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› Discrete Math. Set theory. Graph theory. Combinatorics.
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Difference and similarities between Venn diagram and Euler diagram
Hasse diagram with examples briefly
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Lectures and tutorial on "Discrete Math. Set theory. Graph theory. Combinatorics."
Terms: Discrete Math. Set theory. Graph theory. Combinatorics.
Hasse diagram with examples briefly
Glossary of graph theory
Inclusion-exclusion formula or exclusion-exclusion principle and examples
Subfactorial
Factorial superfactorials hyperfactorial primalial
Combinatorics sum rule and work rule
Combination and placement permutations (with and without repetitions)
Combination rearrangement and placement and Newton binom examples
Summary of formulas for all types of combinatorics connections - permutations and placement with repetitions and without repetitions with examples
Earl (mathematics)
Incidence and adjacency matrix
Path (graph theory)
Hamilton graph
Euler cycle graph chain (path)
Connected graph, Non-connected graph, strongly connected graph of definition and theorem
Edge graph (“derived graph covering graph)
Numerical characteristics of graphs Chromatic number of graphs
Hypergraph
kograf, or additionally reducible graph, or P4-free graph
Reachability matrix
Union and intersection of graphs
Standard deviation
Elements of binary logic
Set in mathematics: concept, types, history and methods of defining relations between sets
Принадлежность элемента множеству
Basic identities of set algebra
Venn Diagram and Euler Circles
Binary relation Bijection. Surgery. Injection
Direct or Cartesian product of two sets
Equivalence relation
General properties of relationships
Order relationship
Strict order relationship
Matrices of order relations
The structure of ordered sets
Mappings
Functional relationship
Relationship tolerance
Splitting set. Sets of sets. Classification. Breaking up into classes. Examples
Count internal stability number
The external stability number of the graph
Graph connectivity component
Connected graph
Tree (graph theory)
Binary tree
Planar graph Pontryagin-Kuratovsky theorem
The problem of four colors
Coloring graphs
Practical application of graph coloring
Wheel (graph theory)
Абстрактная теория зависимости: роль матроидов в дискретной математике
Verge of flat graph
Types of finite graphs
Multigraph and pseudograph
Bichrophic Earl (Bigraph)
Regular graph Homogeneous graph
Tournament (graph theory)
Graph properties
Minimum spanning tree
Difference and similarities between Venn diagram and Euler diagram
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