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  2. 20 Stores Like Pottery Barn That You Should Definitely Have ...

    www.aol.com/20-stores-pottery-barn-definitely...

    williams sonoma home. For those who don’t know, Pottery Barn was acquired by Williams-Sonoma, Inc. in 1986 (so it’s technically the founder of PB’s aesthetic).

  3. 6 Best Types of Winter Greenery for Christmas Decorating - AOL

    www.aol.com/6-best-types-winter-greenery...

    5. Boxwood. Boxwood's compact form is simple and elegant. Its tightly packed leaves make it the ideal greenery to wrap around a wreath form to create a DIY holiday wreath. Use the dainty wreath to ...

  4. Pottery Barn - Wikipedia

    en.wikipedia.org/wiki/Pottery_Barn

    The Pottery Barn store in Beverly Hills, California Pottery Barn in Calgary. In 2017, the company introduced an augmented reality app for iOS that allowed users to virtually place Pottery Barn products into a room and save room design ideas. [12] It also announced PB Apartment, a small-space furnishings line, for millennials. [13]

  5. Laurel wreath - Wikipedia

    en.wikipedia.org/wiki/Laurel_wreath

    A laurel wreath is a symbol of triumph, a wreath made of connected branches and leaves of the bay laurel (Laurus nobilis), an aromatic broadleaf evergreen. It was also later made from spineless butcher's broom ( Ruscus hypoglossum ) or cherry laurel ( Prunus laurocerasus ).

  6. Wreath - Wikipedia

    en.wikipedia.org/wiki/Wreath

    A Christmas wreath on a house door in England. A golden wreath and ring from the burial of an Odrysian Aristocrat at the Golyamata Mogila in the Yambol region of Bulgaria. Mid 4th century BC. A wreath (/ r iː θ /) is an assortment of flowers, leaves, fruits, twigs, or various materials that is constructed to form a ring shape. [1]

  7. Wreath product - Wikipedia

    en.wikipedia.org/wiki/Wreath_product

    The restricted wreath product is constructed in the same way as the unrestricted wreath product except that one uses the direct sum as the base of the wreath product. In this case, the base consists of all sequences in A Ω {\displaystyle A^{\Omega }} with finitely many non- identity entries.

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