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Another useful techique when parsing XML documents is finding all the direct child elements of a particular element. For instance, in the grammar files, a ref element can have several p elements, each of which can contain many things, including other p elements. You want to find just the p elements that are children of the ref, not p elements that are children of other p elements.
You might think you could simply use getElementsByTagName for this, but you can't. getElementsByTagName searches recursively and returns a single list for all the elements it finds. Since p elements can contain other p elements, you can't use getElementsByTagName, because it would return nested p elements that you don't want. To find only direct child elements, you'll need to do it yourself.
Example 10.16. Finding direct child elements
def randomChildElement(self, node): choices = [e for e in node.childNodes if e.nodeType == e.ELEMENT_NODE] chosen = random.choice(choices) return chosen
As you saw in Example 9.9, “Getting child nodes”, the childNodes attribute returns a list of all the child nodes of an element. | |
However, as you saw in Example 9.11, “Child nodes can be text”, the list returned by childNodes contains all different types of nodes, including text nodes. That's not what you're looking for here. You only want the children that are elements. | |
Each node has a nodeType attribute, which can be ELEMENT_NODE, TEXT_NODE, COMMENT_NODE, or any number of other values. The complete list of possible values is in the __init__.py file in the xml.dom package. (See Section 9.2, “Packages” for more on packages.) But you're just interested in nodes that are elements, so you can filter the list to only include those nodes whose nodeType is ELEMENT_NODE. | |
Once you have a list of actual elements, choosing a random one is easy. Python comes with a module called random which includes several useful functions. The random.choice function takes a list of any number of items and returns a random item. For example, if the ref elements contains several p elements, then choices would be a list of p elements, and chosen would end up being assigned exactly one of them, selected at random. |
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