.\" print with seqn demo |sroff -ms .rm CM .EQ delim @@ .EN .ce MATH SYMBOLS .sp .DS .TS center; l1 l1 l1 l1 l1 l1 l1 l1 l1 l. @ >= @ >= @ <= @ <= @ == @ == @ != @ != @ +- @ +- @ -+ @ -+ @ -> @ -> @ <- @ <- @ << @ << @ >> @ >> @ >< @ >< @ <> @ <> @ =~ @ =~ @ !< @ !< @ !> @ !> @ inf @ inf @ infinity @ infinity @ partial @ partial @ half @ half @ prime @ prime @ approx @ approx @ propor @ propor @ nothing @ nothing @ cdot @ cdot @ times @ times @ divide @ divide @ del @ del @ grad @ grad @ laplace @ laplace @ box @ box @ ... @ ... @ ,..., @ ,..., @ sum @ sum @ int @ int @ prod @ prod @ union @ union @ inter @ inter @ subset @ subset @ supset @ supset @ member @ member @ empty @ empty @ ang @ ang @ lang @ lang @ rang @ rang @ perp @ perp @ scriptl @ scriptl @ norm @ norm @ uarrow @ uarrow @ larrow @ larrow @ rarrow @ rarrow @ darrow @ darrow @ dagger @ dagger @ ciplus @ ciplus @ citimes @ citimes @ sub0 @ sub0 @ sub1 @ sub1 @ sub2 @ sub2 @ sub3 @ sub3 @ sub4 @ sub4 @ sub5 @ sub5 @ sub6 @ sub6 @ sub7 @ sub7 @ sub8 @ sub8 @ sub9 @ sub9 @ sup0 @ sup0 @ sup1 @ sup1 @ sup2 @ sup2 @ sup3 @ sup3 @ sup4 @ sup4 @ sup5 @ sup5 @ sup6 @ sup6 @ sup7 @ sup7 @ sup8 @ sup8 @ sup9 @ sup9 @ cidot @ cidot @ =wig @ =wig @ -wig @ -wig @ =dot @ =dot @ -dot @ -dot @ =hat @ =hat @ bstar @ bstar @ orsign @ orsign @ andsign @ andsign @ oppA @ oppA @ oppE @ oppE @ exist @ exist @ nexist @ nexist @ abs @ abs @ nie @ nie @ angst @ angst @ star @ star @ hbar @ hbar @ <-> @ <-> @ <=> @ <=> @ 3dot @ 3dot @ thf @ thf @ quarter @ quarter @ 3quarter @ 3quarter @ degree @ degree @ bullet @ bullet @ circle @ circle @ blot @ blot @ vbar @ vbar @ lfl @ lfl @ rfl @ rfl @ lcl @ lcl @ rcl @ rcl @ curse @ curse @ lbs @ lbs .TE .DE .tr ` .sp 2 .DS .ce EXAMPLES OF EQUATIONS .sp .ce INTEGRALS .EQ define lower ' sub down 15 back 10 ' define upper ' sup up 15 ' define blower ' sub down 40 back 10 ' define bupper ' sup up 40 ' .EN .sp .ce .EQ int lower 0 upper inf ` f(x) ` dx ````` bint blower 0 bupper a ` f(x,y) ` dx .EN .DE .sp .DS .ce FRACTIONS .sp .ce .EQ 1 over 2 `````` 1 over { sin (x) } ````` 1 over { 1 `+` { 1 over { 1`+`x } } } .EN .DE .sp .DS .ce SQUARE ROOTS .sp .ce .EQ sqrt { 1 `+` x sup 2 } ````` sqrt { 1 over { 1 `+` x } } .EN .DE .bp .DS .ce PILES, BRACKETS, BRACES, BARS AND PARENTHESES .sp .ce .EQ left [ pile { a above b above c } right } left [ pile { a above b above c above d } right } left | pile { a above b above c } right ) left | pile { a above b above c above d } right ) .EN .DE .sp .DS .ce MATRIX .sp .ce .EQ left [ matrix { ccol { x above ab } ccol { abc above 1 over x } } right ] .EN .DE .sp .DS .ce SUMS, INTERSECTIONS AND UNIONS .sp .ce .EQ sum from i=1 to inf 1 over i ` = ` inf ````` A ` inter ` B ````` A ` union ` B .EN .DE .sp .DS .ce DIACRITICAL MARKS .sp .ce dot, dotdot, hat, tilde, vec, dyad, bar and under .sp .ce .EQ f dot ` f dotdot ` f hat ` f tilde ` f vec ` f dyad ` f bar ` f under .EN .DE