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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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OAVCmMCfBpOpHxohqK+ltilMv8j9EfJ+f3v7L6xjiaqIr/UfhS300rJuku8uw1s68DloU98NvBsBKAEQ9jbU7R2FKOwlxd+lHDschbIrgeApUt40agYe4Xf9Pfsu2tC9tGxTAqOG8vdzlcBmBZ1MXjFZec4fQWGKtq+f264Mg5bSMtj03MWxR1vv1pR9jQY0g9+dSwGvi33VzDD3PpB3HiP1+FgzRjp6PDXvwQLAA76juDB4QP4P8HQ//w86K3fUUWmZrf/35MKrnWGegi/9Q8pZGbh+qNI7gbyUq0NJ8VLLvMb/p+cAqp62sPQXQNzD6befSoon5Rpjpha5QSkt2yDGxPWtsHe1MW155xMZMs0fQ/9PYvBrcwG/nStYmzDuTSBRW+g0C5i8n+7VI7kC0NER0p62Kd89mqtfrYYjT4NhfMRbWtq1JLDyT6plyVdL42uK4hDi6+xuuT8+933UNyopnsVVWTmFP7RqvqfTWypeMMU51LCEk7/qu45M9E9csR9MALBeQIAVUVuJSNswYL5I6cIDeCtaH4gckgNGen43iAsfaHIHsswNKeRP4HjGPYpklJT319h96gmp1wloRvIX70ZfdCLf2iYhPwyPWzkF1fQAMHiRIACaipNiL3a9MW5MbWu/hPVYQ6HeSukNYs8KgNlemr7alpq0CVLWfF5DX3Vnjm7yf9sROOjnNvx28a3vosznKQ7XzNH+eX4/4K1D+L+DOR4+0L5e7t8XMVf+ojzPYQCa/ynPC3IHArE+VG5gK/FZg4PQALbjEH67+6vs7Hie1PRXLhxEozw77QaqkEzqoPY5JFxadrzVtcw7TPKEiAZkzbRPDP0/1kfGgGcmo8/lZFbQQkyXvM8T5YdpY5YxXNUOshkI38b2LKNWRefB1YAfYGKPIbgyS7njVYUrYpAAlDpzpZyGbEEEg14zD3HlrgN2h0v9tklzJlOEgfAHUuZLMcpA314codE4ow7EP0rLY54U/vFvMkMfOMP1/LjQ6lAZNXLmg3d3ocC8X/K8w2tg0FMCoKWIgvgqybN6rZAuLdO5vh7FFf0bkvYiUw/bA3UmL4N32n5S5rzAXWyvz1eelvsPMdq2gAJ7XC7GT0nx+xFCqhm1Jevn5mVJ8d2hd0/JpdKyy3Kr8PzG7cecVkKpN8nv/LG7mAviOACsCUHNVwS2PXJ1q1jpx100DSYvuCdQdmPlaacXEMQeJtc6hPrQBz3DQpq4DQJjDOF+ueHdKzm+86g1OTSntcW2I/qnMi0s0AHR/SmHAVh3WjvHPWBu63u08UHlhdg4U+o2JpRjhuS5h7IZ4OcKVfVQ6Llr21Rahu038NB9M2rXYm1/dS/PxFC4B1dNJjpWea7Tps47lKpUE2E759QIUFS1xUVth0kaKmk/SY0D15tJOk9Vja/yYMyizyRT0NFdIlyC2gybtqZ/bTgQUOrQWZkDuL0i7Qnuxd9i0arg4M5WKasxImKllqZd2yrzFuHb0q63AsAKwvFOQ94GKsURHSSbgXBcQLu3srvZXyL1X6TqN2E742H+/UuuX/2Vc3702VrhFfTUKSleJWn5WsbsbfsNCglt3dZMv7WaCJ9vVQUn/1r7zsqAJgwKFsbUQp1OTcsEeoTZqBs1l2NCgCb87mUxAWMUsJnHb8AHg/9TyeJadaV2B/zhVoKJngnrAED0OMFEuxAA9be2/G3b3gG51IgA5nPlH+viaeKwAPyBz3+f08zFC2PSQFXY9q2uxkUB3tUlMNfnUlMWZSd4OvtnrAbQVMwTb4yW5frFvivj88GC86qGGXTaCuV5zdgMXy+TBh+lATTbK2+Pz1QPdBb2IH9ICGjWYWdjksJeYrlc+0gSGM1SCufGITXh2BiCsmGEViNs04CPwRQVdUdV/Wf16MjmjTUkpFWZbwF/zVT62C4TyTx0dEzKs5h6KnOk52EJgdWZKePxmBgwDAfvilnGqZZ7X6h6ECwrBo/BgqY7V8f95P9lCZ5uljMErpx2ZLlzVYXNwfs5zxxPcAUJ+/ff5hZmpWVPS9rBsDjrwNXweJZ7I3lM30CeplzVLlDm88+S9g2+x38SrDzF7RETHRTQXlTX2E0m2AOPLUm4OO1HADCCCdqN81Icojxc8z32IQAdybGYRxDqC+YjKNSHB4x7sf2ybW4BVFIMeQd7EmzbmcKPrJubL6Vlf+Z7tsy9S2eQDPBWdZ7+IaMx+I4gbD7laZxo7Qfwd0xE2YsIGpuqqraD7aUNB0nqQbkB2XtJRjOrpaa/ts4G1HgNQ2cdH6GyvLcSUi4tw54tDIM3sjL0kuLZKWqELbGg1gBqTACotqqqRxJUoUfwkMsogo1Ga8O9F0XozwyBAHzAtsi4NRqMj4dSmizv8dGO01y/0VJkqoM7eRyBSXPRWFXsYcdtVxMVVvtX0FIC6XAdAHgnG57ZjEwhSR1sBsIPyPviqtCPsb1GylmlfgsEdX1JMTw4kgbbwzf/big9GNIEDqa2A8K+jAakKgB8IJSwjQKtMtTu/6AdYJB88DKUv3cTDJ1NLydFAQgNwCdVhDscJbBdUzk1jtk31xKowybxIctzvn3ZJxpQ1jH07q0zHLuhkvaJFba/oj4wtIb9zyPy3AJJSwhA0YaksbGeY5u7s5+3p9B+Mie7PNAC0AGZdHIAAK0OCfW+oUXREMq8AZr5ANqb2rSXyY+eU+Zz5Xpp5unZGY4BvJG3zv3GIx9QxTHL8OdT2Oj9CsrXEVzEwxxjeUYtOlLTX5dnB2q8TntZ2YPRAQE/kfMm8CYAVqq7WLU7KQ2DBaC8xRXRGKJTnWAbT4FxqOSP6zZsM1S7zXAdzO0bw73OIvyKVM2R7dyq4TqBKdfeVt7eu442DTCFpDRGmdWySQ2Gj1fm86vGSht+SqDBCTKdLLQ0QcEXBYzAfG1bCvcpR1GE7Yf+oXRdgG+tkXQ5AQFsnPbLgVsvjL+fB+6r+/J7wTdxjQpuqXt5sVrHCrwd3VIxXz5Snp2WD8r9eCC6LUloIx8NpfUTtLMvedrBlgXC8rWr3Kp0ZejdB9TwuPmeqStz/en1qa8xGZBQNv1KwdqcgKi35nsfQ4DSm6D20Fw/+NuAnscYNF0Lc/e8+pxAoQ9blcMMwn4wtVR+/5u0JM9o5unEGux/f640j6U18WiZRiaWENDhvMXOOfDhaa7ypTc1/ZXjh40y7YaS4hGM+WDahoBPPuJavBqxAs3bMFiASllu1aVy21HNKeR8d8Kv5X6iwwpFwHRQ5iiY85XB9U4E6M/y7G1ErSZtzWnVPWOlTgCZJlsRX+VrouuVOQjcQCl7bFLDVYTjl+cAYo8zzJsDudKJQzYAYrNlgeZwkQEQ/RUgQ+r5cYy+tRkIv0NgGIdsRnUfSjlzHWaJpEWVYtKYeddMGvGOIgjpQUZcAX6wvVxa9iyF1MXy9y00WkVe365Cp8nsL3mH5bYBSss+J/DZJuSejIXPsQGAsUtC3rtGyjyR2sYS+Xue8mLeBGkawQoE9qzQPWwLbMwV8Bk1OmKefVMX/u90zbe0e26sSopfTFDqnexXhNNoQzDybKD/FkqZ+P5htnAHF3vDNVoaaDBuMvDxp0LXvsgB5tKyq7m4PYnzQ7f4fy3WPK0+guH8IZwPH1jGqpGq0Pa/Gbr7grTpsUBe8PdXlGcj1ynP+s3U9ldGhsJhOt8HEwY6WOl92Ncya5XCMDgC4CyV9LGkmZIWJAU0oUmtXeHjkEabnFNevBcdnShCcIsamLS+gaGOHpX22A4mncBx0pF/cGcasgGOWPY63PYxAa4p4S3CELDCKtxkb9BAxTdStBkID03QHztZ7r3i8ErewnMrboMHgYuvgenAPDuGwMMcruoBYrYlU+/DxVJbCsxgGkVQ7i/iRnMu3VrJfgdbMxAAnhBIF3DS296BLchcLgrDi6VSajsurrK9hBOyvXe/XwtGBt964wAACaaDAiAiSd8ANMLYHLGOWuV4cjgQnsenFUHfHOV7XXqxitCXszX1aUONSmfJt7vh3aupsZiWa1MSF/yaI9iY4nv4Z5VvoDJdqjyTjAkxjPd9kL1VISuePaiB54DH1D9P8XQqw+Bq0Gq0UmaDzVUqwliTAdbuNNxurJKfIZVve8BUbRGRh0S051dlD2w2IGXVniND1tFRPDE6Hy1NHHsM7K2bAHX3mDZDPS3zO0kE3h0s92Y5VJI3AWw8QxsLnzqvXWV7dLXcv3CtnYrn6eKrz7EVcTSZ9OjcNhU8foLJ8+z8NfBNQMuJ/X/YaD3GWChBoAUNaj4xYiC8/6a8bY7jQvdmcJUMTSQCof0t9O6G1NbUJNBsym/4mxxfDfdnSTF4BGwzDq8S/j+aRgR4ti5ezIsEM17eioU1NFfr5fhi1frMC2j0BlrGZSX5QnmOx8SJ31aT5EWVhscfbF6nSn3/TgDvj9MWksAr/8WxOjdiXNcN9NO7hax6owJ1yDfSiGOV53mUJMhcWsNgLS0uatuJaq6JLafNeS2PonpY2vFATJfam/ix6mxDzhZheZWUs7yapizUiib0/Z7UI453CWyirjQwwUNxcKeUMyNJpQCW5LkRSu/i77tYXm0Ba2A83Qy38eE9GqMOn0o5UEsfrLkNYQB7nfsjNEUmA2Fsy/2YoEtsXl/zHCaJRe24FRMm2EBgLPbJCTIvii4IQfiWBAAw7GCu5Yp1JrUxm1LgLqBtRblRA4cgc6VliA3ThaHqX2dYf7g3H5nTrJSWzSBAakUNUWOWmU5bDYFUWnY0FwlNQ3cHcQV+ifLcwL8iQF5XeUHWfA3jmhoar5P4nV3OBbKOAAwPJIgIRkIHUAvXG6H8/ThqU6hteUuufavpt/JcJGfvjLVSCmN40vblguQuQ38jtg/sOE+QX3iiLTfke1PuwzW9H/lYcGEJu6HuoSewfdWxBoENAD3mIEwn7lPe6etzKQv9hcAHOZ6oOy7Cy38z5/Mm5OFfqOjI/R3kuSWa6xhHfwcB31On0H0oQ/7YsIAdAiaR5EDArCMGKwIaP2R5Wq2Gr142UazQ9CLMsAIwhbwGGu5ejdP1vAzas0LZt1LSHtzpG+zp6Cy61dsYosmwbXQCT6F8DIZ7xlgpxiWbkd5Pqv7RQuUHgEvmJTGDz0wNXX9ceVul0zRpRU7IeLwBqnZo4LB6RkCxvQIxZM6kUEM0VnjBwRYDZ3CdTdsPCNFbDEzdp2tYv2Lyxm8plA/lfF9JrVFD8ghodVoHgsx9weeDsWumKtsp6dhO8rTLUwJaJ09wlxRfqrytTaycYSMGjyIYe77Nax1VMFBdPJoaAA1xaUlgvP227cb/32F57hmCwi2pAZjNZ97WjPPcSm33AJGNxwHM3Bpwe96VC4irGJfFLL88Lydo+lazPrrxuYjzsgM1TQv4/8maus9MOAb+d/BaZmNXUvwfzpVr+Q00I3iAxhnnSxVpzgqbx/Jm8m+UO44yYRfJ/4llXk9RnsG+7ptdyvQ4AXv4fm7rtMHiorYYaNicbBRSFxVZ1EQ4IK1TTHUiPuh/ROR6MqfGjWNH4xlzHW24u1swyqC07VKCmv7SvlRGWCJEu/ID0tGbIij3SlBWsTJ7DmGg23Jrp2DE4wxmGzRGYDJbxtUmMH7MZ6rCSDJI8ATZJs3BnVIu+rurScskZU4yPIc4JntqbmFetYkbFZhA9nMKMR3tLGXN1jyHfvhK6e1ppsoz+yfshw+U/swV0EFS3nMZzgtfq5mWXpP6TDRoTMHY4FHSQr7DJU555MiRo0JQeXl5gbafKtP/QSWkzIe7ZW4YXNu0GgHtRpkID6gp99Dc9o0JHylwe/oqsxv3nUm2RyTvN9IerOh0XlRQe6c9uHO4BdRAazZJI5R3NwAa0FNJjjmA0TePhDDV/WyDJiqLCMJBssV9ynpPvpOyG/BHEQJaTlSOHDlyVIPUsOBv8DwKoKb6SHO3VhoGBwQlVKGmPU3Y0TyQoljb0QkDCtye4GFsOm1GmlOebcH40h7cCa+DTwz3cHjm5gagYWx6ijrA+NukNTudWpkwmbaeENHzoRR1sKm7WylHjhw5clTNoMYDNlA5H6Vh0pkaBheAbHYhoxCDJkWZcCs0eYbtJ8JyzwK25wzLCn9inBgsGq0GjAwnGG7DiPi0FGUCYJnsT2C4d6YGrJkOVYWG5ukUdZhvaRe0MSeG6mAzEL4z5VyxhTPf1rEvR44cOaoJUOMBm9kUPP42UyEMg7PUasBe5CTD7TUpV/+K8WxutWS5oEDtiTq3akgexVu1TykP7oQBpcmwN2wwDOC0niHviDzslJIYDNsMhO9I+X4byPzjb4VJLS5qu62kXetRexpLKpK0ZT0dr60ltZa0QUS+dZlv6xhlbsq8LZ3Yznt81pO0h6S/STpYUofgoc8O1CQDNjAIPo4C4bJa3jeooykmyZMiKD/Po2zYa5i23I4Xgb1NAdpzuGV1D4+O1PYQ0hfYLjJ5YqQ6uJOxfcYZboMJBm20TFtPsEnJ58BH20Gb+zLKdFQE4efTaMBINi3mfhGeYPWGASu44Mr8kr8715Nm4SgROGE8L22qj2MIEA+vo2sj8l3IfJ9JP+xomQOwz/uAeTs5WJL6W9pHEmQwNMDw/IMmGp5kCIq3WO49LOkoSY3qcjur/4PyomaOqMWGwf6BiLYItrflU74IuR8IbHSE7ZXzCtAs27lVt2fgdVUIW6ERUZoSGSts+bQ35HkExsx5jNOvlnFSgTkCoG4yEB6WR5/aogbjfVnGsIAb6C0RaXwNfI6nBvp2oKof5H/f8EQ8op6CmtzYmbQ1ch18rmeMhUluoac8GzK4Pz+hHCUFM+tIgib+Vc43gMRZXLS9wIXbBuznxzPmK9VOjdyQawnnjpjceeF7/2IG74CQOJ8gJkw9RFhfRvCTBUjDOTIHGm4j3kxpBq/ByceIcaE78uEAHNwp7ZmWsEy4v88h8w8TDIa3Uva4MXdk0C5oegYbvpVTpQ4XKvPW08I8mTDmGjRWpiivCDRYlsUcoTv2xIh5dEx1CmFhxA1CYPxwubZTy2lzZtdVxiL1RzTiYDj9C+qhoMYZSIhBgu21kw2Lk8NUxanhubksffN/MrYrNHn972uU3F/txFNiwla+r0lGuIx/4dig0LwEL4VDz7l1vbEN3XhbV1ImrUbeWiYaopri3yBM+lkZtsdmS3Ov1OX7DNrzC4GaiQamKNNmMIy5i8iUJxjuz5LnJ2fQLhswwThdqsxnTY1iv6R9N9o/zpLl5JhHR9RVwuGLMMBGoMHp9URb4zsfvMrf/UWg7FmfBk0E5hpVse1rWnT4Wk6chQXvwCrG9xS2O/L7itKaOtKD6JMDgOYyGZsTw4CGYzZfErYLcTTLu3W5zU5TU3U1igijextuw3vr7gxfdyPRsY76SV1ujTgoM057YFhn80AakmF7RlKrsb7mHg7uvCjioEwd3am8sOVNNffOKbCWJljWcYZ7JsPuX1V+9jw+3WMRDLDlQSydPvV8cYEQ7ZO4CMCWBlaa3xiYOPpjrty/23AfAhJHuFwueWBHAE1b1IGyQyAIJO+xFLAXGzQKUQJmy8A88kPl/5VA7STDM3tR2wFaQwDwrLz/zVA+RH7Fob2jNWVszxX4fXL/DV7D3MGWDzRHMMjHNsQ9cn8V7yP/9poqrS0jBi/A4aC7S1l/kmfeDtQHNoO+TRwWQogSO4D1udOgpZkAwWvoo3bsPwAgaL6xnTJe8r9gGX8QFhzzJD0Unk80SMZcelTuTQlc350g4T25PobXELYC/T9Frj3Ka7C3g5fmULk2x1BvzL0Vcn+I5l4bgjyU04yaLxzfMkny/xxzvkHTeWWg/y6NAUhR9s8aYOQHmUX0a0TufcT2DcgzCDQKze42nLfog4flmemGb3axoR/wbV4YHAfNN/st6zPTaWqSa2ngmrssqxdJWTCANEUYhjHs8Rm8Bhofk2fQS1KH6Rm2Z4lFkKc6uFPKTBPjBSv7uzKcE4jc+0nCZyYkCfhnIYRet23bnU0gXt9WmGDqR/K/iJ/0CAXQuhFgFmEL7pLnTcEbdyOg8E+o70zmi9SF97oHriH5239/4f2mKZvVh0L3LYIS3w6tCwW9jtrxnRDaaBME0xvYqtFoPo40lLEly2jHvgXff4aLKgT93JMak+ACqwvre0wobR2nodI+RNYeH9LKqID2BgJ3quSDgPTtzvaGV1hgDqCf/bPchmnmSCNJAEUzCKD2ZBvBZ2CEPUnSxobxx2GeCDMCT9QPAbxC+TZkvt1CWiP029GqcgDQpswb1Nhux2tPy3O/N3TTKeznSkCEQh5Baa8gUNuYYBga4wUJ5hsAWBv+fXkenyPOKoO2vxPnCBZa72r6FvVvIQnjXsb2t2c9cPAljP2HS2qi+Wa7GN79+/A4sN/8uXk8v4npUm4Xp6mpqtXY3NK5oKERz9uOcEhDD0iZDxSwyftL+Um30nDcwDzL/ZvJVHS2Qr1SHtyJLahTk/QbAVZWYK2cB21ek1C7k9W7r7IAuwacJ7tL3sX1bHGBtr0igm8aGeZNXNn3kb//G6EtuVvyLJA8UyOE72EBhtxaeR42N8dZ1SYEaQBjPQIgTVFAwqtnF7bXtrV2ktRpMoQGtSqD5G/UM80ZYNBE48iW032NlpRVrKoe2jtT7hfl0exh5Id/l/IHSFk/0HX4jCBQoRYMbTqAAMjXTPoGwtC86Oy9bmV+aEdQ/jy2BdvC2JoG8Jso/99Po93ANsw0hgqAkTzsAQ+K0LLhdHDwy4Pk2S9i9gE8Tp+U5w+IOVaDKKQhS/rIMwsCdeigkjld+LZb4Ldv5jmFl/lzQeoBTdVYAp3BQZCpvCOP9iNgvgra0IDG5QZq3pops7doXJoZqA/sgeBUgXO9HnaamqqrHZO//nO6835CBIY4PUWyqRM/TlnmdGU/yRmq1/dSlLkqQgjPU+bTsFuoFAd3Spk44GxWgkeGFmBulEa1PUBgwk9n+O5xyu4JhVX+YzylvD5oaTYICL7gWELdv5QrVxtThJoe2wmP21yFq5lOYb3B5B+gMC9XFRG5e0hdm8fQgHzPuQDtQPOUdfHnScNAuWWSnsm4zc+SJ64XWJRgdY1TzhepyvZi/jifLP3ga9H8rafhUrdfQ3OkiPwa31kXH9CwLRDAOIUcCRqYsy39CZ42W1mCWVLTAkADsHSIzibFQmMIIu+lx5dt3m9LjdOLbNOCUF3fl1SS4N2+JuW7cP8F3tlRUvdQijrP0F9gtQ5dP5WA5hp530Af0LDuX1LLg+CzpxFEZ0LclnyNfNBpagJalqbK7kkTaXsiwrd/ynf3sqzs35dyj0tZ7hTNxPMJGpNCxQq63qLxOl/qNTSFCzk0JTfFyPeWlP121g2SMhdJvccpsw1UpbpmeTAptTVgzO9YvlnsYY+Hh1JWXnM1SAAsEGzYi18fjDb4PSjP5XSAXB9pYNbY+jifwh/q/31MNjjVrHnKrTChdZE6+dcbsZ2/oybn+ghtD86Ng3H85LDQS0CvEHgPp+3IbYXwKsLYYIyUZzvUk8DFBxilIe0Jtla+JuCB3RRABLZzVhMYhMnnL4NNAlvoOmq/TlAGJwZ5D2yaOlgWYs2pJYI24G/yrqRGtHcT2F1B/mUzb0A9AXwupbF1vuSf8r6RJQ/ME7qFrqGv3jD0VzDkSNh0oSsX6FcZ5kO5PH8xxw5tzcRzU8psS83j7EpI3VFuz9q09/kZ1WqFIth/fGu4d4wIqu1SAJpdOdAmLc2IQjVGhOrryrMF0RHacnTKPlpZQ1qaILCKIjDh0QXoUwjziyKywT7kJRn77euwlqZBgGmCgQ6nlsxPfgwNMLLDLQJ1JrUC2DYYzyB+WdcVkXOXaNLJoXwQzn4E6I6h9gxXFVu1/SyBz7B6x3bbS/z/oLT15rYdtnpmUVP0dtCWJUAdNG3rkPB1o8lvdpVnu/G95Sp0wKvUKRgo8+yAlgYGogsNfAT0rqWdKHNGIG+QnpH6LKc2CecSXmgoBt8ctnFuChoMJ+zvK9kPfeWdtojxfj3fCs2f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falsetrue
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)
‑ –
abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ
EB Garamond 12
12pt
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Code
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8pt
8pt
5mm
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8pt
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1mm
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4mm
bold
bold
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1mm
center
center
solid black 1pt
1mm
solid black 1pt
1mm
1mm
1mm
10pt
12pt
12pt
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80%
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super
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6pt
12pt
bold
12pt
12pt
10pt
8pt
8pt
0mm
4pt
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125%
10mm5mm
5mm
bold
2mm
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4pt
12mm
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12pt
always
6pt
12pt
14pt
14pt
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11pt
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12pt
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STIX Two Math
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6mm
12pt
135%
80%
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7pt
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normal
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0
0
9pt
12pt
always
6pt
super
1mm
always
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12pt
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12pt
-11.7mm
11.7mm
12mm
12pt
12mm
12pt
justify
always
65%
7pt
30%
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6pt
30%
1mm
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12pt
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9pt
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#d73a49
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([A-Z]{2,}(/[A-Z]{2,})* \d+(-\d+)*(:\d{4})?)
15
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100%
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10pt
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key
10pt
false
|
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|
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true
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10
11
pt
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true
false
A
closing
A
C
closing
C
5mm
100%
scale-down-to-fit
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-
.
:
=
_
==========
(==========)
=
(=)
en
<
xmlns="http://www.w3.org/1998/Math/MathML"
="
"
>
</
>
<>
()
false
1mm
:
100%
100%
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14
Figure
1
1
100%
100%
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uniform
100%
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uniform
400
400
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true
false
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:
preface
annex
-
English
Français
Deutsche
version
Figures
Tableaux
Tables
Deutsche
version
bookmarks
bookmarks
bookmarks
0mm
0mm
pt
pt
###interspers123######/interspers123###
- hljs-char_and_escape_
- hljs-title_and_class_
- hljs-title_and_class__and_inherited__
- hljs-title_and_function_
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0mm
[
modified
、—
, —
5mm
,
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50%
25
3
0
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deprecated
:
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roman
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arabic
arabic
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true
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Date
Type
Change
Pages
disregard-shifts
,
edition
(
)
10
BUTTON
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3.5mm
100%
scale-down-to-fit
uniform
3.5mm
100%
scale-down-to-fit
uniform
3
|
333 |
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Mars
Avril
Mai
Juin
Juillet
Août
Septembre
Octobre
Novembre
Décembre
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April
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June
July
August
September
October
November
December
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English
French
Deutsch
Chinese
58%
30%
false
false
2mm
rgb(255, 185, 185)
2mm
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start
end
left
start
end
7mm
Une-
Première
Deux-
Seconde
Trois-
Tierce
Quatre-
Quatrième
Cinq-
Cinquième
Six-
Sixième
Sept-
Septième
Huit-
Huitième
Neuf-
Neuvième
Dixième
Onzième
Douzième
Treizième
Quatorzième
Quinzième
Seizième
Dix-septième
Dix-huitième
Dix-neuvième
Vingt-
Vingtième
Trente-
Trentième
Quarante-
Quarantième
Cinquante-
Cinquantième
Soixante-
Soixantième
Septante-
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Huitante-
Huitantième
Nonante-
Nonantième
Cent-
Centième
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Первое
Две-
Второе
Три-
Третье
Четыре-
Четвертое
Пять-
Пятое
Шесть-
Шестое
Семь-
Седьмое
Восемь-
Восьмое
Девять-
Девятое
Десятое
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Тринадцатое
Четырнадцатое
Пятнадцатое
Шестнадцатое
Семнадцатое
Восемнадцатое
Девятнадцатое
Двадцать-
Двадцатое
Тридцать-
Тридцатое
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Сороковое
Пятьдесят-
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Шестьдесят-
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Семидесятое
Восемьдесят-
Восьмидесятое
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Девяностое
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Сотое
One-
First
Two-
Second
Three-
Third
Four-
Fourth
Five-
Fifth
Six-
Sixth
Seven-
Seventh
Eight-
Eighth
Nine-
Ninth
Tenth
Eleventh
Twelfth
Thirteenth
Fourteenth
Fifteenth
Sixteenth
Seventeenth
Eighteenth
Nineteenth
Twenty-
Twentieth
Thirty-
Thirtieth
Forty-
Fortieth
Fifty-
Fiftieth
Sixty-
Sixtieth
Seventy-
Seventieth
Eighty-
Eightieth
Ninety-
Ninetieth
Hundred-
Hundredth
re
e
st
nd
rd
th
_