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2. Two-square cipher - Wikipedia

   en.wikipedia.org/wiki/Two-square_cipher

   The Two-square cipher, also called double Playfair, is a manual symmetric encryption technique. [1] It was developed to ease the cumbersome nature of the large encryption/decryption matrix used in the four-square cipher while still being slightly stronger than the single-square Playfair cipher . The technique encrypts pairs of letters ...

3. Powerball - Wikipedia

   en.wikipedia.org/wiki/Powerball

   Website. powerball .com. Powerball is an American lottery game offered by 45 states, the District of Columbia, Puerto Rico and the U.S. Virgin Islands, and overseen by the Multi-State Lottery Association (MUSL), which also manages other large jackpot games such as the Mega Millions. Drawings are held three times weekly on Mondays, Wednesdays ...

4. Amazon's No. 1 best-selling pillows are 20% off: 'It ... - AOL

   www.aol.com/lifestyle/amazons-no-1-best-selling...

   And the answer is a resounding YES. But not just any pillows — we're talking specifically about Beckham Hotel Collection's down alternative bed pillows, which are Amazon's No. 1 best-selling bed ...

5. The 15 best sales to know about: Wayfair, Nordstrom, Macy's ...

   www.aol.com/lifestyle/the-15-best-sales-this...

   Coach Outlet's massive summer sale is here: Get 70% off new styles and an extra 20% off leather goods Macy's best summer deals are here: Get up to 65% off bedding, jewelry, bags, beauty and more

6. Coach Outlet's massive summer sale is here: Get 70% off new ...

   www.aol.com/lifestyle/coach-outlets-massive...

   There's nothing like a new purse or pair of shoes to add a spring to your step. After all, when you look good you feel good. That's why Coach Outlet's latest sale is one worth taking a peek at ...

7. Contract bridge probabilities - Wikipedia

   en.wikipedia.org/wiki/Contract_bridge_probabilities

   Contract bridge probabilities. In the game of bridge mathematical probabilities play a significant role. Different declarer play strategies lead to success depending on the distribution of opponent's cards. To decide which strategy has highest likelihood of success, the declarer needs to have at least an elementary knowledge of probabilities.