A sub-Lattice is a section of a Lattice defined by a bottom left corner (blc), a top right corner (trc), and a step size or increment on each axis. The blc and trc pixels will always be included in the sub-Lattice if the step increment is one. If the step increment is greater than one, the pixel in top right corner may not be included in the sub-Lattice.
This class knows the shape of the parent Lattice (including all degenerate axes), and allows the user to specify a sub-Lattice that is embedded in the parent Lattice. The default sub-Lattice, if none is specified, is one identical in shape to the main Lattice.
A sub-Lattice can be defined on the Lattice by specifying a trc, blc,
and step increment using the subSection function, or the
appropriate constructor. A sub-Lattice must be smaller than (or the same
size as) the Lattice that it is derived from. A sub-Lattice can be further
created from an already existing sub-Lattice eg.
If we have a 128 by 128 Lattice, we can specify the centre quarter by
using blc=[32,32] and trc=[95,95]. Then specifying a sub-Lattice of
blc=[0,0] and trc = [31,31] results in a sub-Lattice that has a blc
of [32,32] and trc of [63,63] with respect to the parent Lattice.
The only way to increase the size of a sub-Lattice is to first revert to the parent Lattice (using the fullSize function) and then generate the new, bigger sub-Lattice.
Indexing calculations (eg. the tiledCursorMove or the isInside function) are performed on the specified sub-Lattice.
The role of this class is to centralise the information and functions needed to operate on sub-Lattices. It will normally be used by other Lattice classes, and is currently used by navigator classes like LatticeStepper.
Specify the size of the Lattice. Assume a full size sub-Lattice.
Specify a Lattice and define a sub-Lattice within it.
The copy constructor uses copy semantics.
The assignment operator uses copy semantics.
Function to change the shape of the Lattice. Resets the sub-Lattice to fullsize.
Returns the length of each axis (or the requested one) in the parent Lattice.
Returns the length of each axis (or the requested one) in the sub-Lattice.
Function to return the increments along each axis (or the requested one) of the Lattice.
Function to return the offset (on a specified axis) between the sub-Lattice and the parent one.
Function which returns the number of dimensions in the Lattice (or sub-Lattice).
Revert from a sub-Lattice description back to the main Lattice. This is the only way to "increase" the the size of the sub-Lattice used by the LatticeIndexer.
Function which returns the number of elements in the sub-Lattice; this value is equal to the product of shape().
Function which increments (incr=True) or decrements (incr=False) the cursor position (the first IPosition argument) by a cursor shape (the second IPosition argument), tiling to the next/previous axis if necessary. The path of movement is based upon the third IPosition argument (a cursor heading) that is zero-based e.g. IPosition(3,0,2,1) implies starting movement along the x-axis, then the z-axis, and then the y-axis. Returns a value of False if the beginning/end of the sub-Lattice is reached. The cursorPosition is relative to the origin of the sub-Lattice. To get its location relative to the main Lattice use the absolutePosition() function.
Function which returns a value of True if the IPosition argument is within the sub-Lattice. Returns False if the IPosition argument is outside the sub-Lattice or if the argument doesn't conform to the data members.
Due to zero-origins, an index argument equal to the shape of this sub-Lattice lies outside and returns False.
Function which subsections a LatticeIndexer. The argument IPositions specify "bottom left" and "upper right" corners and axis increments (which default to one). The origins are cumulative. i.e. specifying a blc of (2,2), and then (1,1) results in the sub-Lattice having an origin at pixel (3,3) in the parent Lattice. Similarly the increment is cumulative, i.e. an increment of 2 on top of an increment of 3 results in a total increment of 6. This function can only decrease the size of the sub-Lattice (i.e. blc >= 0, and trc <= shape(), and inc >= 1). The fullSize() function should be used to revert back to the maximum possible Lattice size. Also note that the trc might not be used if an integral number of increments does not end on the trc (in which case the last position below the trc will be used).
Function which returns an IPosition in the parent Lattice given an IPostion in the sub-Lattice. Accounting is taken of any offsets and increments caused by subSectioning. No checks are made to ensure the supplied IPosition or the returned one are within the bounds of the Lattice(s).
Is this LatticeIndexer consistent, i.e. are the class invariants valid? Returns True if every thing is fine otherwise returns False