Once upon a time, there were three kingdoms, all bordering on the same lake. For centuries, these kingdoms had fought over an island in the middle of that lake. One day, they decided to have it out, once and for all.
The first kingdom was quite rich, and sent an army of 25 knights, each with three squires. The night before the battle, the knights jousted and cavorted as their squires polished armor, cooked food, and sharpened weapons. The second kingdom was not so wealthy, and sent only 10 knights, each with 2 squires. The night before the battle, the knights cavorted and sharpened their weapons as the squires polished armor and prepared dinner. The third kingdom was very poor, and only sent one elderly knight with his sole squire. The night before the battle, the knight sharpened his weapon, while the squire, using a looped rope, slung a pot high over the fire to cook while he prepared the knight's armor.
The next day, the battle began. All the knights of the first two kingdoms had cavorted a bit too much (one should never cavort while sharpening weapons and jousting) and could not fight. The squire of the third kingdom could not rouse the elderly knight in time for combat. So, in the absence of the knights, the squires fought.
The battle raged well into the late hours, but when the dust finally settled, a solitary figure limped from the carnage. The lone squire from the third kingdom dragged himself away, beaten, bloodied, but victorious.
And it just goes to prove, the squire of the high pot and noose is equal to the sum of the squires of the other two sides.
(I would have posted this in science funnies, but that would have given away the punchline)
"How is it that hardly any major religion has looked at science and concluded, 'This is better than we thought! The Universe is much bigger than our prophets said, grander, more subtle, more elegant. God must be even greater than we dreamed'? Instead they say, 'No, no, no! My god is a little god, and I want him to stay that way.'" - Carl Sagan
"To doubt everything or to believe everything are two equally convenient solutions; both dispense with the necessity of reflection." - Henri Poincaré