No, the desertcloud isn't a raincloud and doesn't fit the necessary and sufficient characteristics of a raincloud (which don't exist in this particular desert). The desertcloud takes on a completely different shape than a raincloud (it's shaped more like an inverted funnel cloud) and is formed completely differently than a raincloud. Really the only similarity between the desertcloud and the common raincloud is that they both produce precipitation.
And they're made out of water, and they're an atmospheric phenomenon, etc. In fact, they're the same thing. (What about a raincloud that forms outside of the desert and blows into it? You know many clouds do exactly that.)
What you're trying to do here is like saying I will define my5 as a number that is like 5 in all other ways except that my5 only occurs on my laptop and nowhere else. It's really just 5.
There are two types of birds in Malaysia known as the Red Curlew and the Blue Hearin which I believe may be able to inter-breed. Therefore, there is a 5% probability that a third type of bird (the offspring of the other two) exists in Malaysia, which I shall call the Purple Puffing. Does that statement assume that the Purple Puffing actually exists, or just that it might exist?
The part I highlighted simply doesn't follow. You used "therefore" as if it follows from the previous statements, yet it doesn't.
I have no idea what you're assuming if you can't tell me where you got the 5%.
There's no logical connection between "I believe x" and "there is a 5% probability that x is true".
Ever watch Texas Hold 'em on TV? Do you see those percentages they give for each player's chance of winning? Do you know how those are figured?
For each hand, you figure out what cards yet to come would give you the winning hand (these are your "outs"). Then you figure out how many outs there are in the deck and how many total cards are left in the deck. The reason you can do this is because you know what cards exist in the deck. You simply take the number of successful outcome (outs) as a ratio to the total number of possible outcomes (remaining cards in the deck).
If your only out is the King of Clubs, and you're playing with a 51 card deck that has no King of Clubs, you can't win. If you have no idea if you're playing with a deck that has a King of Clubs or not, you cannot say what that hand's probability of winning is, because you don't know if the out (the successful outcome) even exists. If you assume a probability, you are assuming the existence of that card.
If the question is, "does the King of Clubs exist?" it's not legit to start by assuming this hand has some numerical probability of winning, and then infer that the King of Clubs exists. The logic is sound enough:
Question: Does the King of Clubs exist (that is, in this deck)? (this is not known--maybe because your kids were building card houses with the deck, and some cards may have ended up missing and you didn't count the cards before you started playing)
Premise: I have a hand that will win if the King of Clubs is dealt from this deck
Premise: I have a 1 in 42 chance of winning this hand
Conclusion: the King of Clubs must exist (be in the deck).
But you're assuming the conclusion, so it is circular. The assumption may be hidden--it's not stated as "I assume the King of Clubs exists in this deck", but it's there in the second premise.