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meagre

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meagre
▪ I. meagre, a. (n.) (ˈmiːgə(r)) Forms: 4–7 megre, 5 megire, meger(e, 6 meiger, Sc. megir, 6–7 maigre, megar, 6–9 meager, 7 meaguer, 6– meagre. [ME. megre, a. OF. megre, maigre (mod.F. maigre) = Pr. magre, maigre, Sp., Pg., It. magro, Romanian macru:—L. macrum (macer), cogn. with Gr. µακρός long, µα... Oxford English Dictionary
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Meagre Company
The Meagre Company, or The Company of Captain Reinier Reael and Lieutenant Cornelis Michielsz Blaeuw, refers to the only militia group portrait, or schutterstuk Casual observers over the centuries have noticed how much fatter the officers became in that time, which is how the Meagre Company got its nickname. wikipedia.org
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meagre
meagre(US meager), / ˈmi:gə(r); `miɡɚ/ adj1 small in quantity and poor in quality 少量的; 劣质的; 贫乏的; 不足的 a meagre meal of bread and cheese 只有面包和奶酪的一餐 her meagre contribution to our funds 她给我们基金的微薄捐款 Our appeal for help met with a meagre response. 我们求助的呼吁反应冷淡.2 thin; lacking in flesh 瘦的; 皮包骨的 the meagre ... 牛津英汉双解词典
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Brown meagre
Description The brown meagre is between 30 and 40 cm in length but can grow to 60 cm. The otoliths of the brown meagre are ground and used for urinary infections by local people in Turkey. wikipedia.org
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Meagre set
is meagre. is meagre in then is meagre in If is open in then is meagre in if and only if is meagre in If is dense in then is meagre in if and only wikipedia.org
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Meagre and dense sets We consider subsets of $\mathbb R$. We know the following: * If $A$ is meagre then $\mathbb R \setminus A$ is not meagre. (Converse not true.) * If $A$ is meagre then $\mathbb R \setminus A...
The answer to your question is **NO**. Here is an example. Let $A$ be the rationals in $[0,1]$ union all the irrationals that do not belong to $[0,1].$ That is, $$A \;\; = \;\; \left([0,1] \cap {\mathbb Q}\right) \;\; \cup \;\; [({\mathbb R} \setminus [0,1]) \; \cap \; {\mathbb I}], $$ where ${\math...
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Meagre set - Wikipedia
Meagre set. In the mathematical field of general topology, a meagre set (also called a meager set or a set of first category) is a subset of a topological space that is small or negligible in a precise sense detailed below. A set that is not meagre is called nonmeagre, or of the second category. See below for definitions of other related terms.
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The only meagre and open set is the empty set? Suppose that A is a meagre set in a topological space X. I think that the answer of my question is yes, because $\mathring {A}$ is empty. Am I right?
This is not true in general. For example, in $\mathbb{Q}$ with its usual topology, for any set $U\subseteq \mathbb{Q}$, we have $U = \bigcup_{q\in U} \\{q\\}$. This is a countable union, and each singleton $\\{q\\}$ is nowhere dense, so $U$ is meager. Thus _every_ open set is meager. Of course, in a...
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Meagre subsetes of [0,1] A subset $A$ of a topological space $X$ is **nowhere dense** if it's closure has empty interior. It is true that every closed nowhere dense set is nowhere dense. A set is **meagre** if it is a...
Consider the three properties: closed, meager, not nowhere dense. There are sets with any two of these properties but no sets with all three. Examples: * Closed+meager: A finite set; a Cantor set. * Closed+not nowhere dense: a closed interval. * Meager+not nowhere dense: The rationals; a union of fa...
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Can the points at which a series of real valued functions converge form a meagre subset of $\mathbb{R}$? Is this possible except for the case where such set of points is just a singleton?
Let $M$ be any meagre subset of $\mathbb{R}$. Define $f_i(x)$ to be $0$ on $M$ and to be $(-1)^i$ otherwise.
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Is Meagre Kosher? | Search for Kosher Fish at IsThisKosher.net
Welcome to IsThisKosher.net! If you keep Kosher but still eat fish at restaurants and markets that aren't strictly Kosher, it can be challenging to know what you can eat. The list of kosher fish can be very confusing. Often times, the fish are familiar ones, just listed with an uncommon name or in a different language.
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Does a (closed) meagre set have empty interior? Does a meagre set have empty interior? And if it is closed or compact?
Then $X$ is itself a meagre set because it's the countable union of singletons.
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Is Japanese Meagre Kosher? - IsThisKosher.net
There are 1,392 additional names commonly used. Show? ...
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Lebesgue null set with meagre complement > There exists a $\lambda$-null comeagre subset of $\mathbb{R}$. I tried to find an example in terms of Cantor sets. Let $C \subseteq [0,1]$ be the ternary Cantor set. Define ...
Try another approach: For every $n$ and rational $q_k$, take a small open interval $I_{n,k}$ such that their union $O_n$ has measure $\le \frac{1}{n}$. Now $\cap_n O_n$ is as required.
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Proof that in the Banach space $C^0[0,1]$ the set of functions in $C^1[0,1]$ is a meagre set How can I prove that in the Banach space $C^0[0,1]$ the set of functions in $C^1[0,1]$ is a meagre set? How do I go about p...
hint: You may have a look at the sets: $E_n = \\{ \phi \in C^1([0,1]): \sup |\phi'|\leq n \\}$, $n\geq 1$
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