What is the next number in this series?
[5031] What is the next number in this series? - Look at the series (11, 23, 58, 132, 134, ?), determine the pattern, and find the value of the next number! - #brainteasers #math #riddles - Correct Answers: 78 - The first user who solved this task is Djordje Timotijevic
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What is the next number in this series?

Look at the series (11, 23, 58, 132, 134, ?), determine the pattern, and find the value of the next number!
Correct answers: 78
The first user who solved this task is Djordje Timotijevic.
#brainteasers #math #riddles
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Divorce Court

A judge was interviewing a woman regarding her pending divorce, and asked, "What are the grounds for your divorce?" 

She replied, "About four acres and a nice little home in the middle of the property with a stream running by." 

"No," he said, "I mean what is the foundation of this case?" 

"It is made of concrete, brick and mortar," she responded. 

"I mean," he continued, "What are your relations like?" 

"I have an aunt and uncle living here in town, and so do my husband's parents." 

He said, "Do you have a real grudge?" 

"No," she replied, "We have a two-car carport and have never really needed one." 

"Please," he tried again, "is there any infidelity in your marriage?" 

"Yes, both my son and daughter have stereo sets. We don't necessarily like the music, but the answer to your questions is yes." 

"Ma'am, does your husband ever beat you up?" 

"Yes," she responded, "about twice a week he gets up earlier than I do." 

Finally, in frustration, the judge asked, "Lady, why do you want a divorce?" 

"Oh, I don't want a divorce," she replied. "I've never wanted a divorce. My husband does. He said he can't communicate with me!"

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Alfred Tarski

Died 26 Oct 1983 at age 81 (born 14 Jan 1902). Polish-American mathematician and logician who made important studies of general algebra, measure theory, mathematical logic, set theory, and metamathematics. Formal scientific languages can be subjected to more thorough study by the semantic method that he developed. He worked on model theory, mathematical decision problems and with universal algebra. He produced axioms for “logical consequence,” worked on deductive systems, the algebra of logic and the theory of definability. Group theorists study “Tarski monsters,” infinite groups whose existence seems intuitively impossible.
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