How to use most infinite in a sentence? Find typical usage patterns (collocations)/phrases/context for "most infinite" and check conjugation/comparative form for "most infinite". Mastering all the usages of "most infinite" from sentence examples published by news publications.
It seems the duo scoured the entire universe to create an exhaustive account of the most infinite of subjects.
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This makes part of the data structure into a ring, causing naive code to loop forever. While most infinite loops can be found by close inspection of the code, there is no general method to determine whether a given program will ever halt or will run forever; this is the undecidability of the halting problem.
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Each ordinal has an associated cardinal, its cardinality, obtained by simply forgetting the order. Any well-ordered set having that ordinal as its order type has the same cardinality. The smallest ordinal having a given cardinal as its cardinality is called the initial ordinal of that cardinal. Every finite ordinal (natural number) is initial, but most infinite ordinals are not initial.
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The least ordinal associated with a given cardinal is called the initial ordinal of that cardinal. Every finite ordinal (natural number) is initial, and no other ordinal associates with its cardinal. But most infinite ordinals are not initial, as many infinite ordinals associate with the same cardinal. The axiom of choice is equivalent to the statement that every set can be well-ordered, i.e.
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During the Imperial Period of Rome, disease was a harsh reality of life. As the borders of the empire continuously expanding and the population steadily growing, cities in the Roman Empire were exposed to a multitude of diseases. The afflictions ranged in severity, some being catastrophic and others being not quite as deadly. The most infinite of plagues during this period was the Antonine Plague (165-180 AD).
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In representation theory, Levi decomposition of parabolic subgroups of a reductive group is needed to construct a large family of the so-called parabolically induced representations. The Langlands decomposition is a slight refinement of the Levi decomposition for parabolic subgroups used in this context. Analogous statements hold for simply connected Lie groups, and, as shown by George Mostow, for algebraic Lie algebras and simply connected algebraic groups over a field of characteristic zero. There is no analogue of the Levi decomposition for most infinite-dimensional Lie algebras; for example affine Lie algebras have a radical consisting of their center, but cannot be written as a semidirect product of the center and another Lie algebra.
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