--
luatexbase.provides_module({
name = 'luatexja.jfmglue',
- date = '2013/04/27',
+ date = '2013/12/05',
description = 'Insertion process of JFM glues and kanjiskip',
})
module('luatexja.jfmglue', package.seeall)
[id_math] = function(lp)
Np.first, Np.nuc = (Np.first or lp), lp;
set_attr(lp, attr_icflag, PROCESSED) -- set_attr_icflag_processed(lp);
- lp = node_next(lp)
- while lp.id~=id_math do
- set_attr(lp, attr_icflag, PROCESSED) -- set_attr_icflag_processed(lp);
- lp = node_next(lp)
- end
+ lp = node.end_of_math(lp)
set_attr(lp, attr_icflag, PROCESSED) -- set_attr_icflag_processed(lp);
Np.last, Np.id = lp, id_math;
return true, node_next(lp);
local id_simple = node.id('noad')
local id_sub_mlist = node.id('sub_mlist')
-local PROCESSED = luatexja.icflag_table.PROCESSED
+local PROCESSED = luatexja.icflag_table.PROCESSED
local ltjf_font_metric_table = ltjf.font_metric_table
local ltjf_find_char_class = ltjf.find_char_class
local q = node_new(id_sub_box)
local r = node_new(id_glyph); r.next = nil
r.char = p.char; r.font = f; r.subtype = 256
+ local k = has_attr(r,attr_ykblshift) or 0
set_attr(r, attr_ykblshift, 0)
set_attr(r, attr_icflag, PROCESSED)
local met = ltjf_font_metric_table[f]
ltjw.head = r; ltjw.capsule_glyph(r, tex.mathdir , true, met, ltjf_find_char_class(p.char, met));
q.head = ltjw.head; node_free(p); p=q;
+ set_attr(q.head, attr_yablshift, k)
end
end
end
--
luatexbase.provides_module({
name = 'luatexja.setwidth',
- date = '2013/03/14',
+ date = '2013/12/05',
description = '',
})
module('luatexja.setwidth', package.seeall)
local ltjf_font_metric_table = ltjf.font_metric_table
-local PACKED = 2
-local PROCESSED = 11
-local IC_PROCESSED = 12
-local PROCESSED_BEGIN_FLAG = 32
+local PACKED = luatexja.icflag_table.PACKED
+local PROCESSED = luatexja.icflag_table.PROCESSED
+local IC_PROCESSED = luatexja.icflag_table.IC_PROCESSED
+local PROCESSED_BEGIN_FLAG = luatexja.icflag_table.PROCESSED_BEGIN_FLAG
do
local floor = math.floor
\def\frac#1#2{{#1\over#2}}
\def\D{%
\vrule width 40pt height 0.4pt depth 0pt%
- 積分のテストabc$\displaystyle かきく\int_0^x t\,dt = \frac{x^2}2$
+ 積分abc%
+ $\displaystyle あ\vrule width 0.4ptheight 10pt depth 10pt
+ \int_0^x t\,dt = \frac{x^2}2 \hbox{いx}$
\vrule width 40pt height 0.4pt depth 0pt\par
}
\baselineskip=40pt
\R{ 0pt}{ 0pt}\D
\R{ 0pt}{10pt}\D
-\R{-10pt}{0pt}\D
\R{10pt}{ 0pt}\D
-\R{10pt}{10pt}\D
+\R{10pt}{ 5pt}\D
\end