Real Ultimate Power
The Official Ninja Webpage: Real Ultimate Power is a satire website created in 2002 by the pseudonymous Robert Hamburger. Written using the persona of a 13-year-old boy, the site is a parody of adolescent fascination with Ninjas. Warren St. John, columnist for the New York Times described it as a "a satirical ode to the masculine prowess of ninjas".
In 2004, it was chosen by Kensington Books for their inaugural book release in the new fratire genre -- non-fiction literature marketed to young men in a politically incorrect and overtly masculine fashion. Due to the website's fan base, the Real Ultimate Power, The Official Ninja Book became a cult hit, selling 35,000 copies in two years. The success of the book prompted Kensington's release of other fratire books by Tucker Max and Maddox.
The Real Ultimate Power concept developed an internet meme with the creation of dozens of imitation parody websites.
Famous quotes containing the words real, ultimate and/or power:
“... the big courageous acts of life are those one never hears of and only suspects from having been through like experience. It takes real courage to do battle in the unspectacular task. We always listen for the applause of our co-workers. He is courageous who plods on, unlettered and unknown.... In the last analysis it is this courage, developing between man and his limitations, that brings success.”
—Alice Foote MacDougall (1867–1945)
“If you complain of people being shot down in the streets, of the absence of communication or social responsibility, of the rise of everyday violence which people have become accustomed to, and the dehumanization of feelings, then the ultimate development on an organized social level is the concentration camp.... The concentration camp is the final expression of human separateness and its ultimate consequence. It is organized abandonment.”
—Arthur Miller (b. 1915)
“Population, when unchecked, increases in a geometrical ratio. Subsistence increases only in an arithmetical ratio. A slight acquaintance with numbers will show the immensity of the first power in comparison of the second.”
—Thomas Robert Malthus (1766–1834)