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https://github.com/typst/typst
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80 lines
2.1 KiB
XML
80 lines
2.1 KiB
XML
// Test t and b attachments.
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---
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// Test basics, postscripts.
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$f_x + t^b + V_1^2 + attach(A, t: alpha, b: beta)$
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---
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// Test basics, prescripts. Notably, the upper and lower prescripts' content need to be
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// aligned on the right edge of their bounding boxes, not on the left as in postscripts.
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$
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attach(upright(O), bl: 8, tl: 16, br: 2, tr: 2-),
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attach("Pb", bl: 82, tl: 207) + attach(upright(e), bl: -1, tl: 0) + macron(v)_e \
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$
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---
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// A mixture of attachment positioning schemes.
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$
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attach(a, tl: u), attach(a, tr: v), attach(a, bl: x),
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attach(a, br: y), limits(a)^t, limits(a)_b \
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attach(a, tr: v, t: t),
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attach(a, tr: v, br: y),
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attach(a, br: y, b: b),
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attach(limits(a), b: b, bl: x),
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attach(a, tl: u, bl: x),
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attach(limits(a), t: t, tl: u) \
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attach(a, tl: u, tr: v),
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attach(limits(a), t: t, br: y),
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attach(limits(a), b: b, tr: v),
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attach(a, bl: x, br: y),
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attach(limits(a), b: b, tl: u),
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attach(limits(a), t: t, bl: u),
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limits(a)^t_b \
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attach(a, tl: u, tr: v, bl: x, br: y),
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attach(limits(a), t: t, bl: x, br: y, b: b),
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attach(limits(a), t: t, tl: u, tr: v, b: b),
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attach(limits(a), tl: u, bl: x, t: t, b: b),
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attach(limits(a), t: t, b: b, tr: v, br: y),
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attach(a, tl: u, t: t, tr: v, bl: x, b: b, br: y)
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$
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---
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// Test function call after subscript.
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$pi_1(Y), a_f(x), a^zeta(x) \
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a^subset.eq(x), a_(zeta(x)), pi_(1(Y))$
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---
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// Test associativity and scaling.
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$ 1/(V^2^3^4^5),
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1/attach(V, tl: attach(2, tl: attach(3, tl: attach(4, tl: 5)))),
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attach(Omega,
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tl: attach(2, tl: attach(3, tl: attach(4, tl: 5))),
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tr: attach(2, tr: attach(3, tr: attach(4, tr: 5))),
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bl: attach(2, bl: attach(3, bl: attach(4, bl: 5))),
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br: attach(2, br: attach(3, br: attach(4, br: 5))),
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)
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$
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---
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// Test high subscript and superscript.
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$ sqrt(a_(1/2)^zeta), sqrt(a_alpha^(1/2)), sqrt(a_(1/2)^(3/4)) \
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sqrt(attach(a, tl: 1/2, bl: 3/4)),
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sqrt(attach(a, tl: 1/2, bl: 3/4, tr: 1/2, br: 3/4)) $
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---
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// Test frame base.
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$ (-1)^n + (1/2 + 3)^(-1/2) $
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---
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// Test limit.
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$ lim_(n->oo \ n "grows") sum_(k=0 \ k in NN)^n k $
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---
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// Test forcing scripts and limits.
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$ limits(A)_1^2 != A_1^2 $
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$ scripts(sum)_1^2 != sum_1^2 $
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$ limits(integral)_a^b != integral_a^b $
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