BLOG 1 | Introduction
Introduction
The Previous Blog I Liked
Regarding the blogs of all the previous year, they were all AMAZING!! but the one that caught my eye in particular was the AirFishBowl, because it seemed so cool to see a fish float and move around in the air. It looked like an aquarium but with fish in the air instead.😄
BINBOT Project
For our current project the BINBOT!! here are a few ideas that stood out to me as I was serfing through the internet. I found a really cool idea from the video and I think it could be a cool addition to the project! 😄
The bin could automaticlly catch the rubbish no matter the distance. If the rubbish is thrown, the bin should be able to catch it, or if it was dropped the binbot would reach the rubbish before it get dropped. A link to my inspo is down below!!
I also believe we could have an automatic lid that detect's rubbish and open's up when the rubbish is near. That would be so cool!!
History of State Machines
A finite-state machine (FSM), also known as a finite automaton, is an abstract computational model consisting of a finite set of states, an input alphabet, a transition function that maps states and inputs to next states, a start state, and a set of accepting states.
It processes input strings sequentially, changing states based on each symbol, and accepts the string if it ends in an accepting state, thereby recognizing languages in the Chomsky hierarchy's regular class
The origins of finite-state machines trace back to early 20th-century efforts in modeling neural activity and logical computation. In 1943, Warren McCulloch and Walter Pitts proposed finite automata as a simplified model of neural networks in their paper "A Logical Calculus of the Ideas Immanent in Nervous Activity," laying foundational work for cybernetics and automata theory.
The concept was formalized in computer science during the 1950s, with George H. Mealy and Edward F. Moore independently developing output-producing variants in 1955–1956, known as Mealy and Moore machines, which extend basic FSMs to produce outputs alongside state transitions. Michael O. Rabin and Dana Scott provided a rigorous mathematical framework in 1959, proving the equivalence between deterministic finite automata and nondeterministic ones, earning them the 1976 Turing Award for contributions to automata theory.






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