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! C! U( i% K, J% T& |8 B" `: D: |4 @' i% l8 @
0 [. P- q9 S- ]. }0 z! t0 C8 N) v' Z7 b
- /******************************************************************************
& O3 G- `4 v, ]7 }1 C/ k- K* s - Copyright (c) 1999 Unigraphics Solutions, Inc.
/ O) E& V* R" O& A& i- ` - Unpublished - All Rights Reserved
: E9 ?0 G) P2 [8 o2 q& F, w - 3 d" G! h+ U3 z: F2 d/ H6 a& M
- *******************************************************************************/
; D' C7 Q% d0 G0 M - /* This example demonstrates the UF_EVAL api for lines and arcs., x y6 R5 I% S5 v+ D( x+ D
- Some of the UF_EVAL routines operate on an evaluator( v+ \) S' [" t* f, y, p7 q' s
- independent of type while others are type dependent. No longer use0 ]! ?3 z2 E% o4 O1 U% B/ Y' A" J
- UF_CURVE_ask_curve_struct ( ),
, t# P3 _: O9 J z4 C* O$ z; \0 l - UF_CURVE_ask_curve_struct_data ( ) and
0 w: ~, N- l5 b5 {. `6 e# Q1 H% t( n - UF_CURVE_free_curve_struct ( )
3 p- \/ O2 V0 K) [8 M; F- d. J - */
- q% ]. v4 R9 X5 P4 ]# a
% o) ~& a: G' t$ j# f, j- _- #include <stdio.h>
9 l. @( n% ]/ Q, V. K$ }6 y! ]0 } - #include <uf_object_types.h>% [+ @" D4 y5 L9 D
- #include <uf_curve.h>
: E1 b0 Q4 \6 N1 n - #include <uf_eval.h>
9 w1 X8 U" u, K2 l8 e5 s! M9 m - #include <uf_modl.h>
2 N+ E' I7 |$ q - #include <uf_part.h>
4 c; ~' }# O. S7 u1 V; O - #include <uf_so.h>. | W3 }, ]8 M- g/ K" j
- #include <uf.h>
0 R2 d; g- Q h- p( Z# G - #define UF_CALL( X ) ( report ( __FILE__, __LINE__, #X, ( X ) ) )
6 `" ^$ t3 s: b+ L9 \ - static void show_edge_points(UF_EVAL_p_t eval, int n_pts);! `/ n4 V0 s1 j9 s n3 I
- /*---------------------------------------------------------------*/* A5 ]. q) r% a. D+ F# i
- static int report ( char *file, int line, char *call, int irc )8 o8 |+ N( `# W
- {
/ D0 }: j( @6 p/ ?- f, `! W ~ - if ( irc )0 |! f/ I# V* I- O7 y4 A; s5 C$ u
- {
9 A* [5 ~0 n$ J( F - char message [ 132 + 1 ];* ^! d7 V) f Q; p" b9 A5 M. W; E
- printf ( "%s, line %d: %s\n", file, line, call );% g, l2 w7 ]3 R, g# u: l% Y
- UF_get_fail_message ( irc, message ) ?
: m5 d; Q* v% U9 l( y - printf ( " error %d\n", irc ) :! m! m7 i% V7 ~2 s: D
- printf ( " error %d: %s\n", irc, message );
3 B" [& M4 ^( g0 [ - }
+ x' W9 w6 l3 l, m, A9 } - return irc;( k) Y' E& q1 G1 g$ M/ N
- }$ d) p. n9 p! J( F2 U4 }- W
- /*---------------------------------------------------------------*/, @0 ~4 Z6 q, h
- int ufusr_ask_unload ( void )
$ u/ d0 Z1 o; U! B0 `1 y. h - {
) m0 y6 [* r' j0 b; n+ Z" D - return UF_UNLOAD_IMMEDIATELY;
/ J, T$ F) |+ a+ l/ j7 K% i7 a8 M* k - }4 L: N% g+ q" m2 T8 y% J9 \% _: @( G
- /*---------------------------------------------------------------*/ G( \2 `* i1 V6 ^
- /* ARGSUSED */
/ t* v' }7 k( @, z( b4 P - extern void ufusr ( char *param, int *reTCod, int param_len )( `. ?$ z* o* j4 D$ k
- {0 {1 L1 ]) H# F
- tag_t line;6 T: T% [* A2 ?/ n/ U% z
- tag_t arc;
* f2 ~0 e( s+ x' z: q U - tag_t edge;
: Q" H7 T0 t5 m" r( w0 a8 M" U8 O - tag_t edges [ 3 ];
/ P/ v; x5 d [/ U8 W7 {4 f$ I - UF_EVAL_p_t line_evaluator;
) z5 o$ h2 { {( C3 N - UF_EVAL_p_t arc_evaluator;
. i) F% t3 Z& ]9 }: g - UF_EVAL_p_t edge_evaluator;
7 |+ a# @; z/ }& g! J: s - UF_CALL ( UF_initialize ( ) );
; R' x0 {/ J1 n* K6 b - /*
N4 m- \( j1 V; L. Z, U - Create new part "ufd_eval.prt".: Y4 u7 P6 I, }$ ~0 M7 h: z. j, f
- ! _' o, \. ]! ~
- Close part if it already exists.
7 P% T% x& L) w. x - */8 A6 k! @5 w, D7 F$ i- d
- {
2 i6 _7 J$ N& Y7 h2 S" Z) @/ p" x$ ^ - tag_t part = UF_PART_ask_part_tag ( "ufd_eval.prt" );5 ]" J6 a M9 X
- if ( part != NULL_TAG )! G5 D( a' i/ L2 F" U! X
- {
" ?# S* Z$ ^3 s/ v: C: V, a" b5 z. i - UF_CALL ( UF_PART_close ( part, 0, 1 ) );% r# A S: b0 N+ w# `8 G. ?
- }: O$ D7 a o5 a# [% `% u
- UF_CALL ( UF_PART_new ( "UGd_eval.prt",
9 x& y# o$ ~' S7 h% m2 a - UF_PART_ENGLISH, ; n( r; p: ~3 p: d8 z, R8 n7 M
- &part ) );
) [0 f+ [- p5 O: W$ v: ^! B# s - }$ G7 u! f/ |6 o( i
- /*
- G; x' @* o4 Q" e* R5 u - Create block and get edges. & D" G7 A t2 z9 ?+ v; t
- */
$ e2 k' h& T$ A+ s+ c6 x - {
# f. J) _, L6 Q1 C - double origin [ ] = { 0.0, 0.0, 0.0 };
9 `4 G! _1 b+ r - char *sizes [ ] = { "1", "1", "1" };$ ]9 D( O; ^- I& J
- tag_t block_feature;
4 J4 l' C& o @0 c5 H1 y( g -
u; e+ V! q+ x1 l4 n - UF_CALL ( UF_MODL_create_block1 ( UF_NULLSIGN, ; H! y" s% i- y- B2 D" U
- origin,
8 \5 g' b+ S) l5 X* U4 | - sizes,
% v1 E8 g; r% s d& y4 K* P" e - &block_feature ) );7 u7 A6 j" r' t% G# k1 X% P
- {2 b1 C6 u2 s# v0 V' C
- uf_list_p_t edge_list;
4 U3 X: p/ f9 o8 N' o8 i& i - UF_CALL ( UF_MODL_ask_feat_edges ( block_feature,
. C4 o: X) r8 B5 I% n( y' h" h - &edge_list ) );% H3 I' z- `& K3 X5 R# C% p- L! {
-
: V2 R, \. W3 k - UF_CALL ( UF_MODL_ask_list_item ( edge_list,
' R% @7 E, D9 ]) F# M" L* [! O& d+ P - 1,
2 l. H% Q2 H( a3 f3 V) y - &edge ) );
: F6 x5 j7 Q3 M6 c - edges [ 0 ] = edge;
# E& ~+ l! [. _* D: T. `. ` - edges [ 1 ] = edge;
! y7 p q8 ^: d& W2 _! c - UF_CALL ( UF_MODL_ask_list_item ( edge_list, - ^# E& d3 J' W4 \% ?
- 0, 2 k; [& z" e o( q3 r' q5 D9 N
- &edges [ 2 ] ) );% Q* t: z: |1 z" c
- UF_CALL ( UF_MODL_delete_list ( &edge_list ) );# f$ R1 Y- P0 a* C
- }; `8 o2 I' @" f4 G4 l
- }
& P' v* f0 s! M! A/ L6 z: d% q - /* . @8 K2 ^% O+ J, r
- Create smart line.
; y m. J; T- ^2 j9 @1 F - */0 G# I: e2 L# v. U9 M0 k) |
- UF_CALL ( UF_SO_create_curve_extract : w5 v2 }& _; f
- ( 7 X; y* _2 v. l% e' ?* B3 u2 F' R
- edge,
: j! ^, t5 i- E( X) ^: D0 j& E. l - UF_SO_update_after_modeling, / L% u3 d+ T. o- v
- edge,; g9 n/ e- D6 i% ]
- UF_line_type, /* enforce line type */
3 j3 v$ i% ~8 D3 A- O - 0, /* no subtype to enforce */
( m# \ p/ p E2 m# |, d - NULL_TAG,
3 p8 e5 ^3 J+ _+ Y+ M+ ~ - &line
8 x' {3 @9 S* l f: C - ) );
) @( |! A% o/ W. a$ x& X - # c& y& g( u4 w
- /*
+ k& k2 j1 G3 m" o1 [5 F - Create smart arc.
f" u, b; p0 m( N7 o$ x6 \9 H - */) X; a' i z. p
- {) Z# V1 F9 {+ R8 G
- int i;
- P$ C5 k1 w" w9 @( e u2 N! { - tag_t points [ 3 ];: `3 r6 x1 W% D/ F) G9 D- p
- for ( i = 0; i < 3; i++ )
4 r5 ^" o) E3 B1 m* J4 p( O - {, Q$ x3 D1 V0 ^ I. n* A
- char *strings [ ] = { "center=1.0",
0 X' C! B, y, p9 g6 J+ \ - "start=0.0", : B6 T5 o u2 a! f$ X4 L
- "end=1.0" };8 [; Q+ ?- m, V& V2 x: [
- tag_t exps [ 3 ];1 A! a* G8 g# x, D$ C2 @- z3 Z
- tag_t scalars [ 3 ];
. i. P8 N' x5 _1 ~$ a5 e, o - UF_CALL ( UF_MODL_create_exp_tag ( strings [ i ], " Q) U. i8 H, V0 i
- &exps [ i ] ) );
9 Z1 h3 }9 N8 {6 }5 } - UF_CALL ( UF_SO_create_scalar_exp - t) S! i0 F& U& R* ~
- ( 8 i9 V; u$ J' M9 [5 b0 p; f
- exps [ i ],* [! I- r T" g1 [$ P0 t3 s7 T
- UF_SO_update_after_modeling, $ q( u2 h$ B& D
- exps [ i ],
0 o- r) I. L4 t- _& S2 [8 ] - &scalars [ i ]2 n+ O" {% A& w; P+ b
- ) );
2 Y! m# Z* I' J Q, G, n2 i; R - UF_CALL ( UF_SO_create_point_on_curve
2 L8 V& g# r% B5 f - (
) W; W8 v$ ?! N C t - edges [ i ],
2 b! P- f% t7 s% u - UF_SO_update_after_modeling,
4 W: [% y- Q& c( X2 I% q$ L. q: x: l - edges [ i ],* m+ p% A Q- i( }: s
- scalars [ i ], ! K: l$ b+ O! P2 k6 E) ~, R
- &points [ i ]
+ J# n* l5 m& S - ) );3 d8 L. z- u4 M& p
- }! g# X# X3 a: ~( W- \( W
- UF_CALL ( UF_SO_create_arc_center_2_pnts
" b8 Z) u1 y% O4 k* a8 b - (
Y. ]6 v& {$ L, p9 J! C) } - points [ 0 ],
( x3 X: r/ u8 J0 b( _9 Y* _. f& [9 P5 u. F - UF_SO_update_after_modeling,. C) Z) }3 [8 O' R
- points, - ?( x1 o0 {$ e2 \# \" `
- &arc
2 w' @" J+ [! h1 b, ~ - ) );' p) w- v( K6 E/ h0 @8 z2 z
- }
" D# ]9 k9 o0 S$ Y- C -
9 w5 I6 {: M/ d: W - /* 6 ~$ w `' p6 H ~/ }
- Smart objects are created as invisible objects by : P( \1 `3 g% n
- default. UF_SO_set_visibility_option ( ) can be v) H0 ]: H3 R3 v' P
- used to make them visible in the graphics window.+ ^. Z: b F9 K: [( A9 v. }
- */- D8 P: ^0 A/ G
- UF_CALL ( UF_SO_set_visibility_option ( line, 0 A8 v8 I2 B# R! K/ M3 v* {$ C
- UF_SO_visible ) );
4 B2 M2 J1 P: E5 M! `9 D - UF_CALL ( UF_SO_set_visibility_option ( arc, + A9 R! b. R! m' w$ N
- UF_SO_visible ) );* M0 e3 h2 j" a6 w! _1 F
- /*
+ E9 K9 Y/ w( N$ }% H D; j0 u4 z - Get line/arc/edge evaluators.
# } }( w" G; D6 C( d, I+ t' E - */
/ {9 u$ l& r3 ]$ a [5 v: H - UF_CALL ( UF_EVAL_initialize ( line, &line_evaluator ) );
) w3 \: r. ^9 r; I4 s" R - UF_CALL ( UF_EVAL_initialize ( arc, &arc_evaluator ) );( ?; [6 |$ {/ s
- UF_CALL ( UF_EVAL_initialize ( edge, &edge_evaluator ) );/ O0 R% s3 r |! |9 I, C% s% m, m4 J
- show_edge_points(line_evaluator, 10); c9 o: H" Q1 J8 a+ Z7 H3 m
- show_edge_points(arc_evaluator, 10);1 A6 c' \' m0 V, z
- show_edge_points(edge_evaluator, 10);
8 }# s, X( f3 E a - /* ) \7 c2 L9 |8 K8 {& z5 q
- Get line/arc/edge data.# l* R/ l- N$ I3 s5 s+ S1 U$ U
- */3 f" Z' p( y- j" Y d) z! w4 r
- {& W8 n6 i5 [) ^$ u8 D+ v5 j' u
- UF_EVAL_line_t line_data;0 b( r8 [) {( S$ Q) u5 \
- UF_EVAL_arc_t arc_data;
0 n, g; U2 l3 K4 Y* N) M* J - UF_EVAL_line_t edge_data;
. o! ~; T/ D W q/ D z5 n - UF_CALL ( UF_EVAL_ask_line ( line_evaluator,
5 t' e' ?: y/ ^9 P7 K - &line_data ) );
( u- n2 p& w; I$ u - UF_CALL ( UF_EVAL_ask_arc ( arc_evaluator,
" M" ?9 K0 J' Z! Y - &arc_data ) );0 D# N1 r* t: J9 D( U
- UF_CALL ( UF_EVAL_ask_line ( edge_evaluator, & d7 H/ L: L- B9 F0 Z
- &edge_data ) );
9 x' R8 z R1 h7 Z - }
* H' Q/ Q; w. d: | - /*
8 ?/ e" S- _* i3 o5 i* N - Check line/arc/edge periodicity.( B& p1 j# A, z
- */
" L* P& D2 C, N4 a p - {% U( Y& u/ n, C/ T/ f* \) A
- logical is_periodic;- O0 C: K! l) C) y" r) a, d# a; W
-
- ~( f6 i: R7 H5 D v0 n: x5 ` - UF_CALL ( UF_EVAL_is_periodic ( line_evaluator,
, ?, j9 r. \6 Q7 h8 Z - &is_periodic ) );
- r3 H$ i! n/ B, b" j - UF_CALL ( UF_EVAL_is_periodic ( arc_evaluator,
0 c' D& l9 i! F- ? - &is_periodic ) );2 e7 G6 W( H* v- t' k& |0 y b+ m
- UF_CALL ( UF_EVAL_is_periodic ( edge_evaluator, , K% X2 p9 W7 G
- &is_periodic ) );4 q3 P' K) y3 H
- }
D$ ~) g( K- V' E - /*
. e% O* m2 e0 Y# t - Evaluate line/arc/edge.: F& d8 _/ C! H# d6 B, n2 ?
- */
, O0 ]$ f$ Q, A, M( W - {
5 e$ A+ G; }( y* C1 o1 s, Z s - double limits [ 2 ];
* Q2 v: M. _5 T/ B - double mid_t;
$ o D6 S2 W5 ^. ~2 h7 F - double point [ 3 ];$ ^8 |" l4 y6 L- J) M N) N/ Z G1 k
- double derivative [ 3 ];
; v& k; X( o7 X! C* Y3 J( L9 D - double tangent [ 3 ];; d; V4 L6 e. {
- double normal [ 3 ];
! d y) H, b B7 B: [! `$ \ - double binormal [ 3 ];
+ J# I* ~7 `" [9 T - UF_CALL ( UF_EVAL_ask_limits ( line_evaluator, limits ) );7 Z5 y, W& v- W- d& P2 Z9 g3 U
- mid_t = ( limits [ 1 ] + limits [ 0 ] ) / 2.0;' ?* U0 _2 c; r: S3 _, ?
- UF_CALL ( UF_EVAL_evaluate ( line_evaluator,
2 K9 m; D* o$ O - 1, $ w7 i: J8 q- A% Z3 k- ]
- mid_t, i) b+ l$ T5 D" h* a& T7 \. N% W
- point, $ w1 z, n2 Y9 w) p) p+ X8 Y' e
- derivative ) );( w. _0 Y: k8 b3 y5 r
-
1 D0 \* S0 O# Q7 \ - UF_CALL ( UF_EVAL_evaluate_unit_vectors ( line_evaluator, 4 h v7 `. l( c
- mid_t,
+ M" [& i" ~' A6 O - point, 5 h1 z! ^3 Y& j' n7 ~2 {2 l
- tangent,
# V0 B/ A$ I" }3 I: v - normal, 2 ~& `! n; V: x5 ^ D
- binormal ) );$ N8 I1 ?7 }7 h
- UF_CALL ( UF_EVAL_ask_limits ( arc_evaluator, limits ) );
4 G- E5 L" Y, m- F# I7 r6 Y- _1 M - mid_t = ( limits [ 1 ] + limits [ 0 ] ) / 2.0; W: x: {% I6 A. W" o W1 R; y' `8 p
- ' G% v! Q. g- r# s: x0 y
- UF_CALL ( UF_EVAL_evaluate ( arc_evaluator,
% Y) h: H$ l( L4 G/ s0 Y - 1,
6 J7 U) Z5 l- R' W - mid_t, - h( ?5 f# ` B/ C* e/ d
- point,
% k& g( p8 h* e9 B7 f5 i - derivative ) );
1 n8 P$ y# H2 Q9 S* H9 N7 U - * W( d7 e8 y* l
- UF_CALL ( UF_EVAL_evaluate_unit_vectors ( arc_evaluator, , U. \2 @1 _5 [+ i9 b" A
- mid_t,
5 b5 f3 s/ b. X q/ [! L8 ^ - point,
" J5 B O# y' _, i7 }/ B - tangent,
. S3 p* t% t1 e. V) ^& y - normal,
u& H& S: \4 O- y# O: c" ~$ R8 O" X% z - binormal ) );
. U8 p' g& P' p: e/ f - UF_CALL ( UF_EVAL_ask_limits ( edge_evaluator, limits ) );
8 V7 R$ O7 w# [ [) h& G$ ^8 z6 p - mid_t = ( limits [ 1 ] + limits [ 0 ] ) / 2.0;
; r3 _. _: e8 G - UF_CALL ( UF_EVAL_evaluate ( edge_evaluator,
_' X4 V4 @' F0 S9 ^ - 1, / t" }; a- o* Z; e6 u- L3 G3 W* m# _
- mid_t, * a# @. n$ Z9 u) B
- point,
! L8 G: o2 n8 E - derivative ) );
& q7 _3 c5 D, O - UF_CALL ( UF_EVAL_evaluate_unit_vectors ( edge_evaluator,
9 y& b4 {+ r$ h- ^7 d( p& ]; x - mid_t, 3 @4 V! j1 t( N
- point, x5 E) ?+ O( w- c9 J" n
- tangent,
1 x4 h8 V( n9 M+ s - normal,
3 P' ~# B" j: Y/ s3 t - binormal ) );
" f( R$ E1 T5 k# m1 W - }, w0 ^9 z0 t6 {8 B$ a' q0 F2 B6 Z
- /* 0 [7 \9 P2 Z1 |' E) c
- Check line/arc/edge equality of evaluators.: h. V0 `8 X5 H: _( I
- */
+ W6 s6 ?4 h' |3 t - {. j Q: v& i" o8 b
- logical is_equal;
! L% S- @: I6 z! ` - UF_EVAL_p_t line_evaluator_copy;3 _2 }( ? g# f/ g
- UF_CALL ( UF_EVAL_copy ( line_evaluator,
* V0 ^' C, ?4 `( p$ s - &line_evaluator_copy ) );
1 D. q6 Q0 Y& O! h - UF_CALL ( UF_EVAL_is_equal ( line_evaluator,. _ M$ \; N' [: P& G Y$ @
- line_evaluator_copy,
2 v M& ~! P3 l1 `& c$ d5 H Q - &is_equal ) );1 W0 _* n# o- W9 V5 P
- UF_CALL ( UF_EVAL_free ( line_evaluator_copy ) );
4 P: k0 z/ L/ z6 \ - UF_CALL ( UF_EVAL_is_equal ( line_evaluator, 4 o" r* T9 u2 I' i( X; z7 p5 @# h
- arc_evaluator,
. B& W" N" P+ ^; u% l3 Y( J. c - &is_equal ) );5 ]# a& w1 x# S/ u) Y8 C5 x, Y
- UF_CALL ( UF_EVAL_is_equal ( line_evaluator, 9 ?2 T: s! ~: Y
- edge_evaluator, . h8 K4 c$ J7 y( q) t
- &is_equal ) );
5 q+ U; ?- s) B) J% G - }$ x; o, H( z/ A2 C; X+ D
- /* / a: n$ o. A9 V
- Check line/arc/edge type., Q- P0 p" x4 p& r
- */
8 ^6 O% }1 i) T - {
1 U( R* [$ S! x& L6 a4 B9 N - logical is_line;7 k& E; s0 ` `" `/ a- N$ R/ ^) Q+ B
- logical is_arc;
1 P5 ~) u# Q8 M( }# w- [ - UF_CALL ( UF_EVAL_is_line ( line_evaluator, &is_line ) );
2 l: [% R1 b( [* D+ L7 C" | - UF_CALL ( UF_EVAL_is_arc ( line_evaluator, &is_arc ) );: M% d$ A3 C; {4 ^, C6 W+ k
- UF_CALL ( UF_EVAL_is_arc ( arc_evaluator, &is_arc ) );+ e+ E& J1 S: q L1 G0 h7 x5 H6 m
- UF_CALL ( UF_EVAL_is_line ( arc_evaluator, &is_line ) );9 z$ [( N( V% L0 v$ I7 D. R' M9 |
- UF_CALL ( UF_EVAL_is_arc ( edge_evaluator, &is_arc ) );. C3 J8 S" @" W! T8 ?
- UF_CALL ( UF_EVAL_is_line ( edge_evaluator, &is_line ) );* [$ B9 i, [6 h% z* ?
- }
0 M3 @) C0 F C5 E- R& N - UF_CALL ( UF_EVAL_free ( line_evaluator ) );
! D' j- Z1 G/ g - UF_CALL ( UF_EVAL_free ( arc_evaluator ) );3 }4 j6 n" ?% ~6 N) }" h
- UF_CALL ( UF_EVAL_free ( edge_evaluator ) );
% Q' l( N. L1 P i - UF_CALL ( UF_terminate ( ) );1 q9 i3 O# V$ ^5 n K* u
- }' V& f0 w8 {9 [) A
- C; `( F- Q* t; ?4 t9 a) C* \
- /* This function will disply n_pts equally spaced along the
( [& K% J5 j: r - input curve.
3 X; N$ _5 `3 O% A: G - */
% k4 i; z6 o+ ?8 h* z x7 _3 {- a - static void show_edge_points(UF_EVAL_p_t eval, int n_pts)
8 i0 s, B5 E+ W# c9 `& `6 J, ] - {: Q; v3 z4 t6 S9 Z4 D
- int ii;
, Z6 E! {8 O1 n5 P( q - double limits[2], p, point[3], end_parameter, start_parameter;0 o# r) Q% q' @; Q7 p
- UF_OBJ_disp_props_t
$ I4 q' P6 H* w& o* k+ j* S$ P - attrib = { 1, UF_OBJ_WHITE, UF_OBJ_NOT_BLANKED, UF_OBJ_WIDTH_NORMAL,
}0 ]/ a# m7 r) m4 M$ X - UF_OBJ_FONT_SOLID, FALSE};" V5 d" K+ P- f4 F8 w
- ; s; V' T K+ [) ]
- UF_CALL(UF_EVAL_ask_limits(eval, limits));
- j; f# a% H) m: F - printf ( "limit0 = %f\n", limits[0] );
0 M( g, x4 O& J8 C" x' o - printf ( "limit1 = %f\n", limits[1] );; p) ^, b9 {" B9 _. n- d
- start_parameter = limits[0];
; h2 B4 B) p4 ~. }+ ] - end_parameter = limits[1];! v2 _, A6 E1 b! a, R
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- for (ii = 0; ii < n_pts; ii++)
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- p =start_parameter + ii*((end_parameter - start_parameter)/(n_pts - 1));7 d- o( l! M) w4 G! f
- printf ( "evaluate = %f\n", p );
* @: d: h& [) ]( s/ X0 b; { - UF_CALL(UF_EVAL_evaluate(eval, 0, p, point, NULL));
8 A" r o* q& X. } - UF_CALL(UF_DISP_display_temporary_point(NULL_TAG,
$ {) V) D3 J1 ~/ s3 Q4 T1 n/ y4 Q - UF_DISP_USE_ACTIVE_PLUS, point, &attrib, UF_DISP_POINT));
* |" V. p- b) n1 @ - }& G- H* i9 ^4 N" d$ j
- 3 X! X$ j( L1 a# u. O- W
- }
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