english [ T-S ]

hate <==> odiar

hase <==> haber

write <==> escribir

wrise <==> ascender

deswrite <==> describir

deswrise <==> descender

clote <==> nublar

close <==> cerrar

lote <==> derrotar?

lose <==> perder

ate <==> comer

ase <==> asar?

english [ P-SP ]

open <==> abrir

ospen <==> expandir

stop <==> parar

stosp <==> toser

scupe <==> escupir

scuspe <==> escusar

jomp <==> saltar

jomsp <==> ?

english [ K-NK ] y [ K-SK ]

drok <==> drogar

dronk <==> beber

make <==> hacer

smanke <==> faltar o mancar

take <==> tomar o prender

stanke <==> estancar

strike <==> atacar

triske <==> traer

srake <==> ?

raske <==> rascar

speak <==> parlar-pues o hablar

peask <==> pescar

smoke <==> fumar

moske <==> firmar?

english [ T-ST ]

put <==> putear

pust <==> poner

cot <==> cortar

cost <==> valer

exit <==> salir

exist <==> existir

shit <==> cagar

shist <==> reir?

wate <==> esperar

waste <==> malgastar

molet <==> molar?

molest <==> molestar

devat <==> debatir

devast <==> devastar

english [ R-L ]

wark <==> trabajar

walk <==> andar

tork <==> ?

tolk <==> comentar

seartch <==> buscar

sealtch <==> vender

scortch <==> quemar

scoltch <==> llamar

fear <==> temer

feal <==> sentir

enter <==> entrar

entel <==> entender?

answer <==> contestar

answel <==> curar?

bertch <==> pear-se?

beltch <==> eructar

enterrate <==> enterrar

entel·late <==> entelar

desenterrate <==> desenterrar

desentel·late <==> desentelar

relativitat

m·( d_{t}[x]/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} ) = p

m·( d_{tt}^{2}[x]/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(3/2)} ) = F

d_{t}[ d_{t}[x]^{2} ] = 2·d_{t}[x]·d_{tt}^{2}[x]

mc^{2}·( 1/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} )+(-1)·mc^{2}+mc^{2} = E

mc^{2}·( 1/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} ) = mc^{2} <==> ...

... d_{t}[x] = 0

mc^{2}·( 1/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} ) = E <==> ...

... d_{t}[x] = ( (1+(-1)·(mc^{2})/E) )^{(1/2)}·c

... x(t) = ( (1+(-1)·(mc^{2})/E) )^{(1/2)}·ct

... E >] mc^{2}

mc^{2}·( 1/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} ) = h·(1/t) <==> ...

... d_{t}[x] = ( (1+(-1)·(mc^{2}·t)/h) )^{(1/2)}·c

... x(t) = (-1)·(2/3)·( h/(mc) )·( (1+(-1)·(mc^{2}·t)/h) )^{(3/2)}...

... 0 < t = (1/n)·( h/(mc^{2}) ) [< ( h/(mc^{2}) )

mc^{2}·( 1/( 1+(-1)·(d_{t}[x]^{2}/c^{2}) )^{(1/2)} ) = f(t) <==> ...

... d_{t}[x] = ( (1+(-1)·(mc^{2})/f(t)) )^{(1/2)}·c

... x(t) = (1/3)·( f(t) )^{3} [o(t)o] ( f(t) )^{[o(t)o](-2)} [o(t)o] ...

... (2/3)·( 1/(mc^{2}) )·( (1+(-1)·(mc^{2})/f(t)) )^{(3/2)}...

... x(t) = ( int[ f(t) ] d[t] )^{[o(t)o]2} [o(t)o] ( f(t) )^{[o(t)o](-1)} [o(t)o] ...

... (2/3)·( 1/(mc^{2}) )·( (1+(-1)·(mc^{2})/f(t)) )^{(3/2)}...

... f(t) >] mc^{2}

( 1/(n+1) )·( f(t) )^{n+1} = ( int[ f(t) ] d[t] )^{[o(t)o]n} [o(t)o] f(t)

distribucions

f(k) = [ k // n ]·2^{(-n)}

Sum[ f(k) ] = 1

Sum[ k·f(k) ] = (n/2)

d_{x}[ (x+1)^{n} ]

Sum[ k^{2}·f(k) ] = (n/4)·(n+1)

d_{xx}^{2}[ x(x+1)^{n} ] = d_{x}[ (x+1)^{n}+xn(x+1)^{n+(-1)} ]