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2. Create and manage 3rd-party app passwords - AOL Help

   help.aol.com/articles/Create-and-manage-app-password

   Customer care can’t override this process of determining App Password creation eligibility. Sign in to your AOL Account Security page. Click Generate app password or Generate and manage app passwords. Click Get Started. Enter your app's name in the text field. Click Generate password. Use the one-time password to log in to your 3rd party app .

3. freeShop - Wikipedia

   en.wikipedia.org/wiki/FreeShop

   freeShop was a homebrew application for the Nintendo 3DS that allowed games to be downloaded from the Nintendo eShop's servers without being previously purchased. freeShop was first released in April 2016, before being removed from GitHub following a DMCA takedown notice sent in late December 2016.

4. Battle.net - Wikipedia

   en.wikipedia.org/wiki/Battle.net

   Battle.net is an Internet-based online game, social networking service, digital distribution, and digital rights management platform developed by Blizzard Entertainment.The service was launched on December 31, 1996, followed a few days later with the release of Blizzard's action-role-playing video game Diablo on January 3, 1997.

5. Nintendo eShop - Wikipedia

   en.wikipedia.org/wiki/Nintendo_eShop

   The Nintendo eShop [4] is a digital distribution service for the Nintendo Switch, and formerly available via the Nintendo Network for the Wii U and Nintendo 3DS.Launched in June 2011 on the Nintendo 3DS, [5] the Nintendo eShop served as the successor to both the Wii Shop Channel and DSi Shop.

6. CPF number - Wikipedia

   en.wikipedia.org/wiki/CPF_number

   The CPF number (Cadastro de Pessoas Físicas, ; Portuguese for "Natural Persons Register") is the Brazilian individual taxpayer registry, since its creation in 1965. [1] This number is attributed by the Brazilian Federal Revenue to Brazilians and resident aliens who, directly or indirectly, pay taxes in Brazil.

7. Cryptographically secure pseudorandom number generator

   en.wikipedia.org/wiki/Cryptographically_secure...

   That is, given the first k bits of a random sequence, there is no polynomial-time algorithm that can predict the (k+1)th bit with probability of success non-negligibly better than 50%. [1] Andrew Yao proved in 1982 that a generator passing the next-bit test will pass all other polynomial-time statistical tests for randomness. [2]