CSI’s treatment of procurement and competitive bidding emphasizes that fairness and integrity in competitive bidding depends on one core principle:
All bidders must be provided the same information, at the same time, under the same conditions.
In CDT terminology, this is often expressed as ensuring that all bidders have identical bidding requirements, drawings, specifications, addenda, and time to prepare bids. When this principle is followed:
No bidder has an unfair informational advantage.
Prices are based on the same scope and conditions, allowing an “apples-to-apples” comparison.
The bidding process is considered fair, competitive, and defensible.
That is exactly what Option C states: “All bids are prepared based on identical conditions, information, and time constraints.” This is the fundamental fairness requirement in competitive bidding as taught in CSI’s CDT materials.
Why the other options are not correct in CSI’s framework:
A. Bid securities provide protection to all bidders for unfair practices of others.Bid security (bid bonds, certified checks, etc.) protects primarily the owner, not “all bidders,” against the risk that the selected bidder will refuse to enter into the contract or furnish required bonds. It is about contract assurance, not fairness among bidders.
B. The bid shopping process provides the most beneficial pricing to the owner.“Bid shopping” (where an owner or prime contractor uses one bidder’s price to pressure others into lowering their price after bids are opened) is explicitly recognized by CSI as an unethical and unfair practice. It undermines trust and is contrary to the fairness principle.
D. A minimum of three bids are required to assure sufficient competition.While owners often seek multiple bids, CSI does not define “three bids” as a fundamental fairness requirement. A fair bidding process could, in principle, have fewer bidders; the key is that each bidder is treated equally and given identical information and conditions.
Thus, in CSI’s description of competitive bidding, Option C captures the central fairness principle.