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Anti-Knight Hyper Kropki Sudoku(Easy) https://gridpuzzle.com/anti-knight-hyper-kropki-sudoku/l288l

Latest score list for #l288l

an
anonymous sekunti sitten
9'40''
be
betmgm 4 minuuttia sitten
10'57''
in
insurance 9 minuuttia sitten
13'11''
Ja
Jacob 17 minuuttia sitten
18'32''
li
lightroom 38 minuuttia sitten
16'53''
gu
guest 25 minuuttia sitten
12'39''
br
brother 52 minuuttia sitten
4'55''
an
anonymous tunti sitten
15'53''
an
anonymous tunti sitten
6'23''
La
Lawsuit tunti sitten
16'38''

Latest score list for Anti-Knight Hyper Kropki Sudoku

an
anonymous solved puzzle No#l0ee1;
7'52''
gu
guest solved puzzle No#lgeg2;
5'46''
gu
guest solved puzzle No#kn222;
12'44''
ou
outsource solved puzzle No#l0pjg;
10'22''
re
realtor solved puzzle No#lgeg2;
4'33''
an
anonymous solved puzzle No#l4g4e;
15'57''
Pr
Prestashop solved puzzle No#37jm3;
19'47''
in
insurance solved puzzle No#l0ee1;
8'42''
su
sundays dog solved puzzle No#oy181;
10'13''
ma
make money solved puzzle No#3ep57;
13'26''

How to play Anti-Knight Hyper Kropki Sudoku

Anti-Knight Hyper Kropki Sudoku Rules

Classic Sudoku Rules apply. Additionally, if the absolute difference between two digits in neighbouring cells equals 1, then they are separated by a white dot. If the digit is half of the digit in the neighbouring cell, then they are separated by a black dot. The dot between 1 and 2 can be either white or black.

Anti-Knight Hyper Kropki Sudoku Additional Rules:

  • Anti-Knight Sudoku all cells at a chess knight move (at a distance of 2 by 1) must hold different numbers.

  • Hyper Sudoku Rule:also known as Windoku, is a variation of Sudoku that adds an extra layer of challenge by introducing additional regions where the digits 1 to 9 must also be present.

A Kropki Sudoku puzzle consists of a standard Sudoku grid with the addition of either black or white circular markers between neighbouring pairs of squares. Black circles show all adjacent pairs of squares where the value in one square is double the other, while white circles show all pairs where one value is consecutive to the other. 'Consecutive' means that the numbers in the two squares have a numerical difference of '1'. For example: 2 and 3 are consecutive, as are 6 and 5.

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