“Note that the name of the show is 'Trippin' ' and not 'Tripping' because the addition of the letter 'g' would not be consistent with the views of MTV's urban youth demographic who tend to frown upon linguistic formalities such as proper enunciation. I mean, proper 'nunciation, yo!”

—  Maddox

The Best Page in the Universe

Adopted from Wikiquote. Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "Note that the name of the show is 'Trippin' ' and not 'Tripping' because the addition of the letter 'g' would not be co…" by Maddox?
Maddox photo
Maddox 69
American internet writer 1978

Related quotes

Lewis Carroll photo

“The proper definition of a man is an animal that writes letters.”

Lewis Carroll (1832–1898) English writer, logician, Anglican deacon and photographer

Source: Lewis Carroll, Roger Lancelyn Green (1989). “The Selected Letters of Lewis Carroll”, p.10, Springer

Louis Philippe I photo

“The proper mean.”

Louis Philippe I (1773–1850) King of the French

Le juste milieu.
Used in an address to the deputies of Gaillac. First occurs in a letter of Voltaire's to Count d'Argental (Nov. 29, 1765). Hoyt's New Cyclopedia Of Practical Quotations Also in Pascal—Pensées. (see Moderation)

Augustus De Morgan photo
Aung San photo

“It would be consistent and proper for us to join the war for democratic freedom, only if we would likewise be assured that democratic freedom in theory as well as in practice.”

Aung San (1915–1947) Burmese revolutionary leader

Address delivered at the meeting of East and West Association held on August 29, 1945, at the City Hall of Rangoon

Confucius photo

“The beginning of wisdom is to call things by their proper name.”

Confucius (-551–-479 BC) Chinese teacher, editor, politician, and philosopher
Edgar Guest photo
Augustus De Morgan photo

“Experience has convinced me that the proper way of teaching is to bring together that which is simple from all quarters, and, if I may use such a phrase, to draw upon the surface of the subject a proper mean between the line of closest connexion and the line of easiest deduction.”

Augustus De Morgan (1806–1871) British mathematician, philosopher and university teacher (1806-1871)

This was the method followed by Euclid, who, fortunately for us, never dreamed of a geometry of triangles, as distinguished from a geometry of circles, or a separate application of the arithmetics of addition and subtraction; but made one help out the other as he best could.
The Differential and Integral Calculus (1836)

Max Frisch photo

Related topics