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Rogers applied it to the healthcare setting to address issues with hygiene, cancer prevention, family planning, and drunk driving. Using his synthesis, Rogers produced a theory of the adoption of innovations among individuals and organizations. [12] Diffusion of Innovations and Rogers' later books are among the most often cited in diffusion ...
Everett M. "Ev" Rogers (March 6, 1931 – October 21, 2004) was an American communication theorist and sociologist, who originated the diffusion of innovations theory and introduced the term early adopter.
The Everett Rogers Diffusion of innovations theory – for any new idea, concept, product or method, there are five categories of adopters: Innovators – venturesome, educated, multiple info sources; Early adopters – social leaders, popular, educated; Early majority – deliberate, many informal social contacts;
Thomas Edison with phonograph in the late 1870s. Edison was one of the most prolific inventors in history, holding 1,093 U.S. patents in his name.. Innovation is the practical implementation of ideas that result in the introduction of new goods or services or improvement in offering goods or services. [1]
James Gamble Rogers (March 3, 1867 – October 1, 1947) was an American architect. A proponent of what came to be known as Collegiate Gothic architecture, he is best known for his academic commissions at Yale University , Columbia University , Northwestern University , and elsewhere.
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Crossing the Chasm: Marketing and Selling High-Tech Products to Mainstream Customers or simply Crossing the Chasm (1991, revised 1999 and 2014), is a marketing book by Geoffrey A. Moore that examines the market dynamics faced by innovative new products, with a particular focus on the "chasm" or adoption gap that lies between early and mainstream markets.
Leonard James Rogers. Leonard James Rogers FRS [1] (30 March 1862 – 12 September 1933) was a British mathematician who was the first to discover the Rogers–Ramanujan identity and Hölder's inequality, and who introduced Rogers polynomials. [2] The Rogers–Szegő polynomials are named after him.