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2. Junkyard (album) - Wikipedia

   en.wikipedia.org/wiki/Junkyard_(album)

   Junkyard. (1982) Mutiny/The Bad Seed. (1983) Junkyard is the third studio album by Australian post-punk group the Birthday Party. It was released on 10 July 1982 through the label 4AD in the UK and through Missing Link Records in Australia. [ 4] It was the group's last full-length studio recording. It has received critical acclaim.

3. A Collection (The Birthday Party album) - Wikipedia

   en.wikipedia.org/wiki/A_Collection_(The_Birthday...

   The Birthday Party chronology. Junkyard. (1982) A Collection... (1987) Mutiny/The Bad Seed. (1983) A Collection... is a compilation album by The Birthday Party. [2] [3] It contains tracks from the albums The Birthday Party, Prayers on Fire, Junkyard, and EPs and singles from that time period.

4. Xuxa (American TV program) - Wikipedia

   en.wikipedia.org/wiki/Xuxa_(American_TV_program)

   Xuxa is a combination game show/variety show, based on the Brazilian TV program Xou da Xuxa.The show features various activities that stimulate children's learning that are guided both by Xuxa and her assistants, Jelly the Panda (E. E. Bell) and Jam the Jaguar (Mark Caso).

5. RSVP - Wikipedia

   en.wikipedia.org/wiki/RSVP

   RSVP is an initialism derived from the French phrase "Répondez s'il vous plaît", [ 1] meaning "Please respond" (literally "Respond, if it pleases you" ), to require confirmation of an invitation. The initialism "RSVP" is no longer used much in France, where it is considered formal and old-fashioned. In France, it is now more common to use ...

6. A 7-hour birthday party? Mom's thoughts about the ... - AOL

   www.aol.com/news/7-hour-birthday-party-moms...

   Mom's thoughts about the invite go viral. TikTok is learning that there are party people, and then there are seven-hour party people. In early May, TikTok user @moderatelycomfy who goes by Teray ...

7. Birthday problem - Wikipedia

   en.wikipedia.org/wiki/Birthday_problem

   In probability theory, the birthday problem asks for the probability that, in a set of n randomly chosen people, at least two will share a birthday. The birthday paradox refers to the counterintuitive fact that only 23 people are needed for that probability to exceed 50%. The birthday paradox is a veridical paradox: it seems wrong at first ...