> #ATTENDANCE QUIZ 24

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> #THE NUMBER OF ATTENDANCE QUESTIONS WERE: 9
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> 
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> #Q1
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> #write down mannually the set of partitions of 7 into distinct pause and explicity the number of integer partitions of 7 into odd pause
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> 
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> #Q2
> #What is the A number of this sequence?
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> 
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> #A000041		a(n) is the number of partitions of n (the partition numbers).
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> 
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> #Q3
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> #Who wrote the classic book on the theory of partitions? What is his birth date?
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> 
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> #George Eyre Andrews
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> #He was born on December 4, 1938 
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> 
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> #Q4
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> #WHAT IS THE A NUMBER OF THIS SEQUENCE
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> 
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> #A000009 Expansion of Product_{m >= 1} (1 + x^m); number of partitions of n into distinct parts; number of partitions of n into odd parts.
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> 
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> #Q5
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> #WHAT IS THE A NUMBER OF THIS SEQUENCE
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> 
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> #A000607		Number of partitions of n into prime parts
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> 
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> #Q6
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> #Whose theorem is it that these above two sequences are the same
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> 
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> #Q7
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> #WHAT IS THE A  NUMBER OF THIS SEQUENCE
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> #A071734		a(n) = p(5n+4)/5 where p(k) denotes the k-th partition number.
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> 
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> #Q8
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> #(1)Does there exist a k between 0-6 SUCH that seq(pn(7*n+k)/7, n=1..60) is an integer sequence
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> #WHAT IS THE A NUMBER
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> #K = 5,  A071746		a(n) = p(7n+5)/7 where p(k) denotes the k-th partition number.
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> 
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> #(2)Does there exist a k between 0-10 SUCH that seq(pn(11*n+k)/11, n=1..60) is an integer sequence
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> #WHAT IS THE A NUMBER
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> 
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> 
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> #K = 6, A076394		a(n) = p(11n+6)/11 where p(n) = number of partitions of n (A000041).
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> 
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> 
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> #(3)BIG OPEN PROBLEM - CAN YOU FIND OTHER A AND B SUCH THAT pn(A*n+B)/A is always an integer
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> 
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> #Q9
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> #WHY SHOULD DRZ FROM NOW ON MAKE YOU WATCH THE LECTURES BEFORE THE RECITATION?
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> 
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> #Before we watch and study the new lecture, we have time to understand the new knowledge and can ask useful questions duringthe recitation.
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