Revision: 6429
http://matplotlib.svn.sourceforge.net/matplotlib/?rev=6429&view=rev
Author: jdh2358
Date: 2008-11-21 11:28:32 +0000 (Fri, 21 Nov 2008)
Log Message:
-----------
Merged revisions 6086,6365,6427-6428 via svnmerge from
https://matplotlib.svn.sourceforge.net/svnroot/matplotlib/branches/v0_91_maint
........
r6086 | mdboom | 2008-09-11 15:28:11 -0500 (Thu, 11 Sep 2008) | 2 lines
Fix backticks in PS output.
........
r6365 | mdboom | 2008-11-05 09:15:28 -0600 (Wed, 05 Nov 2008) | 1 line
Fix bug in zoom rectangle with twin axes
........
r6427 | jdh2358 | 2008-11-21 05:14:12 -0600 (Fri, 21 Nov 2008) | 1 line
fixed poly between
........
r6428 | jdh2358 | 2008-11-21 05:15:04 -0600 (Fri, 21 Nov 2008) | 1 line
fixed poly below
........
Modified Paths:
--------------
trunk/matplotlib/CHANGELOG
trunk/matplotlib/lib/matplotlib/backend_bases.py
trunk/matplotlib/lib/matplotlib/mlab.py
Property Changed:
----------------
trunk/matplotlib/
Property changes on: trunk/matplotlib
___________________________________________________________________
Modified: svnmerge-integrated
- /branches/v0_91_maint:1-6073,6149
+ /branches/v0_91_maint:1-6428
Modified: trunk/matplotlib/CHANGELOG
===================================================================
--- trunk/matplotlib/CHANGELOG 2008-11-21 11:15:04 UTC (rev 6428)
+++ trunk/matplotlib/CHANGELOG 2008-11-21 11:28:32 UTC (rev 6429)
@@ -54,6 +54,10 @@
2008-10-08 Add path simplification support to paths with gaps. - EF
+=======
+2008-11-05 Fix bug with zoom to rectangle and twin axes - MGD
+
+>>>>>>> .merge-right.r6428
2008-10-05 Fix problem with AFM files that don't specify the font's
full name or family name. - JKS
@@ -97,6 +101,10 @@
2008-09-10 Add "filled" kwarg to Path.intersects_path and
Path.intersects_bbox. - MGD
+=======
+2008-09-11 Fix use of backticks in PS - MGD
+
+>>>>>>> .merge-right.r6086
2008-09-07 Changed full arrows slightly to avoid an xpdf rendering
problem reported by Friedrich Hagedorn. - JKS
Modified: trunk/matplotlib/lib/matplotlib/backend_bases.py
===================================================================
--- trunk/matplotlib/lib/matplotlib/backend_bases.py 2008-11-21 11:15:04 UTC
(rev 6428)
+++ trunk/matplotlib/lib/matplotlib/backend_bases.py 2008-11-21 11:28:32 UTC
(rev 6429)
@@ -1883,6 +1883,8 @@
for cur_xypress in self._xypress:
x, y = event.x, event.y
lastx, lasty, a, ind, lim, trans = cur_xypress
+ if a._sharex or a._sharey:
+ continue
# ignore singular clicks - 5 pixels is a threshold
if abs(x-lastx)<5 or abs(y-lasty)<5:
self._xypress = None
Modified: trunk/matplotlib/lib/matplotlib/mlab.py
===================================================================
--- trunk/matplotlib/lib/matplotlib/mlab.py 2008-11-21 11:15:04 UTC (rev
6428)
+++ trunk/matplotlib/lib/matplotlib/mlab.py 2008-11-21 11:28:32 UTC (rev
6429)
@@ -1438,6 +1438,181 @@
else: return X
+def slopes(x,y):
+ """
+ SLOPES calculate the slope y'(x) Given data vectors X and Y SLOPES
+ calculates Y'(X), i.e the slope of a curve Y(X). The slope is
+ estimated using the slope obtained from that of a parabola through
+ any three consecutive points.
+
+ This method should be superior to that described in the appendix
+ of A CONSISTENTLY WELL BEHAVED METHOD OF INTERPOLATION by Russel
+ W. Stineman (Creative Computing July 1980) in at least one aspect:
+
+ Circles for interpolation demand a known aspect ratio between x-
+ and y-values. For many functions, however, the abscissa are given
+ in different dimensions, so an aspect ratio is completely
+ arbitrary.
+
+ The parabola method gives very similar results to the circle
+ method for most regular cases but behaves much better in special
+ cases
+
+ Norbert Nemec, Institute of Theoretical Physics, University or
+ Regensburg, April 2006 Norbert.Nemec at physik.uni-regensburg.de
+
+ (inspired by a original implementation by Halldor Bjornsson,
+ Icelandic Meteorological Office, March 2006 halldor at vedur.is)
+ """
+ # Cast key variables as float.
+ x=np.asarray(x, np.float_)
+ y=np.asarray(y, np.float_)
+
+ yp=np.zeros(y.shape, np.float_)
+
+ dx=x[1:] - x[:-1]
+ dy=y[1:] - y[:-1]
+ dydx = dy/dx
+ yp[1:-1] = (dydx[:-1] * dx[1:] + dydx[1:] * dx[:-1])/(dx[1:] + dx[:-1])
+ yp[0] = 2.0 * dy[0]/dx[0] - yp[1]
+ yp[-1] = 2.0 * dy[-1]/dx[-1] - yp[-2]
+ return yp
+
+
+def stineman_interp(xi,x,y,yp=None):
+ """
+ STINEMAN_INTERP Well behaved data interpolation. Given data
+ vectors X and Y, the slope vector YP and a new abscissa vector XI
+ the function stineman_interp(xi,x,y,yp) uses Stineman
+ interpolation to calculate a vector YI corresponding to XI.
+
+ Here's an example that generates a coarse sine curve, then
+ interpolates over a finer abscissa:
+
+ x = linspace(0,2*pi,20); y = sin(x); yp = cos(x)
+ xi = linspace(0,2*pi,40);
+ yi = stineman_interp(xi,x,y,yp);
+ plot(x,y,'o',xi,yi)
+
+ The interpolation method is described in the article A
+ CONSISTENTLY WELL BEHAVED METHOD OF INTERPOLATION by Russell
+ W. Stineman. The article appeared in the July 1980 issue of
+ Creative Computing with a note from the editor stating that while
+ they were
+
+ not an academic journal but once in a while something serious
+ and original comes in adding that this was
+ "apparently a real solution" to a well known problem.
+
+ For yp=None, the routine automatically determines the slopes using
+ the "slopes" routine.
+
+ X is assumed to be sorted in increasing order
+
+ For values xi[j] < x[0] or xi[j] > x[-1], the routine tries a
+ extrapolation. The relevance of the data obtained from this, of
+ course, questionable...
+
+ original implementation by Halldor Bjornsson, Icelandic
+ Meteorolocial Office, March 2006 halldor at vedur.is
+
+ completely reworked and optimized for Python by Norbert Nemec,
+ Institute of Theoretical Physics, University or Regensburg, April
+ 2006 Norbert.Nemec at physik.uni-regensburg.de
+
+ """
+
+ # Cast key variables as float.
+ x=np.asarray(x, np.float_)
+ y=np.asarray(y, np.float_)
+ assert x.shape == y.shape
+ N=len(y)
+
+ if yp is None:
+ yp = slopes(x,y)
+ else:
+ yp=np.asarray(yp, np.float_)
+
+ xi=np.asarray(xi, np.float_)
+ yi=np.zeros(xi.shape, np.float_)
+
+ # calculate linear slopes
+ dx = x[1:] - x[:-1]
+ dy = y[1:] - y[:-1]
+ s = dy/dx #note length of s is N-1 so last element is #N-2
+
+ # find the segment each xi is in
+ # this line actually is the key to the efficiency of this implementation
+ idx = np.searchsorted(x[1:-1], xi)
+
+ # now we have generally: x[idx[j]] <= xi[j] <= x[idx[j]+1]
+ # except at the boundaries, where it may be that xi[j] < x[0] or xi[j] >
x[-1]
+
+ # the y-values that would come out from a linear interpolation:
+ sidx = s.take(idx)
+ xidx = x.take(idx)
+ yidx = y.take(idx)
+ xidxp1 = x.take(idx+1)
+ yo = yidx + sidx * (xi - xidx)
+
+ # the difference that comes when using the slopes given in yp
+ dy1 = (yp.take(idx)- sidx) * (xi - xidx) # using the yp slope of the
left point
+ dy2 = (yp.take(idx+1)-sidx) * (xi - xidxp1) # using the yp slope of the
right point
+
+ dy1dy2 = dy1*dy2
+ # The following is optimized for Python. The solution actually
+ # does more calculations than necessary but exploiting the power
+ # of numpy, this is far more efficient than coding a loop by hand
+ # in Python
+ yi = yo + dy1dy2 * np.choose(np.array(np.sign(dy1dy2), np.int32)+1,
+ ((2*xi-xidx-xidxp1)/((dy1-dy2)*(xidxp1-xidx)),
+ 0.0,
+ 1/(dy1+dy2),))
+ return yi
+
+def inside_poly(points, verts):
+ """
+ points is a sequence of x,y points
+ verts is a sequence of x,y vertices of a poygon
+
+ return value is a sequence of indices into points for the points
+ that are inside the polygon
+ """
+ res, = np.nonzero(nxutils.points_inside_poly(points, verts))
+ return res
+
+def poly_below(ymin, xs, ys):
+ """
+ given a arrays *xs* and *ys*, return the vertices of a polygon
+ that has a scalar lower bound *ymin* and an upper bound at the *ys*.
+
+ intended for use with Axes.fill, eg::
+
+ xv, yv = poly_below(0, x, y)
+ ax.fill(xv, yv)
+ """
+ return poly_between(xs, ys, xmin)
+
+
+def poly_between(x, ylower, yupper):
+ """
+ given a sequence of x, ylower and yupper, return the polygon that
+ fills the regions between them. ylower or yupper can be scalar or
+ iterable. If they are iterable, they must be equal in length to x
+
+ return value is x, y arrays for use with Axes.fill
+ """
+ Nx = len(x)
+ if not cbook.iterable(ylower):
+ ylower = ylower*np.ones(Nx)
+
+ if not cbook.iterable(yupper):
+ yupper = yupper*np.ones(Nx)
+
+ x = np.concatenate( (x, x[::-1]) )
+ y = np.concatenate( (yupper, ylower[::-1]) )
+ return x,y
+
### the following code was written and submitted by Fernando Perez
### from the ipython numutils package under a BSD license
# begin fperez functions
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