A folder system on a computer might look something like the picture below.

In this challenge, folder systems will be represented by dictionaries where the keys are folders X and the value at X is the list of subfolders of X. For example, the picture above becomes the dictionary.
{
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}
The inputs for this challenge will be:
Write a function that decides whether "X is inside Y" (in the illustration, this means that you can travel down from Y to X).
is_it_inside({
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}, "B", "A") ➞ True
is_it_inside({
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}, "B", "D") ➞ False
is_it_inside({
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}, "I", "D") ➞ True
is_it_inside({
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}, "A", "K") ➞ False
is_it_inside({
"A": ["B", "C", "D"],
"B": ["E", "F"],
"D": ["G", "H"],
"G": ["I", "J"],
"H": ["K"]
}, "D", "D") ➞ True