Higher-Order Block-Structured Prime Magic Squares of Order 2800: Multiples of 16 with Blocks of Order 4

This work brings prime magic squares of order 2800. All the prime numbers are distinct. This prime magic square is block-structured with equal sums prime magic squares of order 16. Each block of order 16 is composed of different sums prime magic squares of order 4. This work is studied in 9-Levels. These levels are based on the prime constants. The prime constant considered are C0:=499,979,  C1:=1,000,003,  C2:=2,000,003,  C3:=3,000,017,  C4:=4,000,037,  C5:=20,000,047, C6:=50,000,017, C7:=200,000,033 and  C8:=500,000,003. These prime constants results in prime magic squares of orders 80, 128, 224, 272, 288, 320, 384, 608 and 2800 respectively. These constants are the main points to bring Goldbach prime pairs. These distinct pairs helps in construction prime magic squares. For more studied in prime magic squares refer to author's work given in reference list. Two higher-order works on multiples of order 4 and concentric prime magic squares reaching to orders  1220, 1222 and 1223 are also given by the author. Still the there is one more work on prime magic square of order 960, with equal sum blocks of order 12 composed of different sums blocks of order 3 is done by the author. See the reference list. 

It is revised version of author's previous work. The previous work was for order 1024 and this work is for order 2800.  There are total 7,840,000 distinct primes used in this work. The total prime magic sum is  1,400,000,008,400.  For details the excel sheet of complete work is attached.  The improvement is still continues.