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Update about.html
Math
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about.html

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@@ -519,12 +519,13 @@ <h3 style="font-size:160%;margin:7px;">Volume of a pyramid</h3>
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<br>
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One is that the area of the mid-height cross section of a regular pyramid - of which's apex can be connected to the midpoint of the base with a perpendicular line - is exactly a quarter of a circumscribed solid's with the same base and height.
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<br>
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That makes the ratio between the mid-height cross-sectional area of the pyramid, and the difference between the mid-height cross-sectional areas of the circumscribed solid and the pyramid
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That makes the ratio between the mid-height cross-sectional area of the pyramid, and the difference between the mid-height cross-sectional areas of the circumscribed solid and the pyramid 1 : 3 .
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</p>
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<br>
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<math style="margin:12px;" xmlns="http://www.w3.org/1998/Math/MathML" >
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<mrow>
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<mrow>
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<mrow>
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<mo>(</mo>
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<mfrac>
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<mn>1</mn>
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</mrow>
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<mo>)</mo>
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</mrow>
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<mo>=</mo>
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</mrow>
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</math>
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<br>
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<math style="margin:12px;" xmlns="http://www.w3.org/1998/Math/MathML" >
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<mo>=</mo>
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<mrow>
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<mrow>
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<mo>(</mo>
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</mrow>
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<mo>)</mo>
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</mrow>
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<mo>=</mo>
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</mrow>
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</math>
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<math style="margin:12px;" xmlns="http://www.w3.org/1998/Math/MathML" >
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<mo>=</mo>
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<mrow>
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@@ -602,17 +595,17 @@ <h3 style="font-size:160%;margin:7px;">Volume of a pyramid</h3>
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</mfrac>
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<mo>)</mo>
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</mrow>
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</mrow>
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<mo>=</mo>
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<mrow>
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<mn>1</mn>
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<mo>:</mo>
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<mn>3</mn>
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</mrow>
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</mrow>
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</math>
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<p style="margin:12px;">1 : 3
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.
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</p>
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<br>
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<p style="margin:12px;">That is a logical consequence of its equilateral triangular cross-section.
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<br>

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