41. Rm01-11 Out of 99 national universities and nearly 7000 tertiary education institutions,the consensus of the japanese mathematicians with whom I spoke is that about a http://www.nsftokyo.org/rm01-11.html

NATIONAL SCIENCE FOUNDATION TOKYO REGIONAL OFFICE September 5, 2001 The National Science Foundation's Tokyo Regional Office periodically reports on developments in Japan that are related to the Foundation's mission. It also provides occasional reports on developments in other East Asian countries. Tokyo Office Report Memoranda are intended to provide information for the use of NSF program officers and policy makers; they are not statements of NSF policy. Report Memorandum #01-11 T he S tate of M athematical S ciences in J apan The following report was prepared by B. Brent Gordon, Program Manager in the National Science Foundation's Division of Mathematical Science. Dr. Gordon traveled to Japan in July and August 2001 under a Japan Society for the Promotion of Science (JSPS) Short-Term Invitational Fellowship. Professor M. Hanamura at Kyushu University served as his host. A brief report on the research that Dr. Gordon conducted at Kyushu University appears as Special Scientific Report #01-03. He may be reached at bgordon@nsf.gov.

42. ‹Ð@™p@ã° ? is its vulgar form, and ?is an abridged form used by japanese mathematiciansin Edo Era. Since 1950's it was replaced by *(?70. http://hosoi05.is.noda.sut.ac.jp/~hosoi/kanzi/html/E10.htm

PREVIOUS NEXT No. 10 ™ ‹Ð@™p@㰁@ on FƒxƒL (beki); kun F(not used) Originally ™pmeant 'to cover' or 'cover, curtain', and was used to mean 'power' in mathematics before 1940's. ã° is its vulgar form, and ‹Ðis an abridged form used by Japanese mathematicians in Edo Era. Since 1950's it was replaced by , as this kanzi was rarely used outside the mathematics. Since then, in school mathematics, all compounds using ™phave been replaced by those using —ݏæ. For example, ™pŽw”Ë—ݏæŽw” (Žw”*¨128.”, exponent) , ™pªË —ݏ捪*(¨90.ª, power root) . But in college-level mathematics, the word still remains in such a compound as ƒxƒL‹‰”, meaning 'power series'. In this case, ™pis written asƒxƒLby katakana in "Iwanami's Dictionary" while as‚ׂ«by hiragana in "Japanese Scientific Terms". ~ is read ƒRƒEby on (to descend), ‚¨‚ë‚· (to let down), or ‚Ó‚é (to fall, to come down) by kun , and makes a pair with¸. ~indicates that the index of power of each term becomes smaller and smaller as if one descends a staircase step by step. The word is usually used in the phrase ~‹Ð‚Ì , meaning 'descending order of powers'. In textbooks, ‹Ðis written by

43. ? in statistical context. But for 'class' as used in the English phrase'equivalent class', japanese mathematicians use ?*(145). http://hosoi05.is.noda.sut.ac.jp/~hosoi/kanzi/html/E124.htm

PREVIOUS NEXT No. 124 š ŠK@ on FƒJƒC (kai); @ kun F(not used) The original meaning of ŠKwas 'steps of a road to go up a hill', but this was generalized to mean 'things arranged in order one by one'. This word is used as one of •”ŽŒ*(¨128.”, counter suffix) in such a case as counting number of floors in a building. In mathematics, this is used as a counter suffix for counting 'order of derivatives or differential equation'. But in school mathematics is generally used forŠKin such cases. used here means 'a group classified into steps'. The word means 'a group in one of steps arranged in order', and is used generally as an equivalent of the English word 'class'. In mathematics, it is used for 'class' in statistical context. But for 'class' as used in the English phrase 'equivalent class', Japanese mathematicians use The meaning of ’l*(87) is 'value'. The word means 'value to represent a class'. ™ŠK· (ƒJƒC ƒT, kaisa)Fdifference. Type 1-1. The meaning of is by itself 'difference'. ŠK·means literally 'difference arranged in order', and is used in relation to progression. Sometimes, is used for it.

44. Vitae twin. We, japanese mathematicians working in public universities, arenot allowed to travel around the world without permission. We http://www.rimath.saitama-u.ac.jp/lab.jp/skoike/koikev.html

Vitae English version Family name : Koike Fore name : Shigeaki Date of birth : 29 September 1958 Place of birth : Tokyo, Japan Nationality : Japanese Mailing address : Department of Mathematics, Saitama University 255 Shimo-Okubo, Saitama 338-8570 Japan Education 1977(April)-1981(March) : Department of Physics (Undergraduate Course), Waseda University 1981(April)-1983(March) : Department of Mathematics (Master Course), Waseda University 1983(April)-1988(March) : Department of Mathematics (Doctor Course), Waseda University 1989(November) Awarded the degree of PhD, in Mathematics for the thesis entitled "Smoothness and singular perturbations of solutions of HJB equations" Professional Experience 1988(April)-1989(September) : Research associate in Waseda University 1989(October)-1992(March) : Research associate in Tokyo Metropolitan University 1992(April)- 2002(March) : Associate Professor in Saitama University 2002(April)-present: Professor in Saitama University Visiting Experience 1990(September)-1991(August) : Visiting Researcher in Mathematical Science Research Institute at Berkeley (USA) A view from Mathematical Sciences Research Institute: San Francisco Bay A night-view from Mathematical Sciences Research Institute 1993(February) : Soeul National University (Korea) 1994(November)-1995(January) : Visiting Researcher in Australian National University at Canberra (Australia) 1996(July) : Visiting Researcher at Tata Institute at Bangalore (India) 1996(December) : KAIST (Korea)

45. NATFHE Says Important work was done too by japanese mathematicians immediately afterthe war. For me, this was the cliche, the book I could not put down. http://www.natfhe.org.uk/says/bookrevs/mat/mat00001.html

text version NATFHE SAYS PUBLICATIONS THE LECTURER ... MATHEMATICS Fermat's Last Theorem Simon Singh Fourth Estate Rarely does a book on mathematics reach the top ten best sellers list. Yet FERMAT'S LAST THEOREM has achieved precisely this. Singh's book is for pure mathematics what Hawking's A BRIEF HISTORY OF TIME is for applied mathematics. 'I have truly marvellous demonstration of this proposition which this margin is too narrow to contain.' These words, written in the margin of a mathematics book by Fermat, sparked off a search, taking over 350 years, to find a proof. The beauty of Fermat's Last Theorem is that it can be easily stated, such that a ten year-old can understand the problem, but the solution is so difficult to find. The conundrum taxed the greatest brains of mathematics. Singh's account keeps the mathematical content to a minimum (largely in appendices), while emphasising the biographical details of the giants of mathematics. The formulation of the problem can be traced back to Pythagoras, the seed of the solution to Euclid. The problem was finally solved by Andrew Wiles, a forty-something mathematician, who announced a proof at a lecture in Cambridge in 1993, which was then revealed to contain a flaw. This took another 18 months to unravel, and has then taken two years for Wiles's peers to verify. The problem had inspired Wiles to take an interest in mathematics ever since he read of the problem as a ten-year old in a library in Cambridge.

46. Fermat from Cambridge in England, to announce in 1995 but only after he too had madean error - that a proof for the japanese mathematicians' conjecture had been http://www.first-proofs.com/fermat.htm

FERMAT'S LAST THEOREM - REAFFIRMED When PIERRE De FERMAT died in 1665, a marginal note that he had earlier scribbled against Problem 8 in Book II of Bachet's Diophantus was discovered that would later permeate the world of mathematics for many centuries to come. The problem posed in the book was that of dividing a square number into two smaller squares. After jotting down a solution, using the example of 16, Fermat wrote in Latin: On the other hand, it is not possible to divide a cube into two cubes, a biquadratic into two biquadratics, and generally no power to infinity beyond a second power, into two parts with the same name. I have discovered a most extraordinary demonstration of this which this margin is too narrow to contain No proof of this statement was ever found amongst his papers. Had the note been made by anyone other than Fermat, it would have been ignored, if not forgotten within a week. This former French lawyer, however, was of a different mettle. Over the years he had acquired a reputation for announcing mathematical truths which only later came to be accepted as proven. During his studies, he had developed his own method for establishing whether or not a mathematical proposition was true or false. He called it the method of infinite descent . It was this, apparently, that he had applied to the problem of cubes and biquadratics (quartics), and from whence he had discovered a general rule that applied to all powers greater than 2.

47. Re: Logic For Crackpots pi. I think some other japanese mathematicians using other computersmay have recently pulled ahead of the Chudnovskys. ? At any http://hhobel.phl.univie.ac.at/phlo/199903/msg00136.html

Date Prev Date Next Thread Prev Thread Next ... Thread Index Re: logic for crackpots To phil-logic@bucknell.edu Subject : Re: logic for crackpots From csilver@sophia.smith.edu Date : Tue, 30 Mar 1999 14:29:44 -0500 (EST) In-Reply-To Pine.BSF.4.05.9903300832580.18590-100000@shell3.ba.best.com Follow-Ups conceptual complexity (Re: logic for crackpots) From: "Gregory J. Woodhouse" <gjw@wnetc.com> References Re: logic for crackpots From: "Gregory J. Woodhouse" <gjw@wnetc.com> Prev by Date: Re: logic for crackpots Next by Date: conceptual complexity (Re: logic for crackpots) Prev by thread: Re: logic for crackpots Next by thread: conceptual complexity (Re: logic for crackpots) Index(es): Date Thread

48. Www.ohhla.com/anonymous/dj_hcane/dntsleep/connect.djh.txt in my mouth, pop shit, still sayin, Fuck that You have to listen, brew, trappedin a tragic addiction Styles, multiply like japanese mathematicians Cut cause http://www.ohhla.com/anonymous/dj_hcane/dntsleep/connect.djh.txt

49. The Harald Bohr Collection Of Reprints in Hungarian, Polish and Russian. There are many reprints from Italian,Hungarian, Polish, Russian and japanese mathematicians. http://www.math.ku.dk/ths/bohr_h/colrepr.htm

Harald Bohr collection of reprints Bohr's large collection of reprints was sold by his wife Ulla Bohr to the Library at the Courant Institute of Mathematical Sciences , New York in 1952. It is still (1996) kept there bounded in 270 volumes (volume 141 was missing). The collection may be said to consist of three series: a series of medium sized volumes (volume 1-171), a series of small sized volumes (volume 172-186) and a series of large sized volumes (volume 187-270). The reprints in each series are ordered alphabetical which means that reprints from one author may be in all three series. On the back of each volume is printed Harald Bohr Collection , the volume number and the alphabetical interval covered by the volume (for example "N - Nielsen"). Some of the volumes, estimated 10%, contains a typewritten table of content which lists author and title of the reprints, but no catalog has been made of the complete content. Often the page numbers of the reprints start from page 1 and are not the page numbers of the actual published articles. Most of the content is reprints of articles published in mathematical journals. A significant part of the reprints are from

50. Histcorr The article implies too that ancient Chinese and japanese mathematicians cultivatedit as much for its artistic merit, as for its application to science and http://meltingpot.fortunecity.com/melwood/368/histcorr.html

web hosting domain names email addresses related sites HISTORY SECTION David L. McNaughton Which Culture has displayed the most intense passion for music? Could another "High Culture" develop in sub-Saharan Africa? Is Russia capable of creating the "European Imperium" envisaged by Spengler? The fragmentation of the ancient Middle-Eastern Civilisation. ... How would Spengler view the present European Union? From Arthur Law, Zimbabwe, 1983: After reading Spengler's book, I could not help wondering whether Western Culture could be described as having a stronger passion for music than any of the other Cultures. Comment: I am inclined to agree. In the Spenglerian context, different art-forms are media for 'expressing and fulfilling the soul', and some Cultures seem to have placed more emphasis on sculpture or painting, rather than music. To support your suggestion, it would be helpful to try and decide which other societies (besides the West) accorded high prominence to music. India would certainly be worth considering. David McN From Antranig Khanmirzayents, Armenia, August 2000:

51. KLUWER Academic Publishers | Partial *&/X;-Algebras And Their Operator Realizati A first generalization is the notion of algebras of unbounded operators (O*algebras),mostly developed by the Leipzig school and japanese mathematicians. http://www.wkap.nl/prod/b/1-4020-1025-7

Title Authors Affiliation ISBN ISSN advanced search search tips Books Partial Add to cart by Jean-Pierre Antoine Atsushi Inoue Dept. of Applied Mathematics, Fukuoka University, Japan Camillo Trapani Book Series: MATHEMATICS AND ITS APPLICATIONS Volume 553 Kluwer Academic Publishers, Dordrecht Hardbound, ISBN 1-4020-1025-7 December 2002, 541 pp. EUR 165.00 / USD 158.00 / GBP 106.00 Home Help section About Us Contact Us ... Search

52. Historia Matematica Mailing List Archive: Re: [HM] Kosnita see below) etc. Also, we know that japanese mathematicians werestrongly interested in Triangle Geometry. Some names Ajima http://sunsite.utk.edu/math_archives/.http/hypermail/historia/jul99/0002.html

Re: [HM] Kosnita Ivan Van Laningham ivanlan@callware.com Thu, 01 Jul 1999 15:59:23 -0600 Messages sorted by: [ date ] [ thread ] [ subject ] [ author ] Next message: Alfred Ross: "[HM] The Arabic Version of Euclid's Optics" Previous message: Antreas P. Hatzipolakis: "[HM] New Mersenne Prime!" Hi All Antreas P. Hatzipolakis wrote: [snip] The 'sn' combination doesn't exist in Japanese. 'Konita' is legal; 'Kosonita' is legal. Japanese is syllabic, and is written that way, as are the Mayan languages. Two consonants cannot exist one after the other without an intervening vowel. Thus, if the name 'Kosnita' is an accurate transliteration, it cannot be Japanese. There can be vowels that are elided in everyday pronunciation, cf. 'Matsushita' pronounced as 'Matsushta,' but such elision is never written. Ivan Ivan Van Laningham Callware Technologies, Inc. ivanlan@callware.com ivanlan@home.com http://www.pauahtun.org See also: http://www.foretec.com/python/workshops/1998-11/proceedings.html Army Signal Corps: Cu Chi, Class of '70 Next message: Alfred Ross: "[HM] The Arabic Version of Euclid's Optics" Previous message: Antreas P. Hatzipolakis: "[HM] New Mersenne Prime!"

53. Operator Algebras In April 1999, he moved to Kyoto University. The Mathematical Society of Japan createdin 1996 a new prize for young japanese mathematicians, the Takebe prize. http://www.cf.ac.uk/maths/opalg/grp1.html

Noncommutative Geometry and Operator Algebras at Cardiff People and Overview of the Group People Professor David E. Evans Dr Roger Behrend Dr Johannes Kellendonk Mr Gwion Evans Mr Paulo Pinto Professor George A. Elliott (Honorary Professor) Professor Vaughan F. R. Jones (Honorary Professor) Professor John T. Lewis (Honorary Professor) Overview of the Group The group is led by David Evans and has a broad sweep of interests in operator algebras, noncommutative geometry and their applications and connections to other mathematical areas and physics - including K-theory, E-theory, quantum groups in pure mathematics and statistical mechanics, algebraic, conformal, topological quantum field theories in mathematical and theoretical physics. David Evans has recently published with Yasuyuki Kawahigashi a monograph Quantum Symmetries on Operator Algebras - the combinatorial and physical aspects of operator algebras (see here for the list of updates/corrections). This is a continuation of the work of Evans in his previous collaborations with Araki and Lewis on a C*-algebra approach to phase transitions in the two-dimensional Ising model. Evans is also currently interested in the study of amenable C*-algebras by K- theoretic or topological invariants, e.g. the expression of finite amenable simple C*- algebras as the inductive limit of simpler building blocks - Elliott and Evans expressed the irrational rotation algebras as inductive limits of circle algebras. There is much interchange of ideas from amenable subfactors and amenable C*-algebras in this work (e.g. through common ideas from orbifolds and Rokhlin properties of automorphisms).

54. CONTENTS , Various series for p obtained by the Old japanese mathematicians.?, A series for p2 obtained by the Old japanese mathematicians. http://www.wasan.jp/english/math_indexe.html

The Contents of "JOURNAL OF HISTORY OF MATHEMATICS, JAPAN" sNO.51t Yoshimasa Michiwaki On Some Similar Problems Recorded on Sangaku Susumu Okabe Kinnosuke OguraLs View of Mathematics -from his works written in the early period of Showa- Kazuo Shimodaira Problems on Study of History of Japanese Mathematics Katsuhiko Yoshida Point and Number Katsuhiko Yoshida A.Szab gGreek dialectic and Euclid's axiomatics"(translation)-Comment to Szabo's View- sNO.52t Itaru Imai On the Mathematical Art of Arc and Arrow in East Hisao Suzuki Appraisal of old Soroban-Japanese abacuses Masamichi Kishikawa On Mathematical Problems Offered to the Hankyu-ji Temple Kazuo Shimodaira Problems on Study of History of Japanese Mathematics Katsuhiko Yoshida Point and Number sNO.53t Isao Naoi A problem peculiar to Wasan -on the five circles in a rectangular- Shigeo Takagi Crypt-Arithmetics in Japan Kyuji Suzuki On Fixation of Zero in Elamentary Education Zennosuke Funabara@An Essay on Ebisu-ko sNO.54t Akira Hirayama Solution of equation gkakujutsu" in Katsuyo San-po Shiko Iwata,Jun Naito

55. Other Mathematical Studies Two japanese mathematicians, Minoru Sakaguchi and Setsuko Sakai, areresponsible for most of the work on these loosely related topics. http://www.cs.ualberta.ca/~darse/msc-essay/node8.html

Next: Classic Books on Up: Game Theoretic Analysis Previous: ``Winning Poker Systems'' Other Mathematical Studies Although game theory would seem to be the natural mathematical discipline for the study of poker, a number of other specific mathematical problems arising from the game have also been studied. Many of these are only tangentially related to the core problems being addressed by strategic game playing, but are still worth looking at, if only for the sake of completeness. Two Japanese mathematicians, Minoru Sakaguchi and Setsuko Sakai, are responsible for most of the work on these loosely related topics. Some of the problems they have looked at include the effects of partial information [ ], multi-stage poker [ ], the disadvantage of being the first player to act in a given betting round [ ], and a few of the subtleties encountered with more realistic poker models [ ]. Notwithstanding the highly specialized nature of these problems, a few of their mathematical ideas might be incorporated into algorithmic analysis techniques. More optimistically, the purely mathematical approach may eventually produce some tangible dividends for poker practitioners. For example, in one of their most recent articles, Sakaguchi and Sakai solve (from a purely mathematical standpoint) some of the fundamentally difficult problems in three-person playing scenarios [ While these papers may be of limited practical value, it is important to maintain a mathematically precise view of the game. Toward this end, some background in probability theory is essential for academic poker researchers. While this knowledge can be acquired in many ways, one strongly recommended reference is ``The Theory of Gambling and Statistical Logic'', by Richard Epstein [

56. SHOTO SUGAKU Yabasi. A series which cancels the inner terms, Yuko Yamamoto. Calcurationof p by old japanese mathematicians, Hinito Yonemitsu. Report. http://www.asahi-net.or.jp/~nj7h-ktr/e_mokuji00-01.html

Journal of elementary mathematics„ŸSHOTOH SUGAKU„Ÿ VOL.39@May.2000 An essay-memories of mathematics Toshio Seimiya Articles Kawasaki Dayori- On a process of the study of a genralization of Langley's problem Toshio Seimiya Articles of the mourning of Prof. Minoru Kurita The mourningof Prof. Minoru Kurita Yasuo Matsuda A recollection of Minoru Kurita Hiroshi Asami The mathematician who has a deep knowledge of literature Tatsuo Matsumiya Prof. Kurita and Kitakyushu City Toshihiko Miyaji A recollection of Prof. Minoru Kurita and his elegant solution of a mathematics problem Takahide Yokoyama On the old days and these days Minoru Kurita Lectures A mathematical English lecture Yurou Ashiba A guide to 'Wasan' Hinoto Yonemitsu A study of a group-diheadral group Yasuo Matsuda Research On various methods of a construction problem Yurou Ashiba On some characteristics of Mersenne numbers 2 Kouji Oshima On an Ajima point Tomonori Kawamoto, Naruto Kirihara, Hiroshi Kotera The integral solutios of the indefinite equation X Y Z U n Hiroshi Kikuta On the Tarner lines and Seinmiya lines(9) Toshiyuki Kinoshita Frominfinity to finity (3) Mitsuhiro Kotani On a calculation of products of sin and cosin Mitsuhiro Kumano On an elementary method of calculating the shortest distance between two points on the earth Akira Sawanobori A cube floating in thespace Nobutaka Shigeki Confliguration-The color of the light Hidenori Shimizu Magic circles which ride on the elliptic function 1 Minoru Shimobayashiyama On a proof of an enequality Masakazu Nihei A method of redduction

57. Sangaku seems to have been born during Seki's (see japanese Mathematics) lifetime (the tomuch more difficult problems which latter day mathematicians would approach http://www.sunnyblue.net/tp/sangaku/san_info.html

Japanese History (1603-) Japanese Mathematics Sangaku Interactive Examples Sangaku Literally meaning 'mathematical tablet' sangaku are geometry problems and proofs inscribed on a wooden tablets which were then hung beneath the roofs of both Buddhist and Shinto shrines. Sangaku problems deal largely with standard Euclidean geometry but are often quite different from western geometry problems. Involving circles and ellipses to a far greater degree than is typical in a western geometry textbook. Many sangaku display an exceptional beauty in their simplicity and could be regarded as works of art. The reason for these objects being hung in temples is not clear however it seems likely that the tradition is rooted in a far older Shinto customs. Shintoism , Japan's native religion is said to have "eight hundred myriads of gods", known as the kami. The kami, it was said, loved horses and so horses would be presented to them at the temples as an offering. Those followers of Shinto who were not wealthy enough to be able to afford to give real horses engraved likenesses of them on wooden tablets which they hung in temple precincts. This is the most probable source of the tradition but sangaku also draw on a much broader aesthetic tradition within Japanese society. Although the tradition of sangaku seems to have been born during Seki's (

58. Mathematicians' Home Pages Translate this page mathematicians' Home Pages. R. Zierau. Brian Boe's list of representationtheorists. Harmonic Analysis Seminar at Kyoto University (japanese page). http://www.kusm.kyoto-u.ac.jp/~nomura/Links/mathcian.html

Mathematicians' Home Pages D. Achab J. Adams J.-P. Anker J. Arazy ... Harmonic Analysis Seminar at Kyoto University (Japanese page)

59. List Of Mathematicians - Wikipedia Jeff Whittington's Biographical informations about many mathematicians http//www.echonyc.com u.ac.jp/~kanie/tosm/humanind/jinmei.htm (japanese and English). http://www.wikipedia.org/wiki/List_of_mathematicians

Main Page Recent changes Edit this page Older versions Special pages Set my user preferences My watchlist Recently updated pages Upload image files Image list Registered users Site statistics Random article Orphaned articles Orphaned images Popular articles Most wanted articles Short articles Long articles Newly created articles All pages by title Blocked IP addresses Maintenance page External book sources Printable version Talk Log in Help Other languages: Svenska List of mathematicians From Wikipedia, the free encyclopedia. 293 famous mathematicians are listed below in English alphabetical transliteration order (by surnames A Niels Henrik Abel (Norway, Ralph H. Abraham (USA, University of California, Santa Cruz Wilhelm Ackermann (Germany, Maria Gaetana Agnesi (Italy, Lars Valerian Ahlfors (Finland, Jean Le Rond d'Alembert (France, Abu Ja'far Muhammad Ibn Musa Al-Khwarizmi (Persia Alexander Anderson (Scotland, André-Marie Ampere (France, Apollonius (Perga, 265 B.C. 170 B.C. Archimedes (Syracuse, 287 B.C. 212 B.C. Aristotle (Greece, 384 B.C. 322 B.C. Vladimir Arnol'd (Russia, Michael Francis Atiyah (Britain

60. Grant-giving Bodies For Mathematicians Grantgiving Bodies of Interest to mathematicians. established in 1976 with the broadaim of deepening the relationship between Australian and japanese peoples. http://www.maths.unsw.edu.au/Local/grants.html

UNSW School of Mathematics Web Site Grant-giving Bodies of Interest to Mathematicians The following list of bodies, prepared by Michael Cowling, is a part of the University Research Office's list of bodies which fund research. I have attempted to eliminate bodies which would not fund mathematical research, and leave in those which would. Of course, it is highly likely that some of the omissions should have been left in, and vice versa . In particular, many medical bodies fund epidemiological research in which statisticians participate. However, it is unlikely that a statistician without medical collaborators and access to medical data would be funded; the medical colleagues necessary for such research would be in a better position than a mathematical statistician or a list compiler to know which of the many medical funding bodies to apply to. The deadline dates with the various grants were correct when this was prepared, but as time goes on, fewer and fewer will remain correct. Be warned that risk of error is quite high, and if you are interested in applying for one (or more) of these, then get current information from the Research Office. Here is a short list of the organisations: Association of Superannuation Funds Australia-China Council Grants and Fellowships Program Australia-Japan Foundation Grants Program Australia Korea Foundation ... Australian Academy of Science Post-doctoral Fellowships: Japan International Exchanges: France, UK, Korea, Taiwan, China, Japan

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