Natural Language Processing

Give Botie a vocabulary

BOTIE

Build a word tokenizer for these messages: separate whitespace-delimited words, then use the vocabulary to turn each piece into an ID. Repeated words must keep their IDs.
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Context for this challenge

Build a word tokenizer for these messages: separate whitespace-delimited words, then use the vocabulary to turn each piece into an ID. Repeated words must keep their IDs.

Botie needs numerical addresses for the pieces of a readable message. Whole words provide a first vocabulary without treating those addresses as measurements of meaning.

Separate whitespace-delimited words and look up every occurrence in the supplied vocabulary, preserving order and repeats.

Examples and results
Message
cat dog cat
Vocabulary
{
  "cat": 103,
  "dog": 207
}
Required result
  1. 0103
  2. 1207
  3. 2103
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The tools below form one possible solution. You can assemble it, follow its signals, and undo that change to return to your own construction.

Assumptions and test precision

This is a small construction problem. The lesson explains the assumptions and the parts of the full method that this example leaves out. Numerical tests allow a difference of 0.001. Lists and structures must also have the right shape.

A vocabulary starts its IDs at zero

This check uses the pieces from “Turn word occurrences into vocabulary addresses”.

BOTIE

Split the message into words and return the vocabulary ID for every occurrence. The ID zero is a valid address here, not a missing token.
Message
dog bird dog
Vocabulary
{
  "dog": 0,
  "bird": 9
}

Use a number, text, or an array matching the requested result. For a matrix, put each row in brackets. Saving your prediction runs your current construction on these inputs and checks the earlier examples too.

Build a construction in the workspace above first. This case will test those pieces.

What would be wrong with interpreting the difference between the cat and dog IDs as a difference in meaning?

A token ID is an address; a later embedding lookup supplies its numerical features.

This is a small construction problem. The lesson explains the assumptions and the parts of the full method that this example leaves out.

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