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            <title>MTH251: Set Topology (Spring 25)</title>
            <link>https://www.mathcity.org/atiq/s625-mth251</link>
            <description>MTH251: Set Topology (Spring 25)

[MTH251 Set Topology]

Set topology is a branch of mathematics that studies the properties of shapes and spaces that remain unchanged even if they are stretched, twisted, or deformed (without tearing or gluing). It helps us understand concepts like continuity, connectedness, and boundaries.$\mathbb{R}$$T_1$$\mathbb{Z}$$A=\{1,2,3,...,20\}$$\mathbb{R}$$\mathbb{Q}$$\mathbb{R}$$A=\left\{1,\frac{1}{2},\frac{1}{3},... \right\}$$A$$\mathbb{R}$$A=\mathbb{N}$$B=\{1,2,3,.…</description>
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            <pubDate>Sun, 01 Feb 2026 14:28:11 +0000</pubDate>
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            <title>MTH251: Set Topology (Spring 25)</title>
            <link>https://www.mathcity.org/atiq/sp25-mth251</link>
            <description>MTH251: Set Topology (Spring 25)

[MTH251 Set Topology]

Set topology is a branch of mathematics that studies the properties of shapes and spaces that remain unchanged even if they are stretched, twisted, or deformed (without tearing or gluing). It helps us understand concepts like continuity, connectedness, and boundaries.$\mathbb{R}$$T_1$$\mathbb{Z}$$A=\{1,2,3,...,20\}$$\mathbb{R}$$\mathbb{Q}$$\mathbb{R}$$A=\left\{1,\frac{1}{2},\frac{1}{3},... \right\}$$A$$\mathbb{R}$$A=\mathbb{N}$$B=\{1,2,3,.…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
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