It's not. Look at the screenshots you posted. Resistivity for the single wire is 5.36 Ohm/m. Resistivity for the Clapton is 5.31 Ohm/m.
The reason why the Clapton has higher resistance, is because it is a significantly longer wire.
It is a longer wire because it is a thicker wire. To wrap a thick wire 6.5 times around a certain diameter, you need a longer wire to achieve that, than you would if you were using a thinner wire. This is because the circumference of the coil is the (not inner) coil diameter times pi. The thicker the wire, the greater the diameter.
There is one step in the calculation that can be argued about: I originally used the neutral axis diameter of the coil (inner diameter of coil + wire diameter) * pi to calculate the length of each wrap, but that turned out low. I am not 100% sure why, but I suspect it has to do with the metal stretching while it's being bent around a screwdriver, making the wire longer and thinner than it was. In order to achieve a higher accuracy at the cost of mathematical cleanliness, I decided to use the outer diameter, the (inner diameter of coil + (wire diameter * 2)) * pi, instead of the neutral axis times pi. This has turned out to be more consistent with the results people have actually been getting, so I've decided to stick with that.
So in a Clapton, the Wire Wizard calculates the length of a wrap roughly like this:
Code:
((the diameter of the core) + ((the diameter of the wrap) * 2)) * pi
While a single coil is just
Code:
(the diameter of the core) * pi
The Clapton core and wrap are in parallel, but the wrap has much higher resistance than the core, so it does very little to lower the total resistance. In order to get a better overview of the factors that come into play, I suggest you check the "Show results for all components" checkbox at the upper right of the window, directly beneath the "Celsius/Fahrenheit" selector. That will give you a results box for each individual component of your coil.