nifti1.h
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/*! To signify that the value at each voxel is an estimate
of some parameter, set intent_code = NIFTI_INTENT_ESTIMATE.
The name of the parameter may be stored in intent_name. */
#define NIFTI_INTENT_ESTIMATE 1001
/*! To signify that the value at each voxel is an index into
some set of labels, set intent_code = NIFTI_INTENT_LABEL.
The filename with the labels may stored in aux_file. */
#define NIFTI_INTENT_LABEL 1002
/*! To signify that the value at each voxel is an index into the
NeuroNames labels set, set intent_code = NIFTI_INTENT_NEURONAME. */
#define NIFTI_INTENT_NEURONAME 1003
/*! To store an M x N matrix at each voxel:
- dataset must have a 5th dimension (dim[0]=5 and dim[5]>1)
- intent_code must be NIFTI_INTENT_GENMATRIX
- dim[5] must be M*N
- intent_p1 must be M (in float format)
- intent_p2 must be N (ditto)
- the matrix values A[i][[j] are stored in row-order:
- A[0][0] A[0][1] ... A[0][N-1]
- A[1][0] A[1][1] ... A[1][N-1]
- etc., until
- A[M-1][0] A[M-1][1] ... A[M-1][N-1] */
#define NIFTI_INTENT_GENMATRIX 1004
/*! To store an NxN symmetric matrix at each voxel:
- dataset must have a 5th dimension
- intent_code must be NIFTI_INTENT_SYMMATRIX
- dim[5] must be N*(N+1)/2
- intent_p1 must be N (in float format)
- the matrix values A[i][[j] are stored in row-order:
- A[0][0]
- A[1][0] A[1][1]
- A[2][0] A[2][1] A[2][2]
- etc.: row-by-row */
#define NIFTI_INTENT_SYMMATRIX 1005
/*! To signify that the vector value at each voxel is to be taken
as a displacement field or vector:
- dataset must have a 5th dimension
- intent_code must be NIFTI_INTENT_DISPVECT
- dim[5] must be the dimensionality of the displacment
vector (e.g., 3 for spatial displacement, 2 for in-plane) */
#define NIFTI_INTENT_DISPVECT 1006 /* specifically for displacements */
#define NIFTI_INTENT_VECTOR 1007 /* for any other type of vector */
/*! To signify that the vector value at each voxel is really a
spatial coordinate (e.g., the vertices or nodes of a surface mesh):
- dataset must have a 5th dimension
- intent_code must be NIFTI_INTENT_POINTSET
- dim[0] = 5
- dim[1] = number of points
- dim[2] = dim[3] = dim[4] = 1
- dim[5] must be the dimensionality of space (e.g., 3 => 3D space).
- intent_name may describe the object these points come from
(e.g., "pial", "gray/white" , "EEG", "MEG"). */
#define NIFTI_INTENT_POINTSET 1008
/*! To signify that the vector value at each voxel is really a triple
of indexes (e.g., forming a triangle) from a pointset dataset:
- dataset must have a 5th dimension
- intent_code must be NIFTI_INTENT_TRIANGLE
- dim[0] = 5
- dim[1] = number of triangles
- dim[2] = dim[3] = dim[4] = 1
- dim[5] = 3
- datatype should be an integer type (preferably DT_INT32)
- the data values are indexes (0,1,...) into a pointset dataset. */
#define NIFTI_INTENT_TRIANGLE 1009
/*! To signify that the vector value at each voxel is a quaternion:
- dataset must have a 5th dimension
- intent_code must be NIFTI_INTENT_QUATERNION
- dim[0] = 5
- dim[5] = 4
- datatype should be a floating point type */
#define NIFTI_INTENT_QUATERNION 1010
/*! Dimensionless value - no params - although, as in _ESTIMATE
the name of the parameter may be stored in intent_name. */
#define NIFTI_INTENT_DIMLESS 1011
/*---------- these values apply to GIFTI datasets ----------*/
/*! To signify that the value at each location is from a time series. */
#define NIFTI_INTENT_TIME_SERIES 2001
/*! To signify that the value at each location is a node index, from
a complete surface dataset. */
#define NIFTI_INTENT_NODE_INDEX 2002
/*! To signify that the vector value at each location is an RGB triplet,
of whatever type.
- dataset must have a 5th dimension
- dim[0] = 5
- dim[1] = number of nodes
- dim[2] = dim[3] = dim[4] = 1
- dim[5] = 3
*/
#define NIFTI_INTENT_RGB_VECTOR 2003
/*! To signify that the vector value at each location is a 4 valued RGBA
vector, of whatever type.
- dataset must have a 5th dimension
- dim[0] = 5
- dim[1] = number of nodes
- dim[2] = dim[3] = dim[4] = 1
- dim[5] = 4
*/
#define NIFTI_INTENT_RGBA_VECTOR 2004
/*! To signify that the value at each location is a shape value, such
as the curvature. */
#define NIFTI_INTENT_SHAPE 2005
/* @} */
/*---------------------------------------------------------------------------*/
/* 3D IMAGE (VOLUME) ORIENTATION AND LOCATION IN SPACE:
---------------------------------------------------
There are 3 different methods by which continuous coordinates can
attached to voxels. The discussion below emphasizes 3D volumes, and
the continuous coordinates are referred to as (x,y,z). The voxel
index coordinates (i.e., the array indexes) are referred to as (i,j,k),
with valid ranges:
i = 0 .. dim[1]-1
j = 0 .. dim[2]-1 (if dim[0] >= 2)
k = 0 .. dim[3]-1 (if dim[0] >= 3)
The (x,y,z) coordinates refer to the CENTER of a voxel. In methods
2 and 3, the (x,y,z) axes refer to a subject-based coordinate system,
with
+x = Right +y = Anterior +z = Superior.
This is a right-handed coordinate system. However, the exact direction
these axes point with respect to the subject depends on qform_code
(Method 2) and sform_code (Method 3).
N.B.: The i index varies most rapidly, j index next, k index slowest.
Thus, voxel (i,j,k) is stored starting at location
(i + j*dim[1] + k*dim[1]*dim[2]) * (bitpix/8)
into the dataset array.
N.B.: The ANALYZE 7.5 coordinate system is
+x = Left +y = Anterior +z = Superior
which is a left-handed coordinate system. This backwardness is
too difficult to tolerate, so this NIFTI-1 standard specifies the
coordinate order which is most common in functional neuroimaging.
N.B.: The 3 methods below all give the locations of the voxel centers
in the (x,y,z) coordinate system. In many cases, programs will wish
to display image data on some other grid. In such a case, the program
will need to convert its desired (x,y,z) values into (i,j,k) values
in order to extract (or interpolate) the image data. This operation
would be done with the inverse transformation to those described below.
N.B.: Method 2 uses a factor 'qfac' which is either -1 or 1; qfac is
stored in the otherwise unused pixdim[0]. If pixdim[0]=0.0 (which
should not occur), we take qfac=1. Of course, pixdim[0] is only used
when reading a NIFTI-1 header, not when reading an ANALYZE 7.5 header.
N.B.: The units of (x,y,z) can be specified using the xyzt_units field.
METHOD 1 (the "old" way, used only when qform_code = 0):
-------------------------------------------------------
The coordinate mapping from (i,j,k) to (x,y,z) is the ANALYZE
7.5 way. This is a simple scaling relationship:
x = pixdim[1] * i
y = pixdim[2] * j
z = pixdim[3] * k
No particular spatial orientation is attached to these (x,y,z)
coordinates. (NIFTI-1 does not have the ANALYZE 7.5 orient field,
which is not general and is often not set properly.) This method
is not recommended, and is present mainly for compatibility with
ANALYZE 7.5 files.
METHOD 2 (used when qform_code > 0, which should be the "normal" case):
---------------------------------------------------------------------
The (x,y,z) coordinates are given by the pixdim[] scales, a rotation
matrix, and a shift. This method is intended to represent
"scanner-anatomical" coordinates, which are often embedded in the
image header (e.g., DICOM fields (0020,0032), (0020,0037), (0028,0030),
and (0018,0050)), and represent the nominal orientation and location of
the data. This method can also be used to represent "aligned"
coordinates, which would typically result from some post-acquisition
alignment of the volume to a standard orientation (e.g., the same
subject on another day, or a rigid rotation to true anatomical
orientation from the tilted position of the subject in the scanner).
The formula for (x,y,z) in terms of header parameters and (i,j,k) is:
[ x ] [ R11 R12 R13 ] [ pixdim[1] * i ] [ qoffset_x ]
[ y ] = [ R21 R22 R23 ] [ pixdim[2] * j ] + [ qoffset_y ]
[ z ] [ R31 R32 R33 ] [ qfac * pixdim[3] * k ] [ qoffset_z ]
The qoffset_* shifts are in the NIFTI-1 header. Note that the center
of the (i,j,k)=(0,0,0) voxel (first value in the dataset array) is
just (x,y,z)=(qoffset_x,qoffset_y,qoffset_z).
The rotation matrix R is calculated from the quatern_* parameters.
This calculation is described below.
The scaling factor qfac is either 1 or -1. The rotation matrix R
defined by the quaternion parameters is "proper" (has determinant 1).
This may not fit the needs of the data; for example, if the image
grid is
i increases from Left-to-Right
j increases from Anterior-to-Posterior
k increases from Inferior-to-Superior
Then (i,j,k) is a left-handed triple. In this example, if qfac=1,
the R matrix would have to be
[ 1 0 0 ]
[ 0 -1 0 ] which is "improper" (determinant = -1).
[ 0 0 1 ]
If we set qfac=-1, then the R matrix would be
[ 1 0 0 ]
[ 0 -1 0 ] which is proper.
[ 0 0 -1 ]
This R matrix is represented by quaternion [a,b,c,d] = [0,1,0,0]
(which encodes a 180 degree rotation about the x-axis).
METHOD 3 (used when sform_code > 0):
-----------------------------------
The (x,y,z) coordinates are given by a general affine transformation
of the (i,j,k) indexes:
x = srow_x[0] * i + srow_x[1] * j + srow_x[2] * k + srow_x[3]
y = srow_y[0] * i + srow_y[1] * j + srow_y[2] * k + srow_y[3]
z = srow_z[0] * i + srow_z[1] * j + srow_z[2] * k + srow_z[3]
The srow_* vectors are in the NIFTI_1 header. Note that no use is
made of pixdim[] in this method.
WHY 3 METHODS?
--------------
Method 1 is provided only for backwards compatibility. The intention
is that Method 2 (qform_code > 0) represents the nominal voxel locations
as reported by the scanner, or as rotated to some fiducial orientation and
location. Method 3, if present (sform_code > 0), is to be used to give
the location of the voxels in some standard space. The sform_code
indicates which standard space is present. Both methods 2 and 3 can be
present, and be useful in different contexts (method 2 for displaying the
data on its original grid; method 3 for displaying it on a standard grid).
In this scheme, a dataset would originally be set up so that the
Method 2 coordinates represent what the scanner reported. Later,
a registration to some standard space can be computed and inserted
in the header. Image display software can use either transform,
depending on its purposes and needs.
In Method 2, the origin of coordinates would generally be whatever
the scanner origin is; for example, in MRI, (0,0,0) is the center
of the gradient coil.
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