Touying (投影 in chinese, /tóuyǐng/, meaning projection) is a user-friendly, powerful and efficient package for creating presentation slides in Typst. Partial code is inherited from Polylux. Therefore, some concepts and APIs remain consistent with Polylux.
Touying provides automatically injected global configurations, which is convenient for configuring themes. Besides, Touying does not rely on counter
and context
to implement #pause
, resulting in better performance.
If you like it, consider giving a star on GitHub. Touying is a community-driven project, feel free to suggest any ideas and contribute.
Read the document to learn all about Touying.
We will maintain English and Chinese versions of the documentation for Touying, and for each major version, we will maintain a documentation copy. This allows you to easily refer to old versions of the Touying documentation and migrate to new versions.
Note that the documentation may be outdated, and you can also use Tinymist to view Touying's annotated documentation by hovering over the code.
Touying offers a gallery page via wiki, where you can browse elegant slides created by Touying users. You're also encouraged to contribute your own beautiful slides here!
= Section
== Subsection
=== First Slide
Hello, Touying!
=== Second Slide
Hello, Typst!
#pause
and #meanwhile
animations document#slide[
First
#pause
Second
#meanwhile
Third
#pause
Fourth
]
touying-reducer
Cetz and Fletcher Animations documentBefore you begin, make sure you have installed the Typst environment. If not, you can use the Web App or the Tinymist LSP extensions for VS Code.
To use Touying, you only need to include the following code in your document:
#import "@preview/touying:0.5.3": *
#import themes.simple: *
#show: simple-theme.with(aspect-ratio: "16-9")
= Title
== First Slide
Hello, Touying!
#pause
Hello, Typst!
It's simple. Congratulations on creating your first Touying slide! 🎉
Tip: You can use Typst syntax like #import "config.typ": *
or #include "content.typ"
to implement Touying's multi-file architecture.
In fact, Touying provides various styles for writing slides. For example, the above example uses first-level and second-level titles to create new slides. However, you can also use the #slide[..]
format to access more powerful features provided by Touying.
#import "@preview/touying:0.5.3": *
#import themes.university: *
#import "@preview/cetz:0.2.2"
#import "@preview/fletcher:0.5.1" as fletcher: node, edge
#import "@preview/ctheorems:1.1.2": *
#import "@preview/numbly:0.1.0": numbly
// cetz and fletcher bindings for touying
#let cetz-canvas = touying-reducer.with(reduce: cetz.canvas, cover: cetz.draw.hide.with(bounds: true))
#let fletcher-diagram = touying-reducer.with(reduce: fletcher.diagram, cover: fletcher.hide)
// Theorems configuration by ctheorems
#show: thmrules.with(qed-symbol: $square$)
#let theorem = thmbox("theorem", "Theorem", fill: rgb("#eeffee"))
#let corollary = thmplain(
"corollary",
"Corollary",
base: "theorem",
titlefmt: strong
)
#let definition = thmbox("definition", "Definition", inset: (x: 1.2em, top: 1em))
#let example = thmplain("example", "Example").with(numbering: none)
#let proof = thmproof("proof", "Proof")
#show: university-theme.with(
aspect-ratio: "16-9",
// config-common(handout: true),
config-info(
title: [Title],
subtitle: [Subtitle],
author: [Authors],
date: datetime.today(),
institution: [Institution],
logo: emoji.school,
),
)
#set heading(numbering: numbly("{1}.", default: "1.1"))
#title-slide()
== Outline <touying:hidden>
#components.adaptive-columns(outline(title: none, indent: 1em))
= Animation
== Simple Animation
We can use `#pause` to #pause display something later.
#pause
Just like this.
#meanwhile
Meanwhile, #pause we can also use `#meanwhile` to #pause display other content synchronously.
#speaker-note[
+ This is a speaker note.
+ You won't see it unless you use `config-common(show-notes-on-second-screen: right)`
]
== Complex Animation
At subslide #touying-fn-wrapper((self: none) => str(self.subslide)), we can
use #uncover("2-")[`#uncover` function] for reserving space,
use #only("2-")[`#only` function] for not reserving space,
#alternatives[call `#only` multiple times \u{2717}][use `#alternatives` function #sym.checkmark] for choosing one of the alternatives.
== Callback Style Animation
#slide(repeat: 3, self => [
#let (uncover, only, alternatives) = utils.methods(self)
At subslide #self.subslide, we can
use #uncover("2-")[`#uncover` function] for reserving space,
use #only("2-")[`#only` function] for not reserving space,
#alternatives[call `#only` multiple times \u{2717}][use `#alternatives` function #sym.checkmark] for choosing one of the alternatives.
])
== Math Equation Animation
Equation with `pause`:
$
f(x) &= pause x^2 + 2x + 1 \
&= pause (x + 1)^2 \
$
#meanwhile
Here, #pause we have the expression of $f(x)$.
#pause
By factorizing, we can obtain this result.
== CeTZ Animation
CeTZ Animation in Touying:
#cetz-canvas({
import cetz.draw: *
rect((0,0), (5,5))
(pause,)
rect((0,0), (1,1))
rect((1,1), (2,2))
rect((2,2), (3,3))
(pause,)
line((0,0), (2.5, 2.5), name: "line")
})
== Fletcher Animation
Fletcher Animation in Touying:
#fletcher-diagram(
node-stroke: .1em,
node-fill: gradient.radial(blue.lighten(80%), blue, center: (30%, 20%), radius: 80%),
spacing: 4em,
edge((-1,0), "r", "-|>", `open(path)`, label-pos: 0, label-side: center),
node((0,0), `reading`, radius: 2em),
edge((0,0), (0,0), `read()`, "--|>", bend: 130deg),
pause,
edge(`read()`, "-|>"),
node((1,0), `eof`, radius: 2em),
pause,
edge(`close()`, "-|>"),
node((2,0), `closed`, radius: 2em, extrude: (-2.5, 0)),
edge((0,0), (2,0), `close()`, "-|>", bend: -40deg),
)
= Theorems
== Prime numbers
#definition[
A natural number is called a #highlight[_prime number_] if it is greater
than 1 and cannot be written as the product of two smaller natural numbers.
]
#example[
The numbers $2$, $3$, and $17$ are prime.
@cor_largest_prime shows that this list is not exhaustive!
]
#theorem("Euclid")[
There are infinitely many primes.
]
#proof[
Suppose to the contrary that $p_1, p_2, dots, p_n$ is a finite enumeration
of all primes. Set $P = p_1 p_2 dots p_n$. Since $P + 1$ is not in our list,
it cannot be prime. Thus, some prime factor $p_j$ divides $P + 1$. Since
$p_j$ also divides $P$, it must divide the difference $(P + 1) - P = 1$, a
contradiction.
]
#corollary[
There is no largest prime number.
] <cor_largest_prime>
#corollary[
There are infinitely many composite numbers.
]
#theorem[
There are arbitrarily long stretches of composite numbers.
]
#proof[
For any $n > 2$, consider $
n! + 2, quad n! + 3, quad ..., quad n! + n #qedhere
$
]
= Others
== Side-by-side
#slide(composer: (1fr, 1fr))[
First column.
][
Second column.
]
== Multiple Pages
#lorem(200)
#show: appendix
= Appendix
== Appendix
Please pay attention to the current slide number.
Thanks to...
polylux
packagemetropolis
themeuniversity
themeaqua
themestargazer
themefit-to-height
, fit-to-width
and cover-with-rect