INTERVIEWER: Why did you ask that?

INTERVIEWER: So that you could join her in this?

Suppose someone buys all the planks, masts and whatever that is stored in the warehouse, and out of all of those materials, and absolutely no others, he builds a ship according to the same plans that were used to build the ship, christened " the Theseus ".

Suppose someone told you they had a nice conversation with someone on the train.

Suppose a man walked into a room and saw someone rolling a pair of dice.

Suppose, dear sir, someone actually took our word for it?

Suppose someone minding a convenience store sees a thief pick up a candy bar and run.

Suppose one states: " Whenever someone on earth lets go of a stone it falls.

: " Suppose someone to assert: The gostak distims the doshes.

Suppose, for example, one person hears something whereas someone else near that person does not.

: Suppose we say that to love someone is to be willing to die for that person.

Suppose someone sets up a fund to buy my meals.

Suppose someone has the following preferences.

# Suppose there exists a function called Insert designed to insert a value into a sorted sequence at the beginning of an array.

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 that the signal to be sent ( called the modulating or message signal ) is and the carrier onto which the signal is to be modulated is

Suppose there is a sequence of independent Bernoulli trials, each trial having two potential outcomes called “ success ” and “ failure ”.

Suppose C is a category, and f: X → Y is a morphism in C. The morphism f is called a constant morphism ( or sometimes left zero morphism ) if for any object W in C and any g, h: W → X, fg

Suppose that F is a ( 1-dimensional ) formal group law over R. Its formal group ring ( also called its hyperalgebra or its covariant bialgebra ) is a cocommutative Hopf algebra H constructed as follows.

Suppose finally that the curve in S does not bound a disk inside of S. Then D is called a compressing disk for S and we also call S a compressible surface in M. If no such disk exists and S is not the 2-sphere, then we call S incompressible ( or geometrically incompressible ).

Suppose X is a Tychonoff space, also called a T < sub > 3. 5 </ sub > space, and C ( X ) is the algebra of continuous real-valued functions on X.

Suppose C is the complexity class of problems solvable in logarithmithic space with probabilistic Turing machines that never accept incorrectly but are allowed to reject incorrectly less than 1 / 3 of the time ; this is called one-sided error.

Suppose that X is some datatype, called the fundamental datatype, and that Φ is a set of ( partial ) relations φ: X → X.

Suppose that the machine has several states, called FindIncrements, FindSubExprs and Completed.

Suppose we are given a Hilbert space and a Hermitian operator over it called the Hamiltonian H. Ignoring complications about continuous spectra, we look at the discrete spectrum of H and the corresponding eigenspaces of each eigenvalue λ ( see spectral theorem for Hermitian operators for the mathematical background ):

Suppose that the partial differential equation is defined on R < sup > n </ sup > and consider a smooth manifold S ⊂ R < sup > n </ sup > of dimension n − 1 ( S is called the Cauchy surface ).

`` Suppose you take Mr. Hearst's morning American at $10,000 a year '', Brisbane proposed.

`` Suppose you tell me the real reason '', he drawled.

`` Suppose you let me explain.

Suppose I tell you that I tossed a coin 12 times and in the process observed 3 heads.

Suppose that you add blue, then the blue – red – black tree defined like red – black trees but with the additional constraint that no two successive nodes in the hierarchy will be blue and all blue nodes will be children of a red node, then it becomes equivalent to a B-tree whose clusters will have at most 7 values in the following colors: blue, red, blue, black, blue, red, blue ( For each cluster, there will be at most 1 black node, 2 red nodes, and 4 blue nodes ).

As they discussed Shelvocke's book, Wordsworth proffers the following developmental critique to Coleridge, which importantly contains a reference to tutelary spirits: " Suppose you represent him as having killed one of these birds on entering the south sea, and the tutelary spirits of these regions take upon them to avenge the crime.

Suppose, however, that you pick two tickets rather than one.

Suppose you want to find the shortest path between two intersections on a city map, a starting point and a destination.

Suppose you had a list of unique identifiers for each person in the room, like a social security number in the United States.

Suppose you teach in a school or university.

Suppose you recognize one student — call her Anna — from a prior course in which Anna either excelled or did poorly.

:" 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 you quantify your uncertainty as a 90 % chance of sunshine.

No. Suppose the Lord should touch your eyes that you might see, could you then see the spirits?

Suppose that you start with $ 10 in poker chips, and you repeatedly wager $ 1 on a ( fair ) coin toss indefinitely, or until you lose all of your poker chips.

Suppose that you are popping one hundred kernels of popcorn, and each kernel will pop at an independent, uniformly random time within the next hundred seconds.

Suppose that you have a coin purse containing five quarters, five nickels and five dimes, and one-by-one, you randomly draw coins from the purse and set them on a table.

Suppose you have a function

" Suppose we take you as an example.