Do you mean SG = specific gravity and MOE is modulus of elasticity? If so than I would agree, especially with the modulus of elasticity (Young's Modulus - E). I think specific gravity will only affect the mass of your limbs, not the stiffness -- which will affect the limb dynamics but not the static draw weight. The problem though is that E changes with woods, even the same species lam to lam somewhat. Luckily your glass is the most important player being at the outer fiber and having the highest value of E. And glass tends to be more consistent. But as I realized with my yew bow, the core can make a difference as the limb gets thicker as on a Hill bow, or if you change glass thickness.
Ben's method above gives you total stack taper. If you measure a 0.100" difference in thickness over a 20" span, you have 0.005/in total taper. You can do it with several parallels and one 0.005 taper lam, or (5) 0.001 taper lams, or (2) 0.002 and (1) 0.001 taper lams, etc.
As for the math with my first paragraph in case you are really interested in the details: deflection of cantilivered beam is proportional to (force*length^3)/(moment of inertia*Young's modulus) or WL^3/IE. If draw weight (W) at a given deflection stays the same, you're left with L cubed over EI. I is width * height^3/12.