Daniel de Oliveira Leal

considerando as notações para largest_numbers: 10E10 10E10E10 10E10#10 10#10#10 10#*#10 10^^^3 = 10^^10^^10^^10 10{9}10 = 10^^^^^^^^^10 10{9}10{9}10 = 10^^^^^^^^^10^^^^^^^^^10 10{10{9}10}10 = 10{10^^^^^^^^^10}10 10^100 = {10,100} {10,10,2} = 2x'}' = {10,{10,10}} {10,10{10,10}10,10} {10,10(1)10,10} {10,10[10[10,10]10]10,10} fθ(ω) gθ(ω) Meu sistema de Notação para Largest Number: em a*b*b}n n representa a quantidade de vezes que '*b' repete, sendo equivalente a potência, porém outro simbolo/operação pode ser inserido no loop(incluindo a própria notação de seta, soma, multiplicação, operação lógica e função), em a*b*c}n representa a quantidade de vezes que '*b' repete multiplicando por '*c' no final e começando apartir de 'a*', todos demais elementos inseridos multiplica-se junto com a*(b*c*...)*z em a*b*b}n}m, é equivalente a a↑↑b, sendo cada '}' equivalente a +1 seta porém com parametros internos bem definidos, incluindo as diferentes variaveis para cada grandeza especifica, e a~b, usaria pois não dá pra representar '}' deitado, como uma sequência de a}b}c}d}..., e uma sequência de ~, embaixo do outro é ~}}, pois a notação '}' sempre significará mesma grandeza mesmo encima ou embaixo do '~' ou do '}}', e são notações de operações diferentes em a*b*b}n}m...'}'xN times = a*b}}N, a '}}' indica parenteses de quantos parenteses sucessivos então 3*3*3}}4}64 = Numero de Graham, porém uma sucessão de operação em a*b}}4*5*5*5...x100times não é a*b}}4*5}}100, mas a*b}}4*5}100, pois o '}}' depois de outro '}}' (e devem ser separados por '}}..}}') indica não mais uma sucessão de "5*5*5" mas de a*b*b..}n*..}m*..}m...}} c*d*d..}o*..}p*..}q...}} e*f*f..}r*..}s*..}t...}} (usei 2 pontos e 3 pontos para entender a diferença de grandeza) então vai crescendo, '}}}' não trata mais de sequência de '}n*..}' mas de 'a*b}}n*}..}...}}' se fosse desenhar isso, viraria uma arvore de parenteses, sendo '}' parenteses abaixo da sequência 'a*b*c...', contém parametro dessa repetição, porém esse valor é multiplicado na sucessiva operação com '}', o '}}' desenha um parenteses na diagonal, quantificando '}..}..}...' n ao infinito de '}', e '}}}' debaixo da sequência de '}}..}}..}}...' abreviando n ao infinito de '}}', e essa regra se aplica aos demais parenteses, essa notação, da sequência '}','}}','}}}'...' pode ser abreviada colocando um numero sobrescrito no '}','}²' e '}³' se você desenhar uma grade com todas sequência de variaveis 'a*b*c}c*d...' até '}}}}' ela se parecerá com um #, sendo cada cubiculo uma conta ao '...' que tem seu limite definido no parâmetro do parênteses que a antescede como foi explicado, por causa dessa semelhança, chamo à de arvore de parenteses, e a quantidade de desdobramento expressa sobre outra quantidade de desdobramento é #, porém não expliquei qual operação/função isso representa, # representa quantas vezes o simbolo 'a*b}' recebeu outro '}' não meramente subscrito, mas em uma sucessão sobrescrita na notação,(usarei ^ pra indicar que próxima expressão está sobrescrita/superescrita) então a#b = a}^(a)}b coloquei a em aspas pois não precisa repetir e pressupõe que é o mesmo valor, se colocar }.} o valor padrão é 1(pois pode querer especificar um crescimento em outra escala, sem multiplicar a*0) no numero a##b ou a#²b (a regra do numero sobrescrito se aplicará a toda operação que repita simbolo), em a##b = a*..}^(a*..)}^(a*..)}b) (e '^' não é potência, mas a regra de '}','}²' e '}³'='}','}}','}}}'...') irei ser breve na explicação, mas subentende que a 'arvore de crescimento' irá crescer em outro eixo/sentido representando uma expressividade xN a anterior, função aW(n) representa uma sucessão de arvores de crescimento da operação # representando a quantidade de sucessão da arvore anterior na sucessão em N, apartir da variável(ou loop da conta) a, sendo equivalente a sequência horizontal que quantifica a sequência diagonal de sucessão de # sobre # para indicar seu escopo(assim como foi o '}' para '*'). $ representa a sucessão da sucessão das arvores que se desdobra na função W(), sendo superior a sequência de W()^W()...xN, sendo visualmente uma sequência de parênteses sobre uma sequência de 'W()^W()...' empilhados um encima do outro. .e antes que pergunte, sim eu inventei da minha cabeça esses simbolos, e é oque menos importa. a&(b)n = representa uma arvore de crescimento que substitui '*' por '$' pra denotar sua grandeza, ignore por alguns instantes que '}' sempre significa uma sucessão de {a*b*c...} para exemplificar a expressividade de & então em algo como a$b$b}n$, a$b$b}n$}m$ a$~b$~c$...}} a$b$b~m$}n$~o$}...'}'xN ou a$b$b$..}n$..}m$..}m$...}} c$d$d..}o$..}p$..}q$...}} &() é o '}' dessa escala(porém agora delimita inicio e fim, enquanto } delimita apenas o fim e começa apartir de a), e &() é o '}' dessa escala não sobre operação, mas sobre sequências e arvore de $, por isso disse pra ignorar por enquanto '}'. (sub-entende nos próximos exemplos existência obrigatória de uma variável a=inicial,b=repetição operação e n=tamanho da arvore, e parametros opcionais, no formato a#(b)n e combinações como a*b*c#(d*e*f}g}h}i}}j)n*m}y, incluindo a combinação com os simbolos já descritos) % substitui o # na arvore de operação que troca '*' por '$' § substitui a função W() na arvore de operação que troca '*' por '$' @ substitui o # na arvore de operação que troca '*' por '$' ⛝¹=arvore #, ⛝²=substitui arvore # por $, ⛝³= substitui arvore $ por @, sequência segue sucessivamente... ⛝⛝ = ⛝^⛝ (na regra de representação de repetição do simbolo e não potência) ⛝(⛝) = opera a função ⛝ sobre a variável b não precisa levar esse sistema de notação como verdade absoluta, ou como se eu conheçesse profundamente o sistema, eu uso ele como referência e quebra galho/auxilio, estou o tempo todo fazendo reparações e ele não está pronto, e provavelmente não se parecerá nada com o descrito quando estiver, e nem prometo que estará pronto, a escolha dos simbolos foi apenas por nescessidade eu poderia ter feito tudo em função ou letras gregas, inclusive só expliquei como insight, para acompanhar a comparação numérica nos padrões de notações que expliquei antes desse comentário, é uma invenção humilde que eu sequer sei se consegue expressar os grandes largest_numbers.

repetindo a explicação:

10^^^3 = 10^^10^^10^^10

10{9}10 = 10^^^^^^^^^10

10{9}10{9}10 = 10^^^^^^^^^10^^^^^^^^^10

10{10{9}10}10 = 10{10^^^^^^^^^10}10

10^100 = {10,100}

{10,10,2} = 2x'}' = {10,{10,10}}

{10,10{10,10}10,10}

{10,10(1)10,10}

{10,10[10[10,10]10]10,10}

fθ(ω)

gθ(ω)

*vou recriar teclado unicode de 64b pro PC,

*e estou pensando em me basear simultâneamente em entrada binária e entrada de palavras completas.(*revisão 2023: ascii-extended pro teclado normal e unicode16b com capslock)

depois retornarei a desenho de glifos especiais.

Meu sistema de Notação para Largest Number:

em a*b*b}n

n representa a quantidade de vezes que '*b' repete,

sendo equivalente a potência, porém outro simbolo/operação pode ser inserido no loop(incluindo a própria notação de seta, soma, multiplicação, operação lógica e função),

em a*b*c}n representa a quantidade de vezes que '*b' repete multiplicando por '*c' no final e começando apartir de 'a*', todos demais elementos inseridos multiplica-se junto com a*(b*c*...)*z

em a*b*b}n}m, é equivalente a a↑↑b, sendo cada '}' equivalente a +1 seta porém com parametros internos bem definidos, incluindo as diferentes variaveis para cada grandeza especifica,

e a~b, usaria pois não dá pra representar '}' deitado, como uma sequência de a}b}c}d}...,

e uma sequência de ~, embaixo do outro é ~}}, pois a notação '}' sempre significará mesma grandeza mesmo encima ou embaixo do '~' ou do '}}', e são notações de operações diferentes

em a*b*b}n}m...'}'xN times = a*b}}N, a '}}' indica parenteses de quantos parenteses sucessivos

então 3*3*3}}4}64 = Numero de Graham,

porém uma sucessão de operação em a*b}}4*5*5*5...x100times não é a*b}}4*5}}100, mas a*b}}4*5}100,

pois o '}}' depois de outro '}}' (e devem ser separados por '}}..}}') indica não mais uma sucessão de "5*5*5" mas de a*b*b..}n*..}m*..}m...}} c*d*d..}o*..}p*..}q...}} e*f*f..}r*..}s*..}t...}}

(usei 2 pontos e 3 pontos para entender a diferença de grandeza)

então vai crescendo, '}}}' não trata mais de sequência de '}n*..}' mas de 'a*b}}n*}..}...}}'

se fosse desenhar isso, viraria uma arvore de parenteses, sendo '}' parenteses abaixo da sequência 'a*b*c...', contém parametro dessa repetição, porém esse valor é multiplicado na sucessiva operação com '}', o '}}' desenha um parenteses na diagonal, quantificando '}..}..}...' n ao infinito de '}',

e '}}}' debaixo da sequência de '}}..}}..}}...' abreviando n ao infinito de '}}', e essa regra se aplica aos demais parenteses,

essa notação, da sequência '}','}}','}}}'...' pode ser abreviada colocando um numero sobrescrito no '}','}²' e '}³'

se você desenhar uma grade com todas sequência de variaveis 'a*b*c}c*d...'

até '}}}}' ela se parecerá com um #, sendo cada cubiculo uma conta ao '...' que tem seu limite definido no parâmetro do parênteses que a antescede como foi explicado,

por causa dessa semelhança, chamo à de arvore de parenteses, e a quantidade de desdobramento expressa sobre outra quantidade de desdobramento é #, porém não expliquei qual operação/função isso representa, # representa quantas vezes o simbolo 'a*b}' recebeu outro '}' não meramente subscrito, mas em uma sucessão sobrescrita na notação,(usarei ^ pra indicar que próxima expressão está sobrescrita/superescrita)

então a#b = a}^(a)}b coloquei a em aspas pois não precisa repetir e pressupõe que é o mesmo valor, se colocar }.} o valor padrão é 1(pois pode querer especificar um crescimento em outra escala, sem multiplicar a*0)

no numero a##b ou a#²b (a regra do numero sobrescrito se aplicará a toda operação que repita simbolo),

em a##b = a*..}^(a*..)}^(a*..)}b) (e '^' não é potência, mas a regra de '}','}²' e '}³'='}','}}','}}}'...')

irei ser breve na explicação, mas subentende que a 'arvore de crescimento' irá crescer em outro eixo/sentido representando uma expressividade xN a anterior,

função aW(n) representa uma sucessão de arvores de crescimento da operação # representando a quantidade de sucessão da arvore anterior na sucessão em N, apartir da variável(ou loop da conta) a,

sendo equivalente a sequência horizontal que quantifica a sequência diagonal de sucessão de # sobre # para indicar seu escopo(assim como foi o '}' para '*').

$ representa a sucessão da sucessão das arvores que se desdobra na função W(), sendo superior a sequência de W()^W()...xN, sendo visualmente uma sequência de parênteses sobre uma sequência de 'W()^W()...' empilhados um encima do outro.

.e antes que pergunte, sim eu inventei da minha cabeça esses simbolos, e é oque menos importa.

a&(b)n = representa uma arvore de crescimento que substitui '*' por '$' pra denotar sua grandeza,

ignore por alguns instantes que '}' sempre significa uma sucessão de {a*b*c...} para exemplificar a expressividade de &

então em algo como a$b$b}n$, a$b$b}n$}m$ a$~b$~c$...}} a$b$b~m$}n$~o$}...'}'xN

ou a$b$b$..}n$..}m$..}m$...}} c$d$d..}o$..}p$..}q$...}}

&() é o '}' dessa escala(porém agora delimita inicio e fim, enquanto } delimita apenas o fim e começa apartir de a),

e &() é o '}' dessa escala não sobre operação, mas sobre sequências e arvore de $, por isso disse pra ignorar por enquanto '}'.

(sub-entende nos próximos exemplos existência obrigatória de uma variável a=inicial,b=repetição operação e n=tamanho da arvore, e parametros opcionais, no formato a#(b)n e combinações como a*b*c#(d*e*f}g}h}i}}j)n*m}y, incluindo a combinação com os simbolos já descritos)

% substitui o # na arvore de operação que troca '*' por '$'

§ substitui a função W() na arvore de operação que troca '*' por '$'

@ substitui o # na arvore de operação que troca '*' por '$'

⛝⁰=1,⛝¹=arvore #, ⛝²=substitui arvore # por $, ⛝³= substitui arvore $ por @, sequência segue sucessivamente...

⛝⛝ = ⛝^⛝ (na regra de representação de repetição do simbolo e não potência)

⛝(⛝) = opera a função ⛝ sobre a variável b

não precisa levar esse sistema de notação como verdade absoluta, ou como se eu conheçesse profundamente o sistema, eu uso ele como referência e quebra galho/auxilio, estou o tempo todo fazendo reparações e ele não está pronto, e provavelmente não se parecerá nada com o descrito quando estiver, e nem prometo que estará pronto, a escolha dos simbolos foi apenas por nescessidade eu poderia ter feito tudo em função ou letras gregas, inclusive só expliquei como insight, para acompanhar a comparação numérica nos padrões de notações que expliquei antes desse comentário, é uma invenção humilde que eu sequer sei se consegue expressar os grandes largest_numbers.

Aa₁₁*Ab₁₁..*Ac₁₁

}₁¹ }₁² }₁ⁿ

}₂¹ }₂² }₂ⁿ

}ₓ¹ }ₓ² }ₓⁿ

~₁¹ ~₁² ~₁ⁿ

~₂¹ ~₂² ~₂ⁿ

~ₓ¹ ~ₓ² ~ₓⁿ

[[".","..","...","...."],

#porém '.' substitui 1, pra '}~'

"abcdefghijklmnopqrstuxyz",#pra *}~

[".ⁿ","..ⁿ","...ⁿ","....ⁿ"], #'...ⁿ' pra '#VW$&%§@'

"αβγδεζηθικλμνξοπρςτυφχψω",#pra '#' V() W()

" ABCDEFGHIJKLMNOPQRSTUXYZ",#pra &%§@ - troca abc... por αβγ...,

#e omitir de * pro #, com substituição recursiva até o @

" ΑΒΓΔΕΖΗΘΙΚΛΜΝΞΟΠΡΣΤΥΦΧΨΩ",#pra {⛝| - troca αβγ... por ABC...,

"₁₂ₓ",#para a&α mas juntos no padrão: αa₁₁#o esquema de matriz seguirá a regra xy da arvore, só contando os '~/}' e alt.s

"¹²ⁿ",#apenas para operadores, após '()ⁿ'

"*}~#$&%§@{⛝|"

]

#Tabela Alfa: αa₁ₓ... op: *ⁿ }ⁿ ~ⁿ

#a sequência indica ordem de 3 concatenações, e miolo em parênteses a*(b)*c

#Tabela Beta: αa₁ₓ...ⁿ #()ⁿ V()ⁿ W()ⁿ - usa '}.}' no lugar de }αa₁ₓ*αa₁ₓ...αa₁ₓ}

#Tabela Gama: Aα₁ₓ...ⁿ &()ⁿ %()ⁿ §()ⁿ @()ⁿ

#Tabela Delta: ΓA₁ₓ...ⁿ {ⁿ ⛝()ⁿ |ⁿ

asseguir uma lista de exemplos da notação e parâmetros, cada elemento está em uma ordem de grandeza diferente:

Tabela Alfa_N

(algoritmo que gerou)

Python 3.10.5 (tags/v3.10.5:f377153, Jun 6 2022, 16:14:13) [MSC v.1929 64 bit (AMD64)] on win32

Type "help", "copyright", "credits" or "license()" for more information.

for Aa in ["αβγ","δεζ","ηθι","κλμ","νξο","πρς","τυφ","χψω"]:

for iy, ca in enumerate(Aa):#"₁₂ₓ": coluna

xL="₁₂ₓ"

for x1 in xL:

for Ab in ["abc","def","ghi","jkl","mno","pqr","stu","xyz"]:#grupo de vizinhança

for ix, cb in enumerate(Ab):#"₁₂ₓ":#linha

for x2 in xL:

if(x2!='ₓ'):print(end=f"""{ca}{cb}{x1}{x2}*""")#reuso o index

if(x2=='₂'):print(end="..")

if(x2=='ₓ'):print(end=f"""*{ca}{cb}{x1}{x2}""")#MUDA a pontuação, sistema duplicado

print(end="\t} ")

if(ix!=3):print(end="...\t}}\t")#fecha 3 indices

print()

print("\t...\t\t"*21,"\n","\t~\t\t"*21)

print("\n"+"\t~~\t\t"*21)

αa₁₁*αa₁₂*..*αa₁ₓ } αb₁₁*αb₁₂*..*αb₁ₓ } αc₁₁*αc₁₂*..*αc₁ₓ } ... }} αd₁₁*αd₁₂*..*αd₁ₓ } αe₁₁*αe₁₂*..*αe₁ₓ } αf₁₁*αf₁₂*..*αf₁ₓ } ... }} αg₁₁*αg₁₂*..*αg₁ₓ } αh₁₁*αh₁₂*..*αh₁ₓ } αi₁₁*αi₁₂*..*αi₁ₓ } ... }} αj₁₁*αj₁₂*..*αj₁ₓ } αk₁₁*αk₁₂*..*αk₁ₓ } αl₁₁*αl₁₂*..*αl₁ₓ } ... }} αm₁₁*αm₁₂*..*αm₁ₓ } αn₁₁*αn₁₂*..*αn₁ₓ } αo₁₁*αo₁₂*..*αo₁ₓ } ... }} αp₁₁*αp₁₂*..*αp₁ₓ } αq₁₁*αq₁₂*..*αq₁ₓ } αr₁₁*αr₁₂*..*αr₁ₓ } ... }} αs₁₁*αs₁₂*..*αs₁ₓ } αt₁₁*αt₁₂*..*αt₁ₓ } αu₁₁*αu₁₂*..*αu₁ₓ } ... }} αx₁₁*αx₁₂*..*αx₁ₓ } αy₁₁*αy₁₂*..*αy₁ₓ } αz₁₁*αz₁₂*..*αz₁ₓ } ... }}

αa₂₁*αa₂₂*..*αa₂ₓ } αb₂₁*αb₂₂*..*αb₂ₓ } αc₂₁*αc₂₂*..*αc₂ₓ } ... }} αd₂₁*αd₂₂*..*αd₂ₓ } αe₂₁*αe₂₂*..*αe₂ₓ } αf₂₁*αf₂₂*..*αf₂ₓ } ... }} αg₂₁*αg₂₂*..*αg₂ₓ } αh₂₁*αh₂₂*..*αh₂ₓ } αi₂₁*αi₂₂*..*αi₂ₓ } ... }} αj₂₁*αj₂₂*..*αj₂ₓ } αk₂₁*αk₂₂*..*αk₂ₓ } αl₂₁*αl₂₂*..*αl₂ₓ } ... }} αm₂₁*αm₂₂*..*αm₂ₓ } αn₂₁*αn₂₂*..*αn₂ₓ } αo₂₁*αo₂₂*..*αo₂ₓ } ... }} αp₂₁*αp₂₂*..*αp₂ₓ } αq₂₁*αq₂₂*..*αq₂ₓ } αr₂₁*αr₂₂*..*αr₂ₓ } ... }} αs₂₁*αs₂₂*..*αs₂ₓ } αt₂₁*αt₂₂*..*αt₂ₓ } αu₂₁*αu₂₂*..*αu₂ₓ } ... }} αx₂₁*αx₂₂*..*αx₂ₓ } αy₂₁*αy₂₂*..*αy₂ₓ } αz₂₁*αz₂₂*..*αz₂ₓ } ... }}

αaₓ₁*αaₓ₂*..*αaₓₓ } αbₓ₁*αbₓ₂*..*αbₓₓ } αcₓ₁*αcₓ₂*..*αcₓₓ } ... }} αdₓ₁*αdₓ₂*..*αdₓₓ } αeₓ₁*αeₓ₂*..*αeₓₓ } αfₓ₁*αfₓ₂*..*αfₓₓ } ... }} αgₓ₁*αgₓ₂*..*αgₓₓ } αhₓ₁*αhₓ₂*..*αhₓₓ } αiₓ₁*αiₓ₂*..*αiₓₓ } ... }} αjₓ₁*αjₓ₂*..*αjₓₓ } αkₓ₁*αkₓ₂*..*αkₓₓ } αlₓ₁*αlₓ₂*..*αlₓₓ } ... }} αmₓ₁*αmₓ₂*..*αmₓₓ } αnₓ₁*αnₓ₂*..*αnₓₓ } αoₓ₁*αoₓ₂*..*αoₓₓ } ... }} αpₓ₁*αpₓ₂*..*αpₓₓ } αqₓ₁*αqₓ₂*..*αqₓₓ } αrₓ₁*αrₓ₂*..*αrₓₓ } ... }} αsₓ₁*αsₓ₂*..*αsₓₓ } αtₓ₁*αtₓ₂*..*αtₓₓ } αuₓ₁*αuₓ₂*..*αuₓₓ } ... }} αxₓ₁*αxₓ₂*..*αxₓₓ } αyₓ₁*αyₓ₂*..*αyₓₓ } αzₓ₁*αzₓ₂*..*αzₓₓ } ... }}

... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ... ...

~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~

βa₁₁*βa₁₂*..*βa₁ₓ } βb₁₁*βb₁₂*..*βb₁ₓ } βc₁₁*βc₁₂*..*βc₁ₓ } ... }} βd₁₁*βd₁₂*..*βd₁ₓ } βe₁₁*βe₁₂*..*βe₁ₓ } βf₁₁*βf₁₂*..*βf₁ₓ } ... }} βg₁₁*βg₁₂*..*βg₁ₓ } βh₁₁*βh₁₂*..*βh₁ₓ } βi₁₁*βi₁₂*..*βi₁ₓ } ... }} βj₁₁*βj₁₂*..*βj₁ₓ } βk₁₁*βk₁₂*..*βk₁ₓ } βl₁₁*βl₁₂*..*βl₁ₓ } ... }} βm₁₁*βm₁₂*..*βm₁ₓ } βn₁₁*βn₁₂*..*βn₁ₓ } βo₁₁*βo₁₂*..*βo₁ₓ } ... }} βp₁₁*βp₁₂*..*βp₁ₓ } βq₁₁*βq₁₂*..*βq₁ₓ } βr₁₁*βr₁₂*..*βr₁ₓ } ... }} βs₁₁*βs₁₂*..*βs₁ₓ } βt₁₁*βt₁₂*..*βt₁ₓ } βu₁₁*βu₁₂*..*βu₁ₓ } ... }} βx₁₁*βx₁₂*..*βx₁ₓ } βy₁₁*βy₁₂*..*βy₁ₓ } βz₁₁*βz₁₂*..*βz₁ₓ } ... }}

βa₂₁*βa₂₂*..*βa₂ₓ } βb₂₁*βb₂₂*..*βb₂ₓ } βc₂₁*βc₂₂*..*βc₂ₓ } ... }} βd₂₁*βd₂₂*..*βd₂ₓ } βe₂₁*βe₂₂*..*βe₂ₓ } βf₂₁*βf₂₂*..*βf₂ₓ } ... }} βg₂₁*βg₂₂*..*βg₂ₓ } βh₂₁*βh₂₂*..*βh₂ₓ } βi₂₁*βi₂₂*..*βi₂ₓ } ... }} βj₂₁*βj₂₂*..*βj₂ₓ } βk₂₁*βk₂₂*..*βk₂ₓ } βl₂₁*βl₂₂*..*βl₂ₓ } ... }} βm₂₁*βm₂₂*..*βm₂ₓ } βn₂₁*βn₂₂*..*βn₂ₓ } βo₂₁*βo₂₂*..*βo₂ₓ } ... }} βp₂₁*βp₂₂*..*βp₂ₓ } βq₂₁*βq₂₂*..*βq₂ₓ } βr₂₁*βr₂₂*..*βr₂ₓ } ... }} βs₂₁*βs₂₂*..*βs₂ₓ } βt₂₁*βt₂₂*..*βt₂ₓ } βu₂₁*βu₂₂*..*βu₂ₓ } ... }} βx₂₁*βx₂₂*..*βx₂ₓ } βy₂₁*βy₂₂*..*βy₂ₓ } βz₂₁*βz₂₂*..*βz₂ₓ } ... }}

βaₓ₁*βaₓ₂*..*βaₓₓ } βbₓ₁*βbₓ₂*..*βbₓₓ } βcₓ₁*βcₓ₂*..*βcₓₓ } ... }} βdₓ₁*βdₓ₂*..*βdₓₓ } βeₓ₁*βeₓ₂*..*βeₓₓ } βfₓ₁*βfₓ₂*..*βfₓₓ } ... }} βgₓ₁*βgₓ₂*..*βgₓₓ } βhₓ₁*βhₓ₂*..*βhₓₓ } βiₓ₁*βiₓ₂*..*βiₓₓ } ... }} βjₓ₁*βjₓ₂*..*βjₓₓ } βkₓ₁*βkₓ₂*..*βkₓₓ } βlₓ₁*βlₓ₂*..*βlₓₓ } ... }} βmₓ₁*βmₓ₂*..*βmₓₓ } βnₓ₁*βnₓ₂*..*βnₓₓ } βoₓ₁*βoₓ₂*..*βoₓₓ } ... }} βpₓ₁*βpₓ₂*..*βpₓₓ } βqₓ₁*βqₓ₂*..*βqₓₓ } βrₓ₁*βrₓ₂*..*βrₓₓ } ... }} βsₓ₁*βsₓ₂*..*βsₓₓ } βtₓ₁*βtₓ₂*..*βtₓₓ } βuₓ₁*βuₓ₂*..*βuₓₓ } ... }} βxₓ₁*βxₓ₂*..*βxₓₓ } βyₓ₁*βyₓ₂*..*βyₓₓ } βzₓ₁*βzₓ₂*..*βzₓₓ } ... }}

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γa₁₁*γa₁₂*..*γa₁ₓ } γb₁₁*γb₁₂*..*γb₁ₓ } γc₁₁*γc₁₂*..*γc₁ₓ } ... }} γd₁₁*γd₁₂*..*γd₁ₓ } γe₁₁*γe₁₂*..*γe₁ₓ } γf₁₁*γf₁₂*..*γf₁ₓ } ... }} γg₁₁*γg₁₂*..*γg₁ₓ } γh₁₁*γh₁₂*..*γh₁ₓ } γi₁₁*γi₁₂*..*γi₁ₓ } ... }} γj₁₁*γj₁₂*..*γj₁ₓ } γk₁₁*γk₁₂*..*γk₁ₓ } γl₁₁*γl₁₂*..*γl₁ₓ } ... }} γm₁₁*γm₁₂*..*γm₁ₓ } γn₁₁*γn₁₂*..*γn₁ₓ } γo₁₁*γo₁₂*..*γo₁ₓ } ... }} γp₁₁*γp₁₂*..*γp₁ₓ } γq₁₁*γq₁₂*..*γq₁ₓ } γr₁₁*γr₁₂*..*γr₁ₓ } ... }} γs₁₁*γs₁₂*..*γs₁ₓ } γt₁₁*γt₁₂*..*γt₁ₓ } γu₁₁*γu₁₂*..*γu₁ₓ } ... }} γx₁₁*γx₁₂*..*γx₁ₓ } γy₁₁*γy₁₂*..*γy₁ₓ } γz₁₁*γz₁₂*..*γz₁ₓ } ... }}

γa₂₁*γa₂₂*..*γa₂ₓ } γb₂₁*γb₂₂*..*γb₂ₓ } γc₂₁*γc₂₂*..*γc₂ₓ } ... }} γd₂₁*γd₂₂*..*γd₂ₓ } γe₂₁*γe₂₂*..*γe₂ₓ } γf₂₁*γf₂₂*..*γf₂ₓ } ... }} γg₂₁*γg₂₂*..*γg₂ₓ } γh₂₁*γh₂₂*..*γh₂ₓ } γi₂₁*γi₂₂*..*γi₂ₓ } ... }} γj₂₁*γj₂₂*..*γj₂ₓ } γk₂₁*γk₂₂*..*γk₂ₓ } γl₂₁*γl₂₂*..*γl₂ₓ } ... }} γm₂₁*γm₂₂*..*γm₂ₓ } γn₂₁*γn₂₂*..*γn₂ₓ } γo₂₁*γo₂₂*..*γo₂ₓ } ... }} γp₂₁*γp₂₂*..*γp₂ₓ } γq₂₁*γq₂₂*..*γq₂ₓ } γr₂₁*γr₂₂*..*γr₂ₓ } ... }} γs₂₁*γs₂₂*..*γs₂ₓ } γt₂₁*γt₂₂*..*γt₂ₓ } γu₂₁*γu₂₂*..*γu₂ₓ } ... }} γx₂₁*γx₂₂*..*γx₂ₓ } γy₂₁*γy₂₂*..*γy₂ₓ } γz₂₁*γz₂₂*..*γz₂ₓ } ... }}

γaₓ₁*γaₓ₂*..*γaₓₓ } γbₓ₁*γbₓ₂*..*γbₓₓ } γcₓ₁*γcₓ₂*..*γcₓₓ } ... }} γdₓ₁*γdₓ₂*..*γdₓₓ } γeₓ₁*γeₓ₂*..*γeₓₓ } γfₓ₁*γfₓ₂*..*γfₓₓ } ... }} γgₓ₁*γgₓ₂*..*γgₓₓ } γhₓ₁*γhₓ₂*..*γhₓₓ } γiₓ₁*γiₓ₂*..*γiₓₓ } ... }} γjₓ₁*γjₓ₂*..*γjₓₓ } γkₓ₁*γkₓ₂*..*γkₓₓ } γlₓ₁*γlₓ₂*..*γlₓₓ } ... }} γmₓ₁*γmₓ₂*..*γmₓₓ } γnₓ₁*γnₓ₂*..*γnₓₓ } γoₓ₁*γoₓ₂*..*γoₓₓ } ... }} γpₓ₁*γpₓ₂*..*γpₓₓ } γqₓ₁*γqₓ₂*..*γqₓₓ } γrₓ₁*γrₓ₂*..*γrₓₓ } ... }} γsₓ₁*γsₓ₂*..*γsₓₓ } γtₓ₁*γtₓ₂*..*γtₓₓ } γuₓ₁*γuₓ₂*..*γuₓₓ } ... }} γxₓ₁*γxₓ₂*..*γxₓₓ } γyₓ₁*γyₓ₂*..*γyₓₓ } γzₓ₁*γzₓ₂*..*γzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

δa₁₁*δa₁₂*..*δa₁ₓ } δb₁₁*δb₁₂*..*δb₁ₓ } δc₁₁*δc₁₂*..*δc₁ₓ } ... }} δd₁₁*δd₁₂*..*δd₁ₓ } δe₁₁*δe₁₂*..*δe₁ₓ } δf₁₁*δf₁₂*..*δf₁ₓ } ... }} δg₁₁*δg₁₂*..*δg₁ₓ } δh₁₁*δh₁₂*..*δh₁ₓ } δi₁₁*δi₁₂*..*δi₁ₓ } ... }} δj₁₁*δj₁₂*..*δj₁ₓ } δk₁₁*δk₁₂*..*δk₁ₓ } δl₁₁*δl₁₂*..*δl₁ₓ } ... }} δm₁₁*δm₁₂*..*δm₁ₓ } δn₁₁*δn₁₂*..*δn₁ₓ } δo₁₁*δo₁₂*..*δo₁ₓ } ... }} δp₁₁*δp₁₂*..*δp₁ₓ } δq₁₁*δq₁₂*..*δq₁ₓ } δr₁₁*δr₁₂*..*δr₁ₓ } ... }} δs₁₁*δs₁₂*..*δs₁ₓ } δt₁₁*δt₁₂*..*δt₁ₓ } δu₁₁*δu₁₂*..*δu₁ₓ } ... }} δx₁₁*δx₁₂*..*δx₁ₓ } δy₁₁*δy₁₂*..*δy₁ₓ } δz₁₁*δz₁₂*..*δz₁ₓ } ... }}

δa₂₁*δa₂₂*..*δa₂ₓ } δb₂₁*δb₂₂*..*δb₂ₓ } δc₂₁*δc₂₂*..*δc₂ₓ } ... }} δd₂₁*δd₂₂*..*δd₂ₓ } δe₂₁*δe₂₂*..*δe₂ₓ } δf₂₁*δf₂₂*..*δf₂ₓ } ... }} δg₂₁*δg₂₂*..*δg₂ₓ } δh₂₁*δh₂₂*..*δh₂ₓ } δi₂₁*δi₂₂*..*δi₂ₓ } ... }} δj₂₁*δj₂₂*..*δj₂ₓ } δk₂₁*δk₂₂*..*δk₂ₓ } δl₂₁*δl₂₂*..*δl₂ₓ } ... }} δm₂₁*δm₂₂*..*δm₂ₓ } δn₂₁*δn₂₂*..*δn₂ₓ } δo₂₁*δo₂₂*..*δo₂ₓ } ... }} δp₂₁*δp₂₂*..*δp₂ₓ } δq₂₁*δq₂₂*..*δq₂ₓ } δr₂₁*δr₂₂*..*δr₂ₓ } ... }} δs₂₁*δs₂₂*..*δs₂ₓ } δt₂₁*δt₂₂*..*δt₂ₓ } δu₂₁*δu₂₂*..*δu₂ₓ } ... }} δx₂₁*δx₂₂*..*δx₂ₓ } δy₂₁*δy₂₂*..*δy₂ₓ } δz₂₁*δz₂₂*..*δz₂ₓ } ... }}

δaₓ₁*δaₓ₂*..*δaₓₓ } δbₓ₁*δbₓ₂*..*δbₓₓ } δcₓ₁*δcₓ₂*..*δcₓₓ } ... }} δdₓ₁*δdₓ₂*..*δdₓₓ } δeₓ₁*δeₓ₂*..*δeₓₓ } δfₓ₁*δfₓ₂*..*δfₓₓ } ... }} δgₓ₁*δgₓ₂*..*δgₓₓ } δhₓ₁*δhₓ₂*..*δhₓₓ } δiₓ₁*δiₓ₂*..*δiₓₓ } ... }} δjₓ₁*δjₓ₂*..*δjₓₓ } δkₓ₁*δkₓ₂*..*δkₓₓ } δlₓ₁*δlₓ₂*..*δlₓₓ } ... }} δmₓ₁*δmₓ₂*..*δmₓₓ } δnₓ₁*δnₓ₂*..*δnₓₓ } δoₓ₁*δoₓ₂*..*δoₓₓ } ... }} δpₓ₁*δpₓ₂*..*δpₓₓ } δqₓ₁*δqₓ₂*..*δqₓₓ } δrₓ₁*δrₓ₂*..*δrₓₓ } ... }} δsₓ₁*δsₓ₂*..*δsₓₓ } δtₓ₁*δtₓ₂*..*δtₓₓ } δuₓ₁*δuₓ₂*..*δuₓₓ } ... }} δxₓ₁*δxₓ₂*..*δxₓₓ } δyₓ₁*δyₓ₂*..*δyₓₓ } δzₓ₁*δzₓ₂*..*δzₓₓ } ... }}

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εa₁₁*εa₁₂*..*εa₁ₓ } εb₁₁*εb₁₂*..*εb₁ₓ } εc₁₁*εc₁₂*..*εc₁ₓ } ... }} εd₁₁*εd₁₂*..*εd₁ₓ } εe₁₁*εe₁₂*..*εe₁ₓ } εf₁₁*εf₁₂*..*εf₁ₓ } ... }} εg₁₁*εg₁₂*..*εg₁ₓ } εh₁₁*εh₁₂*..*εh₁ₓ } εi₁₁*εi₁₂*..*εi₁ₓ } ... }} εj₁₁*εj₁₂*..*εj₁ₓ } εk₁₁*εk₁₂*..*εk₁ₓ } εl₁₁*εl₁₂*..*εl₁ₓ } ... }} εm₁₁*εm₁₂*..*εm₁ₓ } εn₁₁*εn₁₂*..*εn₁ₓ } εo₁₁*εo₁₂*..*εo₁ₓ } ... }} εp₁₁*εp₁₂*..*εp₁ₓ } εq₁₁*εq₁₂*..*εq₁ₓ } εr₁₁*εr₁₂*..*εr₁ₓ } ... }} εs₁₁*εs₁₂*..*εs₁ₓ } εt₁₁*εt₁₂*..*εt₁ₓ } εu₁₁*εu₁₂*..*εu₁ₓ } ... }} εx₁₁*εx₁₂*..*εx₁ₓ } εy₁₁*εy₁₂*..*εy₁ₓ } εz₁₁*εz₁₂*..*εz₁ₓ } ... }}

εa₂₁*εa₂₂*..*εa₂ₓ } εb₂₁*εb₂₂*..*εb₂ₓ } εc₂₁*εc₂₂*..*εc₂ₓ } ... }} εd₂₁*εd₂₂*..*εd₂ₓ } εe₂₁*εe₂₂*..*εe₂ₓ } εf₂₁*εf₂₂*..*εf₂ₓ } ... }} εg₂₁*εg₂₂*..*εg₂ₓ } εh₂₁*εh₂₂*..*εh₂ₓ } εi₂₁*εi₂₂*..*εi₂ₓ } ... }} εj₂₁*εj₂₂*..*εj₂ₓ } εk₂₁*εk₂₂*..*εk₂ₓ } εl₂₁*εl₂₂*..*εl₂ₓ } ... }} εm₂₁*εm₂₂*..*εm₂ₓ } εn₂₁*εn₂₂*..*εn₂ₓ } εo₂₁*εo₂₂*..*εo₂ₓ } ... }} εp₂₁*εp₂₂*..*εp₂ₓ } εq₂₁*εq₂₂*..*εq₂ₓ } εr₂₁*εr₂₂*..*εr₂ₓ } ... }} εs₂₁*εs₂₂*..*εs₂ₓ } εt₂₁*εt₂₂*..*εt₂ₓ } εu₂₁*εu₂₂*..*εu₂ₓ } ... }} εx₂₁*εx₂₂*..*εx₂ₓ } εy₂₁*εy₂₂*..*εy₂ₓ } εz₂₁*εz₂₂*..*εz₂ₓ } ... }}

εaₓ₁*εaₓ₂*..*εaₓₓ } εbₓ₁*εbₓ₂*..*εbₓₓ } εcₓ₁*εcₓ₂*..*εcₓₓ } ... }} εdₓ₁*εdₓ₂*..*εdₓₓ } εeₓ₁*εeₓ₂*..*εeₓₓ } εfₓ₁*εfₓ₂*..*εfₓₓ } ... }} εgₓ₁*εgₓ₂*..*εgₓₓ } εhₓ₁*εhₓ₂*..*εhₓₓ } εiₓ₁*εiₓ₂*..*εiₓₓ } ... }} εjₓ₁*εjₓ₂*..*εjₓₓ } εkₓ₁*εkₓ₂*..*εkₓₓ } εlₓ₁*εlₓ₂*..*εlₓₓ } ... }} εmₓ₁*εmₓ₂*..*εmₓₓ } εnₓ₁*εnₓ₂*..*εnₓₓ } εoₓ₁*εoₓ₂*..*εoₓₓ } ... }} εpₓ₁*εpₓ₂*..*εpₓₓ } εqₓ₁*εqₓ₂*..*εqₓₓ } εrₓ₁*εrₓ₂*..*εrₓₓ } ... }} εsₓ₁*εsₓ₂*..*εsₓₓ } εtₓ₁*εtₓ₂*..*εtₓₓ } εuₓ₁*εuₓ₂*..*εuₓₓ } ... }} εxₓ₁*εxₓ₂*..*εxₓₓ } εyₓ₁*εyₓ₂*..*εyₓₓ } εzₓ₁*εzₓ₂*..*εzₓₓ } ... }}

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ζa₁₁*ζa₁₂*..*ζa₁ₓ } ζb₁₁*ζb₁₂*..*ζb₁ₓ } ζc₁₁*ζc₁₂*..*ζc₁ₓ } ... }} ζd₁₁*ζd₁₂*..*ζd₁ₓ } ζe₁₁*ζe₁₂*..*ζe₁ₓ } ζf₁₁*ζf₁₂*..*ζf₁ₓ } ... }} ζg₁₁*ζg₁₂*..*ζg₁ₓ } ζh₁₁*ζh₁₂*..*ζh₁ₓ } ζi₁₁*ζi₁₂*..*ζi₁ₓ } ... }} ζj₁₁*ζj₁₂*..*ζj₁ₓ } ζk₁₁*ζk₁₂*..*ζk₁ₓ } ζl₁₁*ζl₁₂*..*ζl₁ₓ } ... }} ζm₁₁*ζm₁₂*..*ζm₁ₓ } ζn₁₁*ζn₁₂*..*ζn₁ₓ } ζo₁₁*ζo₁₂*..*ζo₁ₓ } ... }} ζp₁₁*ζp₁₂*..*ζp₁ₓ } ζq₁₁*ζq₁₂*..*ζq₁ₓ } ζr₁₁*ζr₁₂*..*ζr₁ₓ } ... }} ζs₁₁*ζs₁₂*..*ζs₁ₓ } ζt₁₁*ζt₁₂*..*ζt₁ₓ } ζu₁₁*ζu₁₂*..*ζu₁ₓ } ... }} ζx₁₁*ζx₁₂*..*ζx₁ₓ } ζy₁₁*ζy₁₂*..*ζy₁ₓ } ζz₁₁*ζz₁₂*..*ζz₁ₓ } ... }}

ζa₂₁*ζa₂₂*..*ζa₂ₓ } ζb₂₁*ζb₂₂*..*ζb₂ₓ } ζc₂₁*ζc₂₂*..*ζc₂ₓ } ... }} ζd₂₁*ζd₂₂*..*ζd₂ₓ } ζe₂₁*ζe₂₂*..*ζe₂ₓ } ζf₂₁*ζf₂₂*..*ζf₂ₓ } ... }} ζg₂₁*ζg₂₂*..*ζg₂ₓ } ζh₂₁*ζh₂₂*..*ζh₂ₓ } ζi₂₁*ζi₂₂*..*ζi₂ₓ } ... }} ζj₂₁*ζj₂₂*..*ζj₂ₓ } ζk₂₁*ζk₂₂*..*ζk₂ₓ } ζl₂₁*ζl₂₂*..*ζl₂ₓ } ... }} ζm₂₁*ζm₂₂*..*ζm₂ₓ } ζn₂₁*ζn₂₂*..*ζn₂ₓ } ζo₂₁*ζo₂₂*..*ζo₂ₓ } ... }} ζp₂₁*ζp₂₂*..*ζp₂ₓ } ζq₂₁*ζq₂₂*..*ζq₂ₓ } ζr₂₁*ζr₂₂*..*ζr₂ₓ } ... }} ζs₂₁*ζs₂₂*..*ζs₂ₓ } ζt₂₁*ζt₂₂*..*ζt₂ₓ } ζu₂₁*ζu₂₂*..*ζu₂ₓ } ... }} ζx₂₁*ζx₂₂*..*ζx₂ₓ } ζy₂₁*ζy₂₂*..*ζy₂ₓ } ζz₂₁*ζz₂₂*..*ζz₂ₓ } ... }}

ζaₓ₁*ζaₓ₂*..*ζaₓₓ } ζbₓ₁*ζbₓ₂*..*ζbₓₓ } ζcₓ₁*ζcₓ₂*..*ζcₓₓ } ... }} ζdₓ₁*ζdₓ₂*..*ζdₓₓ } ζeₓ₁*ζeₓ₂*..*ζeₓₓ } ζfₓ₁*ζfₓ₂*..*ζfₓₓ } ... }} ζgₓ₁*ζgₓ₂*..*ζgₓₓ } ζhₓ₁*ζhₓ₂*..*ζhₓₓ } ζiₓ₁*ζiₓ₂*..*ζiₓₓ } ... }} ζjₓ₁*ζjₓ₂*..*ζjₓₓ } ζkₓ₁*ζkₓ₂*..*ζkₓₓ } ζlₓ₁*ζlₓ₂*..*ζlₓₓ } ... }} ζmₓ₁*ζmₓ₂*..*ζmₓₓ } ζnₓ₁*ζnₓ₂*..*ζnₓₓ } ζoₓ₁*ζoₓ₂*..*ζoₓₓ } ... }} ζpₓ₁*ζpₓ₂*..*ζpₓₓ } ζqₓ₁*ζqₓ₂*..*ζqₓₓ } ζrₓ₁*ζrₓ₂*..*ζrₓₓ } ... }} ζsₓ₁*ζsₓ₂*..*ζsₓₓ } ζtₓ₁*ζtₓ₂*..*ζtₓₓ } ζuₓ₁*ζuₓ₂*..*ζuₓₓ } ... }} ζxₓ₁*ζxₓ₂*..*ζxₓₓ } ζyₓ₁*ζyₓ₂*..*ζyₓₓ } ζzₓ₁*ζzₓ₂*..*ζzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

ηa₁₁*ηa₁₂*..*ηa₁ₓ } ηb₁₁*ηb₁₂*..*ηb₁ₓ } ηc₁₁*ηc₁₂*..*ηc₁ₓ } ... }} ηd₁₁*ηd₁₂*..*ηd₁ₓ } ηe₁₁*ηe₁₂*..*ηe₁ₓ } ηf₁₁*ηf₁₂*..*ηf₁ₓ } ... }} ηg₁₁*ηg₁₂*..*ηg₁ₓ } ηh₁₁*ηh₁₂*..*ηh₁ₓ } ηi₁₁*ηi₁₂*..*ηi₁ₓ } ... }} ηj₁₁*ηj₁₂*..*ηj₁ₓ } ηk₁₁*ηk₁₂*..*ηk₁ₓ } ηl₁₁*ηl₁₂*..*ηl₁ₓ } ... }} ηm₁₁*ηm₁₂*..*ηm₁ₓ } ηn₁₁*ηn₁₂*..*ηn₁ₓ } ηo₁₁*ηo₁₂*..*ηo₁ₓ } ... }} ηp₁₁*ηp₁₂*..*ηp₁ₓ } ηq₁₁*ηq₁₂*..*ηq₁ₓ } ηr₁₁*ηr₁₂*..*ηr₁ₓ } ... }} ηs₁₁*ηs₁₂*..*ηs₁ₓ } ηt₁₁*ηt₁₂*..*ηt₁ₓ } ηu₁₁*ηu₁₂*..*ηu₁ₓ } ... }} ηx₁₁*ηx₁₂*..*ηx₁ₓ } ηy₁₁*ηy₁₂*..*ηy₁ₓ } ηz₁₁*ηz₁₂*..*ηz₁ₓ } ... }}

ηa₂₁*ηa₂₂*..*ηa₂ₓ } ηb₂₁*ηb₂₂*..*ηb₂ₓ } ηc₂₁*ηc₂₂*..*ηc₂ₓ } ... }} ηd₂₁*ηd₂₂*..*ηd₂ₓ } ηe₂₁*ηe₂₂*..*ηe₂ₓ } ηf₂₁*ηf₂₂*..*ηf₂ₓ } ... }} ηg₂₁*ηg₂₂*..*ηg₂ₓ } ηh₂₁*ηh₂₂*..*ηh₂ₓ } ηi₂₁*ηi₂₂*..*ηi₂ₓ } ... }} ηj₂₁*ηj₂₂*..*ηj₂ₓ } ηk₂₁*ηk₂₂*..*ηk₂ₓ } ηl₂₁*ηl₂₂*..*ηl₂ₓ } ... }} ηm₂₁*ηm₂₂*..*ηm₂ₓ } ηn₂₁*ηn₂₂*..*ηn₂ₓ } ηo₂₁*ηo₂₂*..*ηo₂ₓ } ... }} ηp₂₁*ηp₂₂*..*ηp₂ₓ } ηq₂₁*ηq₂₂*..*ηq₂ₓ } ηr₂₁*ηr₂₂*..*ηr₂ₓ } ... }} ηs₂₁*ηs₂₂*..*ηs₂ₓ } ηt₂₁*ηt₂₂*..*ηt₂ₓ } ηu₂₁*ηu₂₂*..*ηu₂ₓ } ... }} ηx₂₁*ηx₂₂*..*ηx₂ₓ } ηy₂₁*ηy₂₂*..*ηy₂ₓ } ηz₂₁*ηz₂₂*..*ηz₂ₓ } ... }}

ηaₓ₁*ηaₓ₂*..*ηaₓₓ } ηbₓ₁*ηbₓ₂*..*ηbₓₓ } ηcₓ₁*ηcₓ₂*..*ηcₓₓ } ... }} ηdₓ₁*ηdₓ₂*..*ηdₓₓ } ηeₓ₁*ηeₓ₂*..*ηeₓₓ } ηfₓ₁*ηfₓ₂*..*ηfₓₓ } ... }} ηgₓ₁*ηgₓ₂*..*ηgₓₓ } ηhₓ₁*ηhₓ₂*..*ηhₓₓ } ηiₓ₁*ηiₓ₂*..*ηiₓₓ } ... }} ηjₓ₁*ηjₓ₂*..*ηjₓₓ } ηkₓ₁*ηkₓ₂*..*ηkₓₓ } ηlₓ₁*ηlₓ₂*..*ηlₓₓ } ... }} ηmₓ₁*ηmₓ₂*..*ηmₓₓ } ηnₓ₁*ηnₓ₂*..*ηnₓₓ } ηoₓ₁*ηoₓ₂*..*ηoₓₓ } ... }} ηpₓ₁*ηpₓ₂*..*ηpₓₓ } ηqₓ₁*ηqₓ₂*..*ηqₓₓ } ηrₓ₁*ηrₓ₂*..*ηrₓₓ } ... }} ηsₓ₁*ηsₓ₂*..*ηsₓₓ } ηtₓ₁*ηtₓ₂*..*ηtₓₓ } ηuₓ₁*ηuₓ₂*..*ηuₓₓ } ... }} ηxₓ₁*ηxₓ₂*..*ηxₓₓ } ηyₓ₁*ηyₓ₂*..*ηyₓₓ } ηzₓ₁*ηzₓ₂*..*ηzₓₓ } ... }}

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θa₁₁*θa₁₂*..*θa₁ₓ } θb₁₁*θb₁₂*..*θb₁ₓ } θc₁₁*θc₁₂*..*θc₁ₓ } ... }} θd₁₁*θd₁₂*..*θd₁ₓ } θe₁₁*θe₁₂*..*θe₁ₓ } θf₁₁*θf₁₂*..*θf₁ₓ } ... }} θg₁₁*θg₁₂*..*θg₁ₓ } θh₁₁*θh₁₂*..*θh₁ₓ } θi₁₁*θi₁₂*..*θi₁ₓ } ... }} θj₁₁*θj₁₂*..*θj₁ₓ } θk₁₁*θk₁₂*..*θk₁ₓ } θl₁₁*θl₁₂*..*θl₁ₓ } ... }} θm₁₁*θm₁₂*..*θm₁ₓ } θn₁₁*θn₁₂*..*θn₁ₓ } θo₁₁*θo₁₂*..*θo₁ₓ } ... }} θp₁₁*θp₁₂*..*θp₁ₓ } θq₁₁*θq₁₂*..*θq₁ₓ } θr₁₁*θr₁₂*..*θr₁ₓ } ... }} θs₁₁*θs₁₂*..*θs₁ₓ } θt₁₁*θt₁₂*..*θt₁ₓ } θu₁₁*θu₁₂*..*θu₁ₓ } ... }} θx₁₁*θx₁₂*..*θx₁ₓ } θy₁₁*θy₁₂*..*θy₁ₓ } θz₁₁*θz₁₂*..*θz₁ₓ } ... }}

θa₂₁*θa₂₂*..*θa₂ₓ } θb₂₁*θb₂₂*..*θb₂ₓ } θc₂₁*θc₂₂*..*θc₂ₓ } ... }} θd₂₁*θd₂₂*..*θd₂ₓ } θe₂₁*θe₂₂*..*θe₂ₓ } θf₂₁*θf₂₂*..*θf₂ₓ } ... }} θg₂₁*θg₂₂*..*θg₂ₓ } θh₂₁*θh₂₂*..*θh₂ₓ } θi₂₁*θi₂₂*..*θi₂ₓ } ... }} θj₂₁*θj₂₂*..*θj₂ₓ } θk₂₁*θk₂₂*..*θk₂ₓ } θl₂₁*θl₂₂*..*θl₂ₓ } ... }} θm₂₁*θm₂₂*..*θm₂ₓ } θn₂₁*θn₂₂*..*θn₂ₓ } θo₂₁*θo₂₂*..*θo₂ₓ } ... }} θp₂₁*θp₂₂*..*θp₂ₓ } θq₂₁*θq₂₂*..*θq₂ₓ } θr₂₁*θr₂₂*..*θr₂ₓ } ... }} θs₂₁*θs₂₂*..*θs₂ₓ } θt₂₁*θt₂₂*..*θt₂ₓ } θu₂₁*θu₂₂*..*θu₂ₓ } ... }} θx₂₁*θx₂₂*..*θx₂ₓ } θy₂₁*θy₂₂*..*θy₂ₓ } θz₂₁*θz₂₂*..*θz₂ₓ } ... }}

θaₓ₁*θaₓ₂*..*θaₓₓ } θbₓ₁*θbₓ₂*..*θbₓₓ } θcₓ₁*θcₓ₂*..*θcₓₓ } ... }} θdₓ₁*θdₓ₂*..*θdₓₓ } θeₓ₁*θeₓ₂*..*θeₓₓ } θfₓ₁*θfₓ₂*..*θfₓₓ } ... }} θgₓ₁*θgₓ₂*..*θgₓₓ } θhₓ₁*θhₓ₂*..*θhₓₓ } θiₓ₁*θiₓ₂*..*θiₓₓ } ... }} θjₓ₁*θjₓ₂*..*θjₓₓ } θkₓ₁*θkₓ₂*..*θkₓₓ } θlₓ₁*θlₓ₂*..*θlₓₓ } ... }} θmₓ₁*θmₓ₂*..*θmₓₓ } θnₓ₁*θnₓ₂*..*θnₓₓ } θoₓ₁*θoₓ₂*..*θoₓₓ } ... }} θpₓ₁*θpₓ₂*..*θpₓₓ } θqₓ₁*θqₓ₂*..*θqₓₓ } θrₓ₁*θrₓ₂*..*θrₓₓ } ... }} θsₓ₁*θsₓ₂*..*θsₓₓ } θtₓ₁*θtₓ₂*..*θtₓₓ } θuₓ₁*θuₓ₂*..*θuₓₓ } ... }} θxₓ₁*θxₓ₂*..*θxₓₓ } θyₓ₁*θyₓ₂*..*θyₓₓ } θzₓ₁*θzₓ₂*..*θzₓₓ } ... }}

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ιa₁₁*ιa₁₂*..*ιa₁ₓ } ιb₁₁*ιb₁₂*..*ιb₁ₓ } ιc₁₁*ιc₁₂*..*ιc₁ₓ } ... }} ιd₁₁*ιd₁₂*..*ιd₁ₓ } ιe₁₁*ιe₁₂*..*ιe₁ₓ } ιf₁₁*ιf₁₂*..*ιf₁ₓ } ... }} ιg₁₁*ιg₁₂*..*ιg₁ₓ } ιh₁₁*ιh₁₂*..*ιh₁ₓ } ιi₁₁*ιi₁₂*..*ιi₁ₓ } ... }} ιj₁₁*ιj₁₂*..*ιj₁ₓ } ιk₁₁*ιk₁₂*..*ιk₁ₓ } ιl₁₁*ιl₁₂*..*ιl₁ₓ } ... }} ιm₁₁*ιm₁₂*..*ιm₁ₓ } ιn₁₁*ιn₁₂*..*ιn₁ₓ } ιo₁₁*ιo₁₂*..*ιo₁ₓ } ... }} ιp₁₁*ιp₁₂*..*ιp₁ₓ } ιq₁₁*ιq₁₂*..*ιq₁ₓ } ιr₁₁*ιr₁₂*..*ιr₁ₓ } ... }} ιs₁₁*ιs₁₂*..*ιs₁ₓ } ιt₁₁*ιt₁₂*..*ιt₁ₓ } ιu₁₁*ιu₁₂*..*ιu₁ₓ } ... }} ιx₁₁*ιx₁₂*..*ιx₁ₓ } ιy₁₁*ιy₁₂*..*ιy₁ₓ } ιz₁₁*ιz₁₂*..*ιz₁ₓ } ... }}

ιa₂₁*ιa₂₂*..*ιa₂ₓ } ιb₂₁*ιb₂₂*..*ιb₂ₓ } ιc₂₁*ιc₂₂*..*ιc₂ₓ } ... }} ιd₂₁*ιd₂₂*..*ιd₂ₓ } ιe₂₁*ιe₂₂*..*ιe₂ₓ } ιf₂₁*ιf₂₂*..*ιf₂ₓ } ... }} ιg₂₁*ιg₂₂*..*ιg₂ₓ } ιh₂₁*ιh₂₂*..*ιh₂ₓ } ιi₂₁*ιi₂₂*..*ιi₂ₓ } ... }} ιj₂₁*ιj₂₂*..*ιj₂ₓ } ιk₂₁*ιk₂₂*..*ιk₂ₓ } ιl₂₁*ιl₂₂*..*ιl₂ₓ } ... }} ιm₂₁*ιm₂₂*..*ιm₂ₓ } ιn₂₁*ιn₂₂*..*ιn₂ₓ } ιo₂₁*ιo₂₂*..*ιo₂ₓ } ... }} ιp₂₁*ιp₂₂*..*ιp₂ₓ } ιq₂₁*ιq₂₂*..*ιq₂ₓ } ιr₂₁*ιr₂₂*..*ιr₂ₓ } ... }} ιs₂₁*ιs₂₂*..*ιs₂ₓ } ιt₂₁*ιt₂₂*..*ιt₂ₓ } ιu₂₁*ιu₂₂*..*ιu₂ₓ } ... }} ιx₂₁*ιx₂₂*..*ιx₂ₓ } ιy₂₁*ιy₂₂*..*ιy₂ₓ } ιz₂₁*ιz₂₂*..*ιz₂ₓ } ... }}

ιaₓ₁*ιaₓ₂*..*ιaₓₓ } ιbₓ₁*ιbₓ₂*..*ιbₓₓ } ιcₓ₁*ιcₓ₂*..*ιcₓₓ } ... }} ιdₓ₁*ιdₓ₂*..*ιdₓₓ } ιeₓ₁*ιeₓ₂*..*ιeₓₓ } ιfₓ₁*ιfₓ₂*..*ιfₓₓ } ... }} ιgₓ₁*ιgₓ₂*..*ιgₓₓ } ιhₓ₁*ιhₓ₂*..*ιhₓₓ } ιiₓ₁*ιiₓ₂*..*ιiₓₓ } ... }} ιjₓ₁*ιjₓ₂*..*ιjₓₓ } ιkₓ₁*ιkₓ₂*..*ιkₓₓ } ιlₓ₁*ιlₓ₂*..*ιlₓₓ } ... }} ιmₓ₁*ιmₓ₂*..*ιmₓₓ } ιnₓ₁*ιnₓ₂*..*ιnₓₓ } ιoₓ₁*ιoₓ₂*..*ιoₓₓ } ... }} ιpₓ₁*ιpₓ₂*..*ιpₓₓ } ιqₓ₁*ιqₓ₂*..*ιqₓₓ } ιrₓ₁*ιrₓ₂*..*ιrₓₓ } ... }} ιsₓ₁*ιsₓ₂*..*ιsₓₓ } ιtₓ₁*ιtₓ₂*..*ιtₓₓ } ιuₓ₁*ιuₓ₂*..*ιuₓₓ } ... }} ιxₓ₁*ιxₓ₂*..*ιxₓₓ } ιyₓ₁*ιyₓ₂*..*ιyₓₓ } ιzₓ₁*ιzₓ₂*..*ιzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

κa₁₁*κa₁₂*..*κa₁ₓ } κb₁₁*κb₁₂*..*κb₁ₓ } κc₁₁*κc₁₂*..*κc₁ₓ } ... }} κd₁₁*κd₁₂*..*κd₁ₓ } κe₁₁*κe₁₂*..*κe₁ₓ } κf₁₁*κf₁₂*..*κf₁ₓ } ... }} κg₁₁*κg₁₂*..*κg₁ₓ } κh₁₁*κh₁₂*..*κh₁ₓ } κi₁₁*κi₁₂*..*κi₁ₓ } ... }} κj₁₁*κj₁₂*..*κj₁ₓ } κk₁₁*κk₁₂*..*κk₁ₓ } κl₁₁*κl₁₂*..*κl₁ₓ } ... }} κm₁₁*κm₁₂*..*κm₁ₓ } κn₁₁*κn₁₂*..*κn₁ₓ } κo₁₁*κo₁₂*..*κo₁ₓ } ... }} κp₁₁*κp₁₂*..*κp₁ₓ } κq₁₁*κq₁₂*..*κq₁ₓ } κr₁₁*κr₁₂*..*κr₁ₓ } ... }} κs₁₁*κs₁₂*..*κs₁ₓ } κt₁₁*κt₁₂*..*κt₁ₓ } κu₁₁*κu₁₂*..*κu₁ₓ } ... }} κx₁₁*κx₁₂*..*κx₁ₓ } κy₁₁*κy₁₂*..*κy₁ₓ } κz₁₁*κz₁₂*..*κz₁ₓ } ... }}

κa₂₁*κa₂₂*..*κa₂ₓ } κb₂₁*κb₂₂*..*κb₂ₓ } κc₂₁*κc₂₂*..*κc₂ₓ } ... }} κd₂₁*κd₂₂*..*κd₂ₓ } κe₂₁*κe₂₂*..*κe₂ₓ } κf₂₁*κf₂₂*..*κf₂ₓ } ... }} κg₂₁*κg₂₂*..*κg₂ₓ } κh₂₁*κh₂₂*..*κh₂ₓ } κi₂₁*κi₂₂*..*κi₂ₓ } ... }} κj₂₁*κj₂₂*..*κj₂ₓ } κk₂₁*κk₂₂*..*κk₂ₓ } κl₂₁*κl₂₂*..*κl₂ₓ } ... }} κm₂₁*κm₂₂*..*κm₂ₓ } κn₂₁*κn₂₂*..*κn₂ₓ } κo₂₁*κo₂₂*..*κo₂ₓ } ... }} κp₂₁*κp₂₂*..*κp₂ₓ } κq₂₁*κq₂₂*..*κq₂ₓ } κr₂₁*κr₂₂*..*κr₂ₓ } ... }} κs₂₁*κs₂₂*..*κs₂ₓ } κt₂₁*κt₂₂*..*κt₂ₓ } κu₂₁*κu₂₂*..*κu₂ₓ } ... }} κx₂₁*κx₂₂*..*κx₂ₓ } κy₂₁*κy₂₂*..*κy₂ₓ } κz₂₁*κz₂₂*..*κz₂ₓ } ... }}

κaₓ₁*κaₓ₂*..*κaₓₓ } κbₓ₁*κbₓ₂*..*κbₓₓ } κcₓ₁*κcₓ₂*..*κcₓₓ } ... }} κdₓ₁*κdₓ₂*..*κdₓₓ } κeₓ₁*κeₓ₂*..*κeₓₓ } κfₓ₁*κfₓ₂*..*κfₓₓ } ... }} κgₓ₁*κgₓ₂*..*κgₓₓ } κhₓ₁*κhₓ₂*..*κhₓₓ } κiₓ₁*κiₓ₂*..*κiₓₓ } ... }} κjₓ₁*κjₓ₂*..*κjₓₓ } κkₓ₁*κkₓ₂*..*κkₓₓ } κlₓ₁*κlₓ₂*..*κlₓₓ } ... }} κmₓ₁*κmₓ₂*..*κmₓₓ } κnₓ₁*κnₓ₂*..*κnₓₓ } κoₓ₁*κoₓ₂*..*κoₓₓ } ... }} κpₓ₁*κpₓ₂*..*κpₓₓ } κqₓ₁*κqₓ₂*..*κqₓₓ } κrₓ₁*κrₓ₂*..*κrₓₓ } ... }} κsₓ₁*κsₓ₂*..*κsₓₓ } κtₓ₁*κtₓ₂*..*κtₓₓ } κuₓ₁*κuₓ₂*..*κuₓₓ } ... }} κxₓ₁*κxₓ₂*..*κxₓₓ } κyₓ₁*κyₓ₂*..*κyₓₓ } κzₓ₁*κzₓ₂*..*κzₓₓ } ... }}

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λa₁₁*λa₁₂*..*λa₁ₓ } λb₁₁*λb₁₂*..*λb₁ₓ } λc₁₁*λc₁₂*..*λc₁ₓ } ... }} λd₁₁*λd₁₂*..*λd₁ₓ } λe₁₁*λe₁₂*..*λe₁ₓ } λf₁₁*λf₁₂*..*λf₁ₓ } ... }} λg₁₁*λg₁₂*..*λg₁ₓ } λh₁₁*λh₁₂*..*λh₁ₓ } λi₁₁*λi₁₂*..*λi₁ₓ } ... }} λj₁₁*λj₁₂*..*λj₁ₓ } λk₁₁*λk₁₂*..*λk₁ₓ } λl₁₁*λl₁₂*..*λl₁ₓ } ... }} λm₁₁*λm₁₂*..*λm₁ₓ } λn₁₁*λn₁₂*..*λn₁ₓ } λo₁₁*λo₁₂*..*λo₁ₓ } ... }} λp₁₁*λp₁₂*..*λp₁ₓ } λq₁₁*λq₁₂*..*λq₁ₓ } λr₁₁*λr₁₂*..*λr₁ₓ } ... }} λs₁₁*λs₁₂*..*λs₁ₓ } λt₁₁*λt₁₂*..*λt₁ₓ } λu₁₁*λu₁₂*..*λu₁ₓ } ... }} λx₁₁*λx₁₂*..*λx₁ₓ } λy₁₁*λy₁₂*..*λy₁ₓ } λz₁₁*λz₁₂*..*λz₁ₓ } ... }}

λa₂₁*λa₂₂*..*λa₂ₓ } λb₂₁*λb₂₂*..*λb₂ₓ } λc₂₁*λc₂₂*..*λc₂ₓ } ... }} λd₂₁*λd₂₂*..*λd₂ₓ } λe₂₁*λe₂₂*..*λe₂ₓ } λf₂₁*λf₂₂*..*λf₂ₓ } ... }} λg₂₁*λg₂₂*..*λg₂ₓ } λh₂₁*λh₂₂*..*λh₂ₓ } λi₂₁*λi₂₂*..*λi₂ₓ } ... }} λj₂₁*λj₂₂*..*λj₂ₓ } λk₂₁*λk₂₂*..*λk₂ₓ } λl₂₁*λl₂₂*..*λl₂ₓ } ... }} λm₂₁*λm₂₂*..*λm₂ₓ } λn₂₁*λn₂₂*..*λn₂ₓ } λo₂₁*λo₂₂*..*λo₂ₓ } ... }} λp₂₁*λp₂₂*..*λp₂ₓ } λq₂₁*λq₂₂*..*λq₂ₓ } λr₂₁*λr₂₂*..*λr₂ₓ } ... }} λs₂₁*λs₂₂*..*λs₂ₓ } λt₂₁*λt₂₂*..*λt₂ₓ } λu₂₁*λu₂₂*..*λu₂ₓ } ... }} λx₂₁*λx₂₂*..*λx₂ₓ } λy₂₁*λy₂₂*..*λy₂ₓ } λz₂₁*λz₂₂*..*λz₂ₓ } ... }}

λaₓ₁*λaₓ₂*..*λaₓₓ } λbₓ₁*λbₓ₂*..*λbₓₓ } λcₓ₁*λcₓ₂*..*λcₓₓ } ... }} λdₓ₁*λdₓ₂*..*λdₓₓ } λeₓ₁*λeₓ₂*..*λeₓₓ } λfₓ₁*λfₓ₂*..*λfₓₓ } ... }} λgₓ₁*λgₓ₂*..*λgₓₓ } λhₓ₁*λhₓ₂*..*λhₓₓ } λiₓ₁*λiₓ₂*..*λiₓₓ } ... }} λjₓ₁*λjₓ₂*..*λjₓₓ } λkₓ₁*λkₓ₂*..*λkₓₓ } λlₓ₁*λlₓ₂*..*λlₓₓ } ... }} λmₓ₁*λmₓ₂*..*λmₓₓ } λnₓ₁*λnₓ₂*..*λnₓₓ } λoₓ₁*λoₓ₂*..*λoₓₓ } ... }} λpₓ₁*λpₓ₂*..*λpₓₓ } λqₓ₁*λqₓ₂*..*λqₓₓ } λrₓ₁*λrₓ₂*..*λrₓₓ } ... }} λsₓ₁*λsₓ₂*..*λsₓₓ } λtₓ₁*λtₓ₂*..*λtₓₓ } λuₓ₁*λuₓ₂*..*λuₓₓ } ... }} λxₓ₁*λxₓ₂*..*λxₓₓ } λyₓ₁*λyₓ₂*..*λyₓₓ } λzₓ₁*λzₓ₂*..*λzₓₓ } ... }}

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μa₁₁*μa₁₂*..*μa₁ₓ } μb₁₁*μb₁₂*..*μb₁ₓ } μc₁₁*μc₁₂*..*μc₁ₓ } ... }} μd₁₁*μd₁₂*..*μd₁ₓ } μe₁₁*μe₁₂*..*μe₁ₓ } μf₁₁*μf₁₂*..*μf₁ₓ } ... }} μg₁₁*μg₁₂*..*μg₁ₓ } μh₁₁*μh₁₂*..*μh₁ₓ } μi₁₁*μi₁₂*..*μi₁ₓ } ... }} μj₁₁*μj₁₂*..*μj₁ₓ } μk₁₁*μk₁₂*..*μk₁ₓ } μl₁₁*μl₁₂*..*μl₁ₓ } ... }} μm₁₁*μm₁₂*..*μm₁ₓ } μn₁₁*μn₁₂*..*μn₁ₓ } μo₁₁*μo₁₂*..*μo₁ₓ } ... }} μp₁₁*μp₁₂*..*μp₁ₓ } μq₁₁*μq₁₂*..*μq₁ₓ } μr₁₁*μr₁₂*..*μr₁ₓ } ... }} μs₁₁*μs₁₂*..*μs₁ₓ } μt₁₁*μt₁₂*..*μt₁ₓ } μu₁₁*μu₁₂*..*μu₁ₓ } ... }} μx₁₁*μx₁₂*..*μx₁ₓ } μy₁₁*μy₁₂*..*μy₁ₓ } μz₁₁*μz₁₂*..*μz₁ₓ } ... }}

μa₂₁*μa₂₂*..*μa₂ₓ } μb₂₁*μb₂₂*..*μb₂ₓ } μc₂₁*μc₂₂*..*μc₂ₓ } ... }} μd₂₁*μd₂₂*..*μd₂ₓ } μe₂₁*μe₂₂*..*μe₂ₓ } μf₂₁*μf₂₂*..*μf₂ₓ } ... }} μg₂₁*μg₂₂*..*μg₂ₓ } μh₂₁*μh₂₂*..*μh₂ₓ } μi₂₁*μi₂₂*..*μi₂ₓ } ... }} μj₂₁*μj₂₂*..*μj₂ₓ } μk₂₁*μk₂₂*..*μk₂ₓ } μl₂₁*μl₂₂*..*μl₂ₓ } ... }} μm₂₁*μm₂₂*..*μm₂ₓ } μn₂₁*μn₂₂*..*μn₂ₓ } μo₂₁*μo₂₂*..*μo₂ₓ } ... }} μp₂₁*μp₂₂*..*μp₂ₓ } μq₂₁*μq₂₂*..*μq₂ₓ } μr₂₁*μr₂₂*..*μr₂ₓ } ... }} μs₂₁*μs₂₂*..*μs₂ₓ } μt₂₁*μt₂₂*..*μt₂ₓ } μu₂₁*μu₂₂*..*μu₂ₓ } ... }} μx₂₁*μx₂₂*..*μx₂ₓ } μy₂₁*μy₂₂*..*μy₂ₓ } μz₂₁*μz₂₂*..*μz₂ₓ } ... }}

μaₓ₁*μaₓ₂*..*μaₓₓ } μbₓ₁*μbₓ₂*..*μbₓₓ } μcₓ₁*μcₓ₂*..*μcₓₓ } ... }} μdₓ₁*μdₓ₂*..*μdₓₓ } μeₓ₁*μeₓ₂*..*μeₓₓ } μfₓ₁*μfₓ₂*..*μfₓₓ } ... }} μgₓ₁*μgₓ₂*..*μgₓₓ } μhₓ₁*μhₓ₂*..*μhₓₓ } μiₓ₁*μiₓ₂*..*μiₓₓ } ... }} μjₓ₁*μjₓ₂*..*μjₓₓ } μkₓ₁*μkₓ₂*..*μkₓₓ } μlₓ₁*μlₓ₂*..*μlₓₓ } ... }} μmₓ₁*μmₓ₂*..*μmₓₓ } μnₓ₁*μnₓ₂*..*μnₓₓ } μoₓ₁*μoₓ₂*..*μoₓₓ } ... }} μpₓ₁*μpₓ₂*..*μpₓₓ } μqₓ₁*μqₓ₂*..*μqₓₓ } μrₓ₁*μrₓ₂*..*μrₓₓ } ... }} μsₓ₁*μsₓ₂*..*μsₓₓ } μtₓ₁*μtₓ₂*..*μtₓₓ } μuₓ₁*μuₓ₂*..*μuₓₓ } ... }} μxₓ₁*μxₓ₂*..*μxₓₓ } μyₓ₁*μyₓ₂*..*μyₓₓ } μzₓ₁*μzₓ₂*..*μzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

νa₁₁*νa₁₂*..*νa₁ₓ } νb₁₁*νb₁₂*..*νb₁ₓ } νc₁₁*νc₁₂*..*νc₁ₓ } ... }} νd₁₁*νd₁₂*..*νd₁ₓ } νe₁₁*νe₁₂*..*νe₁ₓ } νf₁₁*νf₁₂*..*νf₁ₓ } ... }} νg₁₁*νg₁₂*..*νg₁ₓ } νh₁₁*νh₁₂*..*νh₁ₓ } νi₁₁*νi₁₂*..*νi₁ₓ } ... }} νj₁₁*νj₁₂*..*νj₁ₓ } νk₁₁*νk₁₂*..*νk₁ₓ } νl₁₁*νl₁₂*..*νl₁ₓ } ... }} νm₁₁*νm₁₂*..*νm₁ₓ } νn₁₁*νn₁₂*..*νn₁ₓ } νo₁₁*νo₁₂*..*νo₁ₓ } ... }} νp₁₁*νp₁₂*..*νp₁ₓ } νq₁₁*νq₁₂*..*νq₁ₓ } νr₁₁*νr₁₂*..*νr₁ₓ } ... }} νs₁₁*νs₁₂*..*νs₁ₓ } νt₁₁*νt₁₂*..*νt₁ₓ } νu₁₁*νu₁₂*..*νu₁ₓ } ... }} νx₁₁*νx₁₂*..*νx₁ₓ } νy₁₁*νy₁₂*..*νy₁ₓ } νz₁₁*νz₁₂*..*νz₁ₓ } ... }}

νa₂₁*νa₂₂*..*νa₂ₓ } νb₂₁*νb₂₂*..*νb₂ₓ } νc₂₁*νc₂₂*..*νc₂ₓ } ... }} νd₂₁*νd₂₂*..*νd₂ₓ } νe₂₁*νe₂₂*..*νe₂ₓ } νf₂₁*νf₂₂*..*νf₂ₓ } ... }} νg₂₁*νg₂₂*..*νg₂ₓ } νh₂₁*νh₂₂*..*νh₂ₓ } νi₂₁*νi₂₂*..*νi₂ₓ } ... }} νj₂₁*νj₂₂*..*νj₂ₓ } νk₂₁*νk₂₂*..*νk₂ₓ } νl₂₁*νl₂₂*..*νl₂ₓ } ... }} νm₂₁*νm₂₂*..*νm₂ₓ } νn₂₁*νn₂₂*..*νn₂ₓ } νo₂₁*νo₂₂*..*νo₂ₓ } ... }} νp₂₁*νp₂₂*..*νp₂ₓ } νq₂₁*νq₂₂*..*νq₂ₓ } νr₂₁*νr₂₂*..*νr₂ₓ } ... }} νs₂₁*νs₂₂*..*νs₂ₓ } νt₂₁*νt₂₂*..*νt₂ₓ } νu₂₁*νu₂₂*..*νu₂ₓ } ... }} νx₂₁*νx₂₂*..*νx₂ₓ } νy₂₁*νy₂₂*..*νy₂ₓ } νz₂₁*νz₂₂*..*νz₂ₓ } ... }}

νaₓ₁*νaₓ₂*..*νaₓₓ } νbₓ₁*νbₓ₂*..*νbₓₓ } νcₓ₁*νcₓ₂*..*νcₓₓ } ... }} νdₓ₁*νdₓ₂*..*νdₓₓ } νeₓ₁*νeₓ₂*..*νeₓₓ } νfₓ₁*νfₓ₂*..*νfₓₓ } ... }} νgₓ₁*νgₓ₂*..*νgₓₓ } νhₓ₁*νhₓ₂*..*νhₓₓ } νiₓ₁*νiₓ₂*..*νiₓₓ } ... }} νjₓ₁*νjₓ₂*..*νjₓₓ } νkₓ₁*νkₓ₂*..*νkₓₓ } νlₓ₁*νlₓ₂*..*νlₓₓ } ... }} νmₓ₁*νmₓ₂*..*νmₓₓ } νnₓ₁*νnₓ₂*..*νnₓₓ } νoₓ₁*νoₓ₂*..*νoₓₓ } ... }} νpₓ₁*νpₓ₂*..*νpₓₓ } νqₓ₁*νqₓ₂*..*νqₓₓ } νrₓ₁*νrₓ₂*..*νrₓₓ } ... }} νsₓ₁*νsₓ₂*..*νsₓₓ } νtₓ₁*νtₓ₂*..*νtₓₓ } νuₓ₁*νuₓ₂*..*νuₓₓ } ... }} νxₓ₁*νxₓ₂*..*νxₓₓ } νyₓ₁*νyₓ₂*..*νyₓₓ } νzₓ₁*νzₓ₂*..*νzₓₓ } ... }}

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ξa₁₁*ξa₁₂*..*ξa₁ₓ } ξb₁₁*ξb₁₂*..*ξb₁ₓ } ξc₁₁*ξc₁₂*..*ξc₁ₓ } ... }} ξd₁₁*ξd₁₂*..*ξd₁ₓ } ξe₁₁*ξe₁₂*..*ξe₁ₓ } ξf₁₁*ξf₁₂*..*ξf₁ₓ } ... }} ξg₁₁*ξg₁₂*..*ξg₁ₓ } ξh₁₁*ξh₁₂*..*ξh₁ₓ } ξi₁₁*ξi₁₂*..*ξi₁ₓ } ... }} ξj₁₁*ξj₁₂*..*ξj₁ₓ } ξk₁₁*ξk₁₂*..*ξk₁ₓ } ξl₁₁*ξl₁₂*..*ξl₁ₓ } ... }} ξm₁₁*ξm₁₂*..*ξm₁ₓ } ξn₁₁*ξn₁₂*..*ξn₁ₓ } ξo₁₁*ξo₁₂*..*ξo₁ₓ } ... }} ξp₁₁*ξp₁₂*..*ξp₁ₓ } ξq₁₁*ξq₁₂*..*ξq₁ₓ } ξr₁₁*ξr₁₂*..*ξr₁ₓ } ... }} ξs₁₁*ξs₁₂*..*ξs₁ₓ } ξt₁₁*ξt₁₂*..*ξt₁ₓ } ξu₁₁*ξu₁₂*..*ξu₁ₓ } ... }} ξx₁₁*ξx₁₂*..*ξx₁ₓ } ξy₁₁*ξy₁₂*..*ξy₁ₓ } ξz₁₁*ξz₁₂*..*ξz₁ₓ } ... }}

ξa₂₁*ξa₂₂*..*ξa₂ₓ } ξb₂₁*ξb₂₂*..*ξb₂ₓ } ξc₂₁*ξc₂₂*..*ξc₂ₓ } ... }} ξd₂₁*ξd₂₂*..*ξd₂ₓ } ξe₂₁*ξe₂₂*..*ξe₂ₓ } ξf₂₁*ξf₂₂*..*ξf₂ₓ } ... }} ξg₂₁*ξg₂₂*..*ξg₂ₓ } ξh₂₁*ξh₂₂*..*ξh₂ₓ } ξi₂₁*ξi₂₂*..*ξi₂ₓ } ... }} ξj₂₁*ξj₂₂*..*ξj₂ₓ } ξk₂₁*ξk₂₂*..*ξk₂ₓ } ξl₂₁*ξl₂₂*..*ξl₂ₓ } ... }} ξm₂₁*ξm₂₂*..*ξm₂ₓ } ξn₂₁*ξn₂₂*..*ξn₂ₓ } ξo₂₁*ξo₂₂*..*ξo₂ₓ } ... }} ξp₂₁*ξp₂₂*..*ξp₂ₓ } ξq₂₁*ξq₂₂*..*ξq₂ₓ } ξr₂₁*ξr₂₂*..*ξr₂ₓ } ... }} ξs₂₁*ξs₂₂*..*ξs₂ₓ } ξt₂₁*ξt₂₂*..*ξt₂ₓ } ξu₂₁*ξu₂₂*..*ξu₂ₓ } ... }} ξx₂₁*ξx₂₂*..*ξx₂ₓ } ξy₂₁*ξy₂₂*..*ξy₂ₓ } ξz₂₁*ξz₂₂*..*ξz₂ₓ } ... }}

ξaₓ₁*ξaₓ₂*..*ξaₓₓ } ξbₓ₁*ξbₓ₂*..*ξbₓₓ } ξcₓ₁*ξcₓ₂*..*ξcₓₓ } ... }} ξdₓ₁*ξdₓ₂*..*ξdₓₓ } ξeₓ₁*ξeₓ₂*..*ξeₓₓ } ξfₓ₁*ξfₓ₂*..*ξfₓₓ } ... }} ξgₓ₁*ξgₓ₂*..*ξgₓₓ } ξhₓ₁*ξhₓ₂*..*ξhₓₓ } ξiₓ₁*ξiₓ₂*..*ξiₓₓ } ... }} ξjₓ₁*ξjₓ₂*..*ξjₓₓ } ξkₓ₁*ξkₓ₂*..*ξkₓₓ } ξlₓ₁*ξlₓ₂*..*ξlₓₓ } ... }} ξmₓ₁*ξmₓ₂*..*ξmₓₓ } ξnₓ₁*ξnₓ₂*..*ξnₓₓ } ξoₓ₁*ξoₓ₂*..*ξoₓₓ } ... }} ξpₓ₁*ξpₓ₂*..*ξpₓₓ } ξqₓ₁*ξqₓ₂*..*ξqₓₓ } ξrₓ₁*ξrₓ₂*..*ξrₓₓ } ... }} ξsₓ₁*ξsₓ₂*..*ξsₓₓ } ξtₓ₁*ξtₓ₂*..*ξtₓₓ } ξuₓ₁*ξuₓ₂*..*ξuₓₓ } ... }} ξxₓ₁*ξxₓ₂*..*ξxₓₓ } ξyₓ₁*ξyₓ₂*..*ξyₓₓ } ξzₓ₁*ξzₓ₂*..*ξzₓₓ } ... }}

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οa₁₁*οa₁₂*..*οa₁ₓ } οb₁₁*οb₁₂*..*οb₁ₓ } οc₁₁*οc₁₂*..*οc₁ₓ } ... }} οd₁₁*οd₁₂*..*οd₁ₓ } οe₁₁*οe₁₂*..*οe₁ₓ } οf₁₁*οf₁₂*..*οf₁ₓ } ... }} οg₁₁*οg₁₂*..*οg₁ₓ } οh₁₁*οh₁₂*..*οh₁ₓ } οi₁₁*οi₁₂*..*οi₁ₓ } ... }} οj₁₁*οj₁₂*..*οj₁ₓ } οk₁₁*οk₁₂*..*οk₁ₓ } οl₁₁*οl₁₂*..*οl₁ₓ } ... }} οm₁₁*οm₁₂*..*οm₁ₓ } οn₁₁*οn₁₂*..*οn₁ₓ } οo₁₁*οo₁₂*..*οo₁ₓ } ... }} οp₁₁*οp₁₂*..*οp₁ₓ } οq₁₁*οq₁₂*..*οq₁ₓ } οr₁₁*οr₁₂*..*οr₁ₓ } ... }} οs₁₁*οs₁₂*..*οs₁ₓ } οt₁₁*οt₁₂*..*οt₁ₓ } οu₁₁*οu₁₂*..*οu₁ₓ } ... }} οx₁₁*οx₁₂*..*οx₁ₓ } οy₁₁*οy₁₂*..*οy₁ₓ } οz₁₁*οz₁₂*..*οz₁ₓ } ... }}

οa₂₁*οa₂₂*..*οa₂ₓ } οb₂₁*οb₂₂*..*οb₂ₓ } οc₂₁*οc₂₂*..*οc₂ₓ } ... }} οd₂₁*οd₂₂*..*οd₂ₓ } οe₂₁*οe₂₂*..*οe₂ₓ } οf₂₁*οf₂₂*..*οf₂ₓ } ... }} οg₂₁*οg₂₂*..*οg₂ₓ } οh₂₁*οh₂₂*..*οh₂ₓ } οi₂₁*οi₂₂*..*οi₂ₓ } ... }} οj₂₁*οj₂₂*..*οj₂ₓ } οk₂₁*οk₂₂*..*οk₂ₓ } οl₂₁*οl₂₂*..*οl₂ₓ } ... }} οm₂₁*οm₂₂*..*οm₂ₓ } οn₂₁*οn₂₂*..*οn₂ₓ } οo₂₁*οo₂₂*..*οo₂ₓ } ... }} οp₂₁*οp₂₂*..*οp₂ₓ } οq₂₁*οq₂₂*..*οq₂ₓ } οr₂₁*οr₂₂*..*οr₂ₓ } ... }} οs₂₁*οs₂₂*..*οs₂ₓ } οt₂₁*οt₂₂*..*οt₂ₓ } οu₂₁*οu₂₂*..*οu₂ₓ } ... }} οx₂₁*οx₂₂*..*οx₂ₓ } οy₂₁*οy₂₂*..*οy₂ₓ } οz₂₁*οz₂₂*..*οz₂ₓ } ... }}

οaₓ₁*οaₓ₂*..*οaₓₓ } οbₓ₁*οbₓ₂*..*οbₓₓ } οcₓ₁*οcₓ₂*..*οcₓₓ } ... }} οdₓ₁*οdₓ₂*..*οdₓₓ } οeₓ₁*οeₓ₂*..*οeₓₓ } οfₓ₁*οfₓ₂*..*οfₓₓ } ... }} οgₓ₁*οgₓ₂*..*οgₓₓ } οhₓ₁*οhₓ₂*..*οhₓₓ } οiₓ₁*οiₓ₂*..*οiₓₓ } ... }} οjₓ₁*οjₓ₂*..*οjₓₓ } οkₓ₁*οkₓ₂*..*οkₓₓ } οlₓ₁*οlₓ₂*..*οlₓₓ } ... }} οmₓ₁*οmₓ₂*..*οmₓₓ } οnₓ₁*οnₓ₂*..*οnₓₓ } οoₓ₁*οoₓ₂*..*οoₓₓ } ... }} οpₓ₁*οpₓ₂*..*οpₓₓ } οqₓ₁*οqₓ₂*..*οqₓₓ } οrₓ₁*οrₓ₂*..*οrₓₓ } ... }} οsₓ₁*οsₓ₂*..*οsₓₓ } οtₓ₁*οtₓ₂*..*οtₓₓ } οuₓ₁*οuₓ₂*..*οuₓₓ } ... }} οxₓ₁*οxₓ₂*..*οxₓₓ } οyₓ₁*οyₓ₂*..*οyₓₓ } οzₓ₁*οzₓ₂*..*οzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

πa₁₁*πa₁₂*..*πa₁ₓ } πb₁₁*πb₁₂*..*πb₁ₓ } πc₁₁*πc₁₂*..*πc₁ₓ } ... }} πd₁₁*πd₁₂*..*πd₁ₓ } πe₁₁*πe₁₂*..*πe₁ₓ } πf₁₁*πf₁₂*..*πf₁ₓ } ... }} πg₁₁*πg₁₂*..*πg₁ₓ } πh₁₁*πh₁₂*..*πh₁ₓ } πi₁₁*πi₁₂*..*πi₁ₓ } ... }} πj₁₁*πj₁₂*..*πj₁ₓ } πk₁₁*πk₁₂*..*πk₁ₓ } πl₁₁*πl₁₂*..*πl₁ₓ } ... }} πm₁₁*πm₁₂*..*πm₁ₓ } πn₁₁*πn₁₂*..*πn₁ₓ } πo₁₁*πo₁₂*..*πo₁ₓ } ... }} πp₁₁*πp₁₂*..*πp₁ₓ } πq₁₁*πq₁₂*..*πq₁ₓ } πr₁₁*πr₁₂*..*πr₁ₓ } ... }} πs₁₁*πs₁₂*..*πs₁ₓ } πt₁₁*πt₁₂*..*πt₁ₓ } πu₁₁*πu₁₂*..*πu₁ₓ } ... }} πx₁₁*πx₁₂*..*πx₁ₓ } πy₁₁*πy₁₂*..*πy₁ₓ } πz₁₁*πz₁₂*..*πz₁ₓ } ... }}

πa₂₁*πa₂₂*..*πa₂ₓ } πb₂₁*πb₂₂*..*πb₂ₓ } πc₂₁*πc₂₂*..*πc₂ₓ } ... }} πd₂₁*πd₂₂*..*πd₂ₓ } πe₂₁*πe₂₂*..*πe₂ₓ } πf₂₁*πf₂₂*..*πf₂ₓ } ... }} πg₂₁*πg₂₂*..*πg₂ₓ } πh₂₁*πh₂₂*..*πh₂ₓ } πi₂₁*πi₂₂*..*πi₂ₓ } ... }} πj₂₁*πj₂₂*..*πj₂ₓ } πk₂₁*πk₂₂*..*πk₂ₓ } πl₂₁*πl₂₂*..*πl₂ₓ } ... }} πm₂₁*πm₂₂*..*πm₂ₓ } πn₂₁*πn₂₂*..*πn₂ₓ } πo₂₁*πo₂₂*..*πo₂ₓ } ... }} πp₂₁*πp₂₂*..*πp₂ₓ } πq₂₁*πq₂₂*..*πq₂ₓ } πr₂₁*πr₂₂*..*πr₂ₓ } ... }} πs₂₁*πs₂₂*..*πs₂ₓ } πt₂₁*πt₂₂*..*πt₂ₓ } πu₂₁*πu₂₂*..*πu₂ₓ } ... }} πx₂₁*πx₂₂*..*πx₂ₓ } πy₂₁*πy₂₂*..*πy₂ₓ } πz₂₁*πz₂₂*..*πz₂ₓ } ... }}

πaₓ₁*πaₓ₂*..*πaₓₓ } πbₓ₁*πbₓ₂*..*πbₓₓ } πcₓ₁*πcₓ₂*..*πcₓₓ } ... }} πdₓ₁*πdₓ₂*..*πdₓₓ } πeₓ₁*πeₓ₂*..*πeₓₓ } πfₓ₁*πfₓ₂*..*πfₓₓ } ... }} πgₓ₁*πgₓ₂*..*πgₓₓ } πhₓ₁*πhₓ₂*..*πhₓₓ } πiₓ₁*πiₓ₂*..*πiₓₓ } ... }} πjₓ₁*πjₓ₂*..*πjₓₓ } πkₓ₁*πkₓ₂*..*πkₓₓ } πlₓ₁*πlₓ₂*..*πlₓₓ } ... }} πmₓ₁*πmₓ₂*..*πmₓₓ } πnₓ₁*πnₓ₂*..*πnₓₓ } πoₓ₁*πoₓ₂*..*πoₓₓ } ... }} πpₓ₁*πpₓ₂*..*πpₓₓ } πqₓ₁*πqₓ₂*..*πqₓₓ } πrₓ₁*πrₓ₂*..*πrₓₓ } ... }} πsₓ₁*πsₓ₂*..*πsₓₓ } πtₓ₁*πtₓ₂*..*πtₓₓ } πuₓ₁*πuₓ₂*..*πuₓₓ } ... }} πxₓ₁*πxₓ₂*..*πxₓₓ } πyₓ₁*πyₓ₂*..*πyₓₓ } πzₓ₁*πzₓ₂*..*πzₓₓ } ... }}

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ρa₁₁*ρa₁₂*..*ρa₁ₓ } ρb₁₁*ρb₁₂*..*ρb₁ₓ } ρc₁₁*ρc₁₂*..*ρc₁ₓ } ... }} ρd₁₁*ρd₁₂*..*ρd₁ₓ } ρe₁₁*ρe₁₂*..*ρe₁ₓ } ρf₁₁*ρf₁₂*..*ρf₁ₓ } ... }} ρg₁₁*ρg₁₂*..*ρg₁ₓ } ρh₁₁*ρh₁₂*..*ρh₁ₓ } ρi₁₁*ρi₁₂*..*ρi₁ₓ } ... }} ρj₁₁*ρj₁₂*..*ρj₁ₓ } ρk₁₁*ρk₁₂*..*ρk₁ₓ } ρl₁₁*ρl₁₂*..*ρl₁ₓ } ... }} ρm₁₁*ρm₁₂*..*ρm₁ₓ } ρn₁₁*ρn₁₂*..*ρn₁ₓ } ρo₁₁*ρo₁₂*..*ρo₁ₓ } ... }} ρp₁₁*ρp₁₂*..*ρp₁ₓ } ρq₁₁*ρq₁₂*..*ρq₁ₓ } ρr₁₁*ρr₁₂*..*ρr₁ₓ } ... }} ρs₁₁*ρs₁₂*..*ρs₁ₓ } ρt₁₁*ρt₁₂*..*ρt₁ₓ } ρu₁₁*ρu₁₂*..*ρu₁ₓ } ... }} ρx₁₁*ρx₁₂*..*ρx₁ₓ } ρy₁₁*ρy₁₂*..*ρy₁ₓ } ρz₁₁*ρz₁₂*..*ρz₁ₓ } ... }}

ρa₂₁*ρa₂₂*..*ρa₂ₓ } ρb₂₁*ρb₂₂*..*ρb₂ₓ } ρc₂₁*ρc₂₂*..*ρc₂ₓ } ... }} ρd₂₁*ρd₂₂*..*ρd₂ₓ } ρe₂₁*ρe₂₂*..*ρe₂ₓ } ρf₂₁*ρf₂₂*..*ρf₂ₓ } ... }} ρg₂₁*ρg₂₂*..*ρg₂ₓ } ρh₂₁*ρh₂₂*..*ρh₂ₓ } ρi₂₁*ρi₂₂*..*ρi₂ₓ } ... }} ρj₂₁*ρj₂₂*..*ρj₂ₓ } ρk₂₁*ρk₂₂*..*ρk₂ₓ } ρl₂₁*ρl₂₂*..*ρl₂ₓ } ... }} ρm₂₁*ρm₂₂*..*ρm₂ₓ } ρn₂₁*ρn₂₂*..*ρn₂ₓ } ρo₂₁*ρo₂₂*..*ρo₂ₓ } ... }} ρp₂₁*ρp₂₂*..*ρp₂ₓ } ρq₂₁*ρq₂₂*..*ρq₂ₓ } ρr₂₁*ρr₂₂*..*ρr₂ₓ } ... }} ρs₂₁*ρs₂₂*..*ρs₂ₓ } ρt₂₁*ρt₂₂*..*ρt₂ₓ } ρu₂₁*ρu₂₂*..*ρu₂ₓ } ... }} ρx₂₁*ρx₂₂*..*ρx₂ₓ } ρy₂₁*ρy₂₂*..*ρy₂ₓ } ρz₂₁*ρz₂₂*..*ρz₂ₓ } ... }}

ρaₓ₁*ρaₓ₂*..*ρaₓₓ } ρbₓ₁*ρbₓ₂*..*ρbₓₓ } ρcₓ₁*ρcₓ₂*..*ρcₓₓ } ... }} ρdₓ₁*ρdₓ₂*..*ρdₓₓ } ρeₓ₁*ρeₓ₂*..*ρeₓₓ } ρfₓ₁*ρfₓ₂*..*ρfₓₓ } ... }} ρgₓ₁*ρgₓ₂*..*ρgₓₓ } ρhₓ₁*ρhₓ₂*..*ρhₓₓ } ρiₓ₁*ρiₓ₂*..*ρiₓₓ } ... }} ρjₓ₁*ρjₓ₂*..*ρjₓₓ } ρkₓ₁*ρkₓ₂*..*ρkₓₓ } ρlₓ₁*ρlₓ₂*..*ρlₓₓ } ... }} ρmₓ₁*ρmₓ₂*..*ρmₓₓ } ρnₓ₁*ρnₓ₂*..*ρnₓₓ } ρoₓ₁*ρoₓ₂*..*ρoₓₓ } ... }} ρpₓ₁*ρpₓ₂*..*ρpₓₓ } ρqₓ₁*ρqₓ₂*..*ρqₓₓ } ρrₓ₁*ρrₓ₂*..*ρrₓₓ } ... }} ρsₓ₁*ρsₓ₂*..*ρsₓₓ } ρtₓ₁*ρtₓ₂*..*ρtₓₓ } ρuₓ₁*ρuₓ₂*..*ρuₓₓ } ... }} ρxₓ₁*ρxₓ₂*..*ρxₓₓ } ρyₓ₁*ρyₓ₂*..*ρyₓₓ } ρzₓ₁*ρzₓ₂*..*ρzₓₓ } ... }}

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ςa₁₁*ςa₁₂*..*ςa₁ₓ } ςb₁₁*ςb₁₂*..*ςb₁ₓ } ςc₁₁*ςc₁₂*..*ςc₁ₓ } ... }} ςd₁₁*ςd₁₂*..*ςd₁ₓ } ςe₁₁*ςe₁₂*..*ςe₁ₓ } ςf₁₁*ςf₁₂*..*ςf₁ₓ } ... }} ςg₁₁*ςg₁₂*..*ςg₁ₓ } ςh₁₁*ςh₁₂*..*ςh₁ₓ } ςi₁₁*ςi₁₂*..*ςi₁ₓ } ... }} ςj₁₁*ςj₁₂*..*ςj₁ₓ } ςk₁₁*ςk₁₂*..*ςk₁ₓ } ςl₁₁*ςl₁₂*..*ςl₁ₓ } ... }} ςm₁₁*ςm₁₂*..*ςm₁ₓ } ςn₁₁*ςn₁₂*..*ςn₁ₓ } ςo₁₁*ςo₁₂*..*ςo₁ₓ } ... }} ςp₁₁*ςp₁₂*..*ςp₁ₓ } ςq₁₁*ςq₁₂*..*ςq₁ₓ } ςr₁₁*ςr₁₂*..*ςr₁ₓ } ... }} ςs₁₁*ςs₁₂*..*ςs₁ₓ } ςt₁₁*ςt₁₂*..*ςt₁ₓ } ςu₁₁*ςu₁₂*..*ςu₁ₓ } ... }} ςx₁₁*ςx₁₂*..*ςx₁ₓ } ςy₁₁*ςy₁₂*..*ςy₁ₓ } ςz₁₁*ςz₁₂*..*ςz₁ₓ } ... }}

ςa₂₁*ςa₂₂*..*ςa₂ₓ } ςb₂₁*ςb₂₂*..*ςb₂ₓ } ςc₂₁*ςc₂₂*..*ςc₂ₓ } ... }} ςd₂₁*ςd₂₂*..*ςd₂ₓ } ςe₂₁*ςe₂₂*..*ςe₂ₓ } ςf₂₁*ςf₂₂*..*ςf₂ₓ } ... }} ςg₂₁*ςg₂₂*..*ςg₂ₓ } ςh₂₁*ςh₂₂*..*ςh₂ₓ } ςi₂₁*ςi₂₂*..*ςi₂ₓ } ... }} ςj₂₁*ςj₂₂*..*ςj₂ₓ } ςk₂₁*ςk₂₂*..*ςk₂ₓ } ςl₂₁*ςl₂₂*..*ςl₂ₓ } ... }} ςm₂₁*ςm₂₂*..*ςm₂ₓ } ςn₂₁*ςn₂₂*..*ςn₂ₓ } ςo₂₁*ςo₂₂*..*ςo₂ₓ } ... }} ςp₂₁*ςp₂₂*..*ςp₂ₓ } ςq₂₁*ςq₂₂*..*ςq₂ₓ } ςr₂₁*ςr₂₂*..*ςr₂ₓ } ... }} ςs₂₁*ςs₂₂*..*ςs₂ₓ } ςt₂₁*ςt₂₂*..*ςt₂ₓ } ςu₂₁*ςu₂₂*..*ςu₂ₓ } ... }} ςx₂₁*ςx₂₂*..*ςx₂ₓ } ςy₂₁*ςy₂₂*..*ςy₂ₓ } ςz₂₁*ςz₂₂*..*ςz₂ₓ } ... }}

ςaₓ₁*ςaₓ₂*..*ςaₓₓ } ςbₓ₁*ςbₓ₂*..*ςbₓₓ } ςcₓ₁*ςcₓ₂*..*ςcₓₓ } ... }} ςdₓ₁*ςdₓ₂*..*ςdₓₓ } ςeₓ₁*ςeₓ₂*..*ςeₓₓ } ςfₓ₁*ςfₓ₂*..*ςfₓₓ } ... }} ςgₓ₁*ςgₓ₂*..*ςgₓₓ } ςhₓ₁*ςhₓ₂*..*ςhₓₓ } ςiₓ₁*ςiₓ₂*..*ςiₓₓ } ... }} ςjₓ₁*ςjₓ₂*..*ςjₓₓ } ςkₓ₁*ςkₓ₂*..*ςkₓₓ } ςlₓ₁*ςlₓ₂*..*ςlₓₓ } ... }} ςmₓ₁*ςmₓ₂*..*ςmₓₓ } ςnₓ₁*ςnₓ₂*..*ςnₓₓ } ςoₓ₁*ςoₓ₂*..*ςoₓₓ } ... }} ςpₓ₁*ςpₓ₂*..*ςpₓₓ } ςqₓ₁*ςqₓ₂*..*ςqₓₓ } ςrₓ₁*ςrₓ₂*..*ςrₓₓ } ... }} ςsₓ₁*ςsₓ₂*..*ςsₓₓ } ςtₓ₁*ςtₓ₂*..*ςtₓₓ } ςuₓ₁*ςuₓ₂*..*ςuₓₓ } ... }} ςxₓ₁*ςxₓ₂*..*ςxₓₓ } ςyₓ₁*ςyₓ₂*..*ςyₓₓ } ςzₓ₁*ςzₓ₂*..*ςzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

τa₁₁*τa₁₂*..*τa₁ₓ } τb₁₁*τb₁₂*..*τb₁ₓ } τc₁₁*τc₁₂*..*τc₁ₓ } ... }} τd₁₁*τd₁₂*..*τd₁ₓ } τe₁₁*τe₁₂*..*τe₁ₓ } τf₁₁*τf₁₂*..*τf₁ₓ } ... }} τg₁₁*τg₁₂*..*τg₁ₓ } τh₁₁*τh₁₂*..*τh₁ₓ } τi₁₁*τi₁₂*..*τi₁ₓ } ... }} τj₁₁*τj₁₂*..*τj₁ₓ } τk₁₁*τk₁₂*..*τk₁ₓ } τl₁₁*τl₁₂*..*τl₁ₓ } ... }} τm₁₁*τm₁₂*..*τm₁ₓ } τn₁₁*τn₁₂*..*τn₁ₓ } τo₁₁*τo₁₂*..*τo₁ₓ } ... }} τp₁₁*τp₁₂*..*τp₁ₓ } τq₁₁*τq₁₂*..*τq₁ₓ } τr₁₁*τr₁₂*..*τr₁ₓ } ... }} τs₁₁*τs₁₂*..*τs₁ₓ } τt₁₁*τt₁₂*..*τt₁ₓ } τu₁₁*τu₁₂*..*τu₁ₓ } ... }} τx₁₁*τx₁₂*..*τx₁ₓ } τy₁₁*τy₁₂*..*τy₁ₓ } τz₁₁*τz₁₂*..*τz₁ₓ } ... }}

τa₂₁*τa₂₂*..*τa₂ₓ } τb₂₁*τb₂₂*..*τb₂ₓ } τc₂₁*τc₂₂*..*τc₂ₓ } ... }} τd₂₁*τd₂₂*..*τd₂ₓ } τe₂₁*τe₂₂*..*τe₂ₓ } τf₂₁*τf₂₂*..*τf₂ₓ } ... }} τg₂₁*τg₂₂*..*τg₂ₓ } τh₂₁*τh₂₂*..*τh₂ₓ } τi₂₁*τi₂₂*..*τi₂ₓ } ... }} τj₂₁*τj₂₂*..*τj₂ₓ } τk₂₁*τk₂₂*..*τk₂ₓ } τl₂₁*τl₂₂*..*τl₂ₓ } ... }} τm₂₁*τm₂₂*..*τm₂ₓ } τn₂₁*τn₂₂*..*τn₂ₓ } τo₂₁*τo₂₂*..*τo₂ₓ } ... }} τp₂₁*τp₂₂*..*τp₂ₓ } τq₂₁*τq₂₂*..*τq₂ₓ } τr₂₁*τr₂₂*..*τr₂ₓ } ... }} τs₂₁*τs₂₂*..*τs₂ₓ } τt₂₁*τt₂₂*..*τt₂ₓ } τu₂₁*τu₂₂*..*τu₂ₓ } ... }} τx₂₁*τx₂₂*..*τx₂ₓ } τy₂₁*τy₂₂*..*τy₂ₓ } τz₂₁*τz₂₂*..*τz₂ₓ } ... }}

τaₓ₁*τaₓ₂*..*τaₓₓ } τbₓ₁*τbₓ₂*..*τbₓₓ } τcₓ₁*τcₓ₂*..*τcₓₓ } ... }} τdₓ₁*τdₓ₂*..*τdₓₓ } τeₓ₁*τeₓ₂*..*τeₓₓ } τfₓ₁*τfₓ₂*..*τfₓₓ } ... }} τgₓ₁*τgₓ₂*..*τgₓₓ } τhₓ₁*τhₓ₂*..*τhₓₓ } τiₓ₁*τiₓ₂*..*τiₓₓ } ... }} τjₓ₁*τjₓ₂*..*τjₓₓ } τkₓ₁*τkₓ₂*..*τkₓₓ } τlₓ₁*τlₓ₂*..*τlₓₓ } ... }} τmₓ₁*τmₓ₂*..*τmₓₓ } τnₓ₁*τnₓ₂*..*τnₓₓ } τoₓ₁*τoₓ₂*..*τoₓₓ } ... }} τpₓ₁*τpₓ₂*..*τpₓₓ } τqₓ₁*τqₓ₂*..*τqₓₓ } τrₓ₁*τrₓ₂*..*τrₓₓ } ... }} τsₓ₁*τsₓ₂*..*τsₓₓ } τtₓ₁*τtₓ₂*..*τtₓₓ } τuₓ₁*τuₓ₂*..*τuₓₓ } ... }} τxₓ₁*τxₓ₂*..*τxₓₓ } τyₓ₁*τyₓ₂*..*τyₓₓ } τzₓ₁*τzₓ₂*..*τzₓₓ } ... }}

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υa₁₁*υa₁₂*..*υa₁ₓ } υb₁₁*υb₁₂*..*υb₁ₓ } υc₁₁*υc₁₂*..*υc₁ₓ } ... }} υd₁₁*υd₁₂*..*υd₁ₓ } υe₁₁*υe₁₂*..*υe₁ₓ } υf₁₁*υf₁₂*..*υf₁ₓ } ... }} υg₁₁*υg₁₂*..*υg₁ₓ } υh₁₁*υh₁₂*..*υh₁ₓ } υi₁₁*υi₁₂*..*υi₁ₓ } ... }} υj₁₁*υj₁₂*..*υj₁ₓ } υk₁₁*υk₁₂*..*υk₁ₓ } υl₁₁*υl₁₂*..*υl₁ₓ } ... }} υm₁₁*υm₁₂*..*υm₁ₓ } υn₁₁*υn₁₂*..*υn₁ₓ } υo₁₁*υo₁₂*..*υo₁ₓ } ... }} υp₁₁*υp₁₂*..*υp₁ₓ } υq₁₁*υq₁₂*..*υq₁ₓ } υr₁₁*υr₁₂*..*υr₁ₓ } ... }} υs₁₁*υs₁₂*..*υs₁ₓ } υt₁₁*υt₁₂*..*υt₁ₓ } υu₁₁*υu₁₂*..*υu₁ₓ } ... }} υx₁₁*υx₁₂*..*υx₁ₓ } υy₁₁*υy₁₂*..*υy₁ₓ } υz₁₁*υz₁₂*..*υz₁ₓ } ... }}

υa₂₁*υa₂₂*..*υa₂ₓ } υb₂₁*υb₂₂*..*υb₂ₓ } υc₂₁*υc₂₂*..*υc₂ₓ } ... }} υd₂₁*υd₂₂*..*υd₂ₓ } υe₂₁*υe₂₂*..*υe₂ₓ } υf₂₁*υf₂₂*..*υf₂ₓ } ... }} υg₂₁*υg₂₂*..*υg₂ₓ } υh₂₁*υh₂₂*..*υh₂ₓ } υi₂₁*υi₂₂*..*υi₂ₓ } ... }} υj₂₁*υj₂₂*..*υj₂ₓ } υk₂₁*υk₂₂*..*υk₂ₓ } υl₂₁*υl₂₂*..*υl₂ₓ } ... }} υm₂₁*υm₂₂*..*υm₂ₓ } υn₂₁*υn₂₂*..*υn₂ₓ } υo₂₁*υo₂₂*..*υo₂ₓ } ... }} υp₂₁*υp₂₂*..*υp₂ₓ } υq₂₁*υq₂₂*..*υq₂ₓ } υr₂₁*υr₂₂*..*υr₂ₓ } ... }} υs₂₁*υs₂₂*..*υs₂ₓ } υt₂₁*υt₂₂*..*υt₂ₓ } υu₂₁*υu₂₂*..*υu₂ₓ } ... }} υx₂₁*υx₂₂*..*υx₂ₓ } υy₂₁*υy₂₂*..*υy₂ₓ } υz₂₁*υz₂₂*..*υz₂ₓ } ... }}

υaₓ₁*υaₓ₂*..*υaₓₓ } υbₓ₁*υbₓ₂*..*υbₓₓ } υcₓ₁*υcₓ₂*..*υcₓₓ } ... }} υdₓ₁*υdₓ₂*..*υdₓₓ } υeₓ₁*υeₓ₂*..*υeₓₓ } υfₓ₁*υfₓ₂*..*υfₓₓ } ... }} υgₓ₁*υgₓ₂*..*υgₓₓ } υhₓ₁*υhₓ₂*..*υhₓₓ } υiₓ₁*υiₓ₂*..*υiₓₓ } ... }} υjₓ₁*υjₓ₂*..*υjₓₓ } υkₓ₁*υkₓ₂*..*υkₓₓ } υlₓ₁*υlₓ₂*..*υlₓₓ } ... }} υmₓ₁*υmₓ₂*..*υmₓₓ } υnₓ₁*υnₓ₂*..*υnₓₓ } υoₓ₁*υoₓ₂*..*υoₓₓ } ... }} υpₓ₁*υpₓ₂*..*υpₓₓ } υqₓ₁*υqₓ₂*..*υqₓₓ } υrₓ₁*υrₓ₂*..*υrₓₓ } ... }} υsₓ₁*υsₓ₂*..*υsₓₓ } υtₓ₁*υtₓ₂*..*υtₓₓ } υuₓ₁*υuₓ₂*..*υuₓₓ } ... }} υxₓ₁*υxₓ₂*..*υxₓₓ } υyₓ₁*υyₓ₂*..*υyₓₓ } υzₓ₁*υzₓ₂*..*υzₓₓ } ... }}

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φa₁₁*φa₁₂*..*φa₁ₓ } φb₁₁*φb₁₂*..*φb₁ₓ } φc₁₁*φc₁₂*..*φc₁ₓ } ... }} φd₁₁*φd₁₂*..*φd₁ₓ } φe₁₁*φe₁₂*..*φe₁ₓ } φf₁₁*φf₁₂*..*φf₁ₓ } ... }} φg₁₁*φg₁₂*..*φg₁ₓ } φh₁₁*φh₁₂*..*φh₁ₓ } φi₁₁*φi₁₂*..*φi₁ₓ } ... }} φj₁₁*φj₁₂*..*φj₁ₓ } φk₁₁*φk₁₂*..*φk₁ₓ } φl₁₁*φl₁₂*..*φl₁ₓ } ... }} φm₁₁*φm₁₂*..*φm₁ₓ } φn₁₁*φn₁₂*..*φn₁ₓ } φo₁₁*φo₁₂*..*φo₁ₓ } ... }} φp₁₁*φp₁₂*..*φp₁ₓ } φq₁₁*φq₁₂*..*φq₁ₓ } φr₁₁*φr₁₂*..*φr₁ₓ } ... }} φs₁₁*φs₁₂*..*φs₁ₓ } φt₁₁*φt₁₂*..*φt₁ₓ } φu₁₁*φu₁₂*..*φu₁ₓ } ... }} φx₁₁*φx₁₂*..*φx₁ₓ } φy₁₁*φy₁₂*..*φy₁ₓ } φz₁₁*φz₁₂*..*φz₁ₓ } ... }}

φa₂₁*φa₂₂*..*φa₂ₓ } φb₂₁*φb₂₂*..*φb₂ₓ } φc₂₁*φc₂₂*..*φc₂ₓ } ... }} φd₂₁*φd₂₂*..*φd₂ₓ } φe₂₁*φe₂₂*..*φe₂ₓ } φf₂₁*φf₂₂*..*φf₂ₓ } ... }} φg₂₁*φg₂₂*..*φg₂ₓ } φh₂₁*φh₂₂*..*φh₂ₓ } φi₂₁*φi₂₂*..*φi₂ₓ } ... }} φj₂₁*φj₂₂*..*φj₂ₓ } φk₂₁*φk₂₂*..*φk₂ₓ } φl₂₁*φl₂₂*..*φl₂ₓ } ... }} φm₂₁*φm₂₂*..*φm₂ₓ } φn₂₁*φn₂₂*..*φn₂ₓ } φo₂₁*φo₂₂*..*φo₂ₓ } ... }} φp₂₁*φp₂₂*..*φp₂ₓ } φq₂₁*φq₂₂*..*φq₂ₓ } φr₂₁*φr₂₂*..*φr₂ₓ } ... }} φs₂₁*φs₂₂*..*φs₂ₓ } φt₂₁*φt₂₂*..*φt₂ₓ } φu₂₁*φu₂₂*..*φu₂ₓ } ... }} φx₂₁*φx₂₂*..*φx₂ₓ } φy₂₁*φy₂₂*..*φy₂ₓ } φz₂₁*φz₂₂*..*φz₂ₓ } ... }}

φaₓ₁*φaₓ₂*..*φaₓₓ } φbₓ₁*φbₓ₂*..*φbₓₓ } φcₓ₁*φcₓ₂*..*φcₓₓ } ... }} φdₓ₁*φdₓ₂*..*φdₓₓ } φeₓ₁*φeₓ₂*..*φeₓₓ } φfₓ₁*φfₓ₂*..*φfₓₓ } ... }} φgₓ₁*φgₓ₂*..*φgₓₓ } φhₓ₁*φhₓ₂*..*φhₓₓ } φiₓ₁*φiₓ₂*..*φiₓₓ } ... }} φjₓ₁*φjₓ₂*..*φjₓₓ } φkₓ₁*φkₓ₂*..*φkₓₓ } φlₓ₁*φlₓ₂*..*φlₓₓ } ... }} φmₓ₁*φmₓ₂*..*φmₓₓ } φnₓ₁*φnₓ₂*..*φnₓₓ } φoₓ₁*φoₓ₂*..*φoₓₓ } ... }} φpₓ₁*φpₓ₂*..*φpₓₓ } φqₓ₁*φqₓ₂*..*φqₓₓ } φrₓ₁*φrₓ₂*..*φrₓₓ } ... }} φsₓ₁*φsₓ₂*..*φsₓₓ } φtₓ₁*φtₓ₂*..*φtₓₓ } φuₓ₁*φuₓ₂*..*φuₓₓ } ... }} φxₓ₁*φxₓ₂*..*φxₓₓ } φyₓ₁*φyₓ₂*..*φyₓₓ } φzₓ₁*φzₓ₂*..*φzₓₓ } ... }}

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~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~ ~~

χa₁₁*χa₁₂*..*χa₁ₓ } χb₁₁*χb₁₂*..*χb₁ₓ } χc₁₁*χc₁₂*..*χc₁ₓ } ... }} χd₁₁*χd₁₂*..*χd₁ₓ } χe₁₁*χe₁₂*..*χe₁ₓ } χf₁₁*χf₁₂*..*χf₁ₓ } ... }} χg₁₁*χg₁₂*..*χg₁ₓ } χh₁₁*χh₁₂*..*χh₁ₓ } χi₁₁*χi₁₂*..*χi₁ₓ } ... }} χj₁₁*χj₁₂*..*χj₁ₓ } χk₁₁*χk₁₂*..*χk₁ₓ } χl₁₁*χl₁₂*..*χl₁ₓ } ... }} χm₁₁*χm₁₂*..*χm₁ₓ } χn₁₁*χn₁₂*..*χn₁ₓ } χo₁₁*χo₁₂*..*χo₁ₓ } ... }} χp₁₁*χp₁₂*..*χp₁ₓ } χq₁₁*χq₁₂*..*χq₁ₓ } χr₁₁*χr₁₂*..*χr₁ₓ } ... }} χs₁₁*χs₁₂*..*χs₁ₓ } χt₁₁*χt₁₂*..*χt₁ₓ } χu₁₁*χu₁₂*..*χu₁ₓ } ... }} χx₁₁*χx₁₂*..*χx₁ₓ } χy₁₁*χy₁₂*..*χy₁ₓ } χz₁₁*χz₁₂*..*χz₁ₓ } ... }}

χa₂₁*χa₂₂*..*χa₂ₓ } χb₂₁*χb₂₂*..*χb₂ₓ } χc₂₁*χc₂₂*..*χc₂ₓ } ... }} χd₂₁*χd₂₂*..*χd₂ₓ } χe₂₁*χe₂₂*..*χe₂ₓ } χf₂₁*χf₂₂*..*χf₂ₓ } ... }} χg₂₁*χg₂₂*..*χg₂ₓ } χh₂₁*χh₂₂*..*χh₂ₓ } χi₂₁*χi₂₂*..*χi₂ₓ } ... }} χj₂₁*χj₂₂*..*χj₂ₓ } χk₂₁*χk₂₂*..*χk₂ₓ } χl₂₁*χl₂₂*..*χl₂ₓ } ... }} χm₂₁*χm₂₂*..*χm₂ₓ } χn₂₁*χn₂₂*..*χn₂ₓ } χo₂₁*χo₂₂*..*χo₂ₓ } ... }} χp₂₁*χp₂₂*..*χp₂ₓ } χq₂₁*χq₂₂*..*χq₂ₓ } χr₂₁*χr₂₂*..*χr₂ₓ } ... }} χs₂₁*χs₂₂*..*χs₂ₓ } χt₂₁*χt₂₂*..*χt₂ₓ } χu₂₁*χu₂₂*..*χu₂ₓ } ... }} χx₂₁*χx₂₂*..*χx₂ₓ } χy₂₁*χy₂₂*..*χy₂ₓ } χz₂₁*χz₂₂*..*χz₂ₓ } ... }}

χaₓ₁*χaₓ₂*..*χaₓₓ } χbₓ₁*χbₓ₂*..*χbₓₓ } χcₓ₁*χcₓ₂*..*χcₓₓ } ... }} χdₓ₁*χdₓ₂*..*χdₓₓ } χeₓ₁*χeₓ₂*..*χeₓₓ } χfₓ₁*χfₓ₂*..*χfₓₓ } ... }} χgₓ₁*χgₓ₂*..*χgₓₓ } χhₓ₁*χhₓ₂*..*χhₓₓ } χiₓ₁*χiₓ₂*..*χiₓₓ } ... }} χjₓ₁*χjₓ₂*..*χjₓₓ } χkₓ₁*χkₓ₂*..*χkₓₓ } χlₓ₁*χlₓ₂*..*χlₓₓ } ... }} χmₓ₁*χmₓ₂*..*χmₓₓ } χnₓ₁*χnₓ₂*..*χnₓₓ } χoₓ₁*χoₓ₂*..*χoₓₓ } ... }} χpₓ₁*χpₓ₂*..*χpₓₓ } χqₓ₁*χqₓ₂*..*χqₓₓ } χrₓ₁*χrₓ₂*..*χrₓₓ } ... }} χsₓ₁*χsₓ₂*..*χsₓₓ } χtₓ₁*χtₓ₂*..*χtₓₓ } χuₓ₁*χuₓ₂*..*χuₓₓ } ... }} χxₓ₁*χxₓ₂*..*χxₓₓ } χyₓ₁*χyₓ₂*..*χyₓₓ } χzₓ₁*χzₓ₂*..*χzₓₓ } ... }}

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ψa₁₁*ψa₁₂*..*ψa₁ₓ } ψb₁₁*ψb₁₂*..*ψb₁ₓ } ψc₁₁*ψc₁₂*..*ψc₁ₓ } ... }} ψd₁₁*ψd₁₂*..*ψd₁ₓ } ψe₁₁*ψe₁₂*..*ψe₁ₓ } ψf₁₁*ψf₁₂*..*ψf₁ₓ } ... }} ψg₁₁*ψg₁₂*..*ψg₁ₓ } ψh₁₁*ψh₁₂*..*ψh₁ₓ } ψi₁₁*ψi₁₂*..*ψi₁ₓ } ... }} ψj₁₁*ψj₁₂*..*ψj₁ₓ } ψk₁₁*ψk₁₂*..*ψk₁ₓ } ψl₁₁*ψl₁₂*..*ψl₁ₓ } ... }} ψm₁₁*ψm₁₂*..*ψm₁ₓ } ψn₁₁*ψn₁₂*..*ψn₁ₓ } ψo₁₁*ψo₁₂*..*ψo₁ₓ } ... }} ψp₁₁*ψp₁₂*..*ψp₁ₓ } ψq₁₁*ψq₁₂*..*ψq₁ₓ } ψr₁₁*ψr₁₂*..*ψr₁ₓ } ... }} ψs₁₁*ψs₁₂*..*ψs₁ₓ } ψt₁₁*ψt₁₂*..*ψt₁ₓ } ψu₁₁*ψu₁₂*..*ψu₁ₓ } ... }} ψx₁₁*ψx₁₂*..*ψx₁ₓ } ψy₁₁*ψy₁₂*..*ψy₁ₓ } ψz₁₁*ψz₁₂*..*ψz₁ₓ } ... }}

ψa₂₁*ψa₂₂*..*ψa₂ₓ } ψb₂₁*ψb₂₂*..*ψb₂ₓ } ψc₂₁*ψc₂₂*..*ψc₂ₓ } ... }} ψd₂₁*ψd₂₂*..*ψd₂ₓ } ψe₂₁*ψe₂₂*..*ψe₂ₓ } ψf₂₁*ψf₂₂*..*ψf₂ₓ } ... }} ψg₂₁*ψg₂₂*..*ψg₂ₓ } ψh₂₁*ψh₂₂*..*ψh₂ₓ } ψi₂₁*ψi₂₂*..*ψi₂ₓ } ... }} ψj₂₁*ψj₂₂*..*ψj₂ₓ } ψk₂₁*ψk₂₂*..*ψk₂ₓ } ψl₂₁*ψl₂₂*..*ψl₂ₓ } ... }} ψm₂₁*ψm₂₂*..*ψm₂ₓ } ψn₂₁*ψn₂₂*..*ψn₂ₓ } ψo₂₁*ψo₂₂*..*ψo₂ₓ } ... }} ψp₂₁*ψp₂₂*..*ψp₂ₓ } ψq₂₁*ψq₂₂*..*ψq₂ₓ } ψr₂₁*ψr₂₂*..*ψr₂ₓ } ... }} ψs₂₁*ψs₂₂*..*ψs₂ₓ } ψt₂₁*ψt₂₂*..*ψt₂ₓ } ψu₂₁*ψu₂₂*..*ψu₂ₓ } ... }} ψx₂₁*ψx₂₂*..*ψx₂ₓ } ψy₂₁*ψy₂₂*..*ψy₂ₓ } ψz₂₁*ψz₂₂*..*ψz₂ₓ } ... }}

ψaₓ₁*ψaₓ₂*..*ψaₓₓ } ψbₓ₁*ψbₓ₂*..*ψbₓₓ } ψcₓ₁*ψcₓ₂*..*ψcₓₓ } ... }} ψdₓ₁*ψdₓ₂*..*ψdₓₓ } ψeₓ₁*ψeₓ₂*..*ψeₓₓ } ψfₓ₁*ψfₓ₂*..*ψfₓₓ } ... }} ψgₓ₁*ψgₓ₂*..*ψgₓₓ } ψhₓ₁*ψhₓ₂*..*ψhₓₓ } ψiₓ₁*ψiₓ₂*..*ψiₓₓ } ... }} ψjₓ₁*ψjₓ₂*..*ψjₓₓ } ψkₓ₁*ψkₓ₂*..*ψkₓₓ } ψlₓ₁*ψlₓ₂*..*ψlₓₓ } ... }} ψmₓ₁*ψmₓ₂*..*ψmₓₓ } ψnₓ₁*ψnₓ₂*..*ψnₓₓ } ψoₓ₁*ψoₓ₂*..*ψoₓₓ } ... }} ψpₓ₁*ψpₓ₂*..*ψpₓₓ } ψqₓ₁*ψqₓ₂*..*ψqₓₓ } ψrₓ₁*ψrₓ₂*..*ψrₓₓ } ... }} ψsₓ₁*ψsₓ₂*..*ψsₓₓ } ψtₓ₁*ψtₓ₂*..*ψtₓₓ } ψuₓ₁*ψuₓ₂*..*ψuₓₓ } ... }} ψxₓ₁*ψxₓ₂*..*ψxₓₓ } ψyₓ₁*ψyₓ₂*..*ψyₓₓ } ψzₓ₁*ψzₓ₂*..*ψzₓₓ } ... }}

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ωa₁₁*ωa₁₂*..*ωa₁ₓ } ωb₁₁*ωb₁₂*..*ωb₁ₓ } ωc₁₁*ωc₁₂*..*ωc₁ₓ } ... }} ωd₁₁*ωd₁₂*..*ωd₁ₓ } ωe₁₁*ωe₁₂*..*ωe₁ₓ } ωf₁₁*ωf₁₂*..*ωf₁ₓ } ... }} ωg₁₁*ωg₁₂*..*ωg₁ₓ } ωh₁₁*ωh₁₂*..*ωh₁ₓ } ωi₁₁*ωi₁₂*..*ωi₁ₓ } ... }} ωj₁₁*ωj₁₂*..*ωj₁ₓ } ωk₁₁*ωk₁₂*..*ωk₁ₓ } ωl₁₁*ωl₁₂*..*ωl₁ₓ } ... }} ωm₁₁*ωm₁₂*..*ωm₁ₓ } ωn₁₁*ωn₁₂*..*ωn₁ₓ } ωo₁₁*ωo₁₂*..*ωo₁ₓ } ... }} ωp₁₁*ωp₁₂*..*ωp₁ₓ } ωq₁₁*ωq₁₂*..*ωq₁ₓ } ωr₁₁*ωr₁₂*..*ωr₁ₓ } ... }} ωs₁₁*ωs₁₂*..*ωs₁ₓ } ωt₁₁*ωt₁₂*..*ωt₁ₓ } ωu₁₁*ωu₁₂*..*ωu₁ₓ } ... }} ωx₁₁*ωx₁₂*..*ωx₁ₓ } ωy₁₁*ωy₁₂*..*ωy₁ₓ } ωz₁₁*ωz₁₂*..*ωz₁ₓ } ... }}

ωa₂₁*ωa₂₂*..*ωa₂ₓ } ωb₂₁*ωb₂₂*..*ωb₂ₓ } ωc₂₁*ωc₂₂*..*ωc₂ₓ } ... }} ωd₂₁*ωd₂₂*..*ωd₂ₓ } ωe₂₁*ωe₂₂*..*ωe₂ₓ } ωf₂₁*ωf₂₂*..*ωf₂ₓ } ... }} ωg₂₁*ωg₂₂*..*ωg₂ₓ } ωh₂₁*ωh₂₂*..*ωh₂ₓ } ωi₂₁*ωi₂₂*..*ωi₂ₓ } ... }} ωj₂₁*ωj₂₂*..*ωj₂ₓ } ωk₂₁*ωk₂₂*..*ωk₂ₓ } ωl₂₁*ωl₂₂*..*ωl₂ₓ } ... }} ωm₂₁*ωm₂₂*..*ωm₂ₓ } ωn₂₁*ωn₂₂*..*ωn₂ₓ } ωo₂₁*ωo₂₂*..*ωo₂ₓ } ... }} ωp₂₁*ωp₂₂*..*ωp₂ₓ } ωq₂₁*ωq₂₂*..*ωq₂ₓ } ωr₂₁*ωr₂₂*..*ωr₂ₓ } ... }} ωs₂₁*ωs₂₂*..*ωs₂ₓ } ωt₂₁*ωt₂₂*..*ωt₂ₓ } ωu₂₁*ωu₂₂*..*ωu₂ₓ } ... }} ωx₂₁*ωx₂₂*..*ωx₂ₓ } ωy₂₁*ωy₂₂*..*ωy₂ₓ } ωz₂₁*ωz₂₂*..*ωz₂ₓ } ... }}

ωaₓ₁*ωaₓ₂*..*ωaₓₓ } ωbₓ₁*ωbₓ₂*..*ωbₓₓ } ωcₓ₁*ωcₓ₂*..*ωcₓₓ } ... }} ωdₓ₁*ωdₓ₂*..*ωdₓₓ } ωeₓ₁*ωeₓ₂*..*ωeₓₓ } ωfₓ₁*ωfₓ₂*..*ωfₓₓ } ... }} ωgₓ₁*ωgₓ₂*..*ωgₓₓ } ωhₓ₁*ωhₓ₂*..*ωhₓₓ } ωiₓ₁*ωiₓ₂*..*ωiₓₓ } ... }} ωjₓ₁*ωjₓ₂*..*ωjₓₓ } ωkₓ₁*ωkₓ₂*..*ωkₓₓ } ωlₓ₁*ωlₓ₂*..*ωlₓₓ } ... }} ωmₓ₁*ωmₓ₂*..*ωmₓₓ } ωnₓ₁*ωnₓ₂*..*ωnₓₓ } ωoₓ₁*ωoₓ₂*..*ωoₓₓ } ... }} ωpₓ₁*ωpₓ₂*..*ωpₓₓ } ωqₓ₁*ωqₓ₂*..*ωqₓₓ } ωrₓ₁*ωrₓ₂*..*ωrₓₓ } ... }} ωsₓ₁*ωsₓ₂*..*ωsₓₓ } ωtₓ₁*ωtₓ₂*..*ωtₓₓ } ωuₓ₁*ωuₓ₂*..*ωuₓₓ } ... }} ωxₓ₁*ωxₓ₂*..*ωxₓₓ } ωyₓ₁*ωyₓ₂*..*ωyₓₓ } ωzₓ₁*ωzₓ₂*..*ωzₓₓ } ... }}

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Tabela Beta_N

(algoritmo que gerou)

Python 3.10.5 (tags/v3.10.5:f377153, Jun 6 2022, 16:14:13) [MSC v.1929 64 bit (AMD64)] on win32

Type "help", "copyright", "credits" or "license()" for more information.

for Ax in [["abc","def","ghi","jkl","mno","pqr","stu","xyz"], ["Î±Î²Î³","Î´ÎµÎ¶","Î·Î¸Î¹","ÎºÎ»Î¼","Î½Î¾Î¿","Ï€ÏÏ‚","Ï„Ï…Ï†","Ï‡ÏˆÏ‰"], ["Î‘Î’Î“","Î”Î•Î–","Î—Î˜Î™","ÎšÎ›Îœ","ÎÎžÎŸ","Î Î¡Î£","Î¤Î¥Î¦","Î§Î¨Î©"], ["ABC","DEF","GHI","JKL","MNO","PQR","STU","XYZ"]]:

if('a'in Ax[0][0]):pL=["","~"]

if('Î±'in Ax[0][0]):pL="#VW"

if('Î‘'in Ax[0][0]):pL="&%Â§@"

if('A'in Ax[0][0]):pL="{â›|"

for op in pL:

if(op==''):xL=['','']

else:xL=["Â¹Â²â¿","â‚â‚‚â‚“"]

for dj in xL[0]:

for dk in xL[1]:

for dx in "â‚â‚‚â‚“":

for dy in "Â¹Â²â¿":

print()

for ai, Aa in enumerate(Ax):#sub-lista e indice dos trisais

if('a'in Ax[0][0]):print(end=f"{op}{dj}{dk}â½â°â°â‚â‚â¾(Î±{Aa[0]}â‚â¦Î±{Aa[1]}â‚‚â¦..â¦Î±{Aa[2]}â‚“) \x7d{dx}{dy} ") #indice do trisal interno

if('Î±'in Ax[0][0]):print(end=f"{op}{dj}{dk}â½â°â°â‚â‚â¾({Aa[0]}aâ‚â¦{Aa[1]}bâ‚‚â¦..â¦{Aa[2]}câ‚“) \x7d{dx}{dy} ") #indice do trisal interno

if('Î‘'in Ax[0][0]):

for ix, ca in enumerate(Aa):print(end=f"""{op}{dj}{dk}â½â°{ca}â‚{"Â¹Â²â¿"[ix]}â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) \x7d{dx}{dy} """) #ca no trisal,indice do trisal interno

if('A'in Ax[0][0]):

for ix, ca in enumerate(Aa):print(end=f"""{op}{dj}{dk}â½{ca}â°{"Â¹Â²â¿"[ix]}â‚â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) \x7d{dx}{dy} """)

for dx in "â‚â‚‚â‚“":

for dy in "Â¹Â²â¿":

print()

for ai, Aa in enumerate(Ax):#sub-lista e indice dos trisais

if('a'in Ax[0][0]):print(end=f"â½â°â°â‚â‚â¾(Î±{Aa[0]}â‚â¦Î±{Aa[1]}â‚‚â¦..â¦Î±{Aa[2]}â‚“) \x7d{dx}{dy} ") #indice do trisal interno

if('Î±'in Ax[0][0]):print(end=f"â½â°â°â‚â‚â¾({Aa[0]}aâ‚â¦{Aa[1]}bâ‚‚â¦..â¦{Aa[2]}câ‚“) \x7d{dx}{dy} ") #indice do trisal interno

if('Î‘'in Ax[0][0]):

for ix, ca in enumerate(Aa):print(end=f"""â½â°{ca}â‚{"Â¹Â²â¿"[ix]}â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) \x7d{dx}{dy} """) #ca no trisal,indice do trisal interno

if('A'in Ax[0][0]):

for ix, ca in enumerate(Aa):print(end=f"""â½{ca}â°{"Â¹Â²â¿"[ix]}â‚â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) \x7d{dx}{dy} """)

â½â°â°â‚â‚â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±dâ‚â¦Î±eâ‚‚â¦..â¦Î±fâ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±gâ‚â¦Î±hâ‚‚â¦..â¦Î±iâ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±jâ‚â¦Î±kâ‚‚â¦..â¦Î±lâ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±mâ‚â¦Î±nâ‚‚â¦..â¦Î±oâ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±pâ‚â¦Î±qâ‚‚â¦..â¦Î±râ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±sâ‚â¦Î±tâ‚‚â¦..â¦Î±uâ‚“) }â‚Â¹ â½â°â°â‚â‚â¾(Î±xâ‚â¦Î±yâ‚‚â¦..â¦Î±zâ‚“) }â‚Â¹

â½â°â°â‚â‚â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±dâ‚â¦Î±eâ‚‚â¦..â¦Î±fâ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±gâ‚â¦Î±hâ‚‚â¦..â¦Î±iâ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±jâ‚â¦Î±kâ‚‚â¦..â¦Î±lâ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±mâ‚â¦Î±nâ‚‚â¦..â¦Î±oâ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±pâ‚â¦Î±qâ‚‚â¦..â¦Î±râ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±sâ‚â¦Î±tâ‚‚â¦..â¦Î±uâ‚“) }â‚Â² â½â°â°â‚â‚â¾(Î±xâ‚â¦Î±yâ‚‚â¦..â¦Î±zâ‚“) }â‚Â²

â½â°â°â‚â‚â¾(Î±aâ‚â¦Î±bâ‚‚â¦..â¦Î±câ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±dâ‚â¦Î±eâ‚‚â¦..â¦Î±fâ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±gâ‚â¦Î±hâ‚‚â¦..â¦Î±iâ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±jâ‚â¦Î±kâ‚‚â¦..â¦Î±lâ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±mâ‚â¦Î±nâ‚‚â¦..â¦Î±oâ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±pâ‚â¦Î±qâ‚‚â¦..â¦Î±râ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±sâ‚â¦Î±tâ‚‚â¦..â¦Î±uâ‚“) }â‚â¿ â½â°â°â‚â‚â¾(Î±xâ‚â¦Î±yâ‚‚â¦..â¦Î±zâ‚“) }â‚â¿

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VÂ¹â‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚“Â² VÂ¹â‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚“Â²

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VÂ¹â‚‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚Â¹

VÂ¹â‚‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚Â²

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VÂ¹â‚‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚‚Â¹ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚‚Â¹

VÂ¹â‚‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚‚Â² VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚‚Â²

VÂ¹â‚‚â½â°â°â‚â‚â¾(Î±aâ‚â¦Î²bâ‚‚â¦..â¦Î³câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î´aâ‚â¦Îµbâ‚‚â¦..â¦Î¶câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î·aâ‚â¦Î¸bâ‚‚â¦..â¦Î¹câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Îºaâ‚â¦Î»bâ‚‚â¦..â¦Î¼câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Î½aâ‚â¦Î¾bâ‚‚â¦..â¦Î¿câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï€aâ‚â¦Ïbâ‚‚â¦..â¦Ï‚câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï„aâ‚â¦Ï…bâ‚‚â¦..â¦Ï†câ‚“) }â‚‚â¿ VÂ¹â‚‚â½â°â°â‚â‚â¾(Ï‡aâ‚â¦Ïˆbâ‚‚â¦..â¦Ï‰câ‚“) }â‚‚â¿

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Daniel de Oliveira Leal

segunda-feira, 15 de abril de 2024

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