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authorAndrey Makarov <ph.makarov@gmail.com>2022-09-04 21:52:21 +0300
committerGitHub <noreply@github.com>2022-09-04 14:52:21 -0400
commitcde6b2aab8f67291eca5375a067f97e98b7593ee (patch)
tree67f7e577b5208e823cb278dd8503d090a3e10dac /lib/std
parentb931e74a59f6e62cd1817a34b57b25ef378c8679 (diff)
downloadNim-cde6b2aab8f67291eca5375a067f97e98b7593ee.tar.gz
Implement Pandoc Markdown concise link extension (#20304)
* Implement Pandoc Markdown concise link extension

This implements https://github.com/nim-lang/Nim/issues/20127.
Besides reference to headings we also support doing references
to Nim symbols inside Nim modules.

Markdown:
```
Some heading
------------

Ref. [Some heading].
```

Nim:
```
proc someFunction*() ...

... ## Ref. [someFunction]
```

This is substitution for RST syntax like `` `target`_ ``.
All 3 syntax variants of extension from Pandoc Markdown are supported:
`[target]`, `[target][]`, `[description][target]`.

This PR also fixes clashes in existing files, particularly
conflicts with RST footnote feature, which does not work with
this PR (but there is a plan to adopt a popular [Markdown footnote
extension](https://pandoc.org/MANUAL.html#footnotes) to make footnotes work).

Also the PR fixes a bug that Markdown links did not work when `[...]`
section had a line break.

The implementation is straightforward since link resolution did not
change w.r.t. RST implementation, it's almost only about new syntax
addition. The only essential difference is a possibility to add a custom
link description: form `[description][target]` which does not have an
RST equivalent.

* fix nim 1.0 gotcha
Diffstat (limited to 'lib/std')
-rw-r--r--lib/std/private/schubfach.nim2
1 files changed, 1 insertions, 1 deletions
diff --git a/lib/std/private/schubfach.nim b/lib/std/private/schubfach.nim
index 5b965aaa7..206153a68 100644
--- a/lib/std/private/schubfach.nim
+++ b/lib/std/private/schubfach.nim
@@ -6,7 +6,7 @@
 # --------------------------------------------------------------------------------------------------
 ##  This file contains an implementation of the Schubfach algorithm as described in
 ##
-##  [1] Raffaello Giulietti, "The Schubfach way to render doubles",
+##  \[1] Raffaello Giulietti, "The Schubfach way to render doubles",
 ##      https://drive.google.com/open?id=1luHhyQF9zKlM8yJ1nebU0OgVYhfC6CBN
 # --------------------------------------------------------------------------------------------------