Donation made, but the challenge continues

After some eye-balling the grid, let me make some elimination guesses,
the numbers in the sets shown below cannot be at that set’s position
X: {1}, {8,9}, {6,8}, {4,7}, {5,7}, {6}, {1,4}
Y: {6}, {5,6}, {6}, {7}, {3}, {4,8,9}, {4,6,8}

i.e.,
the solution digit from the first 10x10 matrix is not 1,
the solution digit from the second 10x10 matrix is not 8 or 9, …

You do not have to declare outright the validity of my suspicion, but a nod/shake/wink would help ;)

I think your odds of finding the answer have gotten even better

*** SPOILER ALERT - COMPLETE ANSWER BELOW ***

Step 1: Break puzzle evenly into 2 rows of 7 columns, creating blocks of 10x10 digits each. Each block has a 1-digit solution that is part of the overall coordinates of the solution in the format dddmmss / dddmmss.

Step 2: Solve each 10x10 block separately. First, look at the 4 numbers that form a 2x2 square at the very center of the 10x10 block. Examining only the parity of these 4 numbers, one will be even, three will be odd. The answer is located in the 5x5 quadrant corresponding to the even number. I will use the very first 10x10 block in the new static challenge as an example.

2626513077
6549028370
9308377132
5987478672
9318473400
5758758671
1701226107
3203310324
0008077080
7467243472

At the center is:
47
75

So the answer digit is located in the top left quadrant.

Step 3: To figure out which of the digits in the top left is the answer digit, we compare the lower left quadrant to the lower right quadrant and the upper right quadrant again to the lower right quadrant. Basically, each adjacent quadrant gets compared to the diagonally opposite one. We orient our analysis horizontally if the adjacent quadrant is above or below the answer quadrant and we orient our analysis vertically if the adjacent quadrant is left or right of the answer quadrant. You will do one of each for each 10x10 block. You'll see what I mean when we get started.

Step 3a: Let's start with the lower left - lower right comparison:

57587 58671
17012 26107
32033 10324
00080 77080
74672 43472

We compare horizontally, comparing the 5 digits on the left of each row to the 5 digits on the right of each row. We are looking for a unique digit to exist in our adjacent quadrant (lower left in this case) and NOT in the diagonally opposite one. So comparing:

57587 58671 = left side unique digits are 5,7,8 and all exist at least once on the right
17012 26107 = left side unique digits are 0,1,2,7 and all exist at least once on the right
32033 10324 = left side unique digits are 0,2,3 and all exist at least once on the right
00080 77080 = left side unique digits are 0,8 and all exist at least once on the right
74672 43472 = left side unique digits are 2,4,6,7 and the number 6 DOES NOT EXIST ON THE RIGHT

The 6 is in the 3rd column, meaning the answer digit is in the 3rd column of the answer quadrant.

Step 3b: Now the upper right - lower right comparison:

13077
28370
77132
78672
73400

58671
26107
10324
77080
43472

We compare vertically, comparing the 5 digits on top of each column to the 5 digits on the bottom of each column. We are looking for a unique digit to exist in our adjacent quadrant (upper right in this case) and NOT in the diagonally opposite one. So comparing:

6th column: Upper unique digits are 1,2,7 and all exist at least once below them
7th column: Upper unique digits are 3,7,8 and all exist at least once below them
8th column: Upper unique digits are 0,1,3,4,6 and all exist at least once below them
9th column: Upper unique digits are 0,3,7 and the number 3 DOES NOT EXIST BELOW THEM
10th column: Upper unique digits are 0,2,7 and all exist at least once below them

The 3 is in the 3rd row, meaning the answer digit is in the 3rd row of the answer quadrant.

Step 4: Put it together, the number in the 3rd column and 3rd row of the answer quadrant is: 0

Step 5: Repeat for all other 10x10 blocks.

Here's the column, row, and value of each answer in the subsequent 10x10 blocks:

Block ##: C,R,V
Block 1a: 3,3,0
Block 2a: 8,8,2
Block 3a: 7,2,7
Block 4a: 4,2,1
Block 5a: 4,2,0
Block 6a: 8,3,2
Block 7a: 1,8,9

Block 1b: 7,1,0
Block 2b: 1,8,7
Block 3b: 10,3,8
Block 4b: 2,8,0
Block 5b: 10,4,2
Block 6b: 8,1,3
Block 7b: 8,10,2

The solution is located at: 027°10'29", 078°,02'32" which is the location of the TAJ MAHAL.

Ladies and gentlemen... we have a winner!

Thanks for the prize and thanks for putting together the puzzle! You've made my past few nights quite entertaining, even if the first two nights were full of dead ends =) I look forward to (hopefully) seeing many more of these challenges in the future!