If you go by what he said, then yes. He did defined a point which has no part. However, you should be asking is what the hell does he mean by "parts"? Turns out the Greek mathematics definition of part is equivalent to our definition of dimensions. So what he meant to say was a point is defined as something with no width or length or thickness.
True
true
a point has one line and two vertices
No, the hyperbolic parallel postulate is not one of Euclid's original five postulates. Euclid's fifth postulate, known as the parallel postulate, states that given a line and a point not on that line, there is exactly one line parallel to the original line that passes through the point. Hyperbolic geometry arises from modifying this postulate, allowing for multiple parallel lines through the given point, leading to a different set of geometric principles.
Euclid's parallel postulate.
True
true
Euclid wrote "The Elements", in which he made many rules that define the geometry taught in schools today.
a point has one line and two vertices
The ability to move the whole body, or a body part, from one point to another in the shortest possible time.
The first man to define prime numbers in 300 BC. was a Greek mathematician named Euclid.
Akron, OH
Grosse Pointe, Michigan is halfway between Waterford & Euclid
All of the points on a parabola define a parabola. However, the vertex is the point in which the y value is only used for one point on the parabola.
A little north of where 480 intersects with 77
There will a part like this: typedef struct Point { double x, y; } Point; typedef struct LineSegment { Point from, to; } LineSegment;
No, the hyperbolic parallel postulate is not one of Euclid's original five postulates. Euclid's fifth postulate, known as the parallel postulate, states that given a line and a point not on that line, there is exactly one line parallel to the original line that passes through the point. Hyperbolic geometry arises from modifying this postulate, allowing for multiple parallel lines through the given point, leading to a different set of geometric principles.