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The rhyme appears in De Morgan's A Budget of Paradoxes (1872) along with a discussion of the possibilities that all particles may be made of clustered smaller particles, "and so down, for ever", and that planets and stars may be particles of some larger universe, "and so up, for ever". [2]
The poem is a Petrarchan sonnet. [13] The title of the poem and the first two lines reference the Greek Colossus of Rhodes, one of the Seven Wonders of the Ancient World, a famously gigantic sculpture that stood beside or straddled the entrance to the harbor of the island of Rhodes in the 3rd century BC. In the poem, Lazarus contrasts that ...
Psychiatrist Merrill Moore distributed more than 1,000 unattributed copies to his patients and soldiers during World War II. [1] After Ehrmann died in 1945, his widow published the work in 1948 in The Poems of Max Ehrmann. The 1948 version was in the form of one long prose paragraph, so earlier and later versions were presumably also in that form.
The list below includes the poems in the US version of the collection, published by Heinemann in 1960. [1] This omits several poems from the first UK edition, published by Faber and Faber in 1967, [2] including five of the seven sections of "Poem for a Birthday", only two of which ("Flute Notes from a Reedy Pond" and "The Stones") are included in the US edition.
Sappho 16 is a fragment of a poem by the archaic Greek lyric poet Sappho. [a] It is from Book I of the Alexandrian edition of Sappho's poetry, and is known from a second-century papyrus discovered at Oxyrhynchus in Egypt at the beginning of the twentieth century.
The poem is typically understood as a mix of hippie counterculture, with its desire for leisure and a return to nature, with Cold War-era technological visions. [ 5 ] [ 6 ] [ 7 ] Brautigan's publisher, Claude Hayward, said it "caught me with its magical references to benign machines keeping order ...
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The difference between the perimeter of the inscribed megagon and the circumference of this circle comes to less than 1/16 millimeters. [3] Because 1,000,000 = 2 6 × 5 6, the number of sides is not a product of distinct Fermat primes and a power of two. Thus the regular megagon is not a constructible polygon.