françé

Françé:

ye parle ye-de-muá

tú parle tú-de-tuá

parle pont-de-suá

nus parloms

vus parloz

parlen pont-de-suá

Françé de le Patuá:

ye parlû-puá

tú parles-puá

parle-puá

nus parlems-de-puá

vus parlez-de-puá

parlen-puá

Françé:

ye vatxne ye-de-muá

tú vatxne tú-de-tuá

vatxne pont-de-suá

nus vatxnoms

vus vatxnoz

vatxnen pont-de-suá

Françé de le Patuá:

ye vaitx-de-puá

tú vas-de-puá

va-de-puá

nus vatxnems-de-puá

vus vatxnez-de-puá

vatxnen-puá

Françé:

ye pode ye-de-muá

tú pode tú-de-tuá

pode pont-de-suá

nus podoms

vus podoz

poden pont-de-suá

Françé de le Patuá:

ye puc-de-puá

tú pots-de-puá

pot-de-puá

nus podems-de-puá

vus podez-de-puá

poden-puá

Françé:

ye vule ye-de-muá

tú vule tú-de-tuá

vule pont-de-suá

nus vuloms

vus vuloz

vulen pont-de-suá

Françé de le Patuá:

ye vull-de-puá

tú vols-de-puá

vol-de-puá

nus vulems-de-puá

vus vulez-de-puá

vulen-puá

limits

x^{n+1}+(-1) = (x+(-1))·(1+x+...(n)...+x^{n})

A(x) = ( (x^{(n+1)}+(-1))/(x+(-1)) )

A(1) = (n+1)

E(x) = ( ((n+1)·x^{n})/(x+(-1)) )+(-1)·( (x^{(n+1)}+(-1))/(x+(-1))^{2} )

E(1) = 0

A(x) = ( (x^{n+1}+(-1))/(x^{m}+(-1)) )

A(1) = ( (n+1)/m )

E(x) = ( ((n+1)·x^{n})/(x^{m}+(-1)) )+...

... (-1)·( (x^{(n+1)}+(-1))/(x^{m}+(-1))^{2} )·mx^{m+(-1)}

E(1) = 0

Tecnología industrial:

PV

kT

qA

qRI

hf

qgx

(1/2)·ax^{2}

(4/3)·Px^{3}

Px^{2}y

(2s)·x^{4}

s·x^{2}yz

(-1)·ln(1+(-x)) = x+...(n)...+(1/n)·x^{n}+...

(-1)·ln(1+x) = (-x)+...(n)...+(-1)^{n}·(1/n)·x^{n}+...

para-constructores, Lagrange y lógica matemàtica

azúcares de nitrógeno:

-C=C=C-O-C=C=C-(NH)-

1 para-constructor

-C=C-O-C=C-(NH)-

1 para-destructor

-C=C=C-O-C=C=C-N-O-O-N-C=C=C-O-C=C=C-

2 para-constructores

-C=C-O-C=C-N-O-O-N-C=C-O-C=C-

2 para-destructores

Azúcares de octo-metal-5:

-C=C=C-O-C=C=C-(PH_{3})-

1 para-constructor

-C=C-O-C=C-(PH_{3})-

1 para-destructor

-C=C=C-O-C=C=C-(PH_{2})-O-O-(PH_{2})-C=C=C-O-C=C=C-

2 para-constructores

-C=C-O-C=C-(PH_{2})-O-O-(PH_{2})-C=C-O-C=C-

2 para-destructores

Azúcares de octo-metal-7:

-C=C=C-O-C=C=C-(SH_{5})-

1 para-constructor

-C=C-O-C=C-(SH_{5})-

1 para-destructor

-C=C=C-O-C=C=C-(SH_{4})-O-O-(SH_{4})-C=C=C-O-C=C=C-

2 para-constructores

-C=C-O-C=C-(SH_{4})-O-O-(SH_{4})-C=C-O-C=C-

2 para-destructores

Amar la vida en este mundo,

supera al no matarás.

Odiar la vida en este mundo,

supera al matarás.

Amar más al que no es que al que es,

supera al no matarás al que es.

Odiar más al que no es que al que es,

supera al matarás al que es. [ La clausula ]

F(x,y,z) = 2·( z+(-1)·(1/2)·z^{2} )+xy+(-h)·( px+qy+(-m) )

d_{x}[F(x,y,z)] = y+(-h)p

d_{y}[F(x,y,z)] = x+(-h)q

2yx = hm

x = 1 & y = 1 & z = 1

h = (2/m)

F(1,1,1) = 2

G(x,y,z) = 2·( z+(-1)·(1/2)·z^{2} )+xy+(-h)·( px+qy )

G(1,1,1) = 0

F(x,y,z) = (2n+(-4))·( z+(-1)·(1/2)·z^{2} )+x^{n+(-k)}+y^{k}+(-h)·( px+qy+(-m) )

d_{x}[F(x,y,z)] = (n+(-k))·x^{n+(-k)+(-1)}+(-h)p

d_{y}[F(x,y,z)] = ky^{k+(-1)}+(-h)q

(n+(-k))·x^{n+(-k)}+ky^{k} = hm

x = 1 & y = 1 & z = 1

h = (n/m)

F(1,1,1) = n

G(x,y,z) = (2n+(-4))·( z+(-1)·(1/2)·z^{2} )+x^{n+(-k)}+y^{k}+(-h)·( px+qy )

G(1,1,1) = 0

F(x,y,z) = (n+(-2))·( e^{z}+(-z) )+e^{(n+(-k))·x}+e^{k·y}+(-h)·( pe^{x}+qe^{y}+(-m) )

d_{x}[F(x,y,z)] = (n+(-k))·e^{(n+(-k))·x}+(-h)pe^{x}

d_{y}[F(x,y,z)] = ke^{k·y}+(-h)qe^{y}

(n+(-k))·e^{(n+(-k))·x}+ke^{k·y} = hm

x = 0 & y = 0 & z = 0

h = (n/m)

F(0,0,0) = n

G(x,y,z) = (n+(-2))·( e^{z}+(-z) )+e^{(n+(-k))·x}+e^{k·y}+(-h)·( pe^{x}+qe^{y} )

G(0,0,0) = 0

[f_{k}] |= [g_{k}] <==> [Av][ v( f_{k} ==> g_{k} ) = 1 ]

[f_{k}] =| [g_{k}] <==> [Av][ v( f_{k} <== g_{k} ) = 1 ]

[f_{k}] |=| [g_{k}] <==> [Av][ v( f_{k} <==> g_{k} ) = 1 ]

[f_{i},f_{j}] |=| [f_{j},f_{i}]

[¬f_{i},¬f_{j}] |=| [¬f_{j},¬f_{i}]

[Av][ v( ( f_{i} & f_{j} ) <==> ( f_{j} & f_{i} ) ) = 1 ]

[Av][ v( ( ¬f_{i} & ¬f_{j} ) <==> ( ¬f_{j} & ¬f_{i} ) ) = 1 ]

]f_{i},f_{j}[ |=| ]f_{j},f_{i}[

]¬f_{i},¬f_{j}[ |=| ]¬f_{j},¬f_{i}[

[Av][ v( ( ¬f_{i} || ¬f_{j} ) <==> ( ¬f_{j} || ¬f_{i} ) ) = 1 ]

[Av][ v( ( f_{i} || f_{j} ) <==> ( f_{j} || f_{i} ) ) = 1 ]

[f_{k},f_{k}] |=| [f_{k}]

]f_{k},f_{k}[ |=| ]f_{k}[

[f_{k}] |=| ]¬f_{k}[

]f_{k}[ |=| [¬f_{k}]

[f_{k},(f_{k} ==> g_{k})] |= [g_{k}] <==> ...

... [Av][ v( ( f_{k} & (f_{k} ==> g_{k}) ) ==> g_{k} ) = 1 ]

[f_{k}] =| [(f_{k} <== g_{k}),g_{k}] <==> ...

... [Av][ v( f_{k} <== ( (f_{k} <== g_{k}) & g_{k} ) ) = 1 ]

Si [Ef_{n}][ f_{0} & [f_{n+(-1)}] |= [f_{n}] ] ==> [f_{0}] |= [f_{n}]

Es defineish:

[f_{n}] |= [f_{n+1}]

[Av][ v( ( f_{0} ==> f_{n} ) & ( f_{n} ==> f_{n+1} ) ) ==> ( f_{0} ==> f_{n+1} ) ) = 1 ]

[Av][ v( f_{0} ==> f_{n+1} ) = 1 ]

Si [Ef_{n}][ f_{0} & [f_{n+(-1)}] |=| [f_{n}] ] ==> [f_{0}] |=| [f_{n}]

Es defineish:

[f_{n}] |=| [f_{n+1}]

[Av][ v( ( f_{0} <==> f_{n} ) & ( f_{n} <==> f_{n+1} ) ) ==> ...

... ( f_{0} <==> f_{n+1} ) ) = 1 ]

[Av][ v( f_{0} <==> f_{n+(-1)} ) = 1 ]

Si f_{k} [€] E ==> E |= [f_{k}]

E = [f_{k},g_{1},...(n)...,g_{n}]

[Av][ v( ( f_{k} & g_{1} & ...(n)... & g_{n} ) ==> f_{k} ) = 1 ]

Si ¬f_{k} [€] ¬E ==> ¬E =| [¬f_{k}]

¬E = ]f_{k},g_{1},...(n)...,g_{n}[

[Av][ v( ¬f_{k} ==> ( ¬f_{k} || ¬g_{1} || ...(n)... || ¬g_{n} ) ) = 1 ]

Si [f_{k}] |= [f_{k+1}] & [g_{k}] |= [g_{k+1}] ==> [f_{k},g_{k}] |= [f_{k+1},g_{k+1}]

Si ]f_{k+1}[ |= ]f_{k}[ & ]g_{k+1}[ |= ]g_{k}[ ==> ]f_{k+1},g_{k+1}[ |= ]f_{k},g_{k}[

[f_{k},g_{k}] |= ...

... [f_{k},(f_{k} ==> f_{k+1}),g_{k},(g_{k} ==> g_{k+1})] |= ...

... [f_{k+1},g_{k+1}]

[Av][ v( ( f_{k} & f_{k} |= f_{k+1} ) <==> f_{k} ) = 1 ]

Si [f_{0}] =| [f_{k}] & [f_{1},...(n)...,f_{n}] =| [f_{0}] ==> [f_{k}] |=| [f_{0}]

Si ]f_{0}[ |= ]f_{k}[ & ]f_{1},...(n)...,f_{n}[ |= ]f_{0}[ ==> ]f_{k}[ |=| ]f_{0}[

música: La Trip del Dr.Guery

[00+12][00+05][00+10][00+05][00+08][00+05][00+00][00+05] = 50k = 2·5·5·k

5+5 = 10

[12+03][00+08][12+01][00+08][00+12][00+08][00+00][00+08] = 72k = 2·6·6·k

6+6 = 12

[00+10][00+03][00+08][00+03][00+10][00+03][00+00][00+03] = 40k = 2·4·5·k

4+5 = 9

[12+05][00+05][12+01][00+05][00+12][00+05][00+00][00+05] = 62k = 2·31·k

10+12+9 = 31

[00+12][00+05][00+10][00+05][00+08][00+05][00+10][00+05] = 60k = 2·6·5·k

5+6 = 11

5+(-6) = (-1)

[12+03][00+08][12+01][00+08][00+12][00+08][12+01][00+08] = 85k = 5·17·k

17 = 10+8+(-1)

17 = 11+8+(-2)

[00+10][00+03][00+08][00+03][00+10][00+03][00+08][00+03] = 48k = 2·6·4·k

6+4 = 10

4+(-6) = (-2)

[12+05][00+05][12+01][00+05][00+12][00+05][12+01][00+05] = 75k = 5·3·5·k

3+5 = 8

análisis del mal

Es tanto falso testimonio, que estoy loco,

que supera al no matarás al psiquiatra.

Es tanto verdadero testimonio, que no estoy loco,

que supera al matarás al psiquiatra.

Es tanto falso testimonio, que puedo salir:

porque lo salir con la enfermera,

supera al no matarás a la enfermera.

Es tanto verdadero testimonio, que no puedo salir:

porque lo no salir con la enfermera,

supera al matarás a la enfermera.

Es tanto falso testimonio, poder salir:

porque vatchnar al banco,

supera al no matarás al del banco.

Es tanto verdadero testimonio, no poder salir:

porque no vatchnar al banco,

supera al matarás al del banco.

Medicar-se, sin estar enfermo,

intoxicar-se,

supera al no matarás al médico.

No medicar-se, sin estar enfermo,

supera al matarás al médico.

No medicar-se, estando enfermo,

desintoxicar-se,

supera al no matarás al médico.

Medicar-se, estando enfermo,

supera al matarás al médico.

Robarás la libertad,

supera al no matarás al juez.

No robarás la libertad,

supera al matarás al juez.

Lo falso testimonio del análisis de sangre,

supera al no matarás al enfermero.

Lo verdadero testimonio del análisis de sangre,

supera al matarás al enfermero.

Lo falso testimonio de que tienes título,

supera al no matarás al titulado.

Lo verdadero testimonio de que tienes título,

supera al matarás al titulado.

derivades anti-funcions, continuitat y comentari

d_{x}[ anti-f(x)-[+]-sum[n]-pow[k](x) ] = ...

... ( d_{x}[f(x)]-[+]-sum[n(k+1)]-pow[k+(-1)]( anti-f(x)-[+]-sum[n]-pow[k](x) ) )^{(-1)}

d_{x}[ ( anti-f(x)-[+]-sum[n]-pow[k](x) )^{[o(x)o]n} ] = ...

... ( d_{x}[f(x)]-[+]-sum[n(k+1)]-pow[k+(-1)]( ...

... ( anti-f(x)-[+]-sum[n]-pow[k](x) )^{[o(x)o]n} ) ... 

... )^{(-n)}

d_{x}[y]^{k} = ( ( y^{n+1}+(-1) )/( y+(-m) ) )

y(x) = cosh[n+1:k]( ( anti-sinh[n+1:k]-[+]-sum[(-m)](x) )^{[o(x)o](1/k)} )

d_{x}[y]^{k} = ( ( x^{n+(-1)}y )/( x^{n}+y^{n} ) )

y(x) = ( anti-ln-pow[n]( (1/n)·x^{n}) )^{[o(x)o](1/k)}

Las fuerzas eléctricas-eléctricas-gravitatorias,

son positivas-positivas-negativas en la ecuación.

P(x) = <(2/3),(1/3)>

Las fuerzas gravitatorias-gravitatorias-eléctricas,

son negativas-negativas-positivas en la ecuación.

¬P(x) = <(1/3),(2/3)>

Bien: [AP(x)][ P(x) es mandamiento ]

Mal: [EP(x)][ ¬P(x) es mandamiento ]

Psiquiatra:

Medicar-se: amar al próximo como a ti mismo.

Psiquiatra vivo: no matarás.

Locura: falso testimonio.

Rezo de otro Gestalt: desear lo buey del prójimo.

No Psiquiatra:

No medicar-se: no amar al próximo como a ti mismo.

Psiquiatra muerto: matarás.

No locura: no falso testimonio.

Rezo del Gestalt: no desear lo buey del prójimo.

Banco-y-DNI:

Vatchnar al banco: desear lo buey del prójimo

Cobrar la pensión: amar al próximo como a ti mismo,

No cobrar la pensión: no amar al próximo como a ti mismo

No Banco-y-DNI:

No vatchnar al banco: no desear lo buey del prójimo

No cobrar la pensión: no amar al próximo como a ti mismo,

Cobrar la pensión: amar al próximo como a ti mismo.

Análisis matemático:

Constructor:

Si 0 [< |f(x)| [< |x| ==> |f(x)| es continua en x = 0.

0 [< |f(0)| [< |0| = 0 ==> |f(0)| = 0

| |f(0+h)|+(-1)·|f(0)| | = | |f(0+h)| | = |f(0+h)| [< |0+h| = |h| < s

Si 0 [< |f(x)| [< |x| ==> |f(x)| es continua en x = (-0).

0 [< |f(-0)| [< |(-0)| = 0 ==> |f(-0)| = 0

| |f(-0)|+(-1)·|f((-0)+(-h))| | = |(-1)·|f((-0)+(-h))| | = |f((-0)+(-h))| [< |(-0)+(-h)| = |(-h)| < s

Destructor:

Destrocter Ponens

|f(x)| [< |x| <==> (-1)·|f(x)| < (-1)·|x|

Si 0 [< |f(x)| [< |x| ==> [Ea][ |f(x)| no es continua en x = a & a != 0 ].

0 [< |f(a)| [< |a|

| |f(a+h)|+(-1)·|f(a)| | = | |a+h|+(-1)·f(a) | [< ...

...  | ( |a|+|h| )+(-1)·|f(a)| | < | |a|+|h|+(-1)·|a| | [< | |h| | = |h| < s

Destrocter Ponens

|f(x)| [< |x| <==> (-1)·|f(x)| < (-1)·|x|

Si 0 [< |f(x)| [< |x| ==> [E(-a)][ |f(x)| no es continua en x = (-a) & (-a) != (-0) ].

0 [< |f(-a)| [< |(-a)|

| |f(-a)|+(-1)·|f((-a)+(-h))| | = ...

... | f((-a)+(-h))+(-1)·f(-a) | = | |(-a)+(-h)|+(-1)·f(-a) | [< ...

...  | ( |(-a)|+|(-h)| )+(-1)·|f(-a)| | < | |(-a)|+|(-h)|+(-1)·|(-a)| | [< | |(-h)| | = |(-h)| < s

Constructor:

Si 0 [< ( f(x) )^{n} [< |x| ==> ( f(x) )^{n} es bi-continua en x = 0.

0 [< ( f(0) )^{n} [< |0| = 0 ==> ( f(0) )^{n} = 0

| ( f(0+h) )^{n}+(-1)·( f(0) )^{n} | = ...

... | ( f(0+h) )^{n} | = ( f(0+h) )^{n} [< |0+h| = |h| < s

| ( f(0) )^{n}+(-1)·( f(0+(-h)) )^{n} | = ...

... |(-1)·( f(0+(-h)) )^{n} | = ( f(0+(-h)) )^{n} [< |0+(-h)| = |(-h)| < s

àlgebra lineal

A_{ij} = ( <a,d,b>,<d,a,0>,<b,0,a> )

det[A_{ij}+(-x)·Id_{33}] = (a+(-x))( (a+(-x))^{2}+(-1)·(b^{2}+d^{2}) ) = 0

( X_{ij} )^{o(-1)} o A_{ij} o X_{ij} = ...

... < a+( b^{2}+d^{2} )^{(1/2)},0,0 >,< 0,a,0 >,< 0,0,a+(-1)·( b^{2}+d^{2} )^{(1/2)} >

( A_{ij}+(-1)·x_{k}·Id_{33} ) o X_{ik} = 0_{i}

X_{i1} = < ( b^{2}+d^{2} )^{(1/2)},(-d),(-b) >

X_{i2} = < 0,b,(-d) >

X_{i3} = < ( b^{2}+d^{2} )^{(1/2)},d,b >

B_{ij} = ( <a,0,b>,<0,a,d>,<b,d,a> )

det[B_{ij}+(-x)·Id_{33}] = (a+(-x))( (a+(-x))^{2}+(-1)·(b^{2}+d^{2}) ) = 0

( X_{ij} )^{o(-1)} o B_{ij} o X_{ij} = ...

... < a+( b^{2}+d^{2} )^{(1/2)},0,0 >,< 0,a,0 >,< 0,0,a+(-1)·( b^{2}+d^{2} )^{(1/2)} >

C_{ij} = ( <a,d,b>,<d,a,d>,<b,d,a> )

det[C_{ij}+(-x)·Id_{33}] = (a+(-x))( (a+(-x))^{2}+(-1)·b^{2} ) = 0

( X_{ij} )^{o(-1)} o C_{ij} o X_{ij} = ...

... < a+b,0,0 >,< 0,a,0 >,< 0,0,a+(-b) >

D_{ij} = ( <a,0,b>,<0,c,0>,<b,0,a> )

det[D_{ij}+(-x)·Id_{33}] = (c+(-x))( (a+(-x))^{2}+(-1)·b^{2} ) = 0

( X_{ij} )^{o(-1)} o D_{ij} o X_{ij} = ...

... < a+b,0,0 >,< 0,c,0 >,< 0,0,a+(-b) >

A_{ij} = ( <a,d,b>,<d,a,0>,<b,0,a> )

x = a+(-1)·(b+d) & y = a+(-d) & z = a+(-b)

det[A_{ij}+(-1)·<x,y,z>·Id_{33}] = 0

det[A_{ij}+(-1)·<a+(-1)·(b+d),a+(-d),a+(-b)>·Id_{33}] = ...

... (b+d)·db+(-1)·bbd+(-1)·ddb = 0

Y_{ij} = ( <x,(-x),(-x)>,<0,y,0>,<(-x),x,z> )

Z_{ij} = ( <(-z),0,(-x)>,<x,y,x>,<(-x),0,(-x)> )

det[Y_{ij}] = det[Z_{ij}]

A_{ij} o Y_{ij} = ...

... ( <ax+b·(-x),a·(-x)+dy+bx,a·(-x)+bz>,...

... <dx,d·(-x)+ay,d·(-x)>,...

... <bx+a·(-x),b·(-x)+a·x,b·(-x)+az> )

Z_{ij} o A_{ij} o Y_{ij} = ...

... ( <(a+(-b))·(1/y)·det[Y_{ij}],dzy+((-a)+b)·(1/y)·det[Y_{ij}],b(z^{2}+x^{2})>,...

... <dx,ay^{2},d(-x)y+(a+b)·(1/y)·det[Y_{ij}]>,...

... <0,d(-x)y,((-a)+(-b))·(1/y)·det[Y_{ij}]> )

Base de Jordan:

y = 1

z = ( (-1)·x^{2}+(1/b) )^{(1/2)}

( (-1)·x^{2}+(1/b) )^{(1/2)} = x

x != ( 1/(2b) )^{(1/2)} & x != (-1)·( 1/(2b) )^{(1/2)}

Z_{ij} o A_{ij} o Y_{ij} = ...

... ( <a·det[Y_{ij}],dz+(-a)·det[Y_{ij}],0>,...

... <dx,a,d(-x)+a·det[Y_{ij}]>,...

... <0,d(-x),(-a)·det[Y_{ij}]> )+...

... ( <(-b)·det[Y_{ij}],b·det[Y_{ij}],1>,...

... <0,0,b·det[Y_{ij}]>,...

... <0,0,(-b)·det[Y_{ij}]> )

det[Y_{ij}] = y·( xz+(-1)·(-x)(-x) )

C_{ij} = ( <a,d,b>,<d,a,d>,<b,d,a> )

x = a+(-b) & y = a+( d^{2}/b ) & z = a+(-b)

det[C_{ij}+(-1)·<x,y,z>·Id_{33}] = 0

det[C_{ij}+(-1)·<a+(-b),a+( d^{2}/b ),a+(-b)>·Id_{33}] = 0

Y_{ij} = ( <(-d)·x,2bx,(-d)·x> )