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M3AAWG Companion Document:
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The direct URL to this paper is: www.m3aawg.org/dns-crypto-recipes
This document is intended to accompany and complement the companion document, “M3 AAWG Tutorial on Third Party Recursive Resolvers and Encrypting DNS Stub Resolver-to-Recursive Resolver Traffic”
(www.m3aawg.org/dns-crypto-tutorial).
This document was produced by the M3 AAWG Data and Identity Protection Committee.
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falsetruefalse
false
false
215.9
210
279.4
297
215.9
279.4
17.3
17.3
35
23
Table of Contents
Sommaire
Contents
Descriptors
第 # 部分:
Sub-part #
Partie de sub #
List of Tables
List of Figures
Table of Figures
List of Recommendations
Summary
(продолжение)
(continued)
(continué)
‑ –
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EB Garamond 12,
Sans
12pt
,
Noto Sans
Noto Serif
SC
HK
JP
KR
SC
TC
,
,
,
always
always
always
blue
underline
pre
wrap
Code
Courier New,
12pt
always
14pt
14pt
justify
8pt
8pt
5mm
bold
8pt
8pt
1mm
bold
0mm
0mm
true
fixed
0mm
0mm
always
bold
center
6pt
4mm
bold
bold
solid black 1pt
1mm
1mm
center
center
solid black 1pt
1mm
1mm
solid black 1pt
1mm
1mm
1mm
10pt
12pt
12pt
80%
5mm
super
0
0
80%
5mm
super
justify
12pt
6pt
always
6pt
bold
2mm
12pt
bold
12pt
12pt
10pt
8pt
8pt
0mm
4pt
justify
125%
10mm5mm
5mm
bold
2mm
0mm
4pt
12mm
12mm
12pt
right
always
bold
center
12pt
12pt
always
6pt
12pt
14pt
14pt
center
right
left
center
100%
100%
uniform
scale-to-fit
Courier New,
11pt
bold
center
12pt
always
always
bold
rgb(0, 255, 0)
red
underline
red
line-through
STIX Two Math
Cambria Math
6mm
12pt
always
bold
135%
80%
always
always
always
7pt
super
normal
normal
0
0
9pt
12pt
always
6pt
super
1mm
0mm
0mm
always
center
12pt
bold
bold
12pt
-11.7mm
11.7mm
12mm
12pt
12mm
12pt
justify
always
65%
7pt
30%
always
6pt
30%
1mm
10pt
12pt
0pt
9pt
4pt
#d73a49
#d73a49
#d73a49
#d73a49
#d73a49
#d73a49
#d73a49
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#6f42c1
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#005cc5
#005cc5
#005cc5
#005cc5
#005cc5
#005cc5
#005cc5
#005cc5
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#032f62
#e36209
#e36209
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#6a737d
#6a737d
#22863a
#22863a
#22863a
#22863a
#24292e
#005cc5
bold
#735c0f
#24292e
italic
#24292e
bold
#22863a
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#ffeef0
H1
always
2.5pt solid rgb(0, 176, 80)2.5pt solid rgb(255, 0, 0)ace-tag_
###fo:inline keep-together_within-line######/fo:inline keep-together_within-line###
([A-Z]{2,}(/[A-Z]{2,})* \d+(-\d+)*(:\d{4})?)
_
false
true
15
0
mm
mm
100%
mm
mm
Start table ''.
no-wrap
0pt solid black
1
$page_width=
true
2
1
true
0pt solid black
0pt solid black
table
table
center
1mm
before
center
after
before
left
1mm
1mm
1pt solid black
left
end
10pt
0
0mm
0mm
where
where
key
0
true
Start table ''.
no-wrap
10pt
dl
false
false
1
|
true
|
0.1pt solid black
left
0
end
0.1pt solid black
true
true
end
false
|
|
10
11
pt
pt
true
false
A
closing
A
C
closing
C
5mm
100%
scale-down-to-fit
uniform
1
-
.
:
=
_
==========
(==========)
=
(=)
strong
em
sub
sup
tt
keep-together_within-line
en
<
xmlns="http://www.w3.org/1998/Math/MathML"
="
"
>
</
>
always
<>
()
false
1mm
:
100%
100%
scale-down-to-fit
uniform
%
14
Figure
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1
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