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[bindings] remove redundant signatures. batch1

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This commit is contained in:
Frank Martinez
2025-10-10 14:09:50 -05:00
parent d8b1a36e19
commit fc99a20a03
34 changed files with 194 additions and 668 deletions
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60
src/Base/Matrix.pyi
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@@ -118,9 +118,6 @@ class Matrix(PyObjectBase):
def move(self, *args) -> None:
"""
move(vector) -> None
move(x, y, z) -> None
Move the matrix along a vector, equivalent to left multiply the matrix
by a pure translation transformation.
@@ -148,10 +145,6 @@ class Matrix(PyObjectBase):
def scale(self, *args) -> None:
"""
scale(vector) -> None
scale(x, y, z) -> None
scale(factor) -> None
Scale the first three rows of the matrix.
vector : Base.Vector
@@ -169,8 +162,6 @@ class Matrix(PyObjectBase):
@constmethod
def hasScale(self, tol: float = 0, /) -> ScaleType:
"""
hasScale(tol=0) -> ScaleType
Return an enum value of ScaleType. Possible values are:
Uniform, NonUniformLeft, NonUniformRight, NoScaling or Other
if it's not a scale matrix.
@@ -182,8 +173,6 @@ class Matrix(PyObjectBase):
@constmethod
def decompose(self) -> Tuple["Matrix", "Matrix", "Matrix", "Matrix"]:
"""
decompose() -> Base.Matrix, Base.Matrix, Base.Matrix, Base.Matrix
Return a tuple of matrices representing shear, scale, rotation and move.
So that matrix = move * rotation * scale * shear.
"""
@@ -192,8 +181,6 @@ class Matrix(PyObjectBase):
@no_args
def nullify(self) -> None:
"""
nullify() -> None
Make this the null matrix.
"""
...
@@ -202,8 +189,6 @@ class Matrix(PyObjectBase):
@constmethod
def isNull(self) -> bool:
"""
isNull() -> bool
Check if this is the null matrix.
"""
...
@@ -211,8 +196,6 @@ class Matrix(PyObjectBase):
@no_args
def unity(self) -> None:
"""
unity() -> None
Make this matrix to unity (4D identity matrix).
"""
...
@@ -220,16 +203,12 @@ class Matrix(PyObjectBase):
@constmethod
def isUnity(self, tol: float = 0.0, /) -> bool:
"""
isUnity([tol=0.0]) -> bool
Check if this is the unit matrix (4D identity matrix).
"""
...
def transform(self, vector: Vector, matrix2: "Matrix", /) -> None:
"""
transform(vector, matrix2) -> None
Transform the matrix around a given point.
Equivalent to left multiply the matrix by T*M*T_inv, where M is `matrix2`, T the
translation generated by `vector` and T_inv the inverse translation.
@@ -244,8 +223,6 @@ class Matrix(PyObjectBase):
@constmethod
def col(self, index: int, /) -> Vector:
"""
col(index) -> Base.Vector
Return the vector of a column, that is, the vector generated by the three
first elements of the specified column.
@@ -256,8 +233,6 @@ class Matrix(PyObjectBase):
def setCol(self, index: int, vector: Vector, /) -> None:
"""
setCol(index, vector) -> None
Set the vector of a column, that is, the three first elements of the specified
column by index.
@@ -270,8 +245,6 @@ class Matrix(PyObjectBase):
@constmethod
def row(self, index: int, /) -> Vector:
"""
row(index) -> Base.Vector
Return the vector of a row, that is, the vector generated by the three
first elements of the specified row.
@@ -282,8 +255,6 @@ class Matrix(PyObjectBase):
def setRow(self, index: int, vector: Vector, /) -> None:
"""
setRow(index, vector) -> None
Set the vector of a row, that is, the three first elements of the specified
row by index.
@@ -297,16 +268,12 @@ class Matrix(PyObjectBase):
@constmethod
def diagonal(self) -> Vector:
"""
diagonal() -> Base.Vector
Return the diagonal of the 3x3 leading principal submatrix as vector.
"""
...
def setDiagonal(self, vector: Vector, /) -> None:
"""
setDiagonal(vector) -> None
Set the diagonal of the 3x3 leading principal submatrix.
vector : Base.Vector
@@ -315,8 +282,6 @@ class Matrix(PyObjectBase):
def rotateX(self, angle: float, /) -> None:
"""
rotateX(angle) -> None
Rotate around X axis.
angle : float
@@ -326,8 +291,6 @@ class Matrix(PyObjectBase):
def rotateY(self, angle: float, /) -> None:
"""
rotateY(angle) -> None
Rotate around Y axis.
angle : float
@@ -337,8 +300,6 @@ class Matrix(PyObjectBase):
def rotateZ(self, angle: float, /) -> None:
"""
rotateZ(angle) -> None
Rotate around Z axis.
angle : float
@@ -357,9 +318,6 @@ class Matrix(PyObjectBase):
@constmethod
def multiply(self, obj: Union["Matrix", Vector], /) -> Union["Matrix", Vector]:
"""
multiply(matrix) -> Base.Matrix
multiply(vector) -> Base.Vector
Right multiply the matrix by the given object.
If the argument is a vector, this is augmented to the 4D vector (`vector`, 1).
@@ -371,8 +329,6 @@ class Matrix(PyObjectBase):
@constmethod
def multVec(self, vector: Vector, /) -> Vector:
"""
multVec(vector) -> Base.Vector
Compute the transformed vector using the matrix.
vector : Base.Vector
@@ -382,8 +338,6 @@ class Matrix(PyObjectBase):
@no_args
def invert(self) -> None:
"""
invert() -> None
Compute the inverse matrix in-place, if possible.
"""
...
@@ -392,8 +346,6 @@ class Matrix(PyObjectBase):
@constmethod
def inverse(self) -> "Matrix":
"""
inverse() -> Base.Matrix
Compute the inverse matrix, if possible.
"""
...
@@ -401,8 +353,6 @@ class Matrix(PyObjectBase):
@no_args
def transpose(self) -> None:
"""
transpose() -> None
Transpose the matrix in-place.
"""
...
@@ -411,8 +361,6 @@ class Matrix(PyObjectBase):
@constmethod
def transposed(self) -> "Matrix":
"""
transposed() -> Base.Matrix
Returns a transposed copy of this matrix.
"""
...
@@ -421,8 +369,6 @@ class Matrix(PyObjectBase):
@constmethod
def determinant(self) -> float:
"""
determinant() -> float
Compute the determinant of the matrix.
"""
...
@@ -430,8 +376,6 @@ class Matrix(PyObjectBase):
@constmethod
def isOrthogonal(self, tol: float = 1e-6, /) -> float:
"""
isOrthogonal(tol=1e-6) -> float
Checks if the matrix is orthogonal, i.e. M * M^T = k*I and returns
the multiple of the identity matrix. If it's not orthogonal 0 is returned.
@@ -443,8 +387,6 @@ class Matrix(PyObjectBase):
@constmethod
def submatrix(self, dim: int, /) -> "Matrix":
"""
submatrix(dim) -> Base.Matrix
Get the leading principal submatrix of the given dimension.
The (4 - `dim`) remaining dimensions are completed with the
corresponding identity matrix.
@@ -458,8 +400,6 @@ class Matrix(PyObjectBase):
@constmethod
def analyze(self) -> str:
"""
analyze() -> str
Analyzes the type of transformation.
"""
...