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2. $9.99 - Wikipedia

   en.wikipedia.org/wiki/$9.99

   English. $9.99 is a 2008 Australian adult stop-motion animated drama film written and directed by Tatia Rosenthal, with the screenplay by Etgar Keret. [2] The film marks the third collaboration between Rosenthal and Keret. It features a voice cast of Geoffrey Rush, Samuel Johnson, Anthony LaPaglia, Joel Edgerton, Ben Mendelsohn, and Claudia Karvan.

3. List of Brooklyn Nine-Nine episodes - Wikipedia

   en.wikipedia.org/wiki/List_of_Brooklyn_Nine-Nine...

   List of. Brooklyn Nine-Nine. episodes. Brooklyn Nine-Nine is an American police procedural comedy television series which ran for five seasons on Fox and three on NBC. [1] It was created by Dan Goor and Michael Schur. It follows a team of detectives and a police captain in the 99th Precinct of the New York City Police Department in Brooklyn.

4. Discord - Wikipedia

   en.wikipedia.org/wiki/Discord

   In June 2019, Discord introduced Server Boosts, a way to benefit specific servers by purchasing a "boost" for it, with enough boosts granting various benefits for the users in that particular server. Each boost is a subscription costing $4.99 a month.

5. Disney+ never goes on sale—but it's only $1.99 right now - AOL

   www.aol.com/lifestyle/disney-never-goes-on-sale...

   The ad-free service usually goes for $9.99 a month, so with the promotion, you save $21 over the course of three months. Disney+ never goes on sale—not even at Black Friday—so this incredibly ...

6. Psychological pricing - Wikipedia

   en.wikipedia.org/wiki/Psychological_pricing

   Psychological pricing (also price ending or charm pricing) is a pricing and marketing strategy based on the theory that certain prices have a psychological impact. In this pricing method, retail prices are often expressed as just-below numbers: numbers that are just a little less than a round number, e.g. $19.99 or £2.98. [1]

7. 0.999... - Wikipedia

   en.wikipedia.org/wiki/0.999...

   In mathematics, 0.999... (also written as 0.9, 0.. 9, or 0. (9)) denotes the smallest number greater than every number in the sequence (0.9, 0.99, 0.999, ...). It can be proved that this number is 1; that is, Despite common misconceptions, 0.999... is not "almost exactly 1" or "very, very nearly but not quite 1"; rather, 0.999... and "1" are ...