[Marco Maggi] The analog widgets are now (Aug 10, 2003) a package [http://web.tiscali.it/marcomaggi/software/UAW/index.html]. Updated with the aliasing code for lines (Sep 5, 2003). ---- [A tachometer-like widget: type 1] [A needlemeter widget: type 1] (an error in the title... [RS] fixed it) ---- [A voltmeter-like widget: type 1] ---- Here is a test script for the 3D circle border. See also: [drawing gradients on a canvas], [making color gradients] and [Gradients Color Transitions]. ---- [GPS] This is cool! Thanks for sharing it. :) ---- ====== package require Tcl 8 package require Tk 8 proc main { argc argv } { global forever wm withdraw . wm title . "A shadowed 3D circle" wm geometry . +10+10 canvas .c -background blue -width 400 -height 400 grid .c -sticky news set num 10 set xcentre 200 set ycentre 200 for {set i 0} {$i < $num} {incr i} { set radius [expr {20.0*$i}] set orient [expr {360.0/$num*$i}] set x1 [expr {$xcentre-$radius}] set y1 [expr {$ycentre-$radius}] set x2 [expr {$xcentre+$radius}] set y2 [expr {$ycentre+$radius}] shadowcircle .c $x1 $y1 $x2 $y2 40 3m $orient } wm deiconify . vwait forever exit 0 } proc shadowcircle { canvas x1 y1 x2 y2 ticks width orient } { set angle $orient set delta [expr {180.0/$ticks}] for {set i 0} {$i <= $ticks} {incr i} { set a [expr {($angle+$i*$delta)}] set b [expr {($angle-$i*$delta)}] set color [expr {20+$i*(220/$ticks)}] set color [format "#%x%x%x" $color $color $color] $canvas create arc $x1 $y1 $x2 $y2 -start $a -extent $delta \ -style arc -outline $color -width $width $canvas create arc $x1 $y1 $x2 $y2 -start $b -extent $delta \ -style arc -outline $color -width $width } } main $argc $argv ====== ___ [uniquename] 2014jan27 For those who do not have the facilities or time to implement the code above, here is an image of the 'shadowed 3D circle' Tk canvas produced by the code above. [gradientConcentricCircles_3Deffect_shadowedCircles_wiki9107_406x426.jpg] It appears that if the gaps between the 'circles' were closed and all the dark shadows were moved to one side of the resulting 'disk', then one would see what would look like a pretty nicely shaded spherical dome. <> Graphics | Widget | GUI