Orbisology for Dummies

Orbisology for Dummies is a book created by Edwin Sherman in 2089 to educate orbisology to those who have recently joined the United Universe Nations.
== Content ==
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Foreword=
Hello there,
This is a introduction to worlds who have recently been discoverd. This will help educate those new to the concept of worlds. 
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Chapter 1: What Are Worlds?=
Worlds originally existed in the Big Bang. When the universe was nearly a second, there were tons of holes, with gravity pulling them together. These holes separated into clumps, via pre-existing dark matter, which then separated to universes, with gravity creating a matter known as World Matter.
World Matter then creates a Triagtron, also known as a Delta Particle, which decays into photons, quarks and gluons. After that, quarks create Hydrogen atoms and at a small pace, create a star. When that star explodes in a supernova, it releases the rest of the elements, kickstarting a universe.
Worlds can be connected too. If they were clumped together and gravity creating World Matter earlier, before they can be separated, Tiragtrons can connect the two universes, which can lead to easy land access when you reach a certain point in their Earth. Another, much rarer occasion is when contact reaches a world, essentially splitting off, but still having easy land access. This is the case for the Patriot-Zogod connection.
You can enter worlds by one of two options. Option one is the natural wormholes, which is how you can enter the World of Zogod by having to go in the Manchu Commune. This is very rare, as I said earlier. However, a much easier option is to run in 4 times the speed of light. You might say it's impossible, but we can't essentially run in the speed of light.
Light is still the fastest speed, but you can abuse particles to do it. During the early years after the death of Uphetius of Rodon, discovered that if you use light and the tau particle to go in the opposite direction, to the same place. It will generate, for a split second, a wormhole, which will let a few particles escape, before closing.
We can use this in a much greater level. After testing, the person concluded that the wormhole leads to Alphat, the nearest world to Aztrax. After this, they generated train stations and high speed trains and planes which can go to Alphat, and made it so that the wormholes can last at-most a minute. This also solves that in light speed, one second for you might be a lifetime to others.
There is one more tool we can use to go to worlds: a world cutter. However, only one exists, which was owned by Uphethius of Rodon. Currently, it is researched by many in Aztrax, but to no avail. It works like the scrolls say, but it doesn't have any properties like the trains. It might be proof that God or any diety exists.
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Chapter 2: Hilbert's Grand Organization=
Let's say there is a fictional organization that also has weirdly enough a room for each member, that number of rooms is infinite. Suppose a member has to join, so the reception man says on the P.A for everyone to move 1 room to the right. Easy enough. 10 people join, people move 10 rooms each.
How about you have a infinite amount of people coming in? That's easy. You tell everybody to check the room number you are in, and times it by 2. Then every odd number room is available, since if you times by 2, it's always even. Every odd number is infinite, and the members happily join.
How about a infinitely amount of buses with infinitely amount of passengers? First, empty the odd numbered rooms by sending the guest in room n to room 2n (2n meaning 2xn). Then assign every bus load to a prime. First bus is 2, second 3, third five. Then we power it by their seat number, so the third bus to the second seat's room number will be 25. Some rooms can be used as storage areas, more specifically the odd numbers that are not prime, like 15, or 847.
How about a bus with people with names that only two letters A, and B. This might be easy, but there are no seat numbers to identify, since all of them have a religion that seats are bad. You encountered the uncountable infinity. How? Take a infinite spreadsheet (included at the back) and you will see all the names there. Then you will know who will not be in the list. Go diagonally, starting at the first letter at the first person, and flip the letter. Then go to the second letter at the second. So on and so on, that you will find who isn't in the list: BBABAB...! This is due to the name being different by one letter.
This is also known as Cantor's diagonal agreement, and it is true to worlds aswell. Take another infinite spreadsheet and you will see a infinite strings of 1s and 0s, representing worlds. 0s and 1s represent events in that world. The same thing can happen. What is not on the list: 0010111...! That means the number of worlds is uncountably infinite. One man said to me that: "The cost of perfection is infinite". So it be for worlds.
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Chapter 3: Doppelgängers and The No Cloning Theorem=
A doppelgänger is a biogically unrelated look-alike of a human. During the Golden Age of Orbisology, Isocelies of Romania stated the first use of the term "double person", "διπλό άτομο" or "diablo atomo". This eventually inspired Hans Müller to create the term doppelgänger, replacing person with walker. In the World of History, this was seperately created by another person.
You might've heard the term from your sci-fi books, and doppälgangers exist in other dimentions in those books. But worlds are not seperate universes. Isocelies of Romania also assumed that some worlds have doppälgangers and we haven't seen any. This was called the Isocelies' conjecture. This was proven false in 1298 by Henry de Osborn. He stated that "Clones can not exist inside a world, since they are part of a 'multiverse'."
How? Suppose we have a qubit a which we want to copy, which can be written as: ∣ψ⟩A = a∣0⟩A + b∣1⟩A. The two qubits a and b are known only to us. To copy, we take a system B, with with the same Hilbert and initial system ∣e⟩B, which must be different to ∣ψ⟩A, which is unknown. The composite is then described by the tensor product.
Each subsystem is described by a vector in a vector space (Hilbert space). Thus, using the bra-ket notation, the vectors ∣ψ⟩A and ∣e⟩B describe the states of system ψ and e with the state of the total system given by the tensor product ∣ψ⟩A ⊗ ∣e⟩B.
There are only two ways to manipulate the composite system. We could perform an observation, which irreversibly collapses the system into some quantum-mechanical state corresponding to an a special set of lables, associated with a linear system of equations of a wave equation, also known as a eigenstate of the observable, corrupting the information contained in the qubit. This is obviously not what we want. Alternatively, we could control the total energy of the system, and thus the time evolution operator U(Δt), which is linear. We must fix a time interval Δt, again independent of ∣ψ⟩A. Then U(Δt) acts as a copier provided: 
:{| |U(Δt)∣ψ⟩A∣e⟩B | = ∣ψ⟩A∣ψ⟩B |- | | = (a∣0⟩A + b∣1⟩A)(a∣0⟩B + b∣1⟩B) |- | | = a2∣0⟩A∣0⟩B + ab∣0⟩A∣1⟩B + ba∣1⟩A∣0⟩B + b2∣1⟩A∣1⟩B |}
for all ψ. This must then be true for the basis states as well, so
U(Δt)∣0⟩A∣e⟩B = ∣0⟩A∣0⟩B
U(Δt)∣1⟩A∣e⟩B = ∣1⟩A∣1⟩B
Then the linearity of U(Δt) implies
:{| |U(Δt)∣ψ⟩A∣e⟩B | = U(Δt)(a∣0⟩A + b∣1⟩A)∣e⟩B |- | | = a∣0⟩A∣0⟩B + b∣1⟩A∣1⟩B |- | | ≠ a2∣0⟩A∣0⟩B + ab∣0⟩A∣1⟩B + ba∣1⟩A∣0⟩B + b2∣1⟩A∣1⟩B |}.
Thus, U(Δt)∣ψ⟩A∣e⟩B is generally not equal to ∣ψ⟩A∣ψ⟩B, as may be verified by plugging in a = b = 2-1/2, so U(Δt) cannot act as a general copier. Quod erat demonstrandum.
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Chapter 4: Timelines and Anti-Worlds
tommorow I promise
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Category:Books