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Manufacturers of trading cards of the pin-striped type commonly place an image on a cardboard backing as, for example, is seen in U.S. Pat. No. 3,989,048 of Deck and U.S. Pat. No. 4,187,734 of Wenz. Each image, when removed from the backing, is of a distinct color such as a single color or of a distinct mixed color. In these designs the entire image is removed from its backing as a single piece.
The trading cards of the pin-striped type are generally sold by traders and the like in quantities of a few dozen or more. The card images have no identifying marking and the cards are of uniform size. In a typical sale, a card is displayed on a table in a group of similar cards which are priced at a discount to an average card. The group of cards is typically displayed to the consumer along with many similar groups of cards. The consumer views the cards and purchases one or more cards.
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The present invention provides a stationery product that effectively overcomes the problems in the prior art. In the invention the card is designed to have distinct colored stripes that are visible even when viewed from different angles. The card is designed to be positioned in spaced apart relation on a backing so that only portions of the card strips are visible. The remaining portions of the card can be seen either directly or by viewing the display surface. The card may be held in a group of similarly displayed cards. As a result the card is more effective in displaying an image for sale. The resulting card product can be sold at a more favorable cost due to the availability of a relatively large number of products at a more favorable cost per unit. The invention can be used in conjunction with other stationery cards such as a greeting card.In a world where almost everyone has a mobile phone to stay in touch with friends and family, it’s only natural that its accessories get so versatile. You’ll be amazed
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Confusion between the terms “open subset”, “open cover”, and “open cover”

The following definitions for “open subset” and “open cover” seem to be inconsistent with the definition of “open cover” as a collection of $k$ elements where $A$ is open and $B$ is open with $A \cap B$ is also open in Definition 3.5 in Vanstone’s An Introduction to Abstract Algebra (R. C. Bose Publishing House)

A subset $S$ of $U$ is said to be open if there exists an open
subset $O$ of $U$ such that $S=O \cap S$

Open sets are subsets of $U$ whose complements are closed.

Definition 3.5.
An open cover of a topological space $X$ is a collection of subsets $A_{\alpha}$ of $X$, each of which is open in $X$, such that $X=\displaystyle\bigcup_{\alpha}A_{\alpha}$

The problem is that $A \cap B$ is clearly not open in the case that $A=\{1,2,3,4\}$ and $B=\{2,4\}$, so the second definition does not seem to be consistent with the first definition.

A:

The key difference between the definitions of open set and open cover is that the former requires that for every $x$ in the set, there is an $O$ such that $x \in O$ and that $O \subseteq U$. (Otherwise, it isn’t really an open subset of $U$.)
An open cover has these properties for a collection $A_\alpha$ of subsets of $X$ — but no requirement for $X$ itself. That is, an open cover $A_\alpha$ doesn’t use $X$ at all. (It uses each subset of $X$ in the collection $A_\alpha$, and requires that the union of all $A_\alpha$ covers the whole space, not just

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