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Suppose Alice has a qubit that she wants to teleport to Bob.
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Suppose and Alice
Suppose that Alice and Bob had decided to measure spin along the x-axis.
Suppose Alice has a qubit in some arbitrary quantum state.
Suppose Alice wishes to communicate with Bob.
An example: Suppose that only Alice, Bob, and Carol have the keys to a bank safe and that, one day, the contents of the safe are missing ( without the lock being violated ).
Suppose Alice is playing limit Texas hold ' em and is dealt 9 ♣ 9 ♠ under the gun before the flop.
Suppose Alice and Bob want to resolve some dilemma via coin flipping.
Suppose Alice and Bob wish to communicate securely — they may choose to use cryptography.
Suppose Alice wants to prove her identity to Bob.
Suppose Bob wishes to send a message m to Alice whose public key is:
Suppose Alice and Bob wish to communicate.
Suppose that the number of puzzles sent by Bob is m, and it takes both Bob and Alice n steps of computation to solve one puzzle.
Suppose Alice and Bob have to decide whether to go to the cinema to see a ' chick flick ', and that each has the liberty to decide whether to go themselves.
Suppose Bob and Alice start with a document containing the word Mary.
Suppose Bob wishes to send a message m to Alice:
Suppose and has
Suppose, says Dr. Lyttleton, the proton has a slightly greater charge than the electron ( so slight it is presently immeasurable ).
Suppose that has an inverse function.
Suppose a particle has position in a stationary frame of reference.
Suppose a definition of a capacitor has an associated attribute called " Capacitance ", corresponding to the physical property of the same name, with a default value of " 100 pF " ( 100 picofarads ).
Suppose both ISPs have trans-Atlantic links connecting their two networks, but A < nowiki >' s </ nowiki > link has latency 100 ms and B's has latency 120 ms.
Suppose that a certain slot machine costs $ 1 per spin and has a return to player ( RTP ) of 95 %.
Suppose the typewriter has 50 keys, and the word to be typed is banana.
Suppose this fuzzy system has the following rule base:
Suppose a lossless antenna has a radiation pattern given by:
Suppose a partially ordered set P has the property that every chain ( i. e. totally ordered subset ) has an upper bound in P. Then the set P contains at least one maximal element.
Suppose a non-empty partially ordered set P has the property that every non-empty chain has an upper bound in P. Then the set P contains at least one maximal element.
:" Moses said to God, ' Suppose I go to the Israelites and say to them, " The God of your fathers has sent me to you ," and they ask me, ‘ What is his name ?’ Then what shall I tell them ?” God said to Moses, “ I AM WHO I AM " — Exodus 3: 13-14 ( New International Version ) ( see Tetragrammaton ).
Suppose a computer has three CD drives and three processes.
Suppose, for example, that A is a 3 × 3 rotation matrix which has been computed as the composition of numerous twists and turns.
Suppose that a taxi firm has three taxis ( the agents ) available, and three customers ( the tasks ) wishing to be picked up as soon as possible.
Suppose V is a subset of R < sup > n </ sup > ( in the case of n = 3, V represents a volume in 3D space ) which is compact and has a piecewise smooth boundary S. If F is a continuously differentiable vector field defined on a neighborhood of V, then we have
INTERVIEWER: Suppose someone called you and said there was a kid, nineteen or twenty years old, who has been a very good boy, but all of a sudden this week he started walking around the neighborhood carrying a large cross.
Suppose Eve has intercepted the cryptogram below, and it is known to be encrypted using a simple substitution cipher:
Suppose that one has a table listing the population of some country in 1970, 1980, 1990 and 2000, and that one wanted to estimate the population in 1994.
Suppose the table has r rows and c columns ; the row sums are and the column sums are.
Suppose and she
Suppose she gets + z.
Suppose that a mathematician is studying geometry and shapes, and she wishes to prove certain theorems about them.
Suppose a patient comes to the clinic each day and tells the doctor how she feels.
* Scenario 2: Suppose Gina wasn't as agile with the hammer and could only make 1 birdhouse an hour, but she took a sewing class and could print 10 t-shirts an hour.
Suppose that each year in which she remains unemployed, she may be offered a ' good ' job that pays $ 100, or a ' bad ' job that pays $ 44, with equal probability ( 50 / 50 ).
Suppose a prisoner is told that she will be hanged sometime between Monday and Friday of next week.
Suppose and wants
Suppose one wants to come up with a definition of " right " in the moral sense.
Suppose Homer wants to catch a stationary bus.
Suppose one wants to solve a differential equation of the form
Suppose that Bob wants to buy a house a year from now.
Example: Suppose a supermarket wants to study buying habits of their customers, then using systematic sampling they can choose every 10th or 15th customer entering the supermarket and conduct the study on this sample.
Suppose D wants to eat.
Suppose one wants to turn the inductor off: when the current goes to zero, if the gate is not fed, the TRIAC attempts to turn off, but this causes a step in the voltage across it due to the afore-mentioned phase shift.
Suppose a client wants to outsource a database to a possibly untrusted database service provider.
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