Handy Dandy
@sonoftatars.bsky.social
Last night I broke up with a friend, I'm still feeling bad about it. Does he need my care? Or am I just thinking too much?
September 21, 2025 at 4:56 PM
Last night I broke up with a friend, I'm still feeling bad about it. Does he need my care? Or am I just thinking too much?
Reposted by Handy Dandy
Stare ale wciąż aktualne... niestety.😠
May 31, 2025 at 1:48 PM
Stare ale wciąż aktualne... niestety.😠
The Pope passed away, this is a huge shock to all catholic nations, including Poland. Rest peacefully in Father's arms, Francis, people on earth will miss you. May your afterlife continue in eternal joy and purity, Amen.
April 21, 2025 at 9:21 AM
The Pope passed away, this is a huge shock to all catholic nations, including Poland. Rest peacefully in Father's arms, Francis, people on earth will miss you. May your afterlife continue in eternal joy and purity, Amen.
April 19, 2025 at 3:26 AM
solution to puzzle of March 30th, 2025
April 14, 2025 at 2:53 PM
solution to puzzle of March 30th, 2025
the character count limit on bluesky is painful😭, I needa sort a way out! Maybe I shall try writing longer puzzles but publishing them in form of images instead of texts.
March 30, 2025 at 8:57 AM
the character count limit on bluesky is painful😭, I needa sort a way out! Maybe I shall try writing longer puzzles but publishing them in form of images instead of texts.
March 30th, 2025
Ivy, Calvin and Rocky all work in a bar with 1 job, be it dancer, waiter or violinist; some of them only work in day, others only in night. Ivy isn't a waiter, Rocky isn't a dancer and doesn't work with them; the violinist works in night alone. What's Calvin's job? #puzzle #logic
Ivy, Calvin and Rocky all work in a bar with 1 job, be it dancer, waiter or violinist; some of them only work in day, others only in night. Ivy isn't a waiter, Rocky isn't a dancer and doesn't work with them; the violinist works in night alone. What's Calvin's job? #puzzle #logic
March 30, 2025 at 8:52 AM
Solution to puzzle of March 29th, 2025(Part I)
a1, a2, a3...∈N+, so each of them can be uniquely factorized into product of prime numbers. Now we can list all prime numbers from factorization as: p1, p2, p3...pz
then (a1^x1)(a2^x2)...(an^xn)=(p1^c1)(p2^c2)...(pz^cz)
with c1, c2...cz∈Q
a1, a2, a3...∈N+, so each of them can be uniquely factorized into product of prime numbers. Now we can list all prime numbers from factorization as: p1, p2, p3...pz
then (a1^x1)(a2^x2)...(an^xn)=(p1^c1)(p2^c2)...(pz^cz)
with c1, c2...cz∈Q
March 30, 2025 at 7:35 AM
Solution to puzzle of March 29th, 2025(Part I)
a1, a2, a3...∈N+, so each of them can be uniquely factorized into product of prime numbers. Now we can list all prime numbers from factorization as: p1, p2, p3...pz
then (a1^x1)(a2^x2)...(an^xn)=(p1^c1)(p2^c2)...(pz^cz)
with c1, c2...cz∈Q
a1, a2, a3...∈N+, so each of them can be uniquely factorized into product of prime numbers. Now we can list all prime numbers from factorization as: p1, p2, p3...pz
then (a1^x1)(a2^x2)...(an^xn)=(p1^c1)(p2^c2)...(pz^cz)
with c1, c2...cz∈Q
March 29th, 2025
a1, a2, a3...an are finitely many GIVEN natural numbers; and x1, x2, x3...xn ∈Q. Show that: Not all rational numbers can be written as (a1^x1)(a2^x2)(a3^x3)...(an^xn)
#numbertheory #puzzle
a1, a2, a3...an are finitely many GIVEN natural numbers; and x1, x2, x3...xn ∈Q. Show that: Not all rational numbers can be written as (a1^x1)(a2^x2)(a3^x3)...(an^xn)
#numbertheory #puzzle
March 29, 2025 at 1:37 PM
March 29th, 2025
a1, a2, a3...an are finitely many GIVEN natural numbers; and x1, x2, x3...xn ∈Q. Show that: Not all rational numbers can be written as (a1^x1)(a2^x2)(a3^x3)...(an^xn)
#numbertheory #puzzle
a1, a2, a3...an are finitely many GIVEN natural numbers; and x1, x2, x3...xn ∈Q. Show that: Not all rational numbers can be written as (a1^x1)(a2^x2)(a3^x3)...(an^xn)
#numbertheory #puzzle
Hello, new comer, you wonder who I am? Nay, that doesn't matter. I am a fan of puzzles, I love making puzzles and solving them, that's all. If I post other stuffs here, that can be randomly anything, as long as it has something to do with my life.
March 29, 2025 at 1:05 PM
Hello, new comer, you wonder who I am? Nay, that doesn't matter. I am a fan of puzzles, I love making puzzles and solving them, that's all. If I post other stuffs here, that can be randomly anything, as long as it has something to do with my life.