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The frequencies are based on Nogliers frequencies. I like the idea of the function generator chip however I am looking to make a few of these and would be difficult to calibrate each and every one. For this experiment a square wave is preferable.
If you use a standard watch crystal oscillator at 32768Hz and divide that frequency by 7 using a CD4017 counter, then successive frequency halving in a binary counter would give you these frequencies :- 2340.57, 1170.28, 585.14, 292.57, 146.28, 73.14. Close enough?
Note that when all frequencies are derived from a single oscillator, the frequency error is a constant percentage for all outputs. BUT - a constant percentage translates into an absolute frequency error that increases with frequency. The 2336 frequency would be 2343.75 Hz, an error of +7.75 Hz or +0.33%.
First pass. Note that U4 is a placeholder for a better sequence counter. Ideally it resets to 0, counts up to 6, then cycles back to 1 (not 0) and repeats. Or, presets to 2, counts to 7, and 8 is tied to the preset. Hmmm...
This is an update to the previous schematic. It took some wrangling to get the central counter to count on the right edge and reset at the right time. The net change is 2 diodes and a resistor. They form an AND gate that detects a binary 6 to reset the counter. The system reset signal loads a binary 0, which is the same effect without having to combine multiple reset signals with more gating.
Note that the OFF switch disables the circuits, but does not disconnect power. All of the CMOS parts have almost zero static current. The only measurable current is through R5.
Feature Creep: Adding a 3-to-8 decoder to the U2 binary output will get you an indicator LED for each frequency selected.
How big a deal is it if the frequencies ranged from 75 Hz to 2400 Hz instead of 73 Hz to 2336 Hz? Each of the six freqs would be +2.6% above your previous list. These can be derived from a much more common crystal or pre-packaged crystal oscillator.
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