What we need to do first is just find out what scores are produced by different sequences using this system:
- What score does a random sequence of a specified length (and base composition) produce? We'll test 100, 1000 and 10000bp.
- What score does a sequence produce that differs only in containing one USS perfectly matched to the matrix consensus?
- Additively scored matrix with all consensus bases worth 1 and all non-consensus bases worth 0 (like the yellow one in the previous post).
- Additively scored matrix with consensus bases at different positions weighted differently, according to our measures of their contribution to uptake. For example, some consensus bases might be worth 1 and some 3 or 5 or 10.
- Multiplicatively scored matrix with all consensus bases worth the same value (say 2 or 5), and all non-consensus bases worth 1.
- Multiplicatively scored matrix with consensus bases at different positions weighted differently, but all non-consensus bases still weighted 1.
- Multiplicatively scored matrix with the different non-consensus bases also weighted differently, perhaps with some values smaller than 1.
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