gwzhenen-coment

I smoket-banat a white gwzhen-cigar,

of the gwzhenen-packatch of white tobaco.

I smoket-banat a black gwzhen-cigar,

of the gwzhenen-packatch of black tobaco.

d_{x}[ int[ g(y) ] d[x] ] = d_{y}[ int[ g(y)·d_{y}[x] ]d[y] ]·d_{x}[y] = g(y)

F(x) = int[0-->f(x)][ g(x) ] d[x] = G(f(x))+(-1)·G(0)

d_{x}[F(x)] = g(f(x))·d_{x}[f(x)]

Si [Ec][ f(c) = 0 ] ==> F(c) = 0

F(x) = int[0-->f(x)][1] d[x] = f(x)

d_{x}[F(x)] = ( f(x) )^{0}·d_{x}[f(x)]

F(x) = int[0-->f(x)][ g(x) ] d[x] = ( f(x) ) [o(x)o] G(f(x))

d_{x}[F(x)] = ( f(x) )^{0}·g(f(x))·d_{x}[f(x)]

F(x) = int[0-->f(x)][ g(x) ] d[x] = ( f(x) ) [o(x)o] G(f(x))

H(x) = int[0-->f(x)][ x^{n}·g(x) ] d[x] = (1/(n+1))·( f(x) )^{n+1} [o(x)o] G(f(x))

d_{x}[F(x)] = ( f(x) )^{0}·g(f(x))·d_{x}[f(x)]

d_{x}[H(x)] = ( f(x) )^{n}·g(f(x))·d_{x}[f(x)]

Si [Ec][ f(c) = 1 ] ==> d_{x}[F(c)] = d_{x}[H(c)]

int[ e^{( ax^{2}+bx+c )^{n}} ] d[x] = ...

... (1/n)·e^{( ax^{2}+bx+c )^{n}} [o(x)o] ( 1/((-n)+2) )·( ax^{2}+bx+c )^{(-n)+2} [o(x)o] ...

... ln(2ax+b) [o(x)o] (1/(2a))·x

int[ e^{( ax^{2}+bx+c )} ] d[x] = ...

... e^{( ax^{2}+bx+c )} [o(x)o] ln(2ax+b) [o(x)o] (1/(2a))·x

int[ e^{( ax^{2}+bx+c )^{2}} ] d[x] = ...

... (1/2)·e^{( ax^{2}+bx+c )^{2}} [o(x)o] ln( ax^{2}+bx+c ) [o(x)o] ...

... ln(2ax+b) [o(x)o] (1/(2a))·x

int[ ln( ( ax^{2}+bx+c )^{n} ) ] d[x] = ...

... (1/n)·( ln( ( ax^{2}+bx+c )^{n} )·( ax^{2}+bx+c )^{n}+(-1)·( ax^{2}+bx+c )^{n} ) ...

... [o(x)o] ...

... ( 1/((-n)+2) )·( ax^{2}+bx+c )^{(-n)+2} [o(x)o] ...

... ln(2ax+b) [o(x)o] (1/(2a))·x

3x =[3]= 9 <==> 3x = 3k+9 <==> x = k+3

3n·x =[3]= 9 <==> 3n·x = 3k+9 <==> x = ( (k+3)/n ) <==> ( k = pn+(-3) & x = p )

(qn)·x =[q]= q^{2} <==> qn·x = qk+q^{2} <==> x = ( (k+q)/n ) <==> ...

... ( k = pn+(-q) & x = p )

congruencia racional:

3x =[3]= 12 <==> 3x = 3k+12 <==> x = k+4

qx =[q]= p <==> qx = qk+p <==> x = k+(p/q)

ax =[m]= b <==> ax = mk+b <==> x = (m/a)·k+(b/a)

medicina teorôctetchtekiana psiquiatría

Risperidona:

NCCC-N_{2}C_{2}

con centro: NCCCCC-N_{2} 

sin centro: NNNCCC-C_{2} = 4 destructores

Anti-Risperidona:

CNNN-C_{2}N_{2}

sin centro: CNNNNN-C_{2}

con centro: CCCNNN-N_{2} = 4 destructores

Risperidona alfa:

NCNCCC-N_{2}C_{2}

con centro: NCNCCCCC-N_{2}

sin centro: NNNCNCCC-C_{2} = 4 destructores

Anti-Risperidona alfa:

CNCNNN-C_{2}N_{2}

sin centro: CNCNNNNN-C_{2}

con centro: CCCNCNNN-N_{2} = 4 destructores

 

Olanzapina:

NNCCCC-N_{2}C_{2}

con centro: NNCCCCCC-N_{2} = 1 constructor

sin centro: CCCCNNNN-C_{2} = 2 destructores

Anti-Olanzapina:

CCNNNN-N_{2}C_{2}

sin centro: CCNNNNNN-C_{2} = 1 constructor

con centro: CCCCNNNN-N_{2} = 2 destructores

cygnus-kepler

Autonomías:

Madrid-Cásteldor

Aragó-Cáteldor

Naffarrotzak-Éuskaldor

Paísotzok-Ástur-Nort-koashek

Galicialdor

Portugale-y

Bloque Nacionalista: 160 escaños de 320.

Más-Madrid = 25

Adelante-Andalucía = 20

ERC = 33

Junts = 32

CUP = 11

PNV = 16

EH-Bildu = 12

PRC = 5

BNG = 6

Bloque Constitucionalista: 160 escaños de 320.

PP = 64

PSOE = 69

UP = 22

Cs = 5

Bloque Portuguese-y: 30 escaños:

PS-Portuguese-y = 15

PSD-Portuguese-y = 13

BE = 2

coment morfosintactical

apark <==> aparcar

apalk <==> apalancar

In my opinion:

-The white car is mal aparked.-

[A$1$ [y] ][ [y] is car of color [k] ]-[ [k] is white ]-

[ In [s] of [x] : - [y] is [z] - ]-[ [s] is opinion ]-[ [x] is I ]-

[ [z] is aparked of maner [a] ]-[ [a] is mal ].

In my opinion:

-The white car is ben aparked.-

[A$1$ [y] ][ [y] is car of color [k] ]-[ [k] is white ]-

[ In [s] of [x]: - [y] is [z] - ]-[ [s] is opinion ]-[ [x] is I ]-

[ [z] is aparked of maner [b] ]-[ [b] is ben ].

I ited mutch pizza.

[ [x] is I ]-

[ [x] ited [z] ]-

[ [z] is pizza of cantity [a] ]-[ [a] is mutch ].

I ited poke pizza.

[ [x] is I ]-

[ [x] ited [z] ]-

[ [z] is pizza of cantity [b] ]-[ [b] is poke ]

Reyes y Reinas

Sea n >] 3 un número primo.

Lo-Rey:

u = e^{(1/(2n))·pi·i}

{{0u},{(-0)u}}

d_{x...x}^{n}[y(x)] = i·y(x)

y(x) = e^{ux}

d_{x...x}^{n}[z(x)] = (-i)·z(x)

z(x) = e^{(-u)x}

La-Reina:

v = e^{(-1)·(1/(2n))·pi·i}

{{0v},{(-0)v}}

d_{x...x}^{n}[y(x)] = (-i)·y(x)

y(x) = e^{vx}

d_{x...x}^{n}[z(x)] = i·z(x)

z(x) = e^{(-v)x}

matemàtiques límits

lim[h-->0][ ( sin(h)/h ) ] = lim[h-->0][ (1/h)·( h+(-1)·(1/3!)·h^{3}+... ) ] = 1

lim[h-->0][ ( sinh(h)/h ) ] = lim[h-->0][ (1/h)·( h+(1/3!)·h^{3}+... ) ] = 1

lim[h-->0][ ( (cos(h)+(-1))/h^{2} ) ] = ...

... lim[h-->0][ (1/h^{2})·( 1+(-1)·(1/2!)·h^{2}+...+(-1) ) ] = (-1)·(1/2)

lim[h-->0][ ( (cosh(h)+(-1))/h^{2} ) ] = ...

... lim[h-->0][ (1/h^{2})·( 1+(1/2!)·h^{2}+...+(-1) ) ] = (1/2)

arc-cos(x)+arc-sin(x) = (pi/2)

arc-cos(1)+arc-sin(1) = 0+(pi/2)

arc-cos(-1)+arc-sin(-1) = pi+(3/2)·pi

arc-cos(0)+arc-sin(0) = (pi/2)+0

arc-cos(-0)+arc-sin(-0) = (3/2)·pi+pi

arc-cos(2^{(1/2)}/2)+arc-sin(2^{(1/2)}/2) = (1/4)·pi+(1/4)·pi

arc-cos((-1)·(2^{(1/2)}/2))+arc-sin((-1)·(2^{(1/2)}/2)) = ...

... (-1)·(3/4)·pi+(-1)·(3/4)·pi = (-1)·(pi/2)+(-1)·pi

Dioses del universo

Dios || Déu-Cron:

{{0},{(-0)}}

d_{xx}^{2}[y(x)] = y(x)

y(x) = e^{x} || y(x) = e^{(-x)}

Diosa || Déa-Cron:

{{0i},{(-0)i}}

d_{xx}^{2}[y(x)] = (-1)·y(x)

y(x) = e^{ix} || y(x) = e^{(-i)·x}

Jota-Cron:

j = e^{(1/4)·pi·i}

{{0j},{(-0)j}}

d_{xx}^{2}[y(x)] = i·y(x)

y(x) = e^{jx} || y(x) = e^{(-j)·x}

Kaesa-Cron:

k = e^{(-1)·(1/4)·pi·i}

{{0k},{(-0)k}}

d_{xx}^{2}[y(x)] = (-i)·y(x)

y(x) = e^{kx} || y(x) = e^{(-k)·x}

Alfa-Cron:

a = e^{(1/8)·pi·i}

{{0a},{(-0)a}}

d_{xx}^{2}[y(x)] = j·y(x)

y(x) = e^{ax} || y(x) = e^{(-a)·x}

Beta-Cron:

b = e^{(-1)·(3/8)·pi·i}

{{0b},{(-0)b}}

d_{xx}^{2}[y(x)] = (-j)·y(x)

y(x) = e^{bx} || y(x) = e^{(-b)·x}

Gamma-Cron:

c = e^{(-1)·(1/8)·pi·i}

{{0c},{(-0)c}}

d_{xx}^{2}[y(x)] = k·y(x)

y(x) = e^{cx} || y(x) = e^{(-c)·x}

Delta-Cron:

d = e^{(3/8)·pi·i}

{{0d},{(-0)d}}

d_{xx}^{2}[y(x)] = (-k)·y(x)

y(x) = e^{dx} || y(x) = e^{(-d)·x}

Alfa-Hexa-Cron:

u_{a} = e^{(1/16)·pi·i}

{{0u_{a}},{(-0)u_{a}}}

d_{xx}^{2}[y(x)] = a·y(x)

y(x) = e^{u_{a}x} || y(x) = e^{(-1)·u_{a}·x}

Alfa-Hexa-Daesa-Cron:

v_{a} = e^{(-1)·(7/16)·pi·i}

{{0v_{a}},{(-0)v_{a}}}

d_{xx}^{2}[y(x)] = (-a)·y(x)

y(x) = e^{v_{a}x} || y(x) = e^{(-1)·v_{a}·x}

Beta-Hexa-Cron:

u_{b} = e^{(-1)·(3/16)·pi·i}

{{0u_{b}},{(-0)u_{b}}}

d_{xx}^{2}[y(x)] = b·y(x)

y(x) = e^{u_{b}x} || y(x) = e^{(-1)·u_{b}·x}

Beta-Hexa-Daesa-Cron:

v_{b} = e^{(-1)·(5/16)·pi·i}

{{0v_{b}},{(-0)v_{b}}}

d_{xx}^{2}[y(x)] = (-b)·y(x)

y(x) = e^{v_{b}x} || y(x) = e^{(-1)·v_{b}·x}

Gamma-Hexa-Cron:

u_{c} = e^{(-1)·(1/16)·pi·i}

{{0u_{c}},{(-0)u_{c}}}

d_{xx}^{2}[y(x)] = c·y(x)

y(x) = e^{u_{c}x} || y(x) = e^{(-1)·u_{c}·x}

Gamma-Hexa-Daesa-Cron:

v_{c} = e^{(7/16)·pi·i}

{{0v_{c}},{(-0)v_{c}}}

d_{xx}^{2}[y(x)] = (-c)·y(x)

y(x) = e^{v_{c}x} || y(x) = e^{(-1)·v_{c}·x}

Delta-Hexa-Cron:

u_{d} = e^{(3/16)·pi·i}

{{0u_{d}},{(-0)u_{d}}}

d_{xx}^{2}[y(x)] = d·y(x)

y(x) = e^{u_{d}x} || y(x) = e^{(-1)·u_{d}·x}

Delta-Hexa-Daesa-Cron:

v_{d} = e^{(5/16)·pi·i}

{{0v_{d}},{(-0)v_{d}}}

d_{xx}^{2}[y(x)] = (-d)·y(x)

y(x) = e^{v_{d}x} || y(x) = e^{(-1)·v_{d}·x}