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How do you pronounce infinitary in English (1 out of 22).

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Translation of infinitary

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IPA (International Phonetic Alphabet) of infinitary

The International Phonetic Alphabet (IPA) is an alphabetic system of phonetic notation based primarily on the Latin alphabet. With phonetic transcriptions, dictionarie tell you about the pronunciation of words, because the spelling of an English word does not tell you how you should pronounce it. Below is the phonetic transcription of infinitary:
/ɪnfənɪtɛɹi/

infinitary on Youtube

  1. objects are finitary but their effects could be infinitary. The moment you are trying to
  2. represent any infinitary object in a finite manner you require it to be machine understandable
  3. giving a finitary representation to what you might consider infinitary objects.
  4. What kinds of infinitary objects are we normally concerned with? In the most general case an
  5. some mathematical function or relation. These functions and relations could be infinitary.
  6. We are looking at infinitary objects as functions. Basically mathematical functions relations
  7. we will concentrate on trying to get finitary representations of infinitary objects and
  8. these infinitary objects are really functions.
  9. Here is a case of our finitary specification as opposed to this infinitary specification.
  10. specification of essentially an infinitary object, the even numbers. Whereas this is
  11. You have rules of inferential logic which are always finitary or they might be infinitary
  12. again of infinitary objects. Further in a logical language with axioms and rules of
  13. you cannot give axioms and rules of inference which are infinitary in a logical language.
  14. Everything that is infinitary should have a finite representation. There are of course
  15. infinitary objects which will have no finite representations. They are clearly not going
  16. process period. We are interested in those kinds of infinitary objects which somehow
  17. in infinitary computational processes which have finitary representations. We are interested
  18. in programming languages which allow for finitary representation of inherently infinitary objects.
  19. and anything that is infinitary is not part of the computational process with some restrictions.
  20. If you look at propositional logic, it does not allow you to specify infinitary objects