The size of rings (also called cyclic polymers) in bidisperse blends of chemically identical rings is analyzed by computer simulations. Data of entangled ring blends and blends of interpenetrating rings are compared, and it is shown that the compression of entangled rings can be explained by the changes in the penetrable fraction of the minimal surface bounded by the ring. Corrections for small rings can be approximated by a concatenation probability 1 – P OO that a ring entraps at least one other ring. Both results are in line with a previous work to explain the compression of entangled rings in monodisperse melts. Bond–bond correlations in melts of interpenetrating rings lead to similar corrections for ring sizes as reported previously for monodisperse linear melts. For entangled rings, bond–bond correlations show an anticorrelation peak at a curvilinear distance of about ten segments that coincides with a horizontal tangent in the normalized mean-square internal distances along the ring. Both observations become independent of melt molecular weight for sufficiently large degrees of polymerization, and such behavior is not found in samples with entanglements switched off. In consequence, the length scale of topological interactions (entanglement length) in a melt of entangled rings must be considered as constant in contrast to a recent proposal by Sakaue.