Geometric Magic Square Quiz

1. Who invented the geometric magic square?

Lee Shaft

Lee Scala

Lee Sallows

Lee Aaron

Lee Sallows is the inventor of the geometric magic square. A geometric magic square is a variation of the traditional magic square, where instead of using numbers, it uses geometric shapes or patterns. Lee Sallows is known for his work in recreational mathematics and has made significant contributions to the field of magic squares, including the development of geometric magic squares.

Explanation

Lee Sallows is the inventor of the geometric magic square. A geometric magic square is a variation of the traditional magic square, where instead of using numbers, it uses geometric shapes or patterns. Lee Sallows is known for his work in recreational mathematics and has made significant contributions to the field of magic squares, including the development of geometric magic squares.

2. What's the other name for geometric magic square?

Multisided square

Complex square

Geomagic square

Multidimensional square

A geometric magic square is a type of magic square where the numbers are arranged in a geometric pattern. The term "geomagic" combines the words "geometric" and "magic" to describe this specific type of magic square. Therefore, the correct answer is "Geomagic square."

Explanation

A geometric magic square is a type of magic square where the numbers are arranged in a geometric pattern. The term "geomagic" combines the words "geometric" and "magic" to describe this specific type of magic square. Therefore, the correct answer is "Geomagic square."

3. What is a traditional magic square?

It's squares that change shapes

It's a square array of numbers

It's squares that turn into rectangles

It's a square array of letters

A traditional magic square is a square array of numbers in which the sum of each row, column, and diagonal is the same.

Explanation

A traditional magic square is a square array of numbers in which the sum of each row, column, and diagonal is the same.

4. How is the intended shape called?

The targeted shape

The end result

The target shape

The end shape

The intended shape is referred to as the target shape.

Explanation

The intended shape is referred to as the target shape.

5. What's a panmagic square?

It is a magic square with additional property than the broken diagonals

It is a square with additional property than the broken diagonals

It is a magic square with reduced property than the broken diagonals

It is a magic square with additional sides than the broken diagonals

A panmagic square is a type of magic square that has an additional property beyond just the broken diagonals. This means that not only do the rows, columns, and diagonals of the square add up to the same number, but there is also another property or rule that the square follows. The answer choice "It is a magic square with additional property than the broken diagonals" correctly captures this definition.

Explanation

A panmagic square is a type of magic square that has an additional property beyond just the broken diagonals. This means that not only do the rows, columns, and diagonals of the square add up to the same number, but there is also another property or rule that the square follows. The answer choice "It is a magic square with additional property than the broken diagonals" correctly captures this definition.

6. What's the difference between a traditional magic square and a geometric square?

It's that rows, columns, and diagonals have the same target number

It's that rows and diagonals have the same target number

It's that diagonals have the same target number

It's that columns have the same target number

A traditional magic square is a square grid of numbers where the sum of each row, column, and diagonal is the same. This means that the target number is the same for all rows, columns, and diagonals.

Explanation

A traditional magic square is a square grid of numbers where the sum of each row, column, and diagonal is the same. This means that the target number is the same for all rows, columns, and diagonals.

7. What symbolizes a small square shape in the magic geometric square?

K+ A+ B

K+ c+ d

K + a+ b

K + f + f

In the given magic geometric square, the symbol "k+ c+ d" represents a small square shape. This can be inferred from the arrangement of the symbols in the square. The other options do not match the given arrangement and therefore, do not symbolize a small square shape.

Explanation

In the given magic geometric square, the symbol "k+ c+ d" represents a small square shape. This can be inferred from the arrangement of the symbols in the square. The other options do not match the given arrangement and therefore, do not symbolize a small square shape.

8. Which Chinese city issued a series of stamps based on magic squares in 2014?

Shenzhen

Beijing

Macao

Wuhan

In 2014, the city of Macao issued a series of stamps based on magic squares. This indicates that Macao is the Chinese city referred to in the question.

Explanation

In 2014, the city of Macao issued a series of stamps based on magic squares. This indicates that Macao is the Chinese city referred to in the question.

9. How many jigsaw pieces exist in the geometrical square?

16

18

20

22

The question asks for the number of jigsaw pieces in a geometrical square. A square typically consists of four sides, and each side can be divided into four equal parts to form a jigsaw. Therefore, there would be a total of 4 x 4 = 16 jigsaw pieces in the geometrical square.

Explanation

The question asks for the number of jigsaw pieces in a geometrical square. A square typically consists of four sides, and each side can be divided into four equal parts to form a jigsaw. Therefore, there would be a total of 4 x 4 = 16 jigsaw pieces in the geometrical square.

10. Who famously called geometric squares "a wonderful new piece of recreational math"?

Peter Thomas

Peter Sparks

Peter Cameron

Peter Camera

Peter Cameron famously called geometric squares "a wonderful new piece of recreational math".

Explanation

Peter Cameron famously called geometric squares "a wonderful new piece of recreational math".