Examples of using Ackermann in English and their translations into Portuguese
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which is a variant of the Ackermann function.
However, not every μ-recursive function is a primitive recursive function-the most famous example is the Ackermann function.
similar to the Ackermann function.
Computer vision is applied as the main perception system using a stereo camera in a car-like vehicle with ackermann kinematic model.
Its running time is O(m α(m, n)), where α is the classical functional inverse of the Ackermann function.
exponentiation, tetration, etc. The Ackermann function is an example of a function that is not primitive recursive, showing that PR
The table is the same as that of the Ackermann function, except for a shift in formula_73
The table is the same as that of the Ackermann function, except for a shift in m{\displaystyle m}
In 1928, Wilhelm Ackermann defined a 3-argument function ϕ( a, b, n){\displaystyle\phi(a, b, n)} which gradually evolved into a 2-argument function known as the Ackermann function.
although Peano arithmetic easily proves that the Ackermann function is well defined.
To Roland Ackermann, head of electrical engineering,
points out Ackermann.
points out Ackermann.
London: R. Ackermann. pp. v. Titsingh, Isaac 1822.
With Hermes there, among others, were Wilhelm Ackermann and Gisbert Hasenjaeger.
Hilbert and Ackermann also formalized FOL in a way that subsequently achieved canonical status.
Johann Christian Gottlieb Ackermann(17 February 1756- 9 March 1801) was a German doctor.
Dr Ackermann, is a difficult man to make an impression on.
Wilhelm Friedrich Ackermann(29 March 1896- 24 December 1962) was a German mathematician best known for the Ackermann function.
In 1928, David Hilbert and Wilhelm Ackermann posed the question in the form outlined above.