%!PS-Adobe-2.0 %%Creator: dvips(k) 5.92a Copyright 2002 Radical Eye Software %%Title: dict.dvi %%Pages: 9 %%PageOrder: Ascend %%BoundingBox: 0 0 596 842 %%DocumentFonts: SFRM1200 SFBX2074 SFBX1200 SFBX1728 %%EndComments %DVIPSWebPage: (www.radicaleye.com) %DVIPSCommandLine: dvips -o dict.ps dict.dvi %DVIPSParameters: dpi=600, compressed %DVIPSSource: TeX output 2005.05.21:1518 %%BeginProcSet: texc.pro %! /TeXDict 300 dict def TeXDict begin/N{def}def/B{bind def}N/S{exch}N/X{S N}B/A{dup}B/TR{translate}N/isls false N/vsize 11 72 mul N/hsize 8.5 72 mul N/landplus90{false}def/@rigin{isls{[0 landplus90{1 -1}{-1 1}ifelse 0 0 0]concat}if 72 Resolution div 72 VResolution div neg scale isls{ landplus90{VResolution 72 div vsize mul 0 exch}{Resolution -72 div hsize mul 0}ifelse TR}if Resolution VResolution vsize -72 div 1 add mul TR[ matrix currentmatrix{A A round sub abs 0.00001 lt{round}if}forall round exch round exch]setmatrix}N/@landscape{/isls true N}B/@manualfeed{ statusdict/manualfeed true put}B/@copies{/#copies X}B/FMat[1 0 0 -1 0 0] N/FBB[0 0 0 0]N/nn 0 N/IEn 0 N/ctr 0 N/df-tail{/nn 8 dict N nn begin /FontType 3 N/FontMatrix fntrx N/FontBBox FBB N string/base X array /BitMaps X/BuildChar{CharBuilder}N/Encoding IEn N end A{/foo setfont}2 array copy cvx N load 0 nn put/ctr 0 N[}B/sf 0 N/df{/sf 1 N/fntrx FMat N df-tail}B/dfs{div/sf X/fntrx[sf 0 0 sf neg 0 0]N df-tail}B/E{pop nn A definefont setfont}B/Cw{Cd A length 5 sub get}B/Ch{Cd A length 4 sub get }B/Cx{128 Cd A length 3 sub get sub}B/Cy{Cd A length 2 sub get 127 sub} B/Cdx{Cd A length 1 sub get}B/Ci{Cd A type/stringtype ne{ctr get/ctr ctr 1 add N}if}B/id 0 N/rw 0 N/rc 0 N/gp 0 N/cp 0 N/G 0 N/CharBuilder{save 3 1 roll S A/base get 2 index get S/BitMaps get S get/Cd X pop/ctr 0 N Cdx 0 Cx Cy Ch sub Cx Cw add Cy setcachedevice Cw Ch true[1 0 0 -1 -.1 Cx sub Cy .1 sub]/id Ci N/rw Cw 7 add 8 idiv string N/rc 0 N/gp 0 N/cp 0 N{ rc 0 ne{rc 1 sub/rc X rw}{G}ifelse}imagemask restore}B/G{{id gp get/gp gp 1 add N A 18 mod S 18 idiv pl S get exec}loop}B/adv{cp add/cp X}B /chg{rw cp id gp 4 index getinterval putinterval A gp add/gp X adv}B/nd{ /cp 0 N rw exit}B/lsh{rw cp 2 copy get A 0 eq{pop 1}{A 255 eq{pop 254}{ A A add 255 and S 1 and or}ifelse}ifelse put 1 adv}B/rsh{rw cp 2 copy get A 0 eq{pop 128}{A 255 eq{pop 127}{A 2 idiv S 128 and or}ifelse} ifelse put 1 adv}B/clr{rw cp 2 index string putinterval adv}B/set{rw cp fillstr 0 4 index getinterval putinterval adv}B/fillstr 18 string 0 1 17 {2 copy 255 put pop}for N/pl[{adv 1 chg}{adv 1 chg nd}{1 add chg}{1 add chg nd}{adv lsh}{adv lsh nd}{adv rsh}{adv rsh nd}{1 add adv}{/rc X nd}{ 1 add set}{1 add clr}{adv 2 chg}{adv 2 chg nd}{pop nd}]A{bind pop} forall N/D{/cc X A type/stringtype ne{]}if nn/base get cc ctr put nn /BitMaps get S ctr S sf 1 ne{A A length 1 sub A 2 index S get sf div put }if put/ctr ctr 1 add N}B/I{cc 1 add D}B/bop{userdict/bop-hook known{ bop-hook}if/SI save N @rigin 0 0 moveto/V matrix currentmatrix A 1 get A mul exch 0 get A mul add .99 lt{/QV}{/RV}ifelse load def pop pop}N/eop{ SI restore userdict/eop-hook known{eop-hook}if showpage}N/@start{ userdict/start-hook known{start-hook}if pop/VResolution X/Resolution X 1000 div/DVImag X/IEn 256 array N 2 string 0 1 255{IEn S A 360 add 36 4 index cvrs cvn put}for pop 65781.76 div/vsize X 65781.76 div/hsize X}N /p{show}N/RMat[1 0 0 -1 0 0]N/BDot 260 string N/Rx 0 N/Ry 0 N/V{}B/RV/v{ /Ry X/Rx X V}B statusdict begin/product where{pop false[(Display)(NeXT) (LaserWriter 16/600)]{A length product length le{A length product exch 0 exch getinterval eq{pop true exit}if}{pop}ifelse}forall}{false}ifelse end{{gsave TR -.1 .1 TR 1 1 scale Rx Ry false RMat{BDot}imagemask grestore}}{{gsave TR -.1 .1 TR Rx Ry scale 1 1 false RMat{BDot} imagemask grestore}}ifelse B/QV{gsave newpath transform round exch round exch itransform moveto Rx 0 rlineto 0 Ry neg rlineto Rx neg 0 rlineto fill grestore}B/a{moveto}B/delta 0 N/tail{A/delta X 0 rmoveto}B/M{S p delta add tail}B/b{S p tail}B/c{-4 M}B/d{-3 M}B/e{-2 M}B/f{-1 M}B/g{0 M} B/h{1 M}B/i{2 M}B/j{3 M}B/k{4 M}B/w{0 rmoveto}B/l{p -4 w}B/m{p -3 w}B/n{ p -2 w}B/o{p -1 w}B/q{p 1 w}B/r{p 2 w}B/s{p 3 w}B/t{p 4 w}B/x{0 S rmoveto}B/y{3 2 roll p a}B/bos{/SS save N}B/eos{SS restore}B end %%EndProcSet %%BeginProcSet: cm-super-t2a.enc % This file is generated from `T2Auni.map' and `glyphlist.txt', `gl-other.txt' % % LIGKERN hyphen hyphen =: endash ; 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b(\355\356\360\354\340\353\350)1295 1841 y(n)m(ull-v)m(ector)101 b(-)e(\355\363)-5 b(\353\345\342\356\351)33 b(\342\345\352\362\356\360) 1270 1961 y(n)m(ull-matrix)101 b(-)e(\355\363)-5 b (\353\345\342\340\377)33 b(\354\340\362\360\350\366\340)1435 2082 y(n)m(ull-set)101 b(-)e(\355\363)-5 b(\353\374-\354\355\356)m (\346)m(\345\361\362\342\356,)33 b(\357\363)m(\361\362\356\345)h (\354\355\356)m(\346)m(\345\361\362\342\356)1893 2332 y Fa(O)768 2533 y Fd(o)s(ctagon)99 b(-)g (\342\356\361\374\354\350\363\343\356\353\374\355\350\352)941 2653 y(o)s(dd)h(-)f(\355\345\367\345\362\355\373\351)559 2774 y(o)s(dd-function)h(-)f(\355\345\367\345\362)m(\340\377)33 b(\364\363\355\352\366\350\377)657 2894 y(one-to-one)99 b(-)g(\342\347\340\350\354\355\356-\356)m(\344\355\356\347\355\340)m (\367\355\373\351)321 3014 y(order)32 b(of)g(deriv)-5 b(ativ)m(e)102 b(-)d(\357\356\360)m(\377\344\356\352)33 b(\357\360\356\350\347\342\356)m(\344\355\356\351)369 3135 y(order)g(of)f(equation)101 b(-)e(\357\356\360)m(\377\344\356\352) 33 b(\363\360\340\342\355\345\355\350\377)581 3255 y(ordered)g(pair)100 b(-)f(\363\357\356\360)m(\377\344\356\367\345\355\355\340\377)33 b(\357\340\360\340)428 3375 y(orthogonal)f(base)101 b(-)e (\356\360\362\356\343\356\355\340\353\374\355\373\351)32 b(\341\340\347\350\361)336 3496 y(orthonormal)g(basis)101 b(-)e (\356\360\362\356\355\356\360\354\350\360\356\342\340\355\355\373\351) 32 b(\341\340\347\350\361)741 3616 y(op)s(erator)99 b(-)g (\356\357\345\360\340\362\356\360)1898 3867 y Fa(P)841 4067 y Fd(parab)s(olic)h(-)f (\357\340\360\340\341\356\353\350\367\345\361\352\350\351)543 4188 y(parametric)33 b(form)100 b(-)f (\357\340\360\340\354\345\362\360\350\367\345\361\352)m(\340\377)34 b(\364\356\360\354\340)648 4308 y(p)s(encil)g(of)e(lines)101 b(-)e(\357\363\367\356\352)33 b(\357\360)m(\377\354\373\365)511 4429 y(p)s(erio)s(dic)g(function)100 b(-)f(\357\345\360\350\356)m (\344\350\367\345\361\352)m(\340\377)35 b(\364\363\355\352\366\350\377) 390 4549 y(p)s(ermissible)g(solution)100 b(-)f(\344\356\357\363)m (\361\362\350\354\356\345)34 b(\360\345\370\345\355\350\345)321 4669 y(p)s(oin)m(t)e(of)g(discon)m(tin)m(uit)m(y)103 b(-)c(\362\356\367\352)m(\340)32 b(\360\340\347\360\373\342\340)982 4790 y(p)s(o)m(w)m(er)101 b(-)e(\357\356\352)m (\340\347\340\362\345\353\374)33 b(\361\362\345\357\345\355\350)817 4910 y(pre-image)100 b(-)f(\357\360\356\356\341\360\340\347)828 5030 y(preceding)i(-)e(\357\360\345\344\373\344\363\371\350\351)424 5151 y(prime)33 b(factorization)100 b(-)f(\360\340\347\353\356)m(\346)m (\345\355\350\345)35 b(\355\340)d(\357\360\356\361\362\373\345)i (\354\355\356)m(\346\350\362\345\353\350)1927 5704 y(5)p eop end %%Page: 6 7 TeXDict begin 6 6 bop 321 276 a Fd(prime)33 b(n)m(um)m(b)s(er)101 b(-)e(\357\360\356\361\362\356\345)33 b(\367\350\361\353\356)586 396 y(pro)s(duct)100 b(-)f (\357\360\356\350\347\342\345\344\345\355\350\345)489 517 y(pro)5 b(jection)100 b(-)f(\357\360\356\345\352\366\350\377)532 637 y(pro)5 b(jector)100 b(-)f(\357\360\356\345\352\362\356\360)697 757 y(pro)s(of)g(-)g(\344\356\352)m (\340\347\340\362\345\353\374\361\362\342\356)439 878 y(prop)s(osition)h(-)f(\357\360\345\344\353\356)m(\346)m (\345\355\350\345)1893 1102 y Fa(Q)321 1303 y Fd(quadratic)33 b(equation)100 b(-)f(\352\342\340\344\360\340\362\355\356\345)33 b(\363\360\340\342\355\345\355\350\345)361 1423 y(quadratic)g(form)m (ula)100 b(-)f(\364\356\360\354\363)-5 b(\353\340)33 b(\352)m(\356\360\355\345\351)g (\352\342\340\344\360\340\362\355\356\343\356)f (\363\360\340\342\355\345\355\350\377)716 1544 y(quan)m(ti\034er)101 b(-)e(\352\342\340\355\362\356\360)770 1664 y(quotien)m(t)i(-)e (\364\340\352\362\356\360)1894 1888 y Fa(R)765 2062 y Fd(radical)h(-)f(\360\340\344\350\352)m(\340\353,)33 b(\347\355\340\352)g(\352)m(\356\360\355\377)372 2182 y(raise)g(to)f(a)g(p)s(o)m(w)m(er)101 b(-)e(\342\356\347\342\356)m (\344\350\362\374)32 b(\342)g(\361\362\345\357\345\355\374)819 2303 y(range)100 b(-)f(\356\341\353\340\361\362\374,)32 b(\354\355\356)m(\346)m(\345\361\362\342\356)h(\347\355\340)m (\367\345\355\350\351)350 2423 y(rank)g(of)f(a)h(matrix)100 b(-)f(\360\340\355\343)33 b(\354\340\362\360\350\366\373)340 2543 y(rational)f(function)100 b(-)f (\360\340\366\350\356\355\340\353\374\355\340\377)32 b(\364\363\355\352\366\350\377)895 2664 y(real)100 b(-)f (\344\345\351\361\362\342\350\362\345\353\374\355\373\351,)34 b(\342\345\371\345\361\362\342\345\355\355\373\351)321 2784 y(recipro)s(cal)f(matrix)100 b(-)f (\356\341\360\340\362\355\340\377)31 b(\354\340\362\360\350\366\340)776 2904 y(reduce)101 b(-)e(\357\360\350\342\356)m(\344\350\362\374,)33 b(\361\356\352\360\340\371\340\362\374)667 3025 y(reducible)102 b(-)d(\357\360\350\342\356)m(\344\350\354\373\351)386 3145 y(regular)32 b(p)s(olygon)100 b(-)f (\357\360\340\342\350\353\374\355\373\351)33 b (\354\355\356\343\356\363\343\356\353\374\355\350\352)727 3266 y(relation)100 b(-)f(\356\362\355\356\370\345\355\350\345)447 3386 y(represen)m(tation)j(-)d(\357\360\345\344\361\362)m (\340\342\353e\355\350\345)618 3506 y(restriction)i(-)e (\356\343\360\340\355\350\367\345\355\350\345,)34 b (\360\345\361\362\360\350\352\366\350\377)876 3627 y(ro)s(ot)99 b(-)g(\352)m(\356\360\345\355\374)1908 3851 y Fa(S)900 4024 y Fd(scalar)h(-)g(\361\352)m(\340\353\377\360)1025 4145 y(set)g(-)g(\354\355\356)m(\346)m(\345\361\362\342\356)719 4265 y(set)33 b(theory)100 b(-)g(\362\345\356\360\350\377)32 b(\354\355\356)m(\346)m(\345\361\362\342)697 4385 y(single)i(ro)s(ot)98 b(-)i(\357\360\356\361\362\356\351)32 b(\(\356)m (\344\355\356\352\360\340\362\355\373\351\))h(\352)m (\356\360\345\355\374)721 4506 y(sk)m(ew)i(lines)100 b(-)g(\361\352\360\345\371\350\342\340\376\371\350\345\361)m(\377)33 b(\357\360)m(\377\354\373\345)656 4626 y(solution)g(set)100 b(-)g(\354\355\356)m(\346)m(\345\361\362\342\356)33 b (\360\345\370\345\355\350\351)917 4747 y(space)100 b(-)g (\357\360\356\361\362\360\340\355\361\362\342\356)540 4867 y(standard)33 b(form)99 b(-)h(\356\341\371\350\351)31 b(\342\350\344,)i(\361\362)m(\340\355\344\340\360\362\355\340\377)g (\364\356\360\354\340,)724 4987 y(stretc)m(hing)101 b(-)f (\360\340\361\362)m(\377\346)m(\345\355\350\345)971 5108 y(sum)g(-)g(\361\363\354\354\340)849 5228 y(surface)g(-)g (\357\356\342\345\360)m(\365\355\356\361\362\374)703 5348 y(symmetric)h(-)f (\361\350\354\354\345\362\360\350\367\355\373\351)321 5469 y(symmetric)34 b(function)100 b(-)g (\361\350\354\354\345\362\360\350\367\355\340\377)33 b(\(\367\345\362\355\340\377\))f(\364\363\355\352\366\350\377)1927 5704 y(6)p eop end %%Page: 7 8 TeXDict begin 7 7 bop 1897 291 a Fa(T)974 470 y Fd(tangen)m(t)100 b(-)f(\352)m(\340\361\340\362\345\353\374\355\340\377;)33 b(\362)m(\340\355\343\345\355\361,)h(\364\363\355\352\366\350\377)f (\362)m(\340\355\343\345\355\361)714 590 y(tangen)m(t)g(plane)100 b(-)f(\352)m(\340\361\340\362\345\353\374\355\340\377)33 b(\357\353\356\361\352)m(\356\361\362\374)1096 710 y(term)100 b(-)f(\367\353\345\355)950 831 y(theorem)h(-)f (\362\345\356\360\345\354\340)1023 951 y(theory)h(-)f (\362\345\356\360\350\377)321 1071 y(transcenden)m(tal)34 b(n)m(um)m(b)s(er)101 b(-)e (\362\360\340\355\361\366\345\355\344\345\355\362\355\356\345)34 b(\367\350\361\353\356)881 1192 y(transform)100 b(-)f (\357\360\345\356\341\360\340\347\356\342\340\362\374)822 1312 y(transitivit)m(y)i(-)e (\362\360\340\355\347\350\362\350\342\355\356\361\362\374)835 1433 y(translation)h(-)f(\362\360\340\355\361\353\377\366\350\377)367 1553 y(trisection)33 b(of)f(the)h(angle)100 b(-)f (\362\360\350\361\345\352\366\350\377)34 b(\363\343)m(\353\340)1074 1673 y(truth)100 b(-)f(\350\361\362\350\355\355\356\361\362\374)1892 1902 y Fa(U)578 2081 y Fd(unam)m(biguous)i(-)e(\355\345\344\342\363)m (\361\354\373\361\353\345\355\355\373\351,)37 b(\356)m (\344\355\356\347\355\340)m(\367\355\373\351)668 2201 y(un)m(b)s(ounded)101 b(-)e (\355\345\356\343\360\340\355\350\367\345\355\355\373\351)728 2321 y(unde\034ned)i(-)e (\355\345\356\357\360\345\344\345\353\345\355\355\373\351)36 b(\(\355\345\344\345\364\350\355\350\360\356\342\340\355\355\373\351\)) 554 2442 y(undetermined)102 b(-)d (\355\345\356\357\360\345\344\345\353\345\355\355\373\351)901 2562 y(union)h(-)f(\356\341\372\345\344\350\355\345\355\350\345)486 2682 y(unique)34 b(solution)100 b(-)f (\345\344\350\355\361\362\342\345\355\355\356\345)34 b(\360\345\370\345\355\350\345)673 2803 y(unit)f(v)m(ector)101 b(-)e(\345\344\350\355\350\367\355\373\351)35 b (\342\345\352\362\356\360)321 2923 y(univ)m(ersal)f(quan)m(ti\034er)101 b(-)e(\352\342\340\355\362\356\360)32 b (\356\341\371\355\356\361\362\350)607 3044 y(univ)m(ersal)j(set)100 b(-)f(\363\355\350\342\345\360\361\340\353\374\355\356\345)34 b(\354\355\356)m(\346)m(\345\361\362\342\356)589 3164 y(unsymmetric)102 b(-)d (\355\345\361\350\354\354\345\362\360\350\367\355\373\351)1893 3393 y Fa(V)743 3571 y Fd(v)-5 b(alid)100 b(-)f (\361\357\360\340\342\345\344\353\350\342\373\351)678 3691 y(v)-5 b(anish)100 b(-)f(\350\361\367\345\347\340\362\374,)34 b(\356\341\360\340\362\350\362\374\361)m(\377)d(\342)i(\355\363)-5 b(\353\374)613 3812 y(v)g(ariable)100 b(-)f (\357\345\360\345\354\345\355\355\340\377)686 3932 y(v)m(ector)i(-)e (\342\345\352\362\356\360)321 4053 y(v)m(ector)33 b(pro)s(duct)100 b(-)f(\342\345\352\362\356\360\355\356\345)33 b (\(\342\355\345\370\355\345\345\))g (\357\360\356\350\347\342\345\344\345\355\350\345)684 4173 y(v)m(ertex)101 b(-)e(\342\345\360\370\350\355\340)531 4293 y(vice)34 b(v)m(ersa)101 b(-)e(\355\340\356\341\356\360\356\362)-8 b(,)32 b(\356\341\360\340\362\355\356)1871 4522 y Fa(W)321 4701 y Fd(w)m(ell-de\034ned)101 b(-)f(\342\357\356\353\355\345)33 b(\356\357\360\345\344\345\353\345\355\355\373\351;)i(\356)m (\344\355\356\347\355\340)m(\367\355\356)e (\356\357\360\345\344\345\353\345\355\355\373\351)578 4821 y(whole)100 b(-)g(\366\345\353\373\351)1893 5050 y Fa(X)531 5228 y Fd(x-axis)h(-)e(\356\361\374)32 b(x)321 5348 y(x-in)m(tercept)101 b(-)e(\356\362\360\345\347\356\352)33 b(\355\340)f(\356\361\350)h(x)418 5469 y(xy-plane)101 b(-)e(\357\353\356\361\352)m(\356\361\362\374)33 b(xOy)1927 5704 y(7)p eop end %%Page: 8 9 TeXDict begin 8 8 bop 1893 291 a Fa(Y)321 518 y Fd(y-axis)100 b(-)f(\356\361\374)33 b(y)1904 769 y Fa(Z)621 970 y Fd(z-axis)101 b(-)e(\356\361\374)32 b(z)690 1090 y(zero)100 b(-)f(\355\363)-5 b(\353\374)321 1211 y(zero)33 b(solution)100 b(-)f(\355\363)-5 b(\353\345\342\356\345)33 b(\360\345\370\345\355\350\345)443 1331 y(zero)f(lo)s(cus)101 b(-)e(\355\363)-5 b(\353\345\342\356\345)33 b(\354\355\356\343\356\356\341\360\340\347\350\345)1927 5704 y(8)p eop end %%Trailer userdict /end-hook known{end-hook}if %%EOF

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