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Squares in sentence

139 examples of Squares in a sentence

How many of you noticed that every one of those squares changed color?
We can't make a bridge with squares because the train would come, it would start doing a jig.
All of our old newspapers, we cut them into little squares.
If some of you play chess, you'll know that 64 is a square number, and that's why chessboards, eight by eight, have 64 squares.
The public realm comes mostly in the form of the street in America because we don't have the 1,000-year-old cathedral plazas and market squares of older cultures.
It's just to tell you that in that red section of the brain stem, there are, to make it simple, all those little squares that correspond to modules that actually make brain maps of different aspects of our interior, different aspects of our body.
So in 2011, power shifted, from the few to the many, from oval offices to central squares, from carefully guarded airwaves to open-source networks.
These dark blue squares show you where it's effective phototherapy.
I was to the point where I was using a stopwatch and painting squares out of randomness, and I wasn't getting anywhere.
Then they disappear and they're replaced by squares, and they have to press the squares that correspond to the numbers from low to high to get an apple reward.
Why that series of 5s and 7s? It’s somewhat arbitrary, but you know that you want to avoid 10, 14, and perfect squares, since you’ll need them later.
If you said, we've got two squares followed by a triangle, what follows two circles?
Egan mocked that up just writing manually in this storyboard sketchbook, used the physical space constraints of those storyboard squares to write each individual tweet, and those tweets ended up becoming over 600 of them that were serialized by The New Yorker.
Suppose you like to square numbers, and frankly, who doesn't? (Laughter) Let's look at the squares of the first few Fibonacci numbers.
But you wouldn't expect anything special to happen when you add the squares together.
Suppose you wanted to look at adding the squares of the first few Fibonacci numbers.
Why should the squares of one, one, two, three, five and eight add up to eight times 13? I'll show you by drawing a simple picture.
Well, on the one hand, it's the sum of the areas of the squares inside it, right?
Since we've correctly calculated the area two different ways, they have to be the same number, and that's why the squares of one, one, two, three, five and eight add up to eight times 13.
This is a discovery of significant importance — you see where I'm going — because it squares the circle.
We just made those openings of such a scale that they could work as elevated squares, outdoor spaces throughout the entire height of the building.
I could use squares, right?
Every day I would pile up the change on the top of my money box, and when that pile reached a pound, I would drop it in and cross off one of the 100 squares I'd drawn on a piece of paper.
Every time you cover a torus with squares or triangles or anything like that, you're going to get zero.
As you scan its squares, a distant memory swims up from deep within your brain.
Imagine your brain calling out these edits on the fly: "Okay, those squares could be objects.
In fact, the only lockers that have an odd number of factors are perfect squares because those have one factor that when multiplied by itself equals the number.
Consider a checkerboard grid with an even number of squares on each side.
These grids will all also have an even total number of squares because an even number times and even number is even.
But if you divide this vast ocean in six-by-six-degree squares, each about 400 miles long, you'd get about 1,000 such squares.
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