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        <description>Merging man &amp; maths</description>
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        <item>
            <title>MATH-510: Topology</title>
            <link>https://www.mathcity.org/atiq/math-510</link>
            <description>MATH-510: Topology

Topology is an important branch of mathematics that studies all the “qualitative” or “discrete” properties of continuous objects such as manifolds, i.e. all the properties that aren&#039;t changed by any continuous transformations except for the singular (infinitely extreme) ones.$(T_0, T_1, T_2)$$\mathbb{R}$$X=\{a\}$$X$$X$$X$$\tau$$\mathbb{N}$$\tau$$(\mathbb{Z}, \tau)$$\mathbb{N}$$\tau$$A=\{\pm 100,\pm 101, \pm 102, ... \}$$\tau$$E=\{0,\pm 2,\pm 4,...\}$$\tau$$\tau$$B=\{1,2,3,...…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 07 Feb 2021 16:40:25 +0000</pubDate>
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            <title>MATH-510: Topology</title>
            <link>https://www.mathcity.org/atiq/math-510-s2012</link>
            <description>MATH-510: Topology

Objectives of the course

This is an introductory course in topology, giving the basics of the theory.

Course contents

Topological spaces, bases and sub-bases, first and second axiom of countability, separability, continuous functions and homeomorphism, finite product space.
Separation axioms  $(T_0, T_1, T_2)$</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 07 Feb 2021 16:40:24 +0000</pubDate>
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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>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 01 Feb 2026 14:28:11 +0000</pubDate>
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        <item>
            <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>
            <pubDate>Tue, 29 Apr 2025 10:10:47 +0000</pubDate>
        </item>
        <item>
            <title>MTH251: Set Topology (Spring 18)</title>
            <link>https://www.mathcity.org/atiq/sp18-mth251</link>
            <description>MTH251: Set Topology (Spring 18)

[Set Topology]
Topology is an important branch of mathematics that studies all the “qualitative” or “discrete” properties of continuous objects such as manifolds, i.e. all the properties that aren&#039;t changed by any continuous transformations except for the singular (infinitely extreme) ones.$\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>
            <pubDate>Fri, 07 Feb 2025 11:25:49 +0000</pubDate>
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        <item>
            <title>MTH604: Fixed Point Theory and Applications</title>
            <link>https://www.mathcity.org/atiq/fa14-mth604</link>
            <description>MTH604: Fixed Point Theory and Applications

Course Objectives:

This course is intended as a brief introduction to the subject with a focus on Banach Fixed Point theorems fixed point theorem and its application to nonlinear differential equations, nonlinear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some generalizations and similar results e. g.  Kannan Fixed Point theorems, Banach Fixed Point theorem for multi-valued mappings are also ed…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 07 Feb 2021 16:40:08 +0000</pubDate>
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        <item>
            <title>MTH604: Fixed Point Theory and Applications (Fall 2022)</title>
            <link>https://www.mathcity.org/atiq/fa22-mth604</link>
            <description>~~DISCUSSION~~

MTH604: Fixed Point Theory and Applications (Fall 2022)

[FPTA]

Course Objectives:

This course is intended as a brief introduction to the subject with a focus on Banach Fixed Point theorems fixed point theorem and its application to nonlinear differential equations, nonlinear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some generalizations and similar results e. g.  Kannan Fixed Point theorems, Banach Fixed Point theorem f…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Fri, 06 Jan 2023 04:37:11 +0000</pubDate>
        </item>
        <item>
            <title>MTH604: Fixed Point Theory and Applications</title>
            <link>https://www.mathcity.org/atiq/sp18-mth604</link>
            <description>MTH604: Fixed Point Theory and Applications

Course Objectives:

This course is intended as a brief introduction to the subject with a focus on Banach Fixed Point theorems fixed point theorem and its application to nonlinear differential equations, nonlinear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some generalizations and similar results e. g.  Kannan Fixed Point theorems, Banach Fixed Point theorem for multi-valued mappings are also ed…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 07 Feb 2021 16:40:39 +0000</pubDate>
        </item>
        <item>
            <title>MTH604: Fixed Point Theory and Applications (Spring 2020)</title>
            <link>https://www.mathcity.org/atiq/sp20-mth604</link>
            <description>~~DISCUSSION~~

MTH604: Fixed Point Theory and Applications (Spring 2020)

Course Objectives:

This course is intended as a brief introduction to the subject with a focus on Banach Fixed Point theorems fixed point theorem and its application to nonlinear differential equations, nonlinear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some generalizations and similar results e. g.  Kannan Fixed Point theorems, Banach Fixed Point theorem for mul…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Sun, 07 Feb 2021 16:40:41 +0000</pubDate>
        </item>
        <item>
            <title>MTH604: Fixed Point Theory and Applications (Spring 2021)</title>
            <link>https://www.mathcity.org/atiq/sp21-mth604</link>
            <description>~~DISCUSSION~~

MTH604: Fixed Point Theory and Applications (Spring 2021)

Course Objectives:

This course is intended as a brief introduction to the subject with a focus on Banach Fixed Point theorems fixed point theorem and its application to nonlinear differential equations, nonlinear integral equations, real and complex implicit functions theorems and system of nonlinear equations. Some generalizations and similar results e. g.  Kannan Fixed Point theorems, Banach Fixed Point theorem for mul…</description>
            <author>anonymous@undisclosed.example.com (Anonymous)</author>
            <pubDate>Mon, 22 Feb 2021 15:12:31 +0000</pubDate>
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