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I can't remember what paper I first saw the deferred Montgomery reduction in. I will look for that.
It's a pretty straight forward concept though. If you're computing e.g. a * b + c * d, you can perform the multiplications, add the products together, and then perform the reduction on the result. This can be done efficiently up to a certain point due to the extra 3 most significant bits that are free.
The other related tricks (not performing normalization after the reduction, or after additions, etc.) don't seem to help enough in practice IMO.
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