Full Journal of Legal Economics Volume 18 Issue 2
$75.00jle_v18i2
Showing 16–30 of 36 results
Journal of Legal Economics 18(1): pp. 1-26. Louis R. Davis and Linus Wilson. Good Timing? How One Bank Cut Its Link to a $1.2 Billion Ponzi Scheme.
Rodgers. 2012 Helpin v. Trustees of U. Penn: Lost Profits Not Discounted to Present Value in Pennsylvania Breach of Contract Cases. Journal of Legal Economics 18(2): pp. 79–92.
David G. Tucek and Thomas R. Ireland. 2011. Historical Net Discount Rates – An Update Through 2011. Journal of Legal Economics 18(1): pp. 125-142.
This is the eighth in a series of features on “Data Points” in the Journal of Legal Economics. This series focuses on empirical data, Internet sites, computer software, and other such resources useful in the practice of forensic economics. If you have an idea for a topic or paper submission relevant to the “Data Points” section, please contact David Tucek ([email protected])
v1i1: pp. 35-42 Harvey Paul Personal Injury and wrongful death| Household Services 1991
v1i1: pp. 67-80 Reuben E Slesinger Personal Injury and wrongful death| Fringe Benefits 1991
Steven J. Shapiro. 2011. More Pitfalls in Determining the Reasonable Royalty in Patent Cases. Journal of Legal Economics 18(1): pp. 109-110.
Thomas R. Ireland. 2012. Possible Damage Elements in Wrongful Termination Litigation: Back Pay, Front Pay, and Lost Earning Capacity. Journal of Legal Economics 18(2): pp. 93–105.
v1i1: pp. 1-4 Clarence G Ray Misc-Not classified 1991
Raymond Strangways and Bruce Rubin. 2012 Primer on Military Retirement. Journal of Legal Economics 18(2): pp. 17–45.
Gary R. Skoog and James E. Ciecka. 2011. Probability Mass Functions in Forensic Economics. Journal of Legal Economics 18(1): pp. 111-123.
Gary R. Skoog and James E. Ciecka. 2012. Recursions in Forensic Economics. Journal of Legal Economics 18(2): pp. 143–160.
James E. Ciecka. 2012. Solving the Problem of Points with a Recursion. Journal of Legal Economics 18(2): pp. 129–141.
James E. Ciecka. 2011. The Newton-Pepys Problem, Measures of Central Tendency, and Symmetry of a Binomial Distribution.
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