mirror of
https://github.com/openai/codex.git
synced 2026-10-20 17:38:45 +00:00
Eric Traut
7b7d934408
## Why Inline `$0$` was left unrendered, and expressions containing `\bigwedge`, `\bigl`, or `\bigr` fell back to raw LaTeX. ## What changed - Allow `$0$` through the inline math detection heuristic. - Render `\bigwedge` as `⋀`, with limits stacked above and below in display math. - Handle `\bigl` and `\bigr` like `\left` and `\right`. ## Testing Add a regression snapshot covering inline zero, inline big wedge, and a multiline display expression with stacked limits and delimiters. GitOrigin-RevId: 89f596ea5f38070274505cfa7ea757595d7ae137
378 lines
9.8 KiB
Rust
378 lines
9.8 KiB
Rust
use super::MathMarkdown;
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use super::render::render;
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use crate::markdown_render::render_markdown_text_with_width;
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use pretty_assertions::assert_eq;
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use pulldown_cmark::Options;
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fn plain(source: &str, width: usize) -> String {
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render_markdown_text_with_width(source, Some(width))
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.lines
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.iter()
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.map(|line| {
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line.spans
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.iter()
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.map(|span| span.content.as_ref())
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.collect::<String>()
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})
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.collect::<Vec<_>>()
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.join("\n")
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}
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#[test]
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fn unicode_math_snapshot() {
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let source = r"The spectrum is $\lambda_1 \leq \lambda_2$ on $\mathbb{R}^n$.
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$$
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x=\frac{-b\pm\sqrt{b^2-4ac}}{2a}
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$$
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$$\frac{1}{2}\frac{3}{4}$$
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\[
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\int_0^1 x^2\,dx=\frac{1}{3}
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\]
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$$
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x
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$$ trailing
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$$
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Inline \(\alpha^2 + \beta_{10}\), root $\sqrt{x^2+y^2}$,
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and fraction $\frac{a}{b}$.
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Unsupported: $\begin{matrix}a&b\end{matrix}$.
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Code: `$\alpha$`; money: $5.00 and $10.00; shell: $HOME.
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```latex
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\frac{a}{b}
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```
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Shell examples: $HOME and echo $$.
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After rejected equations: $\alpha$.
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$$\beta$$";
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insta::assert_snapshot!(plain(source, /*width*/ 80));
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}
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#[test]
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fn issue_48403_renders_zero_and_multiline_display() {
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insta::assert_snapshot!(plain(
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r"Inline math: $0$; inline operator: $\bigwedge_{j=0}^{n}$
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$$
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F_{n}(s)\land
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\bigwedge_{j=0}^{n}
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\bigl(R(\land T \bigr)
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\Rightarrow R.
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$$",
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/*width*/ 80
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));
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}
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#[test]
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fn unicode_math_schrodinger_equation_snapshot() {
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insta::assert_snapshot!(plain(
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r"\[
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i\hbar \frac{\partial}{\partial t}\Psi(\mathbf r,t)
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=
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\hat H\Psi(\mathbf r,t)
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=
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\left[-\frac{\hbar^2}{2m}\nabla^2+V(\mathbf r,t)\right]\Psi(\mathbf r,t).
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\]",
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/*width*/ 100
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));
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}
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#[test]
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fn unicode_math_optimization_model() {
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let source = r"Let \(X_{gpt}=x_{gpt}\), with \(X_{gp,-1}=I_{gp}\).
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\[
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\boxed{
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\begin{aligned}
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\underset{z,u,s,m\ge0}{\operatorname{minimize}}\quad
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&\sum_{g,t}w_{\pi_{gt}}u_{gt}
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+\lambda\sum_t\sum_{(g,p)\in\mathcal J_t}\kappa_{pt}m_{gpt}
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+\mu\sum_{(g,t)\in\mathcal Q}s_{gt}
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\\[2mm]
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\text{subject to}\quad
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&\widehat F_{gt}+u_{gt}-s_{gt}=D_{gt}
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&&\forall g,t
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\\
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&\sum_gx_{gpt}\le S_{pt}-B_{pt}
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&&\forall p,t
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\\
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&\sum_{g,p,k}z_{gpk\ell t}\le C_{\ell t}
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&&\forall \ell,t
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\\
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&\sum_{\substack{g\in G_r\\p:\operatorname{region}(p)\in M_r}}x_{gpt}
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\ge\sum_{g\in G_r,p}\alpha_{rg}x_{gpt}
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&&\forall r,t
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\\
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&q_aL_{adt}\le L_{at}
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&&\forall a,d,t
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\\
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&m_{gpt}\ge X_{gp,t-1}-X_{gpt}
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&&\forall (g,p)\in\mathcal J_t
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\end{aligned}}
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\]
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After the model: \(\alpha^2\).";
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let rendered = plain(source, /*width*/ 240);
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assert!(!rendered.contains('\\'), "{rendered}");
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insta::assert_snapshot!(rendered);
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}
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#[test]
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fn unicode_math_display_limits() {
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insta::assert_snapshot!(plain(
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r"\[
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\underset{x,u,m\ge0}{\operatorname{minimize}}\quad
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\sum_{g,t}x_{gpt}+\lambda\sum^{N}_{i=1}y_i
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\]
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\[
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\sum_{i=1}^N\frac{x_i}{y_i}\overset{\text{def}}{=}\underset{j\in J}{\min} z_j
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\]
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\[
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\sum_{j=\sum_i^n i}^N x_j
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\]
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\[
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\sum_{ij}^{100}x+\sum^{ij}_{100}y
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\]
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\[
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\frac{\sum_i x_i}{\sum_j y_j}+\sqrt{\sum_i x_i}+x^{\sum_i a_i}+x_{\underset{i}{\min}}+\sum_k z_k
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\]
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Inline: \(\sum_{i=1}^N x_i\), \(\underset{x\ge0}{\min} x\).",
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/*width*/ 100
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));
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assert_eq!(
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render(r"\sum_i^N x_i", /*display*/ true),
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render(r"\sum^N_i x_i", /*display*/ true)
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);
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for source in [r"\sum_i_j", r"\sum^i^j", r"\sum_", r"\sum^_i"] {
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assert_eq!(render(source, /*display*/ true), None, "{source}");
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}
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let source = r"\[\sum_{i,j,k=1}^{123456789}x_i\]";
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assert_eq!(
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plain(source, /*width*/ 12),
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plain(&format!("`{source}`"), /*width*/ 12)
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);
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assert_eq!(
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render(
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&format!(
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r"\begin{{aligned}}{}\end{{aligned}}",
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r"\sum_i x_i\\".repeat(/*n*/ 9)
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),
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/*display*/ true
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),
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None
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);
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}
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#[test]
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fn unicode_math_grouped_scripts_and_annotations() {
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insta::assert_snapshot!(plain(
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r"Indices: \(x_{gpt} + x_{i,j} + w_{\pi_{gt}} + x^{q+1} + x_{g}^2\).
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Native scripts: \(x_i^2 + y_{10}\). Sets: \(\mathcal Q_t\).
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Annotations: \(\underset{i\in I}{\min} x_i\), \(\overset{\text{def}}{=}\).",
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/*width*/ 100
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));
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}
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#[test]
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fn unicode_math_aligned_fraction_and_narrow_fallback() {
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let formula = r"\[
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\begin{aligned}
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\frac{x}{z}&=\frac{1}{2} &&\text{first}\\
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y_{gpt}&=3 &&\text{second}\\
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\end{aligned}
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\]";
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insta::assert_snapshot!(format!(
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"Wide:\n{}\n\nNarrow:\n{}",
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plain(formula, /*width*/ 80),
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plain(formula, /*width*/ 12)
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));
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}
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#[test]
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fn unicode_math_aligned_preserves_fraction_geometry() {
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let source = r"\[
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\begin{aligned}
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\frac{x}{y}+\frac{1}{123456789}&=0\\
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\frac{123456789}{1}+\frac{y}{x}&=1
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\end{aligned}
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\]
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\[
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\begin{aligned}\frac{a}{b}\end{aligned}=c
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\]
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\[
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\begin{aligned}x&=\begin{aligned}\frac{a}{b}\end{aligned}\\y&=2\end{aligned}
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\]";
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let rendered = plain(source, /*width*/ 80);
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insta::assert_snapshot!(rendered);
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let spaced = source
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.replace('&', " \n &")
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.replace(r"\\", " \n \\\\")
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.replace(r"\end{aligned}", " \n \\end{aligned}");
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assert_eq!(plain(&spaced, /*width*/ 80), rendered);
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}
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#[test]
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fn unicode_math_structured_bounds_and_invalid_input() {
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let source = format!(
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r"\begin{{aligned}}\frac{{a}}{{b}}{}&=0\end{{aligned}}",
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"x".repeat(/*n*/ 252)
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);
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let rendered = render(&source, /*display*/ true).expect("fits the layout width limit");
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assert_eq!(
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render(&source.replace('&', " \n &"), /*display*/ true),
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Some(rendered)
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);
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assert_eq!(
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render(
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&format!(
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r"\begin{{aligned}}{}\end{{aligned}}",
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"x&=1\\\\".repeat(/*n*/ 16)
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),
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/*display*/ true
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),
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Some(vec!["x =1"; 16].join("\n"))
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);
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for source in [
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r"\begin{aligned}x&=1",
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r"\begin{aligned}x&=1\end{matrix}",
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r"\begin{aligned}[b]x&=1\end{aligned}",
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r"\begin{aligned}x&={a&b}\end{aligned}",
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r"\begin{aligned}x&=1\\[bad]y&=2\end{aligned}",
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r"\begin{aligned}x&=1\\[NaNmm]y&=2\end{aligned}",
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r"\underset{x}",
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r"\substack{x&y}",
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] {
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assert_eq!(render(source, /*display*/ true), None, "{source}");
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}
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for source in [
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format!(
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r"\begin{{aligned}}{}\end{{aligned}}",
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"x&=1\\\\".repeat(/*n*/ 17)
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),
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format!(
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r"\begin{{aligned}}{}x\end{{aligned}}",
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"x&".repeat(/*n*/ 17)
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),
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format!(r"\boxed{{{}}}", "x".repeat(/*n*/ 254)),
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format!("{}x{}", r"\boxed{".repeat(/*n*/ 40), "}".repeat(/*n*/ 40)),
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format!(r"\substack{{{}}}", "x\\\\".repeat(/*n*/ 17)),
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] {
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assert_eq!(render(&source, /*display*/ true), None, "{source}");
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}
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}
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#[test]
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fn unicode_math_narrow_layout_stays_meaningful() {
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insta::assert_snapshot!(plain(
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"$$\\frac{a+b}{c+d}$$\n\nWords $\\alpha^2$ more words.",
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/*width*/ 12
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));
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for width in [80, 14] {
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for prefix in [
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"- a\n - b\n - c\n\n ",
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"- a\n - b\n - c\n",
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"> > > Quote\n",
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] {
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let formula = r"$$\frac{1234567890}{x}$$";
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assert_eq!(
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plain(&format!("{prefix}{formula}"), width),
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plain(&format!("{prefix}`{formula}`"), width)
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);
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}
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}
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// A fraction too wide to retain its geometry stays source, using ordinary text wrapping.
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assert_eq!(
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plain("$$\\frac{abcdefghij}{k}$$", /*width*/ 12),
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plain("`$$\\frac{abcdefghij}{k}$$`", /*width*/ 12)
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);
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}
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#[test]
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fn unicode_math_pending_display_tracks_original_offset() {
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assert_eq!(
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MathMarkdown::new("Prose\n\n$$\nx^2\n\n", Options::empty(), Some(80)).pending_start,
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Some(7)
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);
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assert_eq!(
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MathMarkdown::new("```\n$$\n", Options::empty(), Some(80)).pending_start,
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None
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);
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assert_eq!(
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MathMarkdown::new("echo $$\n", Options::empty(), Some(80)).pending_start,
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None
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);
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}
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#[test]
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fn unicode_math_nested_fractions_and_oversized_pending_stay_source() {
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for source in [r"\frac{\frac{a}{b}}{c}", r"\frac{a}{\frac{b}{c}}"] {
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assert_eq!(render(source, /*display*/ true), None);
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}
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let source = format!("$$\n{}", "x".repeat(/*n*/ 5000));
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assert_eq!(
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MathMarkdown::new(&source, Options::empty(), Some(80)).pending_start,
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None
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);
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}
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#[test]
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fn unicode_math_oversized_display_stays_literal() {
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for (open, close) in [("$$", "$$"), ("\\[", "\\]")] {
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for ending in ["", close] {
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let source = format!("{open}\n{}{ending}", "# x\n- y\n".repeat(/*n*/ 600));
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assert_eq!(plain(&source, /*width*/ 80), source.trim_end());
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}
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}
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}
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#[test]
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fn unicode_math_pending_source_and_pid_boundaries() {
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for (open, close) in [("$$", "$$"), ("\\[", "\\]")] {
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assert_eq!(
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plain(&format!("{open}\nx^2\n\n+y^2\n{close}"), /*width*/ 80),
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"x² +y²"
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);
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let source = format!("{open}\nx\n{close} trailing\n{close}\n\nAfter $\\alpha$.");
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assert_eq!(
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plain(&source, /*width*/ 80),
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format!("{open}\nx\n{close} trailing\n{close}\n\nAfter α.")
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);
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}
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for source in ["$$\n# x\n", "$$\n- x\n", "\\[\n# x\n", "\\[\n- x\n"] {
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assert_eq!(plain(source, /*width*/ 80), source.trim_end());
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}
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let source = format!("{}After $\\alpha$.", "prose \\[\n".repeat(/*n*/ 1000));
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let math = MathMarkdown::new(&source, Options::empty(), Some(80));
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assert_eq!(math.display_ranges.len(), 1);
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assert!(math.replacements.is_empty());
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assert_eq!(
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plain(
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"echo $$\n\n$$\nx^2\n$$\n\nAfter $\\alpha$.",
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/*width*/ 80
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),
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"echo $$\n\nx²\n\nAfter α."
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);
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assert_eq!(
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plain(
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"$$\nprice=\\$$$\n\nAfter $\\alpha$.\n\n$$\\beta$$",
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/*width*/ 80
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),
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"$$\nprice=\\$$$\n\nAfter α.\n\nβ"
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);
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}
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