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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 infimum:

/ɪnfajməm/

- is so... Because, infimum of a smaller set is always bigger than the infimum of the bigger
- set, if I look at the infimum, that is certainly bigger than the infimum of the much bigger
- a. So, it has a infimum, that infimum I define as the upper Riemann sum, which is the symbol
- infimum of f x, when lies between x i minus 1
- U p f. This is simply because, L p f uses the infimum and L p f uses the supremum.
- what I am interested in first is this set infimum f x, where x lies between x i minus
- look at infimum of f x, where x belongs to x star x i
- Now, observe one thing, if m i is equal to infimum of f x, when x belongs to x i minus
- to infimum of f x, x belongs to a, b.
- this is infimum of all the U p f's. Because, if I go on varying the partitions P, I get
- I look at their infimum. I construct L p f and I
- with something and that thing is the infimum. Similarly, for L p f as I go on taking the
- of the supremum and infimum, I need boundedness of the function is called Riemann
- U p f's, I collect those U p f's look at infimum of that set.
- the supremum if the supremum and the infimum are
- of the function is defined to be that supremum it is same as that infimum. Because
- the definition of Riemann integrability demands that the supremum and infimum are
- to infimum over P 2, U P 2 f. But, this is by
- is the infimum of the function over a i th sub interval. Well, fix any i, look at the
- means, the all sub interval the infimum of the function is 0. That means, little m i