* a2 = 0.14128
* a3 = 0.01168
*
- * And the ramp of length 200 is
*
- * cwramp[i] = (Integral of B(x) from zero to i/200) / a0
+ * With my ANAN-7000 and the new protocol, I had problems if the ramp goes
+ * from zero to unity, and these problems vanish if the ramp only goes up
+ * to 0.99. Then, the 48kHz ramp with 201 samples is
*
- * where a0 is (Integral of (Bx) from zero to one)
+ * cwramp48[i] = 0.99 (Integral of B(x) from zero to i/200) / a0;
+ * for i=0,1,2,...,RAMPLEN.
*
- * such that cwramp[0] = cwramp[200] = 0, and the values rise
- * with the shape of a sigmoid.
+ * Since a0 is the Integral of (Bx) from zero to one, it follows that
+ * cwramp[0] = 0.0 and cwramp[RAMPLEN] = 0.99, and the ramp rises with
+ * sigmoidal shape.
*
- * The values here are calculated using MATHEMATICA with 32-digit accuracy
- * (more than we need for double) and copy/pasted into this file.
+ * For the new protocol, we must generate a ramp that is exactly four times
+ * as long (804 samples), and where the first four samples are 0.0 and the
+ * last four samples are 0.99. Therefore the definition of the "192kHz ramp" is
+ *
+ * cwramp192[0]=cwramp192[1]=cwramp192[2]=0
*
+ * cwramp192[i] = 0.99 (Integral of B(x) from zero to (i-3)/797) / a0
+ * for i=3,4,5,...,4*RAMPLEN.
*
- * For the new protocol, we must generate four intermediate values for each
- * of the ramp indices 1 ... 199, this generate a ramp of length 798
- * This is contained in cwramp192[0..803]
+ * cwramp192[4*RAMPLEN+1]=cwramp192[4*RAMPLEN+2]=cwramp192[4*RAMPLEN+3]=0.99
+ *
+ * The values here are calculated using MATHEMATICA with 32-digit accuracy
+ * (more than we need for double) and copy/pasted into this file.
*
* MEASURING SPECTRAL POLLUTION
* ============================
* out of the 10 Watts output of my SDR.
* Three cases were measured:
* a) "hard" CW signal, rectangular CW pulses
- * b) CW signal with linear ramps, width 4 msec
+ * b) CW signal with linear ramps, width 4 msec (RAMPLEN=200)
* c) CW signal with Blackman-Harris ramp (as defined here), width 4 msec
*
* These are the results:
*
* The linear ramp is a big improvement, but the Blackman-Harris
* ramp does far better if more than 500 Hz off.
+ *
+ * MATHEMATICAL NOTE:
+ * ==================
+ *
+ * You can combine the better close-by attenuation of the linear ramp
+ * with still acceptable far-off attenuation if you use a "raised cosine"
+ * profile. Whether "Blackman-Harris" or "raised cosine" is better
+ * is to some extent a matter of taste. If you want to go for "raised cosine",
+ * this file is the only one to be changed.
*/
-double cwramp48[201] = {
+// cwramp48 for RAMPLEN=250
+double cwramp48[251] = {
0.0,
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+// cwramp192 for RAMPLEN=250
+double cwramp192[1004]= {
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