Sentence examples for famous conclusions from inspiring English sources
Forty years ago, in a paper in American Scientist, Herbert Simon and William Chase drew one of the most famous conclusions in the study of expertise: There are no instant experts in chess — certainly no instant masters or grandmasters.
By Malcolm Gladwell August 21, 2013 Forty years ago, in a paper in American Scientist, Herbert Simon and William Chase drew one of the most famous conclusions in the study of expertise: There are no instant experts in chess — certainly no instant masters or grandmasters.
In the next few paragraphs of the Transcendental Aesthetic, Kant reaches the famous conclusions that we can speak of space "only from the human standpoint" (A26/B42) and that space has "transcendental ideality" (A28/B44).
Goldwater, in the famous conclusion to his acceptance speech, seemed to respond directly to Rockefeller's criticisms.
The poem plays, consciously or not, on Bishop's famous conclusion to "The Bight": "All the untidy activity continues, / awful but cheerful".
One disappointment: Ms. Cojocaru took such long balances early in the Rose Adagio that her briefer ones at its famous conclusion seemed a relative anticlimax.
The grand sweep of this evolutionary story has been used time and again to dispute the physicist Steven Weinberg's famous conclusion to his account of the very beginnings of the universe in The First Three Minutes: "The more the universe seems comprehensible, the more it also seems pointless".
His famous conclusion in Candide, for example, that optimism was a philosophical chimera produced when dialectical reason remains detached from brute empirical facts owed a great debt to his Newtonian convictions.
The most famous conclusion among these may be the Hadamard-Levy theorem [2], it states that a continuously differentiable map f between two Banach spaces E and F, which is a local diffeomorphism and satisfies the condition ∫ 0 ∞ d s ω ( s ) = ∞, ∥ [ f ′ ( x ) ] − 1 ∥ ≤ ω ( ∥ x ∥ ), is a homeomorphism, where ω : R + → R + is a continuous increasing mapping.
In my most recent book, The Failure of Counterinsurgency: Why Hearts and Minds Are Seldom Won, the study of many historical guerrilla campaigns led me to Yogi Berra's famous conclusion that it "ain't over till its over".
