WELCOME TO DISCRETE STRUCTURE
Discrete mathematics is the find out about of mathematical constructions that are fundamentally discrete as a substitute than continuous. In distinction to real numbers that have the property of varying "smoothly", the objects studied in discrete mathematics – such as integers, graphs, and statements in common sense – do not fluctuate smoothly in this way, but have distinct, separated values. Discrete arithmetic consequently excludes topics in "continuous mathematics" such as calculus or Euclidean geometry. Discrete objects can regularly be enumerated with the aid of integers. More formally, discrete arithmetic has been characterized as the branch of mathematics dealing with countable sets (finite units or units with the same cardinality as the herbal numbers). However, there is no precise definition of the time period "discrete mathematics. Indeed, discrete arithmetic is described less by means of what is covered than by using what is excluded: consistently varying portions and related notions.
The set of objects studied in discrete arithmetic can be finite or infinite. The term finite arithmetic is once in a while applied to components of the discipline of discrete mathematics that offers with finite sets, especially those areas applicable to business.
Research in discrete arithmetic extended in the latter 1/2 of the twentieth century partly due to the development of digital computer systems which operate in discrete steps and store information in discrete bits. Concepts and notations from discrete mathematics are beneficial in studying and describing objects and troubles in branches of laptop science, such as pc algorithms, programming languages, cryptography, automated theorem proving, and software program development. Conversely, laptop implementations are giant in applying ideas from discrete mathematics to real-world problems, such as in operations research.Although the major objects of learn about in discrete arithmetic are discrete objects, analytic techniques from continuous arithmetic are frequently employed as well.
LECTURER- NOR HAIZAN BT MOHAMED RADZI
CLASS LECTURES
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CH01P4.pdf
CH01P4.pdf
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CH03P1.pdf
CH03P1.pdf
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CH03P2 (1).pdf
CH03P2 (1).pdf
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CH03P2.pdf
CH03P2.pdf
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CH03P3 (1).pdf
CH03P3 (1).pdf
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CH03P3.pdf
CH03P3.pdf
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CH04P4.pdf
CH04P4.pdf
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CH1P1.ppt
CH1P1.ppt
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CH1P2.pdf
CH1P2.pdf
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Ch1P3.pptx
Ch1P3.pptx
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course outline.docx
course outline.docx
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Test 1 20152016.pdf
Test 1 20152016.pdf
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Test1 20162017.pdf
Test1 20162017.pdf
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Test1 20172018.pdf
Test1 20172018.pdf
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tut2.2.pdf
tut2.2.pdf
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Tutorial2.1.pdf
Tutorial2.1.pdf