@@ -41,7 +41,10 @@ def swt(data, wavelet, level=None, start_level=0, axis=-1,
4141 start_level : int, optional
4242 The level at which the decomposition will begin (it allows one to
4343 skip a given number of transform steps and compute
44- coefficients starting from start_level) (default: 0)
44+ coefficients starting from start_level) (default: 0). The output
45+ always contains exactly ``level`` sets of coefficients, corresponding
46+ to decomposition levels ``start_level + 1`` through
47+ ``start_level + level``.
4548 axis: int, optional
4649 Axis over which to compute the SWT. If not given, the
4750 last axis is used.
@@ -66,7 +69,7 @@ def swt(data, wavelet, level=None, start_level=0, axis=-1,
6669 If ``start_level = m`` is given, then the beginning m steps are
6770 skipped::
6871
69- [(cAm+n, cDm+n), ..., (cAm+1, cDm+1), (cAm, cDm) ]
72+ [(cAm+n, cDm+n), ..., (cAm+1, cDm+1)]
7073
7174 If ``trim_approx`` is ``True``, then the output list is exactly as in
7275 ``pywt.wavedec``, where the first coefficient in the list is the
@@ -165,7 +168,7 @@ def iswt(coeffs, wavelet, norm=False, axis=-1):
165168 [(cAn, cDn), ..., (cA2, cD2), (cA1, cD1)]
166169
167170 where cA is approximation, cD is details. Index 1 corresponds to
168- ``start_level`` from ``pywt.swt``.
171+ ``start_level + 1 `` from ``pywt.swt``.
169172 wavelet : Wavelet object or name string
170173 Wavelet to use
171174 norm : bool, optional
@@ -309,9 +312,6 @@ def swt2(data, wavelet, level, start_level=0, axes=(-2, -1),
309312 ...,
310313 (cA_m+1,
311314 (cH_m+1, cV_m+1, cD_m+1)
312- ),
313- (cA_m,
314- (cH_m, cV_m, cD_m)
315315 )
316316 ]
317317
@@ -327,7 +327,6 @@ def swt2(data, wavelet, level, start_level=0, axes=(-2, -1),
327327 (cH_m+level, cV_m+level, cD_m+level),
328328 ...,
329329 (cH_m+1, cV_m+1, cD_m+1),
330- (cH_m, cV_m, cD_m),
331330 ]
332331
333332 Notes
@@ -402,7 +401,7 @@ def iswt2(coeffs, wavelet, norm=False, axes=(-2, -1)):
402401
403402 where cA is approximation, cH is horizontal details, cV is
404403 vertical details, cD is diagonal details and n is the number of
405- levels. Index 1 corresponds to ``start_level`` from ``pywt.swt2``.
404+ levels. Index 1 corresponds to ``start_level + 1 `` from ``pywt.swt2``.
406405 wavelet : Wavelet object or name string, or 2-tuple of wavelets
407406 Wavelet to use. This can also be a 2-tuple of wavelets to apply per
408407 axis.
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