The triangular array of binomial coefficients (triangle) was discussed by Persian Mathematician Al-Karaji (953-1029) and later invented and implemented by Persian Mathematician/Astronomer/Poet Omar Khayyam in the year 1070. In the 13th century, about 200 years after Khayyam's discovery, Yang Hui (1238-1298) of China "discovered it." Now almost 400 years after Omar Khayyam's discovery, a French Mathematician Blaise Pascal (1623-1662) again "supposedly discovers" this binomial triangular array, in the 17th century.
So why is this triangle not called Khayyam's Triangle?
I'm not sure either, even with significant evidence from Khayyam's Algebra Book.
However there is your answer to when Mr. Pascal "created" it.
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1 1 11 2 11 3 3 11 4 6 4 11 5 10 10 5 1...Simply write the triangle below:11 1Then write 1 on the ends and add the two values above the position you're in to get the next triangle.
he is too bored so he just did
No, you would need at least 4 points to create a concave polygon.
A house................
From the given dimensions no kind of triangle is possible.