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- Mechanics III (Analytic Dynamics II) by Dr Babar Ahmad
- al sciences, and engineering. For each concept a number books, documents and lecture notes are consulted.
- Advance Analysis by Ms. Iqra Liaqat
- e given below. <grid> <col sm="6"> * Rational numbers * Proper subset * Function * One-one funct... Uncountable set * Choice functions * Cardinal number * Finite cardinal number * Exponent of cardinals * Schroeder Bernstein theorem * Continum hypothe... * Similar sets * Well ordered set * Ordinal numbers * Axiom of choice * Zorn's lemma </col> <co
- Topology: Handwritten Notes
- e * Bolzano Weierstrass property * Lebesgue number; Big set; Lebesgue covery lemma * $\varepsilon
- Quantitative Reasoning II (Tools for Reasoning Skills)
- an in-depth discussion on quantitative reasoning, number systems, and arithmetic operations. The book high... ypes of quantitative reasoning, Types of standard numbers system & basic arithmetic operations, The Base numbers system * Overview of contributions of Mathem
- Quantitative Reasoning-I (Exploring Quantitative Skills)
- pecially Muslim scholars. * Types Of standard numbers & basic arithmetic operations * Logical fall... ushr, tax * Simple and compound interest * Numbers * Sequence and series * Statistics * D
- Complex Analysis by M Usman Hamid
- e notes. The extension to the concept of complex numbers from that of real numbers was first necessitated by the solution of algebraic equations. For example, th... for details on topics. * Order pair * Complex numbers * Vectors interpretation on complex numbers (graphical representation) * The modulus or absolute val
- Complex Analysis (Quick Review)
- ted by a polygonal line that consists of a finite number of line segments joined end to end that lies enti... ed contour $C$ in $D$, $\int_C f(z) dz =0$. * A number $z_0$ is zero of $f(z)$ if $f(z_0)=0$. {{include
- Metric Spaces (Notes)
- ll $B(x;r)$ with centre //x// contain an infinite numbers of point of //A//. * Closure of a Set * Dens... space **C** of all convergent sequence of complex number is complete. * Theorem: The space $l^p,p\ge1$ is a real number, is complete. * Theorem: The space **C**[a, b]
- Number Theory: Handwritten Notes
- ====== Number Theory: Handwritten Notes ====== {{ :notes:number-theory-handwritten-notes.jpg?nolink&600|Number Theory: Handwritten Notes}} The study of the characteristi... of the positive integers (1, 2, 3,...) is called number theory. It is significant because it has numerous
- General Topology by Azhar Hussain
- e those that can be completely covered by a small number of sets of any size. Connected sets are sets that
- Complex Analysis (Easy Notes of Complex Analysis)
- otes of Complex Analysis) }} The study of complex numbers, together with their manipulation, derivatives,
- Complex Analysis (Notes) by Ms. Iqra Liaqat
- lex analysis is the study of functions of complex numbers. It is useful in a variety of mathematical fields, such as algebraic geometry, number theory, analytic combinatorics, and applied mathe
- Computing Tools for Mathematics by Asif Arshad
- solve mathematical issues. They are employed in a number of scientific, technical, industrial, and technol
- Algebraic Number Theory Notes by Anwar Khan
- ====== Algebraic Number Theory Notes by Anwar Khan ====== {{ :notes:algebraic-number-theory-notes-anwar-khan.jpg?nolink|Algebraic Number Theory Notes by Anwar Khan}} Algebraic number theory is a subfield of number theory that studies integers
- Number Theory Notes by Anwar Khan
- ====== Number Theory Notes by Anwar Khan ====== {{ :notes:number-theory-notes-anwar-khan.jpg?nolink|Number Theory Notes by Anwar Khan}} Mathematicians who specialize in number theory examine the characteristics and connection