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1 |
.EQ
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2 |
tdefine ciplus % "\(O+" %
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3 |
ndefine ciplus % O+ %
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tdefine citimes % "\(Ox" %
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ndefine citimes % Ox %
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tdefine =wig % "\fS\v'-.2m'\z\(ap\v'.3m'=\v'-.1m'\fP" %
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ndefine =wig % ="~" %
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tdefine bigstar % "\s+2\fS\(**\fP\s-2" %
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ndefine bigstar % X|- %
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tdefine =dot % "\z\(eq\v'-.6m'\h'.2m'\s+2.\s-2\v'.6m'\h'.1m'" %
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ndefine =dot % = dot %
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tdefine orsign % "\fS\(l|\fP" %
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ndefine orsign % \e/ %
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tdefine andsign % "\fS\(l&\fP" %
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ndefine andsign % /\e %
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tdefine =del % "\fS\v'-.4m'\s-2\z\(*D\s+2\h'-.05m'\v'.5m'=\v'-.1m'\fP" %
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ndefine =del % = to DELTA %
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tdefine oppA % "\(fa" %
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ndefine oppA % V- %
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tdefine oppE %"\(te" %
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ndefine oppE % E/ %
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tdefine incl % "\s-5\h'-.1m'\v'-.1m'\z|\s+2\h'.2m'\v'-.35m'\z\(em\v'.7m'\z\(em\v'.2m'\(em\v'-.45m'\s+3" %
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ndefine incl % C_ %
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tdefine nomem % "\fS\h'.2m'\v'.05m'\z\(sl\v'-.05m'\h'-.2m'\(mo\fP" %
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ndefine nomem % C-/ %
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tdefine angstrom % "\fR\zA\v'-.3m'\h'.2m'\(de\v'.3m'\fP\h'.2m'" %
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ndefine angstrom % A to o %
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tdefine star % "\(**" %
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ndefine star % * %
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tdefine <wig % "\z<\v'.4m'\(ap\v'-.4m'" %
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ndefine <wig %{ < from "~" }%
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tdefine >wig % "\z>\v'.4m'\(ap\v'-.4m'" %
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ndefine >wig %{ > from "~" }%
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34 |
tdefine langle % "\fS\N'225'\fP" %
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35 |
ndefine langle %<%
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tdefine rangle % "\fS\N'241'\fP" %
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ndefine rangle %>%
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tdefine hbar % "\v'.2m'\s+3\N'194'\s-3\v'-.2m'\h'-.3m'h" %
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ndefine hbar % h\u-\d %
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ndefine ppd % _| %
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tdefine ppd % "\fS\N'94'\fP" %
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tdefine <-> % "\fS\N'171'\fP" %
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ndefine <-> % "<-->" %
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tdefine <=> % "\fS\N'219'\fP" %
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ndefine <=> % "<=>" %
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tdefine |< % "\o'<|'" %
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ndefine |< % <| %
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tdefine |> % "\o'>|'" %
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ndefine |> % |> %
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tdefine ang % "\fS\N'208'\fP" %
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ndefine ang % /_ %
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tdefine rang % "\s-3\fS\h'-.2m'\v'-.1m'\z|\s+3\h'.2m'\v'.1m'\(ru\fP" %
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ndefine rang % L %
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54 |
tdefine 3dot % "\v'-.8m'\z.\v'.5m'\z.\v'.5m'.\v'-.2m'" %
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55 |
ndefine 3dot % .\u.\u.\d\d %
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tdefine thf % "\fS\N'92'\fP" %
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57 |
ndefine thf % ..\u.\d %
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tdefine quarter % "\f1\s-3\u1\d\s+2\(sl\s-2\&4\s+3\fP" %
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ndefine quarter % 1/4 %
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tdefine 3quarter % "\f1\s-3\u3\d\s+2\(sl\s-2\&4\s+3\fP" %
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ndefine 3quarter % 3/4 %
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62 |
tdefine degree % \(de %
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63 |
ndefine degree % nothing sup o %
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64 |
tdefine square % \(sq %
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65 |
ndefine square % [] %
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66 |
tdefine circle % \(ci %
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67 |
ndefine circle % O %
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68 |
tdefine blot % "\(bx" %
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69 |
ndefine blot % HIX %
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70 |
tdefine bullet % \(bu %
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71 |
ndefine bullet % oxe %
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72 |
tdefine -wig % "\(~=" %
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73 |
ndefine -wig % - to "~" %
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74 |
tdefine wig % \(ap %
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75 |
ndefine wig % "~" %
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tdefine prop % \(pt %
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ndefine prop % oc %
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78 |
tdefine empty % \(es %
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79 |
ndefine empty % O/ %
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80 |
tdefine member % \(mo %
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81 |
ndefine member % C- %
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82 |
tdefine scrL % "\f(ZD\(Sl\fP" %
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83 |
ndefine scrL % (/ %
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84 |
define cap % \(ca %
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85 |
tdefine cup % \(cu %
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86 |
ndefine cup % U %
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87 |
define subset % \(sb %
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88 |
define supset % \(sp %
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89 |
define !subset % \(ib %
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90 |
define !supset % \(ip %
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91 |
define not % \(no %
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92 |
.EN
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