  I revisit Bressoud's generalised Borwein conjecture. Making use of certain
positivity-preserving transformations for q-binomial coefficients, I establish
the truth of infinitely many new cases of the Bressoud conjecture. In addition,
I prove new doubly-bounded refinement of the Foda-Quano identities. Finally, I
discuss new companions to the Bressoud even moduli identities. In particular,
all 10 mod 20 identities are derived.
