Nerd heaven for turntablists!
Think of ScratchBook's formulas as a special language that allows you to formulate all conceivable scratches.
A formula must always include at least one name. In addition, it can (but doesn't have to) include operators.
Many, but not all, scratches have names. Browse the library of scratches above to see what names are available.
As you will see, some scratches have multiple names. For example, the 1-click-flare-orbit has four: flareorbit1, flob1, f1o as well as f1_f1. Pick the name that resonates best with you!
The operators are special symbols that can be used to modify and combine names.
For example, the 1-click-flare-orbit can be repeated like so: flob1 * 2. Or it can be shortened like so: flob1 / 0.5.
See the Operators section below for more details.
Note that ScratchBook's formulas work on two levels.
At the first level, you can combine names and operators into formulas like autobahn + prizm + (slice / 0.25) * 4.
At the second level, ScratchBook provides special dialects to define elements, tears, and orbits.
See the three Dialects sections below as well as the Theory tab on top for more details.
| Operator | Purpose | Grammar | Example |
|---|---|---|---|
| - | "Reverse" or "backwards" scratching (Flip a scratch on the y-axis) | -scratch |
-autobahn
|
| ~ | "Mirror" scratching (Flip a scratch on the x-axis) | ~scratch |
~autobahn
|
| * | Repeat a scratch n times (n must be an integer number) | scratch * n |
chirp * 4
|
| + | Add scratches from left to right | scratch + scratch |
chirp + flob2 + stab
|
| / | Set the length n of a scratch in 1/4 notes (aka beats) | scratch / n |
baby / 2
|
| // | Decide how much of the sample is used (n must be between 0 and 1) | scratch // n |
swingflare // 0.2
|
| ** | Move a scratch or expression up on the Y-axis. Typically used in connection with the "//" Operator". Use brackets wisely! For example, "chirp // 0.5 ** 0.5" is not the same as "(chirp // 0.5) ** 0.5". | expression ** n |
(chirp // 0.5) ** 0.5
|
| % | Shift the "phase" of a scratch by rotating its elements from right to left. (n must be an integer number) | scratch % n |
prizm % 2
|
| [n] | Show the n-ths element of a composed scratch (n must be an integer number. ⚠ Counting starts at 0 not at 1!) | scratch[n] |
autobahn[3]
|
| [n:m] | Show all elements between the n-ths (included) and m-ths (excluded) element of a composed scratch (n and m must be integer numbers. ⚠ Counting starts at 0 not at 1!) | scratch[n:m] |
autobahn[3:7]
|
| (expression) | Use (nested) brackets to logically "shield off" expressions from each other. For example, "chirp / 1/3" is not the same as "chirp / (1/3)". Brackets are essential for many complex expressions. | (expression) |
(chirp // (1/3)) ** (2/3)
|
Elements are scratches that cannot be broken down into smaller scratches, only into their "subatomic features" (see the Theory section below). Their names obey the grammar [BASE][N]*[CP]*[CRV]*, whereby
[BASE] is obligatory and stands for one of the eleven base names: baby, in, out, dice, flare, iflare, oflare, transformer, ghost, hold, ghosthold.
b, i, o, d, f, if, of, tr, g, h, gh.[N]* is only possible but then also obligatory after the bases f, if, of, where it stands for the number of flare-clicks, as well as after the base tr, where it stands for the number of transformer sounds. Currently, all numbers between 1 and 9 are permitted.[CP]* is optional and stands for a non-standard click-pattern (D, A, S or Q) after any of the bases f, if, of, tr.[CRV]* is optional and stands for a non-standard curve shape (Ex or Log) after all bases except g, h, gh.Examples for elements following this grammar are:
babyLog (a baby with a logarithmic curve)
f8Q (an 8-click flare with a squeezed click-pattern)
tr2AEx (a 2-sound transformer with an augmented click-pattern and an exponential curve)
Tears are sequences of upwards or downwards oriented elements, forming cascades. Their names obey the grammar [TBASE]*tear[N][CRV]*[__EL]*, whereby
[TBASE] is optional and stands for one of the following tear-bases: i, o, d, f, if, of, tr. The purpose of the tear-base is to specify if and where clicks are added when the record is paused, i.e. during the tearing moments:
i = click at the start,
o = click at the end,
d = click at the start AND click at the end,
f = clicks at every tearing moment,
if = click at the start AND clicks at every tearing moment,
of = clicks at every tearing moment AND click at the end,
tr = click at the start AND clicks at every tearing moment AND click at the end.tear is obligatory but can be abbreviated as t.[N] is obligatory and stands for the number of pauses or tearing moments, i.e. how often the record is held still during a tear scratch.[CRV]* is optional and stands for a non-standard curve shape (Ex or Log).[__EL]* is optional and stands for a specific element being used during the tear scratch. This function is only useful for tears and transformers, and only their base names are allowed, e.g. __f3 or __tr2, but not __f3D or tr2Log. Note that you must use two underscores to specify the tear element (otherwise you're falsely using the orbit dialect, see the tab below).Examples for tears following this grammar are:
tear5 (a 5-tear without any clicks)
it2 (a 2-tear with a click at the start)
oft4 (a 4-tear with clicks at all 4 tearing moments and a click at the end)
it4__f1 (a 4-tear with a click at the start whose elements are 1-click flares)
Orbits are scratches that incorporate both a forward and backward movement, or vice versa, of the record in sequence. At the first level, you can always construct orbits like so: [SCRATCH] + -[SCRATCH], where [SCRATCH] in both cases stands for any element or tear scratch. But if you want to specify a particular length-ratio, things get messier. For example, to get a ratio of "two-to-three", you need to write something like ([SCRATCH] / 2 + -[SCRATCH] / 3) / 1.
At the second level, a more convenient way to formulate orbits is to use the grammar [SCRATCH]_[SCRATCH][_RATIO]*, whereby
[SCRATCH] is obligatory in both cases and stands for any element or tear scratch (the second one automatically being the backward scratch)._ is obligatory and simply stands for "orbit".[_RATIO]* is optional and stands for a specific length-ratio, such as _23, meaning "two-to-three", i.e. that the forward scratch gets 2/5th of the total length while the backward scratch gets 3/5th of the total length. If no length-ratio is specified, a ratio of "one-to-one" is automatically assumed.Examples for orbits following this grammar are:
flare1_flare2 (a "1-click-flare-vs-2-click-flare" orbit aka "rawhippopotamus" with a non-specified "one-to-one" length-ratio.)
f1_f2_23 (a "1-click-flare-vs-2-click-flare" orbit aka "hippopotamus" with a specified "two-to-three" length-ratio.)
it4_o (a "4-tear-vs-out" orbit)
Please note:
b_o, whose start and end connectors do not match, so that the orbit could not be looped in reality.
b_i, whose direct connectors don't match. In the example, a baby-scratch without a click at the end meets an in-scratch with a click at the start.
ScratchBook builds on two theoretical pillars
The turntablist transcription methodology (TTM) was created and published by John Carluccio, Ithan Imboden, and Raymond Pirtle in the late 1990s. It is a system for transcribing any scratch as the graph of a function of time, on the x-axis, against the roation of the record or against the duration of the sample, on the y-axis.[1]
According to the original TTM-booklet, TTM is emphatically "an open source effort...Fight it, defend it, tweak it, trash it - all will assist its evolution" (p.10). In this spirit, ScratchBook modifies the original TTM in the following way:
[1] TTM has been fleshed out more fully in Raymond Pirtle's later work on the "Periodic Matrix of Scratches". There is also an alternative scratch notation system, which resembles the modern staff notation. See Alex Sonnenfeld's S-Notation.
Under the hood, ScratchBook takes a new and unique approach to conceptualizing scratches. Any scratch curve and associated audio file is generated from a sequence of distinct building blocks, called elements, each of which exhibits a unique combination of "subatomic features".
ScratchBook's elements fall into eleven classes and two groups:
Group 1
Babies
Ins
Outs
Dices
Flares
iFlares
oFlares
dFlares (Transformers)
Group 2
Ghost
Hold
Ghost-Hold
Group 1 comprises 8 classes of elements that make a sound. These classes relate to each other in the following ways:
df2 is tr3 (not t2), because the numbers refer to different quantities. In all flare scratches, including dFlares, the number refers to the number of clicks while in transformers the number refers to the number of sounds.
Group 2 comprises 3 elements that do not make a sound:
stab scratch, where it signifies the silent backward movement of the record after the fader has been closed.
slicecombo1.
The total number of elements within and across all classes depends on the number of subatomic features and the rules of their combination. ScratchBook considers five classes of features:
Not all of these features should be combined with each other. For example, since white curves always represents silent record movement, they should never have any clicks at all, and, to keep things simple, when they are not horizontal (1 Ghost-Hold), they should always be sine (1 Ghost). Also, click patterns only ever make sense when a scratch has at least one f-click, whereby stretched and squeezed patterns only make sense when at least two f-clicks are given.
The following example of a 3-click flare scratch gives an overview over the five available click patterns:
normal (f3)
augmented (f3A)
diminished (f3D)
stretched (f3S)
squeezed (f3Q)
The following table shows the distribution of subatomic features over ScratchBook's elements:
In order to keep the size of ScratchBook's elements collection reasonably small, the number of f-clicks is limited to 3 there, resulting in a total of 171 elements, computed by the following rules of combination:
Angaben gemäß § 5 TMG, sowie der inhaltlich Verantwortliche gemäß § 18 Abs. 2 MStV:
Arno Simons
Deidesheimer Str. 2
14197 Berlin
Kontakt:
E-Mail: arno.simons@gmail.com
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