Chief Justice Roberts, joined by five other justices, finds no special reason to overrule Supreme Court precedent. Halliburton argued that its misrepresentations did not impact its stock price because the efficient market hypothesis is empirically false and capital markets are not fundamentally efficient. Roberts rejects this contention, finding that information does, in fact, effect stock price. While Halliburton may not have traded in an ideal frictionless market, Roberts finds that “in making the presumption rebuttable,
Basic recognized that market efficiency is a matter of degree and accordingly made it a matter of proof.” Halliburton also argued that presuming reliance on market price is wrong because investors are actually indifferent to price.
Value investing was offered as an example of traders who invest believing that the true value of a company is different from its market price. Roberts rejects this, finding, no, value investors are not indifferent to price and, in fact, their investment strategy presupposes the market price will eventually move towards a more accurate valuation. Other than overruling
Basic, Halliburton had alternatively asked that instead of asking plaintiffs to prove the stock traded in a well developed market, plaintiffs should be required to directly prove price impacts from the falsehoods. Roberts notes that the
Basic presumption is actually a presumption of price impact and a presumption of reliance, and that the same reasons justify both presumptions. Instead of burdening plaintiffs, Roberts decides that defendants should be able to rebut the reliance presumption with evidence of a lack of price impact before class certification. Noting that the same evidence may already be proffered to show market efficiency and the publicity of misrepresentations, Roberts sees nothing gained and much lost by forbidding direct price impact evidence. The case was then vacated and remanded to give Halliburton the opportunity to prove the absence of price impact. == Concurrence and Concurrence in Judgment ==