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/// leading terms. This ensures that more than the threshold number
usual definitions of polynomials will always have a non-zero leading term; the only common restriction is for the leading coefficient to be 1, and have the polynomial be monic. here, the non-zero-ness has more to do with the representation and the kinds of polynomials that can be represented, since the number of coefficients is fixed.
maybe something like "... the polynomial B(x, y) will have partial evaluation polynomials f(x) = B(x, 0) and g(y) = B(0, y) such that deg f = t and deg g = 2t." instead?
either that, or just directly talk about the fixed-number-of-coefficients representation; currently it mixes representation and the more abstract mathematical description, and is confusing.
The text was updated successfully, but these errors were encountered:
oasis-core/secret-sharing/src/churp/dealer.rs
Line 41 in 3f241f7
usual definitions of polynomials will always have a non-zero leading term; the only common restriction is for the leading coefficient to be 1, and have the polynomial be monic. here, the non-zero-ness has more to do with the representation and the kinds of polynomials that can be represented, since the number of coefficients is fixed.
maybe something like "... the polynomial
B(x, y)
will have partial evaluation polynomialsf(x) = B(x, 0)
andg(y) = B(0, y)
such thatdeg f = t
anddeg g = 2t
." instead?either that, or just directly talk about the fixed-number-of-coefficients representation; currently it mixes representation and the more abstract mathematical description, and is confusing.
The text was updated successfully, but these errors were encountered: