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Copy pathCalculate mass function Version 1.mw
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Calculate mass function Version 1.mw
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<?xml version="1.0" encoding="UTF-8"?>
<Worksheet>
<Version major="2018" minor="0"/>
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<Layout name="Author" alignment="centred" bullet="none" firstindent="0" leftmargin="0" rightmargin="0" linespacing="0.0" spaceabove="8" spacebelow="8" linebreak="space" pagebreak-before="false" initial="0" bulletsuffix=""/>
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<Startup-Code startupcode=""/>
<Task-table>
<Task-category name="<default>"/>
</Task-table>
<Task/>
<Group hide-input="false" labelreference="L1" drawlabel="true">
<Input><Text-field prompt="> " style="Maple Input" layout="Normal">restart:
with(plots):
<Font encoding="UTF-8">#\321\204\321\200\320\260\320\272\321\202\320\260\320\273 \320\263\320\265\320\275\320\265\321\200\320\270\321\200\321\203\320\265\321\202\321\201\321\217 \321\201\321\200\320\260\320\267\321\203 \320\262\320\265\321\201\321\214! \320\270 \320\277\321\200\320\270 \321\215\321\202\320\276 \320\260\320\273\320\263\320\276\321\200\320\270\321\202\320\274 \321\201\321\200\320\260\320\267\321\203 \320\277\320\276\320\264\321\200\320\260\320\267\321\203\320\274\320\265\320\262\320\260\320\265\321\202 \321\202\320\276, \321\207\321\202\320\276 \321\204\321\200\320\260\320\272\321\202\320\260\320\273 \320\261\320\265\321\201\320\272\320\276\320\275\320\265\321\207\320\265\320\275
#\320\262\320\262\320\265\320\264\320\270\321\202\320\265 \321\210\320\260\320\263 \320\264\320\273\321\217 \320\267\320\260\320\264\320\260\321\207\320\270 \320\277\320\276 \321\205, \321\202\320\276\320\273\321\214\320\272\320\276 \321\200\320\260\320\262\320\275\320\276\320\274\320\265\321\200\320\275\321\213\320\271 \320\270 \321\202\320\270\320\277\320\260 0.1 0.05 0.01 0.005 \320\270 \321\202\320\264
</Font>ChZnPoZap:=2:
ShagX:=evalf[1](1/10^ChZnPoZap);
<Font encoding="UTF-8">#\321\203\320\263\320\273\321\213 \320\277\320\276\320\262\320\276\321\200\320\276\321\202\320\260 \320\264\320\273\321\217 \320\262\321\213\321\207\320\270\321\201\320\273\320\265\320\275\320\270\321\217 \321\204\321\200\320\260\320\272\321\202\320\260\320\273\321\214\320\275\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270
</Font>Theta[0]:=0:
Theta[1]:=Pi/3:
Theta[2]:=-Pi/3:
Theta[3]:=0:
<Font encoding="UTF-8">#\320\274\320\260\321\202\321\200\320\270\321\206\321\213 \320\277\320\276\320\262\320\276\321\200\320\276\321\202\320\260
</Font>for i from 0 to 3 do
s[i]:=1/3:
T[i]:=matrix(2,2,[s[i]*cos(Theta[i]),-s[i]*sin(Theta[i]),s[i]*sin(Theta[i]),s[i]*cos(Theta[i])]):
end do:
<Font encoding="UTF-8">#\320\262\320\265\320\272\321\202\320\276\321\200 \320\262 \321\201\321\202\320\276\321\200\320\276\320\275\321\203 \320\272\320\276\321\202\320\276\321\200\320\276\320\263\320\276 \321\200\320\260\321\201\321\202\320\265\321\202 \321\204\321\200\320\260\320\272\321\202\320\260\320\273
</Font>v0:=matrix(2,1,[1,0]):
<Font encoding="UTF-8">#\320\275\320\265\320\276\320\261\321\205\320\276\320\264\320\270\320\274\321\213\320\265 \320\277\320\276\321\201\321\202\320\276\321\217\320\275\320\275\321\213\320\265 \320\264\320\273\321\217 \320\277\320\260\321\200\320\260\320\274\320\265\321\202\321\200\320\270\320\267\320\260\321\206\320\270\320\270 \321\204\321\200\320\260\320\272\321\202\320\260\320\273\320\260</Font>
for j from 0 to 3 do
A[j]:=evalf(evalm(add(evalm(T[i]&*v0),i=0..j))[1,1]);
B[j]:=evalf(evalm(add(evalm(T[i]&*v0),i=0..j))[2,1]);
C[j]:=evalf(s[j]*cos(Theta[j])):
E[j]:=evalf(s[j]*sin(Theta[j])):
end do:
A[-1]:=0:
B[-1]:=0:
C[-1]:=0:
E[-1]:=0:
<Font encoding="UTF-8">#\321\204\321\203\320\275\320\272\321\206\320\270\321\217 \320\277\320\276\320\273\321\203\321\207\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\270\320\262\320\260 \320\272\320\276\320\276\321\200\320\264\320\270\320\275\320\260\321\202 \321\204\321\200\320\260\320\272\321\202\320\260\320\273\320\260
</Font>KoxaPlolnostu:= proc(t)
local zz,i,eq1,eq2,j,jj,TT:
<Font encoding="UTF-8">#\321\201\320\276\321\201\321\202\320\260\320\262\320\273\320\265\320\275\320\270\320\265 \321\201\320\270\321\201\321\202\320\265\320\274\321\213 \321\203\321\200\320\260\320\262\320\275\320\265\320\275\320\270\320\271 \320\264\320\273\321\217 \320\262\321\213\321\207\320\270\321\201\320\273\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\270\320\262\320\260 \320\272\320\276\320\276\321\200\320\264\320\270\320\275\320\260\321\202 \321\204\321\200\320\260\320\272\321\202\320\260\320\273\320\260, \321\210\320\260\320\263\320\260\320\265\320\274 \320\277\320\276 \320\277\320\260\321\200\320\260\320\274\320\265\321\202\321\200\321\203 t</Font>
j:=1:
zz[1]:=0:
while zz[j]<1+t do
eq1[j],eq2[j],TT[j]:=KoxaUrav(zz[j]):
zz[j+1]:=zz[j]+t:
j:=j+1:
end do:
<Font encoding="UTF-8">#\321\201\320\276\321\201\321\202\320\260\320\262\320\273\320\265\320\275\320\270\320\265 \320\270 \321\200\320\265\321\210\320\265\320\275\320\270\320\265 \321\201\320\270\321\201\321\202\320\265\320\274\321\213 \321\203\321\200\320\260\320\262\320\275\320\265\320\275\320\270\320\271 \320\264\320\273\321\217 \320\262\321\213\321\207\320\270\321\201\320\273\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\270\320\262\320\260 \320\272\320\276\320\276\321\200\320\264\320\270\320\275\320\260\321\202 \321\204\321\200\320\260\320\272\321\202\320\260\320\273\320\260
</Font>subs(x[0.]=0,y[0.]=0,solve({seq(eq1[jj],jj=1..j-1),seq(eq2[jj],jj=1..j-1)},{seq(x[zz[jj]],jj=1..j-1),seq(y[zz[jj]],jj=1..j-1)}));
<Font encoding="UTF-8">#\320\262\320\276\320\267\320\262\321\200\320\260\321\211\320\260\320\265\320\274 \320\272\320\276\320\276\321\200\320\264\320\270\320\275\320\260\321\202\321\203 x,y \320\270 \320\277\320\260\321\200\320\274\320\265\321\202\321\200 t \320\264\320\273\321\217 \320\275\320\270\321\205
</Font>subs(%,[seq([x[zz[jj]],y[zz[jj]],zz[jj]],jj=1..j-1)]);
end proc:
<Font encoding="UTF-8">#\321\204\321\203\320\275\320\272\321\206\320\270\321\217 \320\277\320\276\320\273\321\203\321\207\320\265\320\275\320\270\321\217 \321\203\321\200\320\260\320\262\320\275\320\265\320\275\320\270\321\217 \320\275\320\260 \320\272\320\276\320\276\321\200\320\264\320\270\320\275\320\260\321\202\321\213 \320\262 \320\267\320\260\320\262\320\270\321\201\320\270\320\274\320\276\321\201\321\202\320\270 \320\276\321\202 \320\277\320\260\321\200\320\260\320\274\320\265\321\202\321\200\320\260 t</Font>
KoxaUrav := proc(t)
option remember;
local eq1,eq2,i,T,qq,k:
T:=t:
<Font encoding="UTF-8">#\321\207\320\270\321\201\320\273\320\276 \320\276\321\202\321\200\320\265\320\267\320\272\320\276\320\262 \320\277\320\276\320\273\321\203\321\207\320\260\320\265\320\274\320\276\320\265 \320\275\320\260 \320\272\320\260\320\266\320\264\320\276\320\271 \320\270\321\202\321\202\320\265\321\200\320\260\321\206\320\270\320\270
</Font>k:=4:
qq:=k*T-trunc(k*T):
eq1:=x[t]=A[trunc(k*T)-1]+C[trunc(k*T)]*x[qq]-E[trunc(k*T)]*y[qq]:
eq2:=y[t]=B[trunc(k*T)-1]+E[trunc(k*T)]*x[qq]+C[trunc(k*T)]*y[qq]:
eq1,eq2,T;
end proc:
SaveFractalNotWar:=KoxaPlolnostu(ShagX):
ChisloUzlovFractala:=nops(SaveFractalNotWar)-1:
KoxaFunction:= proc(t)
option remember;
local i:
for i from 0 to ChisloUzlovFractala do
#print(i/ChisloUzlovFractala):
if t=i/ChisloUzlovFractala then
RETURN([SaveFractalNotWar[i+1,1],SaveFractalNotWar[i+1,2]]);
fi:
od:
NULL:
end proc:</Text-field>
</Input>
<Output><Text-field style="2D Output" layout="Maple Output"><Equation executable="false" style="2D Output" display="LUklbXJvd0c2Iy9JK21vZHVsZW5hbWVHNiJJLFR5cGVzZXR0aW5nR0koX3N5c2xpYkdGJzYmLUkjbWlHRiQ2JVEmU2hhZ1hGJy8lJ2l0YWxpY0dRJXRydWVGJy8lLG1hdGh2YXJpYW50R1EnaXRhbGljRictSSNtb0dGJDYtUSkmQXNzaWduO0YnL0YzUSdub3JtYWxGJy8lJmZlbmNlR1EmZmFsc2VGJy8lKnNlcGFyYXRvckdGPS8lKXN0cmV0Y2h5R0Y9LyUqc3ltbWV0cmljR0Y9LyUobGFyZ2VvcEdGPS8lLm1vdmFibGVsaW1pdHNHRj0vJSdhY2NlbnRHRj0vJSdsc3BhY2VHUSwwLjI3Nzc3NzhlbUYnLyUncnNwYWNlR0ZMLUkjbW5HRiQ2JFElMC4wMUYnRjlGOQ==">LV9JLFR5cGVzZXR0aW5nRzYkJSpwcm90ZWN0ZWRHSShfc3lzbGliRzYiSSxtcHJpbnRzbGFzaEdGKDYkNyM+SSZTaGFnWEdGKCQiIiIhIiM3I0Yu</Equation></Text-field>
</Output>
</Group>
<Group hide-input="false" labelreference="L482" drawlabel="true" applyint="true" applyrational="true" applyexponent="false">
<Input><Text-field prompt="> " style="Maple Input" layout="Normal">SaveFractalNotWar</Text-field>
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<Group labelreference="L13" drawlabel="true">
<Input><Text-field prompt="> " style="Maple Input" layout="Normal"><Equation executable="true" style="2D Input" input-equation="" display="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">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</Equation></Text-field>
</Input>
</Group>
<Group labelreference="L2" drawlabel="true">
<Input><Text-field prompt="> " style="Maple Input" layout="Normal">with(Statistics):
<Font encoding="UTF-8">#\320\275\320\260\321\207\320\260\320\273\321\214\320\275\320\276\320\265 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\265
</Font>FromA:={0, 0.12e-1, 0.16000e-1, 0.44000e-1, 0.44000e-1, 0.45000e-1, 0.53000e-1, 0.55000e-1, 0.70000e-1, 0.71000e-1, 0.73000e-1, 0.76000e-1, 0.80000e-1, 0.82000e-1, .10600, .10800, .11000, .14000, .14100, .16900, .16900, .17000, .17800, .17900, .18000, .19500, .19700, .20500, .20700, .23100, .23200, .24000, .24100, .24300, .24400, .25600, .25800, .27300, .27600, .27800, .28500, .28800, .28900, .33600, .33700, .33700, .33900, .34000, .34700, .34800, .35500, .35700, .36100, .36200, .36300, .38700, .38700, .38800, .38900, .39300, .39400, .41800, .41900, .42000, .42800, .42900, .43100, .43500, .43600, .43900, .44000, .44200, .44800, .45500, .45700, .48100, .48200, .48300, .48300, .48600, .48700, .48800, .51200, .51200, .51400, .51700, .51800, .52000, .52700, .52800, .53500, .53600, .53800, .53900, .58600, .58700, .59000, .59700, .59800, .60500, .60700, .60800, .61100, .61300, .63700, .63800, .63900, .64300, .64400, .66800, .67000, .67800, .68000, .71100, .71500, .72200, .72400, .72500, .72600, .77500, .77600, .77700, .77800, .78500, .78600, .78900, .83600, .83700, .83800, .84100, .84700, .84700, .84900, .85300, .86600, .87100, .88700, .88800, .88900, .89300, .89400, .91800, .92000, .92800, .93000, .94500, .94700, .95500, .95600, .95700, .98100, .99000, .99, 1.0 }:
<Font encoding="UTF-8">#\320\277\320\260\321\200\320\260\320\274\320\265\321\202\321\200\321\213 \320\275\320\260\321\207\320\260\320\273\321\214\320\275\320\276\320\263\320\276 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217</Font>
delta:=evalf(0.1):
SubdivizionTrue[1]:=0:
i:=1:
<Font encoding="UTF-8">#\320\275\320\260\321\207\320\260\320\273\321\214\320\275\320\276\320\265 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\265
</Font>while SubdivizionTrue[i]<1 do
SubdivizionTrue[i+1]:=evalf[2](SubdivizionTrue[i]+delta/4):
i:=i+1:
od:
N:=i:print(%):
(*
for i from 1 to 147 do
SubdivizionTrue[i]:=FromA[i]:
od:
N:=147:
*)
k:=0:
<Font opaque="true" background="[255,153,204]">while k<300 do
</Font>i:='i':
j:='j':
SubdivizionShtrih1:=0:
<Font encoding="UTF-8">#\320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\217 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217
#\320\263\320\265\320\275\320\265\321\200\320\260\321\206\320\270\321\217 \321\201\320\273\321\203\321\207\320\260\320\271\320\275\320\276\320\263\320\276 \320\277\321\200\320\276\320\274\320\265\320\266\321\203\321\202\320\272\320\260
</Font>x1:=evalf(Sample(RandomVariable(Uniform(0, 1)), 1)[1]):
y1:=evalf(Sample(RandomVariable(Uniform(0, 1)), 1)[1]):
<Font encoding="UTF-8">#\321\201\320\273\321\203\321\207\320\260\320\271\320\275\321\213\320\271 \320\277\321\200\320\276\320\274\320\265\320\266\321\203\321\202\320\276\320\272 \320\275\320\265 \320\264\320\276\320\273\320\266\320\265\320\275 \320\261\321\213\321\202\321\214 \321\202\320\276\321\207\320\272\320\276\320\271</Font>
while evalf[5](x1)=evalf[5](y1) do
y1:=evalf(Sample(RandomVariable(Uniform(0, 1)), 1)[1]):
od:
y:=max(x1,y1); x:=min(x1,y1);
<Font encoding="UTF-8">#\321\202\320\276\321\207\320\272\320\270 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\270\320\267 \321\201\320\273\321\203\321\207\320\260\320\271\320\275\320\276\320\263\320\276 \320\277\321\200\320\276\320\274\320\265\320\266\321\203\321\202\320\272\320\260
</Font>j:=1:
for i from 1 to N do
if SubdivizionTrue[i]>=x and SubdivizionTrue[i]<=y then
SubdivizionShtrih1[j]:=SubdivizionTrue[i]:
j:=j+1:
<Font encoding="UTF-8">#\320\267\320\260\320\277\320\276\320\274\320\275\320\270\320\274 \320\275\320\276\320\274\320\265\321\200 \321\201 \320\272\320\276\321\202\320\276\321\200\320\276\320\263\320\276 \320\261\321\203\320\264\320\265\320\274 \320\270\320\267\320\274\320\265\320\275\321\217\321\202\321\214 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\265
</Font>if j=2 then
iStart:=i:
fi:
fi:
od:
<Font encoding="UTF-8">#\321\201\320\272\320\276\320\273\321\214\320\272\320\276 \321\203\320\267\320\273\320\276\320\262, \320\272\320\276\321\202\320\276\321\200\321\213\320\265 \320\275\321\203\320\266\320\275\320\276 \320\270\320\267\320\274\320\265\320\275\320\270\321\202\321\214
</Font>m:=j-3:
<Font encoding="UTF-8">#\320\267\320\260\320\277\320\276\320\274\320\275\320\270\320\274 \320\275\320\276\320\274\320\265\321\200 \321\203\320\267\320\273\320\260 \320\264\320\276 \320\272\320\276\321\202\320\276\321\200\320\276\320\263\320\276 \320\261\321\203\320\264\320\265\320\274 \320\270\320\267\320\274\320\265\320\275\321\217\321\202\321\214 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\265
</Font>iFinish:=iStart+m+1:
keyOnlyOneWay:=0:
<Font encoding="UTF-8">#\321\201\320\273\321\203\321\207\320\260\320\271\320\275\321\213\320\271 \320\277\321\200\320\276\320\274\320\265\320\266\321\203\321\202\320\276\320\272 \320\264\320\276\320\273\320\266\320\265\320\275 \321\201\320\276\320\264\320\265\321\200\320\266\320\260\321\202\321\214 \321\205\320\276\321\202\321\217 \320\261\321\213 3 \321\202\320\276\321\207\320\272\320\270 \320\270\320\267 \320\275\320\260\321\207\320\260\320\273\321\214\320\275\320\276\320\263\320\276 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217</Font>
if m>1 then
<Font opaque="true" background="[0,0,0]" foreground="[255,255,255]" encoding="UTF-8">#----------------------------------------------------------------------\320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\217 \320\220</Font>
RandomVariableForProbability:=Sample(RandomVariable(Uniform(0, 1)), 1)[1]:
pC:=min(1,delta/(y-x));
<Font encoding="UTF-8">#\320\265\321\201\320\273\320\270 \321\201\320\276\320\261\321\213\321\202\320\270\320\265 \320\277\321\200\320\276\320\270\320\267\320\276\321\210\320\273\320\276, \321\202\320\276 \320\277\321\200\320\276\320\262\320\276\320\264\320\270\320\274 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\216
</Font>if RandomVariableForProbability<evalf(pC) and keyOnlyOneWay=0 then
<Font encoding="UTF-8">#\321\201\320\264\320\262\320\270\320\263\320\260\320\265\320\274 \320\262\321\201\320\265 \321\215\320\273\320\265\320\274\320\265\320\275\321\202\321\213 (\320\272\321\200\320\276\320\274\320\265 \320\263\321\200\320\260\320\275\320\270\321\207\320\275\321\213\321\205) \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \321\201\320\273\321\203\321\207\320\260\320\271\320\275\321\213\320\274 \320\276\320\261\321\200\320\260\320\267\320\276\320\274
</Font>
key:=-1:
while key<>SubdivizionShtrih1[m+2] do
SubdivizionShtrih1Shift:=0:
SubdivizionShtrih1Shift[1]:=SubdivizionShtrih1[1]:
RandomVariableForShift:=Sample(RandomVariable(Uniform(-delta/10, delta/10)), m+5):
for i from 2 to m+1 do
SubdivizionShtrih1Shift[i]:=abs(evalf[5](trunc(10^ChZnPoZap*(SubdivizionShtrih1[i]+RandomVariableForShift[i]))/10^ChZnPoZap)):
od:
SubdivizionShtrih1Shift[m+2]:=SubdivizionShtrih1[m+2]:
SubdivizionShtrih1Shift:=sort([seq(SubdivizionShtrih1Shift[pp],pp=1..m+2)]);
#print([seq(SubdivizionShtrih1Shift[qqq],qqq=1..m+2)]):
key:=SubdivizionShtrih1Shift[m+2]:
od:
sssss:=0:
<Font encoding="UTF-8">#\320\265\321\201\320\273\320\270 \320\264\320\270\320\260\320\274\320\265\321\202\321\200 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\320\270 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\276\321\202\321\200\320\265\320\267\320\272\320\265 \320\275\320\265 \321\201\321\202\320\260\320\273 \320\261\320\276\320\273\321\214\321\210\320\265 \320\275\321\203\320\266\320\275\320\276\320\263\320\276, \321\202\320\276 \320\277\321\200\320\276\320\264\320\276\320\273\320\266\320\260\320\265\320\274 \320\260\320\273\320\263\320\276\321\200\320\270\321\202\320\274
</Font>diamShtrih1Shift:=evalf(max(seq(SubdivizionShtrih1Shift[ii]-SubdivizionShtrih1Shift[ii-1],ii=2..m+2))):
if diamShtrih1Shift<=delta then
for i from 1 to m+2 do
SubdivizionShtrih2[i]:=SubdivizionShtrih1Shift[i]:
od:
<Font encoding="UTF-8">#\320\267\320\260\320\277\320\270\321\201\321\214 \320\275\320\276\320\262\320\276\320\263\320\276 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\262\321\201\320\265\320\274 \320\276\321\202\321\200\320\265\320\267\320\272\320\265
</Font>for i from 1 to iStart do
Subdivizion1[i]:=SubdivizionTrue[i]:
od:
j:=2:
for i from iStart+1 to iFinish-1 do
Subdivizion1[i]:=SubdivizionShtrih2[j]:
j:=j+1:
od:
for i from iFinish to N do
Subdivizion1[i]:=SubdivizionTrue[i]:
od:
(*
print(x,y,iStart,iFinish,m,j-1);
print(seq([SubdivizionTrue[ii],ii],ii=iStart..iFinish)):
print(seq([Subdivizion1[ii],ii],ii=iStart..iFinish)):
k:=10000:
*)
<Font encoding="UTF-8">#\321\200\320\260\321\201\321\201\321\207\320\265\321\202 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\277\320\276 \321\201\321\202\320\260\321\200\320\276\320\274\321\203 \320\270 \320\275\320\276\320\262\320\276\320\274\321\203 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\216
</Font>sigma1:=add(evalf((sqrt((KoxaFunction(Subdivizion1[jj+1])[1]-KoxaFunction(Subdivizion1[jj])[1])^2+(KoxaFunction(Subdivizion1[jj+1])[2]-KoxaFunction(Subdivizion1[jj])[2])^2))^(ln(4)/ln(3))),jj=1..N-1):
sigma:=add(evalf((sqrt((KoxaFunction(SubdivizionTrue[jj+1])[1]-KoxaFunction(SubdivizionTrue[jj])[1])^2+(KoxaFunction(SubdivizionTrue[jj+1])[2]-KoxaFunction(SubdivizionTrue[jj])[2])^2))^(ln(4)/ln(3))),jj=1..N-1):
<Font encoding="UTF-8">#\320\277\321\200\320\276\320\262\320\265\321\200\320\272\320\260 \321\203\321\201\320\273\320\276\320\262\320\270\321\217 \321\203\320\274\320\265\320\275\321\214\321\210\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\275\320\260 \320\275\320\276\320\262\320\276\320\274 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\270 \320\270 \320\270\320\267\320\274\320\265\320\275\320\265\320\275\320\270\320\265 \320\263\320\273\320\260\320\262\320\275\320\276\320\263\320\276 \320\270\321\202\320\265\321\200\320\260\321\202\320\276\321\200\320\260 k
</Font>if sigma1<sigma then
k:=k+1:
if Subdivizion1[N]<0.99 then
<Font encoding="UTF-8">print("\320\277\320\276\320\277\320\260\320\273\321\201\321\217!"):</Font>
print(x,y,iStart,iFinish,m,j-1);
print(seq([SubdivizionTrue[ii],ii],ii=iStart..iFinish)):
print(seq([Subdivizion1[ii],ii],ii=iStart..iFinish)):
k:=10000:
fi:
for i from 1 to N do
SubdivizionTrue[i]:=Subdivizion1[i]:
od:
<Font encoding="UTF-8">print("\320\227\320\275\320\260\321\207\320\265\320\275\320\270\320\265 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\217 \320\220"):</Font>
print(sigma1):
<Font encoding="UTF-8">print("\320\275\320\276\320\274\320\265\321\200 \320\270\321\202\321\202\320\265\321\200\320\260\321\206\320\270\320\270"):</Font>
print(k):
keyOnlyOneWay:=0:
fi:
keyOnlyOneWay:=0:
fi:
fi:
<Font opaque="true" background="[0,0,0]" foreground="[255,255,255]" encoding="UTF-8">#--------------------------------------------------------------------------\320\262\320\260\321\200\320\270\320\260\320\275\321\202 B </Font><Font foreground="[255,255,255]">
</Font><Font encoding="UTF-8">#\320\262\321\201\320\277\320\276\320\274\320\276\320\263\320\260\321\202\320\265\320\273\321\214\320\275\320\260\321\217 \320\277\320\265\321\200\320\265\320\274\320\265\320\275\320\275\320\260\321\217 \320\264\320\273\321\217 \320\274\320\276\320\264\320\265\320\273\320\270\321\200\320\276\320\262\320\260\320\275\320\270\321\217 \321\201\320\273\321\203\321\207\320\260\320\271\320\275\320\276\320\263\320\276 \321\201\320\276\320\261\321\213\321\202\320\270\321\217</Font>
RandomVariableForProbability:=Sample(RandomVariable(Uniform(0, 1)), 1)[1]:
pD:=min(1,delta/(y-x));
<Font encoding="UTF-8">#\320\265\321\201\320\273\320\270 \321\201\320\276\320\261\321\213\321\202\320\270\320\265 \320\277\321\200\320\276\320\270\320\267\320\276\321\210\320\273\320\276, \321\202\320\276 \320\277\321\200\320\276\320\262\320\276\320\264\320\270\320\274 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\216
</Font>if RandomVariableForProbability<evalf(pD) and keyOnlyOneWay=0 then
<Font encoding="UTF-8">#\321\203\320\264\320\260\320\273\321\217\320\265\320\274 \320\262\321\201\320\265 \321\215\320\273\320\265\320\274\320\265\320\275\321\202\321\213 (\320\272\321\200\320\276\320\274\320\265 \320\263\321\200\320\260\320\275\320\270\321\207\320\275\321\213\321\205) \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217
</Font>SubdivizionShtrih1Delete[1]:=SubdivizionShtrih1[1]:
SubdivizionShtrih1Delete[2]:=SubdivizionShtrih1[m+2]:
<Font encoding="UTF-8"># \320\265\321\201\320\273\320\270 \320\264\320\270\320\260\320\274\320\265\321\202\321\200 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\320\270 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\276\321\202\321\200\320\265\320\267\320\272\320\265 \320\275\320\265 \321\201\321\202\320\260\320\273 \320\261\320\276\320\273\321\214\321\210\320\265 \320\275\321\203\320\266\320\275\320\276\320\263\320\276, \321\202\320\276 \320\277\321\200\320\276\320\264\320\276\320\273\320\266\320\260\320\265\320\274 \320\260\320\273\320\263\320\276\321\200\320\270\321\202\320\274
</Font>diamShtrih1Delete:=evalf(SubdivizionShtrih1Delete[2]-SubdivizionShtrih1Delete[1]):
if diamShtrih1Delete<=delta then
SubdivizionShtrih2[1]:=SubdivizionShtrih1Delete[1]:
SubdivizionShtrih2[2]:=SubdivizionShtrih1Delete[2]:
<Font encoding="UTF-8">#\320\267\320\260\320\277\320\270\321\201\321\214 \320\275\320\276\320\262\320\276\320\263\320\276 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\262\321\201\320\265\320\274 \320\276\321\202\321\200\320\265\320\267\320\272\320\265
</Font>for i from 1 to iStart-1 do
Subdivizion1[i]:=SubdivizionTrue[i]:
od:
Subdivizion1[iStart]:=SubdivizionShtrih2[1]:
Subdivizion1[iStart+1]:=SubdivizionShtrih2[2]:
jjj:=iStart+2:
for i from iFinish+1 to N do
Subdivizion1[jjj]:=SubdivizionTrue[i]:
jjj:=jjj+1:
od:
jjj:=jjj-1:
<Font encoding="UTF-8">#\321\200\320\260\321\201\321\201\321\207\320\265\321\202 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\277\320\276 \321\201\321\202\320\260\321\200\320\276\320\274\321\203 \320\270 \320\275\320\276\320\262\320\276\320\274\321\203 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\216
</Font>sigma1:=add(evalf((sqrt((KoxaFunction(Subdivizion1[jj+1])[1]-KoxaFunction(Subdivizion1[jj])[1])^2+(KoxaFunction(Subdivizion1[jj+1])[2]-KoxaFunction(Subdivizion1[jj])[2])^2))^(ln(4)/ln(3))),jj=1..jjj-1):
sigma:=add(evalf((sqrt((KoxaFunction(SubdivizionTrue[jj+1])[1]-KoxaFunction(SubdivizionTrue[jj])[1])^2+(KoxaFunction(SubdivizionTrue[jj+1])[2]-KoxaFunction(SubdivizionTrue[jj])[2])^2))^(ln(4)/ln(3))),jj=1..N-1):
#sigma1:=0:
#sigma:=1:
<Font encoding="UTF-8">#\320\277\321\200\320\276\320\262\320\265\321\200\320\272\320\260 \321\203\321\201\320\273\320\276\320\262\320\270\321\217 \321\203\320\274\320\265\320\275\321\214\321\210\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\275\320\260 \320\275\320\276\320\262\320\276\320\274 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\270 \320\270 \320\270\320\267\320\274\320\265\320\275\320\265\320\275\320\270\320\265 \320\263\320\273\320\260\320\262\320\275\320\276\320\263\320\276 \320\270\321\202\320\265\321\200\320\260\321\202\320\276\321\200\320\260 k
</Font>if sigma1<sigma then
k:=k+1:
SubdivizionTrue:=0:
for i from 1 to jjj do
SubdivizionTrue[i]:=Subdivizion1[i]: #print(%);
od:#1 to j
<Font encoding="UTF-8">print("\320\227\320\275\320\260\321\207\320\265\320\275\320\270\320\265 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\217 \320\221"):</Font>
print(sigma1):
N:=jjj: print(N):
<Font encoding="UTF-8">print("\320\275\320\276\320\274\320\265\321\200 \320\270\321\202\321\202\320\265\321\200\320\260\321\206\320\270\320\270"):</Font>
print(k):
keyOnlyOneWay:=0:
fi:#sigma1<sigma
fi: #diamShtrih1Delete<=delta
keyOnlyOneWay:=0:
fi:#RandomVariableForProbability<evalf(pD)
<Font opaque="true" background="[0,0,0]" foreground="[255,255,255]" encoding="UTF-8">#--------------------------------------------------------------------------\320\262\320\260\321\200\320\270\320\260\320\275\321\202 \320\241 (\320\274\320\265\321\201\321\202\320\276 \320\262\321\201\321\202\320\260\320\262\320\272\320\270 \320\264\321\200\321\203\320\263\320\270\321\205</Font><Font encoding="UTF-8"> \320\262\320\260\321\200\320\270\320\260\320\275\321\202\320\276\320\262 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\320\270</Font>)
<Font encoding="UTF-8">#\320\262\321\201\320\277\320\276\320\274\320\276\320\263\320\260\321\202\320\265\320\273\321\214\320\275\320\260\321\217 \320\277\320\265\321\200\320\265\320\274\320\265\320\275\320\275\320\260\321\217 \320\264\320\273\321\217 \320\274\320\276\320\264\320\265\320\273\320\270\321\200\320\276\320\262\320\260\320\275\320\270\321\217 \321\201\320\273\321\203\321\207\320\260\320\271\320\275\320\276\320\263\320\276 \321\201\320\276\320\261\321\213\321\202\320\270\321\217</Font>
RandomVariableForProbability:=Sample(RandomVariable(Uniform(0, 1)), 1)[1]:
#<Font opaque="true" background="[255,204,0]">RandomVariableForProbability:=0:
</Font>pI:=min(1,delta/(y-x));
<Font encoding="UTF-8">#\320\265\321\201\320\273\320\270 \321\201\320\276\320\261\321\213\321\202\320\270\320\265 \320\277\321\200\320\276\320\270\320\267\320\276\321\210\320\273\320\276, \321\202\320\276 \320\277\321\200\320\276\320\262\320\276\320\264\320\270\320\274 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\216
</Font>if RandomVariableForProbability<evalf(pI) and keyOnlyOneWay=0 then
<Font encoding="UTF-8">#\320\264\320\276\320\277\320\276\320\273\320\275\321\217\320\265\320\274 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\265</Font>
i:=1:
j:=1:
while j<=m do
if SubdivizionShtrih1[j+1]-SubdivizionShtrih1[j]>delta/10 then
SubdivizionShtrih1Insert[i]:=SubdivizionShtrih1[j]:
i:=i+1:
SubdivizionShtrih1Insert[i]:=SubdivizionShtrih1Insert[i-1]:
while abs(SubdivizionShtrih1Insert[i]-SubdivizionShtrih1Insert[i-1])=0 do
SubdivizionShtrih1Insert[i]:=evalf[5](trunc(10^ChZnPoZap*(Sample(RandomVariable(Uniform(SubdivizionShtrih1[j], SubdivizionShtrih1[j+1])), 1)[1]))/10^ChZnPoZap):
od:
i:=i+1:
else
SubdivizionShtrih1Insert[i]:=SubdivizionShtrih1[j]:
i:=i+1:
fi:
j:=j+1:
od:
SubdivizionShtrih1Insert[i]:=SubdivizionShtrih1[j]:
NN:=i;
<Font encoding="UTF-8">#\320\265\321\201\320\273\320\270 \320\264\320\270\320\260\320\274\320\265\321\202\321\200 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\320\270 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\276\321\202\321\200\320\265\320\267\320\272\320\265 \320\275\320\265 \321\201\321\202\320\260\320\273 \320\261\320\276\320\273\321\214\321\210\320\265 \320\275\321\203\320\266\320\275\320\276\320\263\320\276, \321\202\320\276 \320\277\321\200\320\276\320\264\320\276\320\273\320\266\320\260\320\265\320\274 \320\260\320\273\320\263\320\276\321\200\320\270\321\202\320\274
</Font>diamShtrih1Insert:=evalf(max(seq(SubdivizionShtrih1Insert[ii]-SubdivizionShtrih1Insert[ii-1],ii=2..NN))):
if diamShtrih1Insert<=delta then
for i from 1 to NN do
SubdivizionShtrih2[i]:=SubdivizionShtrih1Insert[i]:
end do:
<Font encoding="UTF-8">#\320\267\320\260\320\277\320\270\321\201\321\214 \320\275\320\276\320\262\320\276\320\263\320\276 \320\277\320\276\320\264\321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\217 \320\275\320\260 \320\262\321\201\320\265\320\274 \320\276\321\202\321\200\320\265\320\267\320\272\320\265
</Font>for i from 1 to iStart do
Subdivizion1[i]:=SubdivizionTrue[i]:
od:
j:=iStart:
for i from 1 to NN do
Subdivizion1[j]:=SubdivizionShtrih2[i]:
j:=j+1:
end do:
for i from iFinish to N do
Subdivizion1[j]:=SubdivizionTrue[i]:
j:=j+1:
od:
j:=j-1:
<Font encoding="UTF-8">#\321\200\320\260\321\201\321\201\321\207\320\265\321\202 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\277\320\276 \321\201\321\202\320\260\321\200\320\276\320\274\321\203 \320\270 \320\275\320\276\320\262\320\276\320\274\321\203 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\321\216
</Font>sigma1:=add(evalf((sqrt((KoxaFunction(Subdivizion1[jj+1])[1]-KoxaFunction(Subdivizion1[jj])[1])^2+(KoxaFunction(Subdivizion1[jj+1])[2]-KoxaFunction(Subdivizion1[jj])[2])^2))^(ln(4)/ln(3))),jj=1..j-1):
sigma:=add(evalf((sqrt((KoxaFunction(SubdivizionTrue[jj+1])[1]-KoxaFunction(SubdivizionTrue[jj])[1])^2+(KoxaFunction(SubdivizionTrue[jj+1])[2]-KoxaFunction(SubdivizionTrue[jj])[2])^2))^(ln(4)/ln(3))),jj=1..N-1):
#sigma1:=0:
#sigma:=1:
<Font encoding="UTF-8">#\320\277\321\200\320\276\320\262\320\265\321\200\320\272\320\260 \321\203\321\201\320\273\320\276\320\262\320\270\321\217 \321\203\320\274\320\265\320\275\321\214\321\210\320\265\320\275\320\270\321\217 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\275\320\260 \320\275\320\276\320\262\320\276\320\274 \321\200\320\260\320\267\320\261\320\270\320\265\320\275\320\270\320\270 \320\270 \320\270\320\267\320\274\320\265\320\275\320\265\320\275\320\270\320\265 \320\263\320\273\320\260\320\262\320\275\320\276\320\263\320\276 \320\270\321\202\320\265\321\200\320\260\321\202\320\276\321\200\320\260 k
</Font>if sigma1<sigma then
k:=k+1:
SubdivizionTrue:=0:
for i from 1 to j do
SubdivizionTrue[i]:=Subdivizion1[i]: #print(%);
od:#1 to j
<Font encoding="UTF-8">print("\320\227\320\275\320\260\321\207\320\265\320\275\320\270\320\265 \320\274\320\260\321\201\321\201\320\276\320\262\320\276\320\271 \321\204\321\203\320\275\320\272\321\206\320\270\320\270 \320\274\320\276\320\264\320\270\321\204\320\270\320\272\320\260\321\206\320\270\321\217 C"):</Font>
print(sigma1):
N:=j:print(N):
<Font encoding="UTF-8">print("\320\275\320\276\320\274\320\265\321\200 \320\270\321\202\321\202\320\265\321\200\320\260\321\206\320\270\320\270"):</Font>
print(k):
keyOnlyOneWay:=0:
fi:#sigma1<sigma
keyOnlyOneWay:=1:
fi: #diamShtrih1Insert<=delta
fi:#RandomVariableForProbability<evalf(pI)
fi:#m>3
keyOnlyOneWay:=0:
if SubdivizionTrue[N]<0.98 then
<Font encoding="UTF-8">print("\320\277\320\276\320\277\320\260\320\273\321\201\321\217!"):</Font>
k:=100:
fi:
od:# k<...</Text-field>
</Input>
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</Output>
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