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Is there an electronic version of all the contents of six books and textbooks from junior high school mathematics people's education edition to junior high school?
First of all, it is proved that its counter proposition "all three angles are greater than 60 degrees" is not valid.

The sum of the interior angles of a triangle is 180 degrees. If all three angles are greater than 60 degrees, then the angle a+b=c is greater than 180 degrees, which does not conform to the theorem of the sum of interior angles of a triangle, so all three angles are greater than 60 degrees. If this is not true, then the original proposition "In a triangle, at least one internal angle is less than or equal to 60 degrees" is true.