Models of computation

Tag system

A tag system is a deterministic computational model published by Emil Leon Post in 1943 as a simple form of a Post canonical system. A tag system may also be viewed as an abstract machine, called a Post tag machine (not to be confused with Post–Turing machines)—briefly, a finite-state machine whose only tape is a FIFO queue of unbounded length, such that in each transition the machine reads the symbol at the head of the queue, deletes a constant number of symbols from the head, and appends to the tail a symbol-string that depends solely on the first symbol read in this transition. Because all of the indicated operations are performed in a single transition, a tag machine strictly has only one state. (Wikipedia).

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HTML Tag Basics

In this video, you’ll learn the basics of HTML tags. They help to frame different elements, which tells the browser what to display. We hope you enjoy! To learn more, check out our Basic HTML tutorial here: https://edu.gcfglobal.org/en/basic-html/ #html #htmltags #htmltagging

From playlist HTML

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From playlist Twitter

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HTML Links

In this video, you’ll learn about how links function in HTML. We hope you enjoy! To learn more, check out our Basic HTML tutorial here: https://edu.gcfglobal.org/en/basic-html/ #html #links #coding

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Computational Linguistics I: Part of Speech Tagging

There's an error defining the transition matrix. It should be \theta_{i,j} = p(z_n = j | z_{n-1} = 1), not \beta.

From playlist Computational Linguistics I

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From playlist Natural Language Processing

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R & Python - Part of Speech Tagging Part 2 (2022)

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R & Python - Entity Recognition Part 2 (2022)

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NIPS 2011 Music and Machine Learning Workshop: Automating Music Search and Recommendation

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Related pages

Emil Leon Post | Finite-state machine | Queue automaton | Hao Wang (academic) | Undecidable problem | Computational model | Collatz conjecture | Surrogate model | Post canonical system | Decision problem | Post–Turing machine | Tag (game) | Universal Turing machine | Halting problem | FIFO (computing and electronics)