First few smallest Carmichael numbers congruent to $11 \pmod {12}$

There are known to be infinite Carmichael numbers congruent to $$a\pmod b$$ for coprime integers $$a$$ and $$b$$. There are plenty of examples of small Carmichael numbers congruent to $$1, 5, 7 \pmod {12}$$, but what are the smallest examples $$11\pmod {12}$$? I couldn't find any on Richard Pinch's site, and also verified that if the smallest example is $$C=p*q*r$$, then $$(p,q,r)>10000$$. Any other further leads? Thanks.

I pulled A205947 (Carmichael numbers not congruent to $$1\bmod6$$, which thus includes $$11\bmod12$$ numbers) and searched for those numbers congruent to $$11\bmod12$$. The first ten such numbers are $$10546629279551$$ $$19177682527151$$ $$22799069430611$$ $$52305745012067$$ $$118069613866751$$ $$131314855918751$$ $$225053535639791$$ $$313608281158271$$ $$591537056799431$$ $$599075226610631$$ which are also the only such numbers below $$10^{15}$$.