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{Whole Numbers} = {0, 1, 2, 3, ….} The set of Whole Numbersis the set of numbers zero, one, two, three, etc. into infinity.

A new set evolves, or so it appears.



Now why would the phrase be added: ‘Or so it appears.’

For one thing, nothing was added to the set of counting numbers. Let me say that again, nothing, literally nothing, was added to the set of Counting Numbers

However, this appears to be the same set as the set of Counting Numbers. That’s true. So somehow, we have to distinguish the difference between the two sets. Somehow, we have to ‘represent’ nothingness being added to the set so that we can understand that ‘nothingness’ was not a part of the first set, the set of Counting Numbers but is part of the second set, the set of Whole Numbers.

So to distinguish that nothing is the difference between the two sets let’s use the symbol: &Mac198;. This will keep our drawings relatively simple.

Now we have:



Actually you could have:



Since ‘nothing has been added.

On the number line however, zero, nothing, shows up once and only once.



What are the marks on the left of zero, on the left of nothing? We will come back to that very soon. In the mean time let’s reconfigure the two dimensional diagram to better represent the one dimensional number line.

To reconfigure the two dimensional diagram, we need to develop a three dimensional tunnel within which we in essence could walk and observe the numbers which we pass as we walk through this tunnel.

To avoid getting too complicated too soon let’s go back to the set of counting numbers and construct the tunnel and then turn around and walk in the opposite direction through the tunnel.

The Tunnel of abstraction:
Counting Numbers = {1, 2, 3, …}

Tunnel of Counting Numbers:



Hmmmm, no the tunnel is going the wrong direction. We must revise this perception for we are individuals, we are the ‘one’ concept. We, each of us, is ‘an’ individual. Reversing the tunnel is not a difficult task.

By reversing the concept of the tunnel of numbers we obtain:

Counting Numbers = {1, 2, 3, …}

Tunnel of Counting Numbers:



Now we can proceed to the set of Whole Numbers. As we proceed to the tunnel of Whole Numbers, something very interesting develops.

Whole Numbers = {0, 1, 2, 3, …}

Tunnel of Whole Numbers: