Интерактивная система просмотра системных руководств (manов)
epicycle (1)
epicycle (1) ( Solaris man: Команды и прикладные программы пользовательского уровня )>> epicycle (1) ( Linux man: Команды и прикладные программы пользовательского уровня )
NAME
epicycle  draws a point moving around a circle which moves around a cicle which...
SYNOPSIS
epicycle
[display
host:display.screen] [root] [window] [mono] [install] [noinstall] [visual
viz] [colors
N] [foreground
name] [colorshift
N] [delay
microseconds] [holdtime
seconds] [linewidth
N] [min_circles
N] [max_circles
N] [min_speed
number] [max_speed
number] [harmonics
N] [timestep
number] [divisor_poisson
probability] [size_factor_min
number] [size_factor_max
number]
DESCRIPTION
The epicycle program draws the path traced out by a point on the edge
of a circle. That circle rotates around a point on the rim of another
circle, and so on, several times. The random curves produced can be
simple or complex, convex or concave, but they are always closed
curves (they never go in indefinitely).
You can configure both the way the curves are drawn and the way in
which the random sequence of circles is generated, either with
commandline options or X resources.
OPTIONS
 display host:display.screen

Specifies which X display we should use (see the section DISPLAY NAMES in
X(1)
for more information about this option).
 root

Draw on the root window.
 window

Draw on a newlycreated window. This is the default.
 mono

If on a color display, pretend we're on a monochrome display.
If we're on a mono display, we have no choice.
 install

Install a private colormap for the window.
 noinstall

Don't install a private colormap for the window.
 visual viz

Specify which visual to use. Legal values are the name of a visual
class, or the id number (decimal or hex) of a specific visual.
Possible choices include

default, best, mono, monochrome, gray, grey, color, staticgray, staticcolor,
truecolor, grayscale, greyscale, pseudocolor, directcolor, number
If a decimal or hexadecimal number is used,
XGetVisualInfo(3X)
is consulted to obtain the required visual.
 colors N

How many colors should be used (if possible). The colors are chosen
randomly.
 foreground name

With
mono,
this option selects the foreground colour.
 delay microseconds

Specifies the delay between drawing successive line segments of the
path. If you do not specify
sync,
some X servers may batch up several drawing operations together,
producing a less smooth effect. This is more likely to happen
in monochrome mode (on monochrome servers or when
mono
is specified).
 holdtime seconds

When the figure is complete,
epicycle
pauses this number of seconds.
 linewidth N

Width in pixels of the body's track. Specifying values greater than
one may cause slower drawing. The fastest value is usually zero,
meaning one pixel.
 min_circles N

Smallest number of epicycles in the figure.
 max_circles N

Largest number of epicycles in the figure.
 min_speed number

Smallest possible value for the base speed of revolution of the
epicycles. The actual speeds of the epicycles vary from this down
to
min_speed / harmonics.
 max_speed number

Smallest possible value for the base speed of revolution of the
epicycles.
 harmonics N

Number of possible harmonics; the larger this value is, the greater
the possible variety of possible speeds of epicycle.
 timestep number

Decreasing this value will reduce the distance the body moves for
each line segment, possibly producing a smoother figure. Increasing
it may produce faster results.
 divisor_poisson probability

Each epicycle rotates at a rate which is a factor of the base speed.
The speed of each epicycle is the base speed divided by some integer
between 1 and the value of the
harmonics
option. This integer is decided by starting at 1 and tossing
a biased coin. For each consecutive head, the value is incremented by
one. The integer will not be incremented above the value of the
harmonics
option. The argument of this option decides the bias of the coin; it
is the probability that that coin will produce a head at any given toss.
 size_factor_min number

Epicycles are always at least this factor smaller than their
parents.
 size_factor_max number

Epicycles are never more than this factor smaller than their parents.
RESOURCES
Option Resource Default Value
  
colors .colors 100
delay .delay 1000
holdtime .holdtime 2
linewidth .lineWidth 4
min_circles .minCircles 2
max_circles .maxCircles 10
min_speed .minSpeed 0.003
max_speed .maxSpeed 0.005
harmonics .harmonics 8
timestep .timestep 1.0
divisor_poisson .divisorPoisson 0.4
size_factor_min .sizeFactorMin 1.05
size_factor_max .sizeFactorMax 2.05
.timestepCoarseFactor 1.0
Before the drawing of the figure is begun, a preliminary calculation
of the path is done in order to scale the radii of the epicycles so
as to fit the figure on the screen or window. For the sake of speed,
This calculation is done with a larger timestep than the actual
drawing. The timestep used is the value of the
timestep
option multiplied by the timestepCoarseFactor resource. The default
value of 1 will almost always work fast enough and so this resource
is not available as a commandline option.
USER INTERFACE
The program runs mostly without user interaction. When running on the
root window, no input is accepted. When running in its own window,
the program will exit if mouse button 3 is pressed. If any other
mouse button is pressed, the current figure will be abandoned and
another will be started.
HISTORY
The geometry of epicycles was perfected by Hipparchus of Rhodes at
some time around 125 B.C., 185 years after the birth of Aristarchus of
Samos, the inventor of the heliocentric universe model. Hipparchus
applied epicycles to the Sun and the Moon. Ptolemy of Alexandria went
on to apply them to what was then the known universe, at around 150
A.D. Copernicus went on to apply them to the heliocentric model at
the beginning of the sixteenth century. Johannes Kepler discovered
that the planets actually move in elliptical orbits in about 1602.
The inversesquare law of gravity was suggested by Boulliau in 1645.
Isaac Newton's
Principia Mathematica
was published in 1687, and proved that Kepler's laws derived from
Newtonian gravitation.
BUGS
The colour selection is redone for every figure. This may
generate too much network traffic for this program to work well
over slow or long links.
COPYRIGHT
Copyright © 1998, James Youngman. Permission to use, copy, modify,
distribute, and sell this software and its documentation for any purpose is
hereby granted without fee, provided that the above copyright notice appear
in all copies and that both that copyright notice and this permission notice
appear in supporting documentation. No representations are made about the
suitability of this software for any purpose. It is provided "as is" without
express or implied warranty.
AUTHOR
James Youngman <
jay@gnu.org>, April 1998.
Index
 NAME

 SYNOPSIS

 DESCRIPTION

 OPTIONS

 RESOURCES

 USER INTERFACE

 HISTORY

 BUGS

 COPYRIGHT

 AUTHOR
