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Can you find a shorter notation than $1234567890$ The shift key has a mind of its own For this question, the length of a notation is given by the number of characters used to write the notation on a sheet of paper.
It is not known if $\pi$ is normal or disjunctive, so i'd say with near certainty that nobody here will be able to prove that $1234567890$ does not appear in the decimal expansion of $\pi$. There's something wrong with your keyboard An integer n where n >
Using a standard, simplified qwerty keyboard (as shown below):
Challenge yourself to create a keyboard layout that is both functional and unique, testing your creativity and programming skills. Code golf challenge i have an isdue, my fingrrs are fat and i freqintly jave an isdue of ty[ing one keystrpke to the right on my kryboard I'm afraid the isdue is getyng worse anf worsr as time goe. Given any input that can be typed on a keyboard, move the text along by n chars
Here is the qwerty keyboard to be used You can ignore the modifier keys (shift, caps, enter, delet. Some questions which seem a bit related How can i prove this odd property?, why is $\frac {987654321} {123456789}$ almost exactly $8$?, why is $\frac {987654321} {123456789} = 8.0000000729?!$ and maybe some of the questions linked there.
The challenge the goal of this challenge is to determine whether a given string can be typed using only one line of a standard uk qwerty keyboard
This is code golf, so shortest solution in bytes.
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