Publication date: 11 June 2018 Source: Author: Roohollah Roozbeh Pride is discredited in all cultures, but pride in poetic talent is praiseworthy in all areas. In poetry, the geniuses of all eras have enjoyed their poetry and have paid attention to and have taken great pride in their own poetry. Hafiz boasts of his poetry and is so sure of his poetry that he knows that so long as people reside on earth, the world will read and receive his (...) poetry. The same parallel is found in Shakespeare's poetry so much so that Shakespeare is sure that his poem will be read so long as people can breathe and see. This belief in the immortality of poetry and its effects in the two poets are followed in this article. The dimensions of this issue and the reasons for the discourse of poetry and sonnet are explained in detail. The conclusion is that the two poets are proud of beautiful form and musicality of their poetry which will spread through the world. This is endorsed through the untranslatability of the poems of the two poets ’poetry. The methodology of this paper is based on the descriptive-analytical approach of the American comparative Literature School. The focus of this study is to compare pride in the poetry of Hafez and Shakespeare. (shrink)

Let be a uniform space with its uniformity generated by a set of pseudo-metrics Γ. Let the symbol ≃ denote the usual infinitesimal relation on *X , and define a new infinitesimal relation ≈ on *X by writing x ≈ y whenever *ϱ ≃ *ϱ for each ϱ ∈ Γ and each p ∈ X . We call an S-space if the relations ≃ and ≈ coincide on fin. S -spaces are interesting because their nonstandard hulls have representations within Nelson's (...) internal set theory . This was shown in [1], where it was also observed that the class of uniform spaces that have invariant nonstandard hulls is contained in the class of S -spaces. The question of whether there are S -spaces that do not have invariant nonstandard hulls was left open in [1]. In this note we show that when the uniformity of an S -space is given by a single pseudometric, the space has invariant nonstandard hulls. (shrink)