Lets use your own numbers.
Suppose calorie A gives you 1.0 X mass and calorie B gives you 1.1 X mass. Suppose you ate 1000 of calorie A and 1000 of calorie B (2000 total calories). Then, according to your own numbers, that would lead to 1000 * 1.0 X + 1000 * 1.1 X = 2100 X mass.
Now, suppose your statement was true that all you need to do is eat less calories. 1950 of calorie B is less than the 2000 total calories above. What does that give us? 1950 * 1.1 X = 2145 X mass. So more mass with less calories? How can it be, you just told me that all that mattered was less calories.
Using your own numbers (albeit clearly made up numbers) disproves your own statement. If calorie types are different, then no you can't only focus on fewer calories. You would also have to focus on calorie type.
You stated the exact point I was making in your last comment, so we're saying the same thing even though you think we aren't. I literally said that in a previous post.
Your equations and conclusions are only valid before the conversion factor is known, but it was already given and I already conceded that point in a previous post. The math you just tried to use to disprove my comment isn't applicable as it takes place after the conversion factor has been determined. How the energy is stored depends on the which compound is absorbed and that's why the mass conversion won't be the same. Cells can't handle an arbitrary amount of energy in an arbitrary form; there are discrete values for all of these ratios. Given that information and the caloric value of a specific type of food, you can determine how much mass is gained per unit volume, which most certainly is measurable in terms of calories (joules).
In terms of calories only, if you need to eat 2000 calories to maintain a given weight and you decide to consume both A and B, you can adjust the intake of each food as a system of equations to make it work. Eat 2000 of A or 1818 of B to achieve the exact same result because the conversion to mass was already given. If you know the conversion of a given mass, you can work the equation from the other direction to achieve the same result for an unknown amount of calories. This is the exact reason you can go on a McDonald's-only diet and still lose weight even if the food is total crap. The number of calories you need to consume will be less than if you ate a different type of food, so knowing the total number of calories you can eat is obviously important. You're saying I'm conflating the effect of two different types of calories with regard to the same goal, but that's not what I said at all.
Also, even if I was wrong, which I'm not, none of this does would do anything to disprove my previous post about the required amount of mass to increase waist size. There is no way to make a fundamental argument that can disprove the amount of mass required to increase the volume of a human body by a certain amount. It makes zero difference how much you eat of what type of calorie if the volume and density aren't enough to account for the increased body mass, which has a relatively constant density given the required equilibrium of a stable weight. Osiris claimed he could readily increase his waist size by eating very little bad food in a week on top or even in place of his regular diet, which is false no matter how you slice it. Pun intended.
My last contract was for a hospital in Denver and the data model I developed was specifically designed for this exact application. 513 people contributed weekly food logs and biometric measurements for six months as the basis of the model. While that doesn't make me an expert in that particular field, I have a huge amount of data to prove exactly what I'm saying and I actually am an expert at big data analysis. That's the beauty of this type of thing - perfectly representation of the underlying system isn't necessary to make an accurate model of how it behaves. Actually, it could be a black box and the results wouldn't be different at all.
The bottom line is you need to put less food in your mouth if you want to lose weight.