Quiz 2

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Mathematical Thinking

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Weekly outline

Syllabus

Week topics from the course map

00W00

Topic

Incomplete
01W01

triangular numbers, Sigma Notation for Summation, Sequences, Peano's axioms for the natural numbers,

Incomplete
02W02

A Trip to Cantorsville, Cantor's Diagonalization Argument, Towards the Real Numbers, Ordered Field,

Incomplete
03W03

Currency Game, Divisibility, Greatest Common Divisor, The Euclidean Algorithm, Proof of the Euclidean

Incomplete
04W04

Fermat's Little Theorem, Fundamental Theorem of Arithmetic, Modular Arithmetic, Arithmetic with

Incomplete
05W05

Proof of Inclusion-Exclusion Principle, Pigeonhole Principle, Sieve of Eratosthenes, More on the

Incomplete
06W06

Binomial Coefficients, Binomial Theorem, Lattice Paths, Random Sampling, Permutations, Example

Incomplete
07W07

Graph Theory - Introduction, Connectedness and Distance in Graphs, Adjacency Matrix, Graph Trees,

Incomplete
08W08

Limit of a Sequence, Properties of Limits, Sequential Continuity, Continuity of Trigonometric

Incomplete
09W09

Limit of Fibonacci series, Lamé formula, Sandwich Lemma, Shifting Lemma

Incomplete
010W10

Derivatives, Faà di Bruno's formula

Incomplete
011W11

Riemann Integrals, Mean Value Theorem

Incomplete
012W12

Uniform continuity, Fundamental theorem of calculus

Incomplete

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BSMA2001
Diploma
4 Credits

Mathematical Thinking

To introduce ideas of proofs and problem solving in mathematics and to help in the transition from learning basic mathematical methods to the learn...

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Module 0

Topic

Module 1

triangular numbers, Sigma Notation for Summation, Sequences, Peano's axioms for the natural numbers,

Module 2

A Trip to Cantorsville, Cantor's Diagonalization Argument, Towards the Real Numbers, Ordered Field,

Module 3

Currency Game, Divisibility, Greatest Common Divisor, The Euclidean Algorithm, Proof of the Euclidean

Module 4

Fermat's Little Theorem, Fundamental Theorem of Arithmetic, Modular Arithmetic, Arithmetic with

Module 5

Proof of Inclusion-Exclusion Principle, Pigeonhole Principle, Sieve of Eratosthenes, More on the

Module 6

Binomial Coefficients, Binomial Theorem, Lattice Paths, Random Sampling, Permutations, Example

Module 7

Graph Theory - Introduction, Connectedness and Distance in Graphs, Adjacency Matrix, Graph Trees,

Module 8

Limit of a Sequence, Properties of Limits, Sequential Continuity, Continuity of Trigonometric

Module 9

Limit of Fibonacci series, Lamé formula, Sandwich Lemma, Shifting Lemma

Module 10

Derivatives, Faà di Bruno's formula

Module 11

Riemann Integrals, Mean Value Theorem

Module 12

Uniform continuity, Fundamental theorem of calculus

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