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Figure 45 Not getting lost at sea would be easy if only we could

Imagine applying the obvious law of tearing things to the far right

Figure 413 Zooming in after having made an infinitely small change in

Figure 62 We can compute the area of a rectangle without any calculus

Figure 22 The steepness

BURNS CALCULATION OF BURNS CALCULATION OF FLUID REQUIREMENT AND

it rules out it rules out and anything else that isnt zero for

Figure 111 By writing the area of the whole thing in two different

Making Tiny Changes to a Square

Now it turns out that this machine m can be thought of as arising from

V 2

THATS AN UNPLEASANTLY LARGE DESCRIPTION ILL REWRITE IT LIKE THIS

Figure 412 Delusionally trying to differentiate V and H even though

Reader How high does the sum go

The Simple AntiHammer for Multiplication

Figure 47 Now that we know what angles are we can redraw the

Figure 2 Using the formula for shortcut distances twice lets us build

If we think of m this way then we can pull the following tricky move

How to Talk About the Derivative of a Product in Terms of the Pieces

Theres a picture of this idea in Figure 21

AND IT IS NOW SIMPLE TO ISOLATE THE DESIRED PIECE

These two expressions both agreed that the number e was approximately e

Figure 19 This is not a caption

Mathematics ALRIGHT WELL OUR NOSTALGIA DEVICE TELLS US THAT

Figure 11 One of our machines

Figure 44 We need to figure out how to combine information about

622Fundamentally Hammering Lines

Now we can use this to break through the wall we hit earlier Ill

as well as largely uninterested in doing so

Figure 19 This is not a caption

1 The formula for shortcut distances tells us that the length of a

Now I could find a common denominat

We have no reason to expect that the above constitutes a complete map

Figure 64 Two machines chosen randomly On the left the tiny

Mathematics begins a fairly lengthyoptionalsemidigression

The first piece

f x x 2 6 x 9

As before simply perform the familiar operations of singlevariable

Following the convention weve been using since Chapter 4 the

3Relating our new confusing machines to simpler and more familiar

Author Wow thats a lot more concise than what I said But yeah

Mathematics

Mathematics SO VECTORS ARE MACHINES AND MACHINES ARE VECTORS

we obtain

Figure N4 Showing what d x m and d y m refer to geometrically

Author Great Were done

Figure N2 We zoomed in infinitely far on a curvy surface to get a

Reader Go ahead

Another way to show the same thing is to make a tricky informal

Notice that two in one out machine m x y can be visualized as a

as well as largely uninterested in doing so

Notice that there are no infinitely small numbers like dx attached to

If were at a max or min then the derivative is zero

But we invented the hammer for three machines earlier so we can crack

3Despite our ignorance of both these numbers we managed to figure out

Ex Nihilo Redux From an Abbreviation to an Idea

Okay So if all of this really were equal to zero

Fifth thing our everyday concept tells us but not really

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