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Date(投稿日時):Subject(見出し):From(投稿者):
31592010/10/21Gaussian Prime Theoremの必要性の証明KyokoYoshida <kyokoyoshida123@gmail.com>
31582010/10/21Gaussian Prime Theoremの必要性の証明KyokoYoshida <kyokoyoshida123@gmail.com>
31572010/10/12Re: 合同式 x^2≡-1 (mod 5^k) の解を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
31562010/10/10Re: $B9gF1<0 (B x^2 $B"a (B-1 (mod 5^k) $B$N2r$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
31552010/09/27Re: 合同式 x^2≡-1 (mod 5^k) の解を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
31532010/09/27Re: as+bt=1 ( $BC"$7 (B,a,b,s,t $B": (BZ) $B$G (Ba,s $B$O6v?t (B, b,t $B$O4q?t$N;~ (B,z:=a+bi,w:=a-bi,u:=c+di,v:=e+fi( $BC"$7 (Bc,d,e,f $B": (BZ) $B$HCV$/$H (B(zu+wv)^2n=z^nU+z~^nV $B$G (BC $B"; (BU,V $B$O@0?t78?t$H$J$k;v$r<($; (BKyokoYoshida <kyokoyoshida123@gmail.com>
31522010/09/26Re: $B9gF1<0 (B x^2 $B"a (B-1 (mod 5^k) $B$N2r$r5a$a$h (BKyokoYoshida <kyokoyoshida123@gmail.com>
31512010/09/23a test postingNg Spim <ng@spim.woeishyang.com>
31502010/09/13Re: as+bt=1 (但し,a,b,s,t∈Z)でa,sは偶数, b,tは奇数の時,z:=a+bi,w:=a-bi,u:=c+di,v:=e+fi(但しc,d,e,f∈Z)と置くと(zu+wv)^2n=z^nU+z~^nVでC∋U,Vは整数係数となる事を示せchiaki@kit.ac.jp (Tsukamoto Chiaki)
31492010/09/13Re: cond(ρ_3)<3は本当に言える?chiaki@kit.ac.jp (Tsukamoto Chiaki)
31482010/09/12as+bt=1 (但し,a,b,s,t∈Z)でa,sは偶数, b,tは奇数の時,z:=a+bi,w:=a-bi,u:=c+di,v:=e+fi(但しc,d,e,f∈Z)と置くと(zu+wv)^2n=z^nU+z~^nVでC∋U,Vは整数係数となる事を示せKyokoYoshida <kyokoyoshida123@gmail.com>
31472010/09/12Re: cond( $B&Q (B_3)<3 $B$OK\Ev$K8@$($k (B?KyokoYoshida <kyokoyoshida123@gmail.com>
31462010/09/10Re: 合同式 x^2≡-1 (mod 5^k) の解を求めよchiaki@kit.ac.jp (Tsukamoto Chiaki)
31452010/09/10合同式 x^2≡-1 (mod 5^k) の解を求めよKyokoYoshida <kyokoyoshida123@gmail.com>
31442010/09/08Re: cond(ρ_3)<3は本当に言える?chiaki@kit.ac.jp (Tsukamoto Chiaki)
31432010/09/08Re: E_αを集合(但し, α∈A, #A=アレフ_1). その時, Π_{α∈A}E_α = ∩_{α∈A}E_αchiaki@kit.ac.jp (Tsukamoto Chiaki)
31422010/09/08Re: E_ $B&A$r=89g (B( $BC"$7 (B, $B&A": (BA, #A= $B%"%l%U (B_1). $B$=$N;~ (B, $B&0 (B_{ $B&A": (BA}E_ $B&A (B = $B"A (B_{ $B&A": (BA}E_ $B&A (BKyokoYoshida <kyokoyoshida123@gmail.com>
31412010/09/08cond(ρ_3)<3は本当に言える?KyokoYoshida <kyokoyoshida123@gmail.com>
31402010/08/25リーマン予想の謎はオイラー積の公式の中に隠されていたTANOSeY研究所 <yjtns@mail.goo.ne.jp>
31392010/08/23Re: E_αを集合(但し, α∈A, #A=アレフ_1). その時, Π_{α∈A}E_α = ∩_{α∈A}E_αchiaki@kit.ac.jp (Tsukamoto Chiaki)
31382010/08/20Re: E_ $B&A$r=89g (B( $BC"$7 (B, $B&A": (BA, #A= $B%"%l%U (B_1). $B$=$N;~ (B, $B&0 (B_{ $B&A": (BA}E_ $B&A (B = $B"A (B_{ $B&A": (BA}E_ $B&A (BKyokoYoshida <kyokoyoshida123@gmail.com>
31372010/08/18Re: E_αを集合(但し, α∈A, #A=アレフ_1). その時, Π_{α∈A}E_α = ∩_{α∈A}E_αchiaki@kit.ac.jp (Tsukamoto Chiaki)
31362010/08/18Re: E_ $B&A$r=89g (B( $BC"$7 (B, $B&A": (BA, #A= $B%"%l%U (B_1). $B$=$N;~ (B, $B&0 (B_{ $B&A": (BA}E_ $B&A (B= $B"A (B_{ $B&A": (BA}E_ $B&A (BKyokoYoshida <kyokoyoshida123@gmail.com>
31352010/08/15Re: E_αを集合(但し, α∈A, #A=アレフ_1). その時, Π_{α∈A}E_α=∩_{α∈A}E_αchiaki@kit.ac.jp (Tsukamoto Chiaki)
31342010/08/15Re: E_ $B&A$r=89g (B( $BC"$7 (B, $B&A": (BA, #A= $B%"%l%U (B_1). $B$=$N;~ (B, $B&0 (B_{ $B&A": (BA}E_ $B&A (B = $B"A (B_{ $B&A": (BA}E_ $B&A (BKyokoYoshida <kyokoyoshida123@gmail.com>
31332010/08/12Re: Fermat $B$N9_2<K! (BKyokoYoshida <kyokoyoshida123@gmail.com>
31322010/08/11Re: Fermatの降下法chiaki@kit.ac.jp (Tsukamoto Chiaki)
31312010/08/11Re: Fermat $B$N9_2<K! (BKyokoYoshida <kyokoyoshida123@gmail.com>
31302010/08/09Re: E_αを集合(但し, α∈A, #A=アレフ_1). その時, Π_{α∈A}E_α = ∩_{α∈A}E_αchiaki@kit.ac.jp (Tsukamoto Chiaki)
31292010/08/08Re: E_ $B&A$r=89g (B( $BC"$7 (B, $B&A": (B A,#A= $B%"%l%U (B _1). $B$=$N;~ (B, $B&0 (B _{ $B&A": (B A}E_ $B&A (B = $B"A (B _{ $B&A": (B A}E_ $B&A (BKyokoYoshida <kyokoyoshida123@gmail.com>
31282010/08/03Re: Gauss $BOB$NL?Bj (B: GS( $B&V (B)=z $B&0 (B_{i=1}^r GS( $B&U (B_{p_i^{e_i}}) $B$H$J$k (B?KyokoYoshida <kyokoyoshida123@gmail.com>
31272010/08/01Re: Gauss和の命題: GS(χ)=zΠ_{i=1}^r GS(φ_{p_i^{e_i}}) となる?chiaki@kit.ac.jp (Tsukamoto Chiaki)
31262010/07/31Re: Gauss $BOB$NL?Bj (B: GS( $B&V (B)=z $B&0 (B_{i=1}^r GS( $B&U (B_{p_i^{e_i}}) $B$H$J$k (B?KyokoYoshida <kyokoyoshida123@gmail.com>
31252010/07/23Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31242010/07/22Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31232010/07/22Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31222010/07/20Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31212010/07/20Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31202010/07/19Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31192010/07/18Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31182010/07/16Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31172010/07/16Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31162010/07/15Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31152010/07/15Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31142010/07/14Re: [命題]任意の二つの集合 A,B について、A から B への単射があるか、または B から A への単射があるchiaki@kit.ac.jp (Tsukamoto Chiaki)
31132010/07/14Re: $BG$0U$NFs$D$N=89g (B A,B $B$K$D$$$F!" (BA $B$+$i (B B $B$X$NC1<M$,$"$k$+!"$^$?$O (B B $B$+$i (B A $B$X$NC1<M$,$"$k (BKyokoYoshida <kyokoyoshida123@gmail.com>
31122010/07/13Re: X^4+Y^4=Z^4 $B$r2r$/ (BKyokoYoshida <kyokoyoshida123@gmail.com>
31112010/07/12Re: X^4+Y^4=Z^4を解くchiaki@kit.ac.jp (Tsukamoto Chiaki)
31102010/07/12Re: X^4+Y^4=Z^4 $B$r2r$/ (BKyokoYoshida <kyokoyoshida123@gmail.com>
31092010/07/12Re: X^4+Y^4=Z^4を解くchiaki@kit.ac.jp (Tsukamoto Chiaki)
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