MetaFun - Pragma ADE

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42 You can of course rotate, slant and manipulate such a label picture like any other picture. the right way The font can be specified in the string defaultfont and the scale in defaultscale. Labels are defined using the low level operator infont. The next statement returns a picture: draw "this string will become a sequence of glyphs (MP)" infont defaultfont scaled defaultscale ; By default the infont operator is not that clever and does not apply kerning. Also, typesetting math or accented characters are not supported. The way out of this problem is using btex ... etex. draw btex this string will become a sequence of glyphs (\TeX) etex ; The difference between those two methods is shown below. The outcome of infont depends on the current setting of the variable defaultfont. this string will become a sequence of glyphs (MP) this string will become a sequence of glyphs (TEX) When you run inside CONTEXT (as we do here) there is no difference between infont and the TEX methods. This is because we overload the infont operator and also pass its content to TEX. Both infont and btex use the macro textext which is intercepted and redirects the task to TEX. This happens in the current run so there is no need to pass extra information about fonts. Instead of passing strings to infont, you can also pass characters, using char, for example char(73). When you use infont you normally expect the font to be ASCII conforming. If this is not the case, you must make sure that the encoding of the font that you use matches your expectations. However, as we overload this macro it does not really matter since the string is passed to TEX anyway. For instance, UTF encoded text should work fine as CONTEXT itself understands this encoding. 1.16 Linear equations In the previous sections, we used the assignment operator := to assign a value to a variable. Although for most of the graphics that we will present in later chapters, an assignment is appropriate, specifying a graphic in terms of expressions is not only more flexible, but also more in the spirit of the designers of METAFONT and METAPOST. The METAFONT book and METAPOST manual provide lots of examples, some of which involve math that we don't consider to belong to everyones repertoire. But, even for non mathematicians using expressions can be a rewarding challenge. The next introduction to linear equations is based on my first experiences with METAPOST and involves a mathematical challenge posed by a friend. I quickly ascertained that a graphical proof was far more easy than some proof with a lot of sin(this) and cos(that) and long forgotten formulas. I was expected to prove that the lines connecting the centers of four squares drawn upon the four sides of a quadrilateral were perpendicular (see figure 1.2). Welcome to MetaPost Linear equations
Z13 Z24 Z14 Z1 Z12 Z2 Z21 Z23 Z11 Z42 Z0 Z22 Z31 Linear equations Welcome to MetaPost Z43 Figure 1.2 The problem. This graphic was generated with the following command: \placefigure [here][fig:problem] {The problem.} {\scale [width=\textwidth] {\useMPgraphic{solvers::one}{i=0.6,j=1.0,s=1}}} We will use this example to introduce a few new concepts, one being instances. In a large document there can be many METAPOST graphics and they might fall in different categories. In this manual we have graphics that are generated as part of the style as wel as examples that show what METAFUN can do. As definitions and variables in METAPOST are global by default, there is a possibility that we end up with clashes. This can be avoided by grouping graphics in instances. Here we create an instance for the example that we're about to show. Z4 Z32 Z41 Z3 Z44 Z34 Z33 43
Page 1: Hans Hagen metafun context mkiv
Page 5 and 6: Introduction This document is about
Page 7 and 8: Content Conventions . . . . . . . .
Page 9 and 10: 1 Conventions When reading this man
Page 11 and 12: 1 Welcome to MetaPost 1.1 Paths 2 I
Page 13 and 14: The open path is defined as: (1cm,1
Page 15 and 16: 1.2 Transformations We can store a
Page 17 and 18: (x,y) zscaled (u,v) (xu − yv,xv +
Page 19 and 20: z0 = (0.5cm,1.5cm) ; z1 = (2.5cm,2.
Page 21 and 22: 4 0 1 3 2 "z0..z1..z2..z3..z0" Only
Page 23 and 24: 0 1 3 2 "z0..z1..z2--z3" Watch how
Page 25 and 26: 0 1 0 2 2 1 "(z0..z1..z2..z3) cutaf
Page 27 and 28: 2 0 1 Using ( ) is not mandatory bu
Page 29 and 30: 0 4 1 3 2 0 These two graphics were
Page 31 and 32: Since we don't consider this unfill
Page 33 and 34: First there is the concept of varia
Page 35 and 36: 1.8 Loops Yet another programming c
Page 37 and 38: If in the definition of doublescale
Page 39 and 40: test (a) (b) (c) (d) ; test (a,b) (
Page 41 and 42: If you forget about the colors, the
Page 43 and 44: linejoin=mitered linecap=butt linej
Page 45: 1.15 Text Most dashpatterns can be
Page 49 and 50: 3 Because we want to call this macr
Page 51 and 52: dotlabel.rt ("$Z_{3}$", z3) ; dotla
Page 53 and 54: A different approach is to use a tw
Page 55 and 56: The graphic extends beyond the boun
Page 57 and 58: p := (p shifted (5cm,0)) randomized
Page 59 and 60: path p ; p := (0,0) -- (2cm,3cm) ;
Page 61 and 62: path p ; p := (0cm,0cm) -- (4cm,1cm
Page 63 and 64: Here, the image macro creates an (a
Page 65 and 66: So, in addition to on to specify a
Page 67 and 68: Watch how we can pass a point (poin
Page 69 and 70: 2 A few more details In this chapte
Page 71 and 72: The second line does just as it say
Page 73 and 74: fill shape ; draw shape ; filldraw
Page 75 and 76: 2.3 Units 6 As you can see here, as
Page 77 and 78: 2.4 Scaling and shifting When we dr
Page 79 and 80: Especially when a path results from
Page 81 and 82: points first order curve second ord
Page 83 and 84: first iteration second iteration th
Page 85 and 86: and get: We don't even need that mu
Page 87 and 88: Figure 2.3 Circles with minimized i
Page 89 and 90: The tension specifier can be used t
Page 91 and 92: The asymetrical tensions are less p
Page 93 and 94: z0 .. z1 .. z2 z0 {curl 1} .. z1 ..
Page 95 and 96: 7 In literature concerning POSTSCRI
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currentpicture := currentpicture sl
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We can achieve this by defining poi
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We're still not there. Like in a pr
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Due to the thicker line width used
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left up down right The previous def
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Here the & glues strings together,
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picture p ; p := "MetaFun" normalin
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pickup pencircle scaled 2pt ; draw
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Because the z--variables are used f
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3 Embedded graphics In addition to
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\startMPcode fill fullcircle scaled
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\startuniqueMPgraphic{right or wron
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{\externalfigure[mprun:extrafun::my
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\startlinecorrection[blank] \proces
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In order to prevent problems, we ad
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There are a few more low level swit
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When we convert color to gray, we u
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4 Enhancing the layout One of the m
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4.2 Overlay variables [offset=3pt,f
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This background demonstrates that a
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As you may know, TEX's ambassador i
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This works as expected: \RotatedTex
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We will now apply this knowledge of
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p := p shifted (2o,OverlayHeight-yp
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We demonstrated that when defining
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5 Positional graphics In this chapt
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5.2 Anchors and layers In a previou
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pab := pab cutafter (pab intersecti
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fill p withcolor \MPcolor{lightgray
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The previous example also demonstra
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\setMPlayer [test] [somepos-1] [loc
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6 Page backgrounds Especially in in
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As soon as you want to make an elec
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do_it (1,4,false) ; do_it (5,4,fals
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gigigi Watch how the bounding boxes
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You can test this concept yourself
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StartPage ; fill Area[Text][Text] s
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fi ; Main := Main enlarged 6pt ; pi
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ulcorner Field[Text] [Text] -urcorn
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The left picture demonstrates what
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There are two more operators: inner
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7 Shapes, symbols and buttons One c
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Table 7.1 demonstrates how scratch
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for i := 1 upto \MPvar{n} : xpos :=
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This table is defined as: \bTABLE[f
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Since we have collected some nice b
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8 Special effects Sometimes we want
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Because of this implementation, sha
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test_shade(origin shifted (.25cm,0)
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fill p shifted (3cm,0) withcolor .5
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\definecolor [tred] [r=1,t=.5,a=exc
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Figure 8.4 Another clipped cow. \pl
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withpen pencircle scaled 4mm withco
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Because this graphic is the result
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The resulting PDF file can be inclu
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Including another METAPOST graphic,
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After these examples your are proba
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In this graphic, we have two text f
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} {}} Here we feed some MATHML int
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9 Functions METAPOST provides a wid
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9.2 Grids Some day you may want to
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13 13 13 13 Figure 9.1 Quick and di
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2 − ×10 1 − 1 0×100 Figure 9.
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Figure 9.3 By using transparent col
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There are enough applications out t
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Of course we could extend this LUA
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10 Typesetting in METAPOST It is sa
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Meta is a female lion! Figure 10.2
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We use the low level CONTEXT macro
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So, now we have: M etaPostisFun! Wh
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n := n + 1 ; len[n] := \the\wd\MPbo
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ap := point at of RotPath ; ad := d
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\startoverlay {\startuseMPgraphic{f
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\startuseMPgraphic{text draw} draw
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vsize := ypart urcorner p - ypart l
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We are now ready for an attempt to
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We can manipulate the heigth and de
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\strutheight) ; % height of first l
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w := h := 6cm ; o := 6pt ; path p ;
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Donald Knuth has spent the past sev
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Donald Knuth has spent the past sev
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11 Debugging Those familiar with CO
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4 3 5 2 6 1 0 7 8 You can pass opti
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3 4 0 2 1 Of course you may want to
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12 Defining styles Since the integr
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color=gray, contrastcolor=gray, sty
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def right_menu_button (expr nn, rr,
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\Topic {Edward R. Tufte} \input tuf
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A Few Nice Quotes A Simple Style De
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13 A few applications For those who
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vardef spring (expr a, b, w, h, n)
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There is a numeric constant labelof
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text text text text text text text
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p := fullcircle scaled (2*length(lo
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These definitions of anglebetween a
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Because in most cases we want the l
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γ δ β ɛ α ζ δ γ β ɛ metho
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There are for sure more (efficient)
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The next circle that we draw shows
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popcurrentpicture ; enddef ; Here,
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draw (u,i) -- (2u,i) withcolor .5wh
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Figure 13.4 Koffka's examples of ma
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\startbuffer[a] def start_everythin
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pointC := circleA intersectionpoint
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draw_basics ; draw_circles ; draw_i
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Figure 13.6 Bisecting a line segmen
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z1 = (0, height/2) ; z2 = (width/2-
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The clipping path is applied by say
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13.8 Music sheets The next example
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The euro symbol A few applications
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draw i withpen pencircle scaled 1pt
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16 draw b withpen pencircle scaled
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\startMPcode \includeMPgraphic{gamb
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14 METAFUN macros CONTEXT comes wit
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A METAPOST syntax In the METAFONT b
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〈number or fraction〉 → 〈num
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〈suffix〉 → 〈empty〉 | 〈s
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〈assignment〉 → 〈variable〉
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〈command〉 → clip 〈picture v
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〈if test〉 → if 〈boolean exp
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B This document This document is pr
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C Reference C.1 Paths In this chapt
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tension atleast numeric (0,0)..(.75
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angle origin--dir(angle(1,1)) metap
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circle bcircle metafun variable lci
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path randomized numeric/pair unitsq
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path stretched numeric/pair (fullci
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path zscaled pair fullcircle zscale
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path llenlarged numeric fullcircle
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path urmoved numeric fullcircle urm
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everse path reverse fullcircle shif
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oundingbox path boundingbox fullcir
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C.3 Points top pair top center full
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C.4 Attributes withcolor rgbcolor w
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draw draw fullcircle metapost macro
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ounded linecap := rounded metapost
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label.top label.top("MetaFun",origi
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D Literature There is undoubtly mor
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Index a anchoring 143, 145 angles 2
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This document introduces you in the
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