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Merge pull request #7655 from Calinou/fix-backticks

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Max Hilbrunner
2023-07-18 13:21:11 +02:00
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parent 331328ea55 df904137db
commit fa01e18ae3
6 changed files with 18 additions and 18 deletions
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8
tutorials/math/matrices_and_transforms.rst
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@@ -50,10 +50,10 @@ You should not worry about manipulating rows directly, as we usually
work with columns. However, you can think of the rows of the matrix
as showing which vectors contribute to moving in a given direction.
When we refer to a value such as `t.x.y`, that's the Y component of
When we refer to a value such as ``t.x.y``, that's the Y component of
the X column vector. In other words, the bottom-left of the matrix.
Similarly, `t.x.x` is top-left, `t.y.x` is top-right, and `t.y.y`
is bottom-right, where `t` is the Transform2D.
Similarly, ``t.x.x`` is top-left, ``t.y.x`` is top-right, and ``t.y.y``
is bottom-right, where ``t`` is the Transform2D.
Scaling the transformation matrix
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
@@ -184,7 +184,7 @@ matrix, you can use ``atan2(t.x.y, t.x.x)``, where t is the Transform2D.
Basis of the transformation matrix
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
So far we have only been working with the `x` and `y`, vectors, which
So far we have only been working with the ``x`` and ``y``, vectors, which
are in charge of representing rotation, scale, and/or shearing
(advanced, covered at the end). The X and Y vectors are together
called the *basis* of the transformation matrix. The terms "basis"