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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 nonempty:

/nɑnɛmpti/

nonemptinessnonemploymentnonemployingnonemployersnonemployernonemployeesnonemployeenonempiricismnonempiricallynonempiricalnonempiricnonemphaticalnonemphaticnonempathicallynonempathicnonemulationnonemulativenonemulousnonemulouslynonemulousnessnonenactmentnonenclosurenonencroachmentnonencurenonencyclopaedicnonencyclopedicnonencyclopedicalnonendangerednonendemicnonending

- are continuous the intersection is nonempty, the intersection of this is nonempty.
- partition pi of a nonempty set A is a collection of nonempty subsets of A such that for all
- I have a nonempty string a string with seven characters or a nonempty list a list with
- is a digraph with a nonempty set of nodes such that there is a exactly one node called
- periodic functions like this the intersection of C and P is nonempty. There are some functions
- So today we shall consider about trees and search trees. A tree is a digraph with a nonempty
- A binary relation R on A is a well order. If R is a linear order and every nonempty
- order if you put the restriction that every nonempty subset has a least element then it
- nonempty set is not correct T will be empty. So if you are able to prove this premise the
- A be a nonempty set and R an equivalence relation on A then the collection of the equivalence classes
- equivalence relation over a nonempty set A. the quotient set aR is the partition this
- Now, immediately you can see, let R1 and R2 be the equivalence relation on a nonempty
- Formal notation is defined like this; let pi be a partition of the nonempty set A and
- Let pi and pi dash be partitions on a nonempty set A then pi dash refines pi. If every block
- Let pi and pi dash be partitions of a nonempty set A. And let R and R dash be the equivalence
- Let C be a collection of the partitions of a nonempty set A, then the relation refines
- Let pi1 and pi2 be partitions of a nonempty set A. the product of pi1, pi2 denoted by
- nonempty set A. Then the relation R is equal to R1 intersection R2 induces a product partition
- Let pi1 and pi2 be partitions of a nonempty set A, then the sum of pi1 and pi2 denoted
- relation on a nonempty set A induced by the partitions pi1 and pi2. Now, we have seen