Vaflabilitet

455 days ago by gauteh

# |(e^(-2.1 i x)-e^(2.1 i x))/(e^(-1/7 i pi x)-e^((i pi x)/7))| # enkvaf(x) = abs((sin(2.1*x)/sin(1/7*pi*x))) from datetime import date, datetime, timedelta today = date.today ().weekday () # mon = 0, sun = 6 -> wed = 2 vaf(x) = (e^(-2.1*I*x)-e^(2.1*I*x)) / (e^(-1/7 *I*pi*x) - e^(I*pi*x/7)) absvaf(x) = abs(vaf(x).real() + vaf(x).imag()) # sage.. ? idagvaf (t) = absvaf(t + today + (7 - 2)) p = plot (idagvaf, -2, 20, ymin = -5, ymax = 30, xmin=0, figsize = [9, 4], fill='axis', dpi=120, transparent=True, color='#1D89C8', thickness=2, fillcolor='white', fillalpha='0.8') weds = 2 - today # dagar til neste onsdag if weds < 0: weds = 7 + weds format = "Ons %d. %b (ca kl 8)" delta = timedelta (int(weds)) next = datetime.now () if weds > 0: next = next + delta p += text (next.strftime (format), (weds -1, 30), color='white', fontsize=11) next = next + timedelta (int(7)) p += text (next.strftime (format), (weds + 6, 30), color='white', fontsize=11) next = next + timedelta (int(7)) p += text (next.strftime (format), (weds + 13, 30), color='white', fontsize=11) p.axes_labels (['Dagar', 'Vaflabilitet']) p.axes_color ('white') p.axes_label_color ('white') p.tick_label_color ('white') p.axes_width (2) show (p) show (abs(vaf)) 
       

\newcommand{\Bold}[1]{\mathbf{#1}}x \ {\mapsto}\ {\left| \frac{e^{\left(-2.10000000000000i \, x\right)} - e^{\left(2.10000000000000i \, x\right)}}{e^{\left(-\frac{1}{7} i \, \pi x\right)} - e^{\left(\frac{1}{7} i \, \pi x\right)}} \right|}

\newcommand{\Bold}[1]{\mathbf{#1}}x \ {\mapsto}\ {\left| \frac{e^{\left(-2.10000000000000i \, x\right)} - e^{\left(2.10000000000000i \, x\right)}}{e^{\left(-\frac{1}{7} i \, \pi x\right)} - e^{\left(\frac{1}{7} i \, \pi x\right)}} \right|}