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2. Specialized Bicycle Components - Wikipedia

   en.wikipedia.org/wiki/Specialized_Bicycle_Components

   Specialized also introduced the first major production mountain bike in the world, the Stumpjumper, in 1981. Like the Sequoia and Allez, the Stumpjumper was designed by Tim Neenan and based on an early Tom Ritchey design. Specialized continues to produce bikes under the Stumpjumper name, including both hardtail and full-suspension models. [8]

3. Schempp-Hirth Standard Cirrus - Wikipedia

   en.wikipedia.org/wiki/Schempp-Hirth_Standard_Cirrus

   [2] [3] Wolfgang Seitz took part in the 1995 World Glider Aerobatic Championships with a Cirrus K. [4] G/81. The last Cirrus model was the G/81 built by VTC until 1985. This incorporated a longer fuselage and canopy, and a conventional tailplane and elevator with the wings of the Cirrus 75.

4. Cirrus SR22 - Wikipedia

   en.wikipedia.org/wiki/Cirrus_SR22

   The Cirrus SR22 is a single-engine four- or five-seat composite aircraft built since 2001 by Cirrus Aircraft of Duluth, Minnesota, United States.. It is a development of the Cirrus SR20, with a larger wing, higher fuel capacity and more powerful, 310-horsepower (231 kW) engine, and a 315 hp (235 kW) engine for the turbocharged version of the aircraft.

5. Cirrus cloud - Wikipedia

   en.wikipedia.org/wiki/Cirrus_cloud

   Cirrus clouds are usually colder than −20 °C (−4 °F). [56] At temperatures above −68 °C (−90 °F), most cirrus clouds have relative humidities of roughly 100% (that is they are saturated). [57] Cirrus can supersaturate, with relative humidities over ice that can exceed 200%.

6. Divergent evolution - Wikipedia

   en.wikipedia.org/wiki/Divergent_evolution

   It differs from divergent evolution as the species involved do not descend from a closely related common ancestor and the traits accumulated are similar. [4] An example of convergent evolution is the development of flight in birds, bats, and insects, all of which are not closely related but share analogous structures allowing for flight.

7. Divergence of the sum of the reciprocals of the primes

   en.wikipedia.org/wiki/Divergence_of_the_sum_of...

   The proof is due to Ivan Niven, [4] adapted from the product expansion idea of Euler. In the following, a sum or product taken over p always represents a sum or product taken over a specified set of primes. The proof rests upon the following four inequalities: