Prewhitened Power Spectrum of PSCz 0.6 Jy with high-latitude mask
(Hamilton A. J. S., Tegmark M., 2001, MNRAS, in press, astro-ph/0008392).
http://casa.colorado.edu/~ajsh/pscz/

Version of October 2001.

At linear scales k < .33 h/Mpc the estimates of prewhitened power
have been decorrelated.
At nonlinear scales k > .33 h/Mpc inaccuracies in the covariance matrix
prevent full decorrelation, but it would not be unreasonable to treat
the estimates of prewhitened power as uncorrelated or nearly so.

k is the median wavenumber (in h/Mpc) of the band-power window.
k- and k+ are the wavenumbers (in h/Mpc) where the band-power window
falls to half its maximum.
At linear scales, k < .33 h/Mpc, the median and half-maximum points
are those of the scaled and discretized band-power windows as defined in
Hamilton A. J. S., Tegmark M., 2000, MNRAS, 312, 285 (astro-ph/9905192).
At nonlinear scales, k > .33 h/Mpc, the band-powers have the power law
times Gaussian form detailed by Hamilton & Tegmark 2000 (astro-ph/0008392).
P(k) is the estimated power (in h^-3 Mpc^3) in the band-power,
and DeltaP(k) (in h^-3 Mpc^3) its 1-sigma uncertainty.

    k     k-     k+     P(k) DeltaP(k)
kmedian_Bu  km_Bu  kp_Bu  xikd0  dxikd0
.0183  .0130  .0220 16900.   49000.
.0219  .0165  .0264 -9780.   19800.
.0254  .0200  .0298 34700.   20000.
.0284  .0232  .0330 34300.   15400.
.0324  .0268  .0377  5570.   12000.
.0372  .0308  .0435  7980.    9870.
.0427  .0365  .0492 11300.    8400.
.0490  .0423  .0563 18300.    6940.
.0565  .0490  .0637  9780.    5420.
.0653  .0567  .0734  4550.    4000.
.0754  .0668  .0836  9640.    2990.
.0871  .0781  .0950  5880.    2130.
.101   .0897  .110   4020.    1380.
.116   .105   .126   4930.     984.
.134   .122   .145   2120.     725.
.155   .142   .167   2500.     554.
.178   .165   .192   2400.     409.
.206   .190   .220   1330.     276.
.238   .216   .258    682.     137.
.274   .253   .299    628.     106.
.316   .295   .341    671.     109.
.365   .331   .402    459.     92.5
.422   .382   .464    348.     63.0
.487   .441   .536    212.     46.9
.562   .510   .619    171.     34.9
.649   .588   .715    149.     16.8
.750   .679   .825    135.     19.2
.866   .785   .953    83.3     12.6
1.00   .906   1.10    59.0     11.3
1.15   1.05   1.27    47.4     6.57
1.33   1.21   1.47    34.7     5.13
1.54   1.40   1.69    17.1     3.30
1.78   1.61   1.96    18.1     2.06
2.05   1.86   2.26    10.3     2.20
2.37   2.15   2.61    9.08     1.65
2.74   2.48   3.01    5.79     1.40
3.16   2.87   3.48    4.06     1.23
3.65   3.31   4.02    4.73      .97
4.22   3.82   4.64    2.74      .60
4.87   4.41   5.36    .661      .443
5.62   5.10   6.19    1.23      .36
6.49   5.88   7.15    1.12      .29
7.50   6.79   8.25    .683      .182
8.66   7.85   9.53    .576      .193
10.0   9.06   11.0    .279      .172
11.5   10.5   12.7    .255      .098
13.3   12.1   14.7    .342      .071
15.4   14.0   16.9    .245      .061
17.8   16.1   19.6    .0847     .0784
20.5   18.6   22.6    .0762     .0556
23.7   21.5   26.1    .0562     .0254
27.4   24.8   30.1    .0552     .0239
31.6   28.7   34.8    .0549     .0254
36.5   33.1   40.2    .0127     .0164
42.2   38.2   46.4    .00169    .0116
48.7   44.1   53.6    .0117     .0081
56.2   51.0   61.9    .0157     .0087
64.9   58.8   71.5    .00872    .00598
75.0   67.9   82.5    .00248    .00559
86.6   78.5   95.3    .000973   .00320
100.   90.6   110.    .00383    .00292
115.   105.   127.    .000892   .00178
133.   121.   147.    .00192    .00180
154.   140.   169.    .00112    .00134
178.   161.   196.   -.000306   .00112
205.   186.   226.    .000953   .000885
237.   215.   261.    .000810   .000514
274.   248.   301.    .000636   .000451
316.   287.   348.    .000005   .000374