Update domain to abdulocra.cy

Signed-off-by: Abdulkadir Furkan Şanlı <abdulkadirfsanli@protonmail.com>
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Abdulkadir Furkan Şanlı 2019-11-09 16:48:31 +01:00
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<a href="https://022385.xyz/posts/eidma/">Introduction to Discrete Mathematics</a></h1> <a href="https://abdulocra.cy/posts/eidma/">Introduction to Discrete Mathematics</a></h1>
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<title>Introduction to Discrete Mathematics</title> <title>Introduction to Discrete Mathematics</title>
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<description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value. <description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value.
\(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\). \(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\).
Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description>

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Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc."/> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc."/>
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\(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\). \(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\).
Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc." /> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc." />
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\(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\). \(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\).
Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc." /> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc." />
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<a href="https://022385.xyz/posts/eidma/">Introduction to Discrete Mathematics</a></h1> <a href="https://abdulocra.cy/posts/eidma/">Introduction to Discrete Mathematics</a></h1>
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<a href="https://022385.xyz/posts/eidma/">Introduction to Discrete Mathematics</a></h1> <a href="https://abdulocra.cy/posts/eidma/">Introduction to Discrete Mathematics</a></h1>
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#<a href="https://022385.xyz/tags/university-notes/">university-notes</a>&nbsp; #<a href="https://abdulocra.cy/tags/university-notes/">university-notes</a>&nbsp;
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<title>Introduction to Discrete Mathematics</title> <title>Introduction to Discrete Mathematics</title>
<link>https://022385.xyz/posts/eidma/</link> <link>https://abdulocra.cy/posts/eidma/</link>
<pubDate>Mon, 04 Nov 2019 00:00:00 +0000</pubDate> <pubDate>Mon, 04 Nov 2019 00:00:00 +0000</pubDate>
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<description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value. <description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value.
\(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\). \(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\).
Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description>

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<a href="https://022385.xyz/posts/eidma/">Introduction to Discrete Mathematics</a></h1> <a href="https://abdulocra.cy/posts/eidma/">Introduction to Discrete Mathematics</a></h1>
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2019-11-04 2019-11-04
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<title>Introduction to Discrete Mathematics</title> <title>Introduction to Discrete Mathematics</title>
<link>https://022385.xyz/posts/eidma/</link> <link>https://abdulocra.cy/posts/eidma/</link>
<pubDate>Mon, 04 Nov 2019 00:00:00 +0000</pubDate> <pubDate>Mon, 04 Nov 2019 00:00:00 +0000</pubDate>
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<description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value. <description>Mathematics without infinitely small, continuous mathematical objects. The mathematics of finite sets. Propositional calculus Comes from the linguistic concept that things can be either true or false. We should avoid variables when forming statements, as they may change the logical value.
\(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\). \(2=7\) statement \(x=5\) not a statement In logic we do not use the equals sign, we use the equivalence sign \(\equiv\).
Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description> Logical values (booleans) are denoted by either 0 or 1 (or t, f, etc.</description>

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