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Cet article traitant du module TI-Python est préparé dans des conditions inconfortables : nous ne disposons pas du module, l'article est rédigé a posteriori et illustré à l’aide des photos de tests prises sur le stand de Texas Instruments aux journées APMEP 2018 puis congrès UdPPC 2018 avec le prototype.

Certaines photos ne correspondront pas exactement à ce qui a été rédigé, et les informations apportées peuvent être ou devenir inexactes. En vous priant de bien vouloir nous en excuser.

Dans un article précédent nous t'avons présenté le TI-Python, module externe permettant l'exécution de scripts Python sur ta TI-83 Premium CE. Nous t'avions annoncé la présence des modules math et random. Par la suite, nous avions exploré son module builtins puis son module math.

Lors de notre premier article nous n'avions pas pu t'illustrer ce qu'offrait le module random car ayant omis de le prendre en photo. Comme promis réparons aujourd'hui cela en explorant ce module à l'aide du script suivant :

Code: Tout sélectionner: #platforms: (0)TI-Nspire (1)NumWorks (2)Graph 90+E (3)Graph 75+E (4)TI-Python plines=[29,12, 7, 9,11] pcols =[53,99,509,32,32] platform=0 try: import sys try: if sys.platform=='nspire': platform=0 if sys.platform=='TI-Python Adapter': platform=4 except: platform=3 except: try: import kandinsky platform=1 except: platform=2 nlines=plines[platform] ncols=pcols[platform] curline=0 def mprint(*ls): global curline st="" for s in ls: if not(isinstance(s,str)): s=str(s) st=st+s stlines=1+int(len(st)/ncols) if curline+stlines>=nlines: input("Input to continue:") curline=0 print(st) curline+=stlines def sstr(obj): try: s=obj.__name__ except: s=str(obj) a=s.find("'") b=s.rfind("'") if a>=0 and b!=a: s=s[a+1:b] return s def explmod(pitm,pitmsl=[],reset=True): global curline if(reset): curline=0 pitmsl=[sstr(pitm)] hd="."*(len(pitmsl)-1) spath=".".join(pitmsl) c=0 for itms in sorted(dir(pitm)): c=c+1 try: itm=eval(spath+"."+itms) mprint(hd+itms+"="+str(itm)) if spath.rfind(itms)<0: pitmsl2=pitmsl.copy() pitmsl2.append(itms) c=c+explmod(itm,pitmsl2,False) except: mprint(hd+itms) if c>0: mprint(hd+"Total: "+str(c)+" item(s)") return c

Le script nous liste alors pas moins de 30 entrées retranscrites ci-dessous :

TI-Python a écrit:>>> from explmod import *
>>> import random
>>> explmod(random)
__name__='random'
.count()=<bound_method>
.endswith()=<bound_method>
.find()=<bound_method>
.format()=<bound_method>
.index()=<bound_method>
.isalpha()=<bound_method>
.isdigit()=<bound_method>
.islower()=<bound_method>
.isspace()=<bound_method>
.isupper()=<bound_method>
.join()=<bound_method>
.lower()=<bound_method>
.lstrip()=<bound_method>
.replace()=<bound_method>
.rfind()=<bound_method>
.rindex()=<bound_method>
.rsplit()=<bound_method>
.rstrip()=<bound_method>
.split()=<bound_method>
.startswith()=<bound_method>
.strip()=<bound_method>
.upper()=<bound_method>
Total: 22 item(s)
choice()=<function>
getrandbits()=<function>
randint()=<function>
random()=<function>
randrange()=<function>
seed()=<function>
uniform()=<function>
Total: 30 item(s)
30
>>>

Voici ci-dessous la comparaison de ce que renvoient les différents modèles disposant d'une implémentation Python en lançant ce même script :

TI-Nspire	Casio Graph 90+E Casio Graph 35/75+E NumWorks TI-Python pour TI-83 Premium CE
	__name__='random' choice() getrandbits() randint() random() randrange() seed() uniform()
Total: 0	Total: 30

Et oui, égalité pour tout-le-monde sauf la TI-Nspire qui n'intègre pas le module random pourtant essentiel au lycée.

D'où le classement suivant :

NumWorks, Casio Graph 35+E/75+E, Casio Graph 90+E et module TI-Python pour TI-83 Premium CE avec 30 entrées
TI-Nspire avec 0 entrées

Notons cela dit que Vogtinator prévoit de mettre à jour le MicroPython Nspire pour utiliser la dernière version - on peut donc supposer que tout ce qui manque (et plus) sera dispo

Je renouvelle ma demande que KhiCAS pour Casio Graph 90+e soit mentionne dans les comparaisons Python. C'est d'autant plus legitime ici que les modules random des constructeurs sont des versions allegees du module random de Python (micro-random). Le module random de Python comporte ainsi des commandes comme shuffle, sample, ou des generateurs selon des lois, dont la loi normale ou exponentielle, non disponibles dans micro-random.
Comme shuffle, sample fonctionnent a l'identique dans KhiCAS, et comme KhiCAS propose ses propres generateurs selon diverses lois de proba (par exemple randnorm ou randexp), le classement devrait etre:
1. KhiCAS pour Casio Graph 90+e
suivi des autres decales de une position.

(En plus, je ne vois pas bien le rapport entre islower et l'aleatoire...)

Je ne suis pas contre le fait d'inclure KhiCAS et la HP Prime, si les fonctions sont bien présentes sous le même nom avec le même comportement puisqu'il s'agit ici de Python.

Mais voilà, à part tester les fonctions une par une, je ne sais pas comment faire.

Mine de rien, cette série d'articles me sert à construire les tests et outils qui pourront resservir dans un éventuel QCC 2019 qui évaluerait mieux le Python que le QCC 2018. Et effectivement il me faudra bien trouver une solution d'ici-là pour la HP Prime, lui mettre zéro ne serait pas juste.

Il n'y a effectivement pas d'autres methodes que de tester puisque le code source n'a rien a voir. En principe, seule la compatibilite peut poser problemes, le noyau de calcul fonctionne.

Je rajoute dans KhiCAS les synonymes en loi prefixe+variate a la Python pour les commandes Xcas en rand+loi suffixe: expovariate=randexp, normalvariate=randnorm.

Certaines generateurs aleatoires de Xcas n'ont pas d'equivalents dans random mais sont interessants pour le lycee, par exemple randbinomial, randgeometric et randpoisson, d'autres plus tard (randchisquare, randfisher, randmultinomial, randstudentd).

Il y a aussi les commandes randmatrix et randvector (et randpoly) pour generer une matrice ou un vecteur (ou un polynome unitaire) selon une loi, par exemple L=randvector(100,binomial,10,.4) genere une liste de 100 entiers distribues selon la loi binomiale de parametres n=10 et p=0.4, on peut ensuite passer la liste a histogram(L) pour la representer. Ce qui permet de faire facilement de la simulation.

N'y aurait-il pas un moyen d'avoir une sorte d'instrospection sur les commandes definies/disponibles ? Ainsi il serait possible de programmatiquement recuperer la liste des fonction, et critor pourrait adapter son script pour avoir ceci de maniere automatique pour chaque version

Pas besoin de script pour ca, il suffit de parcourir la liste des environ 700 commandes reconnues dans le fichier static_lexer.h (voir listing en fin de message), il y a quelques commandes en plus qui sont codees en dur dans le source du lexer (fichier input_lexer.ll, le source est dans l'archive https://www-fourier.ujf-grenoble.fr/~parisse/casio/khicas.tgz).

C'est une liste globale, il n'y a pas de modules dans KhiCAS. Mais la commande d'import d'un module Python donne lieu a des assignations de variables pour compatibilite:
* pour matplotlib np:=numpy:;xlim(a,b):=gl_x=a..b:;ylim(a,b):=gl_y=a..b:;scatter:=scatterplot:;bar:=bar_plot:;
* pour numpy mat:=matrix:;arange:=range:;resize:=redim:;shape:=dim:;conjugate:=conj:;full:=matrix:;eye:=identity:;ones(n,c):=matrix(n,c,1):; astype:=convert:;float64:=float:;asarray:=array:;astype:=convert:;reshape(m,n,c):=matrix(n,c,flatten(m));
* pour cmaths: phase:=arg:;j:=i:;J:=i:;rect(r,theta):=r*exp(i*theta):;
* pour maths: log2(x):=logb(x,2):;gamma:=Gamma:;fabs:=abs:;function modf(x) local y; y:=floor(x); return x-y,y; ffunction:;radians(x):=x/180*pi:;degrees(x):=x/pi*180"

Pour random, comme il y a peu d'entrees (7 pour microrandom, un peu plus pour random), on peut aussi ouvrir le catalogue alphabetique avec shift-catalog et regarder si l'entree de la commande existe.

Code: Tout sélectionner: // -*- mode:text -*- #ifdef RELEASE {"Kronecker",0,0,9,13}, {"Heaviside",0,0,9,13}, #endif {"a2q",0,0,9,13}, {"abcuv",0,0,9,13}, {"about",0,0,9,13}, {"abs",0,0,9,13}, {"acos",0,0,9,13}, {"acos2asin",0,0,9,13}, {"acos2atan",0,0,9,13}, {"acosh",0,0,9,13}, {"acot",0,0,9,13}, {"acsc",0,0,9,13}, {"add",0| 1,0,9,13}, {"add_autosimplify",0,0,9,13}, {"additionally",0| 1,0,9,13}, {"adjoint_matrix",0,0,9,13}, {"alg",0,0,9,13}, {"algsubs",0,0,9,13}, {"algvar",0,0,9,13}, {"alog10",0,0,9,13}, {"and",0| 1,0,33,13}, {"andsto",0 | 1,0,9,13}, {"ans",0,0,9,13}, {"append",0,0,9,13}, {"apply",0,0,9,13}, {"approx",0,0,9,13}, {"arclen",0,0,9,13}, {"arg",0,0,9,13}, {"array_sto",0| 1,0,9,13}, {"asc",0,0,9,13}, {"asec",0,0,9,13}, {"asin",0,0,9,13}, {"asin2acos",0,0,9,13}, {"asin2atan",0,0,9,13}, {"asinh",0,0,9,13}, {"assert",0,0,72,13}, {"assume",0| 1,0,9,13}, {"atan",0,0,9,13}, {"atan2",0,0,9,13}, {"atan2acos",0,0,9,13}, {"atan2asin",0,0,9,13}, {"atanh",0,0,9,13}, {"atrig2ln",0,0,9,13}, {"augment",0,0,9,13}, {"autosimplify",0,0,9,13}, {"avance",0,0,89,13}, {"baisse_crayon",0,0,89,13}, {"barplot",0,0,9,13}, {"basis",0,0,9,13}, {"bernoulli",0,0,9,13}, {"betad",0,0,9,13}, {"betad_cdf",0,0,9,13}, {"betad_icdf",0,0,9,13}, {"bin",0,0,9,13}, {"binomial",0,0,9,13}, {"binomial_cdf",0,0,9,13}, {"binomial_icdf",0,0,9,13}, {"bitand",0,0,9,13}, {"bitnot",0,0,9,13}, {"bitor",0,0,9,13}, {"bitxor",0,0,9,13}, {"blockmatrix",0,0,9,13}, {"border",0,0,9,13}, {"bounded_function",0,0,9,13}, {"break",0,0,63,13}, {"breakpoint",0| 1,0,9,13}, {"cache_tortue",0,0,89,13}, {"camembert",0,0,9,13}, {"canonical_form",0,0,9,13}, {"cap",0,0,89,13}, {"cas_setup",0,0,9,13}, {"cat",0,0,9,13}, {"cauchyd",0,0,9,13}, {"cauchyd_cdf",0,0,9,13}, {"cauchyd_icdf",0,0,9,13}, {"ceil",0,0,9,13}, {"ceiling",0,0,9,13}, {"cercle",0| 1,0,9,13}, {"cfactor",0,0,9,13}, {"cfsolve",0,0,9,13}, {"changebase",0,0,9,13}, {"char",0,0,9,13}, {"charpoly",0,0,9,13}, {"chinrem",0,0,9,13}, 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{"id",0,0,9,13}, {"idivis",0,0,9,13}, {"idn",0,0,9,13}, {"iegcd",0,0,9,13}, {"ifactor",0,0,9,13}, {"ifactors",0,0,9,13}, {"ifft",0,0,9,13}, {"igamma_exp",0,0,9,13}, {"igcd",0,0,9,13}, {"ilaplace",0,0,9,13}, {"im",0,0,9,13}, {"imag",0,0,9,13}, {"image",0,0,9,13}, {"in_ideal",0,0,9,13}, {"increment",0| 1,0,9,13}, {"indets",0,0,9,13}, {"index",0,0,9,13}, {"inferieur_strict_sort",0,0,9,13}, {"input",0| 1,0,9,13}, {"insert",0,0,9,13}, {"int",0,0,9,13}, {"integer_format",0,0,9,13}, {"integrate",0| 1,0,9,13}, {"interp",0,0,9,13}, {"inv",0,0,9,13}, {"inverse",0,0,9,13}, {"invlaplace",0,0,9,13}, #ifdef RELEASE {"invztrans",0,0,9,13}, #endif {"iquo",0,0,9,13}, {"iquorem",0,0,9,13}, {"iquosto",0 | 1,0,9,13}, {"iratrecon",0,0,9,13}, {"irem",0,0,9,13}, {"iremsto",0 | 1,0,9,13}, {"is_prime",0,0,9,13}, {"is_pseudoprime",0,0,9,13}, {"isfinite",0,0,9,13}, {"isinf",0,0,9,13}, {"isnan",0,0,9,13}, {"isprime",0,0,9,13}, {"ithprime",0,0,9,13}, {"jacobi_symbol",0,0,9,13}, {"join",0,0,9,13}, {"jordan",0,0,9,13}, {"ker",0,0,9,13}, {"kernel",0,0,9,13}, {"kill",0,0,9,13}, {"l1norm",0,0,9,13}, {"l2norm",0,0,9,13}, {"label",0,0,72,13}, {"lagrange",0,0,9,13}, {"laguerre",0,0,9,13}, {"laplace",0,0,9,13}, {"laplacian",0| 1,0,9,13}, {"lcm",0,0,9,13}, {"lcoeff",0,0,9,13}, {"ldegree",0,0,9,13}, {"left",0,0,9,13}, {"legend",0| 1,0,9,13}, {"legendre",0,0,9,13}, {"legendre_symbol",0,0,9,13}, {"len",0,0,9,13}, {"length",0,0,9,13}, {"leve_crayon",0,0,89,13}, {"lgamma",0,0,9,13}, {"lgcd",0,0,9,13}, {"lhs",0,0,9,13}, {"limit",0| 1,0,9,13}, {"limite",0,0,9,13}, {"lin",0,0,9,13}, {"line",0| 1,0,9,13}, {"linear_regression",0,0,9,13}, {"linear_regression_plot",0,0,9,13}, {"linetan",0,0,9,13}, {"linfnorm",0,0,9,13}, {"linsolve",0| 1,0,9,13}, {"linspace",0,0,9,13}, {"list2mat",0,0,9,13}, {"lll",0,0,9,13}, {"ln",0,0,9,13}, {"lname",0,0,9,13}, {"lncollect",0,0,9,13}, {"lnexpand",0,0,9,13}, {"log10",0,0,9,13}, {"logarithmic_regression",0,0,9,13}, {"logarithmic_regression_plot",0,0,9,13}, {"logb",0,0,9,13}, {"lower",0,0,9,13}, {"lu",0,0,9,13}, {"lvar",0,0,9,13}, {"makelist",0,0,9,13}, {"makemat",0,0,9,13}, {"makemod",0,0,9,13}, {"makesuite",0,0,9,13}, {"makevector",0,0,9,13}, {"map",0,0,9,13}, {"mat2list",0,0,9,13}, {"matpow",0,0,9,13}, {"matrix",0,0,9,13}, {"matrix_norm",0,0,9,13}, {"max",0,0,9,13}, {"max_algext",0,0,9,13}, {"maxnorm",0,0,9,13}, {"mean",0,0,9,13}, {"member",0| 1,0,9,13}, {"mid",0,0,9,13}, {"min",0,0,9,13}, {"mods",0,0,9,13}, {"montre_tortue",0,0,89,13}, {"mult_c_conjugate",0| 1,0,9,13}, {"mult_conjugate",0,0,9,13}, {"multcrement",0| 1,0,9,13}, {"multinomial",0,0,9,13}, {"multiply",0,0,9,13}, {"ncols",0,0,9,13}, {"negbinomial",0,0,9,13}, {"negbinomial_cdf",0,0,9,13}, {"negbinomial_icdf",0,0,9,13}, {"newton",0,0,9,13}, {"nextprime",0,0,9,13}, {"nop",0,0,9,13}, {"nops",0,0,9,13}, {"norm",0,0,9,13}, {"normal",0,0,9,13}, {"normald",0,0,9,13}, {"normald_cdf",0,0,9,13}, {"normald_icdf",0,0,9,13}, {"normalize",0,0,9,13}, {"normalvariate",0,0,9,13}, {"nprimes",0,0,9,13}, {"nrows",0,0,9,13}, {"numer",0,0,9,13}, {"oct",0,0,9,13}, {"odd",0,0,9,13}, {"odesolve",0,0,9,13}, {"op",0,0,9,13}, {"or",0| 1,0,33,13}, {"ord",0,0,9,13}, {"order_size",0,0,9,13}, {"orsto",0 | 1,0,9,13}, {"ou",0| 1,0,33,13}, {"part",0,0,9,13}, {"partfrac",0,0,9,13}, {"pas_de_cote",0,0,89,13}, {"pcar",0,0,9,13}, {"pcoeff",0,0,9,13}, {"periodic",0,0,9,13}, {"peval",0,0,9,13}, {"piecewise",0| 1,0,9,13}, {"plot",0| 1,0,9,13}, #ifdef RELEASE {"plotarea",0,0,9,13}, #endif {"plotcontour",0,0,9,13}, {"plotfield",0,0,9,13}, {"plotfunc",0| 1,0,9,13}, {"plotlist",0,0,9,13}, {"plotode",0,0,9,13}, {"plotparam",0| 1,0,9,13}, {"plotpolar",0| 1,0,9,13}, {"plotseq",0,0,9,13}, {"pmin",0,0,9,13}, {"point",0,0,9,13}, {"poisson",0,0,9,13}, {"poisson_cdf",0,0,9,13}, {"poisson_icdf",0,0,9,13}, {"polar2rectangular",0,0,9,13}, {"polar_complex",0,0,9,13}, {"poly2symb",0,0,9,13}, {"polygamma",0,0,9,13}, {"polygon",0,0,9,13}, {"polygone_rempli",0,0,89,13}, {"polygonplot",0,0,9,13}, {"polygonscatterplot",0,0,9,13}, {"polynomial_regression",0,0,9,13}, {"polynomial_regression_plot",0,0,9,13}, {"pop",0,0,9,13}, {"position",0,0,89,13}, {"potential",0| 1,0,9,13}, {"pow2exp",0,0,9,13}, {"power_regression",0,0,9,13}, {"power_regression_plot",0,0,9,13}, {"powermod",0,0,9,13}, {"powexpand",0,0,9,13}, {"powmod",0,0,9,13}, {"prepend",0,0,9,13}, {"preval",0,0,9,13}, {"prevprime",0,0,9,13}, {"primpart",0,0,9,13}, {"print",0| 1,0,9,13}, {"printf",0,0,9,13}, {"printpow",0,0,9,13}, {"product",0| 1,0,9,13}, {"prog_eval_level",0,0,9,13}, {"proot",0,0,9,13}, {"propfrac",0,0,9,13}, {"ptayl",0,0,9,13}, {"purge",0,0,9,13}, {"python",0,0,9,13}, {"python_compat",0,0,9,13}, {"python_list",0,0,9,13}, {"q2a",0,0,9,13}, {"qr",0,0,9,13}, {"quo",0,0,9,13}, {"quorem",0,0,9,13}, {"quote",0| 1,0,9,13}, {"r2e",0,0,9,13}, {"rand",0,0,9,13}, {"randbinomial",0,0,9,13}, {"randchisquare",0,0,9,13}, {"randchisquared",0,0,9,13}, {"randexp",0,0,9,13}, {"randfisherd",0,0,9,13}, {"randgeometric",0,0,9,13}, {"randint",0,0,9,13}, {"randmatrix",0,0,9,13}, {"randmultinomial",0,0,9,13}, {"randnormald",0,0,9,13}, {"random",0,0,9,13}, {"randpoisson",0,0,9,13}, {"randpoly",0,0,9,13}, {"randrange",0,0,9,13}, {"randstudentd",0,0,9,13}, {"randvector",0,0,9,13}, {"range",0,0,9,13}, {"rank",0,0,9,13}, {"ranm",0,0,9,13}, {"ranv",0,0,9,13}, {"rassembler_trigo",0,0,9,13}, {"rat_jordan",0,0,9,13}, {"ratnormal",0,0,9,13}, {"re",0,0,9,13}, {"read",0,0,72,13}, {"real",0,0,9,13}, {"realproot",0,0,9,13}, {"rectangle_plein",0,0,89,13}, {"rectangular2polar",0,0,9,13}, {"rectangular2spherical",0,0,9,13}, {"recule",0,0,89,13}, {"regroup",0,0,9,13}, {"rem",0,0,9,13}, {"remove",0,0,9,13}, {"reorder",0,0,9,13}, {"repete",0,0,89,13}, #ifdef RELEASE {"residue",0,0,9,13}, #endif {"resultant",0,0,9,13}, {"reverse",0,0,9,13}, {"reverse_rsolve",0,0,9,13}, {"revert",0,0,9,13}, {"revlist",0,0,9,13}, {"rgb",0,0,9,13}, {"rhs",0,0,9,13}, {"right",0,0,9,13}, {"rm_a_z",0,0,9,13}, {"rm_all_vars",0,0,9,13}, {"rmbreakpoint",0| 1,0,9,13}, {"rmwatch",0| 1,0,9,13}, {"rond",0,0,89,13}, {"rootof",0,0,9,13}, {"roots",0,0,9,13}, {"rotate",0,0,9,13}, {"rotatesto",0| 1,0,9,13}, {"round",0,0,9,13}, {"row",0,0,9,13}, {"rowdim",0,0,9,13}, {"rownorm",0,0,9,13}, {"rpn",0,0,9,13}, {"rref",0,0,9,13}, {"rsolve",0| 1,0,9,13}, {"sample",0,0,9,13}, {"saute",0,0,89,13}, {"scatterplot",0,0,9,13}, {"sec",0,0,9,13}, {"segment",0,0,9,13}, {"select",0,0,9,13}, {"semi_augment",0,0,9,13}, {"seq",0| 1,0,9,13}, {"series",0,0,9,13}, {"set_pixel",0,0,9,13}, {"shift",0,0,9,13}, {"shift_phase",0,0,9,13}, {"shiftsto",0| 1,0,9,13}, {"shuffle",0,0,9,13}, {"sign",0,0,9,13}, {"signe",0,0,89,13}, {"simp2",0,0,9,13}, {"simplify",0,0,9,13}, {"sin",0,0,9,13}, {"sin2costan",0,0,9,13}, {"sincos",0,0,9,13}, {"sinh",0,0,9,13}, {"size",0,0,9,13}, {"sizes",0,0,9,13}, {"smod",0,0,9,13}, {"snedecord",0,0,9,13}, {"snedecord_cdf",0,0,9,13}, {"snedecord_icdf",0,0,9,13}, {"solve",0| 1,0,9,13}, {"sommet",0,0,9,13}, {"sort",0,0,9,13}, {"sorta",0,0,9,13}, {"sortd",0,0,9,13}, {"sorted",0,0,9,13}, {"sphere",0,0,9,13}, {"spherical2rectangular",0,0,9,13}, {"split",0,0,9,13}, {"sq",0,0,9,13}, {"sqrfree",0,0,9,13}, {"sqrt",0,0,9,13}, {"srand",0,0,72,13}, {"sst",0| 1,0,9,13}, {"sst_in",0| 1,0,9,13}, {"stddev",0,0,9,13}, {"sto",0,0,9,13}, {"str",0,0,9,13}, {"string",0,0,9,13}, {"strip",0,0,9,13}, {"studentd",0,0,9,13}, {"studentd_cdf",0,0,9,13}, {"studentd_icdf",0,0,9,13}, {"sturm",0,0,9,13}, {"sturmab",0,0,9,13}, {"sturmseq",0,0,9,13}, {"subst",0,0,9,13}, {"substituer",0,0,9,13}, {"subtype",0,0,9,13}, {"sum",0| 1,0,9,13}, {"suppress",0,0,9,13}, {"surd",0,0,9,13}, {"svd",0,0,9,13}, {"sylvester",0,0,9,13}, {"symb2poly",0,0,9,13}, {"table",0,0,9,13}, {"tabvar",0,0,9,13}, {"tan",0,0,9,13}, {"tan2cossin2",0,0,9,13}, {"tan2sincos",0,0,9,13}, {"tan2sincos2",0,0,9,13}, {"tanh",0,0,9,13}, {"taux_accroissement",0,0,9,13}, {"taylor",0,0,9,13}, {"tchebyshev1",0,0,9,13}, {"tchebyshev2",0,0,9,13}, {"tcoeff",0,0,9,13}, {"tcollect",0,0,9,13}, {"tcollectsin",0,0,9,13}, {"texpand",0,0,9,13}, {"throw",0,0,72,13}, {"time",0| 1,0,9,13}, {"tlin",0,0,9,13}, {"total_degree",0,0,9,13}, {"tourne_droite",0,0,89,13}, {"tourne_gauche",0,0,89,13}, {"trace",0,0,9,13}, {"tran",0,0,9,13}, {"triangle_plein",0,0,89,13}, {"trig2exp",0,0,9,13}, {"trigcos",0,0,9,13}, {"trigexpand",0,0,9,13}, {"trigsimplify",0,0,9,13}, {"trigsin",0,0,9,13}, {"trigtan",0,0,9,13}, {"trn",0,0,9,13}, {"trunc",0,0,9,13}, {"truncate",0,0,9,13}, {"tsimplify",0,0,9,13}, {"type",0,0,9,13}, {"unapply",0| 1,0,9,13}, {"uniform",0,0,9,13}, {"uniform_cdf",0,0,9,13}, {"uniform_icdf",0,0,9,13}, {"uniformd",0,0,9,13}, {"uniformd_cdf",0,0,9,13}, {"uniformd_icdf",0,0,9,13}, {"unquote",0,0,9,13}, {"upper",0,0,9,13}, {"valuation",0,0,9,13}, {"vandermonde",0,0,9,13}, {"variance",0,0,9,13}, {"vector",0,0,9,13}, {"vers",0,0,89,13}, {"version",0,0,9,13}, {"vpotential",0| 1,0,9,13}, {"warn_equal_in_prog",0,0,9,13}, {"watch",0| 1,0,9,13}, {"weibulld",0,0,9,13}, {"weibulld_cdf",0,0,9,13}, {"weibulld_icdf",0,0,9,13}, {"when",0| 1,0,9,13}, {"with_sqrt",0,0,9,13}, {"write",0| 1,0,9,13}, {"wz_certificate",0,0,9,13}, {"xcas",0,0,9,13}, {"xcas_mode",0,0,9,13}, {"xorsto",0| 1,0,9,13}, {"zeros",0| 1,0,9,13}, {"zip",0,0,9,13}, #ifdef RELEASE {"ztrans",0,0,9,13}, #endif

La nouvelle version 1.5 bêta de CasioPython pour Graph 35/75+E a vu son module random étendu :

Elle passe en tête désormais !

Casio Graph 35+E/75+E avec 34 entrées
NumWorks, Casio Graph 90+E et module TI-Python pour TI-83 Premium CE avec 30 entrées
TI-Nspire avec 0 entrées

Téléchargement : archives_voir.php?id=1824811

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Module TI-Python: exploration module random + comparaisons

Module TI-Python: exploration module random + comparaisons

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso

Re: Module TI-Python: exploration module random + comparaiso