‘Ode to a Nightingale’(1819) is a typical poem of a Romantic poet like John Keats, but
‘The Nightingale’(1798) is an uncharacteristic poem of a Romantic poet like Coleridge.
The paper proposes a comparison between Coleridge’s ‘The Nightingale’ and Keats’
‘Ode to a Nightingale’.Coleridge’s poem diverges from the Romantic norm; it carries some
characteristics new to Romantic poetry like the realistic and objective portrayals of nature and
the nightingale, while Keats’ poem adhere to the characteristics of Romantic poetry; it
portrays nature and the nightingale subjectively and unrealistically. Coleridge’s poem is very
much influenced by the scientific approaches to environment, and natural history which have
emerged at the end of the 18th C., and this influence has led Coleridge to diverge from the
Romantic norm, while Keats’ Ode does not react to this emergence, it preserves the prominent
features of Romantic poetry, though it follows Coleridge’s poem in not more than twenty one
years.
The paper is divided into two sections, and a conclusion. The first section, ‘Coleridge’s
Divergence from the Romantic Norm’starts with presenting Coleridge as the conventional
Romantic poet who is not different from Keats nor any other major Romantic poet in
depicting nature and the nightingale in most of his poems, with the aim to highlight his
sudden divergence from his Romantic line in ‘The Nightingale’. The part moves to discuss
Coleridge’s abandonment of the characteristics previously mentioned of Romantic poetry in
his ‘The Nightingale’ through his realistic and objective approaches to the nightingale which
come as a reaction to the occurrence of natural and ornithological studies.
The second section, ‘Keats’ Adherence to the Romantic Norm’ discusses Keats’
preservation of the prominent characteristics of Romantic poetry in his ‘Ode to a Nightingale’
like escapism, allusion, imitation of Milton, the unrealistic and subjective approaches to
nature and the nightingale,and degenderization of the nightingale which all point out Keats’
disregard for the occurrence of scientific approaches to nature and the bird at the time.
Finally, the conclusion sums up the findings of the study.
The study focused on the results of first paleostress from thrust fault slip data on Tertiary age of Hemrin North Structure, North of Iraq. The stress inversion was performed for fault slip data using an improved right dihedral model, and then followed by rotational optimization (Georient Software). The trend of the principal stress axes (σ1, σ2 and σ3) and the ratio of the principal stress differences (R) show the main paleostress field is NE-SW compression regime. As well as using Lisle graph and Mohr diagram to determine the magnitudes of palestress. The values paleostress of the study area were σ1=1430 bars, σ2=632 bars and σ3=166 bar. The large magnitudes of the primary stress axes could be attributed to active tecto
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... Show MoreThe research is dedicated to study technical and dramatic recruitment of the clown character in Child's Theater Shows This research consist of four chapters ; first chapter is dealing with the problem of the research which defined by the following question :" Does the educational and dramatic recruitment of the clown character achieved in Child's Theater Shows?"The research is summarized in sets of points such as :•Make use of this research for the benefit of employees in the child's theater , especially directors, actors, technicians, workers and dress designers .•To benefit concerned educational institutions in the field of child's theater ; such as : child's culture house , theater & cinema office which are belonging to the ed
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... Show MoreIn this paper, three approximate methods namely the Bernoulli, the Bernstein, and the shifted Legendre polynomials operational matrices are presented to solve two important nonlinear ordinary differential equations that appeared in engineering and applied science. The Riccati and the Darcy-Brinkman-Forchheimer moment equations are solved and the approximate solutions are obtained. The methods are summarized by converting the nonlinear differential equations into a nonlinear system of algebraic equations that is solved using Mathematica®12. The efficiency of these methods was investigated by calculating the root mean square error (RMS) and the maximum error remainder (𝑀𝐸𝑅n) and it was found that the accuracy increases with increasi
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