更改：用户博客:Gomen1985/MOTAN 新版定义分析

2021年11月5日 (五) 02:37的最新版本

当n为自然数时，MOTAN的b[n]p跟BEAF的b{n}p是完全相同的，b[n]p=b\(\uparrow^n\)p

3[1<1>2]2=3[1<1>1]3=3[3]3

3[1<1>2]3=3[1<1>1]3[1<1>1]3=3[1<1>1](3[3]3)=3[3[3]3](3[3]3)>3[3[3]3]3>3[4]3=3\(\uparrow\uparrow\uparrow\uparrow\)3=G(1)

3[1<1>2]4>3[1<1>1](G(1))>3[G(1)]3=G(2)

......

3[1<1>2]66>G(64)

MOTAN增长率分析（\(0\) ~ \(\varepsilon_0\)）
MOTAN	FGH
1	\(2\)
2	\(3\)
3	\(4\)
1<1>1	\(\omega\)
1<1>2	\(\omega+1\)
1<1>3	\(\omega+2\)
2<1>1	\(\omega2\)
2<1>2	\(\omega2+1\)
2<1>3	\(\omega2+2\)
3<1>1	\(\omega3\)
1<1>1<1>1	\(\omega^2\)
1<1>1<1>2	\(\omega^2+1\)
1<1>1<1>3	\(\omega^2+2\)
1<1>2<1>1	\(\omega^2+\omega\)
1<1>2<1>2	\(\omega^2+\omega+1\)
1<1>2<1>3	\(\omega^2+\omega+2\)
1<1>3<1>1	\(\omega^2+\omega2\)
2<1>1<1>1	\(\omega^22\)
3<1>1<1>1	\(\omega^23\)
1<1>1<1>1<1>1	\(\omega^3\)
1<2>1	\(\omega^\omega\)
1<2>2	\(\omega^\omega+1\)
1<2>3	\(\omega^\omega+2\)
1<2>1<1>1	\(\omega^\omega+\omega\)
1<2>1<1>2	\(\omega^\omega+\omega+1\)
1<2>1<1>3	\(\omega^\omega+\omega+2\)
1<2>2<1>1	\(\omega^\omega+\omega2\)
1<2>3<1>1	\(\omega^\omega+\omega3\)
1<2>1<1>1<1>1	\(\omega^\omega+\omega^2\)
1<2>1<1>1<1>1<1>1	\(\omega^\omega+\omega^3\)
2<2>1	\(\omega^\omega2\)
3<2>1	\(\omega^\omega3\)
1<1>1<2>1	\(\omega^{\omega+1}\)
1<1>1<2>2	\(\omega^{\omega+1}+1\)
1<1>1<2>3	\(\omega^{\omega+1}+2\)
1<1>1<2>1<1>1	\(\omega^{\omega+1}+\omega\)
1<1>1<2>1<1>2	\(\omega^{\omega+1}+\omega+1\)
1<1>1<2>1<1>3	\(\omega^{\omega+1}+\omega+2\)
1<1>1<2>2<1>1	\(\omega^{\omega+1}+\omega2\)
1<1>1<2>3<1>1	\(\omega^{\omega+1}+\omega3\)
1<1>1<2>1<1>1<1>1	\(\omega^{\omega+1}+\omega^2\)
1<1>1<2>1<1>1<1>1<1>1	\(\omega^{\omega+1}+\omega^3\)
1<1>2<2>1	\(\omega^{\omega+1}+\omega^\omega\)
1<1>3<2>1	\(\omega^{\omega+1}+\omega^\omega2\)
2<1>1<2>1	\(\omega^{\omega+1}2\)
1<1>1<1>1<2>1	\(\omega^{\omega+2}\)
1<1>1<1>1<1>1<2>1	\(\omega^{\omega+3}\)
1<2>1<2>1	\(\omega^{\omega2}\)
1<2>1<2>1<2>1	\(\omega^{\omega3}\)
1<3>1	\(\omega^{\omega^2}\)
1<1<1>1>1	\(\omega^{\omega^\omega}\)
2<1<1>1>1	\(\omega^{\omega^\omega}2\)
1<1<1>1>1<1<1>1>1	\(\omega^{\omega^\omega2}\)
1<1<1>1>1<1<1>1>1<1<1>1>1	\(\omega^{\omega^\omega3}\)
1<1<1>2>1	\(\omega^{\omega^{\omega+1}}\)
1<2<1>1>1	\(\omega^{\omega^{\omega2}}\)
1<1<1>1<1>1>1	\(\omega^{\omega^{\omega^2}}\)
1<1<1>1<1>1<1>1>1	\(\omega^{\omega^{\omega^3}}\)
1<1<2>1>1	\(\omega^{\omega^{\omega^\omega}}\)
1<1<1<1>1>1>1	\(\omega^{\omega^{\omega^{\omega^\omega}}}\)
1<1/1>1	\(\varepsilon_0\)

MOTAN增长率分析（\(\varepsilon_0\) ~ \(\psi(\psi_I(0))\)）
MOTAN	FGH
1<1/1>2	\(\varepsilon_0+1\)
1<1/1>3	\(\varepsilon_0+2\)
1<1/1>1<1>1	\(\varepsilon_0+\omega\)
1<1/1>1<1>2	\(\varepsilon_0+\omega+1\)
1<1/1>1<1>3	\(\varepsilon_0+\omega+2\)
1<1/1>2<1>1	\(\varepsilon_0+\omega2\)
1<1/1>3<1>1	\(\varepsilon_0+\omega3\)
1<1/1>1<1>1<1>1	\(\varepsilon_0+\omega^2\)
1<1/1>1<1>1<1>1<1>1	\(\varepsilon_0+\omega^3\)
1<1/1>1<2>1	\(\varepsilon_0+\omega^\omega\)
1<1/1>1<1<1/1>1>1	\(\varepsilon_02\)
1<1/1>2<1<1/1>1>1	\(\varepsilon_03\)
1<1/1>1<1<1/1>1>1<1<1/1>1>1	\(\varepsilon_0^2\)
1<1/1>1<1<1/1>2>1	\(\varepsilon_0^\omega\)
1<1/1>1<1<1/1>1<1<1/1>1>1>1	\(\varepsilon_0^{\varepsilon_0}\)
1<1/1>1<1<1/1>1<1<1/1>1<1<1/1>1>1>1>1	\(\varepsilon_0^{\varepsilon_0^{\varepsilon_0}}\)
2<1/1>1	\(\varepsilon_1\)
3<1/1>1	\(\varepsilon_2\)
1<1>1<1/1>1	\(\varepsilon_{\omega}\)
1<1<1/1>1>1<1/1>1	\(\varepsilon_{\varepsilon_0}\)
1<1<1<1/1>1>1<1/1>1>1<1/1>1	\(\varepsilon_{\varepsilon_{\varepsilon_0}}\)
1<1/1>1<1/1>1	\(\zeta_0\)
1<1/1>2<1/1>1	\(\varepsilon_{\zeta_0+1}\)
2<1/1>1<1/1>1	\(\zeta_1\)
1<1/1>1<1/1>1<1/1>1	\(\eta_0\)
1<1/2>1	\(\varphi(\omega,0)\)
1<1/1<1<1/1>1>1>1	\(\varphi(\varphi(\omega,0),0)\)
1<1/1<1/1>1>1	\(\Gamma_0\)
1<1/1<1>1<1/1>1>1	\(SVO\)
1<1/1<1/1>1<1/1>1>1	\(LVO\)
1<2/1>1	\(BHO\)
1<2/1>1<1<2/1>1>1	\(\psi(\psi_1(0))2\)
1<2/1>1<1<2/1>2>1	\(\psi(\psi_1(0))^\omega\)
1<2/1>1<1<2/1>1<1<2/1>1>1>1	\(\psi(\psi_1(0))^{\psi(\psi_1(0))}\)
1<2/1>1<1/1>1	\(\psi(\psi_1(0)+1)\)
1<2/1>1<1/1>1<1/1>1	\(\psi(\psi_1(0)+\Omega)\)
1<2/1>1<1/2>1	\(\psi(\psi_1(0)+\Omega^\omega)\)
1<2/1>1<1/1<2/1>1>1	\(\psi(\psi_1(0)2)\)
1<2/1>1<1/1<2/1>2>1	\(\psi(\psi_1(0)^\omega)\)
1<2/1>1<1/1<2/1>1<1<2/1>1>1>1	\(\psi(\psi_1(0)^{\psi(\psi_1(0))})\)
1<2/1>1<1/1<2/1>1<1/1>1>1	\(\psi(\psi_1(0)^\Omega)\)
1<2/1>1<1/1<2/1>1<1/1<2/1>1>1>1	\(\psi(\psi_1(0)^{\psi_1(0)})\)
2<2/1>1	\(\psi(\psi_1(1))\)
3<2/1>1	\(\psi(\psi_1(2))\)
1<1<2/1>1>1<2/1>1	\(\psi(\psi_1(\psi(\psi_1(0))))\)
1<1/1>1<2/1>1	\(\psi(\psi_1(\Omega))\)
1<1/1<2/1>1>1<2/1>1	\(\psi(\psi_1(\psi_1(0)))\)
1<1/1<1/1<2/1>1>1<2/1>1>1<2/1>1	\(\psi(\psi_1(\psi_1(\psi_1(0))))\)
1<2/1>1<2/1>1	\(\psi(\Omega_2)\)
1<2/2>1	\(\psi(\Omega_2^\omega)\)
1<2/1<1/1>1>1	\(\psi(\Omega_2^\Omega)\)
1<2/1<2/1>1>1	\(\psi(\Omega_2^{\Omega_2})\)
1<2/1<2/1<2/1>1>1>1	\(\psi(\Omega_2^{\Omega_2^{\Omega_2}})\)
1<3/1>1	\(\psi(\psi_2(0))\)
1<3/1>1<3/1>1	\(\psi(\Omega_3)\)
1<1<1>1/1>1	\(\psi(\Omega_{\omega})\)
1<1<1>2/1>1	\(\psi(\psi_{\omega}(0))\)
1<1<1/1>1/1>1	\(\psi(\Omega_{\Omega})\)
1<1<1<1/1>1/1>1/1>1	\(\psi(\Omega_{\Omega_{\Omega}})\)
1<1/1/1>1	\(\psi(\psi_I(0))\)

1<1/1>1是1<1<1/1>1>1的省略写法，省略了最外层的1<>1，它们都是\(\varepsilon_0\)。

1<1/1>2跟1<1<1/1>1>2表示同一序数，都是\(\varepsilon_0+1\)。

1<1/1>1<1<1/1>1>1和2<1<1/1>1>1表示同一序数，都是\(\varepsilon_02\)。

1<1/1>1<1>1<1<1/1>1>1和1<1>1<1<1/1>1>1表示同一序数，都是\(\varepsilon_0\omega\)，此时第1个式子开头的1<1/1>1变成了并不影响表达式增长率的“前缀”。

1<1<1/1>2>1和1<1/1>1<1<1/1>2>1表示的都是\(\varepsilon_0^\omega\)

2<1/1>1和1<2<1/1>1>1表示的是同一序数，都是\(\varepsilon_1\)。

这里特别注意：1<1/1>2=1<1<1/1>1>2，而2<1/1>1=1<2<1/1>1>1，其中2所在的位置并不相同！

反射模式分析
1<1>1	1
1<1>1<1>1	1-1
1<1>1<1>1<1>1	1-1-1
1<1/1>1	2
1<1<1>1/1>1	1-2
1<1/1/1>1	2 1-2
1<1/1/1/1>1	2 1-(2 1-2)
1<1{1{1}1}1>1	2-2
1<1{1}1{1{1}1}1>1	2 1-2-2
1<1{1}1{1}1{1{1}1}1>1	2 1-(2 1-2-2)
1<1{1{1}1}1{1{1}1}1>1	2-2 1-2-2
1<1{2{1}1}1>1	2-2-2
1<1{3{1}1}1>1	2-2-2-2
1<1{1{1}1{1}1}1>1	3
1<1{1}1{1{1}1{1}1}1>1	2 1-3
1<1{1}1{1}1{1{1}1{1}1}1>1	2 1-(2 1-3)
1<1{1{1}1}1{1{1}1{1}1}1>1	2-2 1-3
1<1{1}1{1{1}1}1{1{1}1{1}1}1>1	2 1-(2-2 1-3)
1<1{1{1}1}1{1{1}1}1{1{1}1{1}1}1>1	2-2 1-(2-2 1-3)
1<1{2{1}1}1{1{1}1{1}1}1>1	2-2-2 1-3
1<1{1{1}1{1}1}1{1{1}1{1}1}1>1	3 1-3
1<1{1{1}1{1}1}1{1{1}1{1}1}1{1{1}1{1}1}1>1	3 1-(3 1-3)
1<1{1{1}2{1}1}1>1	2-3
1<1{1{1}3{1}1}1>1	2-2-3
1<1{2{1}1{1}1}1>1	3 2-3
1<1{3{1}1{1}1}1>1	3 2-(3 2-3)
1<1{1{1}1{1}1{1}1}1>1	3-3
1<1{1{1}1{1}1{1}1{1}1}1>1	3-3-3
1<1{1{1{1}1}1}1>1	4

@@ 第38行： / 第38行： @@
 |2<1>2
 |\(\omega2+1\)
+|-
+|2<1>3
+|\(\omega2+2\)
 |-
 |3<1>1
@@ 第77行： / 第80行： @@
 |1<2>2
 |\(\omega^\omega+1\)
+|-
+|1<2>3
+|\(\omega^\omega+2\)
 |-
 |1<2>1<1>1
@@ 第83行： / 第89行： @@
 |1<2>1<1>2
 |\(\omega^\omega+\omega+1\)
+|-
+|1<2>1<1>3
+|\(\omega^\omega+\omega+2\)
 |-
 |1<2>2<1>1
 |\(\omega^\omega+\omega2\)
+|-
+|1<2>3<1>1
+|\(\omega^\omega+\omega3\)
 |-
 |1<2>1<1>1<1>1
@@ 第95行： / 第107行： @@
 |2<2>1
 |\(\omega^\omega2\)
+|-
+|3<2>1
+|\(\omega^\omega3\)
 |-
 |1<1>1<2>1
 |\(\omega^{\omega+1}\)
+|-
+|1<1>1<2>2
+|\(\omega^{\omega+1}+1\)
+|-
+|1<1>1<2>3
+|\(\omega^{\omega+1}+2\)
+|-
+|1<1>1<2>1<1>1
+|\(\omega^{\omega+1}+\omega\)
+|-
+|1<1>1<2>1<1>2
+|\(\omega^{\omega+1}+\omega+1\)
+|-
+|1<1>1<2>1<1>3
+|\(\omega^{\omega+1}+\omega+2\)
+|-
+|1<1>1<2>2<1>1
+|\(\omega^{\omega+1}+\omega2\)
+|-
+|1<1>1<2>3<1>1
+|\(\omega^{\omega+1}+\omega3\)
+|-
+|1<1>1<2>1<1>1<1>1
+|\(\omega^{\omega+1}+\omega^2\)
+|-
+|1<1>1<2>1<1>1<1>1<1>1
+|\(\omega^{\omega+1}+\omega^3\)
 |-
 |1<1>2<2>1
 |\(\omega^{\omega+1}+\omega^\omega\)
+|-
+|1<1>3<2>1
+|\(\omega^{\omega+1}+\omega^\omega2\)
 |-
 |2<1>1<2>1
@@ 第122行： / 第167行： @@
 |1<1<1>1>1
 |\(\omega^{\omega^\omega}\)
+|-
+|2<1<1>1>1
+|\(\omega^{\omega^\omega}2\)
+|-
+|1<1<1>1>1<1<1>1>1
+|\(\omega^{\omega^\omega2}\)
+|-
+|1<1<1>1>1<1<1>1>1<1<1>1>1
+|\(\omega^{\omega^\omega3}\)
 |-
 |1<1<1>2>1
@@ 第153行： / 第207行： @@
 |1<1/1>2
 |\(\varepsilon_0+1\)
+|-
+|1<1/1>3
+|\(\varepsilon_0+2\)
 |-
 |1<1/1>1<1>1
 |\(\varepsilon_0+\omega\)
+|-
+|1<1/1>1<1>2
+|\(\varepsilon_0+\omega+1\)
+|-
+|1<1/1>1<1>3
+|\(\varepsilon_0+\omega+2\)
+|-
+|1<1/1>2<1>1
+|\(\varepsilon_0+\omega2\)
+|-
+|1<1/1>3<1>1
+|\(\varepsilon_0+\omega3\)
+|-
+|1<1/1>1<1>1<1>1
+|\(\varepsilon_0+\omega^2\)
+|-
+|1<1/1>1<1>1<1>1<1>1
+|\(\varepsilon_0+\omega^3\)
+|-
+|1<1/1>1<2>1
+|\(\varepsilon_0+\omega^\omega\)
 |-
 |1<1/1>1<1<1/1>1>1
@@ 第219行： / 第297行： @@
 |1<2/1>1
 |\(BHO\)
+|-
+|1<2/1>1<1<2/1>1>1
+|\(\psi(\psi_1(0))2\)
+|-
+|1<2/1>1<1<2/1>2>1
+|\(\psi(\psi_1(0))^\omega\)
+|-
+|1<2/1>1<1<2/1>1<1<2/1>1>1>1
+|\(\psi(\psi_1(0))^{\psi(\psi_1(0))}\)
+|-
+|1<2/1>1<1/1>1
+|\(\psi(\psi_1(0)+1)\)
+|-
+|1<2/1>1<1/1>1<1/1>1
+|\(\psi(\psi_1(0)+\Omega)\)
+|-
+|1<2/1>1<1/2>1
+|\(\psi(\psi_1(0)+\Omega^\omega)\)
+|-
+|1<2/1>1<1/1<2/1>1>1
+|\(\psi(\psi_1(0)2)\)
+|-
+|1<2/1>1<1/1<2/1>2>1
+|\(\psi(\psi_1(0)^\omega)\)
+|-
+|1<2/1>1<1/1<2/1>1<1<2/1>1>1>1
+|\(\psi(\psi_1(0)^{\psi(\psi_1(0))})\)
+|-
+|1<2/1>1<1/1<2/1>1<1/1>1>1
+|\(\psi(\psi_1(0)^\Omega)\)
+|-
+|1<2/1>1<1/1<2/1>1<1/1<2/1>1>1>1
+|\(\psi(\psi_1(0)^{\psi_1(0)})\)
+|-
+|2<2/1>1
+|\(\psi(\psi_1(1))\)
+|-
+|3<2/1>1
+|\(\psi(\psi_1(2))\)
+|-
+|1<1<2/1>1>1<2/1>1
+|\(\psi(\psi_1(\psi(\psi_1(0))))\)
+|-
+|1<1/1>1<2/1>1
+|\(\psi(\psi_1(\Omega))\)
+|-
+|1<1/1<2/1>1>1<2/1>1
+|\(\psi(\psi_1(\psi_1(0)))\)
+|-
+|1<1/1<1/1<2/1>1>1<2/1>1>1<2/1>1
+|\(\psi(\psi_1(\psi_1(\psi_1(0))))\)
 |-
 |1<2/1>1<2/1>1
 |\(\psi(\Omega_2)\)
+|-
+|1<2/2>1
+|\(\psi(\Omega_2^\omega)\)
+|-
+|1<2/1<1/1>1>1
+|\(\psi(\Omega_2^\Omega)\)
+|-
+|1<2/1<2/1>1>1
+|\(\psi(\Omega_2^{\Omega_2})\)
+|-
+|1<2/1<2/1<2/1>1>1>1
+|<nowiki>\(\psi(\Omega_2^{\Omega_2^{\Omega_2}})\)</nowiki>
 |-
 |1<3/1>1
@@ 第256行： / 第397行： @@
 这里特别注意：1<1/1>2=1<1<1/1>1>2，而2<1/1>1=1<2<1/1>1>1，其中2所在的位置并不相同！
+<br />
 {| class="fandom-table"
+|+反射模式分析
-|+MOTAN增长率分析（\(\psi(\psi_I(0))\)以上）
+|1<1>1
-!MOTAN
+|1
-!FGH
 |-
-|2<1/1/1>1
+|1<1>1<1>1
+|1-1
-|\(\psi(\psi_I(1))\)
 |-
-|1<1<1/1/1>1/1>1<1/1/1>1
+|1<1>1<1>1<1>1
+|1-1-1
-|\(\psi(\psi_I(\psi_I(0)))\)
 |-
-|1<1/1/1>1<1/1/1>1
+|1<1/1>1
+|2
-|\(\psi(I)\)
 |-
-|1<1/1/2>1
+|1<1<1>1/1>1
+|1-2
-|\(\psi(I^\omega)\)
 |-
-|1<1/2/1>1
+|1<1/1/1>1
+|2 1-2
-|\(\psi(\psi_{I+1}(0))\)
-|-
-|1<2/1/1>1
-|\(\psi(\psi_{I_2}(0))\)
 |-
 |1<1/1/1/1>1
+|2 1-(2 1-2)
-|\(\psi(\psi_{I(1,0)}(0))\)
-|-
-|1<1{2}1>1
-|\(\psi(\psi_{I(\omega,0)}(0))\)
 |-
 |1<1{1{1}1}1>1
+|2-2
-|\(\psi(\psi_{I(1,0,0)}(0))\)=\(\psi(\psi_{\chi(M)}(0))\)
-|-
-|2<1{1{1}1}1>1
-|\(\psi(M)\)=\(\psi(\psi_{I(2,0,0)}(0))\)
-|-
-|1<1{1{1}1}1>1<1{1{1}1}1>1
-|\(\psi(M^2)\)=\(\psi(\psi_{I(1,0,0,0)}(0))\)
-|-
-|1<1{1{1}1}2>1
-|\(\psi(M^\omega)\)
-|-
-|1<1{1{1}1}1<1{1<1{1{1}1}1>1}1>1>1
-|\(\psi(M^\chi(M))\)
-|-
-|1<1{1{1}1}1<1{1{1}1}1>1>1
-|\(\psi(M^M)\)
-|-
-|1<1{1{1}1}1{1}1>1
-|\(\psi(\psi_{\chi(\Omega_{M+1})}(0))\)
-|-
-|1<1{1{1}1}1{1}1{1}1>1
-|\(\psi(\psi_{\chi(I_{M+1})}(0))\)
-|-
-|1<1{1{1}1}1{1}1{1}1{1}1>1
-|\(\psi(\psi_{\chi(I(1,M+1))}(0))\)
-|-
-|1<1{1{1}1}1{2}1>1
-|\(\psi(\psi_{\chi(I(\omega,M+1))}(0))\)
-|-
-|1<2{1{1}1}1>1
-|\(\psi(\psi_{\chi(M_2)}(0))\)
-|-
-|1<1<1{1{1}1}1>1{1{1}1}1>1
-|\(\psi(\psi_{\chi(M_M)}(0))\)
 |-
 |1<1{1}1{1{1}1}1>1
+|2 1-2-2
-|\(\psi(\psi_{\chi(M[(1,0)])}(0))\)
 |-
-|1<1{1}2{1{1}1}1>1
+|1<1{1}1{1}1{1{1}1}1>1
+|2 1-(2 1-2-2)
-|\(\psi(\psi_{\chi(M_{M[(1,0)]+1})}(0))\)
 |-
-|1<2{1}1{1{1}1}1>1
+|1<1{1{1}1}1{1{1}1}1>1
+|2-2 1-2-2
-|\(\psi(\psi_{\chi(M[(1,1)])}(0))\)
 |-
-|1<1{1}1{1}1{1{1}1}1>1
+|1<1{2{1}1}1>1
+|2-2-2
-|\(\psi(\psi_{\chi(M[(2,0)])}(0))\)
 |-
-|1<1{2}1{1{1}1}1>1
+|1<1{3{1}1}1>1
+|2-2-2-2
-|\(\psi(\psi_{\chi(M[(\omega,0)])}(0))\)
 |-
-|1<1{1{1}1}1{1{1}1}1>1
+|1<1{1{1}1{1}1}1>1
+|3
-|\(\psi(\psi_{\chi(M[1,0])}(0))\)
 |-
-|1<1{1{1}1}1{1{1}1}1{1{1}1}1>1
+|1<1{1}1{1{1}1{1}1}1>1
+|2 1-3
-|\(\psi(\psi_{\chi(M[2,0])}(0))\)
 |-
-|1<1{1{1}2}1>1
+|1<1{1}1{1}1{1{1}1{1}1}1>1
+|2 1-(2 1-3)
-|\(\psi(\psi_{\chi(M[\omega,0])}(0))\)
 |-
-|1<1{2{1}1}1>1
+|1<1{1{1}1}1{1{1}1{1}1}1>1
+|2-2 1-3
-|\(\psi(\psi_{\chi(M[1,0,0])}(0))\)=\(\psi(\psi_{\chi(N)}(0))\)
-|}
-<br />
-{| class="fandom-table"
-|+MOTAN表达式对应的反射序数
-!MOTAN
-!反射序数
 |-
+|1<1{1}1{1{1}1}1{1{1}1{1}1}1>1
-|1<1>1
+|2 1-(2-2 1-3)
-|\(\Pi_1 反射\)
 |-
-|1<1>1<1>1
+|1<1{1{1}1}1{1{1}1}1{1{1}1{1}1}1>1
+|2-2 1-(2-2 1-3)
-|\(\Pi_1 反射 onto \Pi_1 反射\)
 |-
-|1<1/1>1
+|1<1{2{1}1}1{1{1}1{1}1}1>1
+|2-2-2 1-3
-|\(\Pi_2 反射\)
 |-
-|1<1<1>1/1>1
+|1<1{1{1}1{1}1}1{1{1}1{1}1}1>1
+|3 1-3
-|\(\Pi_1 反射 onto \Pi_2 反射\)
 |-
+|1<1{1{1}1{1}1}1{1{1}1{1}1}1{1{1}1{1}1}1>1
-|1<1/1/1>1
+|3 1-(3 1-3)
-|\(\Pi_2 反射 且 \Pi_1 反射 onto \Pi_2 反射\)
 |-
-|1<1<1>1/1/1>1
+|1<1{1{1}2{1}1}1>1
+|2-3
-|\(\Pi_1 反射 onto (\Pi_2 反射 且 \Pi_1 反射 onto \Pi_2 反射)\)
 |-
-|1<1/1/1/1>1
+|1<1{1{1}3{1}1}1>1
+|2-2-3
-|\(\Pi_2 反射 且 \Pi_1 反射 onto (\Pi_2 反射 且 \Pi_1 反射 onto \Pi_2 反射)\)
 |-
-|1<1{1{1}1}1>1
+|1<1{2{1}1{1}1}1>1
+|3 2-3
-|\(\Pi_2 反射 onto \Pi_2 反射\)
 |-
-|1<1{2{1}1}1>1
+|1<1{3{1}1{1}1}1>1
+|3 2-(3 2-3)
-|\(\Pi_2 反射 onto \Pi_2 反射 onto \Pi_2 反射\)
 |-
-|1<1{1{1}1{1}1}1>1
+|1<1{1{1}1{1}1{1}1}1>1
+|3-3
-|\(\Pi_3 反射\)
 |-
-|1<1{1{1}1{1}1{1}1}1>1
+|1<1{1{1}1{1}1{1}1{1}1}1>1
+|3-3-3
-|\(\Pi_3 反射 onto \Pi_3 反射\)
 |-
 |1<1{1{1{1}1}1}1>1
+|4
-|\(\Pi_4 反射\)
 |}
 [[Category:博客帖子]]