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@@ -27,7 +27,8 @@ satisfying certain properties (this is known as the
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  ## Example
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  We multiply Schubert polynomials corresponding to permutations of \\(\{1,2,3\}\\),
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- \\(\alpha = 2 1 3\\) and \\(\beta = 1 3 2\\). Writing these in terms of indeterminants
 
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  \\(x_1\\), \\(x_2\\), and \\(x_3\\), we have \\(\mathfrak{S}_{\alpha} = x_1 + x_2\\)
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  and \\(\mathfrak{S}_{\beta} = x_1\\). Multiplying these together we get
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  \\(\mathfrak{S}_{\alpha}\mathfrak{S}_{\beta} = x_1^2 + x_1x_2\\). As
 
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  ## Example
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  We multiply Schubert polynomials corresponding to permutations of \\(\{1,2,3\}\\),
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+ \\(\alpha = 2 1 3\\) and \\(\beta = 1 3 2\\), each written in one line notation.
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+ Writing these in terms of indeterminants
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  \\(x_1\\), \\(x_2\\), and \\(x_3\\), we have \\(\mathfrak{S}_{\alpha} = x_1 + x_2\\)
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  and \\(\mathfrak{S}_{\beta} = x_1\\). Multiplying these together we get
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  \\(\mathfrak{S}_{\alpha}\mathfrak{S}_{\beta} = x_1^2 + x_1x_2\\). As