Sujet Les images qui tordent (ou pas)

Citation de : j-master

les fonctions mathématiques sur le mur font le symbole "A" de l'anarchie lorsqu'on les trace.

 Ha oué! C'est hyper-drôle.

Qui nous fait l'équation qui dessine une bite du coup?

Citation de : CloudBreak

x(t) =
((sign(t)*sign(1-t)+1)*(1315*t^3-1905*t^2+840*t+15775)+(sign(t-1)*sign(2-t)+1)*(5455*t^3-36015*t^2+66090*t-19505)+(sign(t-2)*sign(3-t)+1)*(3164*t^3-27165*t^2+78981*t-58723)+(sign(t-3)*sign(4-t)+1)*(-528*t^3+5544*t^2-19008*t+38475)+(sign(t-4)*sign(5-t)+1)*(-273*t^3+222*t^2+17928*t-41156)+(sign(t-5)*sign(6-t)+1)*(3154*t^3-54165*t^2+304623*t-543331)+(sign(t-6)*sign(7-t)+1)*(-1239*t^3+24840*t^2-167043*t+391373)+(sign(t-7)*sign(8-t)+1)*(-1175*t^3+30597*t^2-260517*t+741646)+(sign(t-8)*sign(9-t)+1)*(-354*t^3+8658*t^2-69795*t+199614)+(sign(t-9)*sign(10-t)+1)*(-6562*t^3+195444*t^2-1940280*t+6429945)+(sign(t-10)*sign(11-t)+1)*(-2770*t^3+87867*t^2-926556*t+3258405)+(sign(t-11)*sign(12-t)+1)*(-2673*t^3+96666*t^2-1166910*t+4712751)+(sign(t-12)*sign(13-t)+1)*(578*t^3-20832*t^2+247758*t-960343)+(sign(t-13)*sign(14-t)+1)*(629*t^3-21423*t^2+234534*t-800599)+(sign(t-14)*sign(15-t)+1)*(196*t^3-8433*t^2+122160*t-585251)+(sign(t-15)*sign(16-t)+1)*(588*t^3-28224*t^2+450084*t-2370410)+(sign(t-16)*sign(17-t)+1)*(-1013*t^3+46845*t^2-718551*t+3667782)+(sign(t-17)*sign(18-t)+1)*(1556*t^3-81867*t^2+1434753*t-8362102)+(sign(t-18)*sign(19-t)+1)*(-308*t^3+17067*t^2-316209*t+1972565)+(sign(t-19)*sign(20-t)+1)*(2256*t^3-128730*t^2+2446311*t-15469074)+(sign(t-20)*sign(21-t)+1)*(-1204*t^3+69690*t^2-1339521*t+8567133)+(sign(t-21)*sign(22-t)+1)*(5577*t^3-362229*t^2+7844511*t-56622289)+(sign(t-22)*sign(23-t)+1)*(3443*t^3-234849*t^2+5337006*t-40386267)+(sign(t-23)*sign(24-t)+1)*(138*t^3-8718*t^2+181218*t-1214507)+(sign(t-24)*sign(25-t)+1)*(-1606*t^3+116121*t^2-2797179*t+22468813)+(sign(t-25)*sign(26-t)+1)*(510*t^3-39015*t^2+994500*t-8430184)+(sign(t-26)*sign(27-t)+1)*(874*t^3-68583*t^2+1793244*t-15606096)+(sign(t-27)*sign(28-t)+1)*(4520*t^3-369750*t^2+10079733*t-91558537)+(sign(t-28)*sign(29-t)+1)*(-72*t^3+5118*t^2-115953*t+827743)+(sign(t-29)*sign(30-t)+1)*(-2688*t^3+233913*t^2-6782205*t+65536125)+(sign(t-30)*sign(31-t)+1)*(2466*t^3-221274*t^2+6614814*t-65864145)+(sign(t-31)*sign(32-t)+1)*(-443*t^3+39552*t^2-1173078*t+11568742)+(sign(t-32)*sign(33-t)+1)*(-919*t^3+92427*t^2-3095331*t+34534406)+(sign(t-33)*sign(34-t)+1)*(570*t^3-61758*t^2+2217627*t-26398769)+(sign(t-34)*sign(35-t)+1)*(744*t^3-73845*t^2+2439450*t-26807075)+(sign(t-35)*sign(36-t)+1)*(445*t^3-49371*t^2+1822152*t-22362801)+(sign(t-36)*sign(37-t)+1)*(-1513*t^3+167979*t^2-6214362*t+76618551))/10000

y(t) =
((sign(t)*sign(1-t)+1)*(552*t^3-1179*t^2+2877*t+12350)+(sign(t-1)*sign(2-t)+1)*(-7*t^3-14604*t^2+50079*t-20868)+(sign(t-2)*sign(3-t)+1)*(-218*t^3+585*t^2+495*t+11511)+(sign(t-3)*sign(4-t)+1)*(836*t^3-8778*t^2+30096*t-21231)+(sign(t-4)*sign(5-t)+1)*(2427*t^3-35316*t^2+167970*t-250507)+(sign(t-5)*sign(6-t)+1)*(2869*t^3-43467*t^2+215052*t-337392)+(sign(t-6)*sign(7-t)+1)*(2650*t^3-49278*t^2+301407*t-599022)+(sign(t-7)*sign(8-t)+1)*(-3964*t^3+84990*t^2-603525*t+1424972)+(sign(t-8)*sign(9-t)+1)*(-390*t^3+9960*t^2-83472*t+236580)+(sign(t-9)*sign(10-t)+1)*(-3567*t^3+103950*t^2-1001430*t+3201045)+(sign(t-10)*sign(11-t)+1)*(-3200*t^3+100104*t^2-1038042*t+3584765)+(sign(t-11)*sign(12-t)+1)*(-183*t^3+6231*t^2-69453*t+270896)+(sign(t-12)*sign(13-t)+1)*(1338*t^3-47853*t^2+566463*t-2210004)+(sign(t-13)*sign(14-t)+1)*(-6596*t^3+262383*t^2-3475191*t+15332612)+(sign(t-14)*sign(15-t)+1)*(-567*t^3+24870*t^2-361902*t+1755538)+(sign(t-15)*sign(16-t)+1)*(-513*t^3+23949*t^2-375684*t+1993260)+(sign(t-16)*sign(17-t)+1)*(1025*t^3-49179*t^2+784419*t-4147268)+(sign(t-17)*sign(18-t)+1)*(1245*t^3-63030*t^2+1061832*t-5940923)+(sign(t-18)*sign(19-t)+1)*(4519*t^3-249483*t^2+4586385*t-28061937)+(sign(t-19)*sign(20-t)+1)*(2191*t^3-128025*t^2+2492208*t-16151160)+(sign(t-20)*sign(21-t)+1)*(3221*t^3-196482*t^2+3992868*t-27022060)+(sign(t-21)*sign(22-t)+1)*(-4713*t^3+300819*t^2-6395349*t+45300018)+(sign(t-22)*sign(23-t)+1)*(1193*t^3-80574*t^2+1810695*t-13525826)+(sign(t-23)*sign(24-t)+1)*(416*t^3-29037*t^2+675039*t-5215052)+(sign(t-24)*sign(25-t)+1)*(-352*t^3+24447*t^2-565107*t+4358500)+(sign(t-25)*sign(26-t)+1)*(582*t^3-44523*t^2+1134900*t-9629639)+(sign(t-26)*sign(27-t)+1)*(811*t^3-64980*t^2+1734936*t-15425356)+(sign(t-27)*sign(28-t)+1)*(-772*t^3+63432*t^2-1738410*t+15910109)+(sign(t-28)*sign(29-t)+1)*(-802*t^3+69090*t^2-1983174*t+18986189)+(sign(t-29)*sign(30-t)+1)*(-3662*t^3+324837*t^2-9602070*t+94602487)+(sign(t-30)*sign(31-t)+1)*(2270*t^3-208773*t^2+6397752*t-65307173)+(sign(t-31)*sign(32-t)+1)*(2160*t^3-203499*t^2+6389070*t-66827661)+(sign(t-32)*sign(33-t)+1)*(-1965*t^3+191052*t^2-6190248*t+66858291)+(sign(t-33)*sign(34-t)+1)*(4280*t^3-428631*t^2+14306211*t-159115377)+(sign(t-34)*sign(35-t)+1)*(-2519*t^3+260031*t^2-8945484*t+102576877)+(sign(t-35)*sign(36-t)+1)*(1757*t^3-185985*t^2+6560850*t-77108863)+(sign(t-36)*sign(37-t)+1)*(-1907*t^3+207681*t^2-7537566*t+91190561))/10000

0 ≤ t ≤ 37

 ça m'étonne pas de toi de la trouver sur papier, essaye un jour de la trouver en vrai!

J'avoue.