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8th November 2018, 15:27 #1
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Yesterday, 08:02 #2
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Re: Error rate vs. bandwidth
This looks like a very carelessly produced graph (e.g. what is "Bit Rage" supposed to mean?).
Perhaps the xaxis is supposed to be related to bit rate. Given a fixed baud rate, higher bit rates will usually lead to higher bit error probability (e.g. think about 64QAM vs BPSK).
However, I usually find that it is not worth wasting your time trying to understand badly presented information like this. If the author isn't even capable of producing a basic graph, then there is a good chance that whatever they are trying to tell you is unhelpful or incorrect.

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Today, 02:16 #3
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Re: Error rate vs. bandwidth
The diagram is confusing. The Xaxis is the SNR when the bandwidth = bit rate. When the IF is extended to 1.5 * bit rate, the noise will increase by 1.76 dB (assuming white noise) and the actual SNR will go down if the bandwidth already was enough to pass most of the wanted signal.
The diagram basically shows that there is an optimum IF bandwidth for a certain bit rate. If you decrease (obvious, but not shown in the diagram) or increase the IF BW from the optimum value, the error probability goes up.
The optimum bandwidth for a bit rate depends on the modulation method (NRZL PCM/FM in this case).
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Today, 20:51 #4
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Re: Error rate vs. bandwidth
I'm still confused. What bandwidth are we talking about on the xaxis? I'm confused that at the top we have "IF bandwidth = 1.5 times bit rate" and at the bottom we have "bandwidth = bit rate".
Can you describe, for example, what the data point at the top tells us? It looks to me like "The bit error probability when the IF SNR is ~9dB (with bandwidth = bit rate) is ~7e3 when bandwidth = 1.5x bit rate" ... which is obviously nonsense.Last edited by weetabixharry; Today at 21:00.

Today, 21:08 #5
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Re: Error rate vs. bandwidth
I think the Xaxis only shows the SNR for the case "bandwidth = bit rate". The other curve "bandwidth = 1.5 bit rate" can only be used to see the change in error probability when the IF BW is changed.
The SNR will also change, but that value can't be read from the diagram. We can draw the conclusion that the SNR gets worse, since the error probability increases.
To really understand the diagram I think we also need a diagram that plots the SNR as a function of the IF BW. I expect a peak not far from BW = bit rate.
If the wanted signal already "fits" inside the BW, nothing is gained by increasing the BW. The added signal will mostly be noise, so the SNR will be worse.
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