@@ -177,8 +177,10 @@ Aliasing
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Here is a graphical representation of aliasing.
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+ <figure >
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<img src =" ../resources/images/01-a-aliasing-1.png " width =" 50% " >
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- <small ><i >Aliasing (red) of a high frequency (blue)</i ></small >
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+ <figcaption >Aliasing (red) of a high frequency (blue)</figcaption >
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+ </figure >
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The sinusoidal waveform in blue is being sampled at the vertical black
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lines. The line that joins the red circles together is the captured
@@ -187,8 +189,10 @@ waveform express different frequencies.
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Here is another example:
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- ![ ] ( ../resources/images/01-a-aliasing-2.png ) {: width =50%}
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- <small ><i >Aliasing of a 30 kHz sine at 40 kHz sample rate</i ></small >
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+ <figure >
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+ <img src =" ../resources/images/01-a-aliasing-2.png " width =" 50% " >
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+ <figcaption >Aliasing of a 30 kHz sine at 40 kHz sample rate</figcaption >
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+ </figure >
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We can see that if the sample rate is 40,000 there is no problem with
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sampling a signal that is 10KHz. On the other hand, in the second
@@ -311,8 +315,10 @@ plot the correct amplitude of each sample. We can see in the diagram
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that some vertical lines stop above or below the real signal. For a
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signal with lower amplitude the distortion would even be stronger.\
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- ![ ] ( ../resources/images/01-a-bitdepth.png )
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- <small ><i >Wrong amplitude values due to insufficient bit depth resolution</i ></small >
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+ <figure >
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+ <img src =" ../resources/images/01-a-bitdepth.png " >
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+ <figcaption >Wrong amplitude values due to insufficient bit depth resolution</figcaption >
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+ </figure >
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The standard resolution for CDs is 16 bit, which allows for 65536
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different possible amplitude levels, 32767 either side of the zero axis.
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