50 research outputs found

    Hsin-lun (New Treatise) and Other Writings by Huan T'an (43 B.C.–28 A.D.)

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    Better known in his own times than later, Huan T’an (43 BCE–25 CE) was a scholar-official, independent in his thought and unafraid to criticize orthodox currents of his time. A practitioner of the Old Text exegesis of the Classics, he maintained a position on the court during a turbulent time of political crises, uprisings, and civil war, spanning the reigns of four emperors. His principal work, Hsin-lun, differs from other books on political criticism in that it does not deal primarily with history but takes many examples from contemporary social and political life. While belonging to the Old Text group of court officials and scholars, Huan T’an differed radically from them in his stress on direct knowledge, in his range of practical experience, and in his outspoken criticism of popular opinions. He was not a systematic philosopher, but his ideas were influential in the return to a more worldly conception of Confucianism. To translate Huan T’an’s writings, one must reconstruct the texts. Timoteus Pokora uses two nineteenth-century fragments as a basis around which to orient quotations from Hsin-lun from sixty-four other sources, primarily encyclopedias and commentaries. Pokora provides notes to give context to these short references and to account for discrepancies between quotations and originals, and he includes a large index to add coherence and points of entry

    Hsin-lun (New Treatise) and Other Writings by Huan T'an (43 B.C.–28 A.D.)

    No full text
    Better known in his own times than later, Huan T’an (43 BCE–25 CE) was a scholar-official, independent in his thought and unafraid to criticize orthodox currents of his time. A practitioner of the Old Text exegesis of the Classics, he maintained a position on the court during a turbulent time of political crises, uprisings, and civil war, spanning the reigns of four emperors. His principal work, Hsin-lun, differs from other books on political criticism in that it does not deal primarily with history but takes many examples from contemporary social and political life. While belonging to the Old Text group of court officials and scholars, Huan T’an differed radically from them in his stress on direct knowledge, in his range of practical experience, and in his outspoken criticism of popular opinions. He was not a systematic philosopher, but his ideas were influential in the return to a more worldly conception of Confucianism. To translate Huan T’an’s writings, one must reconstruct the texts. Timoteus Pokora uses two nineteenth-century fragments as a basis around which to orient quotations from Hsin-lun from sixty-four other sources, primarily encyclopedias and commentaries. Pokora provides notes to give context to these short references and to account for discrepancies between quotations and originals, and he includes a large index to add coherence and points of entry

    The Question of a Slave Society in North Korea

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    9 China

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    Construction of free curves by adding lines to a given curve

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    In the present note we construct new families of free plane curves starting from a curve CC and adding high order inflectional tangent lines of CC, lines joining the singularities of the curve CC, or lines in the tangent cone of some singularities of CC. These lines LL have in common that the intersection CLC \cap L consists of a small number of points. We introduce the notion of a supersolvable plane curve and conjecture that such curves are always free, as in the known case of line arrangements. Some evidence for this conjecture is given as well, both in terms of a general result in the case of quasi homogeneous singularities and in terms of specific examples. We construct a new example of maximizing curve in degree 8 and the first and unique known example of maximizing curve in degree 9. In the final section, we use a stronger version of a result due to Schenck, Terao and Yoshinaga to construct families of free conic-line arrangements by adding lines to the conic-line arrangements of maximal Tjurina number recently classified by V. Beorchia and R. M. Mir\'o-Roig in arXiv:2303.04665.Comment: Version 4, this is the final version with all the referee's comments. Accepted for publication in Results in Mathematic
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