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Site updated: 2023-07-28 14:31:26
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@Sagecheni
Sagecheni committed Jul 28, 2023
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4 changes: 2 additions & 2 deletions archives/79666db.html
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<meta property="article:published_time" content="2023-03-05T13:43:34.000Z">
<meta property="article:modified_time" content="2023-06-10T12:44:48.737Z">
<meta property="article:author" content="Sa1geChen">
<meta property="article:tag" content="Review">
<meta property="article:tag" content="Code">
<meta property="article:tag" content="Review">
<meta name="twitter:card" content="summary">
<meta name="twitter:image" content="https://sa1geblogimage-1316665129.cos.ap-beijing.myqcloud.com/img/image-20230219112538584.png">

Expand Down Expand Up @@ -1625,8 +1625,8 @@ <h3 id="堆排序">堆排序</h3>

<footer class="post-footer">
<div class="post-tags">
<a href="/tags/Review/" rel="tag"># Review</a>
<a href="/tags/Code/" rel="tag"># Code</a>
<a href="/tags/Review/" rel="tag"># Review</a>
</div>


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4 changes: 2 additions & 2 deletions archives/7ad645cf.html
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<meta property="article:published_time" content="2023-02-09T07:30:44.000Z">
<meta property="article:modified_time" content="2023-06-10T05:49:14.078Z">
<meta property="article:author" content="Sa1geChen">
<meta property="article:tag" content="Review">
<meta property="article:tag" content="Code">
<meta property="article:tag" content="Review">
<meta name="twitter:card" content="summary">
<meta name="twitter:image" content="https://sa1geblogimage-1316665129.cos.ap-beijing.myqcloud.com/img/image-20230207003559609.png">

Expand Down Expand Up @@ -1690,8 +1690,8 @@ <h2 id="题目-3">题目</h2>

<footer class="post-footer">
<div class="post-tags">
<a href="/tags/Review/" rel="tag"># Review</a>
<a href="/tags/Code/" rel="tag"># Code</a>
<a href="/tags/Review/" rel="tag"># Review</a>
</div>


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6 changes: 3 additions & 3 deletions archives/afd04c14.html
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<meta property="og:description" content="RSA Basic ​ Have a lot waiting to be written, but just post them for convenience. ​ RSA is the first full public-key cryptosystem. ​ All operations in RSA involve modular exponentiation. ​ Modular ex">
<meta property="og:locale" content="en_US">
<meta property="article:published_time" content="2023-07-26T11:35:53.000Z">
<meta property="article:modified_time" content="2023-07-27T09:29:38.514Z">
<meta property="article:modified_time" content="2023-07-28T06:30:50.510Z">
<meta property="article:author" content="Sa1geChen">
<meta property="article:tag" content="Math">
<meta property="article:tag" content="RSA">
Expand Down Expand Up @@ -222,7 +222,7 @@ <h1 class="post-title" itemprop="name headline">
<i class="far fa-calendar-check"></i>
</span>
<span class="post-meta-item-text">Edited on</span>
<time title="Modified: 2023-07-27 17:29:38" itemprop="dateModified" datetime="2023-07-27T17:29:38+08:00">2023-07-27</time>
<time title="Modified: 2023-07-28 14:30:50" itemprop="dateModified" datetime="2023-07-28T14:30:50+08:00">2023-07-28</time>
</span>
<span class="post-meta-item">
<span class="post-meta-item-icon">
Expand Down Expand Up @@ -301,7 +301,7 @@ <h3 id="key-generation">Key Generation</h3>
<li><em>p</em> and <em>q</em> should keep secret</li>
</ul></li>
<li>Compute <em>n=pq</em></li>
<li>Compute$(n)<span class="math inline">\(,where\)</span>(n)$is Euler's Totient Function.</li>
<li>Compute<span class="math inline">\(\space \space \varphi (n)\space\)</span> ,where<span class="math inline">\(\space \varphi(n)\space\)</span>is Euler's Totient Function.</li>
<li>Choose an integer <em>e</em> such that <span class="math inline">\(2&lt;e&lt;\varphi(n)\)</span> and <span class="math inline">\(gcd(e,\varphi(n))=1\)</span>,that is <em>e</em> and <span class="math inline">\(\varphi(n)\)</span> is coprime.</li>
<li>Determined <em>d</em> as <span class="math inline">\(ed\equiv 1 \mod n\)</span>. <em>d</em> is the modular multiplicative inverse of <em>e</em> modulo <span class="math inline">\(\varphi(n)\)</span></li>
</ol>
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14 changes: 7 additions & 7 deletions atom.xml
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2 changes: 1 addition & 1 deletion css/main.css
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}
.links-of-author a::before,
.links-of-author span.exturl::before {
background: #2003cb;
background: #acc753;
border-radius: 50%;
content: ' ';
display: inline-block;
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2 changes: 1 addition & 1 deletion index.html
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Expand Up @@ -316,7 +316,7 @@ <h2 class="post-title" itemprop="name headline">
<i class="far fa-calendar-check"></i>
</span>
<span class="post-meta-item-text">Edited on</span>
<time title="Modified: 2023-07-27 17:29:38" itemprop="dateModified" datetime="2023-07-27T17:29:38+08:00">2023-07-27</time>
<time title="Modified: 2023-07-28 14:30:50" itemprop="dateModified" datetime="2023-07-28T14:30:50+08:00">2023-07-28</time>
</span>
<span class="post-meta-item">
<span class="post-meta-item-icon">
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6 changes: 3 additions & 3 deletions search.xml
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Expand Up @@ -85,7 +85,7 @@ c=b^e \mod m=d^{-e} \mod m,where \space e&lt;0 \space and \space b\cdot d \equiv
<li><em>p</em> and <em>q</em> should keep secret</li>
</ul></li>
<li>Compute <em>n=pq</em></li>
<li>Compute$(n)<span class="math inline">\(,where\)</span>(n)$is Euler's Totient Function.</li>
<li>Compute<span class="math inline">\(\space \space \varphi (n)\space\)</span> ,where<span class="math inline">\(\space \varphi(n)\space\)</span>is Euler's Totient Function.</li>
<li>Choose an integer <em>e</em> such that <span class="math inline">\(2&lt;e&lt;\varphi(n)\)</span> and <span class="math inline">\(gcd(e,\varphi(n))=1\)</span>,that is <em>e</em> and <span class="math inline">\(\varphi(n)\)</span> is coprime.</li>
<li>Determined <em>d</em> as <span class="math inline">\(ed\equiv 1 \mod n\)</span>. <em>d</em> is the modular multiplicative inverse of <em>e</em> modulo <span class="math inline">\(\varphi(n)\)</span></li>
</ol>
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<category>Review</category>
</categories>
<tags>
<tag>Review</tag>
<tag>Code</tag>
<tag>Review</tag>
</tags>
</entry>
<entry>
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<category>Review</category>
</categories>
<tags>
<tag>Review</tag>
<tag>Code</tag>
<tag>Review</tag>
</tags>
</entry>
<entry>
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