Chinese Subjectivity and the Beijing Olympics develops the Foucauldian concept of productive power through examining the ways in which the Chinese government tried to mobilize the population to embrace its Olympic project through deploying various sets of strategies and tactics.

1. Chesa ran muŏt in'ga -- 2. Sŏnsa-Koryŏ sidae ŭi tawŏnjŏk chesa munhwa -- 3. Chosŏn sidae Sŏul ŭi yugyosik chesa munhwa -- 4. Chesa munha ŭi kŭndaejŏk pyŏnyong kwa hyŏndaejŏk sesokhwa.

1. T'oegye wa Hip'ok'ŭrat'esŭ ka mannagi kkaji -- 2. Taehwa e ch'amyŏ hasin pundŭl -- 3. Che 1-il. 'Kojŏn muksang' : kijon ŭi palgyŏndŭl ŭl ch'ulbalchŏm ŭro samaya -- 4. Che 2-il. 'Chonjaeron': mom an ŭi param ŭn hohŭp, mom pak ŭi param ŭn konggi -- 5. Che 3-il. 'Chŏngsŏ haengdongnon': chari ŭi ch'ai ro inhae sŏro tarŭda -- 6. Che 4-il. 'Kongburon': chonjae haji annŭn ŭisul ŭn ŏpta -- 7. Che 5-il. 'Chihaengnon': maŭm i p'yŏnhaji anŭl ttae nŭn han (...) kŏrŭm kŏrŏra -- 8. Che 6-il. 'Yulliron': kajang hullyunghan ŭihak ŭn ŭihak ŭl p'iryo ro haji ank'e hanŭn kŏt -- 9. Che 7-il. 'Chilli nŭn kat'ŭn kot e': modŭn kŏt ŭi sijak kwa kkŭt ŭn hana ida -- 10. Hip'ok'ŭrat'esŭ myŏngŏndŭl. (shrink)

1. Tan'gun sinhwa ŭi wŏnhyŏngjŏk segyegwan kwa p'ungnyu chŏngsin -- 2. Wŏnhyo ŭi hwajaeng sasang kwa muaehaeng ŭi silch'ŏn -- 3. Ŭisang ŭi 'Hwaŏm ilsŭng pŏpkyedo' e nat'anan Hwaŏm sasang -- 4. Chinul ŭi Tono chŏmsu wa Chŏnghye ssangsu sasang -- 5. Sambong Chŏng To-jŏn ŭi Pulgyo paech'ŏk ŭi naeyong kwa sŏngkyŏk -- 6. T'oegye Yi Hwang ŭi ch'ŏrhakchŏk ipchang kwa 'Kyŏng' sasang -- 7. Kobong Ki Tae-sŭng ŭi hangmun chŏngsin kwa ch'ŏrhak sasang -- 8. Ugye Sŏng Hon ŭi (...) Tohakchŏk sam kwa hangmun yŏnwŏn -- 9. Yulgok Yi I ŭi Taedong sahoeron kwa ch'ŏrhakchŏk chihyang -- 10. Sŏgye Pak Se-dang ŭi Sirhakchŏk sayu ŭi kich'o -- 11. Namdang Han Wŏn-jin ŭi yŏksa insik kwa Chosŏn chunghwajuŭi -- 12. Sŏngdam Song Hwan-gi ŭi 'T'aegŭk tosŏl' haesŏk ŭi kibon ipchang -- 13. Kanjŏng Yi Nŭng-hwa 'Chosŏn Togyosa' ŭi haksulsachŏk ŭiŭi wa han'gye -- 14. Manhae Han Yong-un i pon chuch'e ŭi munje wa minjok chagyŏl ŭi wŏnch'ik -- purok. T'algyŏnggye sidae ŭi Han'guk ch'ŏrhak ŭi inmunhakchŏk ŭiŭi wa chŏnmang: Yulgok ŭi ch'ŏrhak. (shrink)

We study the problem of existence of maximal chains in the Turing degrees. We show that: 1. ZF+DC+"There exists no maximal chain in the Turing degrees" is equiconsistent with ZFC+"There exists an inaccessible cardinal"; 2. For all a ∈ 2ω.(ω₁)L[a] = ω₁ if and only if there exists a $\Pi _{1}^{1}[a]$ maximal chain in the Turing degrees. As a corollary, ZFC + "There exists an inaccessible cardinal" is equiconsistent with ZFC + "There is no (bold face) $\utilde{\Pi}{}_{1}^{1}$ maximal chain of (...) Turing degrees". (shrink)

1. An Tŏng-mun ŭi hangmun chŏngsin kwa ch'ŏse pangsik -- 2. An Tŏng-mun ŭi Samsan Sŏwŏn wisang chŏngnip kwa kŭ ŭimi -- 3. Ha Ik-pŏm ŭi sam kwa munhak -- 4. Pak Ch'i-bok ŭi Nammyŏnghak kyesŭng yangsang -- 5. Kang Pyŏng-ju ŭi hangmun kwa munhak -- 6. Chŏng Chae-gyu ŭi hangmun chŏngsin kwa 'Taehak' haesŏk -- 7. Kim Chin-ho ŭi haksŏl e taehayŏ -- 8. Kwak Chong-sŏk ŭi Myŏngdŏksŏl nonjaeng -- 9. Kim Hwang ŭi Kyŏnghak Sipto e taehayŏ.