From ea12f13f17814a06fabd75178cd38a2f35e3b32a Mon Sep 17 00:00:00 2001 From: Bubobubobubobubo Date: Sat, 30 Dec 2023 22:13:49 +0000 Subject: [PATCH] deploy: 0e939a81c7b6f53867ff2fad445bcddf6ebe9732 --- .../{index-c9dddeb4.js => index-be0a6077.js} | 12 ++++++------ assets/index-be0a6077.js.gz | Bin 0 -> 825806 bytes assets/index-c9dddeb4.js.gz | Bin 825829 -> 0 bytes index.html | 2 +- index.html.gz | Bin 8002 -> 8002 bytes sw.js | 2 +- 6 files changed, 8 insertions(+), 8 deletions(-) rename assets/{index-c9dddeb4.js => index-be0a6077.js} (99%) create mode 100644 assets/index-be0a6077.js.gz delete mode 100644 assets/index-c9dddeb4.js.gz diff --git a/assets/index-c9dddeb4.js b/assets/index-be0a6077.js similarity index 99% rename from assets/index-c9dddeb4.js rename to assets/index-be0a6077.js index 7e07821..8e6756e 100644 --- a/assets/index-c9dddeb4.js +++ b/assets/index-be0a6077.js @@ -3397,7 +3397,7 @@ The Riemannian Tonnetz is a geometric representation of pitches where we apply m Tonnetz can be visualized as an numeric lattice that represents the twelve pitch classes of the chromatic scale. The numeric visualization is a fork of Web tonnetz by Corentin Guichaou et al. (2021). The lattice can be arranged into multiple pitch spaces which are all supported in Ziffers implementation. -In addition, we have included common graphs and cycles in Neo-Riemmanian theory: HexaCycles (pl), OctaCycles (pr), Enneacycles (seventh chords), Weitzmann Regions (triad chords), Boretz Regions (triad chords) and OctaTowers (tetrachords). You can explore each of these graphs in great generality over different Tonnetz. +In addition, we have included common graphs and cycles in Neo-Riemmanian theory: HexaCycles, OctaCycles, Enneacycles, Weitzmann Regions, Boretz Regions, OctaTowers, Cube Dance and Power Towers. You can explore each of these graphs in great generality over different Tonnetz. ## Explorative notation @@ -3637,9 +3637,9 @@ In addition to the cyclical traversing methods, Ziffers implements traversing me * weitzmannRegions(tonnetz: number[]): Cycles through chords in a Weitzmann region * boretzRegions(tonnetz: number[]): Cycles through chords in a Boretz region -* octaTowers(tonnetz: number[], repeats: number = 3): Cycles through chords using the octa towers -* cubeDance(tonnetz: number[], repeats: number = 3): Cycles through chords in a cube dance -* powerTowers(tonnetz: number[], repeats: number = 3): Cycles through chords using the power towers +* octaTowers(tonnetz: number[], repeats: number = 3): Cycles through chords using the octaTowers +* cubeDance(tonnetz: number[], repeats: number = 3): Cycles through chords in a Cube Dance +* powerTowers(tonnetz: number[], repeats: number = 3): Cycles through chords using the Power Towers **Weitzmann Regions** is composed only of three-note chords. Following Richard Cohn's **Weitzmann water bug** graph, the region consists of an augmented chord (body), three major chords, and three minor chords (feet). The latter related to the central chord by a minimal parsimonious movement. A cyclic order of **Nebenverdwandt / R** transformations proposed by Carl Weitzmann himself has been chosen. @@ -3685,7 +3685,7 @@ z1("s. 0") .between(2,8) .arpeggio(3,2,1,rI(1,5)) .sound("sawtooth") - .adsr(0.1,0.150, 0.1) + .adsr(0.1,0.15,0,0.1) .out() `,!0)} @@ -3705,7 +3705,7 @@ z1("1/16 0") .at(2,rI(3,7),4,6) .arpeggio(1,0,2,rI(1,4)) .sound("square") - .adsr(0.1, 0.1, 0.1, 0.2) + .adsr(0.1,0.1,0.1,0.2) .out() `,!0)} diff --git a/assets/index-be0a6077.js.gz b/assets/index-be0a6077.js.gz new file mode 100644 index 0000000000000000000000000000000000000000..2fec995e053d440aa479cf38183349bb6dfa75a6 GIT binary patch literal 825806 zcmV)5K*_%!iwFP!000021MIyESKGSQDEe1I_FCB%QGy+yt2l@ZAO+I$Xra*3++3F8 zh{VOQU0a3%$@%SPOg(Hlgm!)VJLjHz$GBs(!It%$nwpxLFWu9ma(+tAhToaTnn_Q7auG!oC%gwavuHi@Q{IPvc( zXO&x@1*0m$yu+Iw4FW4cE^Ce%hemM9%kBTRc{&Uk_pjbZai zBw&l$)@>Gg+>b&FJ$q4@@(LrP$jhcIyURox}e^R}8)+Vn%t#);1#Yc(q>-iYx9VcJaCElU!Xe2fC$ zlX=TYWHAqv@{%Y`&k}#^hcKWlWeqQ3BNlR>25GeuHH}wN^+PYnMy%?-C`rR8e4Iwv 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