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  2. P-15 Termit - Wikipedia

    en.wikipedia.org/wiki/P-15_Termit

    The P-15 was not the first anti-ship missile in Soviet service; that distinction goes to the SS-N-1 Scrubber, and to the aircraft-launched AS-1 Kennel.The SS-N-1 was a powerful but rather raw system, and it was soon superseded by the SS-N-3 Shaddock.

  3. iPhone 15 Pro - Wikipedia

    en.wikipedia.org/wiki/IPhone_15_Pro

    The iPhone 15 Pro and iPhone 15 Pro Max use USB-C with USB 3.2 Gen 2 transfer speeds (est. up to 10Gbps / 1.25GBps), [17] [18] an improvement over the iPhone 14 Pro and the iPhone 15/15 Plus base models which only have USB 2.0 transfer speeds (est. up to 480 Mbps / 60MBps).

  4. Maya numerals - Wikipedia

    en.wikipedia.org/wiki/Maya_numerals

    The Mayan numeral system was the system to represent numbers and calendar dates in the Maya civilization.It was a vigesimal (base-20) positional numeral system.The numerals are made up of three symbols: zero (a shell), [citation needed] one (a dot) and five (a bar).

  5. 2 cm Flak 30, Flak 38 and Flakvierling 38 - Wikipedia

    en.wikipedia.org/wiki/2_cm_Flak_30,_Flak_38_and...

    The gun fired the "Long Solothurn", a 20 × 138 mm belted cartridge that had been developed for the ST-5 and was one of the more powerful 20 mm rounds. [ 2 ] The C/30, featuring a barrel length of 65 calibres , had a fire rate of about 120 rounds per minute.

  6. 5-10-15-20 (25-30 Years of Love) - Wikipedia

    en.wikipedia.org/wiki/5-10-15-20_(25-30_Years_of...

    "5-10-15-20 (25-30 Years of Love)" is a 1970 song by The Presidents. It is the title track and first release from their album. The song was produced by Van McCoy.It reached number 11 on the US Billboard Hot 100, number 5 on the R&B chart and was nominated for a Grammy Award for Best R&B Performance by a Duo or Group with Vocals.

  7. 11 (number) - Wikipedia

    en.wikipedia.org/wiki/11_(number)

    11 of 35 hexominoes can fold in a net to form a cube, while 11 of 66 octiamonds can fold into a regular octahedron. 11 appears as counts of uniform tessellations in various dimensions and spaces. There are 11 regular and semiregular convex uniform tilings in the Euclidean plane , which are dual to the 11 Laves tilings .