open pdf and draw c# : Add a link to a pdf file SDK software project winforms .net asp.net UWP xquery-tutorial13-part1493

Typeof adocument— dt
s string
(string)
i integer
(integer)
d t
element a { d } element a { t }
(element)
d t
element a { d } element * { t }
(any element)
d t
attribute a { d } element a { t }
(attribute)
d t
attribute a { d } element * { t }
(any attribute)
d t
define group x { t }
d x
(group)
Add a link to a pdf file - insert, remove PDF links in C#.net, ASP.NET, MVC, Ajax, WinForms, WPF
Free C# example code is offered for users to edit PDF document hyperlink (url), like inserting and deleting
clickable links in pdf files; add hyperlink pdf document
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Type of a document, continued
() ()
(empty)
d
1
t
1
d
2
t
2
d
1
,d
2
t
1
,t
2
(sequence)
d
1
t
1
d
1
t
1
|t
2
(choice 1)
d
2
t
2
d
2
t
1
|t
2
(choice 2)
d t+?
d t*
(star)
d t , t*
d t+
(plus)
d () | t
d t?
(option)
C# PDF Library SDK to view, edit, convert, process PDF file for C#
and quick navigation link in PDF bookmark. C#.NET: Edit PDF Metadata. PDF SDK for .NET allows you to read, add, edit, update, and delete PDF file metadata, like
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This VB.NET example shows how to add PDF file password with access permission setting. passwordSetting.IsAssemble = True ' Add password to PDF file.
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Type of an expression
• OverallApproach:
Walk down the operator tree
Compute the type of expr from
the types of its con-
stituent expressions.
• Example:
e
1
t
1
e
2
t
2
e
1
,e
2
t
1
,t
2
(sequence)
Read: the type of e
1
,e
2
is a sequence of the type of e
1
and
the type of e
2
C# PDF Password Library: add, remove, edit PDF file password in C#
This example shows how to add PDF file password with access permission setting. passwordSetting.IsAssemble = true; // Add password to PDF file.
pdf link; add hyperlink in pdf
C# PDF File & Page Process Library SDK for C#.net, ASP.NET, MVC
Insert Image to PDF. Image: Remove Image from PDF Page. Copy, Paste, Cut Image in Page. Link: Edit URL. Images. Redact Pages. Annotation & Drawing. Add Sticky Note
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Type of an expression — — Eet
environment E ::=
$v
1
t
1
,..., $v
n
t
n
contains $v t
E $v t
(variable)
E e
1
t
1
E, $v t
1
e
2
t
2
E let $v := e
1
return e
2
t
2
(let)
E () ()
(empty)
E e
1
t
1
E e
2
t
2
E e
1
,e
2
t
1
,t
2
(sequence)
E e t
1
t
1
∩t
2
= ∅
E treat as t
2
(e) t
2
(treat as)
E e t
1
t
1
⊆t
2
E assert as t
2
(e) t
2
(assert as)
C# PDF insert image Library: insert images into PDF in C#.net, ASP
using RasterEdge.Imaging.Basic; using RasterEdge.XDoc.PDF; Have a try with this sample C#.NET code to add an image to the first page of PDF file.
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VB.NET PDF insert image library: insert images into PDF in vb.net
using RasterEdge.XDoc.PDF; Have a try with this sample VB.NET code to add an image to the first page of PDF file. ' Open a document.
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Typing FOR loops
Return all Amazon and Fatbrain books by Buneman
define element AMAZON-BOOK { TITLE, AUTHOR+ }
define element FATBRAIN-BOOK { AUTHOR+, TITLE }
define element BOOKS { AMAZON-BOOK*, FATBRAIN-BOOK* }
for $book in (/BOOKS/AMAZON-BOOK, /BOOKS/FATBRAIN-BOOK)
where $book/AUTHOR = "Buneman" return
$book
( AMAZON-BOOK | FATBRAIN-BOOK )*
E e
1
t
1
E, $x P(t
1
) e
2
t
2
E for $x in e
1
return e
2
t
2
·Q(t
1
)
(for)
P(AMAZON-BOOK*,FATBRAIN-BOOK*) =
AMAZON-BOOK | FATBRAIN-BOOK
Q(AMAZON-BOOK*,FATBRAIN-BOOK*) =
*
How to C#: Basic SDK Concept of XDoc.PDF for .NET
You may add PDF document protection functionality into your C# of PDF document, including editing PDF url links and quick navigation link in bookmark
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C# PDF File Merge Library: Merge, append PDF files in C#.net, ASP.
Add necessary references: using RasterEdge.XDoc.PDF; Note: When you get the error "Could not load file or assembly 'RasterEdge.Imaging.Basic' or any other
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Prime types
unit type
::=
string
string
|
integer
integer
|
attribute a { t } attribute
|
attribute * { t } anyattribute
|
element a { t }
element
|
element * { t }
any element
prime type p ::=
u
unit type
|
p| p
choice
Quantifiers
quantifier q ::=
() exactly zero
|
-
exactly one
|
?
zero or one
|
+
one or more
|
*
zero or more
t· () =
()
t· -
=
t
t· ?
=
t?
t· +
=
t+
t· *
=
t*
,
() - ? + *
()
() - ? + *
-
- + + + +
?
? + * + *
+
+ + + + +
*
* + * + *
|
() - ? + *
()
() ? ? * *
-
? - ? + *
?
? ? ? * *
+
* + * + *
*
* * * * *
·
() -
?
+
*
()
() () () () ()
-
() -
?
+
*
?
() ?
?
*
*
+
() +
*
+
*
*
() *
*
*
*
() - ? + *
()
-
≤ ≤ ≤ ≤
?
+
≤ ≤
*
Factoring
P
(u)
=
{u}
P
(())
=
{}
P
(t
1
,t
2
=
P
(t
1
)∪ P
(t
2
)
P
(t
1
|t
2
=
P
(t
1
)∪ P
(t
2
)
P
(t?)
=
P
(t)
P
(t+)
=
P
(t)
P
(t*)
=
P
(t)
Q(u)
=
-
Q(())
=
()
Q(t
1
,t
2
=
Q(t
1
), Q(t
2
)
Q(t
1
|t
2
=
Q(t
1
)| Q(t
2
)
Q(t?)
=
Q(t) · ?
Q(t+)
=
Q(t) · +
Q(t*)
=
Q(t) · *
P(t) =
()
ifP
(t)= {}
=
u
1
|··· | u
n
ifP
(t)= {u
1
,...,u
n
}
Factoring theorem. Foreverytypet,prime typep,andquanti-
fierq, we have t⊆p·q iff ff P(t)⊆p?and Q(t)≤q.
Corollary. Forevery typet,we have t⊆P(t)·Q(t).
Uses of factoring
E e
1
t
1
E, $x P(t
1
) e
2
t
2
E for $x in e
1
return e
2
t
2
·Q(t
1
)
(for)
E e t
E unordered(e) P(t) · Q(t)
(unordered)
E e t
E distinct(e) P(t) · Q(t)
(distinct)
E e
1
integer·q
1
q
1
≤?
E e
2
integer·q
2
q
2
≤?
E e
1
+e
2
integer·q
1
·q
2
(arithmetic)
Subtyping and type equivalence
Definition. Writet
1
⊆t
2
iff for all d, ifd∈t
1
then d∈t
2
.
Definition. Writet
1
=t
2
ifft
1
⊆t
2
and t
2
⊆t
1
.
Examples
t⊆ t? ⊆ t*
t⊆ t+ ⊆ t*
t
1
⊆t
1
|t
2
t, () = t = () , t
t
1
,(t
2
|t
3
)= (t
1
,t
2
)| (t
1
,t
3
)
element a { t
1
|t
2
}= element a { t
1
}| element a { t
2
}
Can decide whethert
1
⊆t
2
using tree automata:
Language(t
1
)⊆ Language(t
2
)iff
Language(t
1
)∩ Language(Complement(t
2
)) = ∅.
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