A spiral of the positive integers, placed into rows and columns, is
created in the following way:
The integer \(1\) is placed.
Moving up one row, the integer \(2\) is
placed.
Moving right one column, the integer \(3\) is placed.
Moving down one row, the integer \(4\)
is placed, then moving down one more row, the integer \(5\) is placed.
Moving left one column, the integer \(6\) is placed, then moving left one more
column, the integer \(7\) is
placed.
Moving up one row, the integer \(8\) is
placed, then moving up one more row, the integer \(9\) is placed, then moving up one more row,
the integer \(10\) is placed.
Moving right one column, the integer \(11\) is placed, then moving right one more
column the integer \(12\) is placed,
then moving right one more column, the integer \(13\) is placed.
The pattern continues, alternating moving down across rows, then left
across columns, then up across rows, then right across columns to create
a spiral shape.
Where do the integers \(2024\), \(2025\), and \(2026\) appear in the spiral?