🎨 Improve browser clipping extension siyuan-note/siyuan#14431

Author: 88250

h2m.go

@@ -1132,7 +1132,7 @@ func (lute *Lute) genASTByDOM(n *html.Node, tree *parse.Tree) {
 			}
 		}
 
-		if title := strings.TrimSpace(util.DomAttrValue(n, "title")); "" != title {
+		if title := strings.TrimSpace(util.DomAttrValue(n, "title")); "" != title && tree.Context.Tip.IsBlock() {
 			// 转换为行级备注 https://github.com/siyuan-note/siyuan/issues/13998
 			node.Type = ast.NodeTextMark
 			node.TextMarkType = "inline-memo"

javascript/lute.min.js

@@ -18,6 +18,7 @@ import (
 
 var html2MdTests = []parseTest{
 
+	{"221", "<a href=\"https://github.com/Siunami/Latticework\">Latticework <span class=\"badge badge-notification clicks\" title=\"2 次点击\">2</span></a>", "[Latticework 2](https://github.com/Siunami/Latticework)\n"},
 	{"220", "<p><strong>foo </strong>bar</p>", "**foo \u200b**bar\n"},
 	{"219", "<ul><li>Via a distributed file system such as a<span>&nbsp;</span><a href=\"https://en.wikipedia.org/wiki/Network-attached_storage\">NAS server</a>,<span>&nbsp;</span><a href=\"https://en.wikipedia.org/wiki/Network_File_System\">NFS</a>,<span>&nbsp;</span><a href=\"https://en.wikipedia.org/wiki/File_Transfer_Protocol\">FTP</a>, or<span>&nbsp;</span><a href=\"https://linux.die.net/man/1/rsync\">rsync</a>;</li></ul>", "* Via a distributed file system such as a [NAS server](https://en.wikipedia.org/wiki/Network-attached_storage), [NFS](https://en.wikipedia.org/wiki/Network_File_System), [FTP](https://en.wikipedia.org/wiki/File_Transfer_Protocol), or [rsync](https://linux.die.net/man/1/rsync);\n"},
 	{"218", "<p>好的，我这里有一个比较复杂的数学公式：</p>\n<p>$$\\oint_C \\left( \\nabla \\times \\mathbf{F} \\right) \\cdot d\\mathbf{r} = \\iint_S \\left( \\nabla \\times \\mathbf{F} \\right) \\cdot \\mathbf{n} , dS = \\iint_S \\mathbf{curl}(\\mathbf{F}) \\cdot \\mathbf{n} , dS$$</p>\n<p>这是斯托克斯定理(Stokes' Theorem)的表达式，它表明闭合曲线C的线积分等于以该曲线为边界的曲面S上旋度的面积分。这在电磁学、流体动力学和矢量场理论中有广泛应用。</p>", "好的，我这里有一个比较复杂的数学公式：\n\n$$\n\\oint_C \\left( \\nabla \\times \\mathbf{F} \\right) \\cdot d\\mathbf{r} = \\iint_S \\left( \\nabla \\times \\mathbf{F} \\right) \\cdot \\mathbf{n} , dS = \\iint_S \\mathbf{curl}(\\mathbf{F}) \\cdot \\mathbf{n} , dS\n$$\n\n这是斯托克斯定理(Stokes' Theorem)的表达式，它表明闭合曲线 C 的线积分等于以该曲线为边界的曲面 S 上旋度的面积分。这在电磁学、流体动力学和矢量场理论中有广泛应用。\n"},