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Bolzano-Weierstrass theorem
[
bohl-
zah
-noh-
vahy
-er-shtrahs
,
-strahs
,
bohlt-
sah
-
]
Bol·za·no-Wei·er·strass the·orem
/
boʊlˈzɑ
noʊˈvaɪ
ərˌʃtrɑs
,
-ˌstrɑs
,
boʊltˈsɑ-
/
Show Spelled
[
bohl-
zah
-noh-
vahy
-er-shtrahs
,
-strahs
,
bohlt-
sah
-
]
Show IPA
noun
Mathematics
.
the theorem that every bounded
set
with an infinite number of elements contains at least one accumulation point.
Origin:
named after B.
Bolzano
and K.
Weierstrass
(1815–97), German mathematician
Dictionary.com Unabridged
Based on the Random House Dictionary, © Random House, Inc. 2012.
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Bolzano-Weierstrass theorem
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Bolzano-weierstrass theorem
is always a great word to know.
So is
fraction
. Does it mean:
So is
exponent
. Does it mean:
So is
finite
. Does it mean:
a number usually expressed in the form a/b, a ratio of algebraic quantities similarly expressed
a proportion containing terms of which an increase in one results in a decrease in another
a symbol or number placed above and after another symbol or number to denote the power to which the latter is to be raised
the product obtained by multiplying a quantity by itself one or more times, the exponent of an expression
to separate into equal parts by the process of mathematical division
a set of elements capable of being completely counted and not zero
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