Hello. I want to discuss the meaning of the following statement, which I have pasted from physlink (.com). Because I'm new, I'm not allowed to link you directly to the source. "The Planck length is the scale at which classical ideas about gravity and space-time cease to be valid, and quantum effects dominate. This is the ‘quantum of length’, the smallest measurement of length with any meaning. And roughly equal to 1.6 x 10-35 m or about 10-20 times the size of a proton. The Planck time is the time it would take a photon travelling at the speed of light to across a distance equal to the Planck length. This is the ‘quantum of time’, the smallest measurement of time that has any meaning, and is equal to 10-43 seconds. No smaller division of time has any meaning. With in the framework of the laws of physics as we understand them today, we can say only that the universe came into existence when it already had an age of 10-43 seconds." (I have underlined the points of significance, for me) I would argue that it is completely irrational to posit the meaninglessness of length less than any specific length (planck length, in this instance). For example, a length of 1mm is meaningless if there is "no meaning to length less than this". If there is no meaning to lengths less than this, then there can be no meaning to that length itself. In effect, the statement renders the planck length as 'zero'. So, would you agree that the actual meaningful reality of any length is dependent upon length being an infinitessimally small parameter of universal existence? Of course, a similar argument would apply to planck-time, which would render the last highlighted-sentence of the statement as incorrect.