The data is formatted in 9 columns. The first column records the curve's name. The second column records the rank. The remaining seven columns are devoted to the primes 2,3,5,7,11, and 13. In each column there are three numbers
mu   lambda   lambdaMW
where lambda_MW is the Mordell-Weil part of the lambda invariant.
-if the curve has supersingular reduction at p then the plus/minus invariants are listed with the plus invariants on top of the minus invariants.
-if the curve has split multiplicative reduction, a trivial zero is expected and in such cases a "*" follows the three invariants.
-if the curve has additive reduction at p then no invariants are listed.
-this program will not detect higher order zeroes of the L-function. So both the rank and lambdaMW should be taken as lower bounds. In particular rank 2 curves are listed as rank 1.
Tables of invariants
Quadratic twists: conductor 1-100
p   |   mu   lambda   lambdaMW
-if the curve has supersingular reduction at p then the plus/minus invariants are listed side-by-side with the plus invariants first.
37A with varying p