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I've removed the line about "Lagrange's identity as applied to the central binomial coefficient and random walks" as there's no such article. Each entry should have one link only, to the article on the topic or sometimes one mentioning it. If it's not mentioned anywhere then it should not be listed.
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G, a subgroup H of G and a subgroup K of H satisfy the relation (G:K)=(G:H)(H:K) connecting the
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also refers to the relation between the squared volume of of a parallelpiped and the
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Thomas Koshy (2008). "Lagrange's identity and random walks".
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Lagrange's lemma or
Lagrange's group theorem states that a
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