the knaster continuum, also known as the buckethandle, or the brouwer–janiszewski–knaster continuum can be viewed as an inverse limit of 2-tent maps on the interval. however, there is a whole class (with continuum many non-homeomorphic members) of knaster continua, each viewed as an inverse limit of p-tent maps, where p is a sequence of primes. in this talk, for each knaster continuum k, we will give a projective fraïssé class of finite objects that approximate k (up to homeomorphism) and examine the combinatorial properties of that the class (namely whether the class is ramsey or if it has a ramsey extension). we will give an extremely amenable subgroup of the homeomorphism group of the universal knaster continuum.