On Feb 12, 10:07 am, bill purvis [EMAIL PROTECTED] wrote:
I wanted to make a plot of x^3+y^3=1729 (the well-known taxicab problem).
I'm sure there are better ways of acieving this but I opted for a naive
approach:
{{{
def sng(x):
if x 0:
return -1
return 1
def f(x):
y3 =
Still no response to this problem, either
Bill
Generally speaking: Sage Days somewhere (IPAM in this case) tend to
drop the amount of people that deal with problems on the mailing list
before, during and after the work shop because people have to travel,
get ready for the workshop and
I don't know how to fix it so that parametric_plot works. However, the
following workaround at least gives you a plot:
sage: a = RR(1729^(1/3))
sage: f1 = lambda x: RR(real((1729 - x^3)^(1/3)))
sage: f2 = lambda x: RR(real(-(-1729 + x^3)^(1/3)))
sage: L1 = [(x,f1(x)) for x in
On Feb 12, 2:07 am, bill purvis [EMAIL PROTECTED] wrote:
I wanted to make a plot of x^3+y^3=1729 (the well-known taxicab problem).
I'm sure there are better ways of acieving this but I opted for a naive
approach:
{{{
def sng(x):
if x 0:
return -1
return 1
def f(x):
y3 =
On Saturday 16 February 2008, Carl Witty wrote:
On Feb 12, 2:07 am, bill purvis [EMAIL PROTECTED] wrote:
I wanted to make a plot of x^3+y^3=1729 (the well-known taxicab problem).
I'm sure there are better ways of acieving this but I opted for a naive
approach:
{{{
def sng(x):
if
