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MAINT: Remove similar branches from linalg.lstsq #9986
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Original file line number | Diff line number | Diff line change |
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@@ -1915,7 +1915,7 @@ def lstsq(a, b, rcond="warn"): | |
x : {(N,), (N, K)} ndarray | ||
Least-squares solution. If `b` is two-dimensional, | ||
the solutions are in the `K` columns of `x`. | ||
residuals : {(), (1,), (K,)} ndarray | ||
residuals : {(1,), (K,), (0,)} ndarray | ||
Sums of residuals; squared Euclidean 2-norm for each column in | ||
``b - a*x``. | ||
If the rank of `a` is < N or M <= N, this is an empty array. | ||
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@@ -1982,7 +1982,11 @@ def lstsq(a, b, rcond="warn"): | |
ldb = max(n, m) | ||
if m != b.shape[0]: | ||
raise LinAlgError('Incompatible dimensions') | ||
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t, result_t = _commonType(a, b) | ||
real_t = _linalgRealType(t) | ||
result_real_t = _realType(result_t) | ||
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# Determine default rcond value | ||
if rcond == "warn": | ||
# 2017-08-19, 1.14.0 | ||
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@@ -1997,10 +2001,8 @@ def lstsq(a, b, rcond="warn"): | |
if rcond is None: | ||
rcond = finfo(t).eps * ldb | ||
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result_real_t = _realType(result_t) | ||
real_t = _linalgRealType(t) | ||
bstar = zeros((ldb, n_rhs), t) | ||
bstar[:b.shape[0], :n_rhs] = b.copy() | ||
bstar[:m, :n_rhs] = b | ||
a, bstar = _fastCopyAndTranspose(t, a, bstar) | ||
a, bstar = _to_native_byte_order(a, bstar) | ||
s = zeros((min(m, n),), real_t) | ||
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@@ -2039,28 +2041,35 @@ def lstsq(a, b, rcond="warn"): | |
0, work, lwork, iwork, 0) | ||
if results['info'] > 0: | ||
raise LinAlgError('SVD did not converge in Linear Least Squares') | ||
resids = array([], result_real_t) | ||
if is_1d: | ||
x = array(ravel(bstar)[:n], dtype=result_t, copy=True) | ||
if results['rank'] == n and m > n: | ||
if isComplexType(t): | ||
resids = array([sum(abs(ravel(bstar)[n:])**2)], | ||
dtype=result_real_t) | ||
else: | ||
resids = array([sum((ravel(bstar)[n:])**2)], | ||
dtype=result_real_t) | ||
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# undo transpose imposed by fortran-order arrays | ||
b_out = bstar.T | ||
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# b_out contains both the solution and the components of the residuals | ||
x = b_out[:n,:] | ||
r_parts = b_out[n:,:] | ||
if isComplexType(t): | ||
resids = sum(abs(r_parts)**2, axis=-2) | ||
else: | ||
x = array(bstar.T[:n,:], dtype=result_t, copy=True) | ||
if results['rank'] == n and m > n: | ||
if isComplexType(t): | ||
resids = sum(abs(bstar.T[n:,:])**2, axis=0).astype( | ||
result_real_t, copy=False) | ||
else: | ||
resids = sum((bstar.T[n:,:])**2, axis=0).astype( | ||
result_real_t, copy=False) | ||
resids = sum(r_parts**2, axis=-2) | ||
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rank = results['rank'] | ||
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st = s[:min(n, m)].astype(result_real_t, copy=True) | ||
There was a problem hiding this comment. Choose a reason for hiding this commentThe reason will be displayed to describe this comment to others. Learn more. This slice was pointless, because |
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return wrap(x), wrap(resids), results['rank'], st | ||
# remove the axis we added | ||
if is_1d: | ||
x = x.squeeze(axis=-1) | ||
# we probably should squeeze resids too, but we can't | ||
# without breaking compatibility. | ||
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# as documented | ||
if rank != n or m <= n: | ||
resids = array([], result_real_t) | ||
There was a problem hiding this comment. Choose a reason for hiding this commentThe reason will be displayed to describe this comment to others. Learn more. This is a bizarre interface, and |
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# coerce output arrays | ||
s = s.astype(result_real_t, copy=False) | ||
resids = resids.astype(result_real_t, copy=False) | ||
x = x.astype(result_t, copy=True) # Copying lets the memory in r_parts be freed | ||
return wrap(x), wrap(resids), rank, s | ||
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def _multi_svd_norm(x, row_axis, col_axis, op): | ||
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In what makes no sense at all, this branch produces the same effect as the one that follows it.