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authorGravatar skia-bookmaker <skia-bookmaker@skia-swarming-bots.iam.gserviceaccount.com>2018-07-03 05:29:30 +0000
committerGravatar Skia Commit-Bot <skia-commit-bot@chromium.org>2018-07-03 05:50:53 +0000
commitd7425b58df89b1cf67cf9a8b0a055c1d071a6d88 (patch)
treeff153b84a8d04177052b13df63ca0ce841e7c49d /site/user/api/SkMatrix_Reference.md
parentcedbfcf91b75871a8f0f0569afd05bc376abe3a7 (diff)
Update markdown files
Automatic commit by the Housekeeper-Nightly-Bookmaker bot. TBR=rmistry@google.com NO_MERGE_BUILDS Change-Id: If0d651529540b37b792a5fe2e77da1c65d9528ac Reviewed-on: https://skia-review.googlesource.com/139067 Commit-Queue: <skia-bookmaker@skia-swarming-bots.iam.gserviceaccount.com> Reviewed-by: <skia-bookmaker@skia-swarming-bots.iam.gserviceaccount.com>
Diffstat (limited to 'site/user/api/SkMatrix_Reference.md')
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1 files changed, 3 insertions, 3 deletions
diff --git a/site/user/api/SkMatrix_Reference.md b/site/user/api/SkMatrix_Reference.md
index 0b0374e9e1..dad2ae9670 100644
--- a/site/user/api/SkMatrix_Reference.md
+++ b/site/user/api/SkMatrix_Reference.md
@@ -3203,7 +3203,7 @@ Matrix * S(sx, sy) = | D E F | | 0 sy 0 | = | D*sx E*sy F |
### Example
-<div><fiddle-embed name="3edbdea8e43d06086abf33ec4a9b415b"></fiddle-embed></div>
+<div><fiddle-embed name="27a0ab44659201f1aa2ac7fea73368c2"></fiddle-embed></div>
### See Also
@@ -3574,7 +3574,7 @@ S(sx, sy, px, py) * Matrix = | 0 sy dy | | M N O | = | sy*M+dy*P sy*N+dy*Q sy*O
### Example
-<div><fiddle-embed name="f4365ef332f51f7fd25040e0771ba9a2"></fiddle-embed></div>
+<div><fiddle-embed name="ed3aa18ba0ea95c85cc49aa3829fe384"></fiddle-embed></div>
### See Also
@@ -5645,7 +5645,7 @@ a * b = | D E F | * | M N O | = | DJ+EM+FP DK+EN+FQ DL+EO+FR |
### Example
-<div><fiddle-embed name="cfe4016241074477809dd45435be9cf4"><div><a href='#SkMatrix_setPolyToPoly'>setPolyToPoly</a> creates perspective matrices, one the inverse of the other.
+<div><fiddle-embed name="6b4562c7052da94f3d5b2412dca41946"><div><a href='#SkMatrix_setPolyToPoly'>setPolyToPoly</a> creates perspective matrices, one the inverse of the other.
Multiplying the matrix by its inverse turns into an identity matrix.
</div></fiddle-embed></div>