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All Samples(1983)  |  Call(1850)  |  Derive(0)  |  Import(133)
pow(x, y)

Return x**y (x to the power of y).

src/p/y/pylon-HEAD/examples/national_grid/tikz.py   pylon(Download)
    sinphi=math.sin(phi)
    con=eccent*sinphi
    com=.5*eccent
    con=math.pow(((1.0-con)/(1.0+con)),com)
    ts=math.tan(.5*((math.pi*0.5)-phi))/con
    y=0-r_major*math.log(ts)
    return y

src/v/t/VT-USRP-daughterboard-drivers_python-HEAD/gnuradio-examples/python/apps/hf_explorer/hfx2.py   VT-USRP-daughterboard-drivers_python(Download)
	if self.active_button == 8:
           new = max(0, min(500, self.slider_4.GetValue() + event.delta))
           self.slider_4.SetValue(new)
           self.scale.set_k(math.pow(10.,((self.slider_4.GetValue()-500.)/100.)))
	if self.active_button == 9:
           if self.PLAY_FROM_USRP == False:
              if event.delta == -1:
    def set_volume(self, event):
        self.scale.set_k(math.pow(10.,((self.slider_4.GetValue()-500.)/100.)))
 
    def set_pga(self,event):
	if self.PLAY_FROM_USRP:
	   self.subdev.set_gain(self.slider_5.GetValue())
 
    def am_carrier(self,event):
	scale = math.pow(10,(self.slider_6.GetValue())/50.)
	self.pll_carrier_scale.set_k(complex(scale,0))
 
    # Reset AT data and start calibrate over
    def AT_reset(self, event):
        self.xdata = []
            if ( int(new) >= 0 ) & ( int(new) <= 500 ):
               self.volume = int(new)
               self.slider_4.SetValue(self.volume)
               self.scale.set_k(math.pow(10.,((self.slider_4.GetValue()-500.)/100.)))
 
      else: # no new web commands, update state
        fh = open("/var/www/cgi-bin/state/freq","w")

src/q/u/quickflash-HEAD/branch_tags/octave-swig/QuickFlash-1.0.0-Octave-1.0/examples/boxcount/plot_boxcounts.py   quickflash(Download)
 
                    log_mid_width = 0.5 * (p1_log_width + p2_log_width)
 
                    geom_mid_width = math.pow(10.0, log_mid_width)
 
                    mid_widths.append(geom_mid_width)
                    slopes.append(delta_log_count / delta_log_oneOver_width)
 
                    log_mid_width = 0.5 * (p1_log_width + p2_log_width)
 
                    geom_mid_width = math.pow(10.0, log_mid_width)
 
                    mid_widths.append(geom_mid_width)
                    slopes.append(delta_log_count / delta_log_oneOver_width)

src/p/y/pyjamas-0.7/examples/gwtcanvas/SuiteDemo.py   Pyjamas(Download)
            else:
                dy = -25.0
 
            self.canvas.lineTo( (math.pow(i, 1.5) * 2.0), 75 + dy)
 
        self.canvas.stroke()
        self.canvas.restoreContext()

src/c/o/copads-HEAD/copads/copads/samplestatistics.py   copads(Download)
        """
        mult = 1.0
        one_over_n = 1.0 / len(inlist)
        for item in inlist: mult = mult * math.pow(item, one_over_n)
        return mult
 
    def harmonicMean(self, inlist):
 
        Usage:   skew(inlist)
        """
        return self.moment(inlist, 3) / math.pow(self.moment(inlist, 2), 1.5)
 
    def kurtosis(self, inlist):
        """
        Returns the kurtosis of a distribution, as defined in Numerical
        Recipies (alternate defn in CRC Standard Probability and Statistics, 
        p.6.)
 
        Usage:   kurtosis(inlist)
        """
        return self.moment(inlist, 4) / math.pow(self.moment(inlist, 2), 2.0)

src/p/y/pyjamas-0.7/examples/gcharttestapp/GChartExample04.py   Pyjamas(Download)
 
        # add (log10-transformed) powers of 2 from 1/4 to 8
        for i in range(-2, 4):
            self.getCurve().addPoint(i,log10(math.pow(2,i)))
 
        # GChart's "=10^" NumberFormat prefix inverts the log10
        # transform

src/c/a/cantera-HEAD/language_interfaces/python/examples/surface_chemistry/catcomb.py   cantera(Download)
# chemistry on slowly
sim.surface.setCoverageEqs('on')
for iter in range(6):
    mult = math.pow(10.0,(iter - 5));
    surf_phase.setMultiplier(mult);
    gas.setMultiplier(mult);
    print 'Multiplier = ',mult

src/h/e/heatsource-HEAD/src/Stream/PyHeatsource.py   heatsource(Download)
from __future__ import division
from math import pow, sqrt, sin, log, atan, sin, cos, pi, tan, acos, exp,radians, degrees, log10
from random import randint
from bisect import bisect
 
class HeatSourceError(Exception): pass
 
    Dummy1 = sin(toRadians*Obliquity) * sin(toRadians*SunApparentLong)
    Declination = toDegrees*(atan(Dummy1 / sqrt(-Dummy1 * Dummy1 + 1)))
 
    SunRadVector = (1.000001018 * (1 - pow(Eccentricity,2))) / (1 + Eccentricity * cos(toRadians*(GeoMeanAnomalySun + SunEqofCenter)))
 
    #======================================================
    #Equation of time (minutes)
    Dummy = pow((tan(Obliquity * pi / 360)),2)
    Dummy1 = sin(toRadians*(2 * GeoMeanLongSun))
    Dummy2 = sin(toRadians*(GeoMeanAnomalySun))
    Dummy3 = cos(toRadians*(2 * GeoMeanLongSun))
    Dummy4 = sin(toRadians*(4 * GeoMeanLongSun))
    Dummy5 = sin(toRadians*(2 * GeoMeanAnomalySun))
    Et = toDegrees*(4 * (Dummy * Dummy1 - 2 * Eccentricity * Dummy2 + 4 * Eccentricity * Dummy * Dummy2 * Dummy3 - 0.5 * pow(Dummy,2) * Dummy4 - 1.25 * pow(Eccentricity,2) * Dummy5))
    else:
        Dummy = tan(toRadians*(AtmElevation))
        if AtmElevation > 5:
            RefractionCorrection = 58.1 / Dummy - 0.07 / pow(Dummy,3) + 0.000086 / pow(Dummy,5)
        elif AtmElevation > -0.575:
            RefractionCorrection = 1735 + AtmElevation * (-518.2 + AtmElevation * (103.4 + AtmElevation * (-12.79 + AtmElevation * 0.711)))
        else:
        # then adds a slight change to the depth and solves it again. It should iterate for a solution to depth
        # within about 5-6 solutions.
        while Converge > 1e-7:
            Fy = (D_est * (W_b + z * D_est)) * pow(((D_est * (W_b + z * D_est)) / (W_b + 2 * D_est * sqrt(1+ pow(z,2)))),power) - ((n * Q_est) / sqrt(S))
            thed = D_est + dy
            Fyy = (thed * (W_b + z * thed)) * pow((thed * (W_b + z * thed))/ (W_b + 2 * thed * sqrt(1+ pow(z,2))),power) - (n * Q_est) / sqrt(S)
            dFy = (Fyy - Fy) / dy
            count += 1
    # Use the calculated wetted depth to calculate new channel characteristics
    A = (D_est * (W_b + z * D_est))
    Pw = (W_b + 2 * D_est * sqrt(1+ pow(z,2)))
    Rh = A/Pw
    Ww = W_b + 2 * z * D_est
    U = Q_est / A
 
    # THis is a sheer velocity estimate, followed by an estimate of numerical dispersion
    if S == 0.0:
        Shear_Velocity = U
    else:
        Shear_Velocity = sqrt(9.8 * D_est * S)
    Dispersion = (0.011 * pow(U,2.0) * pow(Ww,2.0)) / (D_est * Shear_Velocity)
    else:
        Shear_Velocity = sqrt(9.8 * D_est * S)
    Dispersion = (0.011 * pow(U,2.0) * pow(Ww,2.0)) / (D_est * Shear_Velocity)
    if (Dispersion * dt / pow(dx,2.0)) > 0.5:
        Dispersion = (0.45 * pow(dx,2)) / dt
    #Dispersion = 50
    return D_est, A, Pw, Rh, Ww, U, Dispersion

src/p/y/pytrafikanten-HEAD/trafikanten/util.py   pytrafikanten(Download)
    k0 = 0.9996
 
    arc = northing / k0
    mu = arc / (a * (1 - math.pow(e, 2) / 4.0 - 3 * math.pow(e, 4) / 64.0 - 5 * math.pow(e, 6) / 256.0))
 
    ei = (1 - math.pow((1 - e * e), (1 / 2.0))) / (1 + math.pow((1 - e * e), (1 / 2.0)))
 
    ca = 3 * ei / 2 - 27 * math.pow(ei, 3) / 32.0
 
    cb = 21 * math.pow(ei, 2) / 16 - 55 * math.pow(ei, 4) / 32
    cc = 151 * math.pow(ei, 3) / 96
    cd = 1097 * math.pow(ei, 4) / 512
    cd = 1097 * math.pow(ei, 4) / 512
    phi1 = mu + ca * math.sin(2 * mu) + cb * math.sin(4 * mu) + cc * math.sin(6 * mu) + cd * math.sin(8 * mu)
 
    n0 = a / math.pow((1 - math.pow((e * math.sin(phi1)), 2)), (1 / 2.0))
 
    r0 = a * (1 - e * e) / math.pow((1 - math.pow((e * math.sin(phi1)), 2)), (3 / 2.0))
    fact1 = n0 * math.tan(phi1) / r0
 
    _a1 = 500000 - easting
    dd0 = _a1 / (n0 * k0)
    fact2 = dd0 * dd0 / 2
 
    t0 = math.pow(math.tan(phi1), 2)
    Q0 = e1sq * math.pow(math.cos(phi1), 2)
 
    t0 = math.pow(math.tan(phi1), 2)
    Q0 = e1sq * math.pow(math.cos(phi1), 2)
    fact3 = (5 + 3 * t0 + 10 * Q0 - 4 * Q0 * Q0 - 9 * e1sq) * math.pow(dd0, 4) / 24
 
    fact4 = (61 + 90 * t0 + 298 * Q0 + 45 * t0 * t0 - 252 * e1sq - 3 * Q0 * Q0) * math.pow(dd0, 6) / 720
 
    lof1 = _a1 / (n0 * k0)
    lof2 = (1 + 2 * t0 + Q0) * math.pow(dd0, 3) / 6.0
    lof3 = (5 - 2 * Q0 + 28 * t0 - 3 * math.pow(Q0, 2) + 8 * e1sq + 24 * math.pow(t0, 2)) * math.pow(dd0, 5) / 120

src/a/n/analyticgeom-HEAD/trunk/modulos/Cuadricas.py   analyticgeom(Download)
from pivy.coin import *
from PyQt4 import QtGui, QtCore, uic
from modulos.util import main, lee,  conecta
from math import sqrt, cos, sin, asin, pi, pow
from MallaBase2 import MallaBase,  ParametricPlot3D,  creaVars,  Eq,  creaVarParam, creaOpParam
from Visor import Visor
#import psyco
    def rangox(self,w=0):
        a = sqrt(16 - 16*w + pow(w,2))
        return (
            (2*sqrt(pow(-2 + w,2)))/a,
            (2*sqrt(40 - 40*w + pow(w,2)))/a, 40)
 
    def rangox2(self,w=0):
        a = sqrt(16 - 16*w + pow(w,2))
        return ((2*sqrt(pow(-2 + w,2)))/a,3, 40)
    def func1(w, r, t):
        a = 16 -16*w +w**2
        b = -1 + w
        return (
            .25*r*sqrt(a/(1 - w))*cos(t),
            .25*sqrt(abs(((-a)*pow(r,2) + 4*pow(-2 + w,2))/b)),
            (2*w + sqrt(a/pow(b,2))*b*r*sin(t))/(4*b))
    def func2(w, r, t):
        a = 16 -16*w +w**2
        b = -1 + w
        return (
            .25*r*sqrt(a/(1 - w))*cos(t),
            -.25*sqrt(abs(((-a)*pow(r,2) + 4*pow(-2 + w,2))/b)),
            (2*w + sqrt(a/pow(b,2))*b*r*sin(t))/(4*b))

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