Hordijk’s innovation is to use the well established technique of using a stereo cable to provide an insert point, here applied to each node in the matrix. Inspired (like much else with Hordijk) by the EMS Synthi/Putney he gives his own take on the use of a matrix within a modern context. I thought I’d gotten through all the Hordijk Modules, but of course there’s always one more thing…
It’s also possible to follow through all the entries on my site, which also includes the individual audio examples, starting here: View/Reply on Twitter Here’s the link should you be interested in listening to them in a podcast player:, or check it out on HuffDuffer where there are also links to open the feed directly in various podcast apps (should you be on a mobile device of some kind). After adding those to the respective posts on my site it occurred to me that it might be fun to record the texts and combine them with the examples, creating audio versions of the posts that could then be made available via a podcast feed.Īs is often the case, it took a little longer than anticipated to get everything in place, but it’s finally done – hopefully useful as a little review of the project.
Audulus 3 tutorial from scratch ipad series#
View/Reply on TwitterĪ background project that I’ve been busy with during the course of the last few months has been making recordings of the demo patches that I’d put together for my series of Audulus Hordijk Modules.
Audulus 3 tutorial from scratch ipad Patch#
I’ve put the patch up on the Audulus forum. It also reminded me of look at the difference between chaos and randomness in one of his Audulus live streams almost exactly two years ago. The logistic equation outputs a constant value when k is smaller than 3, followed by a period of doubling with a second bifurcation at 3.5, chaos shortly after 3.577, and 3-step period around 3.83. It turns out to be a simple way of achieving something similar to the kind of chaos spectrum Rob Hordijk achieves with his Rungler. I had a go at putting it together in Audulus, both using the expression node as well as simply using the multiplication and addition nodes. (Some source reading on the equation can be found here.) He demonstrated how the logistic equation k*x*(1-x) might be reformulated as k*(x-x^2) so as to make it easier to patch. At the Danskmodular meet-up in Copenhagen last week Konstantine got into explaining how one might approach creating a chaos patch on an analogue modular system without using a random/chaos module.
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