The phrase "assignments except for the" is correct and usable in written English.
It can be used when specifying that certain assignments are excluded from a broader category or list of assignments.
Example: "All assignments except for the final project must be submitted by Friday."
Alternatives: "assignments excluding the" or "assignments other than the".
After randomization, there was no blinding to group assignment, except for assessment of the outcomes, which was done by sending questionnaires to the participants by post.
Assignment was blinded except for the independent investigators who prepared and administered the test drugs.
The National Capitol Region's ED syndromic surveillance system, a cooperative effort between Maryland, the District of Columbia, and Virginia, uses chief complaint for syndromic assignment, except for a few hospitals that only provide discharge diagnoses.
Finally, z ¬ id and y ¬ id represent the vector of topic assignments and vector of author assignment in all corpus except for the ith word of the dth document respectively.
Example: We assume that there is no prior allele assignment information from mapping populations, except for the naming of the homoeologues.
In contrast, exposure assignments in the present study (except for the calibrated estimates in study II) were based on distinctive sources of environmental contamination and were unaffected by physiologic differences in PFOA metabolism.
Except for the assignment of treatment, management will not differ from patients with similar conditions that are not enrolled in the study.
Backbone and Cβ assignments were obtained for all resonances, except for the amide resonances of Ser, which is presumably broadened beyond detection due to rapid hydrogen exchange as observed for the homologous position in FKBP12 [ 54] and FKBP52 [ 43].
The definition of satisfaction in a model $\langle D, I\rangle$ by an assignment $s$ proceeds much like before, except for the obvious clauses for atomic formulas of the form $P^n_i t_1, \ldots, t_n$ and $t_i = t_j$$ $P^n_i t_1, \ldots, t_n$ is satisfied by $s$ in $\langle D, I\rangle$ if and only if $\langle Den_{s}(t_1), \ldots, Den_{s}(t_n) \rangle \in I(P^n_i)$.
All study personnel were 'blind' for group assignment, except the interventionists.
