Supported platforms¶
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CVX is supported on 64-bit versions of Linux, Mac OSX, and Windows. We generally aim tosupport versions of MATLAB that are no more than five years old. On the Mac, however,the window is shorter due to operating system changes that necessitate the use of evennewer versions of MATLAB. In generally, we strongly recommend that you use the latestversion of MATLAB that you can obtain.
If you browse the source code, you may find indications of supportsupport for Octave with CVX. However:
Note
By default, Octave doesn’t load a newly installed package when you start it. In order to use an existing package, use the next command at an Octave prompt: 1 pkg load image. If you want Octave to always load an already installed package, add the load command to your.octaverc file, e.g. By running in a Terminal: 1 echo 'pkg load image. Octave 4.2.2 VM installer for Mac OS X 10.10 Yosemite, 10.11 El Capitan, 10.12 Sierra, 10.13 High Sierra. Point and click configuration files that cause Vagrant to automatically download and configure an Octave 4.2.2 server VM under OS X including 10.10 Yosemite, 10.11 El Capitan, 10.12 Sierra and 10.13 High Sierra.
Unfortunately, for average end users (this means you!), Octavewill not work. Please do not waste your time by trying!
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- Download GNU Octave one of the best MATLAB. The most interesting aspect of Octave Forge is its great compatibility with Matlab. Combine both tools to develop your work in a comfortable and efficient manner. Octave software, free download For Mac Download Octave's possibilities. Arithmetic operations. Operations with scalar magnitudes and matrices.
We do not have an estimate for when Octave will be officiallysupported. We add this here to warn you not to interpret the mentionsof Octave in the code as a hidden code to try it yourself!
Note
If you wish to use CVX with Gurobi or MOSEK, they must be installed and accessiblefrom MATLAB before running cvx_setup. See below for more details.
Retrieve the latest version of CVX from the web site.You can download the package as either a .zip file or a .tar.gz file.
Unpack the file anywhere you like; a directory called cvx will becreated. There are two important exceptions:
- Do not place CVX in Matlab’s own toolbox directory.
- Do not unpack a new version of CVX on top of an old one. We recommend moving theold version out of the way, but do not delete it until you are sure the newversion is working as you expect.
Start Matlab. Do not add CVX to your path by hand.
Change directories to the top of the CVX distribution, and run the cvx_setupcommand. For example, if you installed CVX into Cpersonalcvx onWindows, type these commands:
at the MATLAB command prompt. If you installed CVX into~/MATLAB/cvx on Linux or a Mac, type these commands:
The cvx_setup function performs a variety of tasks to verify that yourinstallation is correct, sets your Matlab search path so it can find all of the CVXprogram files, and runs a simple test problem to verify the installation.
In some cases—usually on Linux—the cvx_setup command may instruct you tocreate or modify a startup.m file that allows you to use CVX without havingto type cvx_setup every time you re-start Matlab.
Download and install Octave
There are a number of Open Source alternatives to the program MatLab, one of the most known alternatives is GNU Octave. When using Octave you use a command line to enter commands. Octave can be downloaded and installed from GNU Octave.
Install on Mac
If using Mac:

Install Homebrew.
Install XCode from App Store.
Open and run the XCode app to agree to the License Agreement.
Install XQuartz.
Import science packages, open the terminal and enter:
Install Octave (this takes time):
Update:
At the end of the process a summary is shown displaying the path to Octave. If following is shown:
then the path to Octave is /usr/local/Cellar/octave/3.8.1/bin/Octave
Open AppleScript Editor and make a New Document. Write following:
where /path/to/octave
is the path. Save the script as Octave.app, select Application when saving.
For more information see Octave for MacOS X.
As a calculator
The easiest way to get started, is to use Octave as a calculator.
The arithmetic operators are:
There are predefined constants in Octave, some of them are listed below:
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constant | explanation |
---|---|
pi , e , i | Make a wild guess! |
Inf (infinity) | Operations yielding numbers larger than the maximum floating point will give this answer. |
NaN (not a number) | Operations that can not be defined in any reasonably way will give this answer |
There are also a number of predefined mathematical functions in Octave, some of them are listed below:
function | explanation |
---|---|
sin, cos, tan | Trigonometric functions using radians |
asin, acos, atan | Inverse trigonometric functions |
exp, log, log10 | Exponential function, natural logarithm, logarithm to the base 10 |
sqrt | Square root |
abs | Absolute value |
round, floor, ceil | Round to nearest integer, round down, round up |
rem | Remainder when doing integer division |
Showing more decimals
You can show more decimals by typing format long
. Go back to showing few decimals by typing format short
.
Exercise 1
Calculate following expressions
- (sqrt[5]{200})
- (dfrac{3cdot 10^{-3}}{0.001+sqrt{0.2}})
- (dfrac{2^{3+sin{0.3}}+5}{10})
You should get these answers
ans = 2.8854
ans = 0.0066932
ans = 1.4819
You can see old commands by using up/down arrow keys.
Exercise 2
Guess the output of following commands, then check the answers given by Octave
1/0 0/0 tan(pi/2)
inf+inf inf-inf inf/inf inf*inf
nan+2 nan+nan
Exit Octave
Exit Octave by writing exit
or quit
.
Numerical variables
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When evaluating the value of an expression, the result is stored in a variable called ans
(answer). You can also introduce variables of your own.
By writing who
you can see all variables. If you write a semi colon at the end of the line, the output is not shown.
Naming variables
Various programs have different rules for naming entities. Although some modern programs allow for all kind of characters in names, you may run into trouble if you use characters like '-' or blank. If you want to stay on the safe side, never having to bother about naming-rules for specific programs, follow these old-school rules:
- The first character must be an english letter :
a
-z
,A
-Z
Some programs can handle letters like å, Æ, Ç, ü; others cannot. Use english names when programming! - The name can include numbers :
0
-9
- The name can include underscore :
_
These rules apply to Octave and a number of other programs.
Assignments
When writing a=5
at the command prompt, the equal-sign should not be thought of as a logical equality; a
is not equal to 5, it is assigned the value 5. Having that in mind, one can write assignments like this
The statement above would be false if it was a logical statement, it is however not a logical statement but an assignment. The right-hand-side of the statement is calculated first, the result is then assigned to the variable on the left-hand-side.
Hiding the output and repeating previous commands
You can write several commands on one line by using comma, or semi colon. By using up-arrow, you can repeat the previous command, and alter it.
You can calculate a geometric series by using up-arrow several times.
Exercise 3
Calculate the series:
[sum_{i=1}^{20} left(frac{1}{i} right)^2 ](The answer is 1.5962)
Exercises on Sequences
A sequence is a function with the domain being the natural numbers. A sequence can be written like this (a_0,a_1,a_2,...) or like this

Recurrence equations
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A geometric progression can be defined in different ways. Consider the infinite geometric progression (3, 3cdot 2, 3cdot 2^2,...).
You can describe the geometric progression in two ways.

A recurrence equation:
[ left{ begin{align} a_0 &=3 a_{n+1} &=2cdot a_n, ngeq0 end{align} right. ]An explicit formula:
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[a_n=3cdot 2^n, nin mathbb{n}]Exercise 4
Use Octave to find the limit as (nrightarrowinfty) of following sequences. Type format long
to show more decimals. Try different initial values (c), do you get different limits?
- [ left{ begin{align} a_0 &=c a_{n+1} &=1+frac{1}{a_n}, ngeq0 end{align} right. ]
- [ left{ begin{align} a_0 &=c a_{n+1} &=sqrt{1+a_n}, ngeq0 end{align} right. ]
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Try to explain your answers. If you fail, do the exercises on Calculus - Fixpoints.
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