Juxtaposing normal and math characters.
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T\(T\)h\(h\)e\(e\) q\(q\)u\(u\)i\(i\)c\(c\)k\(k\) b\(b\)r\(r\)o\(o\)w\(w\)n\(n\)
f\(f\)o\(o\)x\(x\) j\(j\)u\(u\)m\(m\)p\(p\)s\(s\) o\(o\)v\(v\)e\(e\)r\(r\)
t\(t\)h\(h\)e\(e\) l\(l\)a\(a\)z\(z\)y\(y\) d\(d\)o\(o\)g\(g\).
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T\(\mathbf{T}\)h\(\mathbf{h}\)e\(\mathbf{e}\)
q\(\mathbf{q}\)u\(\mathbf{u}\)i\(\mathbf{i}\)c\(\mathbf{c}\)k\(\mathbf{k}\)
b\(\mathbf{b}\)r\(\mathbf{r}\)o\(\mathbf{o}\)w\(\mathbf{w}\)n\(\mathbf{n}\)
f\(\mathbf{f}\)o\(\mathbf{o}\)x\(\mathbf{x}\)
j\(\mathbf{j}\)u\(\mathbf{u}\)m\(\mathbf{m}\)p\(\mathbf{p}\)s\(\mathbf{s}\)
o\(\mathbf{o}\)v\(\mathbf{v}\)e\(\mathbf{e}\)r\(\mathbf{r}\)
t\(\mathbf{t}\)h\(\mathbf{h}\)e\(\mathbf{e}\)
l\(\mathbf{l}\)a\(\mathbf{a}\)z\(\mathbf{z}\)y\(\mathbf{y}\)
d\(\mathbf{d}\)o\(\mathbf{o}\)g\(\mathbf{g}\).
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Showing characters that rise completely above the baseline, or fall completely below it.
Unified expressions (top) vs. disjoint, separately-delimited characters (bottom).
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\(x^2 + y^2 = z^2\)
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\(x\)\(^2\) \(+\) \(y\)\(^2\) \(=\) \(z\)\(^2\)
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\(\mathscr{T}_d \to \mathscr{T}_r\)
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\(\mathscr{T}\)\(_d\) \(\to\) \(\mathscr{T}\)\(_r\)
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\(x\prime - y\prime\)
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\(x\)\(\prime\) \(-\) \(y\)\(\prime\)
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\(\underline{}\underline{x}\underline{}x\underline{}\underline{x}\underline{}\)
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\(\underline{}\)\(\underline{x}\)\(\underline{}\)\(x\)\(\underline{}\)\(\underline{x}\)\(\underline{}\)
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Using in-line delimiters (top) vs. block delimiters (bottom).
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Consider \(\sum_{t=0}^\infty p\epsilon^t \prod_{u=0}^{t-1} (1 - p\epsilon^u)\) for instance.
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Consider $$\sum_{t=0}^\infty p\epsilon^t \prod_{u=0}^{t-1} (1 - p\epsilon^u)$$ for instance.
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