【論文16】遊行と僧院の建設とサンガの形成　　　 森　章司

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【資料集５】原始仏教聖典における釈尊の雨安居記事　　　　岩井昌悟

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(6)ナータプッタの死亡年・版下.egword

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【論文10】MahApajApatI GotamIの生涯と比丘尼サ ン ガの形成　　　森　章司・本澤綱夫

MahApajApatI GotamI bhagavato matuccha ApAdikA posika khirassa dayika bhagavantam janettiya kalakataya thajjam payesi. MN. DakkhiNAvibhaGga-s. AN Vinaya BhikkhunIkkhandhaka Vinaya PaJcasatikakkhandhaka

(2)ジーヴァカの侍医就任年・版下.egword

JIvaka-KomArabhacca Buddhapamukha bhikkhusamgha Vinaya AmbapAlI ganika rajagahako negamo SAlavatI kattarasuppasagkarakuta Abhayo nama rajakumaro kalass' evarajupatthanam gacchanto darako deva jivati bhane

(4)4人のプンナ・版下.egword

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海生研ニュース

【論文11】提婆達多（Devadatta）の研究　 　　　森　章司・本澤綱夫

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【論文７】『仏説十二遊経』の仏伝伝承　──成道後12年間の雨安居地を中心にして──　 　　岩井昌悟

DN. MahAparinibbAna-s. MahAparinirvANasUtra SN. Vinaya MahAkhandhaka JAtaka-aTThakathA NidAnakathA NidAnakathA MahAvastu goxthika PUrNa MaitrAyaNIputra NAlaka Sabhika YaSoda navika Pippali PippalAyana?

【資料集3】仏伝諸経典および仏伝関係諸資料のエピソー ド別出典要覧　　　森　章司・本澤綱夫・岩井昌悟

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【論文15】パーリ仏典に見るjanapadaとraTTha　　　森　章司・金子芳夫

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【6】南道と北道・版下

P. dakkhinapatha, Skt. dakxinapatha P. Skt.uttarApatha dakkhinapathauttarapatha dakkhinapathauttarapatha dakkhinapathauttarapathamajjhimapatha dakkhinapathauttarapatha dakkhinapathauttarapatha dakkhinauttara

【論文６】原始仏教聖典におけるバラモン修行者　──jaTila（螺髻梵志）とvAnaprastha（林 住者）──　　　森　章司

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平成12年度　証券貯蓄に関する全国調査

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１　川崎市長マニフェスト評価研究報告書表紙

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LINEAR ALGEBRA I Hiroshi SUZUKI Department of Mathematics International Christian University

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【1】基準地点・版下

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近畿中国四国農業研究センター研究報告　第７号

230 C B A D E 50m 558 0 1km (mg L 1 ) T N NO 2 3 N NH 4 N 2.0 0 (a) 2001 1.5 6 20 21 5 1.0 0.5 0.0 2.0 1.5 1.0 0.5 0.0 14:00 17:00 (b) 2001 7 3 4 20:00 23:00 2:00 (h) 5:00 8:00 11:00 10 0 5 10 15

働く女性の母性健康管理、母性保護に関する法律のあらまし

17 1 3 3 12 3 13 10 19 21 22 22 23 26 28 33 33 35 36 38 39 1 I 23 2435 36 4/2 4/3 4/30 12 13 14 15 16 (1) 1 2 3 (2) 1 (1) (2)(1) 13 3060 32 3060 38 10 17 20 12 22 22 500 20 2430m 12 100 11 300m2n 2n

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WECPNL = LA +10log10 N 27 N = N 2 + 3N3 + 10( N1 + N 4) L A N N N N N 1 2 3 4 Lden Lden Lden Lden LAE L pa pa 2 a /10 LpA = 20 log 10 ( pa = p 10 ) n na p0 p na n an n p0 2 Lp p L p

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x, y x 3 y xy 3 x 2 y + xy 2 x 3 + y 3 = x 3 y xy 3 x 2 y + xy 2 x 3 + y 3 = 15 xy (x y) (x + y) xy (x y) (x y) ( x 2 + xy + y 2) = 15 (x y)

x, y x 3 y xy 3 x 2 y + xy 2 x 3 + y 3 = 15 1 1977 x 3 y xy 3 x 2 y + xy 2 x 3 + y 3 = 15 xy (x y) (x + y) xy (x y) (x y) ( x 2 + xy + y 2) = 15 (x y) ( x 2 y + xy 2 x 2 2xy y 2) = 15 (x y) (x + y) (xy