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@@ -484,16 +485,9 @@ <h3 id="transition-timing-function_tag"><span class=secno>2.3. </span> The
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output percentage happens at the start or end of the interval (in other
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words, if 0% on the input percentage is the point of initial change).
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<divclass=figure><imgalt="The step timing function splits the function
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domain into a number of disjoint straight line segments. steps(1, start)
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is a function whose output value is 1 for all input values. steps(1, end)
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is a function whose output value is 0 for all input values less than 1,
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and output is 1 for the input value of 1. steps(3, start) is a function
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that divides the input domain into three segments, each 1/3 in length, and
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1/3 above the previous segment, with the first segment starting at 1/3.
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steps(3, end) is a function that divides the input domain into three
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segments, each 1/3 in length, and 1/3 above the previous segment, with the
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first segment starting at 0." src=step.png></div>
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<divclass=figure><img
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alt="The step timing function splits the function domain into a number of disjoint straight line segments. steps(1, start) is a function whose output value is 1 for all input values. steps(1, end) is a function whose output value is 0 for all input values less than 1, and output is 1 for the input value of 1. steps(3, start) is a function that divides the input domain into three segments, each 1/3 in length, and 1/3 above the previous segment, with the first segment starting at 1/3. steps(3, end) is a function that divides the input domain into three segments, each 1/3 in length, and 1/3 above the previous segment, with the first segment starting at 0."
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src=step.png></div>
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<pclass=caption> Step timing functions
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@@ -513,10 +507,8 @@ <h3 id="transition-timing-function_tag"><span class=secno>2.3. </span> The
and P<sub>2</sub> are each specified by both an X and Y value.
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<divclass=figure><imgalt="The bezier timing function is a smooth curve
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from point P0 = (0,0) to point P3 = (1,1). The length and orientation of
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the line segment P0-P1 determines the tangent and the curvature of the
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curve at P0 and the line segment P2-P3 does the same at P3."
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<divclass=figure><img
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alt="The bezier timing function is a smooth curve from point P0 = (0,0) to point P3 = (1,1). The length and orientation of the line segment P0-P1 determines the tangent and the curvature of the curve at P0 and the line segment P2-P3 does the same at P3."
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src=TimingFunction.png></div>
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<pclass=caption> Bezier Timing Function Control Points
@@ -1388,7 +1380,7 @@ <h3 id=properties-from-css-><span class=secno>7.1. </span> Properties from
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animate, and which likely should be included: background-size,
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