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  title: '"This is a clear explanation, but I think some f..."',
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  anchorContext: 'The first requirement effectively states both that the distance from an element to itself is 0, and that the distance between non\\-identical elements must be greater than 0\\. The second requirement asserts that a metric must be commutative; informally the distance from $a$ to $b$ must be the same as the distance from $b$ to $a$\\. Finally, the third requirement is known as the triangle inequality and asserts that the distance from $a$ to $c$ is at most as large as the sum of the distances from $a$ to $b$ and from $b$ to $c$\\. It is named as such because in Euclidean space, the points $a$, $b$, and $c$ form a triangle, and the inequality requires that the length of one side of the triangle is not longer than the sum of the lengths of the other two sides; violating this would mean that the shortest path between two points is no longer the straight line between them\\.',
  anchorText: 'The first requirement effectively states both that the distance from an element to itself is 0, and that the distance between non\\-identical elements must be greater than 0\\. The second requirement asserts that a metric must be commutative; informally the distance from $a$ to $b$ must be the same as the distance from $b$ to $a$\\. Finally, the third requirement is known as the triangle inequality and asserts that the distance from $a$ to $c$ is at most as large as the sum of the distances from $a$ to $b$ and from $b$ to $c$\\. It is named as such because in Euclidean space, the points $a$, $b$, and $c$ form a triangle, and the inequality requires that the length of one side of the triangle is not longer than the sum of the lengths of the other two sides; violating this would mean that the shortest path between two points is no longer the straight line between them\\.',
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  text: 'This is a clear explanation, but I think some formatting changes could enable readers to grok it even more quickly.\n\nSuppose a reader understands two of the three requirements and just needs an explanation of the third. It would be cool if they could find the sentences they're looking for w/o having to scan a whole paragraph looking for the words, "first", "second", or "third".\n\nI think we can achieve this by A) moving each explanation right under the equation / inequality it's talking about, or B) putting the three explanations in a second numbered list, or C) leaving the three explanations in a paragraph, but use the numerals 1, 2, and 3 within the paragraph. Might require some experimentation to see what looks best.',
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