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Rename Root<T> to DomRoot<T>

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In a later PR, DomRoot<T> will become a type alias of Root<Dom<T>>,
where Root<T> will be able to handle all the things that need to be
rooted that have a stable traceable address that doesn't move for the
whole lifetime of the root. Stay tuned.
This commit is contained in:
Anthony Ramine 2017-09-26 01:53:40 +02:00
parent 577370746e
commit f87c2a8d76
291 changed files with 1774 additions and 1770 deletions
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36
components/script/dom/dommatrixreadonly.rs
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@ -9,7 +9,7 @@ use dom::bindings::codegen::Bindings::DOMPointBinding::DOMPointInit;
use dom::bindings::error;
use dom::bindings::error::Fallible;
use dom::bindings::reflector::{reflect_dom_object, DomObject, Reflector};
use dom::bindings::root::Root;
use dom::bindings::root::DomRoot;
use dom::dommatrix::DOMMatrix;
use dom::dompoint::DOMPoint;
use dom::globalscope::GlobalScope;
@ -27,7 +27,7 @@ pub struct DOMMatrixReadOnly {
impl DOMMatrixReadOnly {
#[allow(unrooted_must_root)]
pub fn new(global: &GlobalScope, is2D: bool, matrix: Transform3D<f64>) -> Root<Self> {
pub fn new(global: &GlobalScope, is2D: bool, matrix: Transform3D<f64>) -> DomRoot<Self> {
let dommatrix = Self::new_inherited(is2D, matrix);
reflect_dom_object(box dommatrix, global, Wrap)
}
@ -41,12 +41,12 @@ impl DOMMatrixReadOnly {
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-dommatrixreadonly
pub fn Constructor(global: &GlobalScope) -> Fallible<Root<Self>> {
pub fn Constructor(global: &GlobalScope) -> Fallible<DomRoot<Self>> {
Ok(Self::new(global, true, Transform3D::identity()))
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-dommatrixreadonly-numbersequence
pub fn Constructor_(global: &GlobalScope, entries: Vec<f64>) -> Fallible<Root<Self>> {
pub fn Constructor_(global: &GlobalScope, entries: Vec<f64>) -> Fallible<DomRoot<Self>> {
entries_to_matrix(&entries[..])
.map(|(is2D, matrix)| {
Self::new(global, is2D, matrix)
@ -54,7 +54,7 @@ impl DOMMatrixReadOnly {
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-frommatrix
pub fn FromMatrix(global: &GlobalScope, other: &DOMMatrixInit) -> Fallible<Root<Self>> {
pub fn FromMatrix(global: &GlobalScope, other: &DOMMatrixInit) -> Fallible<DomRoot<Self>> {
dommatrixinit_to_matrix(&other)
.map(|(is2D, matrix)| {
Self::new(global, is2D, matrix)
@ -463,55 +463,55 @@ impl DOMMatrixReadOnlyMethods for DOMMatrixReadOnly {
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-translate
fn Translate(&self, tx: f64, ty: f64, tz: f64) -> Root<DOMMatrix> {
fn Translate(&self, tx: f64, ty: f64, tz: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).TranslateSelf(tx, ty, tz)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-scale
fn Scale(&self, scaleX: f64, scaleY: Option<f64>, scaleZ: f64,
originX: f64, originY: f64, originZ: f64) -> Root<DOMMatrix> {
originX: f64, originY: f64, originZ: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self)
.ScaleSelf(scaleX, scaleY, scaleZ, originX, originY, originZ)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-scale3d
fn Scale3d(&self, scale: f64, originX: f64, originY: f64, originZ: f64) -> Root<DOMMatrix> {
fn Scale3d(&self, scale: f64, originX: f64, originY: f64, originZ: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self)
.Scale3dSelf(scale, originX, originY, originZ)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-rotate
fn Rotate(&self, rotX: f64, rotY: Option<f64>, rotZ: Option<f64>) -> Root<DOMMatrix> {
fn Rotate(&self, rotX: f64, rotY: Option<f64>, rotZ: Option<f64>) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).RotateSelf(rotX, rotY, rotZ)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-rotatefromvector
fn RotateFromVector(&self, x: f64, y: f64) -> Root<DOMMatrix> {
fn RotateFromVector(&self, x: f64, y: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).RotateFromVectorSelf(x, y)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-rotateaxisangle
fn RotateAxisAngle(&self, x: f64, y: f64, z: f64, angle: f64) -> Root<DOMMatrix> {
fn RotateAxisAngle(&self, x: f64, y: f64, z: f64, angle: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).RotateAxisAngleSelf(x, y, z, angle)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-skewx
fn SkewX(&self, sx: f64) -> Root<DOMMatrix> {
fn SkewX(&self, sx: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).SkewXSelf(sx)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-skewy
fn SkewY(&self, sy: f64) -> Root<DOMMatrix> {
fn SkewY(&self, sy: f64) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).SkewYSelf(sy)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-multiply
fn Multiply(&self, other: &DOMMatrixInit) -> Fallible<Root<DOMMatrix>> {
fn Multiply(&self, other: &DOMMatrixInit) -> Fallible<DomRoot<DOMMatrix>> {
DOMMatrix::from_readonly(&self.global(), self).MultiplySelf(&other)
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-flipx
fn FlipX(&self) -> Root<DOMMatrix> {
fn FlipX(&self) -> DomRoot<DOMMatrix> {
let is2D = self.is2D.get();
let flip = Transform3D::row_major(-1.0, 0.0, 0.0, 0.0,
0.0, 1.0, 0.0, 0.0,
@ -522,7 +522,7 @@ impl DOMMatrixReadOnlyMethods for DOMMatrixReadOnly {
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-flipy
fn FlipY(&self) -> Root<DOMMatrix> {
fn FlipY(&self) -> DomRoot<DOMMatrix> {
let is2D = self.is2D.get();
let flip = Transform3D::row_major(1.0, 0.0, 0.0, 0.0,
0.0, -1.0, 0.0, 0.0,
@ -533,12 +533,12 @@ impl DOMMatrixReadOnlyMethods for DOMMatrixReadOnly {
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-inverse
fn Inverse(&self) -> Root<DOMMatrix> {
fn Inverse(&self) -> DomRoot<DOMMatrix> {
DOMMatrix::from_readonly(&self.global(), self).InvertSelf()
}
// https://drafts.fxtf.org/geometry-1/#dom-dommatrixreadonly-transformpoint
fn TransformPoint(&self, point: &DOMPointInit) -> Root<DOMPoint> {
fn TransformPoint(&self, point: &DOMPointInit) -> DomRoot<DOMPoint> {
// Euclid always normalizes the homogeneous coordinate which is usually the right
// thing but may (?) not be compliant with the CSS matrix spec (or at least is
// probably not the behavior web authors will expect even if it is mathematically