Which authors describe the Theory version of LTC? Klinger? For the folks who think LTC is about counting losers, let me ask what can they call the version of LTC described in the Official Encyclopedia of Bridge and other authors? Maybe your version could be called TLC. B) If it's Klinger's Modern LTC, perhaps call it MLTC. I used unadjusted LTC for years, collected lots of examples where rule-of-24 was fatal, either overestimated or underestimated. The pattern was not discernible. It's like LOTT -- lots of counterexamples. One needs to be an expert to discern the patterns and use them effectively in competition. LTC and LOTT are both somewhat helpful to an improving player. IMO one has to get to the point where they are not the main axis. The Roth example is simply a marvelous teaching aid. It illustrates why one needs to account for misfits. Most hands will have some degree of misfit. The degree to which the formula is useless depends on several factors, all difficult to assess during bidding. You do not know your pard's exact LTC, the degree of misfit, the degree of redundant values, the opponent's distributions, etc. If you believe fit is critical, consider it's possible to construct hands with a 5-5 trump fit, both hands LTC 6, unadjusted LTC rule-of-24 predicts slam, and the opponents have cold 7NT. Example: North ♠ xxxxx ♥ -- ♦ xxxxxxxx ♣ -- South ♠ xxxxx ♥ -- ♦ -- ♣ xxxxxxxx To answer the original question in this thread, I sometimes find raw LTC useful in the final stage of bidding, to help make game/slam decisions. For example, recently I had a 12 HCP 4-3-3-3 hand and pard opened 1♣ with his 12 HCP 4-3-3-3 hand (under ZAR, a sure pass). We found our 4-4 ♠ fit. Having a fit did not settle the issue. I estimated we were very close to game but did not have 10 tricks, opted for NT. We made 9 tricks in NT, while most pairs made 9 tricks in spades. Some authors (Jacoby at al) advise precisely this tactic. It's ironic that when I had perfect fit in all suits, the optimum contract was NT.