Counting with Recurrence Relations

About
Privacy
Disclaimer

Graph Chatbot

In course

DEMO: reprehenderit consequat laborum voluptate

Quis do duis amet proident aute ea eu est id. Elit commodo consequat enim enim sit pariatur ea exercitation amet do consectetur. Sunt dolor in fugiat ut et id elit exercitation nisi ex cupidatat. Nulla Lorem consequat veniam tempor non Lorem aliqua anim exercitation duis adipisicing occaecat. Consequat aute fugiat magna irure.

Description

This lecture covers the concept of counting using recurrence relations, focusing on bit strings without consecutive 0s and the Tower of Hanoi problem. It explains the formalized and colloquial versions of proofs, providing examples and solutions.

Instructor

labore minim deserunt culpa

Sint nulla est aliquip nisi nostrud. Nostrud esse pariatur anim duis in irure nulla non nostrud ea dolor. Ad laborum proident est in deserunt eu commodo. In excepteur nostrud nostrud cupidatat ex ullamco esse. Nulla veniam sunt deserunt sunt enim.

Official source

Related lectures (27)

https://mediaspace.epfl.ch/media/0_oimqh3ha

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

In course

DEMO: reprehenderit consequat laborum voluptate

Instructor

labore minim deserunt culpa

Related lectures (27)

Proofs: Logic, Mathematics & Algorithms

Explores proof concepts, techniques, and applications in logic, mathematics, and algorithms.

Cartesian Product and Induction

Introduces Cartesian product and induction for proofs using integers and sets.

Distortion of the Hamming Cube

Explores the distortion of the Hamming cube and the effects of flipping individual bits.

Proofs: Contraposition vs. Contradiction

Covers the concepts of contraposition and contradiction in proofs.

Fourier Inversion Formula

Covers the Fourier inversion formula, exploring its mathematical concepts and applications, emphasizing the importance of understanding the sign.