Does LaTeX redefine [some] TeX primitives?What is the difference between TeX and LaTeX?How is char processed in math mode?Why is there no mudimendef primitive?What is the difference between empty and @empty?Why isn't everything expandable?Creating new primitivesInput/Output primitives of TeXKnuth “Some Implementations of TeX”…Commands in TeX which are different in LaTeXHow to make commands defined by def behave as strings?Should different TeX implementations (e.g. MiKTeX's and TeX Live's) produce identical DVI files?Different file opened by openin (was: between 2017 and 2018)
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Does LaTeX redefine [some] TeX primitives?
What is the difference between TeX and LaTeX?How is char processed in math mode?Why is there no mudimendef primitive?What is the difference between empty and @empty?Why isn't everything expandable?Creating new primitivesInput/Output primitives of TeXKnuth “Some Implementations of TeX”…Commands in TeX which are different in LaTeXHow to make commands defined by def behave as strings?Should different TeX implementations (e.g. MiKTeX's and TeX Live's) produce identical DVI files?Different file opened by openin (was: between 2017 and 2018)
.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;
I read in "What is the difference between TeX and LaTeX?" that LaTeX is a collection of macros (an extension) built on top of TeX. Supposedly, TeX primitives should then behave in LaTeX the same way they do in TeX. However, it seems it is not always the case. In "How is char processed in math mode?", it is explained why char
behaves in text mode differently from math mode. But this is only in TeX. In LaTeX, however, char
behaves identically in text and math modes, as it can be seen from the following example:
documentclassarticle
begindocument
In text mode, we obtain char"5. In math mode, we also obtain $char"5$.
enddocument
In TeX, the result is different:
In text mode, we obtain char"5. In math mode, we obtain $char"5$.
bye
It seems that some TeX primitives (at least one: char
) are redefined in LaTeX. I would like to know whether TeX primitives must be redefined in LaTeX. If yes, why? Are there other TeX primitives that are redefined in LaTeX? Are not TeX and LaTeX expected to produce the same result on such a simple piece of code (as in the example)?
tex-core
New contributor
add a comment |
I read in "What is the difference between TeX and LaTeX?" that LaTeX is a collection of macros (an extension) built on top of TeX. Supposedly, TeX primitives should then behave in LaTeX the same way they do in TeX. However, it seems it is not always the case. In "How is char processed in math mode?", it is explained why char
behaves in text mode differently from math mode. But this is only in TeX. In LaTeX, however, char
behaves identically in text and math modes, as it can be seen from the following example:
documentclassarticle
begindocument
In text mode, we obtain char"5. In math mode, we also obtain $char"5$.
enddocument
In TeX, the result is different:
In text mode, we obtain char"5. In math mode, we obtain $char"5$.
bye
It seems that some TeX primitives (at least one: char
) are redefined in LaTeX. I would like to know whether TeX primitives must be redefined in LaTeX. If yes, why? Are there other TeX primitives that are redefined in LaTeX? Are not TeX and LaTeX expected to produce the same result on such a simple piece of code (as in the example)?
tex-core
New contributor
add a comment |
I read in "What is the difference between TeX and LaTeX?" that LaTeX is a collection of macros (an extension) built on top of TeX. Supposedly, TeX primitives should then behave in LaTeX the same way they do in TeX. However, it seems it is not always the case. In "How is char processed in math mode?", it is explained why char
behaves in text mode differently from math mode. But this is only in TeX. In LaTeX, however, char
behaves identically in text and math modes, as it can be seen from the following example:
documentclassarticle
begindocument
In text mode, we obtain char"5. In math mode, we also obtain $char"5$.
enddocument
In TeX, the result is different:
In text mode, we obtain char"5. In math mode, we obtain $char"5$.
bye
It seems that some TeX primitives (at least one: char
) are redefined in LaTeX. I would like to know whether TeX primitives must be redefined in LaTeX. If yes, why? Are there other TeX primitives that are redefined in LaTeX? Are not TeX and LaTeX expected to produce the same result on such a simple piece of code (as in the example)?
tex-core
New contributor
I read in "What is the difference between TeX and LaTeX?" that LaTeX is a collection of macros (an extension) built on top of TeX. Supposedly, TeX primitives should then behave in LaTeX the same way they do in TeX. However, it seems it is not always the case. In "How is char processed in math mode?", it is explained why char
behaves in text mode differently from math mode. But this is only in TeX. In LaTeX, however, char
behaves identically in text and math modes, as it can be seen from the following example:
documentclassarticle
begindocument
In text mode, we obtain char"5. In math mode, we also obtain $char"5$.
enddocument
In TeX, the result is different:
In text mode, we obtain char"5. In math mode, we obtain $char"5$.
bye
It seems that some TeX primitives (at least one: char
) are redefined in LaTeX. I would like to know whether TeX primitives must be redefined in LaTeX. If yes, why? Are there other TeX primitives that are redefined in LaTeX? Are not TeX and LaTeX expected to produce the same result on such a simple piece of code (as in the example)?
tex-core
tex-core
New contributor
New contributor
edited 6 hours ago
siracusa
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7,8212 gold badges18 silver badges35 bronze badges
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asked 8 hours ago
spyglass007spyglass007
333 bronze badges
333 bronze badges
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add a comment |
add a comment |
1 Answer
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LaTeX redefines the primitives input
, end
, -
, /
, underline
and, in some contexts, par
. It does not redefine char
, but it uses different math codes.
In plain TeX we see
mathcode`^^E="023A % lnot
but LaTeX doesn't assign a mathcode to ^^E
(ASCII 5), so the value is as initially, that is, 5.
When TeX processes char<number>
in math mode, it uses the mathcode of the character, just as if the character was directly input. So in plain TeX you get character "3A
in family 2 (lnot
); in LaTeX you get character "5
in family 0.
Redefined primitives
input
is redefined to allowinput<filename>
;end
is redefined to mark the end of environments;-
and/
are redefined for technical reasons;underline
is redefined to be also used in text mode.
As far as par
is concerned, the redefinitions are essential for list-like environments.
Why does plain TeX assign a math code to ASCII 5?
Because Knuth used extended character sets and his keyboard allowed to directly input ¬ and other characters. So he found it convenient to set math codes for the extended character set.
add a comment |
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1 Answer
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active
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1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
LaTeX redefines the primitives input
, end
, -
, /
, underline
and, in some contexts, par
. It does not redefine char
, but it uses different math codes.
In plain TeX we see
mathcode`^^E="023A % lnot
but LaTeX doesn't assign a mathcode to ^^E
(ASCII 5), so the value is as initially, that is, 5.
When TeX processes char<number>
in math mode, it uses the mathcode of the character, just as if the character was directly input. So in plain TeX you get character "3A
in family 2 (lnot
); in LaTeX you get character "5
in family 0.
Redefined primitives
input
is redefined to allowinput<filename>
;end
is redefined to mark the end of environments;-
and/
are redefined for technical reasons;underline
is redefined to be also used in text mode.
As far as par
is concerned, the redefinitions are essential for list-like environments.
Why does plain TeX assign a math code to ASCII 5?
Because Knuth used extended character sets and his keyboard allowed to directly input ¬ and other characters. So he found it convenient to set math codes for the extended character set.
add a comment |
LaTeX redefines the primitives input
, end
, -
, /
, underline
and, in some contexts, par
. It does not redefine char
, but it uses different math codes.
In plain TeX we see
mathcode`^^E="023A % lnot
but LaTeX doesn't assign a mathcode to ^^E
(ASCII 5), so the value is as initially, that is, 5.
When TeX processes char<number>
in math mode, it uses the mathcode of the character, just as if the character was directly input. So in plain TeX you get character "3A
in family 2 (lnot
); in LaTeX you get character "5
in family 0.
Redefined primitives
input
is redefined to allowinput<filename>
;end
is redefined to mark the end of environments;-
and/
are redefined for technical reasons;underline
is redefined to be also used in text mode.
As far as par
is concerned, the redefinitions are essential for list-like environments.
Why does plain TeX assign a math code to ASCII 5?
Because Knuth used extended character sets and his keyboard allowed to directly input ¬ and other characters. So he found it convenient to set math codes for the extended character set.
add a comment |
LaTeX redefines the primitives input
, end
, -
, /
, underline
and, in some contexts, par
. It does not redefine char
, but it uses different math codes.
In plain TeX we see
mathcode`^^E="023A % lnot
but LaTeX doesn't assign a mathcode to ^^E
(ASCII 5), so the value is as initially, that is, 5.
When TeX processes char<number>
in math mode, it uses the mathcode of the character, just as if the character was directly input. So in plain TeX you get character "3A
in family 2 (lnot
); in LaTeX you get character "5
in family 0.
Redefined primitives
input
is redefined to allowinput<filename>
;end
is redefined to mark the end of environments;-
and/
are redefined for technical reasons;underline
is redefined to be also used in text mode.
As far as par
is concerned, the redefinitions are essential for list-like environments.
Why does plain TeX assign a math code to ASCII 5?
Because Knuth used extended character sets and his keyboard allowed to directly input ¬ and other characters. So he found it convenient to set math codes for the extended character set.
LaTeX redefines the primitives input
, end
, -
, /
, underline
and, in some contexts, par
. It does not redefine char
, but it uses different math codes.
In plain TeX we see
mathcode`^^E="023A % lnot
but LaTeX doesn't assign a mathcode to ^^E
(ASCII 5), so the value is as initially, that is, 5.
When TeX processes char<number>
in math mode, it uses the mathcode of the character, just as if the character was directly input. So in plain TeX you get character "3A
in family 2 (lnot
); in LaTeX you get character "5
in family 0.
Redefined primitives
input
is redefined to allowinput<filename>
;end
is redefined to mark the end of environments;-
and/
are redefined for technical reasons;underline
is redefined to be also used in text mode.
As far as par
is concerned, the redefinitions are essential for list-like environments.
Why does plain TeX assign a math code to ASCII 5?
Because Knuth used extended character sets and his keyboard allowed to directly input ¬ and other characters. So he found it convenient to set math codes for the extended character set.
edited 7 hours ago
answered 7 hours ago
egregegreg
761k90 gold badges1987 silver badges3337 bronze badges
761k90 gold badges1987 silver badges3337 bronze badges
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spyglass007 is a new contributor. Be nice, and check out our Code of Conduct.
spyglass007 is a new contributor. Be nice, and check out our Code of Conduct.
spyglass007 is a new contributor. Be nice, and check out our Code of Conduct.
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