#new_solution_method - Twitter Hashtag

Jaime Ricardo Gutierrez Salazar @Jarigusa

4 months ago

The Knight's Tour Problem: #A_Geometric_Approach By modifying the geometry of a known open 11x11 symmetric Bisection, we can produce new symmetric Solutions with modified Trisections ... #No_trial_and_error #New_solution_method #Modifying_a_Tour_by_Bob_Bosch #Apr_04_2026

Jarigusa's tweet photo. The Knight's Tour Problem:
#A_Geometric_Approach

By modifying the geometry of a known open 11x11 symmetric Bisection, we can produce new symmetric Solutions with modified Trisections ...

#No_trial_and_error
#New_solution_method #Modifying_a_Tour_by_Bob_Bosch
#Apr_04_2026 https://t.co/MTvHSswTs9

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Jaime Ricardo Gutierrez Salazar @Jarigusa

5 months ago

The Knight's Tour Problem: #A_Geometric_Approach By modifying the geometry of a known open 11x11 symmetric Bisection, we can produce new symmetric solutions. Here we show 10 examples ... #No_trial_and_error #New_solution_method #Modifying_a_Tour_by_B_Bosch #March_29_2026

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Jaime Ricardo Gutierrez Salazar @Jarigusa

over 3 years ago

#KTP_A_GEOMETRIC_APPROACH Years ago I discovered a #new_Solution_Method to the #Knight_s_Tour_Problem which can be applied to (4x5) - or bigger boards. It also allows you to explain most - if not all, of the previously published Solution Methods, including this example shortcut.

Jarigusa's tweet photo. #KTP_A_GEOMETRIC_APPROACH

Years ago I discovered a #new_Solution_Method to the #Knight_s_Tour_Problem which can be applied to (4x5) - or bigger boards. It also allows you to explain most - if not all, of the previously published Solution Methods, including this example shortcut. https://t.co/U7TOOjMVbP

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