cicles de grafs

cicle de increment de signe igual a zero: [ eulerià ]

< a_{11},...,a_{1n},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{n1},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{1m},...,a_{nm},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{n1},...,a_{nm},...,a_{1m},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{n1},...,a_{nn},...,a_{n(2n+(-1))},...,a_{(2n+(-1))(2n+(-1))},...

...,a_{(2n+(-1))n},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{1n},...,a_{nn},...,a_{(2n+(-1))n},...,a_{(2n+(-1))(2n+(-1))},...

...,a_{n(2n+(-1))},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{nn},...,a_{(2n+(-1))(2n+(-1))},...

...,a_{(2n+(-1))n},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{nn},...,a_{(2n+(-1))(2n+(-1))},...

...,a_{n(2n+(-1))},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{n1},...,a_{nn},...,a_{(2n+(-1))n},...

...,a_{(2n+(-1))1},...,a_{n1},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{1n},...,a_{nn},...,a_{n(2n+(-1))},...

...,a_{1(2n+(-1))},...,a_{1n},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{1n},...,a_{nn},...,a_{n1},...,a_{(2n+(-1))1},...

...,a_{(2n+(-1))n},...,a_{nn},...,a_{n1},...,a_{11} > <==> inc-sig(A) = 0

< a_{11},...,a_{n1},...,a_{nn},...,a_{1n},...,a_{1(2n+(-1))},...

...,a_{n(2n+(-1))},...,a_{nn},...,a_{1n},...,a_{11} > <==> inc-sig(A) = 0

cicle se increment de signe diferent de zero: [ hamiltonià ]

< a_{1},a_{2},a_{3},a_{1} > <==> inc-sig(A) = 1

< a_{1},...(n)...,a_{n},a_{1} > <==> inc-sig(A) = n+(-2)

< a_{11},a_{22},a_{33},a_{11} > <==> inc-sig(A) = 2

< a_{11},...(n)...,a_{nn},a_{11} > <==> inc-sig(A) = 2n+(-4)

< a_{1...(k)...1},a_{2...(k)...2},a_{3...(k)...3},a_{1...(k)...1} > <==> inc-sig(A) = k

< a_{1...(k)...1},...(n)...,a_{n...(k)...n},a_{1...(k)...1} > <==> inc-sig(A) = kn+(-2)·k

< a_{1},a_{3},a_{2},a_{1} > <==> inc-sig(A) = (-1)

< a_{1},a_{3},a_{5},a_{4},a_{3},a_{2},a_{1} > <==> inc-sig(A) = (-2)

< a_{1},a_{3},a_{5},a_{7},a_{6},a_{5},a_{4},a_{3},a_{2},a_{1} > <==> inc-sig(A) = (-3)

< a_{1},...(2k+1)...,a_{2n+1},a_{2n},...(k)...,a_{1} > <==> inc-sig(A) = (-n)

< a_{1},...(2k+1)...,a_{2n+1},a_{2n+3},a_{2n+2},a_{2n+1},a_{2n},...(k)...,a_{1} > ...

...<==> inc-sig(A) = (-n)+(-2)+1

evangelio stronikián

Tú eres rey de tu Gestalt,

si eres hombre.

Emperador de tu mundo,

si eres un dios.

Pero ningún hombre judío te odia,

porque ningún hombre judío,

puede desear lo buey del prójimo.

Tú eres reina de tu Gestalt,

si eres mujer.

Emperatriz de tu mundo,

si eres una diosa.

Pero ninguna mujer judía te odia,

porque ninguna mujer judía,

puede desear la vaca del prójimo.

yugoslavish

I putchet-mitzli to the terrated-sam.

I statet-mitzli in the terrated-sam, smoking-jutzli.

I bashet-mitzli from the terrated-sam.

I not statet-mitzli in the terrated-sam.

I wonet-mitzli to maket-hotzli a coted-sam wizh yu.

yu wonet-mitzli to maket-hotzli a coted-sam wizh me?

I vetzli maket-hotzli a coted-sam wizh yu.

yu vetzli maket-hotzli a coted-sam wizh me.

megalomanía y ansiedad

Clonazepan-Rivotril

Anti-Prójimo-Gestáltico biyectivo

Anti-Megalómano:

¬( Gestalt ==> Prójimo )

Ansiolítico:

¬( Gestalt <== Prójimo )

C_{2}N_{2}-NCNN-CNCN

C_{2}N_{2}-NNCN-CNCN

verbs

molir [o] molir

molc [o] muelo

molps [o] mueles

molp [o] muele

molim [o] molimos

moliu [o] molíis

molpen [o] muelen

morir [o] morir

morc [o] muero

morps [o] mueres

morp [o] muere

morim [o] morimos

moriu [o] moríis

morpen [o] mueren

queure [o] caer

quec [o] caigo

queus [o] caes

queu [o] cae

entrada de algo:

dreure [o] traer

drec [o] traigo

dreus [o] traes

dreu [o] trae

salida de algo:

treure [o] draer

trec [o] draigo

treus [o] draes

treu [o] drae

números

Teorema:

mcd{a,b} = mcd{a,a+b}

Demostració:

mcd{a,b}·k_{a} = a & mcd{a,b}·k_{b} = b

mcd{a,b}·( k_{a}+k_{b} ) = a+b

mcd{a,b} | mcd{a,a+b}

mcd{a,a+b}·k_{a} = a & mcd{a,a+b}·k_{a+b} = a+b

mcd{a,a+b}·( k_{a+b}+(-1)·k_{a} ) = b

mcd{a,a+b} | mcd{a,b}

mcd{nk,(n+1)k} = mcd{nk,k} = k·mcd{n,1} = k

música tenebrosa

[00+01][00+04][00+08] = 13k

[00+04][00+08][00+11] = 23k

[00+07][00+10][12+02] = 31k

[00+10][12+02][12+05] = 41k

[00+02][00+07][00+10] = 19k

[00+06][00+10][12+01] = 29k

[00+08][12+01][12+04] = 37k

[00+12][12+04][12+07] = 47k

condensador imaginari

R·d_{t}[q(t)]+i·C·q(t) = 0

q(t) = e^{(-i)·(C/R)·t}

R·d_{t}[q(t)]+(-i)·C·q(t) = 0

q(t) = e^{i·(C/R)·t}

[ i·C ]

Dos sandwitch de dos conductors y un aillant ortogonals de extrems a centre. ...

... [ cos(t)+i·sin(t) ]

Dos sandwitch de dos conductors y un aillant ortogonals de centre a extrems. ...

... [ cosh(it)+sinh(it) ]

[ (-i)·C ]

Dos sandwitch de dos aillants y un conductor ortogonals de extrems a centre. ...

... [ cos(t)+i·sin(t) ]

Dos sandwitch de dos aillants y un conductor ortogonals de centre a extrems. ...

... [ cosh(it)+sinh(it) ]

e^{(1/2)·pi·i}·e^{(1/2)·pi·i} = (-1)

e^{(-1)·(1/2)·pi·i}·e^{(-1)·(1/2)·pi·i} = (-1)

expansiu tenebrós

Si < f: [0,1]_{R} ---> [0,1]_{R} & x_{n} --> f(x_{n}) = max{1,x_{n}} > ==> ...

... x_{n} [< f(x_{n})

(0.n) [< 1

Si < f: [0,1]_{R} ---> [0,1]_{R} & x_{n} --> f(x_{n}) = min{0,x_{n}} > ==> ...

... x_{n} >] f(x_{n})

(0.n) >] 0

Si < f: [0,1]_{R} ---> [0,1]_{R} & x_{n} --> f(x_{n}) = sup{1,x_{n}} > ==> ...

... x_{n} < f(x_{n})

Si < f: [0,1]_{R} ---> [0,1]_{R} & x_{n} --> f(x_{n}) = inf{0,x_{n}} > ==> ...

... x_{n} > f(x_{n})

càlcul diferencial

Si ( d_{xx}^{2}[f(c)] = 1 & f(x)+d_{x}[f(x)] = x ) ==> f(x) te un mínim a x = c

Si ( d_{xx}^{2}[f(c)] = (-1) & f(x)+d_{x}[f(x)] = (-x) ) ==> f(x) te un màxim a x = c

ponens de libertad y corona-virus tenebroso

Vida:

Si ( Quiero & ( Si Quiero ==> lo hago dentro de mi Gestalt ) ) ==> ...

... lo hago dentro de mi Gestalt.

Condenación:

Si ( Quiero & ( Si Quiero ==> lo hago dentro de mi Gestalt ) ) ==> ...

... no lo hago dentro de mi Gestalt.

Pinchar una dosis en brazo derecho de un clon infiel,

(1/4) de aguja.

Pinchar la otra dosis en brazo izquierdo de un clon infiel,

(3/4) de aguja.

Si uno está glorificado con constructor,

ya se ha vatchnado al Padre

y ha vuelto para vengarse.

Si uno no está glorificado con constructor,

aun no se ha vatchnado al Padre

y no ha vuelto para vengarse.