  may be true even if the extension of the predicate ‘university’ is—strictly speaking—empty or what is referred to by ‘online universities’ is not in the non-empty extension of ‘university’. In short, \(p\) is true\(_1\) iff \(p\) is \(R_{dir}\)-related to the blobject given contextually operative standards \(c_i, c_j , \ldots ,c_m\). Alternatively, \(p\) is true\(_2\) iff \(p\) is \(R_{ind}\)-related to non-blobject entities given contextually operative standards \(c_j, c_k , \ldots ,c_n\). So, truth always consists in correspondence. But the two types of correspondence imply that there is more than one way of being true.