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Author: Gmac4247

index.html

@@ -4538,7 +4538,7 @@ <h3 itemprop="name" style="margin:7px">Calculate the Volume of a Pyramid</h3>
 	<h4 itemprop="abstract" style="margin:12px">The volume of a pyramid can be calculated as a cone with a polygonal base.</h4></summary>
 <p itemprop="disambiguatingDescription" style="margin:12px">The volume of a pyramid is conventionally approximated as base × height / 3. While that is a reasonable approximation, the exact ratio is 1 / √8.
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-A common method aiming to prove the pyramid volume formula ( V = base × height / 3 ) involves dissecting a cube into three pyramids. Here’s how it’s typically presented:</p>
+A common method aiming to prove the pyramid volume formula "V = base × height / 3" involves dissecting a cube into three pyramids. Here’s how it’s typically presented:</p>
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 <figure class="imgbox" itemprop="image" itemscope itemtype="http://schema.org/ImageObject">
     <img class="center-fit" src="cubeDissection.jpeg" alt="Cube dissection">
@@ -4601,7 +4601,7 @@ <h4 itemprop="abstract" style="margin:12px">The volume of a pyramid can be calcu
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 <strong>The fact that the vertices of a real physical cube can't be split without duplicating and the vertices of the pyramids can't be merged into a single point without distortion proves that the conventional zero-dimensional point approach fails to accurately describe the physical reality.</strong>
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-The so-called "calculus-based proofs" of the conventional formula are invalid.</p>
+Thus, the "V = base × height / 3" formula, and its so-called "calculus-based proofs" are invalid.
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