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  text: 'Might one of the following examples work?\n\nThe Riemann hypothesis asserts that the real part of every non-trivial zero of the Riemann zeta function $\\zeta(s) = \\sum_{n=1}^\\infty \\frac{1}{n^s}$ is equal to $\\frac{1}{2}$.\n\n(Stealing from Wikipedia): A sequence of groups and group homomorphisms $G_0 \\xrightarrow{f_1} G_1 \\xrightarrow{f_2} G_2 \\xrightarrow{f_3} \\cdots \\xrightarrow{f_n} G_n$ is called *exact* if $\\text{im}(f_k) = \\text{ker}(f_{k+1})$ for $0 \\le k < n$.\n\n(Also paraphrased from Wikipedia): Given an $n\\times n$ matrix $A$ whose elements are $a_{i,j}$, we can define the determinant $\\det(A) = \\sum_{\\sigma\\in S_n}\\text{sgn}(\\sigma) \\prod_{i=1}^n a_{i,\\sigma_i}$ where $S_n$ is the symmetric group on $n$ elements.\n\nI'm a bit worried, though, that "standard research notation" in one discipline is foreign to mathematicians in other disciplines.',
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