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I was referring to Shakespeare. Heisenberg got a few things wrong, as in his "delta momentum" term in his HUP. DELTA means a rate of change, MOMENTUM means no change of state; thus it is an oxymoron. The correct formula is h = dPv x dWs or the quantum area(h)is defined by an abscissa increment(dPv)and an ordinate increment(dWs). Momentum is the 45 deg line up to the right in quadrant I of the graph. Inertial mass is the stairway below the momentum Diagonal line(D line)and gravitational mass is the stairway above the D line. Now, where did this "delta momentum" mistake begin? ans : Simon DeLa Place(1827) : Energy is velocity by momentum. Then Planck(1900) : the quantum area h is defined by p x q, where q is his term for momentum, taking his que from DeLa Place. Then Werner Heisenberg(1927) : h = dPv x dM or h = dWs x dM. If you are a Quantum physicist you would be familiar with all of this history. And yet, if all else fails(as it is said in physics), go back to NEWTON. His first law : an object(collection of fermions)will continue moving in a straight line(local momentum state for the object, IT doesn't know it's changing globally)until an external force is impressed upon it(mass change). Potential Energy(Momentum) = mv and Kinetic Energy(mass) = mv^2/2...differential and integral. Thus there is a "hidden v/2" in Momentum as it is in a balanced, unchanging(W=P)state until there is an unbalanced, changing(W>P or WP-deceleration/weight or W