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+ p(x)u' + q(x)u=f(x),\\quad x>a", "params": [], "output": "\"{\\displaystyle" }, { "input": "u'' + p(x)u' + q(x)u=f(x),\\quad x>a", "params": [], "output": "\"{\\displaystyle" }, { "input": "|\\bar{z}| = |z|, |(\\bar{z})^n| = |z|^n, \\arg(z^n) = n \\arg(z)", "params": [], "output": "\"{\\displaystyle" }, { "input": "|\\bar{z}| = |z|,\n|(\\bar{z})^n| = |z|^n,\n\\arg(z^n) = n \\arg(z)", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\lim_{z\\rightarrow z_0} f(z)=f(z_0)", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\lim_{z\\rightarrow z_0} f(z)=f(z_0)", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\phi_n(\\kappa)\n= \\frac{1}{4\\pi^2\\kappa^2} \\int_0^\\infty \\frac{\\sin(\\kappa R)}{\\kappa R} \\frac{\\partial}{\\partial R} \\left[R^2\\frac{\\partial D_n(R)}{\\partial R}\\right]\\,dR", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\phi_n(\\kappa) =\n\\frac{1}{4\\pi^2\\kappa^2} \\int_0^\\infty\n\\frac{\\sin(\\kappa R)}{\\kappa R}\n\\frac{\\partial}{\\partial R}\n\\left[R^2\\frac{\\partial D_n(R)}{\\partial R}\\right]\\,dR", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\phi_n(\\kappa) = 0.033C_n^2\\kappa^{-11\/3},\\quad \\frac{1}{L_0}\\ll\\kappa\\ll\\frac{1}{l_0}", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\phi_n(\\kappa) =\n0.033C_n^2\\kappa^{-11\/3},\\quad\n\\frac{1}{L_0}\\ll\\kappa\\ll\\frac{1}{l_0}", "params": [], "output": "\"{\\displaystyle" }, { "input": "f(x) = \\begin{cases}1 & -1 \\le x < 0 \\\\\n\\frac{1}{2} & x = 0 \\\\ 1 - x^2 & \\text{otherwise}\\end{cases}", "params": [], "output": "\"{\\displaystyle" }, { "input": "\nf(x) =\n\\begin{cases}\n1 & -1 \\le x < 0 \\\\\n\\frac{1}{2} & x = 0 \\\\\n1 - x^2 & \\text{otherwise}\n\\end{cases}\n", "params": [], "output": "\"{\\displaystyle" }, { "input": "{}_pF_q(a_1,\\dots,a_p;c_1,\\dots,c_q;z) = \\sum_{n=0}^\\infty \\frac{(a_1)_n\\cdots(a_p)_n}{(c_1)_n\\cdots(c_q)_n}\\frac{z^n}{n!}", "params": [], "output": "\"{\\displaystyle" }, { "input": "{}_pF_q(a_1,\\dots,a_p;c_1,\\dots,c_q;z)\n= \\sum_{n=0}^\\infty\n\\frac{(a_1)_n\\cdots(a_p)_n}{(c_1)_n\\cdots(c_q)_n}\n\\frac{z^n}{n!}", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\frac{a}{b}\\ \\tfrac{a}{b}", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\frac{a}{b}\\ \\tfrac{a}{b}", "params": [], "output": "\"{\\displaystyle" }, { "input": "S=dD\\,\\sin\\alpha\\!", "params": [], "output": "\"{\\displaystyle" }, { "input": "S=dD\\,\\sin\\alpha\\!", "params": [], "output": "\"{\\displaystyle" }, { "input": "V=\\frac16\\pi h\\left[3\\left(r_1^2+r_2^2\\right)+h^2\\right]", "params": [], "output": "\"{\\displaystyle" }, { "input": "V=\\frac16\\pi h\\left[3\\left(r_1^2+r_2^2\\right)+h^2\\right]", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\begin{align}\nu & = \\tfrac{1}{\\sqrt{2}}(x+y) \\qquad & x &= \\tfrac{1}{\\sqrt{2}}(u+v)\\\\\nv & = \\tfrac{1}{\\sqrt{2}}(x-y) \\qquad & y &= \\tfrac{1}{\\sqrt{2}}(u-v)\n\\end{align}", "params": [], "output": "\"{\\displaystyle" }, { "input": "\\begin{align}\nu & = \\tfrac{1}{\\sqrt{2}}(x+y) \\qquad & x &= \\tfrac{1}{\\sqrt{2}}(u+v) \\\\\nv & = \\tfrac{1}{\\sqrt{2}}(x-y) \\qquad & y &= \\tfrac{1}{\\sqrt{2}}(u-v)\n\\end{align}", "params": [], "output": "\"{\\displaystyle" }, { "input": " with a thumbnail- we don't render math in the parsertests by default, so math is not stripped and turns up as escaped <math> tags. [[Image:foobar.jpg|thumb|2+2", "params": [], "output": "Failed to parse (syntax error): {\\displaystyle with a thumbnail- we don't render math in the parsertests by default, so math is not stripped and turns up as escaped &lt;math&gt; tags. [[Image:foobar.jpg|thumb|<math>2+2}<\/strong>\n" }, { "input": " with a thumbnail- math enabled [[Image:foobar.jpg|thumb|2+2", "params": [], "output": "\"{\\displaystyle" }, { "input": "