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This is pdfTeX, Version 3.14159265-2.6-1.40.15 (TeX Live 2015/dev/Debian) (preloaded format=latex)
entering extended mode
(./latex_6d3b8a04c05dea0d520285ecde3c09b49d034954_p.tex
LaTeX2e <2014/05/01>
Babel <3.9l> and hyphenation patterns for 2 languages loaded.
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Document Class: article 2014/09/29 v1.4h Standard LaTeX document class
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No file latex_6d3b8a04c05dea0d520285ecde3c09b49d034954_p.aux.

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l.50 \documentclass
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l.53 \usepackage
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l.86 \makeatother
                 

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l.93 \usepackage
                [latin1]{inputenc}  %%%% latin1 en un PC; applemac en un Mac

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l.94 \usepackage
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l.97 \usepackage
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l.98 \usepackage
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l.105 \begin{document}
                      
[1]
Overfull \hbox (9.87488pt too wide) in paragraph at lines 191--191
 []\OT1/cmtt/m/n/12 3^100             # Se usa ** o ^ para elevar a una potenci
a[] 

Overfull \hbox (28.39989pt too wide) in paragraph at lines 217--217
 []\OT1/cmtt/m/n/12 N(sqrt(10), 170)      # Significa bits de precisi^^Son, no 
d^^S^^Pgitos[] 

Overfull \hbox (16.04988pt too wide) in paragraph at lines 227--227
 []\OT1/cmtt/m/n/12 var("alpha, x, y, z")              # Definimos alpha, x, y,
 z[] 

Overfull \hbox (28.39989pt too wide) in paragraph at lines 227--227
 []\OT1/cmtt/m/n/12 show(z)     # (o jsmath(z))   !`LaTeX se encarga de dar for
mato![] 
[2] [3]
Overfull \hbox (3.69987pt too wide) in paragraph at lines 311--311
 []\OT1/cmtt/m/n/12 diff(x^2 + 17*y^2, y)    # Tambi^^Sen se puede usar derivat
ive[] 

Overfull \hbox (16.04988pt too wide) in paragraph at lines 316--316
 []\OT1/cmtt/m/n/12 integrate(f(x),x)        # Da igual usar integral o integra
te[] 

Overfull \hbox (9.87488pt too wide) in paragraph at lines 361--361
 []\OT1/cmtt/m/n/12 limit(sin(x)/abs(x), x=0)    # Se da cuenta de que no exist
e[] 

Overfull \hbox (96.32492pt too wide) in paragraph at lines 366--366
 []\OT1/cmtt/m/n/12 lim(factorial(x)*exp(x)/x^(x+1/2), x=oo)     # oo es lo mis
mo que infinity[] 
[4]
Overfull \hbox (77.79991pt too wide) in paragraph at lines 380--380
 []\OT1/cmtt/m/n/12 plot(cos(x^2), -5, 5, thickness=5, rgbcolor=(0.5,1,0.5), fi
ll = 'axis')[] 

Overfull \hbox (77.79991pt too wide) in paragraph at lines 380--380
 []\OT1/cmtt/m/n/12 plot(bessel_J(2,x,"maxima"), 0, 20)    # Funciona pero es m
uuuuuy lento[] 

Overfull \hbox (96.32492pt too wide) in paragraph at lines 397--397
 []\OT1/cmtt/m/n/12 save(plot(sin(x)/x, -5, 5), "ruta/dibujo.pdf")   # o plot(.
..).save("...")[] 

Overfull \hbox (133.37494pt too wide) in paragraph at lines 406--406
 []\OT1/cmtt/m/n/12 automatic_names(true)    # Ya no necesitamos predefinir las
 variables (v. 4.3.1)[] 

Overfull \hbox (90.14992pt too wide) in paragraph at lines 406--406
 []\OT1/cmtt/m/n/12 parametric_plot((cos(t),sin(t)), 0,2*pi).show(aspect_ratio=
1, frame=true)[] 

Overfull \hbox (71.62491pt too wide) in paragraph at lines 406--406
 []\OT1/cmtt/m/n/12 contour_plot(sin(x*y), (x,-3,3), (y,-3,3), contours=5, plot
_points=80)[] 

Overfull \hbox (34.57489pt too wide) in paragraph at lines 413--413
 []\OT1/cmtt/m/n/12 implicit_plot(sin(x*y) + sin(x)*sin(y) == 1, (x,-5,5), (y,-
5,5))[] 

Overfull \hbox (77.79991pt too wide) in paragraph at lines 432--432
 []\OT1/cmtt/m/n/12 onda = animate([sin(x+k) for k in srange(0,10,0.5)], xmin=0
, xmax=8*pi)[] 

Overfull \hbox (3.69987pt too wide) in paragraph at lines 444--444
 []  \OT1/cmtt/m/n/12 dibujotaylor = plot(ft,-1, 5, color="green", thickness=2)
[] 

Overfull \hbox (9.87488pt too wide) in paragraph at lines 444--444
 []  \OT1/cmtt/m/n/12 show(punto + dibujof + dibujotaylor, ymin = -.5, ymax = 1
)[] 
[5]
Overfull \hbox (22.22488pt too wide) in paragraph at lines 476--476
 []\OT1/cmtt/m/n/12 soluciones = solve([9*x - y == 2, x^2 + 2*x*y + y == 7], x,
 y)[] 

Overfull \hbox (22.22488pt too wide) in paragraph at lines 476--476
 []\OT1/cmtt/m/n/12 soluciones[0][0].rhs()   # Componente x de la primera soluc
i^^Son[] 

Overfull \hbox (53.0999pt too wide) in paragraph at lines 484--484
 []\OT1/cmtt/m/n/12 sum(1/n^2 for n in (1..20))    # No sabe si en vez de 20 po
nemos oo[] 
[6]
Overfull \hbox (114.84993pt too wide) in paragraph at lines 513--513
 []\OT1/cmtt/m/n/12 desolve(diff(y,x) + 2*y - 8 == 0, y, ics=[3,5])  # Condici^
^Son inicial y(3) = 5[] 

Overfull \hbox (121.02493pt too wide) in paragraph at lines 513--513
 []\OT1/cmtt/m/n/12 desolvers?   # M^^Sas ^^Sordenes para resolver ecuaciones d
iferenciales (o sistemas)[] 

Overfull \hbox (139.54994pt too wide) in paragraph at lines 523--523
 []\OT1/cmtt/m/n/12 sol = desolve_rk4(diff(y,x)+y*(y-2) == x-3, y, ics=[1,2], s
tep=0.1, end_points=8)[] 

Underfull \hbox (badness 7925) in paragraph at lines 559--561
[]\OT1/cmr/m/n/12 Un ejem-plo que mues-tra un pro-gramita he-cho en Python

Underfull \hbox (badness 1609) in paragraph at lines 559--561
\OT1/cmr/m/n/12 (con []\OT1/cmtt/m/n/12 """...""" \OT1/cmr/m/n/12 ponemos la in
-for-maci^^Son que apare-cer^^Sa al usar
[7]
Overfull \hbox (65.4499pt too wide) in paragraph at lines 603--603
 []    \OT1/cmtt/m/n/12 s = Mod(4,2^p-1)           # !`Definimos s como un ente
ro modular![] 

Overfull \hbox (127.19994pt too wide) in paragraph at lines 603--603
 []\OT1/cmtt/m/n/12 is_prime_lucas_lehmer(127)         # Nos dice si 2^127-1 es
 primo (Lucas, 1876)[] 

Overfull \hbox (59.2749pt too wide) in paragraph at lines 603--603
 []\OT1/cmtt/m/n/12 time is_prime_lucas_lehmer(19937)  # El mayor primo conocid
o en 1971[] 
[8] (./latex_6d3b8a04c05dea0d520285ecde3c09b49d034954_p.aux) )
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(see the transcript file for additional information)
Output written on latex_6d3b8a04c05dea0d520285ecde3c09b49d034954_p.dvi (8 pages
, 16384 bytes).
Transcript written on latex_6d3b8a04c05dea0d520285ecde3c09b49d034954_p.log.

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