@@ -35,8 +35,6 @@ gt_tbl |>
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opt_interactive()
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```
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-
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-
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# Current limitations
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* Some features like ` tab_style() ` may not be fully supported.
@@ -45,112 +43,3 @@ gt_tbl |>
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* Your interactive table may be visually different from your non-interactive table.
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-
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- # Visual tests static vs interactive
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-
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- # ` math formulas() `
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-
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- @tbl-md contains many things.
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-
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- ``` {r}
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- #| tbl-cap: "A table"
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- #| label: tbl-md
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- #| code-fold: true
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-
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- df <- data.frame(
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- idx = 1:37,
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- l_time_domain =
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- c(
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- "$1$",
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- "${{\\bf{e}}^{a\\,t}}$",
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- "${t^n},\\,\\,\\,\\,\\,n = 1,2,3, \\ldots$",
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- "${t^p}, p > -1$",
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- "$\\sqrt t$",
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- "${t^{n - \\frac{1}{2}}},\\,\\,\\,\\,\\,n = 1,2,3, \\ldots$",
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- "$\\sin \\left( {at} \\right)$",
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- "$\\cos \\left( {at} \\right)$",
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- "$t\\sin \\left( {at} \\right)$",
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- "$t\\cos \\left( {at} \\right)$",
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- "$\\sin \\left( {at} \\right) - at\\cos \\left( {at} \\right)$",
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- "$\\sin \\left( {at} \\right) + at\\cos \\left( {at} \\right)$",
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- "$\\cos \\left( {at} \\right) - at\\sin \\left( {at} \\right)$",
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- "$\\cos \\left( {at} \\right) + at\\sin \\left( {at} \\right)$",
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- "$\\sin \\left( {at + b} \\right)$",
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- "$\\cos \\left( {at + b} \\right)$",
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- "$\\sinh \\left( {at} \\right)$",
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- "$\\cosh \\left( {at} \\right)$",
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- "${{\\bf{e}}^{at}}\\sin \\left( {bt} \\right)$",
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- "${{\\bf{e}}^{at}}\\cos \\left( {bt} \\right)$",
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- "${{\\bf{e}}^{at}}\\sinh \\left( {bt} \\right)$",
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- "${{\\bf{e}}^{at}}\\cosh \\left( {bt} \\right)$",
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- "${t^n}{{\\bf{e}}^{at}},\\,\\,\\,\\,\\,n = 1,2,3, \\ldots$",
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- "$f\\left( {ct} \\right)$",
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- "${u_c}\\left( t \\right) = u\\left( {t - c} \\right)$",
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- "$\\delta \\left( {t - c} \\right)$",
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- "${u_c}\\left( t \\right)f\\left( {t - c} \\right)$",
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- "${u_c}\\left( t \\right)g\\left( t \\right)$",
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- "${{\\bf{e}}^{ct}}f\\left( t \\right)$",
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- "${t^n}f\\left( t \\right),\\,\\,\\,\\,\\,n = 1,2,3, \\ldots$",
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- "$\\displaystyle \\frac{1}{t}f\\left( t \\right)$",
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- "$\\displaystyle \\int_{{\\,0}}^{{\\,t}}{{\\,f\\left( v \\right)\\,dv}}$",
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- "$\\displaystyle \\int_{{\\,0}}^{{\\,t}}{{f\\left( {t - \\tau } \\right)g\\left( \\tau \\right)\\,d\\tau }}$",
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- "$f\\left( {t + T} \\right) = f\\left( t \\right)$",
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- "$f'\\left( t \\right)$",
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- "$f''\\left( t \\right)$",
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- "${f^{\\left( n \\right)}}\\left( t \\right)$"
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- ),
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- l_laplace_s_domain =
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- c(
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- "$$\\frac{1}{s}$$",
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- "$$\\frac{1}{{s - a}}$$",
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- "$$\\frac{{n!}}{{{s^{n + 1}}}}$$",
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- "$$\\frac{{\\Gamma \\left( {p + 1} \\right)}}{{{s^{p + 1}}}}$$",
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- "$$\\frac{{\\sqrt \\pi }}{{2{s^{\\frac{3}{2}}}}}$$",
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- "$$\\frac{{1 \\cdot 3 \\cdot 5 \\cdots \\left( {2n - 1} \\right)\\sqrt \\pi }}{{{2^n}{s^{n + \\frac{1}{2}}}}}$$",
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- "$$\\frac{a}{{{s^2} + {a^2}}}$$",
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- "$$\\frac{s}{{{s^2} + {a^2}}}$$",
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- "$$\\frac{{2as}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{{s^2} - {a^2}}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{2{a^3}}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{2a{s^2}}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{s\\left( {{s^2} - {a^2}} \\right)}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{s\\left( {{s^2} + 3{a^2}} \\right)}}{{{{\\left( {{s^2} + {a^2}} \\right)}^2}}}$$",
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- "$$\\frac{{s\\sin \\left( b \\right) + a\\cos \\left( b \\right)}}{{{s^2} + {a^2}}}$$",
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- "$$\\frac{{s\\cos \\left( b \\right) - a\\sin \\left( b \\right)}}{{{s^2} + {a^2}}}$$",
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- "$$\\frac{a}{{{s^2} - {a^2}}}$$",
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- "$$\\frac{s}{{{s^2} - {a^2}}}$$",
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- "$$\\frac{b}{{{{\\left( {s - a} \\right)}^2} + {b^2}}}$$",
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- "$$\\frac{{s - a}}{{{{\\left( {s - a} \\right)}^2} + {b^2}}}$$",
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- "$$\\frac{b}{{{{\\left( {s - a} \\right)}^2} - {b^2}}}$$",
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- "$$\\frac{{s - a}}{{{{\\left( {s - a} \\right)}^2} - {b^2}}}$$",
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- "$$\\frac{{n!}}{{{{\\left( {s - a} \\right)}^{n + 1}}}}$$",
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- "$$\\frac{1}{c}F\\left( {\\frac{s}{c}} \\right)$$",
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- "$$\\frac{{{{\\bf{e}}^{ - cs}}}}{s}$$",
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- "${{\\bf{e}}^{ - cs}}$",
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- "${{\\bf{e}}^{ - cs}}F\\left( s \\right)$",
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- "${{\\bf{e}}^{ - cs}}{\\mathcal{L}}\\left\\{ {g\\left( {t + c} \\right)} \\right\\}$",
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- "$F\\left( {s - c} \\right)$",
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- "${\\left( { - 1} \\right)^n}{F^{\\left( n \\right)}}\\left( s \\right)$",
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- "$\\int_{{\\,s}}^{{\\,\\infty }}{{F\\left( u \\right)\\,du}}$",
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- "$\\displaystyle \\frac{{F\\left( s \\right)}}{s}$",
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- "$F\\left( s \\right)G\\left( s \\right)$",
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- "$\\displaystyle \\frac{{\\displaystyle \\int_{{\\,0}}^{{\\,T}}{{{{\\bf{e}}^{ - st}}f\\left( t \\right)\\,dt}}}}{{1 - {{\\bf{e}}^{ - sT}}}}$",
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- "$sF\\left( s \\right) - f\\left( 0 \\right)$",
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- "${s^2}F\\left( s \\right) - sf\\left( 0 \\right) - f'\\left( 0 \\right)$",
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- "${s^n}F\\left( s \\right) - {s^{n - 1}}f\\left( 0 \\right) - {s^{n - 2}}f'\\left( 0 \\right) \\cdots - s{f^{\\left( {n - 2} \\right)}}\\left( 0 \\right) - {f^{\\left( {n - 1} \\right)}}\\left( 0 \\right)$"
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- )
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- ) |>
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- gt() |>
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- fmt_markdown() |>
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- cols_label(
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- idx = "",
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- l_time_domain = md("$f\\left( t \\right) = {\\mathcal{L}^{\\,\\, - 1}}\\left\\{ {F\\left( s \\right)} \\right\\}$"),
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- l_laplace_s_domain = md("$F\\left( s \\right) = \\mathcal{L}\\left\\{ {f\\left( t \\right)} \\right\\}$")
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- ) |>
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- tab_header(title = "A Table of Laplace Transforms") |>
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- tab_source_note(
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- source_note = md("The hyperbolic functions: $\\cosh \\left( t \\right) = \\frac{{{{\\bf{e}}^t} + {{\\bf{e}}^{ - t}}}}{2}$ , $\\sinh \\left( t \\right) = \\frac{{{{\\bf{e}}^t} - {{\\bf{e}}^{ - t}}}}{2}$")
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- ) |>
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- cols_align(align = "center")
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-
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- ```
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