Papers for the Schoolmaster, 第 2 巻

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Simpkin, Marshall, and Company, 1852
 

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275 ページ - Their dread commander ; he, above the rest In shape and gesture proudly eminent, Stood like a tower ; his form had yet not lost All her original brightness, nor appeared Less than archangel ruined, and the excess Of glory obscured...
273 ページ - And honour not his father or his mother, he shall be free. Thus have ye made the commandment of God of none effect by your tradition.
97 ページ - And though a linguist should pride himself to have all the tongues that Babel cleft the world into, yet if he have not studied the solid things in them as well as the words and lexicons, he were nothing so much to be esteemed a learned man as any yeoman or tradesman competently wise in his mother dialect only.
99 ページ - Our outward life requires them not — Then wherefore had they birth ? — To minister delight to man, To beautify the earth ; To comfort man — to whisper hope, Whene'er his faith is dim, For who so careth for the flowers Will much more care for him ! Mary Howitt.
275 ページ - Looks through the horizontal misty air Shorn of his beams, or from behind the moon, In dim eclipse, disastrous twilight sheds On half the nations, and with fear of change Perplexes monarchs.
275 ページ - If two triangles have one angle of the one equal to one angle of the other and the sides about these equal angles proportional, the triangles are similar.
266 ページ - Sweet bird ! thy bower is ever green, Thy sky is ever clear ; Thou hast no sorrow in thy song, No winter in thy year...
274 ページ - FG; then, upon the same base EF, and upon the same side of it, there can be two triangles that have their sides which are terminated in one extremity of the base equal to one another, and likewise their sides terminated in the other extremity: But this is impossible (i.
263 ページ - All the rivers run into the sea; yet the sea is not full; unto the place from whence the rivers come, thither they return again.
93 ページ - In any right-angled triangle, the square which is described upon the side subtending the right angle, is equal to the squares described upon the sides which contain the right angle.

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