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Strong mathematical induction
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Lecture Discrete mathematics: Chapter 5 provide students with content about: mathematical induction; strong induction; well-ordering; recursive definitions; structural induction; recursive algorithms; program correctness;... Please refer to the detailed lecture content!
74p
diepkhinhchau
18-09-2023
7
4
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Advanced Algorithms Analysis and Design - Lecture 4: Mathematical Induction. In this lecture we will cover the following: what is mathematical induction; why is mathematical induction valid; proving problems using induction; proving hard problems using induction; strong mathematical induction; proving problems using strong induction;...
25p
andromedashun
26-05-2022
10
2
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Advanced Algorithms Analysis and Design - Lecture 5: Strong mathematical induction. In this lecture we will cover the following: generalization of Demargon’s laws; strong mathematical induction; converting problems to be proved using strong mathematical induction; proving problems using strong induction;...
15p
andromedashun
26-05-2022
15
1
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Advanced Algorithms Analysis and Design - Lecture 22: Review lectures 1-21. In this lecture we will cover the following: model of computation; mathematical tools; logic and proving techniques; mathematical induction; fibonacci sequences; recursion; asymptotic notations; brute force approach; divide and conquer; dynamic programming;...
28p
andromedashun
26-05-2022
11
1
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This chapter include objectives: Identify at least three benefits of using a network, differentiate between LANs and WANs, identify at (east three common network topologies, name two common network media, identify network hardware and linking devices.
74p
koxih_kothogmih6
22-09-2020
31
0
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This topic gives an overview of the mathematical technique of a proof by induction: We will describe the inductive principle, look at ten different examples, four examples where the technique is incorrectly applied, well-ordering of the natural numbers, strong induction, geometric problems.
86p
nanhankhuoctai9
23-06-2020
26
1
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This topic gives an overview of the mathematical technique of a proof by induction: We will describe the inductive principle, look at ten different examples, four examples where the technique is incorrectly applied, well-ordering of the natural numbers, strong induction, geometric problems.
44p
allbymyself_08
22-02-2016
36
3
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This paper is about a class of strange attractors that have the dual property of occurring naturally and being amenable to analysis. Roughly speaking, a rank one attractor is an attractor that has some instability in one direction and strong contraction in m−1 directions, m here being the dimension of the phase space. The results of this paper can be summarized as follows. Among all maps with rank one attractors, we identify, inductively, subsets Gn, n = 1, 2, 3, · · · ,
133p
dontetvui
17-01-2013
46
6
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