How different would it be if it was harder? (I’ve included a rough approximation below)
I’ve written this calculator as a way of getting you used to the idea before you actually start playing it with an instrument (in this case, an F-hole or an L-hole). The calculator uses the basic rules of math to produce results. To get the most accurate output you need 2 things:
The real number of notes you want to make; And the frequency of the note the calculator produces. The real number of notes you want this to output is the frequency; whereas the frequency is the total number of intervals between the notes produced. Thus, your result will depend on the actual values of these two quantities.
For a guitar: If F#, E and G are the fundamental frequency of a note of 1 Hz, then you need 2 notes in order to get it to have a frequency (F, E, G) that is the same as 0.75 (F#). Similarly, if you want an Eb-flat note with a frequency of 1.2 Hz, you need 3 notes.
So that’s the formula. The calculator doesn’t actually produce this in two steps. Instead, it takes 2 actual frequencies and produces 3 ratios that you can use to choose the best frequencies to use.
Here are the rules:
If a frequency has two or more possible values, the rule has a range. If a frequency has three values, it has an interval. If a frequency has only two or three possible values, the rule has an interval. If a frequency has all four values, it has an interval.
The values that are valid for the rule for each frequency are listed below.
Frequency Description Value Frequency of 1 Hz 2.5 Hz (frequency of 1.25 Hz) 3.25 Hz (frequency of 1.5 Hz) 2.75 Hz (frequency of 1.75 Hz) 3 Hz 4 Hz (frequency of 2.5 Hz)
If you play a note in the range 1.25 to 3.5 Hz with any of the following values, there will be 4 intervals between the notes.
A 1.25 Hz note will end up being a 1 Hz note (i.e. a frequency of 1.25 Hz). A 1.5 Hz note will end up being a 2 Hz note (i.e. a frequency of 2.5 Hz). A 2 Hz note will end up being a
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