
Napoleon : In His Own Words (1916)
1850s, Latter-Day Pamphlets (1850), Stump Orator (May 1, 1850)
Napoleon : In His Own Words (1916)
1850s, Latter-Day Pamphlets (1850), Stump Orator (May 1, 1850)
The Scouter http://www.thedump.scoutscan.com/outlook.html (January, 1912)
The Education of Henry Adams (1907)
1840s, Heroes and Hero-Worship (1840), The Hero As King
Fragments of Markham's notes
The Nemesis of Faith (1849)
Context: Finally rises philosophy, which, after a few monstrous efforts from Calvin to Leibnitz to reconcile contradictions and form a theodice, comes out boldly in Spinozism to declare the impossibility of the existence of a power antagonistic to God; and defining the perfection of man's nature, as the condition under which it has fullest action and freest enjoyment of all its powers, sets this as a moral ideal hefore us, toward which we shall train our moral efforts as the artist trains his artistic efforts towards his ideal. The success is various, as the faculties and conditions which God has given are various; but the spectre which haunted the conscience is gone. Our failures are errors, not crimes — nature's discipline with which God teaches us; and as little violations of His law, or rendering us guilty in His eyes, as the artist's early blunders, or even ultimate and entire failures, are laying store of guilt on him.
Part II. Ch. 2 : Mathematical Definitions and Education, p. 128
Variant translation: The chief aim of mathematics teaching is to develop certain faculties of the mind, and among these intuition is by no means the least valuable.
Science and Method (1908)
Context: The principal aim of mathematical education is to develop certain faculties of the mind, and among these intuition is not the least precious. It is through it that the mathematical world remains in touch with the real world, and even if pure mathematics could do without it, we should still have to have recourse to it to fill up the gulf that separates the symbol from reality.
Source: Dictionary of Burning Words of Brilliant Writers (1895), P. 130.
Part 1, Book 1, ch. 2, sect. 7.
Philosophy of the Inductive Sciences (1840)