**Discrete Mathematics Assignment Help | Discrete Mathematics Homework Help**

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**Discrete Mathematics**

Discrete mathematics is defined as a branch of mathematics which deals with discrete mathematical structures. It does not support continuous mathematical structures and deals with various topics like discrete calculus, discrete analysis, operations research, combinatorics, probability, and many others.

Applications of the Discrete Mathematics include Computability ,Data Structures ,Algorithm design ,Complexity theory ,Compiler design ,Relational database theory ,Mathematical logic.

- Sets ,Functions ,Predicate logic ,Counting theory ,Probability ,Rules of Inference ,Propositional logic ,Relation

Advanced topics in Discrete Mathematics:Upper-level set theory ,Upper-level number theory ,Upper-level logic

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**Some of the homework help topics include:**

- Rigorous treatment of theories of international trade , international factor movements, Examination of the impact of trade, labor migration on domestic, world Logic, propositional logic, logical equivalence
- predicates, quantifiers, logical reasoning, Sets, basics, set operations, Functions one to one, onto functions, inverse functions, composition functions, graphs functions, Integers, greatest common divisor, Sequences
- Summations, Mathematical reasoning, Proof strategies, Mathematical Induction, Recursive definitions, Structural Induction, Counting, basic rules, Pigeon hall principle, Permutations, Combinations, Binomial coefficients
- Pascal triangle Probability Discrete probability Expected values variance Relations, properties, Combining relations, Closures, Equivalence, partial ordering, Graphs, directed, undirected graphs
- Administrivia Propositional logic, Propositional logic, Predicate logic, Formal informal proofs, Informal proofs, set operations, Sequences summations, Countable and uncountable sets, Matrices, Integers division
- Congruency, Mathematical induction and recursion, Counting, permutations, combinations, Counting, advanced counting methods. Probability, Probabilities, Bayes theorem, Bernoulli trial

**Discrete Mathematics homework help :**

- Random variables, Expected value, Probabilities, Relations, Graphs, graph types, graph properties, Graphs, Connectivity, Trees, Compound Statements, Proofs in Mathematics, Truth Tables, Algebra of Propositions, Logical Arguments, Sets, Operations on Sets
- Binary Relations, Equivalence Relations, Partial Orders, Domain, Range, One-to-One, Onto, Inverses Composition, Cardinality of a Set, Division Algorithm, Divisibility, Prime Numbers, Congruence, Applications of Congruence
- Mathematical Induction, Recursively Defined Sequences, Solving Recurrence Relations, Characteristic Polynomial, Solving Recurrence Relations, Generating Functions, Principle of Inclusion Exclusion
- Addition Multiplication Rules, Pigeon Hole Principle, Permutations, Combinations, Repetitions, , distribution of income, Theoretical analysis of government policies, trade, factor movements, including quotas
- tariffs, free trade areas , immigration restrictions, Discussion of contemporary issues , controversies concerning globalization, multinational firms, labor migration
- Bijective principle,Advanced Counting Principles,Extremal set theory,Hardy-Ramanujan theorem,Random graphs and Subgraph count,Regularity method,Girth and Chromatic number,Local Lemma, Chebysev inequality

**Some of the homework help topics include:**

- Rules of inferences , set theory, relations and functions , graphs, trees and sorting , shortest path and minimal spanning trees algorithms
- Quantifiers, proofs of theorems , Fundamental principles of counting , fundamentals of logic ,the laws of logic
- Linear equations , inequalities , matrix algebra , linear programming ,discrete probability

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**Topics for Discrete Math Assignment help:**

- Theory of mathematical proof, specification of deductive proofs in an axiomatic system, types of proofs, generalization , falsification, inductive proof , Theory of sets, algebra of sets, functions, relations
- counting, combinatorics , Matrices, inverse matrix, system of linear equations, Gauss elimination method, determinants
- Algebraic structures, binary operations, groups, permutations, Boolean algebra, Boolean functions, Graph theory, representation of graphs, planar graphs, paths, cycles, trees, algorithms, applications, set theory
- combinatorics, number theory, probability theory, graph theory, Pigeonhole Principle, Proofs, Induction, Strong Induction, Induction
- Propositional logic, Equivalences , Normal Forms, Logic, computers, Quantificational logic ,Uncountable sets, Structural induction, States , Invariants, Directed Graphs, Graphs , Relations, Undirected graphs
- Connectivity, Trees , Coloring, Growth Rates of Functions, Basic counting, Counting subsets, Basic probability, Conditional probability, Bayes Theorem, expectation.
- Finite systems, Logic, Boolean algebra, Induction and recursion, Sets, Functions , Relations, Equivalence, Partially ordered sets, Elementary combinatorics, Modular arithmetic , Euclidean algorithm, Group theory
- Permutations , Symmetry groups, Graph theory, Selected applications,
- Combinatorics and Probability,raph Theory, Number Theory and Cryptography, Delivery Problem, Basic Algebraic Graph Theory, Matroids and Minimum Spanning Trees,Submodularity and Maximum Flow
- NP-Hardness,Approximation Algorithms,Randomized Algorithms,Probabilistic Method,Spectral Sparsification using Effective Resistances
- Basic counting techniques,discrete probability,graph theory,algorithm complexity,logic and proofs,fundamental discrete topics,Sets,elementary symbolic logic,relations and digraphs,functions and sequences
- mathematical induction,counting techniques and recurrence
- Sets,Statements,Elementary symbolic logic,Relations and digraphs,Functions and sequences,Mathematical induction,Counting techniques and recurrence
- Propositional & predicate logic,Elementary set theory,Elementary graph theory,Relations & functions,Induction & recursive, probability, Binary operations,Applications of finite fields,Elementary number theory
- Pigeonhole Principle ,Basic Proof Techniques ,Induction and Strong Induction ,Propositional Logic ,Equivalences and Normal Forms
- Logic and Computers ,Quantificational Logic ,Sets ,Functions and Relations ,Countability ,Structural Induction
- States and Invariants ,Directed Graphs ,Graphs and Relations ,Undirected Graphs ,Connectivity ,Trees
- Coloring ,Growth Rates of Functions ,Basic Counting ,Counting Subsets ,Basic Probability
- Conditional Probability ,Bayes Theorem ,Random Variables and Expectation
- Convergent and Divergent Series ,Recurrences ,Fast Arithmetic ,Public Key Cryptography

- Cryptography ,Shift and affine ciphers ,One-time pads ,integers ,Euclid’s algorithm ,Modular arithmetic ,Public key ciphers
- The RSA, Rabin and ElGamal ciphers ,Diffie-Hellman key exchange
- Arithmetic of polynomials ,Constructing finite fields ,Linear and non-linear shift registers
- Graph ,Eulerian and Hamiltonian graphs ,Complexity ,polynomial-time
- exponential-time algorithms ,Chromatic polynomials ,Matchings and Hall’s Marriage Theorem
- Greedy Algorithm ,Directed graphs ,Network flows

**Few Topics are:**

- enumeration and graph theory.

- combinatorial distributions,
- recurrence relations

- generating functions

- Ramsey's Theorem

- inclusion and exclusion
- graph theory
- Eulerian and Hamilton cycles

- planar graphs

- Euler's Theorem

- graph coloring

- matchings

- networks

- trees

Complex Topics are:

- vector spaces and linear transformations
- linear algebra
- geometric applications
- linear operators and special functions
- diagonalisation and the minimum polynomial
- Jordan normal form
- inner product spaces
- orthonormal sets and the Gram-Schmidt process
- adjoint and self-adjoint operators