init: WordFileParse docx→HTML 解析服务(含 Word EQ 域公式修复)

服务:Spring Boot 3.2 + docx4j 8.3.9,POST /api/v3/server_office_file/file/parse
      接受 .docx,返回 HTML(公式 → LaTeX,图片 → RustFS 外链)

公式支持三类来源:
- OMML(Word 2007+ 公式)      → Python omml_mathml2latex
- MathType OLE 对象            → Ruby mathtype2mathml → MathML → LaTeX
- Word EQ 域(老教辅主力)      → EqToLatexUtil(本次新增)

本次改动:
1. 新增 java-svc/.../core/EqToLatexUtil.java:
   移植自 jby backend-services office-core,EQ 语法 → LaTeX
   (\f→\dfrac、\r→\sqrt、\i→\int/\sum/\prod、\s→^{}/_{}、\b→\left\right、
     \a→array、\x→\boxed/\overline、\o\al 堆叠、圈码、化学符号、极限、连等式)
   品牌标记 JBYU* → WPU*,与采集端一致
2. CtoMathFinder:接上 EQ 分支(原为 not-ported 桩),域代码经
   EqToLatexUtil.convert 转 LaTeX 写入 eqLatexMap(WPEQNUM 占位符)
3. WordParseUtil.dealPlaceholder:EQ 的 LaTeX 同样加 \( \) 包裹
   (原先因 WPEQNUM 例外不加包裹,前端/MathJax 不渲染)

修前症状:教辅 Word 里分式/方程组/上下标整段丢失(如 {−1/3, 1} 变成 {-,1})
修后实测:46 份教辅 2908 处 EQ 域全部还原,公式总数 2954 处、零未包裹残留

安全:application.yml(含 RustFS 密钥)不入库,提供 application.yml.example;
      OssService 的 @Value 默认密钥已清空
This commit is contained in:
2026-09-29 09:43:13 +08:00
commit 3271fee5cc
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r"""
Visitor for <menclose> (box/cancel notation) MathML elements.
The <menclose> element is used to enclose mathematical content with
various notations including boxes, circles, strike-throughs, and partial frames.
This visitor handles notation attribute values like:
- box: Full box around content
- circle: Circle around content
- horizontalstrike, verticalstrike: Strike-through lines
- updiagonalstrike, downdiagonalstrike: Diagonal strike-through
- top, bottom, left, right: Partial box sides
- actuarial, longdiv, radical: Specialized notations
"""
from lxml import etree as ET
from ..core.interfaces import Visitor, Strategy
from ..utils import local_name as _local
class MencloseVisitor(Visitor):
r"""
Handles <menclose> (box/cancel notation) MathML elements.
Converts various notation attributes to appropriate LaTeX commands.
Examples:
Box notation:
<menclose notation="box"><mi>x</mi></menclose>
→ \boxed{x}
Horizontal strike:
<menclose notation="horizontalstrike"><mi>x</mi></menclose>
→ \cancel{x}
Diagonal strike (up):
<menclose notation="updiagonalstrike"><mi>x</mi></menclose>
→ \cancel{x}
Diagonal strike (down):
<menclose notation="downdiagonalstrike"><mi>x</mi></menclose>
→ \bcancel{x}
Combined diagonal strikes:
<menclose notation="updiagonalstrike downdiagonalstrike"><mi>x</mi></menclose>
→ \xcancel{x}
Top line only:
<menclose notation="top"><mi>x</mi></menclose>
→ \overline{x}
Bottom line only:
<menclose notation="bottom"><mi>x</mi></menclose>
→ \underline{x}
Left delimiter:
<menclose notation="left"><mi>x</mi></menclose>
→ \left| x \right.
Right delimiter:
<menclose notation="right"><mi>x</mi></menclose>
→ \left. x \right|
Circle notation:
<menclose notation="circle"><mi>x</mi></menclose>
→ \circled{x}
Actuarial notation:
<menclose notation="actuarial"><mi>x</mi></menclose>
→ \overline{\underline{x}}
Long division:
<menclose notation="longdiv"><mi>x</mi></menclose>
→ \enclose{longdiv}{x}
Radical notation:
<menclose notation="radical"><mi>x</mi></menclose>
→ \sqrt{x}
"""
def __init__(self, strategy: Strategy):
"""Initialize the Menclose visitor."""
super().__init__(strategy)
def visit(self, node: ET.Element) -> str:
r"""
Convert <menclose> element to LaTeX with appropriate notation.
Args:
node: The <menclose> element to convert
Returns:
LaTeX string with notation applied to content
Raises:
ValueError: If node is not a <menclose> element
"""
if not self.can_handle(node):
raise ValueError(f"MencloseVisitor cannot handle element '{node.tag}'")
notation = node.get("notation", "box")
# Special case: box containing mfrac with underlined/overlined numerator (like chemical reaction conditions)
# Pattern: <menclose notation="box"><mfrac><munder>text<mo>‾</mo></munder><empty/></mfrac></menclose>
# Remove the box but preserve the fraction structure: \dfrac{\underline{text}}{}
# Also handles: <menclose notation="box"><mrow><mfrac>...</mfrac></mrow></menclose>
mfrac_node = None
if notation == "box" and len(node) == 1:
child = node[0]
child_tag = _local(child.tag)
# Direct mfrac child
if child_tag == "mfrac":
mfrac_node = child
# mfrac wrapped in mrow (Word often does this)
elif child_tag == "mrow" and len(child) == 1 and _local(child[0].tag) == "mfrac":
mfrac_node = child[0]
if mfrac_node is not None and len(mfrac_node) >= 2:
numerator_node = mfrac_node[0]
# Check if numerator contains underlined text (munder with line character)
if self._contains_underlined_text(numerator_node):
# Convert the fraction directly without the box
# This preserves the \dfrac structure with underlined numerator
return self._convert_child(mfrac_node)
content = self._convert_children(node)
# Skip boxing for assignment expressions
if notation == "box" and self._contains_assignment(content):
return content
# Parse notation (could be space-separated multi-value)
notations = notation.split()
# === COMBINED STRIKE NOTATIONS (check these FIRST) ===
# Combined diagonal strikes → \xcancel
if "updiagonalstrike" in notations and "downdiagonalstrike" in notations:
return f"\\xcancel{{{content}}}"
# Combined horizontal and vertical strikes → \cancel
if "horizontalstrike" in notations and "verticalstrike" in notations:
return f"\\cancel{{{content}}}"
# === SIDE-SPECIFIC NOTATIONS FOR PARTIAL BOXES ===
sides = [n for n in notations if n in ["top", "bottom", "left", "right"]]
side_count = len(sides)
# Single side visible
if side_count == 1:
side = sides[0]
if side == "top":
return f"\\overline{{{content}}}"
elif side == "bottom":
return f"\\underline{{{content}}}"
elif side == "left":
return f"\\left| {content} \\right."
elif side == "right":
return f"\\left. {content} \\right|"
# Full box (4 sides or explicit "box" notation)
elif "box" in notations or side_count == 4:
return f"\\boxed{{{content}}}"
# Partial box (2-3 sides)
elif side_count >= 2:
notation_str = " ".join(sides)
return f"\\enclose{{{notation_str}}}{{{content}}}"
# === INDIVIDUAL STRIKE NOTATIONS ===
if notation == "horizontalstrike":
return f"\\cancel{{{content}}}"
if notation == "verticalstrike":
return f"\\bcancel{{{content}}}"
if notation == "updiagonalstrike":
return f"\\cancel{{{content}}}"
if notation == "downdiagonalstrike":
return f"\\bcancel{{{content}}}"
# === OTHER NOTATIONS ===
if notation == "circle":
return f"\\circled{{{content}}}"
if notation == "roundedbox":
return f"\\boxed{{{content}}}"
if notation == "actuarial":
return f"\\overline{{\\underline{{{content}}}}}"
if notation == "longdiv":
return f"\\enclose{{longdiv}}{{{content}}}"
if notation == "radical":
return f"\\sqrt{{{content}}}"
# Default: just return content without notation
return content
def _convert_children(self, node: ET.Element) -> str:
"""
Convert all child elements to LaTeX.
Args:
node: The <menclose> element
Returns:
LaTeX string with all children converted
"""
parts = []
for child in node:
parts.append(self._convert_child(child))
return ''.join(parts).strip()
def _convert_child(self, child: ET.Element) -> str:
"""Convert a child element to LaTeX."""
tag = _local(child.tag)
# Import visitors as needed to avoid circular imports
if tag == 'mi':
from .mi_visitor import MiVisitor
return MiVisitor(self.strategy).visit(child)
elif tag == 'mo':
from .mo_visitor import MoVisitor
return MoVisitor(self.strategy).visit(child)
elif tag == 'mn':
from .mn_visitor import MnVisitor
return MnVisitor(self.strategy).visit(child)
elif tag == 'mfrac':
from .mfrac_visitor import MfracVisitor
return MfracVisitor(self.strategy).visit(child)
elif tag == 'msup':
from .msup_visitor import MsupVisitor
return MsupVisitor(self.strategy).visit(child)
elif tag == 'msub':
from .msub_visitor import MsubVisitor
return MsubVisitor(self.strategy).visit(child)
elif tag == 'mrow':
from .mrow_visitor import MrowVisitor
return MrowVisitor(self.strategy).visit(child)
elif tag == 'msqrt':
from .msqrt_visitor import MsqrtVisitor
return MsqrtVisitor(self.strategy).visit(child)
elif tag == 'mroot':
from .mroot_visitor import MrootVisitor
return MrootVisitor(self.strategy).visit(child)
elif tag == 'msubsup':
from .msubsup_visitor import MsubsupVisitor
return MsubsupVisitor(self.strategy).visit(child)
elif tag == 'munder':
from .munder_visitor import MunderVisitor
return MunderVisitor(self.strategy).visit(child)
elif tag == 'mover':
from .mover_visitor import MoverVisitor
return MoverVisitor(self.strategy).visit(child)
elif tag == 'munderover':
from .munderover_visitor import MunderoverVisitor
return MunderoverVisitor(self.strategy).visit(child)
elif tag == 'mfenced':
from .mfenced_visitor import MfencedVisitor
return MfencedVisitor(self.strategy).visit(child)
elif tag == 'mtable':
from .mtable_visitor import MtableVisitor
return MtableVisitor(self.strategy).visit(child)
elif tag == 'mtext':
from .mtext_visitor import MtextVisitor
return MtextVisitor(self.strategy).visit(child)
elif tag == 'mstyle':
from .mstyle_visitor import MstyleVisitor
return MstyleVisitor(self.strategy).visit(child)
elif tag == 'mspace':
from .mspace_visitor import MspaceVisitor
return MspaceVisitor(self.strategy).visit(child)
elif tag == 'menclose':
from .menclose_visitor import MencloseVisitor
return MencloseVisitor(self.strategy).visit(child)
elif tag == 'mmultiscripts':
from .mmultiscripts_visitor import MmultiscriptsVisitor
return MmultiscriptsVisitor(self.strategy).visit(child)
elif tag == 'maction':
from .maction_visitor import MactionVisitor
return MactionVisitor(self.strategy).visit(child)
elif tag == 'merror':
from .merror_visitor import MerrorVisitor
return MerrorVisitor(self.strategy).visit(child)
elif tag == 'mpadded':
from .mpadded_visitor import MpaddedVisitor
return MpaddedVisitor(self.strategy).visit(child)
elif tag == 'mphantom':
from .mphantom_visitor import MphantomVisitor
return MphantomVisitor(self.strategy).visit(child)
elif tag == 'ms':
from .ms_visitor import MsVisitor
return MsVisitor(self.strategy).visit(child)
elif tag == 'mglyph':
from .mglyph_visitor import MglyphVisitor
return MglyphVisitor(self.strategy).visit(child)
elif tag == 'maligngroup':
from .maligngroup_visitor import MaligngroupVisitor
return MaligngroupVisitor(self.strategy).visit(child)
elif tag == 'malignmark':
from .malignmark_visitor import MalignmarkVisitor
return MalignmarkVisitor(self.strategy).visit(child)
elif tag == 'mlabeledtr':
from .mlabeledtr_visitor import MlabeledtrVisitor
return MlabeledtrVisitor(self.strategy).visit(child)
else:
# Fallback: return text content for unknown elements
import sys
print(f"[WARNING] Unknown element <{tag}> in menclose, using text fallback", file=sys.stderr)
return _text_content(child)
def _is_empty_denominator(self, node: ET.Element) -> bool:
"""
Check if denominator node is empty (no content or only whitespace).
Args:
node: MathML denominator element to check
Returns:
True if denominator is empty
"""
if node is None:
return True
tag = _local(node.tag)
# Empty <mo> tag
if tag == "mo":
text = node.text or ""
return text.strip() == ""
# Empty <mrow/> tag
if tag == "mrow":
# No children
if len(node) == 0:
return True
# Only whitespace <mo> child
if len(node) == 1 and _local(node[0].tag) == "mo":
mo_text = node[0].text or ""
return mo_text.strip() == ""
return False
def _contains_assignment(self, content: str) -> bool:
"""
Check if content contains assignment operators.
Assignment expressions should not be boxed.
Note: We only skip boxing for explicit assignment operators like :=
NOT for regular equality = which is often used in boxed theorems.
Args:
content: LaTeX content to check
Returns:
True if content contains assignment operators
"""
# Only specific assignment operators - NOT plain = which appears in boxed theorems
assignment_ops = [":=", ": =", "∶=", "∶ =", "≔", "\\coloneqq"]
return any(op in content for op in assignment_ops)
def _contains_underlined_text(self, node: ET.Element) -> bool:
"""
Check if node contains underlined text (munder with line character)
OR overlined text (mover with line character).
This is used to detect chemical reaction conditions and malformed equals.
Args:
node: MathML element to check
Returns:
True if node contains underlined or overlined text
"""
if node is None:
return False
tag = _local(node.tag)
# Check if this node itself is an underlined element (munder with line)
if tag == "munder" and len(node) > 1:
under_node = node[1]
if _local(under_node.tag) == "mo":
# Get text content
text = under_node.text or ""
if "‾" in text: # Line character
return True
# Check if this node is an overlined element (mover with line)
# This handles the "malformed equal" pattern where users put overline in fraction
if tag == "mover" and len(node) > 1:
over_node = node[1]
if _local(over_node.tag) == "mo":
# Get text content
text = over_node.text or ""
# Check for overline/bar characters
if text.strip() in ["¯", "‾", "―", "−", "⎺", "⎻", "-", "_"]:
return True
# Recursively check children
for child in node:
if self._contains_underlined_text(child):
return True
return False
def can_handle(self, node: ET.Element) -> bool:
"""Check if this visitor can handle the given node."""
return _local(node.tag) == 'menclose'
@property
def element_name(self) -> str:
"""Get the element name this visitor handles."""
return 'menclose'
def __repr__(self) -> str:
"""String representation for debugging."""
return f"MencloseVisitor(strategy={self.strategy.name})"