Math Types & Utilities (mathutils)¶

This module provides access to matrices, eulers, quaternions and vectors.

import mathutils
from math import radians

vec = mathutils.Vector((1.0, 2.0, 3.0))

mat_rot = mathutils.Matrix.Rotation(radians(90), 4, 'X')
mat_trans = mathutils.Matrix.Translation(vec)

mat = mat_trans * mat_rot
mat.invert()

mat3 = mat.rotation_part()
quat1 = mat.to_quat()
quat2 = mat3.to_quat()

angle = quat1.difference(quat2)

print(angle)

class mathutils.Color¶

This object gives access to Colors in Blender.

copy()¶

Returns a copy of this color.

Returns:	A copy of the color.
Return type:	`Color`

Note

use this to get a copy of a wrapped color with no reference to the original data.

b¶

Blue color channel.

Type :	float

g¶

Green color channel.

Type :	float

h¶

HSV Hue component in [0, 1].

Type :	float

hsv¶

HSV Values in [0, 1].

Type :	float triplet

is_wrapped¶

True when this object wraps external data (readonly).

Type :	boolean

owner¶: The item this is wrapping or None (readonly).

r¶

Red color channel.

Type :	float

s¶

HSV Saturation component in [0, 1].

Type :	float

v¶

HSV Value component in [0, 1].

Type :	float

class mathutils.Euler¶

This object gives access to Eulers in Blender.

import mathutils

# todo

copy()¶

Returns a copy of this euler.

Returns:	A copy of the euler.
Return type:	`Euler`

Note

use this to get a copy of a wrapped euler with no reference to the original data.

make_compatible(other)¶

Make this euler compatible with another, so interpolating between them works as intended.

Parameters:	other (`Euler`) – make compatible with this rotation.
Returns:	an instance of itself.
Return type:	`Euler`

Note

the order of eulers must match or an exception is raised.

rotate_axis(axis, angle)¶

Rotates the euler a certain amount and returning a unique euler rotation (no 720 degree pitches).

Parameters:	axis (string) – single character in [‘X, ‘Y’, ‘Z’]. angle (float) – angle in radians.
Returns:	an instance of itself
Return type:	`Euler`

to_matrix()¶

Return a matrix representation of the euler.

Returns:	A 3x3 roation matrix representation of the euler.
Return type:	`Matrix`

to_quat()¶

Return a quaternion representation of the euler.

Returns:	Quaternion representation of the euler.
Return type:	`Quaternion`

unique()¶

Calculate a unique rotation for this euler. Avoids gimble lock.

Returns:	an instance of itself
Return type:	`Euler`

zero()¶

Set all values to zero.

Returns:	an instance of itself
Return type:	`Euler`

is_wrapped¶

True when this object wraps external data (readonly).

Type :	boolean

order¶

Euler rotation order.

Type :	string in [‘XYZ’, ‘XZY’, ‘YXZ’, ‘YZX’, ‘ZXY’, ‘ZYX’]

owner¶: The item this is wrapping or None (readonly).

x¶

Euler X axis in radians.

Type :	float

y¶

Euler Y axis in radians.

Type :	float

z¶

Euler Z axis in radians.

Type :	float

class mathutils.Matrix¶

This object gives access to Matrices in Blender.

import mathutils

# todo

classmethod OrthoProjection(plane, size, axis)¶

Create a matrix to represent an orthographic projection.

Parameters:	plane (string) – Can be any of the following: [‘X’, ‘Y’, ‘XY’, ‘XZ’, ‘YZ’, ‘R’], where a single axis is for a 2D matrix and ‘R’ requires axis is given. size (int) – The size of the projection matrix to construct [2, 4]. axis (`Vector`) – Arbitrary perpendicular plane vector (optional).
Returns:	A new projection matrix.
Return type:	`Matrix`

classmethod Rotation(angle, size, axis)¶

Create a matrix representing a rotation.

Parameters:	angle (float) – The angle of rotation desired, in radians. size (int) – The size of the rotation matrix to construct [2, 4]. axis (string or `Vector`) – a string in [‘X’, ‘Y’, ‘Z’] or a 3D Vector Object (optional when size is 2).
Returns:	A new rotation matrix.
Return type:	`Matrix`

classmethod Scale(factor, size, axis)¶

Create a matrix representing a scaling.

Parameters:	factor (float) – The factor of scaling to apply. size (int) – The size of the scale matrix to construct [2, 4]. axis (`Vector`) – Direction to influence scale. (optional).
Returns:	A new scale matrix.
Return type:	`Matrix`

classmethod Shear(plane, factor, size)¶

Create a matrix to represent an shear transformation.

Parameters:	plane (string) – Can be any of the following: [‘X’, ‘Y’, ‘XY’, ‘XZ’, ‘YZ’], where a single axis is for a 2D matrix. factor (float) – The factor of shear to apply. size (int) – The size of the shear matrix to construct [2, 4].
Returns:	A new shear matrix.
Return type:	`Matrix`

classmethod Translation(vector)¶

Create a matrix representing a translation.

Parameters:	vector (`Vector`) – The translation vector.
Returns:	An identity matrix with a translation.
Return type:	`Matrix`

copy()¶

Returns a copy of this matrix.

Returns:	an instance of itself
Return type:	`Matrix`

determinant()¶

Return the determinant of a matrix.

Returns:	Return a the determinant of a matrix.
Return type:	float

identity()¶

Set the matrix to the identity matrix.

Returns:	an instance of itself
Return type:	`Matrix`

Note

An object with zero location and rotation, a scale of one, will have an identity matrix.

invert()¶

Set the matrix to its inverse.

Returns:	an instance of itself.
Return type:	`Matrix`

Note

ValueError exception is raised.

resize4x4()¶

Resize the matrix to 4x4.

Returns:	an instance of itself.
Return type:	`Matrix`

rotation_part()¶

Return the 3d submatrix corresponding to the linear term of the embedded affine transformation in 3d. This matrix represents rotation and scale.

Returns:	Return the 3d matrix for rotation and scale.
Return type:	`Matrix`

Note

Note that the (4,4) element of a matrix can be used for uniform scaling too.

scale_part()¶

Return a the scale part of a 3x3 or 4x4 matrix.

Returns:	Return a the scale of a matrix.
Return type:	`Vector`

Note

This method does not return negative a scale on any axis because it is not possible to obtain this data from the matrix alone.

to_3x3()¶

Return a 3x3 copy of this matrix.

Returns:	a new matrix.
Return type:	`Matrix`

to_4x4()¶

Return a 4x4 copy of this matrix.

Returns:	a new matrix.
Return type:	`Matrix`

to_euler(order, euler_compat)¶

Return an Euler representation of the rotation matrix (3x3 or 4x4 matrix only).

Parameters:	order (string) – Optional rotation order argument in [‘XYZ’, ‘XZY’, ‘YXZ’, ‘YZX’, ‘ZXY’, ‘ZYX’]. euler_compat (`Euler`) – Optional euler argument the new euler will be made compatible with (no axis flipping between them). Useful for converting a series of matrices to animation curves.
Returns:	Euler representation of the matrix.
Return type:	`Euler`

to_quat()¶

Return a quaternion representation of the rotation matrix.

Returns:	Quaternion representation of the rotation matrix.
Return type:	`Quaternion`

translation_part()¶

Return a the translation part of a 4 row matrix.

Returns:	Return a the translation of a matrix.
Return type:	`Matrix`

Note

Note that the (4,4) element of a matrix can be used for uniform scaling too.

transpose()¶

Set the matrix to its transpose.

Returns:	an instance of itself
Return type:	`Matrix`

zero()¶

Set all the matrix values to zero.

Returns:	an instance of itself
Return type:	`Matrix`

col_size¶

The column size of the matrix (readonly).

Type :	int

is_negative¶

True if this matrix results in a negative scale, 3x3 and 4x4 only, (readonly).

Type :	bool

is_wrapped¶

True when this object wraps external data (readonly).

Type :	boolean

median_scale¶

The average scale applied to each axis (readonly).

Type :	float

owner¶: The item this is wrapping or None (readonly).

row_size¶

The row size of the matrix (readonly).

Type :	int

class mathutils.Quaternion¶

This object gives access to Quaternions in Blender.

import mathutils

# todo

conjugate()¶

Set the quaternion to its conjugate (negate x, y, z).

Returns:	an instance of itself.
Return type:	`Quaternion`

copy()¶

Returns a copy of this quaternion.

Returns:	A copy of the quaternion.
Return type:	`Quaternion`

Note

use this to get a copy of a wrapped quaternion with no reference to the original data.

cross(other)¶

Return the cross product of this quaternion and another.

Parameters:	other (`Quaternion`) – The other quaternion to perform the cross product with.
Returns:	The cross product.
Return type:	`Quaternion`

difference(other)¶

Returns a quaternion representing the rotational difference.

Parameters:	other (`Quaternion`) – second quaternion.
Returns:	the rotational difference between the two quat rotations.
Return type:	`Quaternion`

dot(other)¶

Return the dot product of this quaternion and another.

Parameters:	other (`Quaternion`) – The other quaternion to perform the dot product with.
Returns:	The dot product.
Return type:	`Quaternion`

identity()¶

Set the quaternion to an identity quaternion.

Returns:	an instance of itself.
Return type:	`Quaternion`

inverse()¶

Set the quaternion to its inverse.

Returns:	an instance of itself.
Return type:	`Quaternion`

negate()¶

Set the quaternion to its negative.

Returns:	an instance of itself.
Return type:	`Quaternion`

normalize()¶

Normalize the quaternion.

Returns:	an instance of itself.
Return type:	`Quaternion`

slerp(other, factor)¶

Returns the interpolation of two quaternions.

Parameters:	other (`Quaternion`) – value to interpolate with. factor (float) – The interpolation value in [0.0, 1.0].
Returns:	The interpolated rotation.
Return type:	`Quaternion`

to_euler(order, euler_compat)¶

Return Euler representation of the quaternion.

Parameters:	order (string) – Optional rotation order argument in [‘XYZ’, ‘XZY’, ‘YXZ’, ‘YZX’, ‘ZXY’, ‘ZYX’]. euler_compat (`Euler`) – Optional euler argument the new euler will be made compatible with (no axis flipping between them). Useful for converting a series of matrices to animation curves.
Returns:	Euler representation of the quaternion.
Return type:	`Euler`

to_matrix()¶

Return a matrix representation of the quaternion.

Returns:	A 3x3 rotation matrix representation of the quaternion.
Return type:	`Matrix`

angle¶

angle of the quaternion.

Type :	float

axis¶

quaternion axis as a vector.

Type :	`Vector`

is_wrapped¶

True when this object wraps external data (readonly).

Type :	boolean

magnitude¶

Size of the quaternion (readonly).

Type :	float

owner¶: The item this is wrapping or None (readonly).

w¶

Quaternion W value.

Type :	float

x¶

Quaternion X axis.

Type :	float

y¶

Quaternion Y axis.

Type :	float

z¶

Quaternion Z axis.

Type :	float

class mathutils.Vector¶

This object gives access to Vectors in Blender.

import mathutils

# zero length vector
vec = mathutils.Vector((0, 0, 1))

# unit length vector
vec_a = vec.copy().normalize()

vec_b = mathutils.Vector((0, 1, 2))

vec2d = mathutils.Vector((1, 2))
vec3d = mathutils.Vector((1, 0, 0))
vec4d = vec_a.copy().resize4D()

# other mathutuls types
quat = mathutils.Quaternion()
matrix = mathutils.Matrix()

# Comparison operators can be done on Vector classes:

# greater and less then test vector length.
vec_a > vec_b
vec_a >= vec_b
vec_a < vec_b
vec_a <= vec_b

# ==, != test vector values e.g. 1,2,3 != 3,2,1 even if they are the same length
vec_a == vec_b
vec_a != vec_b


# Math can be performed on Vector classes
vec_a + vec_b
vec_a - vec_b
vec_a * vec_b
vec_a * 10.0
vec_a * matrix
vec_a * vec_b
vec_a * quat
-vec_a


# You can access a vector object like a sequence
x = vec_a[0]
len(vec)
vec_a[:] = vec_b
vec2d[:] = vec3d[:2]


# Vectors support 'swizzle' operations
# See http://en.wikipedia.org/wiki/Swizzling_(computer_graphics)
vec.xyz = vec.zyx
vec.xy = vec4d.zw
vec.xyz = vec4d.wzz
vec4d.wxyz = vec.yxyx

angle(other, fallback)¶

Return the angle between two vectors.

Parameters:	other (`Vector`) – another vector to compare the angle with fallback (any) – return this value when the angle cant be calculated (zero length vector)
Returns:	angle in radians or fallback when given
Return type:	float

Note

Zero length vectors raise an AttributeError.

copy()¶

Returns a copy of this vector.

Returns:	A copy of the vector.
Return type:	`Vector`

Note

use this to get a copy of a wrapped vector with no reference to the original data.

cross(other)¶

Return the cross product of this vector and another.

Parameters:	other (`Vector`) – The other vector to perform the cross product with.
Returns:	The cross product.
Return type:	`Vector`

Note

both vectors must be 3D

difference(other)¶

Returns a quaternion representing the rotational difference between this vector and another.

Parameters:	other (`Vector`) – second vector.
Returns:	the rotational difference between the two vectors.
Return type:	`Quaternion`

Note

2D vectors raise an AttributeError.

dot(other)¶

Return the dot product of this vector and another.

Parameters:	other (`Vector`) – The other vector to perform the dot product with.
Returns:	The dot product.
Return type:	`Vector`

lerp(other, factor)¶

Returns the interpolation of two vectors.

Parameters:	other (`Vector`) – value to interpolate with. factor (float) – The interpolation value in [0.0, 1.0].
Returns:	The interpolated rotation.
Return type:	`Vector`

negate()¶

Set all values to their negative.

Returns:	an instance of itself
Return type:	`Vector`

normalize()¶

Normalize the vector, making the length of the vector always 1.0.

Returns:	an instance of itself
Return type:	`Vector`

Warning

Normalizing a vector where all values are zero results in all axis having a nan value (not a number).

Note

Normalize works for vectors of all sizes, however 4D Vectors w axis is left untouched.

project(other)¶

Return the projection of this vector onto the other.

Parameters:	other (`Vector`) – second vector.
Returns:	the parallel projection vector
Return type:	`Vector`

reflect(mirror)¶

Return the reflection vector from the mirror argument.

Parameters:	mirror (`Vector`) – This vector could be a normal from the reflecting surface.
Returns:	The reflected vector matching the size of this vector.
Return type:	`Vector`

resize2D()¶

Resize the vector to 2D (x, y).

Returns:	an instance of itself
Return type:	`Vector`

resize3D()¶

Resize the vector to 3D (x, y, z).

Returns:	an instance of itself
Return type:	`Vector`

resize4D()¶

Resize the vector to 4D (x, y, z, w).

Returns:	an instance of itself
Return type:	`Vector`

rotate(axis, angle)¶

Return vector rotated around axis by angle.

Parameters:	axis (`Vector`) – rotation axis. angle (float) – angle in radians.
Returns:	an instance of itself
Return type:	`Vector`

to_track_quat(track, up)¶

Return a quaternion rotation from the vector and the track and up axis.

Parameters:	track (string) – Track axis in [‘X’, ‘Y’, ‘Z’, ‘-X’, ‘-Y’, ‘-Z’]. up (string) – Up axis in [‘X’, ‘Y’, ‘Z’].
Returns:	rotation from the vector and the track and up axis.
Return type:	`Quaternion`

to_tuple(precision=-1)¶

Return this vector as a tuple with.

Parameters:	precision (int) – The number to round the value to in [-1, 21].
Returns:	the values of the vector rounded by precision
Return type:	tuple

zero()¶

Set all values to zero.

Returns:	an instance of itself
Return type:	`Vector`

is_wrapped¶

True when this object wraps external data (readonly).

Type :	boolean

length¶

Vector Length.

Type :	float

magnitude¶

Vector Length.

Type :	float

owner¶: The item this is wrapping or None (readonly).

w¶

Vector W axis (4D Vectors only).

Type :	float

ww¶: Undocumented (contribute)

www¶: Undocumented (contribute)

wwww¶: Undocumented (contribute)

wwwx¶: Undocumented (contribute)

wwwy¶: Undocumented (contribute)

wwwz¶: Undocumented (contribute)

wwx¶: Undocumented (contribute)

wwxw¶: Undocumented (contribute)

wwxx¶: Undocumented (contribute)

wwxy¶: Undocumented (contribute)

wwxz¶: Undocumented (contribute)

wwy¶: Undocumented (contribute)

wwyw¶: Undocumented (contribute)

wwyx¶: Undocumented (contribute)

wwyy¶: Undocumented (contribute)

wwyz¶: Undocumented (contribute)

wwz¶: Undocumented (contribute)

wwzw¶: Undocumented (contribute)

wwzx¶: Undocumented (contribute)

wwzy¶: Undocumented (contribute)

wwzz¶: Undocumented (contribute)

wx¶: Undocumented (contribute)

wxw¶: Undocumented (contribute)

wxww¶: Undocumented (contribute)

wxwx¶: Undocumented (contribute)

wxwy¶: Undocumented (contribute)

wxwz¶: Undocumented (contribute)

wxx¶: Undocumented (contribute)

wxxw¶: Undocumented (contribute)

wxxx¶: Undocumented (contribute)

wxxy¶: Undocumented (contribute)

wxxz¶: Undocumented (contribute)

wxy¶: Undocumented (contribute)

wxyw¶: Undocumented (contribute)

wxyx¶: Undocumented (contribute)

wxyy¶: Undocumented (contribute)

wxyz¶: Undocumented (contribute)

wxz¶: Undocumented (contribute)

wxzw¶: Undocumented (contribute)

wxzx¶: Undocumented (contribute)

wxzy¶: Undocumented (contribute)

wxzz¶: Undocumented (contribute)

wy¶: Undocumented (contribute)

wyw¶: Undocumented (contribute)

wyww¶: Undocumented (contribute)

wywx¶: Undocumented (contribute)

wywy¶: Undocumented (contribute)

wywz¶: Undocumented (contribute)

wyx¶: Undocumented (contribute)

wyxw¶: Undocumented (contribute)

wyxx¶: Undocumented (contribute)

wyxy¶: Undocumented (contribute)

wyxz¶: Undocumented (contribute)

wyy¶: Undocumented (contribute)

wyyw¶: Undocumented (contribute)

wyyx¶: Undocumented (contribute)

wyyy¶: Undocumented (contribute)

wyyz¶: Undocumented (contribute)

wyz¶: Undocumented (contribute)

wyzw¶: Undocumented (contribute)

wyzx¶: Undocumented (contribute)

wyzy¶: Undocumented (contribute)

wyzz¶: Undocumented (contribute)

wz¶: Undocumented (contribute)

wzw¶: Undocumented (contribute)

wzww¶: Undocumented (contribute)

wzwx¶: Undocumented (contribute)

wzwy¶: Undocumented (contribute)

wzwz¶: Undocumented (contribute)

wzx¶: Undocumented (contribute)

wzxw¶: Undocumented (contribute)

wzxx¶: Undocumented (contribute)

wzxy¶: Undocumented (contribute)

wzxz¶: Undocumented (contribute)

wzy¶: Undocumented (contribute)

wzyw¶: Undocumented (contribute)

wzyx¶: Undocumented (contribute)

wzyy¶: Undocumented (contribute)

wzyz¶: Undocumented (contribute)

wzz¶: Undocumented (contribute)

wzzw¶: Undocumented (contribute)

wzzx¶: Undocumented (contribute)

wzzy¶: Undocumented (contribute)

wzzz¶: Undocumented (contribute)

x¶

Vector X axis.

Type :	float

xw¶: Undocumented (contribute)

xww¶: Undocumented (contribute)

xwww¶: Undocumented (contribute)

xwwx¶: Undocumented (contribute)

xwwy¶: Undocumented (contribute)

xwwz¶: Undocumented (contribute)

xwx¶: Undocumented (contribute)

xwxw¶: Undocumented (contribute)

xwxx¶: Undocumented (contribute)

xwxy¶: Undocumented (contribute)

xwxz¶: Undocumented (contribute)

xwy¶: Undocumented (contribute)

xwyw¶: Undocumented (contribute)

xwyx¶: Undocumented (contribute)

xwyy¶: Undocumented (contribute)

xwyz¶: Undocumented (contribute)

xwz¶: Undocumented (contribute)

xwzw¶: Undocumented (contribute)

xwzx¶: Undocumented (contribute)

xwzy¶: Undocumented (contribute)

xwzz¶: Undocumented (contribute)

xx¶: Undocumented (contribute)

xxw¶: Undocumented (contribute)

xxww¶: Undocumented (contribute)

xxwx¶: Undocumented (contribute)

xxwy¶: Undocumented (contribute)

xxwz¶: Undocumented (contribute)

xxx¶: Undocumented (contribute)

xxxw¶: Undocumented (contribute)

xxxx¶: Undocumented (contribute)

xxxy¶: Undocumented (contribute)

xxxz¶: Undocumented (contribute)

xxy¶: Undocumented (contribute)

xxyw¶: Undocumented (contribute)

xxyx¶: Undocumented (contribute)

xxyy¶: Undocumented (contribute)

xxyz¶: Undocumented (contribute)

xxz¶: Undocumented (contribute)

xxzw¶: Undocumented (contribute)

xxzx¶: Undocumented (contribute)

xxzy¶: Undocumented (contribute)

xxzz¶: Undocumented (contribute)

xy¶: Undocumented (contribute)

xyw¶: Undocumented (contribute)

xyww¶: Undocumented (contribute)

xywx¶: Undocumented (contribute)

xywy¶: Undocumented (contribute)

xywz¶: Undocumented (contribute)

xyx¶: Undocumented (contribute)

xyxw¶: Undocumented (contribute)

xyxx¶: Undocumented (contribute)

xyxy¶: Undocumented (contribute)

xyxz¶: Undocumented (contribute)

xyy¶: Undocumented (contribute)

xyyw¶: Undocumented (contribute)

xyyx¶: Undocumented (contribute)

xyyy¶: Undocumented (contribute)

xyyz¶: Undocumented (contribute)

xyz¶: Undocumented (contribute)

xyzw¶: Undocumented (contribute)

xyzx¶: Undocumented (contribute)

xyzy¶: Undocumented (contribute)

xyzz¶: Undocumented (contribute)

xz¶: Undocumented (contribute)

xzw¶: Undocumented (contribute)

xzww¶: Undocumented (contribute)

xzwx¶: Undocumented (contribute)

xzwy¶: Undocumented (contribute)

xzwz¶: Undocumented (contribute)

xzx¶: Undocumented (contribute)

xzxw¶: Undocumented (contribute)

xzxx¶: Undocumented (contribute)

xzxy¶: Undocumented (contribute)

xzxz¶: Undocumented (contribute)

xzy¶: Undocumented (contribute)

xzyw¶: Undocumented (contribute)

xzyx¶: Undocumented (contribute)

xzyy¶: Undocumented (contribute)

xzyz¶: Undocumented (contribute)

xzz¶: Undocumented (contribute)

xzzw¶: Undocumented (contribute)

xzzx¶: Undocumented (contribute)

xzzy¶: Undocumented (contribute)

xzzz¶: Undocumented (contribute)

y¶

Vector Y axis.

Type :	float

yw¶: Undocumented (contribute)

yww¶: Undocumented (contribute)

ywww¶: Undocumented (contribute)

ywwx¶: Undocumented (contribute)

ywwy¶: Undocumented (contribute)

ywwz¶: Undocumented (contribute)

ywx¶: Undocumented (contribute)

ywxw¶: Undocumented (contribute)

ywxx¶: Undocumented (contribute)

ywxy¶: Undocumented (contribute)

ywxz¶: Undocumented (contribute)

ywy¶: Undocumented (contribute)

ywyw¶: Undocumented (contribute)

ywyx¶: Undocumented (contribute)

ywyy¶: Undocumented (contribute)

ywyz¶: Undocumented (contribute)

ywz¶: Undocumented (contribute)

ywzw¶: Undocumented (contribute)

ywzx¶: Undocumented (contribute)

ywzy¶: Undocumented (contribute)

ywzz¶: Undocumented (contribute)

yx¶: Undocumented (contribute)

yxw¶: Undocumented (contribute)

yxww¶: Undocumented (contribute)

yxwx¶: Undocumented (contribute)

yxwy¶: Undocumented (contribute)

yxwz¶: Undocumented (contribute)

yxx¶: Undocumented (contribute)

yxxw¶: Undocumented (contribute)

yxxx¶: Undocumented (contribute)

yxxy¶: Undocumented (contribute)

yxxz¶: Undocumented (contribute)

yxy¶: Undocumented (contribute)

yxyw¶: Undocumented (contribute)

yxyx¶: Undocumented (contribute)

yxyy¶: Undocumented (contribute)

yxyz¶: Undocumented (contribute)

yxz¶: Undocumented (contribute)

yxzw¶: Undocumented (contribute)

yxzx¶: Undocumented (contribute)

yxzy¶: Undocumented (contribute)

yxzz¶: Undocumented (contribute)

yy¶: Undocumented (contribute)

yyw¶: Undocumented (contribute)

yyww¶: Undocumented (contribute)

yywx¶: Undocumented (contribute)

yywy¶: Undocumented (contribute)

yywz¶: Undocumented (contribute)

yyx¶: Undocumented (contribute)

yyxw¶: Undocumented (contribute)

yyxx¶: Undocumented (contribute)

yyxy¶: Undocumented (contribute)

yyxz¶: Undocumented (contribute)

yyy¶: Undocumented (contribute)

yyyw¶: Undocumented (contribute)

yyyx¶: Undocumented (contribute)

yyyy¶: Undocumented (contribute)

yyyz¶: Undocumented (contribute)

yyz¶: Undocumented (contribute)

yyzw¶: Undocumented (contribute)

yyzx¶: Undocumented (contribute)

yyzy¶: Undocumented (contribute)

yyzz¶: Undocumented (contribute)

yz¶: Undocumented (contribute)

yzw¶: Undocumented (contribute)

yzww¶: Undocumented (contribute)

yzwx¶: Undocumented (contribute)

yzwy¶: Undocumented (contribute)

yzwz¶: Undocumented (contribute)

yzx¶: Undocumented (contribute)

yzxw¶: Undocumented (contribute)

yzxx¶: Undocumented (contribute)

yzxy¶: Undocumented (contribute)

yzxz¶: Undocumented (contribute)

yzy¶: Undocumented (contribute)

yzyw¶: Undocumented (contribute)

yzyx¶: Undocumented (contribute)

yzyy¶: Undocumented (contribute)

yzyz¶: Undocumented (contribute)

yzz¶: Undocumented (contribute)

yzzw¶: Undocumented (contribute)

yzzx¶: Undocumented (contribute)

yzzy¶: Undocumented (contribute)

yzzz¶: Undocumented (contribute)

z¶

Vector Z axis (3D Vectors only).

Type :	float

zw¶: Undocumented (contribute)

zww¶: Undocumented (contribute)

zwww¶: Undocumented (contribute)

zwwx¶: Undocumented (contribute)

zwwy¶: Undocumented (contribute)

zwwz¶: Undocumented (contribute)

zwx¶: Undocumented (contribute)

zwxw¶: Undocumented (contribute)

zwxx¶: Undocumented (contribute)

zwxy¶: Undocumented (contribute)

zwxz¶: Undocumented (contribute)

zwy¶: Undocumented (contribute)

zwyw¶: Undocumented (contribute)

zwyx¶: Undocumented (contribute)

zwyy¶: Undocumented (contribute)

zwyz¶: Undocumented (contribute)

zwz¶: Undocumented (contribute)

zwzw¶: Undocumented (contribute)

zwzx¶: Undocumented (contribute)

zwzy¶: Undocumented (contribute)

zwzz¶: Undocumented (contribute)

zx¶: Undocumented (contribute)

zxw¶: Undocumented (contribute)

zxww¶: Undocumented (contribute)

zxwx¶: Undocumented (contribute)

zxwy¶: Undocumented (contribute)

zxwz¶: Undocumented (contribute)

zxx¶: Undocumented (contribute)

zxxw¶: Undocumented (contribute)

zxxx¶: Undocumented (contribute)

zxxy¶: Undocumented (contribute)

zxxz¶: Undocumented (contribute)

zxy¶: Undocumented (contribute)

zxyw¶: Undocumented (contribute)

zxyx¶: Undocumented (contribute)

zxyy¶: Undocumented (contribute)

zxyz¶: Undocumented (contribute)

zxz¶: Undocumented (contribute)

zxzw¶: Undocumented (contribute)

zxzx¶: Undocumented (contribute)

zxzy¶: Undocumented (contribute)

zxzz¶: Undocumented (contribute)

zy¶: Undocumented (contribute)

zyw¶: Undocumented (contribute)

zyww¶: Undocumented (contribute)

zywx¶: Undocumented (contribute)

zywy¶: Undocumented (contribute)

zywz¶: Undocumented (contribute)

zyx¶: Undocumented (contribute)

zyxw¶: Undocumented (contribute)

zyxx¶: Undocumented (contribute)

zyxy¶: Undocumented (contribute)

zyxz¶: Undocumented (contribute)

zyy¶: Undocumented (contribute)

zyyw¶: Undocumented (contribute)

zyyx¶: Undocumented (contribute)

zyyy¶: Undocumented (contribute)

zyyz¶: Undocumented (contribute)

zyz¶: Undocumented (contribute)

zyzw¶: Undocumented (contribute)

zyzx¶: Undocumented (contribute)

zyzy¶: Undocumented (contribute)

zyzz¶: Undocumented (contribute)

zz¶: Undocumented (contribute)

zzw¶: Undocumented (contribute)

zzww¶: Undocumented (contribute)

zzwx¶: Undocumented (contribute)

zzwy¶: Undocumented (contribute)

zzwz¶: Undocumented (contribute)

zzx¶: Undocumented (contribute)

zzxw¶: Undocumented (contribute)

zzxx¶: Undocumented (contribute)

zzxy¶: Undocumented (contribute)

zzxz¶: Undocumented (contribute)

zzy¶: Undocumented (contribute)

zzyw¶: Undocumented (contribute)

zzyx¶: Undocumented (contribute)

zzyy¶: Undocumented (contribute)

zzyz¶: Undocumented (contribute)

zzz¶: Undocumented (contribute)

zzzw¶: Undocumented (contribute)

zzzx¶: Undocumented (contribute)

zzzy¶: Undocumented (contribute)

zzzz¶: Undocumented (contribute)

Math Types & Utilities (mathutils)¶

Previous topic

Next topic

Navigation

Math Types & Utilities (mathutils)¶

Previous topic

Next topic

Quick search