# let's talk about for loops again: # it is possible to go down in the loop variable # ie to decrement it.for i from 10 by -1 to 1 do 2^i; end;NiMiJUM1NiMiJDcmNiMiJGMjNiMiJEciNiMiI2s=NiMiI0s=NiMiIzs=NiMiIik=NiMiIiU=NiMiIiM=# or you may jump up in steps of 2:for i from 0 by 2 to 10 do 2^i; end;NiMiIiI=NiMiIiU=NiMiIzs=NiMiI2s=NiMiJGMjNiMiJUM1# what if the bounds don't fit exactly?for i from 1 by 2 to 10 do 2^i; end;NiMiIiM=NiMiIik=NiMiI0s=NiMiJEciNiMiJDcm# OK, we stop once we leave the range.A := Matrix(7,7);NiM+SSJBRzYiLUknUlRBQkxFR0YlNiUiKjMxJFw4LUknTUFUUklYR0YlNiM3KTcpIiIhRi9GL0YvRi9GL0YvRi5GLkYuRi5GLkYuSSdNYXRyaXhHNiRJKnByb3RlY3RlZEdGMkkoX3N5c2xpYkdGJQ==for i to 7 do for j to 7 do A[i,j] := i + j; end; end;A;NiMtSSdSVEFCTEVHNiI2JSIqMzEkXDgtSSdNQVRSSVhHRiU2IzcpNykiIiMiIiQiIiUiIiYiIiciIigiIik3KUYuRi9GMEYxRjJGMyIiKjcpRi9GMEYxRjJGM0Y1IiM1NylGMEYxRjJGM0Y1RjciIzY3KUYxRjJGM0Y1RjdGOSIjNzcpRjJGM0Y1RjdGOUY7IiM4NylGM0Y1RjdGOUY7Rj0iIzlJJ01hdHJpeEc2JEkqcHJvdGVjdGVkR0ZCSShfc3lzbGliR0Yl# let's compute the sum of all matrix entries:s := 0;NiM+SSJzRzYiIiIhfor i to 7 do for j to 7 do s := s + A[i,j]; end; end;s;NiMiJCNS# scalar multiply the matrix, i.e. # multiply each entry of the matrix by the same value:2*A;NiMtSSdSVEFCTEVHNiI2JSIqT1gkXDgtSSdNQVRSSVhHRiU2IzcpNykiIiUiIiciIikiIzUiIzciIzkiIzs3KUYuRi9GMEYxRjJGMyIjPTcpRi9GMEYxRjJGM0Y1IiM/NylGMEYxRjJGM0Y1RjciI0E3KUYxRjJGM0Y1RjdGOSIjQzcpRjJGM0Y1RjdGOUY7IiNFNylGM0Y1RjdGOUY7Rj0iI0dJJ01hdHJpeEc2JEkqcHJvdGVjdGVkR0ZCSShfc3lzbGliR0Yl# guess what is the sum of entries of this matrix? # yes, it is twice of what it was before:B := %:t := 0;NiM+SSJ0RzYiIiIhfor i to 7 do for j to 7 do t := t + B[i,j]; end; end;t;NiMiJCV52*s;NiMiJCV5# so, can you compute the factorial without using Maple's ! function?# here we go:s := 1;NiM+SSJzRzYiIiIifor i from 1 to 6 do s := s * i; end;NiM+SSJzRzYiIiIiNiM+SSJzRzYiIiIjNiM+SSJzRzYiIiInNiM+SSJzRzYiIiNDNiM+SSJzRzYiIiQ/Ig==NiM+SSJzRzYiIiQ/KA==s;NiMiJD8o# or downward:s := 1;NiM+SSJzRzYiIiIifor i from 6 by -1 to 1 do s := s * i; end;NiM+SSJzRzYiIiInNiM+SSJzRzYiIiNJNiM+SSJzRzYiIiQ/Ig==NiM+SSJzRzYiIiRnJA==NiM+SSJzRzYiIiQ/KA==NiM+SSJzRzYiIiQ/KA==s;NiMiJD8o# new topic: graphics # let's clear the memory first:restart;plot(sin(t),t);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you can click on the plot and resize the window, for example. # two plots in one:plot([sin(t), cos(t)], t=-Pi..Pi); 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#another way to define a functionf := x -> exp(-x^2)*sin(Pi*x^3);NiM+SSJmRzYiZio2I0kieEdGJUYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlKiYtSSRleHBHRiU2IywkKiQ5JCIiIyEiIiIiIi1JJHNpbkc2JEkqcHJvdGVjdGVkR0Y5SShfc3lzbGliR0YlNiMqJkkjUGlHRjlGNUYyIiIkRjVGJUYlRiU=plot(f,-2..2);-%%PLOTG6%-%'CURVESG6$7gv7$$!"#""!$"3omT:$3:Wz"!#M7$$!3SLL$e%G?y>!#<$"3&fZwa$)41X"!#>7$$!3ymmm"p0k&>F3$"3O6*yC(p%[<#F67$$!3OLLe9r]X>F3$"3f2!3^K$)f1#F67$$!3&*****\P&3Y$>F3$"3f4v>$zf`i"F67$$!3vmmTg*4P#>F3$"3$RPl])p'G-*!#?7$$!3MLLL$Q6G">F3$!3'=CUAYOV1"!#@7$$!3em;/'zXQ*=F3$!3%3GU2U.&z;F67$$!30++v3-)[(=F3$!36JPyDdwaGF67$$!3zmT5:uRl=F3$!3i/[W43U!3$F67$$!3IL$e9i9f&=F3$!3tr+6@4;7IF67$$!3")*\7y#=VY=F3$!3=&*pM^qWWEF67$$!3bmm;M!\p$=F3$!3MvyQ\j/+?F67$$!3>L$3xC?c"=F3$"3b%G;DjBhs"FK7$$!3%)***\7Y"H%z"F3$"3(p/f:Oa+e#F67$$!3EL3-oqi$y"F3$"3R()>*\2Qea$F67$$!3qm;zuE'Hx"F3$"3MYo"*))pF+UF67$$!3!**\i:G)Hi<F3$"3t8/U%yBMY%F67$$!3MLLL))Qj^<F3$"37GsO.2.$H%F67$$!3<LLL`Np3<F3$!3;)fAL%\"\!>FK7$$!3ALLL=Kvl;F3$!3YT*>\P_Ry&F67$$!3g;zW(=6/m"F3$!3v!\!)RBK-;'F67$$!3)**\il:p]l"F3$!3w^=Q`,xDkF67$$!3N$3xc7F(\;F3$!3,[+uuQjtlF67$$!3tm;z%4&QW;F3$!33=')oqc5*f'F67$$!35]i!R1V!R;F3$!3/+-ut+v*\'F67$$!3ZL3-L5qL;F3$!3f!oaYaOaF'F67$$!3&oTN@+f$G;F3$!3%yv!R#==$GfF67$$!3+++Drp,B;F3$!3.B._,%oFY&F67$$!3FL$3x%)[;g"F3$!3$pOgMA0Zd#F67$$!3wmm;C2G!e"F3$"3GW0#oqh!z8F67$$!3ZLLLQ(p/c"F3$"3B%)oO$HW>:&F67$$!3<++]_(e1a"F3$"3e32(4*4o/#)F67$$!3`LLefKvI:F3$"38?0l\pdY#*F67$$!3)ommmwZ3_"F3$"3M/Z;v_L"))*F67$$!3,++vtA%4^"F3$"39t(=Q`up+"!#=7$$!3OLL$3yO5]"F3$"3/y64(\vMz*F67$$!3amm;C0,g9F3$"3W4\><B3'4%F67$$!3&*****\nU)*=9F3$!3uB:_B)[Hz&F67$$!3OLL$3cpxR"F3$!3f()\C%oO01"F]w7$$!3ymm;a[bw8F3$!3^s+_EX$pT"F]w7$$!3\LL$3]ZfO"F3$!3ey'[mu(pH:F]w7$$!3?++]Z,Mb8F3$!3_x0e4Y>#f"F]w7$$!3pmm;%zKZM"F3$!3$)=C0V-r,;F]w7$$!3SLL$3WDTL"F3$!3Z!QQ9<mtb"F]w7$$!3'*******p(yHJ"F3$!3:POVN(QMJ"F]w7$$!3wmm;*4K=H"F3$!3!pDV"eQJj))F67$$!3aLLLGaoq7F3$!3UxA9@EW<KF67$$!35++]d(Q&\7F3$"3TGO)=me+A$F67$$!3*om"H2oyF7F3$"3H%y'pG#\-+"F]w7$$!3ZLL3d[.17F3$"3%y?9_1U#H;F]w7$$!3/+](o!HG%="F3$"3!zmn;82=:#F]w7$$!3hmmmc4`i6F3$"3<D;uB??CDF]w7$$!3%)**\(=R^H:"F3$"3V4O&**3_Fj#F]w7$$!3HLL3F=PV6F3$"3L.3kep70FF]w7$$!3um;HiAzL6F3$"3b8MM+E_SFF]w7$$!3(*****\(p7U7"F3$"3IBy)*4LqQFF]w7$$!3lmm"zc`]5"F3$"3%=-`pl2^i#F]w7$$!3KLLLQW*e3"F3$"3jZVTj'pBP#F]w7$$!3!****\izDV1"F3$"3KV1h-rYR>F]w7$$!3qmm;arvU5F3$"3vZrBj%)*fP"F]w7$$!3]LL37&)=@5F3$"3Tn7(R[<*QrF67$$!3w++++()>'***F]w$!3l^6sqzZ=8FK7$$!3l+++]miz(*F]w$!3+bzh"R%)Hv(F67$$!3_++++Y0j&*F]w$!3fKaX=abQ:F]w7$$!3R+++]D[Y$*F]w$!3rXP([s?dF#F]w7$$!3E++++0"*H"*F]w$!3!Ges"z5:kHF]w7$$!3y++++K?@*)F]w$!38HrQ@#))[c$F]w7$$!3=++++f\7()F]w$!3C([$)\M>C4%F]w7$$!3f*******f)y.&)F]w$!3GI4'z())GRXF]w7$$!35++++83&H)F]w$!3U49iySo,\F]w7$$!3!ommT&)Gg"zF]w$!3o]@%=)pXV`F]w7$$!3\LLL3k(p`(F]w$!37@y^e$zC_&F]w7$$!3$***\7.RHCuF]w$!3=15B'\X)HbF]w7$$!3Pmm"zR6;J(F]w$!3OJ]$fr:"=bF]w7$$!3#RL3F*)G*)>(F]w$!3&e#fn41Y)[&F]w7$$!3N++](QYi3(F]w$!3ya-7ur3UaF]w7$$!3MML3x8)3'oF]w$!3)f(HT&o3TI&F]w7$$!3Anmmmj^NmF]w$!3j<()e-Y/9^F]w7$$!3gnmm;*)o`iF]w$!33Ig.tK4+ZF]w7$$!3(zmmmYh=(eF]w$!3L!41@Vlx?%F]w7$$!3\ML$3P0xU&F]w$!3\t$*\:c>'e$F]w7$$!3+,++v#\N)\F]w$!3n()[@U[PdHF]w7$$!3wML$3(eR!f%F]w$!3X'e02(*=PU#F]w7$$!3commmCC(>%F]w$!3()*p)=)Gz-$>F]w7$$!39*****\FRXL$F]w$!3W"y98B%))R5F]w7$$!3t*****\#=/8DF]w$!3VmCx=!y)yYF67$$!3&HLL3ioW3#F]w$!3V<AyE2+CFF67$$!3=mmm;a*el"F]w$!3Q&e#>Kdz(Q"F67$$!3_mm;H9Li7F]w$!3%=L$Gs`P>iFK7$$!3jomm;Wn(o)F6$!3S!*4VstZW?FK7$$!3$G++]7bDW%F6$!3(3&f!eB/"\FFQ7$$!3IqLLL$eV(>FK$!3o'Q'[W>$yT#!#D7$$"3V[mmT+07UF6$"3(fB*f5HZVBFQ7$$"3)Qjmm"f`@')F6$"3at')=)[n$)*>FK7$$"3nILLL1+Y7F]w$"3Fm*f$)zdN)fFK7$$"3%z****\nZ)H;F]w$"3!Q<@CKmWK"F67$$"3DJL$e*HTW?F]w$"30*>CW)fDuDF67$$"3ckmm;$y*eCF]w$"3U<$oOfw`R%F67$$"3f)******R^bJ$F]w$"3rVC;l0fB5F]w7$$"3&e*****\5a`TF]w$"33u#Gmz"[y=F]w7$$"3N'***\(3S*eXF]w$"3IDN,Ptc#Q#F]w7$$"3'o****\7RV'\F]w$"3$>!y%y+21$HF]w7$$"3l'***\PcY9aF]w$"3r.PsX%\tc$F]w7$$"3X'*****\@fkeF]w$"3_:]d)>*)y>%F]w7$$"3\jmmT30piF]w$"38x&\1cN&=ZF]w7$$"3_ILLL&4Nn'F]w$"3[wvU"y=$\^F]w7$$"3q(****\_K%*)oF]w$"3?U0IkXnC`F]w7$$"3([mmm^b`5(F]w$"3>o]RFf2^aF]w7$$"3!z***\7qJ8sF]w$"3s&yIyz.K\&F]w7$$"30KLL3&y7K(F]w$"3&zNI^(=%)>bF]w7$$"3>mm;/+CHuF]w$"3"\&\#\CJ*HbF]w7$$"3A*******\,s`(F]w$"3n_g9wZWAbF]w7$$"3.KL$e9=&GzF]w$"3gr3M&GPKL&F]w7$$"3%[mm;zM)>$)F]w$"3y&R[iglJ'[F]w7$$"3Y)**\(=5uL&)F]w$"32mSJkfH![%F]w7$$"34KL$eCZwu)F]w$"3_v")\mN14SF]w7$$"3qlm"HZ`:'*)F]w$"3T2#4PubTX$F]w7$$"3L*******pfa<*F]w$"3%G*>B^)fV#GF]w7$$"3yJLe*yGnP*F]w$"3Sw0\==Bv@F]w7$$"3Bkm;zy*zd*F]w$"3#3"*z:wTk["F]w7$$"3p'**\(opEz(*F]w$"3\r"z.BKdw(F67$$"38HLLeg`!)**F]w$"3-62&zJV7w'FK7$$"3^*****\-#4>5F3$!3"eEy#46GbkF67$$"3Lmm;W/8S5F3$!37tO0(Hs**H"F]w7$$"3;LLLj)o61"F3$!3n#=o[SCW'=F]w7$$"3w****\#G2A3"F3$!3"QA.?]!))3BF]w7$$"36L$3F=wF5"F3$!30/C:?M7-EF]w7$$"3Ymm"H3XL7"F3$!3"p9cF#pqOFF]w7$$"3DL3-L&HO8"F3$!3n'z"*pH-3u#F]w7$$"3")**\7$)R"R9"F3$!3o@F?!>8?q#F]w7$$"3Qm"HKV)>a6F3$!3j!o=MhX1i#F]w7$$"3;LLL$)G[k6F3$!3kA4#>_ix\#F]w7$$"3#)**\i:m,'="F3$!3FPj6wJ=:@F]w7$$"3\mm"zM]v?"F3$!3")=;Te[F)e"F]w7$$"3:L$3-3%3H7F3$!3"34qW>qbg*F67$$"3#)****\7yh]7F3$!3B16k0AK#)GF67$$"3Wm;/ctNr7F3$"3A^s<ruI7MF67$$"3GLLe**o4#H"F3$"34V`V?OTE*)F67$$"39+]7Vk$GJ"F3$"3xpvd%yM6J"F]w7$$"3xmmm')fdL8F3$"3i,$3'46h`:F]w7$$"3'o;a8Gy)Q8F3$"3JjD2wy(Qe"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you can draw the plot over the full x-axis to infinity:plot(f, 0..infinity);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# OK, let's plot the sin up to 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multiple plots in one:plot([f(x), exp(-x^2),-exp(-x^2)],x=-2..2); 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for folks who use unix/linux etc. # you can export Maple plots in PostScript filesplotsetup(PostScript, plotoutput="test.eps", plotoptions="portrait,noborder,height=3in,width=4.5in"):plot([f(x), exp(-x^2),-exp(-x^2)],x=-2..2);# now a file "test.eps" has been created. # to get back to normal mode useplotsetup(default); # a parametric x/y - plot: # notice: the only difference from # the previous "two plots in one" # is the position of the # closing square bracket:plot([sin(t), cos(t), t=-Pi..Pi]); 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