This page gives you access to selected values
that are displayed or used in the book
and
that might be helpful to have
in case you want to check various computations.

- 16 point series in left-hand plot of Figure 42
- alternative 16 point series in right-hand plot of Figure 42
- D(4) equivalent scaling and wavelet filters for scales indexed by j = 1, 2, ..., 7; these filter coefficients are plotted in Figure 98a
- LA(8) equivalent scaling and wavelet filters for scales indexed by j = 1, 2, ..., 7; these filter coefficients are plotted in Figure 98b
- level J=6 Haar DWT coefficient vector
**W**and subvectors**W**_1,**W**_2,**W**_3,**W**_4,**W**_5,**W**_6 and**V**_6 for ECG time series; these coefficients are plotted in the top panel of Figure 126 - level J=6 D(4) DWT coefficient vector
**W**and subvectors**W**_1,**W**_2,**W**_3,**W**_4,**W**_5,**W**_6 and**V**_6 for ECG time series; these coefficients are plotted in the second panel of Figure 126 - level J=6 C(6) DWT coefficient vector
**W**and subvectors**W**_1,**W**_2,**W**_3,**W**_4,**W**_5,**W**_6 and**V**_6 for ECG time series; these coefficients are plotted in the next to last panel of Figure 126 - level J=6 LA(8) DWT coefficient vector
**W**and subvectors**W**_1,**W**_2,**W**_3,**W**_4,**W**_5,**W**_6 and**V**_6 for ECG time series; these coefficients are plotted in the bottom panel of Figure 126 - level J=6 LA(8) DWT circularly shifted coefficient subvectors
**T^{-2}W**_1,**T^{-2}W**_2,**T^{-3}W**_3,**T^{-3}W**_4,**T^{-3}W**_5,**T^{-3}W**_6 and**T^{-2}V**_6 and associated times for ECG time series; these coefficients are plotted in Figure 127 - Haar DWT multiresolution analysis of level J=6 for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 130.
- D(4) DWT multiresolution analysis of level J=6 for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 131.
- C(6) DWT multiresolution analysis of level J=6 for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 132.
- LA(8) DWT multiresolution analysis of level J=6 for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 133.
- LA(8) DWT multiresolution analysis of level J=6 using reflection boundary conditions for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 142.
- LA(8) MODWT coefficients of level J=6 for
ECG time series;
these coefficients are plotted in Figure 183
*after*circularly shifting the coefficient vectors by the amounts indicated in the figure. - LA(8) MODWT multiresolution analysis of level J=6 for ECG time series; the details and smooth that make up this multiresolution analysis are plotted in Figure 184.
- Haar MODWT coefficients of level J=4 for Nile River minima series
- Haar MODWT multiresolution analysis of level J=4 for Nile River minima series; the details and smooth that make up this multiresolution analysis are plotted in Figure 192.
- 1024 white noise deviates used to create the six simulated time series in Figure 283 and the simulated series themselves, namely (from top to bottom in the figure),
- coefficients for Gao's AR(24) process in Table 272
- wavelet variance estimates
- atomic clock time differences in Figure 319: Haar; D(4); D(6) (note: these are the square roots of the wavelet variance estimates)
- atomic clock one day average fractional frequency deviates in Figure 322: Haar; D(4) (note: these are the square roots of the wavelet variance estimates)
- Nile River minima series in Figure 327: 622 to 715 AD; 716 to 1284 AD
- vertical ocean shear series in Figure 329: Haar; D(4); D(6); LA(8)
- vertical ocean shear series in Figure 333: EDOF #1; EDOF #2; EDOF #3