Hierarchy of functions | Computability theory | Proof theory

Slow-growing hierarchy

In computability theory, computational complexity theory and proof theory, the slow-growing hierarchy is an ordinal-indexed family of slowly increasing functions gα: N → N (where N is the set of natural numbers, {0, 1, ...}). It contrasts with the fast-growing hierarchy. (Wikipedia).

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From playlist Additional Topics: Generating Functions and Intro to Number Theory (Discrete Math)

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The Mathematics of Population Growth Using Linear Models

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From playlist Discrete Math

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How to find the intervals that a function is increasing and decreasing

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From playlist When is the Function Increasing Decreasing or Neither

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Growth of Functions at Infinity

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From playlist Calculus Pt 5: Advanced Integration Techniques

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Overview of functions zeros and increasing decreasing

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From playlist When is the Function Increasing Decreasing or Neither

Related pages

Bachmann–Howard ordinal | Large countable ordinal | Fast-growing hierarchy | Limit ordinal | Computational complexity theory | Computability theory | Proof theory