Added some documentation for Volume class.
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@ -36,6 +36,73 @@ Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
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namespace PolyVox
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{
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///The Volume class provides a memory efficient method of storing voxel data while also allowing fast access and modification.
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/*******************************************************************************
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A Volume is essentially a '3D image' in which each element (voxel) is identified
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by a three dimensional (x,y,z) coordinate, rather than the two dimensional (x,y)
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coordinate which is used to identify an element (pixel) in a normal image. Within
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PolyVox, the Volume class is used to store and manipulate our data before we extract
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our SurfacePatch's from it.
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<b>Data Representaion - feel free to skip</b>
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If stored carelessly, volume data can take up a huge amount of memory. For example, a
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volume of dimensions 1024x1024x1024 with 1 byte per voxel will require 1GB of memory
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if stored in an uncompressed form. Natuarally our Volume class is much more efficient
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than this and it is worth understanding (at least at a high level) the approach
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which is used.
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Essentially, the Volume class stores its data as a collection of blocks. Each
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of these block is much smaller than the whole volume, for example a typical size
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might be 32x32x32 voxels (though is is configurable by the user). In this case,
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a 256x512x1024 volume would contain 8x16x32 = 4096 blocks. However, it is unlikely that
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all these blocks actually have to be stored because usually there are duplicates
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in which case common data can be shared.
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Identifying duplicate blocks is in general a difficult task which involves looking at pairs
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of blocks and comparing all the voxels. This is a time consuming task which is not amiable
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to being performed when the volume is being modified in real time. However, there are two
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specific scenarios which are easily spotted and which PolyVox uses to identify block
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sharing opportunities.
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-# Homogeneous blocks (those which contain just a single voxel value) are easy to
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spot and fairly common becuase volumes often contain large homogeous regions. Any time
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you change the value of a voxel you have potentially made the block which contains
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it homogeneous. PolyVox does not check the homogeneity immediatly as this would slow
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down the process of modifying voxels, but you can use the tidyUpMemory() function
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to check for and remove duplicate homogeneous regions whenever you have spare
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processing time.
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-# Copying a volume naturally means that all the voxels in the second voluem are
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the same as the first. Therefore volume copying is a relatively fast operation in
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which all the blocks in the second volume simply reference the first volume. Future
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modifications to either volume will, of course, cause the blocks to become unshared.
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Other advantages of breaking the volume down into blocks include enhancing data locality
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(i.e. voxels which are spatially near to each other are also likely to be near in
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memory) and the ability to load larger volumes as no large contiguous areas of
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memory are needed. However, these advantages are more transparent to user code
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so we will not dwell on them here.
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<b>Usage</b>
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Volumes are constructed by passing the desired width height and depth to the
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constructor. Note that for speed reasons only values which are a power of two
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are permitted for these sidelengths.
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Access to specific voxels is provided by the getVoxelAt() and setVoxelAt fuctions.
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Each of these has two forms so that voxels can be identified by integer triples
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or by Vector3DUint16's.
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The tidyUpMemory() function should normally be called after you first populate
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the volume with data, and then at periodic intervals as the volume is modified.
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However, you don't actually <i>have</i> to call it at all. See the functions
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documentation for further details.
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One further important point of note is that this class is templatised on the voxel
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type. This allows you to store volumes of data types you might not normally expect,
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for example theOpenGL example 'abuses' this class to store a 3D grid of pointers.
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However, it is not guarentted that all functionality works correctly with non-integer
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voxel types.
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*******************************************************************************/
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template <typename VoxelType>
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class Volume
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{
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@ -43,18 +110,24 @@ namespace PolyVox
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friend class VolumeIterator<VoxelType>;
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public:
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///Constructor
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Volume(uint16_t uWidth, uint16_t uHeight, uint16_t uDepth, uint16_t uBlockSideLength = 64);
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//Volume(const Volume& rhs);
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///Destructor
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~Volume();
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//Volume& operator=(const Volume& rhs);
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///Gets a Region representing the extents of the Volume.
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Region getEnclosingRegion(void) const;
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///Gets the width of the volume in voxels.
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uint16_t getWidth(void) const;
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///Gets the height of the volume in voxels.
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uint16_t getHeight(void) const;
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///Gets the depth of the volume in voxels.
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uint16_t getDepth(void) const;
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///Gets the length of the longest side in voxels
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uint16_t getLongestSideLength(void) const;
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///Gets the length of the shortest side in voxels
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uint16_t getShortestSideLength(void) const;
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///Gets the length of the diagonal in voxels
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float getDiagonalLength(void) const;
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VoxelType getVoxelAt(uint16_t uXPos, uint16_t uYPos, uint16_t uZPos) const;
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VoxelType getVoxelAt(const Vector3DUint16& v3dPos) const;
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@ -76,6 +149,7 @@ namespace PolyVox
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//shared. A call to shared_ptr::unique() from within setVoxel was not sufficient as weak_ptr's did
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//not contribute to the reference count. Instead we store shared_ptr's here, and check if they
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//are used by anyone else (i.e are non-unique) when we tidy the volume.
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//FIXME - How do we handle sharing between two volumes with different block sizes?!
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static std::map<VoxelType, POLYVOX_SHARED_PTR< Block<VoxelType> > > m_pHomogenousBlock;
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uint32_t m_uNoOfBlocksInVolume;
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@ -35,16 +35,27 @@ Foundation, Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301, USA.
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namespace PolyVox
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{
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#pragma region Constructors/Destructors
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/*******************************************************************************
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Builds a volume of the desired dimensions
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\param uWidth The desired width in voxels. This must be a power of two.
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\param uHeight The desired height in voxels. This must be a power of two.
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\param uDepth The desired depth in voxels. This must be a power of two.
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\param uBlockSideLength The size of the blocks which make up the volume. Small
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blocks are more likely to be homogeneous (so more easily shared) and have better
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cache behaviour. However, there is a memory overhead per block so if they are
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not shared it could actually be less efficient (this will depend on the data).
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The size of the volume may also be a factor when choosing block size. Specifying
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'0' for the block side length will cause the blocks to be as large as possible,
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which will basically be the length of the shortest side. Accept the default if
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you are not sure what to choose here.
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*******************************************************************************/
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template <typename VoxelType>
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Volume<VoxelType>::Volume(uint16_t uWidth, uint16_t uHeight, uint16_t uDepth, uint16_t uBlockSideLength)
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:m_pBlocks(0)
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,m_uCurrentBlockForTidying(0)
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{
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//A values of zero for a block side length is a special value to indicate that the block
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//side length should simply be made as large as possible. This can be useful if you are
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//creating only a small volume which doesn't need to be broken down into many blocks. This
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//'largest possible block size' will be equal to the shortest volume dimension, as a volume
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//dimension can never be less than a block side length.
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//A values of zero for a block side length is a special value to indicate
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//that the block side length should simply be made as large as possible.
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if(uBlockSideLength == 0)
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{
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uBlockSideLength = (std::min)((std::min)(uWidth,uHeight),uDepth);
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@ -119,12 +130,9 @@ namespace PolyVox
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m_fDiagonalLength = sqrtf(static_cast<float>(m_uWidth * m_uWidth + m_uHeight * m_uHeight + m_uDepth * m_uDepth));
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}
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/*template <typename VoxelType>
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Volume<VoxelType>::Volume(const Volume<VoxelType>& rhs)
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{
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*this = rhs;
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}*/
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/*******************************************************************************
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Destroys the volume and frees any blocks which are not in use by other volumes.
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*******************************************************************************/
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template <typename VoxelType>
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Volume<VoxelType>::~Volume()
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{
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@ -132,55 +140,84 @@ namespace PolyVox
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#pragma endregion
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#pragma region Operators
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/*template <typename VoxelType>
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Volume<VoxelType>& Volume<VoxelType>::operator=(const Volume& rhs)
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{
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}*/
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#pragma endregion
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#pragma region Getters
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/*******************************************************************************
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The result will always have a lower corner at (0,0,0) and an upper corner at one
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less than the side length. For example, if a volume has dimensions 256x512x1024
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then the upper corner of the enclosing region will be at (255,511,1023).
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\return A Region representing the extent of the volume.
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*******************************************************************************/
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template <typename VoxelType>
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Region Volume<VoxelType>::getEnclosingRegion(void) const
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{
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return Region(Vector3DInt32(0,0,0), Vector3DInt32(m_uWidth-1,m_uHeight-1,m_uDepth-1));
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}
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/*******************************************************************************
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\return The width of the volume in voxels
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\sa getHeight(), getDepth()
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*******************************************************************************/
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template <typename VoxelType>
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uint16_t Volume<VoxelType>::getDepth(void) const
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uint16_t Volume<VoxelType>::getWidth(void) const
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{
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return m_uDepth;
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}
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template <typename VoxelType>
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float Volume<VoxelType>::getDiagonalLength(void) const
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{
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return m_fDiagonalLength;
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return m_uWidth;
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}
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/*******************************************************************************
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\return The height of the volume in voxels
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\sa getWidth(), getDepth()
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*******************************************************************************/
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template <typename VoxelType>
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uint16_t Volume<VoxelType>::getHeight(void) const
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{
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return m_uHeight;
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}
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/*******************************************************************************
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\return The depth of the volume in voxels
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\sa getWidth(), getHeight()
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*******************************************************************************/
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template <typename VoxelType>
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uint16_t Volume<VoxelType>::getLongestSideLength(void) const
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uint16_t Volume<VoxelType>::getDepth(void) const
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{
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return m_uLongestSideLength;
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return m_uDepth;
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}
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/*******************************************************************************
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\return The length of the shortest side in voxels. For example, if a volume has
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dimensions 256x512x1024 this function will return 256.
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\sa getLongestSideLength(), getDiagonalLength()
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*******************************************************************************/
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template <typename VoxelType>
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uint16_t Volume<VoxelType>::getShortestSideLength(void) const
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{
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return m_uShortestSideLength;
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}
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/*******************************************************************************
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\return The length of the longest side in voxels. For example, if a volume has
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dimensions 256x512x1024 this function will return 1024.
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\sa getShortestSideLength(), getDiagonalLength()
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*******************************************************************************/
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template <typename VoxelType>
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uint16_t Volume<VoxelType>::getWidth(void) const
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uint16_t Volume<VoxelType>::getLongestSideLength(void) const
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{
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return m_uWidth;
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}
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return m_uLongestSideLength;
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}
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/*******************************************************************************
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\return The length of the diagonal in voxels. For example, if a volume has
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dimensions 256x512x1024 this function will return sqrt(256*256+512*512+1024*1024)
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= 1173.139. This value is computed on volume creation so retrieving it is fast.
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\sa getShortestSideLength(), getLongestSideLength()
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*******************************************************************************/
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template <typename VoxelType>
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float Volume<VoxelType>::getDiagonalLength(void) const
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{
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return m_fDiagonalLength;
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}
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template <typename VoxelType>
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VoxelType Volume<VoxelType>::getVoxelAt(uint16_t uXPos, uint16_t uYPos, uint16_t uZPos) const
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