Creating Your First Block

This tutorial will guide you through creating your first block with the Embedded Python Block. The example block will either add or multiply the two inputs based on a block parameter.

The previous tutorial, Streams and Vectors, describes the differences between a stream and a vector.

Opening Code Editor
The Embedded Python Block is a tool to quickly prototype a block within a flowgraph. Search for the Python Block and add it to the workspace:



Double-click the box to edit the properties. The Embedded Python Block has two properties,
 * 1) Code, a click-box which contains a link to the Python code for the block and
 * 2) Example_Param, an input parameter to the block.

Click on Open in Editor to edit the Python code:



You will be prompted with another choice for which editor to use to write the Python code. Click Use Default:



An editor window will then display the Python code for the Embedded Python Block:



Components of a Python Block
There are three important sections in the Python block code:
 * 1) import statements in green
 * 2) __init__ function in blue
 * 3) work function in red



The import statement includes the NumPy and GNU Radio libraries.

The __init__ statement:
 * 1) Accepts the example_param parameter with a default argument of 1.0
 * 2) Declares the block to have a np.complex64 input and output, which is the GNU Radio Complex Float 32 data type
 * 3) Stores the self.example_param variable from the input parameter

The work function:
 * 1) Has the input input_items and output output_items parameters
 * 2) Applies a mathematical operation to input_items and stores the result in output_items
 * 3) Returns the number of samples produced

Changing Parameter Name
The first step will be to rename example_param to additionFlag to be more descriptive. From the editor menu select Find and Replace:



Enter example_param under Find, and additionFlag under Replace with, and then click Replace All:



The parameter will be changed and the Python code will then look like this:



Now change the default value to be True:



Save the file:



Return back to the GRC window and it will show that the block now displays the Additionflag parameter instead of example_param:



Editing Block Inputs
The default block has a single input and a single output, however we need two inputs for the block. To add an input, add a second np.complex64 to the in_sig list:



Now change the block name to Add or Multiply Block:



Save the file. GRC will now display the block with a second input and the block name will be updated:



Editing Work Function
Now that the variable name has been changed the work function needs to be re-written to provide the desired functionality.

The pseudo code for the Python block is:

if (additionFlag is True) then add the two inputs else then multiply the two inputs

Modify the work function so it has the following code:



Remember to indent with multiples of 4 spaces (4, 8, 12, etc.) when starting new lines in Python!

Save the the code.

Connecting the Flowgraph
Return to GRC. Double-click the Add or Multiply Block. Enter True for the Additionflag property:



Click OK to save.

Drag and drop two Signal Source blocks, a Throttle block, a QT GUI Time Sink and a QT GUI Frequency Sink block into the GRC workspace and connect them according to the following flowgraph. Set the frequency of the second Signal Source to 3000:



Running the Flowgraph
Selecting True in the Add or Multiply Block will perform the addition of the two Signal Sources. Running the flowgraph gives the following two plots:



The plots show the summation of the two sinusoids, one at a frequency of 1,000 and another at 3,000. The y-axis in the QT GUI Time Sink plot is partially cutting of the amplitude of the sinusoids. Click the mouse-wheel button to bring up the display menu and select Auto Scale:



The full amplitude of the two sinusoids can then be seen:



Enter False for the Amplitudeflag property:



Click OK to save.

By definition, the multiplication of two complex sinusoids produces a sinusoid at the summation of the two frequencies. Therefore, the multiplication of the Signal Source of frequency 1,000 and frequency 3,000 will be a complex sinusoid of frequency 4,000. This complex sinusoid is seen when running the flowgraph: