Watkin's lists of twists with odd ranks at least 3

This [data] contains lists of which quadratic twists of given curves (up to 100A) have odd parity, satisfy a Heegner hypothesis, and have L'(E_d,1)=0.

For example, here is the beginning of his list of $d$ for which the quadratic twist of the $L$-function associated with the elliptic curve of conductor 11 vanishes to odd order at least 3:

     824     1007     1799     4399     8483    11567    14791    15487 
   15659    15839    16463    17023    17927    18543    19807    20247 
   20895    20984    23503    26039    30263    32551    32808    33887 
   34143    34663    36959    38807    39903    39947    40103    41335 
   41663    42919    43903    44527    45407    45524    45671    47759 
   50783    54247    55919    59287    60968    64103    64415    65236 
   67031    67063    67128    68855    70143    75688    76952    77987 
   78548    81028    81287    82631    83767    84292    84567    84983 
   87391    87463    90943    91640    91768    91955    92263    96168 
   97352    98116    99743   105047   107543   107912   108008   108539 
  114347   114872   120463   120859   121448   122447   122623   125879 
  129983   130008   130767   131423   131911   132923   134063   134312 
  135167   135176   135847   136199   138067   140223   140696   141448 
  145439   145559   146863   148103   150347   150367   150647   151879 
  152215   154343   154824   155359   157055   160388   160519   162799 
  164903   165711   166751   176183   176239   177935   178679   179467 
  181048   186711   190043   190119   192935   195263   195368   198527 
  198824   202663   203656   204503   204731   205784   207935   209919




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