Changeset 7394:395b06b1597d
- Timestamp:
- 11/21/07 05:17:14 (6 years ago)
- Branch:
- default
- File:
-
- 1 edited
-
sage/plot/plot.py (modified) (3 diffs)
Legend:
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sage/plot/plot.py
r6996 r7394 1736 1736 sage: g = Graphics() 1737 1737 sage: step=6; ocur=1/5; paths=16; 1738 sage: PI = math.pi # numerical for speed -- fine for graphics 1738 1739 sage: for r in range(1,paths+1): 1739 ... for x,y in [((r+ocur)* cos(n), (r+ocur)*sin(n)) for n in srange(0, 2*pi+pi/step, pi/step)]:1740 ... for x,y in [((r+ocur)*math.cos(n), (r+ocur)*math.sin(n)) for n in srange(0, 2*PI+PI/step, PI/step)]: 1740 1741 ... g += circle((x,y), ocur, rgbcolor=hue(r/paths)) 1741 1742 ... rnext = (r+1)^2 … … 1895 1896 A red plot of the Jacobi elliptic function $\text{sn}(x,2)$, $-3<x<3$: 1896 1897 1897 sage: L = [(i/100.0, maxima.eval('jacobi_sn (%s/100.0,2.0)'%i)) for i in range(-300,300)]1898 sage: L = [(i/100.0, jacobi('sn', i/100.0 ,2.0)) for i in range(-300,300,30)] 1898 1899 sage: p = line(L, rgbcolor=(3/4,1/4,1/8)) 1899 1900 sage: p.show() … … 1901 1902 A red plot of $J$-Bessel function $J_2(x)$, $0<x<10$: 1902 1903 1903 sage: L = [(i/10.0, maxima.eval('bessel_j (2,%s/10.0)'%i)) for i in range(100)]1904 sage: p = line(L, rgbcolor=(3/4,1/4,5/8)) 1905 sage: p.show() 1904 sage: L = [(i/10.0, bessel_J(2,i/10.0)) for i in range(100)] 1905 sage: p = line(L, rgbcolor=(3/4,1/4,5/8)) 1906 sage: p.show() 1906 1907 1907 1908 1908 1909 A purple plot of the Riemann zeta function $\zeta(1/2 + it)$, $0<t<30$: 1909 1910 1910 sage: v = [zeta(0.5 + i/10 * I) for i in range(300)] 1911 sage: i = CDF.gen() 1912 sage: v = [zeta(0.5 + n/10 * i) for n in range(300)] 1911 1913 sage: L = [(z.real(), z.imag()) for z in v] 1912 1914 sage: p = line(L, rgbcolor=(3/4,1/2,5/8))
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