“Players with fight never lose a game, they just run out of time”
John Wooden (1910–2010) American basketball coach
Response to a question as to What was the object of playing a gambit opening, as quoted in The Treasury of Chess Lore (1959) by Fred Reinfeld
“Players with fight never lose a game, they just run out of time”
John Wooden (1910–2010) American basketball coach
Susan Sontag book Styles of Radical Will
“The Pornographic Imagination,” p. 45
Styles of Radical Will (1966)
“Self-esteem is the reputation we acquire with ourselves.”
Nathaniel Branden (1930–2014) Canadian–American psychotherapist and writer
Source: Six Pillars of Self-Esteem
Norbert Wiener (1894–1964) American mathematician
Ex-Prodigy: My Childhood and Youth (1964)
Context: The Advantage is that mathematics is a field in which one's blunders tend to show very clearly and can be corrected or erased with a stroke of the pencil. It is a field which has often been compared with chess, but differs from the latter in that it is only one's best moments that count and not one's worst. A single inattention may lose a chess game, whereas a single successful approach to a problem, among many which have been relegated to the wastebasket, will make a mathematician's reputation.
Roberto Clemente (1934–1972) Puerto Rican baseball player
English translation of pep talk given on August 21, 1971, after Hernandez' 6th-inning miscue—scored as a hit—had contributed significantly to Cincinnati's 6-3 come-from-behind victory over Pittsburgh http://www.retrosheet.org/boxesetc/1971/B08210CIN1971.htm, as quoted in "Playing Games: Bad Day in Cincy" https://news.google.com/newspapers?id=iG8mAAAAIBAJ&sjid=Bm0DAAAAIBAJ&pg=5765%2C1664013&dq=clemente-began-talk-spanish by Charley Feeney, in The Pittsburgh Post-Gazette (Tuesday, September 28, 1971), p. 23 <br class="br">Baseball-related, <big><big>1970s</big></big>, <big>1971</big>
Georg Christoph Lichtenberg (1742–1799) German scientist, satirist
K 52
Aphorisms (1765-1799), Notebook K (1789-1793)
“He sees the game unlike any other player.”
Paul Scholes (1974) English footballer
http://www.thesun.co.uk/sol/homepage/sport/football/3611242/What-football-said-about-Paul-Scholes.html#ixzz1NyhISKZi
Terry Venables
“It must be understood that a fair game may be distinctly unfavorable to the player.”
William Feller (1906–1970) Croatian-American mathematician
Source: An Introduction To Probability Theory And Its Applications (Third Edition), Chapter X, Law Of large Numbers, p. 249.
Context: Much harm was done by the misleading suggestive power of this name. It must be understood that a fair game may be distinctly unfavorable to the player.
John Bogle (1929–2019)
Gilbert Lecture, Princeton University, Feb 21, 2013