Skip to main content (Press Enter).
Sign in
Skip auxiliary navigation (Press Enter).
Community Rules & Etiquette
Need help with ACA Connect?
MY ACA
Counseling.org
FAQs
Skip main navigation (Press Enter).
Toggle navigation
Search Options
Home
Communities
My Communities
All Communities
Interest Networks
Committees
Topic-focused Communities
Conferences and Meetings
Events
Upcoming Events
Browse
Discussion Posts
Library Entries
Testimonials
Participate
Post a Message
Share a File
Share a YouTube Video
Join a Community
Support
FAQs
Profile
Mr. Vincent Glover
Contact Details
×
Enter Password
Enter Password
Confirm Password
PLEASE NOTE: The mailing address, phone number, and e-mail on your ACA Connect profile are visible to you only unless you specify otherwise in your
privacy settings
.
Mr. Vincent Glover
Profile
Connections
Contacts
Contributions
Achievements
List of Contributions
Edit Contact Information (this will update your permanent record with ACA)
Bio
What is Kakuro?
The kakuro puzzle (analog
Web Sudoku
), also known as cross-sums, consists of blue and white squares. Several white cells following each other (vertically or horizontally) form a block. To the left of each horizontal and above each vertical block is a blue square containing the sum of the block digits. It is required to fill in all white cells with numbers from 1 to 9 so that the numbers in the blocks do not repeat.
Please also note that in horizontal or vertical lines - numbers (if they are in different blocks) can be repeated! It is also worth noting that regardless of size, kakuro is always filled with numbers from 1 to 9 (unlike
online Sudoku
).
An example of Kakuro's solution algorithm
Consider the bottom-right kakuro block (horizontally, in the picture on the right). The block consists of two cells with the sum of 4 digits. Let's write down all combinations of two digits that add up to 4: 1 + 3, 2 + 2, 3 + 1. 2 + 2 cannot be used, since the numbers in the block should not be repeated, only 1 + 3 and 3 + 1 remain.
Next, consider the adjacent vertical block. Two digits, sum 10. For such a sum, quite a few different combinations are possible. However, we have already found out that in the lower cell there can be only 3 or 1, and, therefore, in the upper one - only 7 or 9.
Now let's pay attention to a long horizontal block of 8 digits with a sum of 36. The sum of all nine digits is 1 + 2 + ... + 9 = 45. This means that the number 9 cannot be present in the block under consideration (45-36 = 9). Thus, only 7. You can immediately put the numbers in the blocks considered earlier in the cell with candidates 7 and 9. (10-7 = 3, 4-3 = 1)
Powered by Higher Logic