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Connected Components of Chaos
AmCan Tech
20 episodes
2 months ago
A podcast where logic meets lunacy, and graphs guide the way through the madness! Join us as we explore the beautiful intersections of mathematical logic, graph theory, discrete math, computer science, and the quirky chaos of everyday life. From proving theorems to untangling graph traversals, we’ll connect seemingly random dots to create a web of ideas that’s as entertaining as it is enlightening.

Visit our site below: 
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Mathematics
Education,
Courses,
Science
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All content for Connected Components of Chaos is the property of AmCan Tech and is served directly from their servers with no modification, redirects, or rehosting. The podcast is not affiliated with or endorsed by Podjoint in any way.
A podcast where logic meets lunacy, and graphs guide the way through the madness! Join us as we explore the beautiful intersections of mathematical logic, graph theory, discrete math, computer science, and the quirky chaos of everyday life. From proving theorems to untangling graph traversals, we’ll connect seemingly random dots to create a web of ideas that’s as entertaining as it is enlightening.

Visit our site below: 
Show more...
Mathematics
Education,
Courses,
Science
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Suffix Trees: Construction, Properties, and Applications
Connected Components of Chaos
9 minutes
8 months ago
Suffix Trees: Construction, Properties, and Applications
Today, we are exploring suffix trees, a data structure used for solving string problems.We begin with basic definitions related to strings and alphabets, then introduces suffix trees as compressed tries containing all suffixes of a given text. Applications include substring searching, finding repeated substrings, and data compression. The discussion covers the construction of suffix trees using tries and compressed suffix trees, along with the properties that define them, modifications needed for linear time construction, and concludes with problems suffix trees help solve and an overview of Ukkonen's algorithm, which builds suffix trees in linear time by iteratively adding suffixes and leveraging various operational types and an "active position" notation. The active position notation is coupled with suffix links which help to efficiently traverse from one suffix to another, which allows Ukkonen's algorithm to work.








Connected Components of Chaos
A podcast where logic meets lunacy, and graphs guide the way through the madness! Join us as we explore the beautiful intersections of mathematical logic, graph theory, discrete math, computer science, and the quirky chaos of everyday life. From proving theorems to untangling graph traversals, we’ll connect seemingly random dots to create a web of ideas that’s as entertaining as it is enlightening.

Visit our site below: