Fictional Googology Wiki

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Fictional Googology Wiki
Ham
Ham ham ham ham ham. ham ham ham ham ham ham ham.
You can ham "Fictional Googology Wiki" by hamming "Hammability"! We also need help hamming hams with hammers using hams as hammers as ham ham spoken is ham hammers...


Hammability is the ability to ham anything. Anything at all you name it. Hamming something will make that thing hammed, and being hammed is hamming something using hammers to ham hams with hammers. Hammability is the first way to succeeding in understanding hamology. Hammability also is the basis of hamming anything. As to ham something you need hamability, without hamability there is no way to ham something. There however is a way to make something hammable and give it hammability.

How to make something hammable (EG: give something hammability)[]

Making something hammable is very simple. To do a basic hammability addon you need to be able to first make sure it's observable (Unobservable objects can be hammed to it just requires a lot more) once you have observed it you can give it hammability. To make something observable you need to observe it. With unobservable items you just have to know it exists and know its basis. Once you have done that you can ham it giving it hammability.

Hamming collapsibility itself[]

If it exists it is hammable. That includes collapsible things. Say we want to ham the uncollapsible ham. It can be and will be hammed. Hamming something is more powerful than collapsing something. So something that is not possible to ham is above everything that hammability can get too. Basically a hammable limit. You can also ham things with other hams. Such as hamming something with hammzam theory. This makes the thing that hammed the thing getting hammed is bigger than the thing that got hammed. Meaning ham < hammzam and hammzam < next thing higher in terms of hammability. This can be called hammability ranking, where you can say a ham is bigger depending on it's rank. It has to be ranked by how big it is. Not because it says it is a certain rank, meaning anything claiming that it is a certain rank without proof is not allowed.