Throughout this tutorial, you will use and reuse the same filter with complex coefficients. This filter has 32 coefficients (or taps) and no symmetry characteristics.
{ -82, -253},{ 0, -204},{ 11, -35},{ -198, 273},
{ -642, 467},{ -1026, 333},{ -927, 0},{ -226, -73},
{ 643, 467},{ 984, 1355},{ 550, 1691},{ 0, 647},
{ 538, -1656},{ 2860, -3936},{ 6313, -4587},{ 9113, -2961},
{ 9582, 0},{ 7421, 2411},{ 3936, 2860},{ 1023, 1409},
{ -200, -615},{ 0, -1778},{ 517, -1592},{ 467, -643},
{ -192, 140},{ -882, 287},{ -1079, 0},{ -755, -245},
{ -273, -198},{ 22, 30},{ 63, 194},{ 0, 266}
The output of this filter will have a much higher amplitude than the input. A scaling factor of 2^15 should be applied to get back to the normalized data. On debugging phase, when only impulses are given to the filter, the scaling factor can be reduced to 1 so that we can verify that the output looks like the impulse response of the filter.