(This article was originally published at SAS and R, and syndicated at StatsBlogs.)
R
Here I replicated the code from the official Shiny example linked above. The magic code is inserted into ui.R, just below withMathJax().
## ui.R
Give it a try (or check out the Shiny app at https://r.amherst.edu/apps/nhorton/mathjax/)! One caveat is that the other means of in-line display, as shown in the official example, doesn't work when the MathJax HTML is inserted as above.
library(shiny)
shinyUI(fluidPage(
title = 'MathJax Examples with in-line equations',
withMathJax(),
# section below allows in-line LaTeX via $ in mathjax.
tags$div(HTML("
")),
helpText('An irrational number $\\sqrt{2}$
and a fraction $1-\\frac{1}{2}$'),
helpText('and a fact about $\\pi$:$\\frac2\\pi = \\frac{\\sqrt2}2 \\cdot
\\frac{\\sqrt{2+\\sqrt2}}2 \\cdot
\\frac{\\sqrt{2+\\sqrt{2+\\sqrt2}}}2 \\cdots$'),
uiOutput('ex1'),
uiOutput('ex2'),
uiOutput('ex3'),
uiOutput('ex4'),
checkboxInput('ex5_visible', 'Show Example 5', FALSE),
uiOutput('ex5')
))
## server.R
library(shiny)
shinyServer(function(input, output, session) {
output$ex1 <- renderUI({
withMathJax(helpText('Dynamic output 1: $\\alpha^2$'))
})
output$ex2 <- renderUI({
withMathJax(
helpText('and output 2 $3^2+4^2=5^2$'),
helpText('and output 3 $\\sin^2(\\theta)+\\cos^2(\\theta)=1$')
)
})
output$ex3 <- renderUI({
withMathJax(
helpText('The busy Cauchy distribution
$\\frac{1}{\\pi\\gamma\\,\\left[1 +
\\left(\\frac{x-x_0}{\\gamma}\\right)^2\\right]}\\!$'))
})
output$ex4 <- renderUI({
invalidateLater(5000, session)
x <- round(rcauchy(1), 3)
withMathJax(sprintf("If $X$ is a Cauchy random variable, then
$P(X \\leq %.03f ) = %.03f$", x, pcauchy(x)))
})
output$ex5 <- renderUI({
if (!input$ex5_visible) return()
withMathJax(
helpText('You do not see me initially: $e^{i \\pi} + 1 = 0$')
)
})
})
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