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Title: testing: new math symbols Post by william wu on Aug 12th, 2003, 11:05pm 12:00 AM 8/13/2003 test: [smiley=integral.gif] x2 dx [smiley=larrow.gif] [smiley=infty.gif] [infty][int] Code:
> "view all symbols" script not working :( > need to batch automate color inversion with photoshop > some new codes working. enclose infty in brackets to make infinity; planning to use LaTeX keywords ... 12:41 AM 8/13/2003 test: [smiley=forall.gif][smiley=alpha.gif][smiley=in.gif][smiley=bbq.gif] 1:29 AM 8/13/2003 > color inversions done; symbols currently being slowly uploaded (56k modem)
check out http://us.metamath.org/symbols/symbols.html for the full list of symbol codes. > some of these images may have excessive border space; let me know if they aren't working out, because i can trim them accordingly. test: [smiley=1.gif] [smiley=cala.gif] [smiley=infty.gif] [smiley=doteqdot.gif] [smiley=doublecap.gif] [smiley=cphi.gif] [smiley=cdot.gif] [smiley=calx.gif] [smiley=doublebarwedge.gif] Code:
3:46 AM 8/13/2003 i'll resume tomorrow. let me know if aspects of the forum which normally work properly no longer do; by modifying existing code i may have introduced new bugs |
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Title: Re: testing: new math symbols / new smiley faces Post by Icarus on Aug 13th, 2003, 3:31pm Fantastic! Be sure to add codes for [smiley=pi.gif] and [smiley=partial.gif]. (I see these two will need some trimming to bring the down to the line.) Thanks! This is cool!http://www.tipmaster.com/images/afro.gif |
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Title: Re: testing: new math symbols / new smiley faces Post by william wu on Aug 13th, 2003, 5:54pm [pi] and [partial] symbols added to drop down menu. yes, this is definitely very cool 8) 5:53 PM 8/13/2003 test: using ascii letters for variables: lim(n[to][infty]) [sum]i=1,..,nX[subi][supi] = lim(n[to][infty]) X[sub0][sup0] + X[sub1][sup1] + ... + X[subn][supn] [to] [pi] Code:
============================= using GIF letters [smiley=r.gif], [smiley=n.gif] and [smiley=cx.gif] (cx.gif): lim([smiley=n.gif][to][infty]) [sum]i=1,..,n[smiley=cx.gif][subi][supi] = lim([smiley=n.gif][to][infty]) [smiley=cx.gif][sub0][sup0] + [smiley=cx.gif][sub1][sup1] + ... + [smiley=cx.gif][subn][supn] [to] [pi] Code:
hmm. it looks like everything works out if we use the images completely when writing equations. however, that would be too annoying. 6:12 PM 8/13/2003 test material for trimming: [forall]r,s[in][bbr], [exists]t[in][bbq] min(r,s) < t < max(r,s) [int]x[sup2]dx = (1/3)x[sup3] + C [lnot](E[sub1][perp]E[sub2])[bigto] Pr([bigcap]i=1,2E[subi]) = Pr(E[sub1][cap]E[sub2]) [ne] Pr(E[sub1])Pr(E[sub2]) lim(n[to][infty]) { ([sum]i=1[supn] 1/i) - ln n } [to][gamma][approx].57721 (d/dx)[smiley=cgamma.gif]|x=1 = -[gamma] x[n][oplus]y[n][bigto]X(z)R(z) ; x(t)[oplus]y(t)[bigleftrightarrow]X(f)Y(f) [calf]-1[X(j[omega])] = x(t)= (2[pi])-1[int]-oooox(t)e-jwtd[omega] sin[theta]([partial]/[partial]r)(r[sup2]([partial]u/[partial]r)) + ([partial]/[partial][theta])([partial]u/[partial][theta]) = 0 [forall]u,v[in][bbc][supn] |[langle]u,v[rangle]|[le][parallel]u[parallel][cdot][parallel]v[parallel] [wutang]: [forall]k[in]{m|m[in][bbz][wedge]m[ge]2[wedge]([forall]n[in][bbz]:m[ne]b[supn])} [nexists]q[in][bbq] (logbk = [pi][cdot]q) Code:
2:45 AM 8/15/2003 trimming done. some of the symbols still look a bit off (e.g. magnitude bars), but that's the best i can do unless i modify non-blank area on the images, which is more work than i'd like to do right now :) 3:25 AM 8/16/2003 "view all symbols" script fixed |
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