I was wondering what a good way might be to get a decimal answer when using
units. For example, say I try
For example, say I do
#define units
ft = units.length.foot
m = units.length.meter
#add some lengths and output in ft
(3*ft + 4*m).convert(units.length.ft)
I get back
Greg Marks gtma...@gmail.com writes:
When building SAGE from source on a Linux machine, I
noticed that the parser generator bison is needed in
order to install the database lie-2.2.2.p3. Perhaps
you might consider mentioning bison along with the
development tools listed (gcc, make, m4, perl,
Keshav Kini keshav.k...@gmail.com writes:
Greg Marks gtma...@gmail.com writes:
When building SAGE from source on a Linux machine, I
noticed that the parser generator bison is needed in
order to install the database lie-2.2.2.p3. Perhaps
you might consider mentioning bison along with the
Hi
My original version was compiled from source under 11.10 then copied to
12.04, but I would welcome a binary version supported by someone else! Am
I trying too soon? Should I delete the current version before attempting
recipe below?
50? successful lines then
Any thoughts? Graham
Hi Graham,
On 20 May 2012 17:58, Graham Gerrard graham.gerr...@gmail.com wrote:
Hi
My original version was compiled from source under 11.10 then copied to
12.04, but I would welcome a binary version supported by someone else! Am
I trying too soon? Should I delete the current version
Thanks Jan
Just successfully downloaded. Very impressive! Less than 30 minutes to
download and install. Thanks for the encouragement. No sign of previous
problems this time. I note that I now have to use sudo sage -i ... to
install optional packages to ensure suitable access to the filestore.
Hello all.
I have encountered the following problem In Sage 5.0:
sage: R.x=ZZ[]
sage: k=GF(2^8,name='a',modulus=x^8+x^4+x^3+x+1)
sage: k(ZZ(3).digits(2))
a + 1
sage: k.gen()^ZZ(k(ZZ(3).digits(2)).log_repr())
a
sage: k.gen()^ZZ(k(ZZ(3).digits(2)).log_repr()) == k(ZZ(3).digits(2))
False
sage:
Dear all,
1. Why important next functions?
k.a_times_b_minus_c
k.a_times_b_plus_c
k.c_minus_a_times_b
sage: k.some_elements ?
...
Returns a collection of elements of this finite field *for use
in unit testing.*
Why this function are defined as public?
2. Also a few misunderstanding
It turns out the solution is quite simple. (I feel stupid for not figuring
this one out on my own) In order to get an answer in decimal form, all i
have to do is...
#define units
ft = units.length.foot
m = units.length.meter
#add some lengths and convert to ft
(3.0*ft +
