.html

Bitwise creations in a pre-apocalyptic world. Sunday, 2 October 2011. Algorithmic symphonies from one line of code - how and why? Lately, there has been a lot of experimentation with very short programs that synthesize something that sounds like music. I now want to share some information and thoughts about these experiments. First, some background. On 2011-09-26, I released the following video on. Youtube, presenting seven programs and their musical output:. This was further boosted. Scientific mindset&...

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0x133A069 - [THE EXPR METHOD] 012 TRAPEZOID. Some wave forms, like sawtooth, are easy to implement and provides useful building blocks in signal manipulation. Trapezoid is another such example. In the previous post on sample play back, where a given sound file are splitted into multiple sections, clipping can often occur at the edges of the segments due to non zero-crossing. This is an ideal scenario to apply trapezoid, or equivalent variants, to rectify such error, by using it as a amplitude envelope.

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