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![]() "Tom" wrote in message ... Paul Burridge wrote: Feed the square output to a coil+capacitor in parallel and you'll get a sine wave. Tune the this 'tank' circuit for harmonics of the funamental and you can double, triple, quadruple and so on the original square wave's frequency. Thank you Paul! This is a good hint. Can you tell me in which book did you learn it? I would really like to get into this stuff. IMO you are being led astray. I don't see why the emphasis on frequency multiplication. It is fairly simple to make an LC oscillator cover a 2 to 1 frequency range, or even 3 to 1. That could mean 4 to 12 MHz in one tuning range and 1.3 to 4 in another. The problem is lower frequencies. These days it is hard to find a large-enough variable capacitor for operation down in the few-hundreds of kilohertz range, let alone lower. I know of only two ways that will cover the whole zero to 12 MHz range without bandswitching or switched filters. One is the direct digital synthesizer DDS. Single chip DDS units are available [Analog Devices Inc] fairly cheaply, but they are tiny and require a computer or equivalent to control them. You get "perfect" frequency accuracy and stability and a sine-wave output. The other is a beat-frequency method with two oscillators operating considerably above 12 MHz. One crystal controlled, the other knob controlled tuning from the crystal frequency to 12 MHz higher. Feed them into a double-balanced mixer (MiniCircuits) followed by a low-pass filter that passes 0 to 12 MHz, and strongly rejects the crystal osc frequency and all higher. One knob, no switching, no computer needed for control - but also much poorer frequency accuracy and stability. |